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<title language="en" type="main">Metrological regulation for load cells — Annexes</title>

<title language="en" type="title-main">Metrological regulation for load cells</title>

<title language="en" type="title-part">Annexes</title>

<title language="en" type="title-part-prefix">Part 4</title>

<title language="ru" type="title-part-prefix">Часть 4</title>

<title language="fr" type="main">Réglementation métrologique des cellules de pesée — Annexes</title>

<title language="fr" type="title-main">Réglementation métrologique des cellules de pesée</title>

<title language="fr" type="title-part">Annexes</title>

<title language="fr" type="title-part-prefix">Partie 4</title>
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</copyright-statement>
<feedback-statement>

<clause id="_c93b7b8e-c823-7557-2ecf-8a9b8feb9a61" inline-header="false" obligation="normative"><p id="_d0a674b7-3667-12e4-81ba-deec26ebe4bb">OIML Publications may be downloaded from the OIML web site in the form of PDF files. Additional information on OIML Publications may be obtained from the Organisation’s headquarters:</p>

<p id="_f0f7fd17-e1fc-5b10-60ff-c6d972b4eaa1" align="left">Bureau International de Métrologie Légale<br/> 11, rue Turgot – 75009 Paris – France<br/> Telephone: 33 (0)1 48 78 12 82<br/> Fax: 33 (0)1 42 82 17 27<br/> E-mail:  <link target="mailto:biml@oiml.org"/><br/> Internet:  <link target="https://www.oiml.org">www.oiml.org</link></p>
</clause>
</feedback-statement></boilerplate><preface><foreword id="_c2cb962d-9150-5eac-f611-e54e9d3bdbd4" obligation="informative">
<title id="_41c9fad3-d4c1-eecc-4fad-f91704acc026">Foreword</title>
<p id="_562d2fb6-d63e-84ae-e97e-5078e3b7b4a7">The International Organisation of Legal Metrology (OIML) is a worldwide, intergovernmental organisation whose primary aim is to harmonise the regulations and metrological controls applied by the national metrological services, or related organisations, of its Member States. The main categories of OIML publications are:</p>

<ul id="_113fb15d-64b1-e738-0282-79d64bef4e61"><li><p id="_d372c31f-bfd7-7fbb-535a-ed45152cf8ca"><strong>International Recommendations (OIML R),</strong> which are model regulations that establish the metrological characteristics required of certain measuring instruments and which specify methods and equipment for checking their conformity. OIML Member States shall implement these Recommendations to the greatest possible extent;</p>
</li>
<li><p id="_82dedfa9-31e2-ffd7-34db-ed3d3913cc6b"><strong>International Documents (OIML D),</strong> which are informative in nature and which are intended to harmonise and improve work in the field of legal metrology;</p>
</li>
<li><p id="_12fb4c73-5c12-16b9-03ab-4fabaf852c47"><strong>International Guides (OIML G),</strong> which are also informative in nature and which are intended to give guidelines for the application of certain requirements to legal metrology;</p>
</li>
<li><p id="_a958a960-842a-d89c-8ca5-3ec04ac73868"><strong>International Basic Publications (OIML B),</strong> which define the operating rules of the various OIML structures and systems; and</p>
</li>
</ul>

<p id="_0be69df8-5ff3-5678-8945-66a921bc4e81">OIML Draft Recommendations, Documents and Guides are developed by Project Groups linked to Technical Committees or Subcommittees which comprise representatives from OIML Member States. Certain international and regional institutions also participate on a consultation basis. Cooperative agreements have been established between the OIML and certain institutions, such as ISO and the IEC, with the objective of avoiding contradictory requirements. Consequently, manufacturers and users of measuring instruments, test laboratories, etc. may simultaneously apply OIML publications and those of other institutions.</p>

<p id="_ba13e892-20b5-80a9-312e-a25da604a959">International Recommendations, Documents, Guides and Basic Publications are published in English (E) and translated into French (F) and are subject to periodic revision.</p>

<p id="_b7af99b1-4765-8464-90e3-8626b04b84de">Additionally, the OIML publishes or participates in the publication of <strong>Vocabularies (OIML V)</strong> and periodically commissions legal metrology experts to write <strong>Expert Reports (OIML E)</strong>. Expert Reports are intended to provide information and advice, and are written solely from the viewpoint of their author, without the involvement of a Technical Committee or Subcommittee, nor that of the CIML. Thus, they do not necessarily represent the views of the OIML.</p>

<p id="_fc2bdc65-f88d-b8c7-3ce2-a1959329e104">This publication — Annexes to OIML R 60:2021 — is an updated edition (developed by the OIML Certification System Management Committee) of the Annexes to R 60:2017 (developed by Project Group 1 of OIML Technical Committee TC 9  <em>Instruments for measuring mass and density</em>). This updated edition consolidates the Amendment (2019-12-23) to R 60:2017, and includes other editorial and minor technical changes. It was approved for final publication by the International Committee of Legal Metrology at its 56th meeting in October 2021 and was sanctioned by the 16th International Conference on Legal Metrology in 2021. It supersedes the previous edition of R 60 dated 2017.</p>

<p id="_f38c1156-6177-3ef5-50b8-864745ac082c">OIML Publications may be downloaded from the OIML web site in the form of PDF files. Additional information on OIML Publications may be obtained from the Organisation’s headquarters:</p>

<p id="_376fd438-865f-19e3-fda8-8fe1cec58bf9">Bureau International de Métrologie Légale<br/> 11, rue Turgot — 75009 Paris — France<br/> Telephone: 33 (0)1 48 78 12 82<br/> Fax:33 (0)1 42 82 17 27<br/> E-mail:biml@oiml.org<br/> Internet: www.oiml.org</p>
</foreword></preface><sections>











</sections><annex id="_07552dbb-5e6c-8229-afe9-ebbbb342a6cc" anchor="annex-a" inline-header="false" obligation="normative">
<title id="_02e4b2af-8edb-d183-62d2-ad4779bd6147">Definitions from other applicable international publications</title>
<terms id="_23b9f22e-5399-75d1-ccc7-4763f0eb7c40" anchor="sec-A.1" obligation="normative">
<title id="_0e91458f-3bcb-e727-8a3f-1abdd4ad92df">Terms and definitions</title>
<term id="_94601a87-3106-9b2d-3ede-4edef9fbc706" anchor="sec-A.1.1"><preferred><expression>
<name>electronic measuring instrument (OIML D 11, 3.1)</name>
</expression>
</preferred>
<definition id="_72c79e58-e541-cca1-bfbc-3ea34b29a97d"><verbal-definition id="_6e5c32d8-fbb3-f3ab-a76d-cfe0001b5ff8"><p id="_1a074d71-1aaf-1ad8-c1ec-abed30317818">instrument intended to measure an electrical or non-electrical quantity using electronic means and/or equipped with electronic devices</p></verbal-definition></definition>
 </term>

<term id="_dc503705-a599-e7f0-bf35-920849267150" anchor="sec-A.1.2"><preferred><expression>
<name>module (OIML D11, 3.2)</name>
</expression>
</preferred>
<definition id="_0d530d06-4045-14fd-beee-04ad4e3cc681"><verbal-definition id="_a62bc902-1436-0baa-26e9-c5c1ac7f0c58"><p id="_18598575-07b1-8c52-8944-844c5f503bd4">device performing a specific function or functions and (usually) manufactured and constructed such that it can be separately evaluated according to prescribed metrological and technical performance requirements</p></verbal-definition></definition>
 </term>

<term id="_c24964f0-fae8-30c8-9d66-29a317a66eb0" anchor="sec-A.1.3"><preferred><expression>
<name>device (OIML D 11, 3.3)</name>
</expression>
</preferred>
<definition id="_5bcd5e1b-1d89-1ac1-2334-ba7c1c39f33b"><verbal-definition id="_ba37d37f-cf17-f664-d5c6-78ee5e79ac07"><p id="_62c9b1d2-3d65-85bc-885d-3c1db3accfdb">identifiable instrument or part of an instrument or of a family of instruments that performs a specific function or functions</p></verbal-definition></definition>
 </term>

<term id="_59093765-c0a8-af71-ea31-01b72ea98a63" anchor="sec-A.1.4"><preferred><expression>
<name>checking facility (OIML D11, 3.19)</name>
</expression>
</preferred>
<definition id="_fd33e3fc-ce2d-0fa2-b764-776f81ad0e0d"><verbal-definition id="_79b66b66-7ecd-b737-9111-be853a462c5e"><p id="_d756a6ac-2c29-3a9b-e79f-acec7fe413e7">facility incorporated in a measuring instrument which enables significant faults to be detected and acted upon</p></verbal-definition></definition>
 </term>

<term id="_782611b5-1a61-54de-d6d0-e3a57f83b938" anchor="sec-A.1.5"><preferred><expression>
<name>automatic checking facility (OIML D 11, 3.19.1)</name>
</expression>
</preferred>
<definition id="_23efa5cb-3c62-2f67-9339-dc874adfac71"><verbal-definition id="_baaf6f5f-ec37-4ecf-9d95-1847283ad03c"><p id="_35cddb70-5811-638a-b2c1-60a83ab17633">checking facility that operates without the intervention of an operator</p></verbal-definition></definition>
 </term>

<term id="_bfb775b9-a49e-aa58-7a43-689f1aebf1f2" anchor="sec-A.1.6"><preferred><expression>
<name>permanent automatic checking facility (type P) (OIML D 11, 3.19.1.1)</name>
</expression>
</preferred>
<definition id="_3e2db282-8465-30d1-ad3e-bc1b43ff9777"><verbal-definition id="_9ab2ef9c-4afe-dd89-084d-ebdbdcd5fb7d"><p id="_07ab746e-ae07-8bd6-24d3-7b5f337c8e2c">automatic checking facility that operates at each measurement cycle</p></verbal-definition></definition>
 </term>

<term id="_f38a8a3e-734b-89cd-3f96-e5c5d794e8ea" anchor="sec-A.1.7"><preferred><expression>
<name>intermittent automatic checking facility (type I) (OIML D 11, 3.19.1.2)</name>
</expression>
</preferred>
<definition id="_c8015408-c715-39ac-b380-54c314993e00"><verbal-definition id="_4d821ab8-8883-bdda-e3bf-b46075d7581b"><p id="_a8a5b0eb-5382-3796-ec14-9a9572117e91">automatic checking facility that operates at certain time intervals or per fixed number of measurement cycles</p></verbal-definition></definition>
 </term>

<term id="_e0f2be36-79de-15b1-5abe-de56f4496d1f" anchor="sec-A.1.8"><preferred><expression>
<name>non-automatic checking facility (type N) (OIML D 11, 3.19.2)</name>
</expression>
</preferred>
<definition id="_40af67cd-7e25-e7c7-c6b6-e98e58c2ac9b"><verbal-definition id="_98e50e27-a34a-6c36-2a42-8afa70fe8357"><p id="_10e51a96-5243-bb74-de9e-909a308e0a10">checking facility that requires the intervention of an operator</p></verbal-definition></definition>
 </term>

<term id="_f317ae1d-7a49-18ce-fcc9-8712a22f13a0" anchor="sec-A.1.9"><preferred><expression>
<name>durability protection facility (OIML D 11, 3.20)</name>
</expression>
</preferred>
<definition id="_f646b948-6d3f-28df-63a0-2d5f5ffe67b8"><verbal-definition id="_02cca659-e8f1-0517-5868-839f4a2aa7a2"><p id="_a0f32632-a1a5-6ae5-9afd-2738672e5dbe">facility incorporated in a measuring instrument that enables significant durability errors to be detected and acted upon</p></verbal-definition></definition>
 </term>

<term id="_462bc52e-3019-15b8-b3b7-8dc60bbcd962" anchor="sec-A.1.10"><preferred><expression>
<name>test (OIML D 11, 3.21)</name>
</expression>
</preferred>
<definition id="_2b0dca25-14af-8112-e40f-4e0ac1d6aa6d"><verbal-definition id="_60690024-47e2-36b6-3de5-88385787dda4"><p id="_5d223053-10dc-d38d-5e98-56869df14ec2">series of operations intended to verify the compliance of the equipment under test (EUT) with specified requirements</p></verbal-definition></definition>
 </term>

<term id="_51a3c880-f590-8530-e469-29972b376b1e" anchor="sec-A.1.11"><preferred><expression>
<name>test procedure (OIML D 11, 3.21.1)</name>
</expression>
</preferred>
<definition id="_646c41b2-df72-c375-d633-f587d3bacff1"><verbal-definition id="_6d9cf814-aaaf-bd32-54f6-5287cb9a9fef"><p id="_f58a4566-e9c6-31c8-10eb-34b0c49d2cf7">detailed description of the test operations</p></verbal-definition></definition>
 </term>

<term id="_b34eb42e-2c55-c6b2-bbff-a0f2772a891b" anchor="sec-A.1.12"><preferred><expression>
<name>performance test (OIML D 11, 3.21.4)</name>
</expression>
</preferred>
<definition id="_cd86a1a2-ba96-84b4-99b0-c6726410b175"><verbal-definition id="_5cb7f631-3b46-91e2-2894-0d7982e80ff4"><p id="_39f2b25c-3706-559e-fcaa-28d589c7a2ed">test intended to verify whether the EUT is able to accomplish its intended functions</p></verbal-definition></definition>
 </term>

<term id="_7a3d5f6e-8a03-2289-a49d-2770d09f299f" anchor="sec-A.1.13"><preferred><expression>
<name>mains power (OIML D 11, 3.22)</name>
</expression>
</preferred>
<definition id="_2398e791-7857-5964-4bca-d5ed84995c8b"><verbal-definition id="_a19e3cec-6881-37ef-556e-3407fd5c286d"><p id="_6d6c2045-241e-2bbf-8bfe-e1c75079714b">primary external source of electrical power for an instrument, including all sub-assemblies. (Examples: public or local power grid (AC or DC) or external generator)</p></verbal-definition></definition>
 </term>

<term id="_bdb27c50-8e85-38c0-3af9-4dc0b7203901" anchor="sec-A.1.14"><preferred><expression>
<name>power converter (power supply device) (OIML D 11, 3.23)</name>
</expression>
</preferred>
<definition id="_1fd0b5df-f640-66af-8b0b-959d43c64467"><verbal-definition id="_17f7c2b4-3a90-6fdd-5253-192f1dd41cc9"><p id="_9c7ef9d0-66aa-60ba-fca0-6aeb80401635">sub-assembly converting the voltage from the mains power to a voltage suitable for other sub-assemblies</p></verbal-definition></definition>
 </term>

<term id="_dd2d0506-3137-5f3a-60e1-656be4231ed3" anchor="sec-A.1.15"><preferred><expression>
<name>auxiliary battery (OIML D 11, 3.25)</name>
</expression>
</preferred>
<definition id="_ad344cbb-2df9-7b89-40e6-baafaa141606"><verbal-definition id="_5e083049-9c28-d304-c525-4eb328d554d9"><p id="_e9cb03b8-506f-47aa-d370-4ac7931cc1dc">battery that is</p><ul id="_268e1a7f-1526-1d9c-2022-98504a6e23f8"><li><p id="_baf470d1-8f3b-27ac-14b8-b8a511da4728">mounted in, or connected to, an instrument that can be powered by the mains power as well, and</p>
</li>
<li><p id="_9ae2e6dd-735e-b931-cca0-693bdacad704">capable of supplying power to the complete instrument for a reasonable period of time</p>
</li>
</ul></verbal-definition></definition>


 </term>

<term id="_b832a71b-deb0-0af1-f1a4-5be50f84a486" anchor="sec-A.1.16"><preferred><expression>
<name>back-up battery (OIML D 11, 3.26)</name>
</expression>
</preferred>
<definition id="_bd7055cd-b9a1-aaa2-01c8-bded30f4e058"><verbal-definition id="_73b155fe-e90d-5c08-5c39-616ec043ca81"><p id="_83f38857-967c-eaf9-58ec-b1fbabfc6ffa">battery that is intended to maintain power supply for specific functions of an instrument in the absence of the primary power supply that includes both mains power &amp; auxiliary battery</p></verbal-definition></definition>


 <termexample id="_dab38819-b0c8-5782-813a-cc2a01321873"><p id="_018136dd-4651-e411-3b23-a6965916148c">To preserve stored data</p>
</termexample></term>
</terms>

<terms id="_010f28f2-f5d6-888c-85d0-96eb95c1d949" anchor="sec-A.2" obligation="normative">
<title id="_15f2f641-5b7a-846f-45ae-a512ee76f308">Definitions from OIML R 76 [1]</title>
<term id="_6f12d12f-a8cc-7995-c104-e6004d7ebfa5" anchor="sec-A.2.1"><preferred><expression>
<name>weighing module (OIML R 76-1, T.2.2.7)</name>
</expression>
</preferred>
<definition id="_0802b012-19ca-6579-e853-d894d01cdb21"><verbal-definition id="_3dc1f10a-b457-a25f-b714-8aa18151bfe8"><p id="_83d44d00-5e3f-e2be-96eb-52b6199aeb00">part of the weighing instrument that comprises all mechanical and electronic devices (i.e. load receptor, load-transmitting device, load cell, and analogue data processing device or digital data processing device) but not having the means to display the weighing result. It may optionally have devices for further processing (digital) data and operating the instrument</p></verbal-definition></definition>
 </term>
</terms>
</annex><annex id="_95799b8d-7d4f-bc32-d86e-0ad1fa91e124" anchor="annex-b" inline-header="false" obligation="normative">
<title id="_926a0489-57be-f345-41f0-4e5d95b27f96">OIML certificate for load cells — Content of the certificate</title>
<p id="_002a081b-7924-8308-0753-1ec01d3f0e46">The OIML certificate template that can be downloaded from the “Documentation” section of the OIML Certification System (OIML-CS) part of the OIML website shall be supplemented with the following additional information:</p>

<table id="_0eef1c23-e25f-8e96-76c9-cf4b7861411a" unnumbered="true"><thead><tr id="_18caa0e5-1f03-f969-bd31-7c42d05092b7"><th id="_1dc52f20-9450-af5c-081c-4f86c1fc9baf" valign="top" align="left"><em>Model designation</em></th>
<th id="_6702cd07-7c59-bced-e797-2af88300102a" valign="top" align="left"/><th id="_5c1623d9-c6aa-0e9a-5c9c-6165c1032886" valign="top" align="left"/><th id="_4756c24b-d674-9c01-b361-8c4d0ebc006e" valign="top" align="left"/><th id="_88051bb1-6ed8-553e-2923-18b5d504858e" valign="top" align="left"/></tr></thead>
<tbody><tr id="_fc6a6f17-f800-72ff-39a8-d8622df785cc"><td id="_34470704-98b8-7b6e-3aec-6ed1f7fcf9e6" valign="top" align="left"><p id="_4fb35850-091d-3766-9b19-86eb0806197e">Maximum capacity, <stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML">
  <mstyle displaystyle="false">
    <msub>
      <mi>E</mi>
      <mtext>max</mtext>
    </msub>
  </mstyle>
</math><asciimath>E_{"max"}</asciimath></stem></p>
</td>
<td id="_020f87d7-cee7-fe32-b3d2-a7c4976987f5" valign="top" align="left"/><td id="_6415038d-e8e6-60ed-644e-310c6b570aa5" valign="top" align="left"/><td id="_b336b05d-c468-7783-c0a8-2251e0377522" valign="top" align="left"/><td id="_c2ae54fa-acca-f52e-0919-7f688060695b" valign="top" align="left"/></tr><tr id="_e03f7667-f69a-7d34-3006-d58c97e4bbae"><td id="_31439235-3a79-9155-4c7c-af2ef0f8b2bd" valign="top" align="left"><p id="_4f9e70cf-5347-ff0e-2248-93517f7918c0">Accuracy class</p>
</td>
<td id="_7f490163-a86f-94d5-1d5e-7833742eb6a6" valign="top" align="left"/><td id="_c324d4a3-e4b8-1d37-3bbe-dc1819fb60c9" valign="top" align="left"/><td id="_97d59ac4-5fe4-1e5d-e9ef-36d7f7f577b6" valign="top" align="left"/><td id="_c72f9bdc-3d71-f5f8-678f-7c2500e8e769" valign="top" align="left"/></tr><tr id="_8adcd7b0-4c75-aa75-17f9-0ea4f5485ac3"><td id="_47839594-8644-3623-80bb-bed0a586b8bf" valign="top" align="left"><p id="_1be8a14f-5365-6a5a-8fec-ba74d20155ce">Maximum number of load cell</p>
</td>
<td id="_c423c361-0680-1044-0fbe-d13c21f7d34b" valign="top" align="left"/><td id="_a1856d0c-d6ed-7c58-10ae-d04828d2c5bc" valign="top" align="left"/><td id="_e0f107df-79f0-12a3-76bb-0fca44f285a0" valign="top" align="left"/><td id="_194e986b-cac8-300f-b675-187d8311ccd9" valign="top" align="left"/></tr><tr id="_62f3ad0b-e06e-611d-2314-21d175fe8796"><td id="_d1f9c98a-ed98-b3d5-b751-e1e3cc2cf3ba" valign="top" align="left"><p id="_4601c2ee-14eb-7022-4779-168221ae7f37">verification intervals, <stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML">
  <mstyle displaystyle="false">
    <msub>
      <mi>n</mi>
      <mtext>LC</mtext>
    </msub>
  </mstyle>
</math><asciimath>n_{"LC"}</asciimath></stem></p>
</td>
<td id="_d69487aa-3a2c-da21-718a-3ed2015b78ab" valign="top" align="left"/><td id="_a5ea10db-6651-d2f0-9cc0-75510c88fb9e" valign="top" align="left"/><td id="_bf7781b3-f94d-c951-13b5-79cf02f06649" valign="top" align="left"/><td id="_896b9e9f-470b-11f4-1fc7-0a995311aeb4" valign="top" align="left"/></tr><tr id="_f0f47a9d-0c33-9196-a4f0-c96be0edc32a"><td id="_0ce51c97-5c9d-64ce-c156-de6624060c7c" valign="top" align="left"><p id="_b7331318-40bb-c627-3c8b-5d4099b31847">Minimum load cell verification</p>
</td>
<td id="_90c2a2fb-423d-d06a-aca8-edd80546a27b" valign="top" align="left"/><td id="_080280d0-5f68-1780-9dcc-70922cec50e0" valign="top" align="left"/><td id="_d8a35d23-4264-5555-1e41-d610a5c260b9" valign="top" align="left"/><td id="_a61728a3-7ec6-6e11-3203-3928d0a8622c" valign="top" align="left"/></tr><tr id="_ce2d424e-59e1-06af-97b9-4f3dc73b3f64"><td id="_cfa6afb7-6ada-b463-2eee-b94f65b3f02b" valign="top" align="left"><p id="_15b3a168-61d6-adcd-1900-7243485829b6">interval, <stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML">
  <mstyle displaystyle="false">
    <msub>
      <mi>v</mi>
      <mtext>min</mtext>
    </msub>
  </mstyle>
</math><asciimath>v_{"min"}</asciimath></stem></p>
</td>
<td id="_5abe838f-dc88-11a3-ef03-6ecdcf620acd" valign="top" align="left"/><td id="_4c0e0dd9-6b49-7b25-1ece-1b6ba604e5ec" valign="top" align="left"/><td id="_db8acebb-d298-6128-4d18-2222f019a91d" valign="top" align="left"/><td id="_5c525a52-2869-9a51-bdca-7c50714745e0" valign="top" align="left"/></tr><tr id="_b54dbd8f-8b91-81cb-6bca-2ae2adfe9e68"><td id="_4487b260-535c-5f0b-d12a-78e76df9a222" valign="top" align="left"><p id="_9641d669-f8ce-cf41-d542-c0fa0df11218">Apportioning factor, <stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML">
  <mstyle displaystyle="false">
    <msub>
      <mi>p</mi>
      <mtext>LC</mtext>
    </msub>
  </mstyle>
</math><asciimath>p_{"LC"}</asciimath></stem></p>
</td>
<td id="_88810d0a-6e13-92c1-30e9-70a5c684a03c" valign="top" align="left"/><td id="_4c764f0e-88f1-6137-7103-6da260f24cbe" valign="top" align="left"/><td id="_84b7e7cf-f1fa-1f18-3f38-8f2efb8717fe" valign="top" align="left"/><td id="_b599807a-864a-f798-5e32-1d2a22d61f31" valign="top" align="left"/></tr></tbody>
</table>

<p id="_4d0f906b-6111-f686-f8fc-e41bd50e6a3c">Additional characteristics and identification, as applicable according to R 60-1, 3.4.2 and 5.1.5, may be included in the certificate or on additional pages if necessary, in the format below:</p>

<table id="_0543a39e-6343-821f-49fd-ef3b233260d8" unnumbered="true"><thead><tr id="_f453d40d-d691-36c8-1250-c1fb851e5296"><th id="_6a7bc9d6-6d6c-488a-d9e4-719d7b0c8cdd" valign="top" align="left"><em>Model designation</em></th>
<th id="_8de258dc-a608-d7b5-666d-9f141616366f" valign="top" align="left"/><th id="_b71939fc-ff1b-91b2-4904-3bda4b38e649" valign="top" align="left"/><th id="_73edd1dc-42fa-a4d5-ffa3-7cc9fd8162bb" valign="top" align="left"/><th id="_7806011a-e1ff-e9f9-dde2-5fa747c36003" valign="top" align="left"/></tr></thead>
<tbody><tr id="_d3412526-64af-348d-8a9e-1afd313264ea"><td id="_c60b7218-1525-bee6-681e-e99c09039112" valign="top" align="left"><p id="_5e309de2-03ad-7115-9532-69d6d741735a">(Additional characteristics, per R 60-1, 3.4.2 and 5.1.5)</p>
</td>
<td id="_3d614fbc-428c-e368-856e-94f08678de5d" valign="top" align="left"/><td id="_dba48f08-8511-3cc6-3ebb-bf351465db6f" valign="top" align="left"/><td id="_500669e7-f27d-11bf-95d1-f2b5a3c69730" valign="top" align="left"/><td id="_90484484-7567-a110-f4e0-729b58988415" valign="top" align="left"/></tr><tr id="_7a4cdc68-6876-6a71-95f5-be5ecda27a1c"><td id="_df009d96-0904-4c06-155f-57830b7ce6b1" valign="top" align="left"/><td id="_593948a0-ccd4-67be-6ba7-f2dfcc9694c4" valign="top" align="left"/><td id="_0d173c27-0247-ebd2-1dbd-1f7b15f5ea5b" valign="top" align="left"/><td id="_703548fd-ce6e-a431-1615-fc402da9c781" valign="top" align="left"/><td id="_62074188-66b0-b495-b806-85ceb896193f" valign="top" align="left"/></tr></tbody>
</table>

<p id="_04eb412d-8293-947b-ada1-7bd89f0ed194">Special conditions:</p>

<clause id="_02239d4c-303a-2972-65fb-dfb9425416f5" anchor="sec-B.1" inline-header="false" obligation="normative">
<title id="_1b404b25-98b0-1811-30d8-b806ac66d340">Contents of any additional pages to the certificate (Informative)</title>
<p id="_bbc437b6-af82-4c6a-cb60-134c25472ecc"><strong>Name and type of the load cell:</strong></p>
</clause>

<clause id="_511ad6e2-79b3-cc89-967c-c80cf81f7bd6" anchor="sec-B.2" inline-header="false" obligation="normative">
<title id="_5a509287-a94a-fade-9113-5b9055659046">Technical data</title>
<p id="_172cb34d-0b46-f922-36bc-ab43b9bc7bd5">The essential technical data for OIML certificates are listed on the certificate (at the request of the manufacturer). Alternatively, in the case of limited space on the certificate, the following information may be provided on additional pages to the certificate:</p>

<table id="_1f0704f1-1ce0-bab8-9798-faa85805b5b5" anchor="table-B.1">
<name id="_d41ba874-427c-f7fb-74bc-35e923a49019">Technical data</name>
<thead><tr id="_2a481530-fe56-fda4-a581-13681d29c92c"><th id="_ef5ec14f-2db3-91be-118e-bfc3169f4d24" valign="top" align="left">Model designation</th>
<th id="_523abe88-9c18-d23e-f43a-b39dd02a6445" valign="top" align="left">Designation</th>
<th id="_8565091f-0b2e-4d8c-31f4-27b51fb0d15d" valign="top" align="left">Example</th>
<th id="_77216c33-4b4a-8ee9-5a96-50f617af640d" valign="top" align="left"/><th id="_73571016-5dcc-99f9-13bb-1704083c2f43" valign="top" align="left"/><th id="_3941f268-20c1-29a5-b272-1d64ddb34554" valign="top" align="left"/><th id="_e4b77935-2628-2ed6-5a0f-04063944d98c" valign="top" align="left">Units</th>
</tr></thead>
<tbody><tr id="_1ec78dbe-be90-f1a8-01df-55a0e4e25ecc"><td id="_2f74c26b-3136-26fd-4e68-c63b313a2d92" valign="top" align="left"><p id="_4f725e5d-b3d9-c53c-23ad-0be539aa6e77">Classification</p>
</td>
<td id="_ef9bf54d-e117-5ad6-34b7-4aa995e73c2d" valign="top" align="left"/><td id="_e137d915-71d8-35ba-f8b4-36020da09bcc" valign="top" align="left"><p id="_8104bc76-9440-c352-0605-9be324835ba3">C4</p>
</td>
<td id="_8c6f3ce0-e822-b159-eae9-443b48676bf1" valign="top" align="left"/><td id="_849d4a47-60d9-4569-36ce-1df2e6c519e8" valign="top" align="left"/><td id="_82dd99ca-31ff-7769-2818-95297f0a8e78" valign="top" align="left"/><td id="_e9a918f6-0c17-74eb-64e6-3ede49bd7b49" valign="top" align="left"/></tr><tr id="_33a4a2ec-fa3d-d37b-2e65-e428ad7de3bd"><td id="_1349f187-c5b1-b9e5-4a78-c9be95fb6f3b" valign="top" align="left"><p id="_2c029d9b-0712-b806-5dfe-f6473c9f0f0f">Additional markings</p>
</td>
<td id="_57c93938-1199-e9cc-118d-49ab84c822aa" valign="top" align="left"/><td id="_1942bf9a-17f5-dc5b-caea-50b4b576b3dc" valign="top" align="left"><p id="_1eb44f3d-55f7-92a8-38b4-43a78cbf6cf6">-</p>
</td>
<td id="_5ce49c65-fbe0-a39a-24ba-a10d9766b29c" valign="top" align="left"/><td id="_9154a00d-07d1-c774-290e-fc0943da761f" valign="top" align="left"/><td id="_75aa6d5c-3c75-7c3c-9539-29cca5893ee3" valign="top" align="left"/><td id="_b951192e-0cae-9f7b-dcfe-5a38de584127" valign="top" align="left"/></tr><tr id="_d1c4ed73-b15b-72ba-735f-51948800d1c1"><td id="_0f6eb598-7c5d-e7ce-cbe4-1b8e9fd4f871" valign="top" align="left"><p id="_dd386721-b344-f0f7-2745-20328745e509">Maximum number of load cell verification intervals</p>
</td>
<td id="_8e89aa18-e0ec-de80-1c05-e8372d599649" valign="top" align="left"><p id="_e549998b-4ffc-7bdc-70a3-07a77bc2d484"><stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML">
  <mstyle displaystyle="false">
    <msub>
      <mi>n</mi>
      <mtext>LC</mtext>
    </msub>
  </mstyle>
</math><asciimath>n_{"LC"}</asciimath></stem></p>
</td>
<td id="_c73d0634-d91c-560b-301c-88f034918336" valign="top" align="left"><p id="_8e27a06c-6109-0a7c-acff-1bdd3aa8dc42"><stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML"><mstyle displaystyle="false"><mn>4000</mn></mstyle></math><asciimath>4000</asciimath></stem></p>
</td>
<td id="_2ada1999-b172-e0e8-a596-0d283125b1ed" valign="top" align="left"/><td id="_a37978c9-628c-31bc-90ea-a899466b6214" valign="top" align="left"/><td id="_b8687e73-7b7d-477d-90cf-1f01d81eb62e" valign="top" align="left"/><td id="_d95c00e6-fd48-9ca1-9792-da34c22540c4" valign="top" align="left"/></tr><tr id="_7be32d29-3714-f1f4-4148-34b874d4ee02"><td id="_ddb00194-a2d9-79bb-5c6e-2a7fae480bda" valign="top" align="left"><p id="_397ead0f-7a5c-6206-ae62-4437fad08df2">Maximum capacity</p>
</td>
<td id="_3495b2e9-105f-4107-726b-a19cd7c39b54" valign="top" align="left"><p id="_ac6b92cb-584f-6a75-b6c3-7e9137c45af3"><stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML">
  <mstyle displaystyle="false">
    <msub>
      <mi>E</mi>
      <mtext>max</mtext>
    </msub>
  </mstyle>
</math><asciimath>E_{"max"}</asciimath></stem></p>
</td>
<td id="_9db83d3e-e9e2-71e6-b50a-c671f111f450" valign="top" align="left"><p id="_d728dce0-333f-dfec-6d5d-0fd65a5b430e"><stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML"><mstyle displaystyle="false"><mn>30000</mn></mstyle></math><asciimath>30000</asciimath></stem></p>
</td>
<td id="_fabc4966-cfb3-8353-d01c-a4dc8d020db8" valign="top" align="left"/><td id="_e2837cbb-2b93-5895-4d89-b33576e3615f" valign="top" align="left"/><td id="_4c8efa37-ec50-c94a-265c-fbb889bc26c7" valign="top" align="left"/><td id="_1b85f5b8-4986-a036-4e4c-96b1a84e8781" valign="top" align="left"><p id="_fa1d2713-6ed0-b359-792e-2914481d92b3"><stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML">
  <mstyle displaystyle="false">
    <mrow xref="U_NISTu2">
      <mstyle mathvariant="normal">
        <mi>kg</mi>
      </mstyle>
      
      
      
      
    </mrow>
  </mstyle>
</math><asciimath>"unitsml(kg)"</asciimath></stem></p>
</td>
</tr><tr id="_1785d82f-f937-46f1-6f52-62cc42639a94"><td id="_be8ccf46-7008-e4ed-c5db-5bde2439bf4f" valign="top" align="left"><p id="_7f0e7822-0323-ba5c-80b5-e90ae28c3b16">Minimum dead load, relative</p>
</td>
<td id="_85852c6e-e3c0-9747-6c98-e770aaed7c1a" valign="top" align="left"><p id="_adffb619-0762-a3e9-f275-55d09db3aac8"><stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML">
  <mstyle displaystyle="false">
    <msub>
      <mi>E</mi>
      <mtext>min</mtext>
    </msub>
    <mo>/</mo>
    <msub>
      <mi>E</mi>
      <mtext>max</mtext>
    </msub>
  </mstyle>
</math><asciimath>E_{"min"} // E_{"max"}</asciimath></stem></p>
</td>
<td id="_aff3746e-2c72-1d3d-733c-74b8f32ae95b" valign="top" align="left"><p id="_294015c1-7bdc-e484-9244-740a895cac8f">0</p>
</td>
<td id="_977b3146-e2df-a40e-bd0f-5c7e05ba0d45" valign="top" align="left"/><td id="_27716f40-9efd-246e-c4dd-873a8d196532" valign="top" align="left"/><td id="_1b6ad4ab-7cc5-419a-7dca-06ddb40700d1" valign="top" align="left"/><td id="_51fe8014-1372-7ecc-46b5-7dfebcd8ffd8" valign="top" align="left"><p id="_52177f2f-dffa-cdbb-867a-bb2c7ac878cf">%</p>
</td>
</tr><tr id="_0fee9371-ea68-61c7-ebfb-f614f8477a71"><td id="_90aa2675-9b81-34f4-a011-e188dd553905" valign="top" align="left"><p id="_3d0ae7c2-107e-6271-fcb0-4bcab7dc6d8e">Relative <stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML">
  <mstyle displaystyle="false">
    <msub>
      <mi>v</mi>
      <mtext>min</mtext>
    </msub>
  </mstyle>
</math><asciimath>v_{"min"}</asciimath></stem> (ratio to minimum load cell verification interval)</p>
</td>
<td id="_987c61b3-67bd-5885-f660-2e2d2faf82c8" valign="top" align="left"><p id="_d866cece-4670-68fa-0c18-63241cf21671"><stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML">
  <mstyle displaystyle="false">
    <mi>Y</mi>
    <mo>=</mo>
    <mrow>
      <mo>(</mo>
      <msub>
        <mi>E</mi>
        <mtext>max</mtext>
      </msub>
      <mo>−</mo>
      <msub>
        <mi>E</mi>
        <mtext>min</mtext>
      </msub>
      <mo>)</mo>
    </mrow>
    <mo>/</mo>
    <mrow>
      <mo>(</mo>
      <msub>
        <mi>v</mi>
        <mtext>min</mtext>
      </msub>
      <mo>)</mo>
    </mrow>
  </mstyle>
</math><asciimath>Y = (E_{"max"} - E_{"min"}) // (v_{"min"})</asciimath></stem></p>
</td>
<td id="_75c640fe-2c20-75a8-d757-5e64091c66ca" valign="top" align="left"><p id="_f7817328-f2b6-85f0-6ee4-215304172450"><stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML"><mstyle displaystyle="false"><mn>24000</mn></mstyle></math><asciimath>24000</asciimath></stem></p>
</td>
<td id="_94e7b831-6ada-30e0-3e77-b6b99490a3a9" valign="top" align="left"/><td id="_3801c596-13eb-e38d-2f5a-d88118c995f2" valign="top" align="left"/><td id="_ca8a9e0e-1356-c1f7-511e-7acfbd3a27d7" valign="top" align="left"/><td id="_783d5843-b22f-dc55-05af-5435b0d806fd" valign="top" align="left"/></tr><tr id="_e4a526d1-2293-8423-155e-12f30e5c7a77"><td id="_61fd4ae7-3260-6c36-5ea5-384bdfd5c0d9" valign="top" align="left"><p id="_ded5ff7c-2dd2-1943-e1c9-66725fce4b42">Relative DR (ratio to minimum dead load output return)</p>
</td>
<td id="_09712be9-16f1-cc01-1ab4-ebeaca88b16b" valign="top" align="left"><p id="_204fa4a0-ab08-b0da-25cd-dcce8491667c"><stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML">
  <mstyle displaystyle="false">
    <mi>Z</mi>
    <mo>=</mo>
    <mrow>
      <mo>(</mo>
      <msub>
        <mi>E</mi>
        <mtext>max</mtext>
      </msub>
      <mo>−</mo>
      <msub>
        <mi>E</mi>
        <mtext>min</mtext>
      </msub>
      <mo>)</mo>
    </mrow>
    <mo>/</mo>
    <mrow>
      <mo>(</mo>
      <mn>2</mn>
      <mo>×</mo>
      <mi>D</mi>
      <mi>R</mi>
      <mo>)</mo>
    </mrow>
  </mstyle>
</math><asciimath>Z = (E_{"max"} - E_{"min"})// (2 xx DR)</asciimath></stem></p>
</td>
<td id="_7c155cb5-db44-5d86-b600-017934b93f8d" valign="top" align="left"><p id="_5e80a893-e5e5-252d-36ea-640818ac1ad7"><stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML"><mstyle displaystyle="false"><mn>7500</mn></mstyle></math><asciimath>7500</asciimath></stem></p>
</td>
<td id="_b953b0fd-078d-c0f7-3d7f-f3ab1beab44c" valign="top" align="left"/><td id="_964e273d-cd99-d2ef-b252-f092b8d9f31b" valign="top" align="left"/><td id="_0cef0d5d-7db7-45cf-b8fe-63fdde7a96af" valign="top" align="left"/><td id="_841637e8-b5ea-5387-171a-8d54df07af7e" valign="top" align="left"/></tr><tr id="_c4c601fd-e8fa-915d-a76e-e0da1e1423d1"><td id="_bcb36471-8200-9b98-c112-6fbe1def8fb9" valign="top" align="left"><p id="_76446644-b8b5-6bd7-5a5b-382907671b7b">Rated output<fn id="_86aa7a58-6a89-9bca-f435-99d534fe5212" reference="a"><p id="_e161767f-5c99-fea1-a035-0860ca557e1b">For load cells with digital output this refers to the number of counts for <stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML">
  <mstyle displaystyle="false">
    <msub>
      <mi>E</mi>
      <mtext>max</mtext>
    </msub>
  </mstyle>
</math><asciimath>E_{"max"}</asciimath></stem>.</p>
</fn></p>
</td>
<td id="_dd1e3e3b-3c98-2d93-e8e1-f0551dd7ea99" valign="top" align="left"/><td id="_8ed41193-ba4d-2c28-9178-f9b736ce5129" valign="top" align="left"><p id="_d9d0ec20-b262-dd6f-36e8-38f339776de8">2.5</p>
</td>
<td id="_4377fe46-9cd6-50f0-f58d-94b39024fafb" valign="top" align="left"/><td id="_77f2a354-3c3c-302b-81b2-5b628b7a4e3b" valign="top" align="left"/><td id="_6d68c86f-58ed-a8c1-47d9-6d7664f97c6e" valign="top" align="left"/><td id="_f9ccfdda-aa18-d341-9e31-f1bed9a1fd57" valign="top" align="left"><p id="_b6b39bb4-35a1-f6db-79a2-7d6283a58ca5"><stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML">
  <mstyle displaystyle="false">
    <mrow xref="U_mV.V-1">
      <mstyle mathvariant="normal">
        <mi>mV</mi>
      </mstyle>
      <mi rspace="thickmathspace">⁢</mi>
      <msup>
        <mstyle mathvariant="normal">
          <mi>V</mi>
        </mstyle>
        <mrow>
          <mo>−</mo>
          <mn>1</mn>
        </mrow>
      </msup>
      
      
      
    </mrow>
  </mstyle>
</math><asciimath>"unitsml(mV/V)"</asciimath></stem><fn id="_98d53afd-9a83-a1ae-d989-e945efa88054" reference="a"><p id="_1a80736d-5d0d-37aa-b79f-30d1a188db67">For load cells with digital output this refers to the number of counts for <stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML">
  <mstyle displaystyle="false">
    <msub>
      <mi>E</mi>
      <mtext>max</mtext>
    </msub>
  </mstyle>
</math><asciimath>E_{"max"}</asciimath></stem>.</p>
</fn></p>
</td>
</tr><tr id="_ee143d7b-e76a-a6f2-4792-2309526230a1"><td id="_5df3c81a-83a0-9c08-ee22-55d9b3f4f8ec" valign="top" align="left"><p id="_861b5a3d-183a-d96c-7628-21b1984e73cb">Maximum excitation voltage</p>
</td>
<td id="_c37b848b-db4c-daf4-3396-f9653b9bc22a" valign="top" align="left"/><td id="_e9d6bf76-0280-5270-4697-5e41ca51b4ad" valign="top" align="left"><p id="_7d1ad2f6-b2e8-a9ad-5bee-df556ace6372">30</p>
</td>
<td id="_fd1221d3-13e0-08a3-abcc-dce7bea3ca51" valign="top" align="left"/><td id="_550b0b48-7f8d-6de0-bff5-cbf4ceb44c91" valign="top" align="left"/><td id="_6092a479-d651-91f8-ba77-ebc0a1075f36" valign="top" align="left"/><td id="_36944f9a-d11b-37db-87f9-bd1256e48bdd" valign="top" align="left"><p id="_cdfdfd3f-7969-5a25-fc61-4fda5174d7e3"><stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML">
  <mstyle displaystyle="false">
    <mrow xref="U_NISTu16">
      <mstyle mathvariant="normal">
        <mi>V</mi>
      </mstyle>
      
      
    </mrow>
  </mstyle>
</math><asciimath>"unitsml(V)"</asciimath></stem></p>
</td>
</tr><tr id="_5813649e-ed1f-3c42-0b04-649f0c30f27c"><td id="_2e336e28-4610-8ad3-f7eb-77ad7571b97c" valign="top" align="left"><p id="_c695e187-2436-eb1c-360c-23f2a6938983">Input impedance (for strain gauge load cells)</p>
</td>
<td id="_b876acf7-b946-d474-da62-dc474144ce53" valign="top" align="left"><p id="_a65e941f-35ae-da0d-002a-6f457cc7e154"><stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML">
  <mstyle displaystyle="false">
    <msub>
      <mi>R</mi>
      <mtext>LC</mtext>
    </msub>
  </mstyle>
</math><asciimath>R_{"LC"}</asciimath></stem></p>
</td>
<td id="_931358c2-2526-c1d6-e6fc-8aa7dd63907b" valign="top" align="left"><p id="_db67a407-d140-fe14-8110-0d7aeb8a3449"><stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML"><mstyle displaystyle="false"><mn>4000</mn></mstyle></math><asciimath>4000</asciimath></stem></p>
</td>
<td id="_1856950c-dc0a-58a6-efb0-fec3fcf21347" valign="top" align="left"/><td id="_522007b5-32c2-a287-f95a-e5f68183222f" valign="top" align="left"/><td id="_70c06b92-9011-a9ed-890c-d8a59b506575" valign="top" align="left"/><td id="_c8841394-e3cb-2ed5-c829-12ee20f18395" valign="top" align="left"><p id="_3ae3cc28-8e09-f90b-2e09-545e383c797c"><stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML">
  <mstyle displaystyle="false">
    <mrow xref="U_NISTu18">
      <mstyle mathvariant="normal">
        <mi>Ω</mi>
      </mstyle>
      
      
      
      
    </mrow>
  </mstyle>
</math><asciimath>"unitsml(Ohm)"</asciimath></stem></p>
</td>
</tr><tr id="_01c2f683-768e-c5bc-bfe3-599a1d05790f"><td id="_c6efdfe3-ae62-f8cf-e7ba-3e0e3b59ab73" valign="top" align="left"><p id="_170ea355-c9ec-fb36-3471-b5dc494edf66">Temperature rating</p>
</td>
<td id="_75866829-12f7-6978-c8d3-dc71046bac38" valign="top" align="left"/><td id="_32fa40d1-f70b-b433-681e-06d12020d8a7" valign="top" align="left"><p id="_3fe416c9-97b1-3319-c718-0e18e073dd04"> — 10/+ 40</p>
</td>
<td id="_eb055492-7a9a-fd16-0e62-38b25760c4ec" valign="top" align="left"/><td id="_60fff9c7-411a-3be8-7395-a6eaa0b8c759" valign="top" align="left"/><td id="_3e20c3b4-3f71-57da-ad9b-d3147c800ab5" valign="top" align="left"/><td id="_c94fb82d-de58-b92d-adcd-7661aa6e0b96" valign="top" align="left"><p id="_a47fbf35-baf2-ec19-1686-53c26f68fc4d"><stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML">
  <mstyle displaystyle="false">
    <mrow xref="U_NISTu23">
      <mstyle mathvariant="normal">
        <mi>°C</mi>
      </mstyle>
      
      
    </mrow>
  </mstyle>
</math><asciimath>"unitsml(degC)"</asciimath></stem></p>
</td>
</tr><tr id="_f7ee7ecd-5be4-d778-0132-32052adbbe01"><td id="_d08b6b8b-bd8b-d7f5-2438-e82401cdd509" valign="top" align="left"><p id="_e4df011b-601d-bafc-8f77-dc01e0b6c634">Safe overload, relative</p>
</td>
<td id="_027cf6ca-73ca-e3f5-ffff-22f51835edc6" valign="top" align="left"><p id="_2b2b9777-4b04-2331-47d5-ac9975973344"><stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML">
  <mstyle displaystyle="false">
    <msub>
      <mi>E</mi>
      <mtext>lim</mtext>
    </msub>
    <mo>/</mo>
    <msub>
      <mi>E</mi>
      <mtext>max</mtext>
    </msub>
  </mstyle>
</math><asciimath>E_{"lim"} // E_{"max"}</asciimath></stem></p>
</td>
<td id="_3baf2cd6-4333-32a6-5a57-09bbea8dee38" valign="top" align="left"><p id="_c14d1316-ddc3-26fe-08d1-08d33909c83c">150</p>
</td>
<td id="_13b2bfe2-9d51-9247-c627-0b0b5138801f" valign="top" align="left"/><td id="_3ee8cd37-3ad0-f218-a4d8-6375ec90f850" valign="top" align="left"/><td id="_49dd6945-2f09-6354-33c4-225240dbdc46" valign="top" align="left"/><td id="_5c8ad9c2-e785-df5b-8f74-ae20f29a3074" valign="top" align="left"><p id="_e79da8e2-e255-1069-4081-54102a2e504a">%</p>
</td>
</tr><tr id="_a501fd76-f261-a8b4-e0d6-b4161a7758ab"><td id="_ef528295-35d7-0993-e21e-342a0fc59629" valign="top" align="left"><p id="_634313a5-45a0-af34-470a-1f20ed43fc71">Cable length</p>
</td>
<td id="_5abe51a5-db66-e54c-5bf8-f6d3b0f355e0" valign="top" align="left"/><td id="_da1086c9-e082-18de-d741-f81e2ba4609f" valign="top" align="left"><p id="_8fa10824-7356-d3b1-a92e-6aad6db3a4c7">3</p>
</td>
<td id="_d71e8ed6-7960-a673-fba9-1a3ee13d7e20" valign="top" align="left"/><td id="_6cb992ac-5911-5c2a-5f84-6f7cd3a762d9" valign="top" align="left"/><td id="_e77556b3-9c13-6776-c1e7-662f3c9fec9e" valign="top" align="left"/><td id="_e2a77217-8a70-0be6-8206-aff27215dfba" valign="top" align="left"><p id="_e45b9019-3854-0276-4116-b75a51e07937"><stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML">
  <mstyle displaystyle="false">
    <mrow xref="U_NISTu1">
      <mstyle mathvariant="normal">
        <mi>m</mi>
      </mstyle>
      
      
    </mrow>
  </mstyle>
</math><asciimath>"unitsml(m)"</asciimath></stem></p>
</td>
</tr><tr id="_3125d9ac-bfad-2e7c-4d78-263f8687c2cd"><td id="_85886e0d-af80-2cec-e35c-610e09195b2e" valign="top" align="left"><p id="_200aa017-6f29-f6a8-eedc-325ed0fec305">Additional characteristics per R 60-1, 3.4.2 and 5.1.5<fn id="_1651d9b9-e1ee-3056-9dfb-9ed1e9eed6a7" reference="b"><p id="_21770529-8cfe-6ffe-930b-31fb77f95cc3">For load cells with digital output this is not required.</p>
</fn></p>
</td>
<td id="_0adf3de4-0632-3c69-540e-430afa8c69eb" valign="top" align="left"/><td id="_0ced2772-64e8-e0f8-1e81-949605eae586" valign="top" align="left"><p id="_7c096da1-5390-6d01-c3a4-df93780ef449">-</p>
</td>
<td id="_ee7e1362-a457-d5c0-c1fd-12e5afe69c8d" valign="top" align="left"/><td id="_88bd57af-459e-6709-a165-0acb41f66d83" valign="top" align="left"/><td id="_9462cb0c-d3e4-2ef5-2c5d-cb0a1658cf78" valign="top" align="left"/><td id="_4f6977b1-bf1a-502e-f190-0d16e23838ef" valign="top" align="left"/></tr></tbody>
</table>
</clause>
</annex><annex id="_585957d7-51d3-2b82-7e36-d4bcf5e66e6c" anchor="annex-c" inline-header="false" obligation="informative">
<title id="_2f0cfa5b-525d-ca23-7e99-91df88ddd458">OIML certificate for load cells</title>
<p id="_af812f94-f1ce-68eb-c6bb-c49f2d095963">This Annex is provided as an example of supplemental information that may be included in the OIML certificate and is intended to complement the information found in  <xref target="annex-b"/>.</p>

<clause id="_6b908957-76ca-f9c1-7f78-3a1c5038658e" anchor="sec-C.1" inline-header="false" obligation="informative">
<title id="_3fb794a7-554c-0ccf-5b68-4870d32aa04b">Certificate history</title>
<table id="_e45d765b-0006-62d6-9d06-13ebd9b39b70" unnumbered="true"><thead><tr id="_be92433d-6b40-d583-b445-7389d48b15ce"><th id="_e314fb45-8d00-7803-051f-791973fad68e" valign="top" align="left">Certificate version</th>
<th id="_4aeb57fa-8d8f-6902-0f65-b2ab5751f402" valign="top" align="left">Date</th>
<th id="_3ac1fff8-f28a-e1ec-2f1d-3524ad6ece4a" valign="top" align="left">Essential changes</th>
</tr></thead>
<tbody><tr id="_c22781cb-0f89-cc03-128b-e2c1e1142604"><td id="_99e02b55-2b20-5255-d46d-6e01fc6aabeb" valign="top" align="left">Rev. 0</td>
<td id="_33ffb2c7-e68d-af4b-feee-e4924b7143fe" valign="top" align="left">DD MM YYYY</td>
<td id="_847c8a9a-1e8b-c65d-b7ac-3b495c3887ea" valign="top" align="left">Certificate first issued</td>
</tr></tbody>
</table>
</clause>

<clause id="_49b65068-4289-54d6-8a20-5ea3786a1d85" anchor="sec-C.2" inline-header="false" obligation="informative">
<title id="_20e37cb4-4442-9684-ed12-7eb716cbac56">Technical data</title>
<p id="_3bdf7c38-1ddf-8842-e97d-76ea6c53f94f">The metrological characteristics of the load cells type xxx are listed in <xref target="table-C2"/>. Further technical data are listed in the data sheet of the manufacturer (see the section “6 Data sheet and dimensions” in this Annex).</p>

<table id="_7a126196-f054-4a3e-770a-f9d7b7906fc7" anchor="table-C2">
<name id="_13bdd2bf-e193-c195-3630-786f15c1712a">Essential data</name>
<thead><tr id="_b17f17fa-0ff2-ad0d-ac65-ca3ed65561ee"><th id="_fd2b7050-74d5-150b-139f-7e33374863f4" valign="top" align="left">Accuracy class</th>
<th id="_c79e54f3-6f56-494e-9202-3ff1ccab5f44" valign="top" align="left"/><th id="_5ed4062f-27dc-3f32-852f-9e6ecb58669a" valign="top" align="left">C</th>
</tr></thead>
<tbody><tr id="_226ce38e-228c-9077-eaad-65c29c0cfdfe"><td id="_b7e1a05c-2226-a70e-d9d5-85f362048524" valign="top" align="left"><p id="_3c658a82-3e49-cc42-c421-68b65c51669b">Maximum number of load cell intervals <stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML">
  <mstyle displaystyle="false">
    <msub>
      <mi>n</mi>
      <mtext>LC</mtext>
    </msub>
  </mstyle>
</math><asciimath>n_{"LC"}</asciimath></stem></p>
</td>
<td id="_7a96ad82-f199-c04e-be36-dbeaf39928e2" valign="top" align="left"/><td id="_57b2c431-fd0e-1cc4-d275-47d8a6b2c04b" valign="top" align="left"><p id="_7e65fe3b-ba60-51d7-557b-c35164a2f212"><stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML"><mstyle displaystyle="false"><mn>3000</mn></mstyle></math><asciimath>3000</asciimath></stem></p>
</td>
</tr><tr id="_eab32e67-f5c9-fe8c-228c-627257d093f5"><td id="_442e6607-f912-a0f5-f85b-d860c1d26fb2" valign="top" align="left"><p id="_46abc818-4b58-92de-ae87-d701031d10a0">Rated output</p>
</td>
<td id="_835638a5-280a-4938-3df8-211c6f45778e" valign="top" align="left"><p id="_8903e1f9-a167-c7bd-1d6c-5c5b23fecc5f"><stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML">
  <mstyle displaystyle="false">
    <mrow xref="U_mV.V-1">
      <mstyle mathvariant="normal">
        <mi>mV</mi>
      </mstyle>
      <mi rspace="thickmathspace">⁢</mi>
      <msup>
        <mstyle mathvariant="normal">
          <mi>V</mi>
        </mstyle>
        <mrow>
          <mo>−</mo>
          <mn>1</mn>
        </mrow>
      </msup>
      
      
      
    </mrow>
  </mstyle>
</math><asciimath>"unitsml(mV/V)"</asciimath></stem></p>
</td>
<td id="_ba156574-c96f-6d9f-0b06-169b98e5a38c" valign="top" align="left"><p id="_0c9fe131-dff1-b1e6-8b9b-d521d015213c">2</p>
</td>
</tr><tr id="_fd6df9a7-0b85-69f0-9578-1110bab628db"><td id="_d507678c-a01d-ffea-e88e-78ed01e74324" valign="top" align="left"><p id="_eeca7f6c-eb1d-68d5-b87b-9839aa3f85e1">Maximum capacity <stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML">
  <mstyle displaystyle="false">
    <msub>
      <mi>E</mi>
      <mtext>max</mtext>
    </msub>
  </mstyle>
</math><asciimath>E_{"max"}</asciimath></stem></p>
</td>
<td id="_16e41522-8587-811f-466a-9b655a1f361b" valign="top" align="left"><p id="_f81eb81e-51ed-c638-55d1-ec3a9dbdf255"><stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML">
  <mstyle displaystyle="false">
    <mrow xref="U_NISTu2">
      <mstyle mathvariant="normal">
        <mi>kg</mi>
      </mstyle>
      
      
      
      
    </mrow>
  </mstyle>
</math><asciimath>"unitsml(kg)"</asciimath></stem></p>
</td>
<td id="_6279ad9b-a7c9-d94d-a62f-ede55c690b8d" valign="top" align="left"><p id="_48af29eb-60aa-7f68-4efd-811241a57dce">150 / 200 / 250 / 300 / 500 / 750</p>
</td>
</tr><tr id="_22434c64-2212-4d7b-2392-f0df95aa9fcb"><td id="_59677f4b-ba3f-f5fb-e191-dca8600058b9" valign="top" align="left"><p id="_85d30a7a-6181-b01a-e88b-2ff740059850">Minimum load cell verification interval <stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML">
  <mstyle displaystyle="false">
    <msub>
      <mi>v</mi>
      <mtext>min</mtext>
    </msub>
    <mo>=</mo>
    <mrow>
      <mo>(</mo>
      <msub>
        <mi>E</mi>
        <mtext>max</mtext>
      </msub>
      <mo>−</mo>
      <msub>
        <mi>E</mi>
        <mtext>min</mtext>
      </msub>
      <mo>)</mo>
    </mrow>
    <mo>/</mo>
    <mi>Y</mi>
  </mstyle>
</math><asciimath>v_{"min"} = (E_{"max"} - E_{"min"}) // Y</asciimath></stem></p>
</td>
<td id="_051841ab-02e9-751d-9bb9-72879c186cd7" valign="top" align="left"><p id="_82173df4-2042-b1ad-e819-a155d9804c2d"><stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML">
  <mstyle displaystyle="false">
    <mrow xref="U_NISTu2">
      <mstyle mathvariant="normal">
        <mi>kg</mi>
      </mstyle>
      
      
      
      
    </mrow>
  </mstyle>
</math><asciimath>"unitsml(kg)"</asciimath></stem></p>
</td>
<td id="_e4d4b836-313f-9657-74da-f2e69a435966" valign="top" align="left"><p id="_952de179-bc1f-0e27-2a31-576c5f30376c"><stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML">
  <mstyle displaystyle="false">
    <msub>
      <mi>E</mi>
      <mtext>max</mtext>
    </msub>
    <mo>/</mo>
    <mn>15000</mn>
  </mstyle>
</math><asciimath>E_{"max"} // 15000</asciimath></stem></p>
</td>
</tr><tr id="_3f20e48a-6a83-9d5a-bd22-d9def300ce55"><td id="_63c5183a-9cf5-489d-7eb5-38581a03fc59" valign="top" align="left"><p id="_6eb8b3d4-ac8f-6631-6174-f86ea35b4db5">Minimum dead load output return <stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML">
  <mstyle displaystyle="false">
    <mtext>DR</mtext>
    <mo>=</mo>
    <mn>1</mn>
    <mo>/</mo>
    <mn>2</mn>
    <mrow>
      <mo>(</mo>
      <msub>
        <mi>E</mi>
        <mtext>max</mtext>
      </msub>
      <mo>−</mo>
      <msub>
        <mi>E</mi>
        <mtext>min</mtext>
      </msub>
      <mo>)</mo>
    </mrow>
    <mo>/</mo>
    <mi>Z</mi>
  </mstyle>
</math><asciimath>"DR" = 1//2 (E_{"max"} - E_{"min"})// Z</asciimath></stem></p>
</td>
<td id="_1ff964ae-9007-09e3-4298-89dc696b28e6" valign="top" align="left"><p id="_a7840c1c-d645-05ad-8e09-21c7c5c8193e"><stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML">
  <mstyle displaystyle="false">
    <mrow xref="U_NISTu2">
      <mstyle mathvariant="normal">
        <mi>kg</mi>
      </mstyle>
      
      
      
      
    </mrow>
  </mstyle>
</math><asciimath>"unitsml(kg)"</asciimath></stem></p>
</td>
<td id="_c04c3860-073c-f63a-0a6f-3cc5aac94f2c" valign="top" align="left"><p id="_3430256b-a718-d386-02a5-2e3dc8c25caf"><stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML">
  <mstyle displaystyle="false">
    <mn>1</mn>
    <mo>/</mo>
    <mn>2</mn>
    <mrow>
      <mo>(</mo>
      <msub>
        <mi>E</mi>
        <mtext>max</mtext>
      </msub>
      <mo>−</mo>
      <msub>
        <mi>E</mi>
        <mtext>min</mtext>
      </msub>
      <mo>)</mo>
    </mrow>
    <mo>/</mo>
    <mn>5000</mn>
  </mstyle>
</math><asciimath>1//2 (E_{"max"} - E_{"min"}) // 5000</asciimath></stem></p>
</td>
</tr></tbody>
</table>

<p id="_87eefc3e-4610-c423-a3af-58fddeb33666">Dead load: xxx <stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML">
  <mstyle displaystyle="false">
    <mi>%</mi>
    <mo>⋅</mo>
    <msub>
      <mi>E</mi>
      <mtext>max</mtext>
    </msub>
  </mstyle>
</math><asciimath>% cdot E_{"max"}</asciimath></stem>; Safe overload: xxx <stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML">
  <mstyle displaystyle="false">
    <mi>%</mi>
    <mo>⋅</mo>
    <msub>
      <mi>E</mi>
      <mtext>max</mtext>
    </msub>
  </mstyle>
</math><asciimath>% cdot E_{"max"}</asciimath></stem>; Input impedance: xxx <stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML">
  <mstyle displaystyle="false">
    <mrow xref="U_NISTu18">
      <mstyle mathvariant="normal">
        <mi>Ω</mi>
      </mstyle>
      
      
      
      
    </mrow>
  </mstyle>
</math><asciimath>"unitsml(Ohm)"</asciimath></stem></p>
</clause>

<clause id="_7964ca51-874a-555c-3dbf-41b565f7694d" anchor="sec-C.3" inline-header="false" obligation="informative">
<title id="_d0c49b70-9dd6-6f82-f18b-f031d066e4a0">Tests</title>
<p id="_d5291982-2e18-ef62-27f3-643f6ee6d866">The determination of the measurement error, the stability of the dead load output,
repeatability and creep in the temperature range of <stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML">
  <mstyle displaystyle="false">
    <mo>−</mo>
    <mn>10</mn>
    <mo rspace="thickmathspace">⁢</mo>
    <mrow xref="U_NISTu23">
      <mstyle mathvariant="normal">
        <mi>°C</mi>
      </mstyle>
      
      
    </mrow>
  </mstyle>
</math><asciimath>-10 "unitsml(degC)"</asciimath></stem> to
<stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML">
  <mstyle displaystyle="false">
    <mo>+</mo>
    <mn>40</mn>
    <mo rspace="thickmathspace">⁢</mo>
    <mrow xref="U_NISTu23">
      <mstyle mathvariant="normal">
        <mi>°C</mi>
      </mstyle>
      
      
    </mrow>
  </mstyle>
</math><asciimath>+40 "unitsml(degC)"</asciimath></stem> as well as the tests of barometric pressure effects and the determination of the effects of damp heat steady state have been performed according to OIML R 60 as shown in  <xref target="table-C2"/> on the load cell denominated in the test report with the reference No. xxx, dated xxx.</p>

<table id="_e6de03a9-0286-07ba-ff74-3f0107fd3c5f" anchor="table-C3">
<name id="_dffa92cd-0a87-024c-7eac-fcb8bcbcb64a">Tests performed</name>
<thead><tr id="_ed93c187-9139-0092-1975-744577bd1e5d"><th id="_d2b085ce-dbe9-7503-8ea2-a3644ab14b57" valign="top" align="center">Test</th>
<th id="_319c8bf0-713f-51c0-53a2-03de940427df" valign="top" align="center">R 60</th>
<th id="_a3ccbf9b-c966-cf27-be0b-400c25dd408e" valign="top" align="center">Tested samples</th>
<th id="_6b60cbb0-cefe-1b8b-7160-b1964a25c25b" valign="top" align="center">Result</th>
</tr></thead>
<tbody><tr id="_5a7bf0e2-2186-0f37-0047-7a032a4d78fe"><td id="_de92a37e-c8c6-3264-552e-74f69cacc52f" valign="top" align="left"><p id="_d32fc8ac-6a46-3d1d-8fb6-e5a0bb824845">Temperature test and repeatability at (<stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML">
  <mstyle displaystyle="false">
    <mn>20</mn>
    <mo>/</mo>
    <mn>40</mn>
    <mo>/</mo>
    <mo>−</mo>
    <mn>10</mn>
    <mo>/</mo>
    <mn>20</mn>
    <mo rspace="thickmathspace">⁢</mo>
    <mrow xref="U_NISTu23">
      <mstyle mathvariant="normal">
        <mi>°C</mi>
      </mstyle>
      
      
    </mrow>
  </mstyle>
</math><asciimath>20 // 40 // -10 // 20 "unitsml(degC)"</asciimath></stem>)</p>
</td>
<td id="_61d2a577-3d2e-e956-307a-2c83e8fd8d3c" valign="top" align="center"><p id="_0b2e66e8-408a-5871-6c5b-d39884f26d58">R 60-1, 5.3.2; 5.4; R 60-2, 2.10.1</p>
</td>
<td id="_25ca1543-c0f3-e14f-611d-f4f6e295573a" valign="top" align="center"><p id="_23520f16-482c-5a56-e068-6e6777513db3"><stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML">
  <mstyle displaystyle="false">
    <mn>150</mn>
    <mo rspace="thickmathspace">⁢</mo>
    <mrow xref="U_NISTu2">
      <mstyle mathvariant="normal">
        <mi>kg</mi>
      </mstyle>
      
      
      
      
    </mrow>
  </mstyle>
</math><asciimath>150 "unitsml(kg)"</asciimath></stem></p>
</td>
<td id="_353121e3-dae0-5b04-f2fb-55a65ab47f9c" valign="top" align="center"><p id="_0da74db1-3258-310b-0ad2-90de07871e13">+</p>
</td>
</tr><tr id="_da8a0b9d-24e1-0d70-7948-49f50b4c08ea"><td id="_dcaaa239-7ea1-c0e0-1a3e-40dd9c5e58a5" valign="top" align="left"><p id="_4dc36b95-31ec-ebed-32cd-b475abea0e75">Temp. effect on minimum dead load output at (<stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML">
  <mstyle displaystyle="false">
    <mn>20</mn>
    <mo>/</mo>
    <mn>40</mn>
    <mo>/</mo>
    <mo>−</mo>
    <mn>10</mn>
    <mo>/</mo>
    <mn>20</mn>
    <mo rspace="thickmathspace">⁢</mo>
    <mrow xref="U_NISTu23">
      <mstyle mathvariant="normal">
        <mi>°C</mi>
      </mstyle>
      
      
    </mrow>
  </mstyle>
</math><asciimath>20 // 40 // -10 // 20 "unitsml(degC)"</asciimath></stem>)</p>
</td>
<td id="_f0a938e2-3098-208b-d2a5-147b4ef9c355" valign="top" align="center"><p id="_83cc6ea8-93ce-4934-b0d1-a1fdc8d9747a">R 60-1, 5.6.1.3; R 60-2, 2.10.1.16</p>
</td>
<td id="_81c2a1c4-f856-af4c-617a-2cd16514d0cb" valign="top" align="center"><p id="_e4264221-d4f0-4453-2e55-6599f0b924ac"><stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML">
  <mstyle displaystyle="false">
    <mn>150</mn>
    <mo rspace="thickmathspace">⁢</mo>
    <mrow xref="U_NISTu2">
      <mstyle mathvariant="normal">
        <mi>kg</mi>
      </mstyle>
      
      
      
      
    </mrow>
  </mstyle>
</math><asciimath>150 "unitsml(kg)"</asciimath></stem></p>
</td>
<td id="_830007b6-5ee8-5244-71b8-c296b97b6e5a" valign="top" align="center"><p id="_188f174a-8495-ebc6-c9cd-907d9bb51740">+</p>
</td>
</tr><tr id="_86687000-2db7-4afd-f685-af6cf859ae5c"><td id="_20bcc0fd-9656-8222-5fe4-78c0e49490e7" valign="top" align="left"><p id="_dc649b5a-591b-6230-c10e-db06fcd41029">Creep test at (<stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML">
  <mstyle displaystyle="false">
    <mn>20</mn>
    <mo>/</mo>
    <mn>40</mn>
    <mo>/</mo>
    <mo>−</mo>
    <mn>10</mn>
    <mo>/</mo>
    <mn>20</mn>
    <mo rspace="thickmathspace">⁢</mo>
    <mrow xref="U_NISTu23">
      <mstyle mathvariant="normal">
        <mi>°C</mi>
      </mstyle>
      
      
    </mrow>
  </mstyle>
</math><asciimath>20 // 40 // -10 // 20 "unitsml(degC)"</asciimath></stem>)</p>
</td>
<td id="_4024a3ac-57c0-f7c3-c0c2-91a29b46ff1e" valign="top" align="center"><p id="_170be5d8-44cd-8277-a8ae-50c18db6db22">R 60-1, 5.5.1; R 60-2, 2.10.2</p>
</td>
<td id="_64f18693-496a-6174-8250-17c74d9f1c65" valign="top" align="center"><p id="_767f06a4-7d8c-fab0-b06c-d89e8eddc24b"><stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML">
  <mstyle displaystyle="false">
    <mn>150</mn>
    <mo rspace="thickmathspace">⁢</mo>
    <mrow xref="U_NISTu2">
      <mstyle mathvariant="normal">
        <mi>kg</mi>
      </mstyle>
      
      
      
      
    </mrow>
  </mstyle>
</math><asciimath>150 "unitsml(kg)"</asciimath></stem></p>
</td>
<td id="_e024c2d3-3a47-91e9-6013-51b95a14b5e3" valign="top" align="center"><p id="_5317bd61-3c53-562e-67e6-b723d7e9e542">+</p>
</td>
</tr><tr id="_26c081a6-2ac9-0092-b8b6-8dce98338428"><td id="_67c1c604-e55a-7e71-b246-27d0c1c2cf17" valign="top" align="left"><p id="_0809d960-7e96-4389-8279-47785799120d">Minimum dead load output return at (<stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML">
  <mstyle displaystyle="false">
    <mn>20</mn>
    <mo>/</mo>
    <mn>40</mn>
    <mo>/</mo>
    <mo>−</mo>
    <mn>10</mn>
    <mo>/</mo>
    <mn>20</mn>
    <mo rspace="thickmathspace">⁢</mo>
    <mrow xref="U_NISTu23">
      <mstyle mathvariant="normal">
        <mi>°C</mi>
      </mstyle>
      
      
    </mrow>
  </mstyle>
</math><asciimath>20 // 40 // -10 // 20 "unitsml(degC)"</asciimath></stem>)</p>
</td>
<td id="_14cbebd2-b6c4-4479-c565-6466c128d635" valign="top" align="center"><p id="_a1e24002-45bb-663e-3237-4366e57944b6">R 60-1, 5.5.2; R 60-2, 2.10.3</p>
</td>
<td id="_ab254128-b48a-b7cf-0235-97913349d07e" valign="top" align="center"><p id="_2df0a380-0e20-7c27-7d10-e1b00e7a3703"><stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML">
  <mstyle displaystyle="false">
    <mn>150</mn>
    <mo rspace="thickmathspace">⁢</mo>
    <mrow xref="U_NISTu2">
      <mstyle mathvariant="normal">
        <mi>kg</mi>
      </mstyle>
      
      
      
      
    </mrow>
  </mstyle>
</math><asciimath>150 "unitsml(kg)"</asciimath></stem></p>
</td>
<td id="_c5563834-64ed-f304-bf30-85e33a44409a" valign="top" align="center"><p id="_6f85bc04-5f1c-cc16-f9b4-f20a65f388ed">+</p>
</td>
</tr><tr id="_73588b2f-0ec5-fdc6-036e-277af530c7c5"><td id="_917308bf-a581-6d33-9bcf-41a0caba2795" valign="top" align="left"><p id="_e739ddb5-fd1c-82ea-dd8d-1c6efc065755">Barometric pressure effects at ambient temperature</p>
</td>
<td id="_42ca447a-5f1e-c67c-4ad4-283c7cd397f7" valign="top" align="center"><p id="_ce46f2e3-4836-9c5b-e394-675f87cb8aa8">R 60-1, 5.6.2; R 60-2, 2.10.4</p>
</td>
<td id="_d252635c-ee50-39b7-792f-0b5354adff8c" valign="top" align="center"><p id="_a2895547-8672-fcb3-d46a-db2bace3e2ce"><stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML">
  <mstyle displaystyle="false">
    <mn>150</mn>
    <mo rspace="thickmathspace">⁢</mo>
    <mrow xref="U_NISTu2">
      <mstyle mathvariant="normal">
        <mi>kg</mi>
      </mstyle>
      
      
      
      
    </mrow>
  </mstyle>
</math><asciimath>150 "unitsml(kg)"</asciimath></stem></p>
</td>
<td id="_b9719c0a-f60f-ecbf-2d08-c51465686708" valign="top" align="center"><p id="_a435f214-e66b-9796-aae1-9f5737d52ec8">+</p>
</td>
</tr><tr id="_a9373550-7866-91be-fced-9641c4d1cc4d"><td id="_15851497-4e5a-3879-84d1-5d2bd315c813" valign="top" align="left"><p id="_6b388e9f-d44d-aaf7-bc77-ec070418bf04">Damp heat test, static, marked SH</p>
</td>
<td id="_3397924c-8414-a413-8724-8d0ec3649d59" valign="top" align="center"><p id="_0f5ddf4e-ed6e-80a3-66f1-fa7cfa60c077">R 60-1, 5.6.3.2; R 60-2, 2.10.6</p>
</td>
<td id="_d07e4497-e1e3-d0d3-c992-9c1c1e7d9dba" valign="top" align="center"><p id="_5640f0d0-5684-94da-b2a4-f1cec9053047"><stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML">
  <mstyle displaystyle="false">
    <mn>150</mn>
    <mo rspace="thickmathspace">⁢</mo>
    <mrow xref="U_NISTu2">
      <mstyle mathvariant="normal">
        <mi>kg</mi>
      </mstyle>
      
      
      
      
    </mrow>
  </mstyle>
</math><asciimath>150 "unitsml(kg)"</asciimath></stem></p>
</td>
<td id="_27af2d80-47d7-f9b4-76d8-0c22dd93a47c" valign="top" align="center"><p id="_a24cd05c-18de-b4d4-640f-31ff7b151813">+</p>
</td>
</tr></tbody>
</table>
</clause>

<clause id="_89460866-baaa-4eef-40b5-f5fae831cb19" anchor="sec-C.4" inline-header="false" obligation="informative">
<title id="_4f82fd50-6680-d376-0617-9539ae0c6a6b">Description of the load cell</title>
<example id="_21eef434-4ae6-09d6-e23a-6bd4284f407e"><p id="_173a9892-97dd-a850-fa95-8486ac239322">The load cells (LC) of the series xxx are double bending beam load cells. They are made of aluminium, and the strain gauge application is hermetically sealed. Further essential characteristics are given in the data sheet (see the section “6 Data sheet and dimensions” in this Annex).</p>

<p id="_6e9fce42-8412-6bef-ed50-253faf09d54f" align="center">[Include a picture/diagram of the load cell]</p>

<p id="_f3f380bb-37c2-fae9-6fea-61086bcbbce4" align="center">Figure 1 — Load cell type xxx</p>

<p id="_9fa332ef-fdc3-b826-13e6-cc48d6de7826">The complete type designation is indicated as follows in the example on the name plate:</p>

<p id="_82d272f0-8b69-acf1-9f48-225706386e2e" align="center">[Include a picture/diagram of the name plate]</p>

<p id="_71d6c136-c8fa-70fe-cefd-17804e6820a7" align="center">Figure 2 — Name plate</p>
</example>
</clause>

<clause id="_a230e425-f94a-53f2-56e5-818e1d58ec68" anchor="sec-C.5" inline-header="false" obligation="informative">
<title id="_11477aa4-8cc1-e4b6-0f24-4d57b754f540">Documentation</title>
<example id="_d657e794-d7c0-922d-ea5c-b935d56e8b4f"><ul id="_64b53934-0a85-ff90-5ef1-6f049d25c6d3"><li><p id="_cf77091b-3d86-89e4-c8ad-dacf27b49cb8">Test Report No. xxx; C3; <stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML">
  <mstyle displaystyle="false">
    <mi>Y</mi>
    <mo>=</mo>
    <mtext>xxx</mtext>
  </mstyle>
</math><asciimath>Y = "xxx"</asciimath></stem>; <stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML">
  <mstyle displaystyle="false">
    <mi>Z</mi>
    <mo>=</mo>
    <mtext>xxx</mtext>
  </mstyle>
</math><asciimath>Z = "xxx"</asciimath></stem>; <stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML">
  <mstyle displaystyle="false">
    <msub>
      <mi>E</mi>
      <mtext>max</mtext>
    </msub>
    <mo>=</mo>
    <mtext>xxx</mtext>
    <mo rspace="thickmathspace">⁢</mo>
    <mrow xref="U_NISTu2">
      <mstyle mathvariant="normal">
        <mi>kg</mi>
      </mstyle>
      
      
      
      
    </mrow>
  </mstyle>
</math><asciimath>E_{"max"} = "xxx" "unitsml(kg)"</asciimath></stem>; SN: xxx</p>
</li>
<li><p id="_dd1a869b-fb77-c947-7c41-6cf366992fb4">Datasheet No. Xxx</p>
</li>
<li><p id="_5a86ea19-1650-382b-6d5a-cd45ed664481">Technical Drawing No. Xxx</p>
</li>
</ul>
</example>
</clause>

<clause id="_6be81c27-0baa-9af8-cfab-23f644a1415b" anchor="sec-C.6" inline-header="false" obligation="informative">
<title id="_16d9413d-aef9-8d18-b2ab-824ecd670420">Further information</title>
<p id="_a97eb2b6-df23-4f88-a120-f63438180950">The manufacturing process, material and sealing (i.e., environmental protection) of the produced load cells shall be in accordance with the tested patterns; essential changes shall be identified and communicated to the issuing authority and are only allowed with the permission of the issuing authority based on the impact of those changes on the certification process.</p>

<p id="_611dc8bc-a32c-1ccf-fb80-cd61517f2621">Sufficient information shall be included to describe the patent design.</p>

<p id="_80986e1d-38f2-64dd-c56f-3d01c4a36836">The typical errors related to linearity, hysteresis and temperature coefficient as indicated in the data sheet point out possible single errors of a pattern; however, the overall error of each pattern is determined by the maximum permissible error according OIML R 60-1, 5.3.2.</p>

<p id="_0000aa3d-1b96-8e43-42b4-d54e692a1ec3">The technical data, the dimensions of the load cell and the principle of load transmission are given in section 6 of this Annex, “Data sheet and dimensions”, and shall be complied with.</p>
</clause>

<clause id="_c71e6dc0-8d9c-61ae-8fc2-aba9302cb8b3" anchor="sec-C.7" inline-header="false" obligation="informative">
<title id="_19177534-4624-1571-16a5-80f24224cf85">Data sheet and dimensions</title>
<p id="_930fbce6-84ea-10d7-f697-28e0159f307a">Specifications of the load cell family</p>

<table id="_c6840aa7-1194-cf37-4dbb-261e735903df" unnumbered="true"><tbody><tr id="_5f8a8766-5fbd-93f0-33d6-0d40deb0dae9"><td id="_ecaa7d81-60a1-8f7f-d00e-a33add22e5fc" colspan="2" valign="top" align="left"><p id="_af6b00d9-f1f0-139a-e51a-58dc9e0a8daf">Accuracy class according to OIML R 60</p>
</td>
<td id="_a47df4e8-e26d-9de2-a48c-f20f54f0fc11" valign="top" align="left"/><td id="_aaf9e1bf-905b-d177-8ca5-b3eefe7fb88a" valign="top" align="left"><p id="_33777639-dfb1-20d5-cff6-48b573bd8423">C</p>
</td>
</tr><tr id="_1ef8c03a-1078-367b-3c5d-55f28ffc0af0"><td id="_83e3b7f3-6ab7-0cfe-e4ed-3ab61da4dc3a" valign="top" align="left"><p id="_e8a2c656-4889-cd3f-00b3-994ce05e9fc5">Rated output</p>
</td>
<td id="_ea00df37-5c7b-10e8-ff45-d072484f24eb" valign="top" align="left"/><td id="_58bd6c75-2fe4-1b4f-4c93-df36c392b488" valign="top" align="left"><p id="_5bff8080-9b78-2f42-f6e7-9c10947223ce"><stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML">
  <mstyle displaystyle="false">
    <mrow xref="U_mV.V-1">
      <mstyle mathvariant="normal">
        <mi>mV</mi>
      </mstyle>
      <mi rspace="thickmathspace">⁢</mi>
      <msup>
        <mstyle mathvariant="normal">
          <mi>V</mi>
        </mstyle>
        <mrow>
          <mo>−</mo>
          <mn>1</mn>
        </mrow>
      </msup>
      
      
      
    </mrow>
  </mstyle>
</math><asciimath>"unitsml(mV/V)"</asciimath></stem></p>
</td>
<td id="_4451b035-12c9-fbf1-3386-827e8558ee80" valign="top" align="left"><p id="_9549547f-cdf7-8bde-66c3-0fd80a2ffb9f"><stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML">
  <mstyle displaystyle="false">
    <mn>2.0</mn>
    <mo>±</mo>
    <mn>0.2</mn>
  </mstyle>
</math><asciimath>2.0 pm 0.2</asciimath></stem></p>
</td>
</tr><tr id="_27aa9571-a2e5-8230-262a-a5e306691def"><td id="_869268cf-8cc5-a505-d2ea-1e4477b329af" valign="top" align="left"><p id="_870d2a93-1c47-b154-6993-57e0950d65f2">Maximum capacity</p>
</td>
<td id="_b955da91-c82c-cd46-0874-1dccd19116bb" valign="top" align="left"><p id="_989f2c56-fc80-58f1-28b5-a9fb7de76a88"><stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML">
  <mstyle displaystyle="false">
    <msub>
      <mi>E</mi>
      <mtext>max</mtext>
    </msub>
  </mstyle>
</math><asciimath>E_{"max"}</asciimath></stem></p>
</td>
<td id="_71a40fc0-18bc-170f-f235-91e3373ba115" valign="top" align="left"><p id="_5af5389b-7d67-531c-8fde-101f78384bba"><stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML">
  <mstyle displaystyle="false">
    <mrow xref="U_NISTu2">
      <mstyle mathvariant="normal">
        <mi>kg</mi>
      </mstyle>
      
      
      
      
    </mrow>
  </mstyle>
</math><asciimath>"unitsml(kg)"</asciimath></stem></p>
</td>
<td id="_0084ba0c-d932-3a13-0513-6a1579b84b36" valign="top" align="left"><p id="_4b793123-a132-760f-05b2-ad874d77b8f4">150 / 200 / 250 / 300 / 500 / 750</p>
</td>
</tr><tr id="_9b073c60-c2cf-7e6d-a40f-24de11d70981"><td id="_7991273a-fdf7-982b-80f3-1fb470f62929" valign="top" align="left"><p id="_7eb139f0-91c4-a709-e207-c910d119364e">Max. number of load cell intervals</p>
</td>
<td id="_6dedb09f-d0cb-6405-aff3-5881a14a993a" valign="top" align="left"><p id="_e354e977-2de3-e9a3-ac1c-d55b62d8bf34"><stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML">
  <mstyle displaystyle="false">
    <msub>
      <mi>n</mi>
      <mtext>LC</mtext>
    </msub>
  </mstyle>
</math><asciimath>n_{"LC"}</asciimath></stem></p>
</td>
<td id="_4520c7ac-3895-6859-4ed2-859a9635dc82" valign="top" align="left"/><td id="_bbdf4126-04e2-5a83-68e2-6b9cdaf66d07" valign="top" align="left"><p id="_b493826c-e070-0060-ff48-2e5c68f10b71"><stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML"><mstyle displaystyle="false"><mn>3000</mn></mstyle></math><asciimath>3000</asciimath></stem></p>
</td>
</tr><tr id="_a6c04e3d-7abe-d738-7bd8-5958e2f4cd4f"><td id="_e982a5b0-f6d0-128f-5cb9-d0205fb9b0da" valign="top" align="left"><p id="_06c7adde-dd2e-fa5a-d8f0-1245a9dd8434">Min. load cell verification interval</p>
</td>
<td id="_ecf8f8a7-005a-ec4f-67fd-7bcfdf1d982d" valign="top" align="left"><p id="_b437e3dd-78b0-2553-161a-f0523bc9a32c"><stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML">
  <mstyle displaystyle="false">
    <msub>
      <mi>v</mi>
      <mtext>min</mtext>
    </msub>
  </mstyle>
</math><asciimath>v_{"min"}</asciimath></stem></p>
</td>
<td id="_05fc3a96-b784-ea5b-7f1e-57bbd427fce2" valign="top" align="left"><p id="_6d543bde-0317-5bea-31ca-d1774e9f214e"><stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML">
  <mstyle displaystyle="false">
    <mrow xref="U_NISTu2">
      <mstyle mathvariant="normal">
        <mi>kg</mi>
      </mstyle>
      
      
      
      
    </mrow>
  </mstyle>
</math><asciimath>"unitsml(kg)"</asciimath></stem></p>
</td>
<td id="_32757e9f-8378-1bd0-196b-7da1b5588a58" valign="top" align="left"><p id="_5313fdef-27e1-5325-6ff6-12e568d3ca63"><stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML">
  <mstyle displaystyle="false">
    <msub>
      <mi>E</mi>
      <mtext>max</mtext>
    </msub>
    <mo>/</mo>
    <mn>15000</mn>
  </mstyle>
</math><asciimath>E_{"max"} // 15000</asciimath></stem></p>
</td>
</tr><tr id="_62f9a550-b3e3-23ca-5ca1-2bf4db0465f7"><td id="_2c88d9b0-0e05-12de-3bbc-e56499c0d31f" valign="top" align="left"><p id="_a887de53-18c1-b91d-fdc7-fd19fae9125d">Minimum dead load output return (MDLOR)</p>
</td>
<td id="_92f4aac6-e2cd-3bd7-ab3c-138b47ffc7c6" valign="top" align="left"><p id="_f8f227e6-4e3a-03fa-095f-9ef3ee8d095c">DR</p>
</td>
<td id="_90a0b27a-0fb0-4697-f750-c0529e2f7425" valign="top" align="left"><p id="_be2e1919-86bf-e1a6-a5ed-301f113b9625"><stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML">
  <mstyle displaystyle="false">
    <mrow xref="U_NISTu2">
      <mstyle mathvariant="normal">
        <mi>kg</mi>
      </mstyle>
      
      
      
      
    </mrow>
  </mstyle>
</math><asciimath>"unitsml(kg)"</asciimath></stem></p>
</td>
<td id="_edcb6255-63be-7868-3e2e-12aeccb53024" valign="top" align="left"><p id="_5939984c-c8d0-a218-c7cc-d24ae2aeeb62"><stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML">
  <mstyle displaystyle="false">
    <mn>1</mn>
    <mo>/</mo>
    <mn>2</mn>
    <mo>⋅</mo>
    <msub>
      <mi>E</mi>
      <mtext>max</mtext>
    </msub>
    <mo>/</mo>
    <mn>5000</mn>
  </mstyle>
</math><asciimath>1//2 cdot E_{"max"} // 5000</asciimath></stem></p>
</td>
</tr><tr id="_f101b41a-beeb-17ba-6764-7a37daa6ac9d"><td id="_af2ca389-44a4-cffa-e5b6-5cd045935a08" valign="top" align="left"><p id="_1573288f-f86b-828f-1b7a-78cd901bd4df">Minimum dead load</p>
</td>
<td id="_fd0144f6-296b-119f-749a-6a47b6eba09e" valign="top" align="left"/><td id="_abf46f60-b7df-cd8b-9267-db1542c65984" valign="top" align="left"><p id="_e8de87a8-b27c-eaf1-7089-8f439de862da"><stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML">
  <mstyle displaystyle="false">
    <mi>%</mi>
    <mo>⋅</mo>
    <msub>
      <mi>E</mi>
      <mtext>max</mtext>
    </msub>
  </mstyle>
</math><asciimath>% cdot E_{"max"}</asciimath></stem></p>
</td>
<td id="_0fee0ce2-d546-31ba-0eeb-370e70d699b2" valign="top" align="left"><p id="_093821b3-da12-7431-42ca-0c28acba5311">0</p>
</td>
</tr><tr id="_719ad534-9c28-a951-c5c5-da2e5e1f44e7"><td id="_09a5a576-6bab-52a5-9d42-f3324a47d476" valign="top" align="left"><p id="_afda8209-c525-61d5-e3d1-1195d5a1b030">Safe load limit</p>
</td>
<td id="_f903a030-9c5f-c44a-8e7f-17192869eb8e" valign="top" align="left"/><td id="_23c3be86-b5ec-d5ef-a0d4-b8d2c5235041" valign="top" align="left"><p id="_36673d09-abf9-d797-e962-9e6b9f2a5144"><stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML">
  <mstyle displaystyle="false">
    <mi>%</mi>
    <mo>⋅</mo>
    <msub>
      <mi>E</mi>
      <mtext>max</mtext>
    </msub>
  </mstyle>
</math><asciimath>% cdot E_{"max"}</asciimath></stem></p>
</td>
<td id="_0f51b269-d333-eb83-079b-4cd86b7b2850" valign="top" align="left"><p id="_53d1d3df-46d9-db53-8607-b6048f6a9b87">150</p>
</td>
</tr><tr id="_642ac338-30d6-8a7a-af85-ce70a7d83ed9"><td id="_69fc0db9-7527-db3e-523a-5e97a6690d72" valign="top" align="left"><p id="_3c530824-ae58-573c-a783-5bfa561523c1">Ultimate load</p>
</td>
<td id="_025e1e1c-a651-3bd3-366e-47de70619dc4" valign="top" align="left"/><td id="_4f9493cd-54d7-db13-7216-95b8bdc4bb82" valign="top" align="left"><p id="_105135ea-e9d9-faef-755b-7996d104083f"><stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML">
  <mstyle displaystyle="false">
    <mi>%</mi>
    <mo>⋅</mo>
    <msub>
      <mi>E</mi>
      <mtext>max</mtext>
    </msub>
  </mstyle>
</math><asciimath>% cdot E_{"max"}</asciimath></stem></p>
</td>
<td id="_d30abe7f-14ee-2c9b-46f0-280874a97300" valign="top" align="left"><p id="_a1ed187b-f078-4b1a-00c3-bf06a13d042f">300</p>
</td>
</tr><tr id="_af2ce968-4e21-4c7e-967c-a36cb8498711"><td id="_e09e0fe4-52b0-5236-f14d-b95764e64510" valign="top" align="left"><p id="_7f2791ff-333f-5d89-7d80-cffe464908b7">Excitation voltage, recommended</p>
</td>
<td id="_2ed73bb2-dedf-e04d-2e25-dc54477aa3af" valign="top" align="left"><p id="_d286653e-e1e7-48d3-f2a7-ef45d2b801b8"><stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML">
  <mstyle displaystyle="false">
    <msub>
      <mi>U</mi>
      <mtext>EXE</mtext>
    </msub>
  </mstyle>
</math><asciimath>U_{"EXE"}</asciimath></stem></p>
</td>
<td id="_6af1cb51-c2f3-8f85-6dee-57728a8cff97" valign="top" align="left"><p id="_d54d456a-93b0-5b7f-e4e0-e961e82f176b">V</p>
</td>
<td id="_a1840ba1-7260-6b43-5282-340131bd2f3a" valign="top" align="left"><p id="_3b17e4b4-5838-6969-175e-55b4c4a0b791">10-12 DC</p>
</td>
</tr><tr id="_5e66fe27-f2b7-9062-4ed0-54d4266780e3"><td id="_6cdf00ca-d650-1507-6ca6-953de8211272" valign="top" align="left"><p id="_88d92ca1-ea29-a8a3-db4e-f2897be47e99">Excitation voltage, maximum</p>
</td>
<td id="_213250e3-78ed-6ed6-f68e-6be4ef0e1b45" valign="top" align="left"/><td id="_80d9fd9a-53bd-ffae-53ce-0a3f799b22c0" valign="top" align="left"><p id="_7a61c709-9d58-559c-378c-850d7d459b94"><stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML">
  <mstyle displaystyle="false">
    <mrow xref="U_NISTu16">
      <mstyle mathvariant="normal">
        <mi>V</mi>
      </mstyle>
      
      
    </mrow>
  </mstyle>
</math><asciimath>"unitsml(V)"</asciimath></stem></p>
</td>
<td id="_91272d73-adb8-3799-b22b-33b049a17ce8" valign="top" align="left"><p id="_6a43aa05-43f7-103a-7e62-5869777c77bc">15 DC</p>
</td>
</tr><tr id="_e8345935-2152-9042-9214-3f4442384786"><td id="_130b35bf-ec06-0a84-b75c-79528da54745" valign="top" align="left"><p id="_914bc20b-ce10-e47b-947f-62177e9590f4">Input resistance</p>
</td>
<td id="_d14a13e9-7004-c5e9-f24e-e1021af4f3fc" valign="top" align="left"><p id="_7fa319d6-cdd0-713c-1f86-21da7f7ed0c3"><stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML">
  <mstyle displaystyle="false">
    <msub>
      <mi>R</mi>
      <mtext>LC</mtext>
    </msub>
  </mstyle>
</math><asciimath>R_{"LC"}</asciimath></stem></p>
</td>
<td id="_8f0c8d36-69cc-b9a5-0a90-474957862b7f" valign="top" align="left"><p id="_69369b86-9096-d50c-7702-c00b85fe5c97"><stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML">
  <mstyle displaystyle="false">
    <mrow xref="U_NISTu18">
      <mstyle mathvariant="normal">
        <mi>Ω</mi>
      </mstyle>
      
      
      
      
    </mrow>
  </mstyle>
</math><asciimath>"unitsml(Ohm)"</asciimath></stem></p>
</td>
<td id="_bb6a452b-ed2e-dc3b-7109-768a36940bc3" valign="top" align="left"><p id="_64c4d180-95df-d39c-ec3d-27941c78e972"><stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML">
  <mstyle displaystyle="false">
    <mn>404</mn>
    <mo>±</mo>
    <mn>10</mn>
  </mstyle>
</math><asciimath>404 pm 10</asciimath></stem></p>
</td>
</tr><tr id="_ad6c82c9-6cd0-d7a2-accb-777afb9111b0"><td id="_8f9e12ff-756c-c9e8-3e94-fadce4a417f8" valign="top" align="left"><p id="_a7515552-eaa8-0650-6a06-7745e6cb73e4">Output resistance</p>
</td>
<td id="_4ee265c5-67a7-7fa3-639c-701f2b5843ab" valign="top" align="left"><p id="_f208211b-cd91-4c5d-2b62-72c4503a619f"><stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML">
  <mstyle displaystyle="false">
    <msub>
      <mi>R</mi>
      <mtext>out</mtext>
    </msub>
  </mstyle>
</math><asciimath>R_{"out"}</asciimath></stem></p>
</td>
<td id="_563f5afd-0963-63e2-d347-2528ce72a6f6" valign="top" align="left"><p id="_b147c5db-4f00-3cf0-bbb2-a47c28c6aad9"><stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML">
  <mstyle displaystyle="false">
    <mrow xref="U_NISTu18">
      <mstyle mathvariant="normal">
        <mi>Ω</mi>
      </mstyle>
      
      
      
      
    </mrow>
  </mstyle>
</math><asciimath>"unitsml(Ohm)"</asciimath></stem></p>
</td>
<td id="_c2c99df6-0775-40f5-dd30-26d02f64e098" valign="top" align="left"><p id="_9a3f6b80-c585-a27c-789e-55abe1dc694f"><stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML">
  <mstyle displaystyle="false">
    <mn>350</mn>
    <mo>±</mo>
    <mn>3</mn>
  </mstyle>
</math><asciimath>350 pm 3</asciimath></stem></p>
</td>
</tr><tr id="_18b4cd24-f139-959d-aa98-d18940ee1f7d"><td id="_b6ae88bb-97c9-350c-4e58-cf92e0ac4339" valign="top" align="left"><p id="_377b0228-5a24-b03c-7ce8-7ca9197b77d2">Insulation resistance</p>
</td>
<td id="_a7da51d0-4ea0-9207-4c5c-ae95cf485636" valign="top" align="left"><p id="_e05efd46-ec9d-3709-b164-6f7c670d9157">RISO</p>
</td>
<td id="_20f73d85-f555-c3eb-3375-54347ae2b772" valign="top" align="left"><p id="_62ccd827-f1c2-e4ca-2ef2-e1e2d5a68d40"><stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML">
  <mstyle displaystyle="false">
    <mrow xref="U_MOhm">
      <mstyle mathvariant="normal">
        <mi>MΩ</mi>
      </mstyle>
      
      
      
    </mrow>
  </mstyle>
</math><asciimath>"unitsml(MOhm)"</asciimath></stem></p>
</td>
<td id="_a4730b5f-deca-1ddf-2a95-d187e0b81131" valign="top" align="left"><p id="_b803b5ef-fdf2-7e77-98f9-af536a5c0b12"><stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML">
  <mstyle displaystyle="false">
    <mi>⇒</mi>
    <mn>2000</mn>
  </mstyle>
</math><asciimath>=&gt; 2000</asciimath></stem></p>
</td>
</tr><tr id="_d68f00bc-3f3b-4a09-5ab1-e82819db3826"><td id="_7b1a3fb5-8eb5-f7e5-2df4-2ce18aea14b7" valign="top" align="left"><p id="_532fd457-450c-caf6-da8b-ec7910ec8f89">Compensated temperature range</p>
</td>
<td id="_b2f4edac-8115-4099-90cc-7b8b400bb0ec" valign="top" align="left"><p id="_50fe054f-42d2-6b21-483e-7c915861b5b1"><stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML">
  <mstyle displaystyle="false">
    <mi>T</mi>
  </mstyle>
</math><asciimath>T</asciimath></stem></p>
</td>
<td id="_ab4ea0f2-7c36-bb52-c51f-f6f1a25e1659" valign="top" align="left"><p id="_7db0e020-35e9-24fd-bf7b-549742caaeb8"><stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML">
  <mstyle displaystyle="false">
    <mrow xref="U_NISTu23">
      <mstyle mathvariant="normal">
        <mi>°C</mi>
      </mstyle>
      
      
    </mrow>
  </mstyle>
</math><asciimath>"unitsml(degC)"</asciimath></stem></p>
</td>
<td id="_e6b4335a-4d5e-35d8-3b10-49d65da27f44" valign="top" align="left"><p id="_c396c9a5-a8b4-2bb3-3554-aa994c3eab84"><stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML">
  <mstyle displaystyle="false">
    <mo>−</mo>
    <mn>10</mn>
    <mo>…</mo>
    <mo>+</mo>
    <mn>40</mn>
  </mstyle>
</math><asciimath>-10...+40</asciimath></stem></p>
</td>
</tr><tr id="_79f67a3b-4ccd-845c-911f-9f6dfb1bfe9a"><td id="_a9c50664-2d8d-7dfb-17d1-06d4fa13bf4d" valign="top" align="left"><p id="_86bf65a9-3417-0cad-cd6e-a58a9445b486">Load cell material</p>
</td>
<td id="_688bdcb0-def1-6a87-e1fc-5188d9feb752" valign="top" align="left"/><td id="_be5f60e5-418e-860a-67d5-a37b25d8064f" valign="top" align="left"/><td id="_830ec13e-fe77-93e6-f874-888374c7b1e6" valign="top" align="left"><p id="_4dbeeedc-b5a8-9fcd-f183-8fcc1abdf02a">Aluminium</p>
</td>
</tr><tr id="_e7ef953e-bfe8-3430-da82-bff0e98167fb"><td id="_22b693e1-6a71-8adb-419a-02af1d0b350d" valign="top" align="left"><p id="_f954e75c-aa90-433f-a146-bb68824a275f">Cable length</p>
</td>
<td id="_a3103cbd-45d5-2e8b-ee8f-1c4ec0707b69" valign="top" align="left"><p id="_b9be86ed-6b0a-090d-3fc8-dfe9256e35ff"><stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML">
  <mstyle displaystyle="false">
    <mi>L</mi>
  </mstyle>
</math><asciimath>L</asciimath></stem></p>
</td>
<td id="_758f322f-c70f-07fc-174c-f3642008f98e" valign="top" align="left"><p id="_7a8b1bb3-76c2-9a30-fdfe-aae407edc4a2"><stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML">
  <mstyle displaystyle="false">
    <mrow xref="U_NISTu1">
      <mstyle mathvariant="normal">
        <mi>m</mi>
      </mstyle>
      
      
    </mrow>
  </mstyle>
</math><asciimath>"unitsml(m)"</asciimath></stem></p>
</td>
<td id="_73b16db9-78e9-f98c-6967-ea01fb2ea011" valign="top" align="left"><p id="_f594ba81-e964-3625-5524-daf913a7330d">2</p>
</td>
</tr><tr id="_e68c9bab-17be-b787-3f7a-189f7e531f0a"><td id="_d45cc02d-7ed8-6f64-0538-fff51617b450" valign="top" align="left"><p id="_7c60db06-4f82-a955-d820-1f711bc30f26">Coating</p>
</td>
<td id="_2ba95eed-0760-422e-154d-2d0be70a8edb" valign="top" align="left"/><td id="_f359ba52-f248-419a-c0a9-dc433e74379a" valign="top" align="left"/><td id="_f52b41f9-20b5-f9dd-c478-1c7615ba8ed6" valign="top" align="left"><p id="_96d787f5-d802-cc72-8aa5-6d9ea907702b">Silicone rubber</p>
</td>
</tr></tbody>
</table>
</clause>

<clause id="_e1b7075c-94da-14fb-66de-7af224fbffac" anchor="sec-C.8" inline-header="false" obligation="informative">
<title id="_c7d2508f-297b-3210-43c5-356497181be6">Wiring</title>
<p id="_67e20065-caa6-c6cb-d9c6-473e00317c2d">The load cell is provided with a shielded 4- or 6-wire cable. The cable length is indicated in the accompanying document. The shield will be connected or not connected to the load cell according to the customer’s preference.</p>

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      <polyline class="st3" points="236.64 218.32 212.37 218.32 212.37 194.55"/>
      <path d="M236.64,215.32c1.66,0,3.01,1.35,3.01,3.01s-1.35,3.01-3.01,3.01-3.01-1.35-3.01-3.01,1.35-3.01,3.01-3.01Z"/>
    </g>
    <g>
      <polyline class="st2" points="89.54 215.15 89.54 244.77 236.64 244.77"/>
      <path d="M236.64,247.59c1.56,0,2.82-1.26,2.82-2.82s-1.26-2.82-2.82-2.82-2.82,1.26-2.82,2.82,1.26,2.82,2.82,2.82Z"/>
    </g>
    <g>
      <rect class="st3" x="146.06" y="45.51" width="36.01" height="16.15"/>
      <rect class="st1" x="153.23" y="38.88" width="21.67" height="12.36"/>
      <rect class="st1" x="153.23" y="55.98" width="21.67" height="12.36"/>
    </g>
    <g>
      <rect class="st3" x="146.24" y="194.57" width="36.01" height="16.15"/>
      <rect class="st1" x="153.41" y="187.94" width="21.67" height="12.36"/>
      <rect class="st1" x="153.41" y="205.04" width="21.67" height="12.36"/>
    </g>
  </g>
  <g id="texts">
    <text class="st0" transform="translate(251.87 18.89)"><tspan x="0" y="0">Signal +</tspan></text>
    <text class="st0" transform="translate(251.87 132.46)"><tspan x="0" y="0">Signal -</tspan></text>
    <text class="st0" transform="translate(251.87 45.51)"><tspan x="0" y="0">Sense +</tspan></text>
    <text class="st0" transform="translate(251.87 64.93)"><tspan x="0" y="0">Excitation +</tspan></text>
    <text class="st0" transform="translate(251.87 223.44)"><tspan x="0" y="0">Sense -</tspan></text>
    <text class="st0" transform="translate(251.87 249.46)"><tspan x="0" y="0">Shield</tspan></text>
    <text class="st0" transform="translate(251.87 198.91)"><tspan x="0" y="0">Excitation -</tspan></text>
  </g>
</svg></image></figure>
</clause>

<clause id="_d34feef7-364f-baf7-a619-9e4063034740" anchor="sec-C.9" inline-header="false" obligation="informative">
<title id="_6f718152-bbad-dee9-0068-b3c2f7293555">Connections</title>
<table id="_eb47bcba-3240-1e2c-f71a-d8ceacc74752" unnumbered="true"><thead><tr id="_58c296f3-0ce9-8d90-3bf8-adee0b9b545d"><th id="_8abdafb3-3f21-1464-a056-c708d6f296bb" valign="top" align="left">Connections</th>
<th id="_1a8a41e1-f370-e375-843e-8b2c9b7b3a73" valign="top" align="left">4-wire</th>
<th id="_4b60626d-2b7e-2671-e79a-de7321e95e11" valign="top" align="left">6-wire</th>
</tr></thead>
<tbody><tr id="_a6589d91-7c71-c95a-7ff4-99a27c3be71a"><td id="_45fdc07b-695d-674c-64cc-d99649769484" valign="top" align="left"><p id="_8c9e4c87-4e5b-7d96-b195-a7f55257608a">Excitation +</p>
</td>
<td id="_6aa68118-d3a2-6c3b-dc33-93ace75a21db" valign="top" align="left"><p id="_fb7d9627-c135-1025-995b-4418edb2b941">red</p>
</td>
<td id="_4edf804b-68d1-b48f-a23e-cdbaff542d38" valign="top" align="left"><p id="_1811c580-354d-b930-90dd-d50937d8912d">red</p>
</td>
</tr><tr id="_1a2bbacb-d990-6206-7c64-1ba14d5b733f"><td id="_a1734c10-a37d-e60d-a94b-ad30b7e0f24c" valign="top" align="left"><p id="_ad7a3205-d933-6245-af11-4acc0c7492bd">Excitation -</p>
</td>
<td id="_966e1d58-96f3-f91a-f59a-dfec273a8f10" valign="top" align="left"><p id="_a4f85569-897e-12b8-71b7-2fbc996b1c60">black</p>
</td>
<td id="_fa8b5092-dae5-14ef-1c63-58d8de719d36" valign="top" align="left"><p id="_50113951-42d4-9447-f7f6-f762392661ab">black</p>
</td>
</tr><tr id="_89fa0b4b-7c9e-adc0-ff1f-9f056d2b5e78"><td id="_ff121052-7ded-5cf2-f385-182b2183c692" valign="top" align="left"><p id="_c2308a99-834e-c58a-2a06-1e14c1a5f149">Signal +</p>
</td>
<td id="_658e4ab2-6e10-7c40-1d72-01bfb6344662" valign="top" align="left"><p id="_1ad6ba6f-88f6-e7dd-452f-993c4969427d">green</p>
</td>
<td id="_cb7c1b8e-a8a3-3366-2a90-b4aa39f16c95" valign="top" align="left"><p id="_9b30902b-45f7-7976-1802-55ed8d2bad1f">green</p>
</td>
</tr><tr id="_3f395ebc-dc68-1c22-466e-203377b88aa5"><td id="_e2a535bc-52aa-440b-5ebe-23367efd40bd" valign="top" align="left"><p id="_e9b88019-2475-b752-e52e-c92788ae2e10">Signal -</p>
</td>
<td id="_b76bc6c2-ed95-f789-c2b3-ea0b72a5e319" valign="top" align="left"><p id="_5111b534-9ca6-a441-7117-03ed92cc5eb9">white</p>
</td>
<td id="_8b0eb4ed-68fd-0cfa-d651-cf8ca2d38a07" valign="top" align="left"><p id="_a0b7c444-3e60-6ad3-ab0c-eca1f59b7ae6">white</p>
</td>
</tr><tr id="_54e2d2bb-6b9b-2cb7-86d2-45c728c70c25"><td id="_de7c2258-eb1e-47ca-47e1-d675e9d48a11" valign="top" align="left"><p id="_8215e108-0fea-d70d-896c-a3d84d55a0a0">Sense +</p>
</td>
<td id="_deab5e69-270e-81c3-8921-8b7a2ca5653d" valign="top" align="left"><p id="_209f3296-2347-50c5-6e60-ed5ce1f04a13">-</p>
</td>
<td id="_1e470fa1-57ae-1d65-aef2-15c0e7735115" valign="top" align="left"><p id="_3cda5e83-714f-e36e-d160-6d77c568b892">blue</p>
</td>
</tr><tr id="_b7f44f8c-ebc4-076d-5433-e8841b8bb6ba"><td id="_f735bdbf-4dc2-22cc-9f08-22c1a18a4d4d" valign="top" align="left"><p id="_3300b6a2-07e0-4507-37ea-aadb43392242">Sense -</p>
</td>
<td id="_24d37d99-8401-fa54-91c3-9b359954fa8b" valign="top" align="left"><p id="_edb3bfb9-98cd-69e5-b9b6-d3d7b782f9dc">-</p>
</td>
<td id="_77605257-6519-325d-9d17-21cc794c943d" valign="top" align="left"><p id="_efd73a4e-11b2-45fd-8672-6e8e83f0d42b">yellow</p>
</td>
</tr><tr id="_c1a14324-8890-e48c-47e6-406ea1c365f0"><td id="_0a07e3d6-ffbb-88a3-3ab3-96b2c15ad441" valign="top" align="left"><p id="_93b518ad-3cd6-2bf5-6c86-078157593e8b">Shield</p>
</td>
<td id="_9e5e4cfe-9b7c-ad5c-8b11-0c9d80d46eea" valign="top" align="left"><p id="_0cbe8608-6ab5-8e62-2542-e84fcbf69102">purple</p>
</td>
<td id="_c9cd0b81-99ad-7d64-bbb7-8c6b80943bd8" valign="top" align="left"><p id="_5ee2cb56-afbf-bf9a-0f9e-5f7628e9e317">purple</p>
</td>
</tr><tr id="_2de2d7dc-d298-dd0b-0efa-f9c3cfa4f1f4"><td id="_02a4b904-8a3e-b897-5020-67a9a233e3d7" valign="top" align="left"><p id="_24e0e294-115e-0442-1122-e190253c6e11">Cable length</p>
</td>
<td id="_84b5f5bf-c2ca-64a5-6c14-4b0943ffe380" valign="top" align="left"><p id="_14e56dea-ac7b-8615-322d-e6e49a60af2c"><stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML">
  <mstyle displaystyle="false">
    <mn>2</mn>
    <mo rspace="thickmathspace">⁢</mo>
    <mrow xref="U_NISTu1">
      <mstyle mathvariant="normal">
        <mi>m</mi>
      </mstyle>
      
      
    </mrow>
  </mstyle>
</math><asciimath>2 "unitsml(m)"</asciimath></stem></p>
</td>
<td id="_0e6cda59-7593-02a3-245f-eaf0ac6f26f2" valign="top" align="left"/></tr></tbody>
</table>
</clause>

<clause id="_631881df-56fa-2a48-442a-a8e01be3b955" anchor="sec-C.10" inline-header="false" obligation="informative">
<title id="_416b43ab-268f-d035-c7d5-a9983ebc0f22">Dimensions</title>
<p id="_19eb1608-d1ec-f6a0-8543-9809213520dd">[Include a picture/diagram of the load cell dimensions]</p>
</clause>
</annex><annex id="_e635e659-e8f9-5589-7013-5009f66e8cfd" anchor="annex-d" inline-header="false" obligation="informative">
<title id="_a1addacf-94a8-b64c-82ca-05804a97340a">Selection of load cell(s) for testing — a practical example</title>
<clause id="_6ed8a61c-dc89-1b7b-966d-a0d36b6c9ea4" inline-header="false" obligation="informative"><p id="_513ce06c-0332-a774-f206-7f40753456d4">This Annex describes a practical example showing the complete procedure for the selection of test samples out of a load cell family.</p>
</clause>

<clause id="_22ffa0e3-39c2-bbad-d217-a85727630185" inline-header="false" obligation="informative"><p id="_6f971bcb-a337-1d87-5562-194d367893e4">Assume a family consisting of three groups of load cells, differing in class, maximum
number of load cell verification intervals, <stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML">
  <mstyle displaystyle="false">
    <msub>
      <mi>n</mi>
      <mtext>LC</mtext>
    </msub>
  </mstyle>
</math><asciimath>n_{"LC"}</asciimath></stem>, and maximum capacities,
<stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML">
  <mstyle displaystyle="false">
    <msub>
      <mi>E</mi>
      <mtext>max</mtext>
    </msub>
  </mstyle>
</math><asciimath>E_{"max"}</asciimath></stem>. The capacities, <stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML">
  <mstyle displaystyle="false">
    <msub>
      <mi>E</mi>
      <mtext>max</mtext>
    </msub>
  </mstyle>
</math><asciimath>E_{"max"}</asciimath></stem>, overlap between the groups according to the following example:</p>

<dl id="_516a4aaa-53e5-dbf0-d716-07a240aa029d"><dt>Group 1</dt>
<dd id="_d9d2a9c4-7630-d772-4407-d47ef9ba72b4"><p id="_851da730-8225-a022-b9e3-6dedbefcdd16">Class C, <stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML">
  <mstyle displaystyle="false">
    <msub>
      <mi>n</mi>
      <mtext>LC</mtext>
    </msub>
    <mo>=</mo>
    <mn>6000</mn>
  </mstyle>
</math><asciimath>n_{"LC"} = 6000</asciimath></stem>, <stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML">
  <mstyle displaystyle="false">
    <mi>Y</mi>
    <mo>=</mo>
    <mn>18000</mn>
  </mstyle>
</math><asciimath>Y = 18000</asciimath></stem>, <stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML">
  <mstyle displaystyle="false">
    <mi>Z</mi>
    <mo>=</mo>
    <mn>6000</mn>
  </mstyle>
</math><asciimath>Z = 6000</asciimath></stem></p>

<p id="_900af99a-2736-59ed-ec63-4c8c5681e0ec"><stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML">
  <mstyle displaystyle="false">
    <msub>
      <mi>E</mi>
      <mtext>max</mtext>
    </msub>
  </mstyle>
</math><asciimath>E_{"max"}</asciimath></stem>:<stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML">
  <mstyle displaystyle="false">
    <mn>50</mn>
    <mo rspace="thickmathspace">⁢</mo>
    <mrow xref="U_NISTu2">
      <mstyle mathvariant="normal">
        <mi>kg</mi>
      </mstyle>
      
      
      
      
    </mrow>
  </mstyle>
</math><asciimath>50 "unitsml(kg)"</asciimath></stem>,<stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML">
  <mstyle displaystyle="false">
    <mn>100</mn>
    <mo rspace="thickmathspace">⁢</mo>
    <mrow xref="U_NISTu2">
      <mstyle mathvariant="normal">
        <mi>kg</mi>
      </mstyle>
      
      
      
      
    </mrow>
  </mstyle>
</math><asciimath>100 "unitsml(kg)"</asciimath></stem>, <stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML">
  <mstyle displaystyle="false">
    <mn>300</mn>
    <mo rspace="thickmathspace">⁢</mo>
    <mrow xref="U_NISTu2">
      <mstyle mathvariant="normal">
        <mi>kg</mi>
      </mstyle>
      
      
      
      
    </mrow>
  </mstyle>
</math><asciimath>300 "unitsml(kg)"</asciimath></stem>
 and  <stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML">
  <mstyle displaystyle="false">
    <mn>500</mn>
    <mo rspace="thickmathspace">⁢</mo>
    <mrow xref="U_NISTu2">
      <mstyle mathvariant="normal">
        <mi>kg</mi>
      </mstyle>
      
      
      
      
    </mrow>
  </mstyle>
</math><asciimath>500 "unitsml(kg)"</asciimath></stem></p>
</dd>
<dt>Group 2</dt>
<dd id="_03825e86-c05e-6902-5be5-97c8dd22e006"><p id="_f5264c02-d29a-281f-e3bb-5552985db488">Class C, <stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML">
  <mstyle displaystyle="false">
    <msub>
      <mi>n</mi>
      <mtext>LC</mtext>
    </msub>
    <mo>=</mo>
    <mn>3000</mn>
  </mstyle>
</math><asciimath>n_{"LC"} = 3000</asciimath></stem>, <stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML">
  <mstyle displaystyle="false">
    <mi>Y</mi>
    <mo>=</mo>
    <mn>12000</mn>
  </mstyle>
</math><asciimath>Y = 12000</asciimath></stem>, <stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML">
  <mstyle displaystyle="false">
    <mi>Z</mi>
    <mo>=</mo>
    <mn>4000</mn>
  </mstyle>
</math><asciimath>Z = 4000</asciimath></stem></p>

<p id="_d4a3ba08-49bf-bdac-a50e-081d6d0f58e0"><stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML">
  <mstyle displaystyle="false">
    <msub>
      <mi>E</mi>
      <mtext>max</mtext>
    </msub>
  </mstyle>
</math><asciimath>E_{"max"}</asciimath></stem>: <stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML">
  <mstyle displaystyle="false">
    <mn>100</mn>
    <mo rspace="thickmathspace">⁢</mo>
    <mrow xref="U_NISTu2">
      <mstyle mathvariant="normal">
        <mi>kg</mi>
      </mstyle>
      
      
      
      
    </mrow>
  </mstyle>
</math><asciimath>100 "unitsml(kg)"</asciimath></stem>, <stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML">
  <mstyle displaystyle="false">
    <mn>300</mn>
    <mo rspace="thickmathspace">⁢</mo>
    <mrow xref="U_NISTu2">
      <mstyle mathvariant="normal">
        <mi>kg</mi>
      </mstyle>
      
      
      
      
    </mrow>
  </mstyle>
</math><asciimath>300 "unitsml(kg)"</asciimath></stem>, <stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML">
  <mstyle displaystyle="false">
    <mn>500</mn>
    <mo rspace="thickmathspace">⁢</mo>
    <mrow xref="U_NISTu2">
      <mstyle mathvariant="normal">
        <mi>kg</mi>
      </mstyle>
      
      
      
      
    </mrow>
  </mstyle>
</math><asciimath>500 "unitsml(kg)"</asciimath></stem>,
<stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML">
  <mstyle displaystyle="false">
    <mn>5000</mn>
    <mo rspace="thickmathspace">⁢</mo>
    <mrow xref="U_NISTu2">
      <mstyle mathvariant="normal">
        <mi>kg</mi>
      </mstyle>
      
      
      
      
    </mrow>
  </mstyle>
</math><asciimath>5000 "unitsml(kg)"</asciimath></stem>, <stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML">
  <mstyle displaystyle="false">
    <mn>10</mn>
    <mo rspace="thickmathspace">⁢</mo>
    <mrow xref="U_NISTu88">
      <mstyle mathvariant="normal">
        <mi>t</mi>
      </mstyle>
      
      
      
    </mrow>
  </mstyle>
</math><asciimath>10 "unitsml(t)"</asciimath></stem>, <stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML">
  <mstyle displaystyle="false">
    <mn>30</mn>
    <mo rspace="thickmathspace">⁢</mo>
    <mrow xref="U_NISTu88">
      <mstyle mathvariant="normal">
        <mi>t</mi>
      </mstyle>
      
      
      
    </mrow>
  </mstyle>
</math><asciimath>30 "unitsml(t)"</asciimath></stem> and <stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML">
  <mstyle displaystyle="false">
    <mn>50</mn>
    <mo rspace="thickmathspace">⁢</mo>
    <mrow xref="U_NISTu88">
      <mstyle mathvariant="normal">
        <mi>t</mi>
      </mstyle>
      
      
      
    </mrow>
  </mstyle>
</math><asciimath>50 "unitsml(t)"</asciimath></stem></p>
</dd>
<dt>Group 3</dt>
<dd id="_a266e47e-952f-a898-9e6f-cc35267c6b19"><p id="_b81da615-bfa3-26e4-b18e-8b6960b1c3b0">Class B, <stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML">
  <mstyle displaystyle="false">
    <msub>
      <mi>n</mi>
      <mtext>LC</mtext>
    </msub>
    <mo>=</mo>
    <mn>10000</mn>
  </mstyle>
</math><asciimath>n_{"LC"} = 10000</asciimath></stem>, <stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML">
  <mstyle displaystyle="false">
    <mi>Y</mi>
    <mo>=</mo>
    <mn>25000</mn>
  </mstyle>
</math><asciimath>Y = 25000</asciimath></stem>, <stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML">
  <mstyle displaystyle="false">
    <mi>Z</mi>
    <mo>=</mo>
    <mn>10000</mn>
  </mstyle>
</math><asciimath>Z = 10000</asciimath></stem></p>

<p id="_211bbc36-5525-9b92-71bf-12d398ae9824"><stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML">
  <mstyle displaystyle="false">
    <msub>
      <mi>E</mi>
      <mtext>max</mtext>
    </msub>
  </mstyle>
</math><asciimath>E_{"max"}</asciimath></stem>: <stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML">
  <mstyle displaystyle="false">
    <mn>500</mn>
    <mo rspace="thickmathspace">⁢</mo>
    <mrow xref="U_NISTu2">
      <mstyle mathvariant="normal">
        <mi>kg</mi>
      </mstyle>
      
      
      
      
    </mrow>
  </mstyle>
</math><asciimath>500 "unitsml(kg)"</asciimath></stem>, <stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML">
  <mstyle displaystyle="false">
    <mn>1000</mn>
    <mo rspace="thickmathspace">⁢</mo>
    <mrow xref="U_NISTu2">
      <mstyle mathvariant="normal">
        <mi>kg</mi>
      </mstyle>
      
      
      
      
    </mrow>
  </mstyle>
</math><asciimath>1000 "unitsml(kg)"</asciimath></stem> and <stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML">
  <mstyle displaystyle="false">
    <mn>4000</mn>
    <mo rspace="thickmathspace">⁢</mo>
    <mrow xref="U_NISTu2">
      <mstyle mathvariant="normal">
        <mi>kg</mi>
      </mstyle>
      
      
      
      
    </mrow>
  </mstyle>
</math><asciimath>4000 "unitsml(kg)"</asciimath></stem></p>
</dd>
</dl>

<clause id="_b87c0430-46c1-aa8e-4685-9a49ce7ea244" anchor="sec-D.2.1" inline-header="false" obligation="informative">
<title id="_9619ba82-3302-37c9-f04d-694fb984c1be">Summarise and sort the load cells with respect to <stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML">
  <mstyle displaystyle="false">
    <msub>
      <mi>E</mi>
      <mtext>max</mtext>
    </msub>
  </mstyle>
</math><asciimath>E_{"max"}</asciimath></stem> and accuracy as follows:</title>
<table id="_4494da85-2443-bfad-5836-2ae53a1efccb" unnumbered="true"><tbody><tr id="_ca845fad-70f9-fffb-ecdb-43ba9c123207"><td id="_7f591ae5-b6b5-206d-5cc4-84c80dfc6b04" valign="top" align="left"><p id="_e040aa05-ed8a-3a63-e4b5-7f98a9b0b272">Class</p>

<p id="_5405551c-d6db-5f0f-ce5c-c9b31a511321"><stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML">
  <mstyle displaystyle="false">
    <msub>
      <mi>n</mi>
      <mtext>LC</mtext>
    </msub>
  </mstyle>
</math><asciimath>n_{"LC"}</asciimath></stem></p>

<p id="_b378be6d-3633-ef3e-981f-c8a336e6e956">Group</p>
</td>
<td id="_a54e2f12-384d-00d6-c894-f38ffc8fa9c9" valign="top" align="left"><p id="_a45e6943-b655-7f24-ccba-4149ae9d1575"><stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML">
  <mstyle displaystyle="false">
    <mi>Y</mi>
  </mstyle>
</math><asciimath>Y</asciimath></stem></p>

<p id="_80c9d952-fac0-5694-d9a6-ede28ade2c99">‌</p>

<p id="_14cbde21-d305-a981-1d56-d2facf516754"><stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML">
  <mstyle displaystyle="false">
    <mi>Z</mi>
  </mstyle>
</math><asciimath>Z</asciimath></stem></p>
</td>
<td id="_f6933280-cdf0-74fb-2e3a-f802008b40b8" colspan="3" valign="top" align="center"><p id="_303adb88-52d2-d1d5-e338-d6139329aff4">&lt;—- lowest</p>

<p id="_316c93cc-7358-8ecf-3777-6628bb4669ab">‌</p>

<p id="_5203c418-4960-443f-8f54-c477237087f4">‌</p>
</td>
<td id="_789ef930-2afb-8443-437c-98235fe41fa2" colspan="2" valign="top" align="left"><p id="_8e36c201-43ef-ccca-c5be-da00632dc465"><stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML">
  <mstyle displaystyle="false">
    <msub>
      <mi>E</mi>
      <mtext>max</mtext>
    </msub>
    <mo>,</mo>
    <mo rspace="thickmathspace">⁢</mo>
    <mrow xref="U_NISTu2">
      <mstyle mathvariant="normal">
        <mi>kg</mi>
      </mstyle>
      
      
      
      
    </mrow>
  </mstyle>
</math><asciimath>E_{"max"}, "unitsml(kg)"</asciimath></stem></p>

<p id="_ac4da821-3c10-5a3c-a1bf-464223a56d23">‌</p>

<p id="_68cbf49f-ffcd-3b94-85b6-9a9dfbabb5e8"><stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML">
  <mstyle displaystyle="false">
    <msub>
      <mi>v</mi>
      <mtext>min</mtext>
    </msub>
    <mo>,</mo>
    <mo rspace="thickmathspace">⁢</mo>
    <mrow xref="U_NISTu2">
      <mstyle mathvariant="normal">
        <mi>kg</mi>
      </mstyle>
      
      
      
      
    </mrow>
  </mstyle>
</math><asciimath>v_{"min"}, "unitsml(kg)"</asciimath></stem></p>
</td>
<td id="_8eef39c0-6186-aae4-f563-495d8cfa8882" colspan="5" valign="top" align="center"><p id="_b1aab47a-f1df-6148-6aff-38d5b4ff5e08">—-&gt; highest</p>

<p id="_08686b8e-d7e7-5f3e-e273-4da6e4397a87">‌</p>

<p id="_d25d877c-96fa-4762-e0f6-54a9bd6fa316">‌</p>
</td>
</tr><tr id="_990ff38f-95f8-f942-0a82-c4f9b7864e87"><td id="_d0eb3eaa-b4b6-c207-9ee7-fdab33692cec" valign="top" align="left"><p id="_6077ad0f-53e2-33ea-d73a-90243326880a">C3</p>

<p id="_f2a83c8b-6229-ea28-d5fb-221b355831bb"><stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML"><mstyle displaystyle="false"><mn>3000</mn></mstyle></math><asciimath>3000</asciimath></stem></p>

<p id="_68130c08-369f-1caf-532e-5d838bd0156b"><stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML"><mstyle displaystyle="false"><mn>2</mn></mstyle></math><asciimath>2</asciimath></stem></p>
</td>
<td id="_df725771-7538-8c93-1d5e-a25213fa5cbb" valign="top" align="left"><p id="_6b42c675-558c-0465-360e-4ec0f0dd6ef9"><stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML"><mstyle displaystyle="false"><mn>12000</mn></mstyle></math><asciimath>12000</asciimath></stem></p>

<p id="_8325d570-07b5-74ce-621f-5a9380bf5533">‌</p>

<p id="_8c4c1bac-8725-bf19-af2a-4c1acd6007ac"><stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML"><mstyle displaystyle="false"><mn>4000</mn></mstyle></math><asciimath>4000</asciimath></stem></p>
</td>
<td id="_f4587bcd-c1a5-d68b-d94d-4509f41aa304" valign="top" align="left"/><td id="_f662ffe7-0313-81fc-bf83-457b50b7d899" valign="top" align="left"><p id="_b3d79dd4-3f82-a07a-933b-24967f671e8b"><stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML"><mstyle displaystyle="false"><mn>100</mn></mstyle></math><asciimath>100</asciimath></stem></p>

<p id="_01cc4f2d-69a9-e70c-d5fc-f59fb191fb8c">‌</p>

<p id="_45d42160-05da-a3ac-0ab2-65c0dab83500"><stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML"><mstyle displaystyle="false"><mn>0.0083</mn></mstyle></math><asciimath>0.0083</asciimath></stem></p>
</td>
<td id="_21aff2cc-76e4-07f3-79d9-4daee74afa82" valign="top" align="left"><p id="_8c9b3181-e004-4edb-194f-d88b6edf74ed"><stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML"><mstyle displaystyle="false"><mn>300</mn></mstyle></math><asciimath>300</asciimath></stem></p>

<p id="_b7b488e3-2ca4-a939-3e27-0c832dd04350">‌</p>

<p id="_4a4fb381-234c-09f7-7bba-57cd3ea5a08b"><stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML"><mstyle displaystyle="false"><mn>0.025</mn></mstyle></math><asciimath>0.025</asciimath></stem></p>
</td>
<td id="_85e59f1f-847a-067f-ba10-4c69791692e9" valign="top" align="left"><p id="_bef03c15-a4f1-e7fc-b8c2-70d4b413349e"><stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML"><mstyle displaystyle="false"><mn>500</mn></mstyle></math><asciimath>500</asciimath></stem></p>

<p id="_3a5be88e-72b2-a854-e571-eabd34167277">‌</p>

<p id="_06853970-0d50-d3be-001d-e75df20d7ba2"><stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML"><mstyle displaystyle="false"><mn>0.042</mn></mstyle></math><asciimath>0.042</asciimath></stem></p>
</td>
<td id="_a6a37f41-b652-dd78-a706-6f602e00bf6f" valign="top" align="left"/><td id="_f472a882-05b9-6e08-5eba-f46ae5361e94" valign="top" align="left"/><td id="_b17dc02a-d3bd-c398-0d14-c7f3017e1939" valign="top" align="left"><p id="_ab2088be-500a-43ff-5302-2695d927de49"><stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML"><mstyle displaystyle="false"><mn>5000</mn></mstyle></math><asciimath>5000</asciimath></stem></p>

<p id="_eef8e21f-5048-beca-9df7-92a134527e42">‌</p>

<p id="_f6138c05-2bd0-1ec0-d8ec-f59385897df3"><stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML"><mstyle displaystyle="false"><mn>0.42</mn></mstyle></math><asciimath>0.42</asciimath></stem></p>
</td>
<td id="_aa83409a-fc72-30d4-de98-1a0aa74ecaef" valign="top" align="left"><p id="_c9ced4e1-2054-0df9-b03f-6c3b6c24686e"><stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML"><mstyle displaystyle="false"><mn>10000</mn></mstyle></math><asciimath>10000</asciimath></stem></p>

<p id="_d2c7dc7f-8035-44b2-8065-568d73154eb0">‌</p>

<p id="_58fbedae-3bca-2742-9555-6177ebb25685"><stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML"><mstyle displaystyle="false"><mn>0.83</mn></mstyle></math><asciimath>0.83</asciimath></stem></p>
</td>
<td id="_6db51818-68b6-a5da-94e3-c7341f4b4387" valign="top" align="left"><p id="_6b516767-d1c1-e4ef-3fce-bac7c3f51a0e"><stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML"><mstyle displaystyle="false"><mn>30000</mn></mstyle></math><asciimath>30000</asciimath></stem></p>

<p id="_28609996-dad0-0453-c8c1-0a66aed64552">‌</p>

<p id="_f4a81322-41a2-ab14-ec8c-4510a53733e5"><stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML"><mstyle displaystyle="false"><mn>2.5</mn></mstyle></math><asciimath>2.5</asciimath></stem></p>
</td>
<td id="_12f4c652-c744-6121-fc72-4e2673875b88" valign="top" align="left"><p id="_15ca6989-85f2-8cde-3dcf-51005e1a61de"><stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML"><mstyle displaystyle="false"><mn>50000</mn></mstyle></math><asciimath>50000</asciimath></stem></p>

<p id="_2d935645-37d3-df0b-ca7e-23761b82177e">‌</p>

<p id="_af8c5b5b-f298-b063-1e83-4c1c3f440b15"><stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML"><mstyle displaystyle="false"><mn>4.17</mn></mstyle></math><asciimath>4.17</asciimath></stem></p>
</td>
</tr><tr id="_c227315d-2052-6c0d-cd77-42eeafd3a096"><td id="_771ac5d6-0e50-c813-8f93-59a88615875b" valign="top" align="left"><p id="_432416ef-8389-5992-b38e-eee115ad5cfa">C6</p>

<p id="_ea92d159-1d2a-0d0a-61e4-c3edcf629659"><stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML"><mstyle displaystyle="false"><mn>6000</mn></mstyle></math><asciimath>6000</asciimath></stem></p>

<p id="_248ab2f4-99c0-16bf-f900-3af692c2543f"><stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML"><mstyle displaystyle="false"><mn>1</mn></mstyle></math><asciimath>1</asciimath></stem></p>
</td>
<td id="_736c3ea8-962c-162d-36a0-48f5e6f1d719" valign="top" align="left"><p id="_1fd7aa7b-dd12-11d3-3916-abddc7ae42e2"><stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML"><mstyle displaystyle="false"><mn>18000</mn></mstyle></math><asciimath>18000</asciimath></stem></p>

<p id="_8eb7a85b-f93d-aa51-ef90-8e5796e06aa9">‌</p>

<p id="_da41b5c5-1068-7c62-63cd-2f985a53ef36"><stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML"><mstyle displaystyle="false"><mn>6000</mn></mstyle></math><asciimath>6000</asciimath></stem></p>
</td>
<td id="_31a87a72-cb62-2d26-d394-7ce3432f87a4" valign="top" align="left"><p id="_f7fae8e6-aebe-44e2-7cdb-a383a6156ccd"><stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML"><mstyle displaystyle="false"><mn>50</mn></mstyle></math><asciimath>50</asciimath></stem></p>

<p id="_73a8b13f-41d4-e171-13ba-1a4c8d96f371">‌</p>

<p id="_f3eb126f-08e2-6686-fee5-db62ae6bd558"><stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML"><mstyle displaystyle="false"><mn>0.0028</mn></mstyle></math><asciimath>0.0028</asciimath></stem></p>
</td>
<td id="_d4e1ca25-a073-1083-31a6-d8035a2fa5c3" valign="top" align="left"><p id="_2e198465-b3f5-08aa-5db6-a51986d32e5a"><stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML"><mstyle displaystyle="false"><mn>100</mn></mstyle></math><asciimath>100</asciimath></stem></p>

<p id="_eb3d2218-0123-0ec4-f53e-ec9979bef9b7">‌</p>

<p id="_2b6aa2da-fb9a-cf25-b53a-b9e66a618ff0"><stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML"><mstyle displaystyle="false"><mn>0.0055</mn></mstyle></math><asciimath>0.0055</asciimath></stem></p>
</td>
<td id="_7a513c03-b0d5-0c00-5360-1e071cdbc6a3" valign="top" align="left"><p id="_19a34b5f-4869-50b3-2b3c-9bd236b944d6"><stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML"><mstyle displaystyle="false"><mn>300</mn></mstyle></math><asciimath>300</asciimath></stem></p>

<p id="_f555f1cf-c119-7e1d-a3c3-9162eacf32ba">‌</p>

<p id="_b041960f-f75e-ba68-dddc-74bb19ca0ab1"><stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML"><mstyle displaystyle="false"><mn>0.0167</mn></mstyle></math><asciimath>0.0167</asciimath></stem></p>
</td>
<td id="_5df25d2e-419c-122c-b9a4-09e78d5fafae" valign="top" align="left"><p id="_24ef9524-9867-d259-6945-a242f8b90617"><stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML"><mstyle displaystyle="false"><mn>500</mn></mstyle></math><asciimath>500</asciimath></stem></p>

<p id="_fb8d3919-e496-c02e-b689-250a38ca7fec">‌</p>

<p id="_5603e39d-3533-3839-482f-c0a2a8630921"><stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML"><mstyle displaystyle="false"><mn>0.028</mn></mstyle></math><asciimath>0.028</asciimath></stem></p>
</td>
<td id="_ecf2be4a-6ac1-6f37-6d61-bc750617ea80" valign="top" align="left"/><td id="_af8d8306-7157-ff08-6589-40c4d13cae2f" valign="top" align="left"/><td id="_22d66c9a-f1da-89a9-d187-fca7adf0e9e6" valign="top" align="left"/><td id="_c8f566a2-77e7-e239-2f0b-c97dd75b4469" valign="top" align="left"/><td id="_36d119c7-9473-7669-8512-dd5bcc9b5ba2" valign="top" align="left"/><td id="_a15fa626-a68e-ed66-1002-e330d6f9863b" valign="top" align="left"/></tr><tr id="_872cd41b-ccb3-655e-212a-d61da8cb7b5d"><td id="_5e8d3a54-ee8c-b5f2-27d7-f4fee1ffed05" valign="top" align="left"><p id="_d4ef6fc4-611c-7af2-5854-2ff16890d29f">B10</p>

<p id="_db70d1cf-3692-415c-d9f3-d23c43163b31"><stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML"><mstyle displaystyle="false"><mn>10000</mn></mstyle></math><asciimath>10000</asciimath></stem></p>

<p id="_2ff8a592-ed68-0195-e5f9-5abde38b2db2"><stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML"><mstyle displaystyle="false"><mn>3</mn></mstyle></math><asciimath>3</asciimath></stem></p>
</td>
<td id="_b45fcd71-01ce-cbc8-51f1-04b5d963577e" valign="top" align="left"><p id="_188cb4b3-6d34-6d76-84e7-3f91e600e343"><stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML"><mstyle displaystyle="false"><mn>25000</mn></mstyle></math><asciimath>25000</asciimath></stem></p>

<p id="_91284c3e-d809-d3bc-469f-8d1ab0c957a0">‌</p>

<p id="_4650097a-34e4-8e9b-bd59-78e20cbddd31"><stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML"><mstyle displaystyle="false"><mn>10000</mn></mstyle></math><asciimath>10000</asciimath></stem></p>
</td>
<td id="_d9ea8a65-d467-d90c-7773-50d9ec2b1fc5" valign="top" align="left"/><td id="_562687d4-d278-ea28-148e-6e6188c31f1b" valign="top" align="left"/><td id="_022346b5-8490-bb49-1cce-0d73bb4f45ad" valign="top" align="left"/><td id="_807a0540-552d-4077-f36f-f953525b22b9" valign="top" align="left"><p id="_b0e3d4d9-3be2-6fdb-986e-cc5d2cfc3301"><stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML"><mstyle displaystyle="false"><mn>500</mn></mstyle></math><asciimath>500</asciimath></stem></p>

<p id="_7b653105-d5cf-63ac-6db3-33126ca4741b">‌</p>

<p id="_a5ea53a5-cf5d-2c32-6a91-d69f6c7637ef"><stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML"><mstyle displaystyle="false"><mn>0.020</mn></mstyle></math><asciimath>0.020</asciimath></stem></p>
</td>
<td id="_fe498cbf-f1e5-0ee6-240b-9cd59cb01a3a" valign="top" align="left"><p id="_a669a079-6543-b597-20c0-e1f37c12ad7d"><stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML"><mstyle displaystyle="false"><mn>1000</mn></mstyle></math><asciimath>1000</asciimath></stem></p>

<p id="_52a87285-19e2-b788-dec8-5ef52ab37b6d">‌</p>

<p id="_e7bf36c7-ff74-5d26-08bc-4885b2827016"><stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML"><mstyle displaystyle="false"><mn>0.040</mn></mstyle></math><asciimath>0.040</asciimath></stem></p>
</td>
<td id="_599d9090-354b-5a2f-3def-ce754026ac52" valign="top" align="left"><p id="_5a74ef4f-337c-ab86-4e26-a4658475b724"><stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML"><mstyle displaystyle="false"><mn>4000</mn></mstyle></math><asciimath>4000</asciimath></stem></p>

<p id="_5d2ff5c2-30f5-6d7d-1501-c3dbb6415f48">‌</p>

<p id="_37ec9e0b-3f0e-b5dc-3316-55e51e11b376"><stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML"><mstyle displaystyle="false"><mn>0.16</mn></mstyle></math><asciimath>0.16</asciimath></stem></p>
</td>
<td id="_027d3bcd-843b-4c9c-03e3-713a21113e36" valign="top" align="left"/><td id="_99016765-8ed8-3bb1-b8d1-4f699d8d55c7" valign="top" align="left"/><td id="_af6548cc-bb81-5146-772c-8dd4c7099526" valign="top" align="left"/><td id="_5745a3e7-b003-c2b6-13b7-acbd6d36f6c5" valign="top" align="left"/></tr></tbody>
</table>
</clause>

<clause id="_b1dc82a3-be72-510d-7f78-0f429b47e637" anchor="sec-D.2.2" inline-header="false" obligation="informative">
<title id="_5f2b5034-764c-8aaf-6d0d-369e03e6f82e">Identify the smallest capacity load cells in each group to be tested, according to R 60-2, 2.4:</title>
<table id="_d827cca0-e9d0-fb59-70c0-676daefdd9fe" unnumbered="true"><tbody><tr id="_65478ed0-0cfc-6b4c-62dd-f3b1e7f87cc2"><td id="_861b2734-7c7d-4cfc-b7d9-b98aa67ba0a2" valign="top" align="left"><p id="_46354b10-d6ce-7905-f79b-95be4f244ff4">Class</p>

<p id="_7f7e6b90-be5a-8b91-199d-cc7b14a04d14"><stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML">
  <mstyle displaystyle="false">
    <msub>
      <mi>n</mi>
      <mtext>LC</mtext>
    </msub>
  </mstyle>
</math><asciimath>n_{"LC"}</asciimath></stem></p>

<p id="_2c21cced-9ada-1773-f50a-46dc8e71d374">Group</p>
</td>
<td id="_e50fd6a7-4949-da0c-71d2-ab799e45f17b" valign="top" align="left"><p id="_3e4ca8bf-ad3e-aa82-4c6a-834e48995a59"><stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML">
  <mstyle displaystyle="false">
    <mi>Y</mi>
  </mstyle>
</math><asciimath>Y</asciimath></stem></p>

<p id="_ab47ada0-759b-1666-640a-3ca6b648a283">‌</p>

<p id="_42916fff-48fd-81c7-f076-7403a8dc5628"><stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML">
  <mstyle displaystyle="false">
    <mi>Z</mi>
  </mstyle>
</math><asciimath>Z</asciimath></stem></p>
</td>
<td id="_11684cba-0d62-e961-4bd7-6342420a282c" colspan="3" valign="top" align="left"><p id="_b1e22dfe-22ae-5053-77db-3aa6de9e7758">&lt;—- lowest</p>

<p id="_ae35f62a-9c45-e0a8-007d-22d6adcdd90d">‌</p>

<p id="_c342d559-3f5d-b01a-10ec-5f3071bbdc69">‌</p>
</td>
<td id="_efbe0d91-aaa7-418a-f0de-1e699e48d640" colspan="2" valign="top" align="left"><p id="_8b5a7302-a33d-1c70-ca8f-e2a3d92920da"><stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML">
  <mstyle displaystyle="false">
    <msub>
      <mi>E</mi>
      <mtext>max</mtext>
    </msub>
    <mo>,</mo>
    <mo rspace="thickmathspace">⁢</mo>
    <mrow xref="U_NISTu2">
      <mstyle mathvariant="normal">
        <mi>kg</mi>
      </mstyle>
      
      
      
      
    </mrow>
  </mstyle>
</math><asciimath>E_{"max"}, "unitsml(kg)"</asciimath></stem></p>

<p id="_ccfbe02f-3b37-96dd-107d-5613f2d06765">‌</p>

<p id="_67040822-ac07-5acc-24a4-1c9bc3d6c81a"><stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML">
  <mstyle displaystyle="false">
    <msub>
      <mi>v</mi>
      <mtext>min</mtext>
    </msub>
    <mo>,</mo>
    <mo rspace="thickmathspace">⁢</mo>
    <mrow xref="U_NISTu2">
      <mstyle mathvariant="normal">
        <mi>kg</mi>
      </mstyle>
      
      
      
      
    </mrow>
  </mstyle>
</math><asciimath>v_{"min"}, "unitsml(kg)"</asciimath></stem></p>
</td>
<td id="_85a36dec-488d-7a7d-f861-8e01b930ee3c" colspan="5" valign="top" align="left"><p id="_58e2cdd9-9635-67ec-609c-4c929ac1930c">—-&gt; highest</p>

<p id="_e58b4595-ff54-4dd0-213f-567cdc3362c5">‌</p>

<p id="_74d15bef-fc6a-3c3b-49fc-3684ba6d5274">‌</p>
</td>
</tr><tr id="_64dd4685-15ca-c223-73ad-9f167480ee47"><td id="_eef8b757-5a18-21a3-74f2-fc5dbc36202c" valign="top" align="left"><p id="_211c1468-767f-594d-c0d3-0c878e756dcd">C3</p>

<p id="_87571ffc-9760-7b24-b6aa-b6389b2a4564"><stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML"><mstyle displaystyle="false"><mn>3000</mn></mstyle></math><asciimath>3000</asciimath></stem></p>

<p id="_1c1a84a6-7503-4051-4b92-95407a48223d"><stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML"><mstyle displaystyle="false"><mn>2</mn></mstyle></math><asciimath>2</asciimath></stem></p>
</td>
<td id="_62801b91-3e75-8ba8-76f3-d075e5f43495" valign="top" align="left"><p id="_849b2ce0-4905-70c8-8d81-c4ea63e7e364"><stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML"><mstyle displaystyle="false"><mn>12000</mn></mstyle></math><asciimath>12000</asciimath></stem></p>

<p id="_4432b5b7-447c-0b8c-66a7-35086a567188">‌</p>

<p id="_6d821dcd-0f01-9e70-9497-c7a3356bc23a"><stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML"><mstyle displaystyle="false"><mn>4000</mn></mstyle></math><asciimath>4000</asciimath></stem></p>
</td>
<td id="_5d737c72-726e-dffc-6dee-771c19ea8c7a" valign="top" align="left"/><td id="_d1a0ed59-e1a0-64f7-f270-9802e3ecbba0" valign="top" align="left"><p id="_1259e0f5-e4d7-a40f-774c-50e43a3bc06a"><stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML"><mstyle displaystyle="false"><mn>100</mn></mstyle></math><asciimath>100</asciimath></stem></p>

<p id="_ead29d4f-2674-d753-463b-eee56fe2d3d8">‌</p>

<p id="_924adc0c-928b-8b13-8fe3-7c0a2f3c87fc"><stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML"><mstyle displaystyle="false"><mn>0.0083</mn></mstyle></math><asciimath>0.0083</asciimath></stem></p>
</td>
<td id="_853dcedd-d7e6-6ee1-a60f-0298d9780b37" valign="top" align="left"><p id="_2fb5a72e-32ce-c082-26c4-2e87a41c7b68"><stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML"><mstyle displaystyle="false"><mn>300</mn></mstyle></math><asciimath>300</asciimath></stem></p>

<p id="_845d0635-ab7d-f3a2-7897-60dfc21c36f8">‌</p>

<p id="_eda04e06-2104-4010-f5f8-bad13414453f"><stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML"><mstyle displaystyle="false"><mn>0.025</mn></mstyle></math><asciimath>0.025</asciimath></stem></p>
</td>
<td id="_40d2715d-aa7f-31f1-4a56-41bc56191b90" valign="top" align="left"><p id="_c6311688-7537-88f9-cc41-98ba49029296"><stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML"><mstyle displaystyle="false"><mn>500</mn></mstyle></math><asciimath>500</asciimath></stem></p>

<p id="_99b299f9-d29c-ec6e-4e6f-69bfe76eebe0">‌</p>

<p id="_273dceb5-541e-5088-0a22-011ab0563726"><stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML"><mstyle displaystyle="false"><mn>0.042</mn></mstyle></math><asciimath>0.042</asciimath></stem></p>
</td>
<td id="_f5e7a5c4-c45f-6ff8-2d2d-7413360f45d5" valign="top" align="left"/><td id="_6a051e3d-5266-ea9b-aa8a-5b633f6a0ba8" valign="top" align="left"/><td id="_294b1b57-fbba-59a5-2dc8-2713cec5653b" valign="top" align="left"><p id="_3943b607-86e7-f8a4-f02b-b45c8f92ab38"><stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML"><mstyle displaystyle="false"><mn>5000</mn></mstyle></math><asciimath>5000</asciimath></stem></p>

<p id="_af9e4f0d-5310-f3f7-e3b1-a89094acfb4f">‌</p>

<p id="_0e59e8a1-5069-f8c1-414a-9be436c7487c"><stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML"><mstyle displaystyle="false"><mn>0.42</mn></mstyle></math><asciimath>0.42</asciimath></stem></p>
</td>
<td id="_ea2d9829-2f5b-78d7-95ce-1d4a23bd0dfd" valign="top" align="left"><p id="_d0ad32c1-8ee3-0a47-2406-25cf10627100"><stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML"><mstyle displaystyle="false"><mn>10000</mn></mstyle></math><asciimath>10000</asciimath></stem></p>

<p id="_e7081012-c5e3-3659-8e6d-3e2b0f45ab40">‌</p>

<p id="_23ed407d-0084-9dee-f65a-1904f6453917"><stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML"><mstyle displaystyle="false"><mn>0.83</mn></mstyle></math><asciimath>0.83</asciimath></stem></p>
</td>
<td id="_8d4cf35a-441d-c080-fbe3-82213dfe3063" valign="top" align="left"><p id="_b7f1bcbd-7cd8-59cb-f953-23c07d324849"><stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML"><mstyle displaystyle="false"><mn>30000</mn></mstyle></math><asciimath>30000</asciimath></stem></p>

<p id="_d9b5384a-2fd5-92e7-b918-387f7decf16b">‌</p>

<p id="_efed23ec-b76b-6500-12f3-d43f423a2b5e"><stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML"><mstyle displaystyle="false"><mn>2.5</mn></mstyle></math><asciimath>2.5</asciimath></stem></p>
</td>
<td id="_8ba60aa0-c608-7d1d-3e3c-a9c3d45733e5" valign="top" align="left"><p id="_07fe0b83-7506-1dfc-1f08-6e6f1fccf941"><stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML"><mstyle displaystyle="false"><mn>50000</mn></mstyle></math><asciimath>50000</asciimath></stem></p>

<p id="_e3980043-8d86-1e35-1527-6281497045e4">‌</p>

<p id="_d57fdc1a-33da-955e-2a10-42afb3685204"><stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML"><mstyle displaystyle="false"><mn>4.17</mn></mstyle></math><asciimath>4.17</asciimath></stem></p>
</td>
</tr><tr id="_8668375b-de76-7e70-0b58-1b50beecb8cd"><td id="_b7b185bc-628f-95a0-71d2-97d3ed6c7b96" valign="top" align="left"><p id="_ee18c07f-434c-16f0-5b47-b2e5dc612d07">C6</p>

<p id="_51a5e07e-057e-4fae-5848-94b6c628db78"><stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML"><mstyle displaystyle="false"><mn>6000</mn></mstyle></math><asciimath>6000</asciimath></stem></p>

<p id="_9dad1f56-a732-b73f-92ce-298ad59bc83c">1</p>
</td>
<td id="_6439d69f-4822-c09e-04b2-581e34e552c2" valign="top" align="left"><p id="_adc97cc9-a090-e9cf-5eee-a3eca98e2de7"><stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML"><mstyle displaystyle="false"><mn>18000</mn></mstyle></math><asciimath>18000</asciimath></stem></p>

<p id="_082da687-29d3-9a8e-1177-7d242079ca9c">‌</p>

<p id="_87b0333a-f1b9-0a62-5cf6-2b667146ef56"><stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML"><mstyle displaystyle="false"><mn>6000</mn></mstyle></math><asciimath>6000</asciimath></stem></p>
</td>
<td id="_86f759c5-c172-8ada-503e-48066e1c796e" valign="top" align="left"><p id="_23467eaa-6131-9474-105c-16dba6a5f33c">50</p>

<p id="_7d3b97ca-d729-661f-4100-9f4f1587dc1f">‌</p>

<p id="_8829b496-ead6-2b78-75f9-554e4d228534"><stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML"><mstyle displaystyle="false"><mn>0.028</mn></mstyle></math><asciimath>0.028</asciimath></stem></p>
</td>
<td id="_b110fd54-ed0c-78b7-f5c6-640ed2070405" valign="top" align="left"><p id="_555ca268-6473-53e6-99bc-7b3146c5591b"><stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML"><mstyle displaystyle="false"><mn>100</mn></mstyle></math><asciimath>100</asciimath></stem></p>

<p id="_006f412a-bb4d-969a-8729-ad9cbe14fb1f">‌</p>

<p id="_ef50f300-5ffa-bfd6-004f-ce3ca4bfde18"><stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML"><mstyle displaystyle="false"><mn>0.0055</mn></mstyle></math><asciimath>0.0055</asciimath></stem></p>
</td>
<td id="_7f582d41-6f81-a857-d9cd-e3f3b07d19a7" valign="top" align="left"><p id="_e6187bd0-8e72-31ea-869f-745f099a832b"><stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML"><mstyle displaystyle="false"><mn>300</mn></mstyle></math><asciimath>300</asciimath></stem></p>

<p id="_55b7c82f-a02c-b6bd-5b10-f3f5eeb1b883">‌</p>

<p id="_cf338f9d-0eff-71e6-570a-94c3aaf88a08"><stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML"><mstyle displaystyle="false"><mn>0.0167</mn></mstyle></math><asciimath>0.0167</asciimath></stem></p>
</td>
<td id="_5727ba31-3c44-3ce4-d08c-4619dc5ce7a9" valign="top" align="left"><p id="_8edc848a-2a6d-3424-208c-0e15e194d97f"><stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML"><mstyle displaystyle="false"><mn>500</mn></mstyle></math><asciimath>500</asciimath></stem></p>

<p id="_1aa329a8-690f-bc89-d228-df4f9a445d18">‌</p>

<p id="_08a4c7b7-ea24-c1c4-1c38-912b824b60f4"><stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML"><mstyle displaystyle="false"><mn>0.0028</mn></mstyle></math><asciimath>0.0028</asciimath></stem></p>
</td>
<td id="_07fcd685-1756-b716-33c1-acf4fdfc2fa0" valign="top" align="left"/><td id="_7d62439b-d469-d4f2-82b9-07b79d758ba0" valign="top" align="left"/><td id="_d60050e4-31c1-579e-8876-6c2910ad1d22" valign="top" align="left"/><td id="_c5dfe83a-f63f-dd91-9fc9-3a911e52e18e" valign="top" align="left"/><td id="_129d0ad7-11f1-d11c-5684-6ae902ef60ab" valign="top" align="left"/><td id="_d663184b-8aed-78ed-aea2-08d2be41a29a" valign="top" align="left"/></tr><tr id="_f2e27edd-3320-77b9-3c3b-40c558b91135"><td id="_c991bf31-f1e6-3589-1219-86a93737d55a" valign="top" align="left"><p id="_ee8b0c07-b187-33af-b8cb-c0c25297c8dd">B10</p>

<p id="_519355cc-f0b0-a389-63f5-df7997d81b5d"><stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML"><mstyle displaystyle="false"><mn>10000</mn></mstyle></math><asciimath>10000</asciimath></stem></p>

<p id="_bc61081e-f6b6-6ae6-2660-60a9eac78425"><stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML"><mstyle displaystyle="false"><mn>3</mn></mstyle></math><asciimath>3</asciimath></stem></p>
</td>
<td id="_1565036e-e621-e55b-f995-4a686f12362a" valign="top" align="left"><p id="_965d557c-c611-b3b7-990b-e35b699c3106"><stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML"><mstyle displaystyle="false"><mn>25000</mn></mstyle></math><asciimath>25000</asciimath></stem></p>

<p id="_f4e67310-a167-65ac-381d-313bf78d9091">‌</p>

<p id="_d0a886bd-4a7c-299e-e1a6-8b75b8a806d5"><stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML"><mstyle displaystyle="false"><mn>10000</mn></mstyle></math><asciimath>10000</asciimath></stem></p>
</td>
<td id="_bfdac4c3-133f-e353-114c-e0f9b07fe61c" valign="top" align="left"/><td id="_eac967eb-9114-bd79-06b1-093dfe3d75f8" valign="top" align="left"/><td id="_3378dd96-078a-3b60-115c-c5c651aefeb3" valign="top" align="left"/><td id="_eef98e1e-a935-e3da-4d0a-819ecef17851" valign="top" align="left"><p id="_1baf6f55-9586-73b4-17cf-df5936db9d2d"><stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML"><mstyle displaystyle="false"><mn>500</mn></mstyle></math><asciimath>500</asciimath></stem></p>

<p id="_0e23b6a6-ab0a-aac0-82f4-33bef08d00a9">‌</p>

<p id="_aa33eb4b-c2f3-2354-fe7f-6f989d794652"><stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML"><mstyle displaystyle="false"><mn>0.020</mn></mstyle></math><asciimath>0.020</asciimath></stem></p>
</td>
<td id="_f50059fa-c89d-a86e-752e-5f3e3835e6c8" valign="top" align="left"><p id="_df7d5f85-695e-eb24-1b3e-75b634329cea"><stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML"><mstyle displaystyle="false"><mn>1000</mn></mstyle></math><asciimath>1000</asciimath></stem></p>

<p id="_19f2c46c-7672-824e-5607-b2a665ac96ab">‌</p>

<p id="_eead6cfa-94ff-396d-5fb2-1916c6c3ddf0"><stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML"><mstyle displaystyle="false"><mn>0.040</mn></mstyle></math><asciimath>0.040</asciimath></stem></p>
</td>
<td id="_e1d7b813-f680-b0ee-f364-14d2b215a2cd" valign="top" align="left"><p id="_07c73aa7-cec8-a346-b828-46392876b564"><stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML"><mstyle displaystyle="false"><mn>4000</mn></mstyle></math><asciimath>4000</asciimath></stem></p>

<p id="_10fc563c-6b33-58cb-e0e0-0b4510afaa1e">‌</p>

<p id="_bad2b062-6475-8e23-ef0d-ab8516c4159c"><stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML"><mstyle displaystyle="false"><mn>0.16</mn></mstyle></math><asciimath>0.16</asciimath></stem></p>
</td>
<td id="_b3f8476e-8aed-98f1-8ac7-e5f7c7038233" valign="top" align="left"/><td id="_38d30946-8313-0b25-e0a5-568e19054d4c" valign="top" align="left"/><td id="_9f11256e-3ffa-4df5-80f1-766bcc2d4778" valign="top" align="left"/><td id="_59c2ccf8-b4f1-b2cd-5e8d-e7235264072f" valign="top" align="left"/></tr></tbody>
</table>

<p id="_3086dcaf-5acb-d2a3-9654-7358f20238c2">In this example, select and identify:</p>

<p id="_3e601c2a-517e-d362-540f-81a657822b1d"><strong>C6 — 50 kg</strong> (full evaluation test required)</p>

<p id="_d4fdab9d-c58a-55c1-fe25-88f141658314"><strong>B10 — 500 kg</strong> (full evaluation test required)</p>

<p id="_28f25dd8-a764-2ebf-2234-8749e5d51ccf">Although load cell C3 — 100 kg is the smallest capacity in its group, its capacity falls within the range of other selected load cells having better metrological characteristics. Therefore, it is not selected.</p>
</clause>

<clause id="_b70d6277-46f4-c376-08e0-b4262d345f37" anchor="sec-D.2.3" inline-header="false" obligation="informative"><p id="_dd41aa4c-69de-2df7-11b0-d4cd1fc79f62">Begin with the group with the best metrological characteristics (in this example, B10) and in accordance with R 60-2, 2.4.2, select the next largest capacity between 5 and 10 times that of the nearest smaller capacity load cell which has been selected. When no capacity meets this criterion, the selected load cell shall be that having the smallest capacity exceeding 10 times that of the nearest smaller capacity load cell which has been selected. Continue this process until all load cell capacities in the group have been considered.</p>

<table id="_85545c82-0c9d-388c-33db-bbdb94dd0ad0" unnumbered="true"><tbody><tr id="_994bcd34-0618-b55a-b466-edcdb0b1f9a6"><td id="_ebcabb2f-50dd-ddf2-a664-1308622fc160" valign="top" align="left"><p id="_d535b9e2-755f-45c5-70b1-dd8e66217672">Class</p>

<p id="_56723ace-cd1a-256c-cbab-db2a107caf7a"><stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML">
  <mstyle displaystyle="false">
    <msub>
      <mi>n</mi>
      <mtext>LC</mtext>
    </msub>
  </mstyle>
</math><asciimath>n_{"LC"}</asciimath></stem></p>

<p id="_be4fdd4c-5d24-e930-c4f5-55f12138b06a">Group</p>
</td>
<td id="_a30bded1-8bfc-7116-e8ae-3dcec1f4c42c" valign="top" align="left"><p id="_128b3feb-66c1-922f-4e46-0368b0b9759e">Y</p>

<p id="_98522e45-1867-64f8-3cb1-5c5169d1a54e">‌</p>

<p id="_6e1a7fda-9f32-912a-cfd4-0b65dc57fd5b"><stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML">
  <mstyle displaystyle="false">
    <mi>Z</mi>
  </mstyle>
</math><asciimath>Z</asciimath></stem></p>
</td>
<td id="_73dc656e-3bdb-6ea0-da45-2ee9a297fd3f" colspan="3" valign="top" align="left"><p id="_99d31012-db68-47c6-cf07-330f3606fb4d">&lt;—- lowest</p>

<p id="_3d355589-f838-d013-a43d-6748ae6e78c8">‌</p>

<p id="_d8e17aa9-c0d0-e3e5-3668-81173d101021">‌</p>
</td>
<td id="_2f34dfb9-2df0-e227-8644-1a0ea381c1a2" colspan="2" valign="top" align="left"><p id="_709af1db-bcb1-3ca5-8709-ddc9457ae7af"><stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML">
  <mstyle displaystyle="false">
    <msub>
      <mi>E</mi>
      <mtext>max</mtext>
    </msub>
    <mo>,</mo>
    <mo rspace="thickmathspace">⁢</mo>
    <mrow xref="U_NISTu2">
      <mstyle mathvariant="normal">
        <mi>kg</mi>
      </mstyle>
      
      
      
      
    </mrow>
  </mstyle>
</math><asciimath>E_{"max"}, "unitsml(kg)"</asciimath></stem></p>

<p id="_55d8b6d9-e32e-52e8-ddd1-d7d84ae65203">‌</p>

<p id="_9df8879f-fca0-ba85-68be-ff6f481e8a86"><stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML">
  <mstyle displaystyle="false">
    <msub>
      <mi>v</mi>
      <mtext>min</mtext>
    </msub>
    <mo>,</mo>
    <mo rspace="thickmathspace">⁢</mo>
    <mrow xref="U_NISTu2">
      <mstyle mathvariant="normal">
        <mi>kg</mi>
      </mstyle>
      
      
      
      
    </mrow>
  </mstyle>
</math><asciimath>v_{"min"}, "unitsml(kg)"</asciimath></stem></p>
</td>
<td id="_1093d8de-5492-8c7f-6d32-2089372fa17a" colspan="5" valign="top" align="left"><p id="_7dea6913-e345-7fca-de54-dfba953db412">—-&gt; highest</p>

<p id="_f0a74bd2-b61e-3012-c357-78871d45f0a1">‌</p>

<p id="_6be00a9b-d2c2-c503-494d-84fd816041b2">‌</p>
</td>
</tr><tr id="_a2033b76-1692-dac5-5467-efcaee1ce2b0"><td id="_14a45f2d-ea30-a3bb-fad0-86efbb4b8170" valign="top" align="left"><p id="_a8f204d4-31e5-a648-a20c-f36ea8f917ad">C3</p>

<p id="_554b06c6-e2d9-b19e-d5d4-460b175da930"><stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML"><mstyle displaystyle="false"><mn>3000</mn></mstyle></math><asciimath>3000</asciimath></stem></p>

<p id="_6c217339-95fd-c288-42d2-076e7ef2bed0"><stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML"><mstyle displaystyle="false"><mn>2</mn></mstyle></math><asciimath>2</asciimath></stem></p>
</td>
<td id="_247464a4-f540-755f-e75e-01f236b5debd" valign="top" align="left"><p id="_c7a5f93e-997e-4ee8-ac8d-e8082d9de642"><stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML"><mstyle displaystyle="false"><mn>12000</mn></mstyle></math><asciimath>12000</asciimath></stem></p>

<p id="_3842cde0-7f92-4991-2113-c8cf1037d8b3">‌</p>

<p id="_cbc4744c-c678-7366-c23c-045b47d46369"><stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML"><mstyle displaystyle="false"><mn>4000</mn></mstyle></math><asciimath>4000</asciimath></stem></p>
</td>
<td id="_47dc89e5-50cf-1312-d917-f0f3e87dd931" valign="top" align="left"/><td id="_d1e70a18-344c-e2b6-28dd-b01f61444d81" valign="top" align="left"><p id="_6e7feb9c-6fbb-b2cb-df00-21ed14bdf84d"><stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML"><mstyle displaystyle="false"><mn>100</mn></mstyle></math><asciimath>100</asciimath></stem></p>

<p id="_6752feb4-c1fc-dcdc-bcc3-3322b52613e4">‌</p>

<p id="_184303db-325b-f521-2efe-834d6c8aae4c"><stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML"><mstyle displaystyle="false"><mn>0.0083</mn></mstyle></math><asciimath>0.0083</asciimath></stem></p>
</td>
<td id="_6648aaf6-3941-fab9-7835-85e28204ae09" valign="top" align="left"><p id="_83f11b7a-4c76-b6ef-a95e-4a63ce4521e5"><stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML"><mstyle displaystyle="false"><mn>300</mn></mstyle></math><asciimath>300</asciimath></stem></p>

<p id="_fc0f6747-a170-5ac6-b529-f60b36d5f975">‌</p>

<p id="_6f77974b-03ef-7b98-29f2-aa1b657afd72"><stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML"><mstyle displaystyle="false"><mn>0.025</mn></mstyle></math><asciimath>0.025</asciimath></stem></p>
</td>
<td id="_f6c8bbe8-1297-d5f7-ce71-d110c9f2e1d2" valign="top" align="left"><p id="_543e078c-b9bf-76b1-c051-066236d3dca3"><stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML"><mstyle displaystyle="false"><mn>500</mn></mstyle></math><asciimath>500</asciimath></stem></p>

<p id="_82e48347-2a60-9b56-0c1a-b4dcaee86bc9">‌</p>

<p id="_e534a957-d248-c222-02fa-de64f89f1f04"><stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML"><mstyle displaystyle="false"><mn>0.042</mn></mstyle></math><asciimath>0.042</asciimath></stem></p>
</td>
<td id="_0e218da2-6ea7-b5b3-7b9b-98a374f22801" valign="top" align="left"/><td id="_a39216ff-586a-043a-342f-e66641efb88c" valign="top" align="left"/><td id="_960edc43-0ac8-f5ea-7a8d-43770d2ae393" valign="top" align="left"><p id="_fe9649e9-7b30-1753-0d1b-994ee52877c7"><stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML"><mstyle displaystyle="false"><mn>5000</mn></mstyle></math><asciimath>5000</asciimath></stem></p>

<p id="_67eab8f8-bfa4-a56d-7654-675e499f3a35">‌</p>

<p id="_65c81934-43c0-16f5-f9b6-881bc187e4ca"><stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML"><mstyle displaystyle="false"><mn>0.42</mn></mstyle></math><asciimath>0.42</asciimath></stem></p>
</td>
<td id="_2a4b50b2-d599-8073-4d81-2b6e04086549" valign="top" align="left"><p id="_c1190be1-6201-3279-d8b5-0f3b6e46f0b7"><stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML"><mstyle displaystyle="false"><mn>10000</mn></mstyle></math><asciimath>10000</asciimath></stem></p>

<p id="_478d78ec-0615-e645-286d-ea4900da1adf">‌</p>

<p id="_d425f60e-be0f-1b4f-f266-2dc800c28ed7"><stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML"><mstyle displaystyle="false"><mn>0.83</mn></mstyle></math><asciimath>0.83</asciimath></stem></p>
</td>
<td id="_337dd9fb-5af3-8b72-cb9b-1b832299c6dc" valign="top" align="left"><p id="_9839707f-2ab1-e9b4-9b43-557b813128a1"><stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML"><mstyle displaystyle="false"><mn>30000</mn></mstyle></math><asciimath>30000</asciimath></stem></p>

<p id="_f23a9aca-5197-8403-21b3-62287c8bbb35">‌</p>

<p id="_1892ac95-222f-bcbd-8035-250d672c5d80"><stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML"><mstyle displaystyle="false"><mn>2.5</mn></mstyle></math><asciimath>2.5</asciimath></stem></p>
</td>
<td id="_6260b894-ead2-6a69-47c1-3d25e4f88ea2" valign="top" align="left"><p id="_bc11b6be-c630-bdce-675b-ff2bb42037c6"><stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML"><mstyle displaystyle="false"><mn>50000</mn></mstyle></math><asciimath>50000</asciimath></stem></p>

<p id="_1889f06c-5324-1174-051b-0592610071fa">‌</p>

<p id="_fa916ace-4fe3-c492-795b-433bef06e7d5"><stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML"><mstyle displaystyle="false"><mn>4.17</mn></mstyle></math><asciimath>4.17</asciimath></stem></p>
</td>
</tr><tr id="_a44f0c5e-066d-704e-30d2-d6bc6cdc5e20"><td id="_886bb6c9-5797-46d1-9c74-188e5481b035" valign="top" align="left"><p id="_ad339e34-25dd-170f-b5b3-bee6b86fbca8">C6</p>

<p id="_a8883c56-775b-42f0-7bb0-b08ee7907ab0"><stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML"><mstyle displaystyle="false"><mn>6000</mn></mstyle></math><asciimath>6000</asciimath></stem></p>

<p id="_a0ee8666-a442-5fa5-c4f9-3209eb009d99">1</p>
</td>
<td id="_71ae840e-84cc-c326-4c54-9b93296931eb" valign="top" align="left"><p id="_04358a50-fbea-7043-0a33-68657d7c8a58"><stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML"><mstyle displaystyle="false"><mn>18000</mn></mstyle></math><asciimath>18000</asciimath></stem></p>

<p id="_3a0145c2-9c03-d032-3374-19c8b095ec58">‌</p>

<p id="_0abdbb12-0244-b172-9464-d05f1b922089"><stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML"><mstyle displaystyle="false"><mn>6000</mn></mstyle></math><asciimath>6000</asciimath></stem></p>
</td>
<td id="_57333a8e-697c-1e3e-0d4b-bc3d1c00a32c" valign="top" align="left"><p id="_f87fc88a-b848-c435-45b5-fecca91ff43b"><stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML"><mstyle displaystyle="false"><mn>50</mn></mstyle></math><asciimath>50</asciimath></stem></p>

<p id="_8c15bc00-575c-ef80-e734-773288693525">‌</p>

<p id="_9aaee5cb-0ee4-bbf2-0ab7-53c4b3b49485"><stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML"><mstyle displaystyle="false"><mn>0.0028</mn></mstyle></math><asciimath>0.0028</asciimath></stem></p>
</td>
<td id="_22f6a833-e2bd-71b7-38ce-4837aaae23a8" valign="top" align="left"><p id="_ab24212c-0729-c283-43c2-6be6a029d1dc"><stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML"><mstyle displaystyle="false"><mn>100</mn></mstyle></math><asciimath>100</asciimath></stem></p>

<p id="_a33a603d-dc0f-737e-f87a-b732117795a4">‌</p>

<p id="_87e78902-f281-0ea5-d70c-3cd0797fcfe1"><stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML"><mstyle displaystyle="false"><mn>0.0055</mn></mstyle></math><asciimath>0.0055</asciimath></stem></p>
</td>
<td id="_477d75c7-4453-181a-9b4a-3de84c60b647" valign="top" align="left"><p id="_bba5eaf4-becc-eb63-171e-ce69f259d48e"><stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML"><mstyle displaystyle="false"><mn>300</mn></mstyle></math><asciimath>300</asciimath></stem></p>

<p id="_7f63f01f-e546-1863-efb8-dfa7e219e4a4">‌</p>

<p id="_e4162371-51c8-454b-22e7-09a83a1b6910"><stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML"><mstyle displaystyle="false"><mn>0.0167</mn></mstyle></math><asciimath>0.0167</asciimath></stem></p>
</td>
<td id="_05af22db-8d5f-d7ea-4399-b8efa94c95ba" valign="top" align="left"><p id="_589b2cd7-b18e-b290-3207-690649d2e889"><stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML"><mstyle displaystyle="false"><mn>500</mn></mstyle></math><asciimath>500</asciimath></stem></p>

<p id="_964fc9dc-b7e1-42ee-e52c-777103ef90e1">‌</p>

<p id="_8dfa7e97-857a-53aa-0616-80fa8a332536"><stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML"><mstyle displaystyle="false"><mn>0.028</mn></mstyle></math><asciimath>0.028</asciimath></stem></p>
</td>
<td id="_b73b5e02-5a63-5213-4acc-96d246866950" valign="top" align="left"/><td id="_b53177e6-037c-adae-8395-c2b9b1ecf6b9" valign="top" align="left"/><td id="_c3e3e19b-c443-be29-efbf-f6f7730a51db" valign="top" align="left"/><td id="_65277d67-26de-03d1-183a-cfa5eb98c063" valign="top" align="left"/><td id="_d3b9d91d-8a37-6542-d5fe-27782131514b" valign="top" align="left"/><td id="_8b677797-6895-923b-de7f-39bdc52f4663" valign="top" align="left"/></tr><tr id="_a1863769-79c5-50b6-2d6a-41ee0df9d29d"><td id="_55efa533-be53-c411-57e0-9487f4df1782" valign="top" align="left"><p id="_710abd09-3b3d-2159-35d9-af4c645af532">B10</p>

<p id="_159580bb-978b-c354-e19e-84a43d6f511e"><stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML"><mstyle displaystyle="false"><mn>10000</mn></mstyle></math><asciimath>10000</asciimath></stem></p>

<p id="_b139f411-0964-e05c-1742-ab2a06383aa1"><stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML"><mstyle displaystyle="false"><mn>3</mn></mstyle></math><asciimath>3</asciimath></stem></p>
</td>
<td id="_13183ee5-50a7-8d90-c439-94f43f2fdea1" valign="top" align="left"><p id="_b6894943-ac13-32f7-23ec-47ddd3d7f8a8"><stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML"><mstyle displaystyle="false"><mn>25000</mn></mstyle></math><asciimath>25000</asciimath></stem></p>

<p id="_9919a289-0afb-926e-8211-4c9aa3fa6fac">‌</p>

<p id="_c14a4cbc-177e-d169-03bb-915a62738f95"><stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML"><mstyle displaystyle="false"><mn>10000</mn></mstyle></math><asciimath>10000</asciimath></stem></p>
</td>
<td id="_21f24d91-e5cd-2704-307b-96bc0400a8e3" valign="top" align="left"/><td id="_e802355a-16f8-6116-2eb5-b85e0430b791" valign="top" align="left"/><td id="_3ad44675-b94f-2e0d-4cf0-1e5c12403527" valign="top" align="left"/><td id="_b033a717-95bc-b5f1-41bb-1d8e8cd719ab" valign="top" align="left"><p id="_a83d627d-2ed8-03fc-43bd-32bbe9b905c4"><stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML"><mstyle displaystyle="false"><mn>500</mn></mstyle></math><asciimath>500</asciimath></stem></p>

<p id="_3671281d-ca00-43fe-7c8c-c4454e4a9968">‌</p>

<p id="_fb448be0-ad26-1e16-f165-0e8a6d23763f"><stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML"><mstyle displaystyle="false"><mn>0.020</mn></mstyle></math><asciimath>0.020</asciimath></stem></p>
</td>
<td id="_d03f9aab-a123-fdce-4dd0-bf1c0220f538" valign="top" align="left"><p id="_1b4ddb32-948d-f478-ef92-b43060c55e10"><stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML"><mstyle displaystyle="false"><mn>1000</mn></mstyle></math><asciimath>1000</asciimath></stem></p>

<p id="_d0bc5d03-afeb-5c7d-d9d9-8bfaadda3a10">‌</p>

<p id="_bbe5de61-3c30-5ae1-8170-1564f09732fa"><stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML"><mstyle displaystyle="false"><mn>0.040</mn></mstyle></math><asciimath>0.040</asciimath></stem></p>
</td>
<td id="_5b18b2b3-474a-ff38-9127-bc02ca5cf14f" valign="top" align="left"><p id="_1486771c-fac4-f94c-b009-27ab7eb8ab6a"><stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML"><mstyle displaystyle="false"><mn>4000</mn></mstyle></math><asciimath>4000</asciimath></stem></p>

<p id="_4c477baa-96e4-ecd0-e9b3-192826fe9793">‌</p>

<p id="_3be7947d-5b19-4241-f2bc-c773bfb0592e"><stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML"><mstyle displaystyle="false"><mn>0.16</mn></mstyle></math><asciimath>0.16</asciimath></stem></p>
</td>
<td id="_f0bec4ce-385b-2e48-edc7-4a3df84612df" valign="top" align="left"/><td id="_88d956a7-1d2b-4b57-83bb-23ac640c3202" valign="top" align="left"/><td id="_a451b75c-8e5e-b459-3482-b577687776e7" valign="top" align="left"/><td id="_b51884ec-a07a-5b62-39e7-6a85f459646b" valign="top" align="left"/></tr></tbody>
</table>

<p id="_42b9e5b2-a062-065d-045c-743275270827">In this example, select and identify:</p>

<p id="_7bdea6a7-c01a-ebc6-d5a2-d1bc25902a83"><strong>B10 — <stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML">
  <mstyle displaystyle="false">
    <mn>4000</mn>
    <mo rspace="thickmathspace">⁢</mo>
    <mrow xref="U_NISTu2">
      <mstyle mathvariant="normal">
        <mi>kg</mi>
      </mstyle>
      
      
      
      
    </mrow>
  </mstyle>
</math><asciimath>4000 "unitsml(kg)"</asciimath></stem></strong> (full evaluation test required)</p>
</clause>

<clause id="_904488eb-1817-ae13-31fa-d2dd339f9481" anchor="sec-D.2.4" inline-header="false" obligation="informative"><p id="_bd5e771f-d6c4-1682-afba-7362d67a3125">Move to the group with the next best characteristics (in this example, C6) and, in accordance with R 60-2, 2.4.2 select the next largest capacity between 5 and 10 times that of the nearest smaller capacity load cell which has been selected. When no capacity meets this criterion, the selected load cell shall be that having the smallest capacity exceeding 10 times that of the nearest smaller capacity load cell which has been selected. Continue this process until all load cell capacities in the group have been considered.</p>

<table id="_df783979-2ce6-ce43-3e1b-e2738c31d1ef" unnumbered="true"><tbody><tr id="_110eb828-1065-43a8-35fb-1c98ba222150"><td id="_76ada195-3c6f-8a88-3a81-b45c3db388c1" valign="top" align="left"><p id="_b7cc1eba-8b96-c07a-bf94-e863b1383053">Class</p>

<p id="_189c80b4-088b-4fbb-4573-5c84ebc133f0"><stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML">
  <mstyle displaystyle="false">
    <msub>
      <mi>n</mi>
      <mtext>LC</mtext>
    </msub>
  </mstyle>
</math><asciimath>n_{"LC"}</asciimath></stem></p>

<p id="_3f298d9f-673d-4071-96ea-debad000f824">Group</p>
</td>
<td id="_caa79df2-7cf0-1752-021f-bd4b39054024" valign="top" align="left"><p id="_f6675409-f788-5e62-5460-7aa6e5ebfd45"><stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML">
  <mstyle displaystyle="false">
    <mi>Y</mi>
  </mstyle>
</math><asciimath>Y</asciimath></stem></p>

<p id="_dca4eb82-fa2c-5895-7a42-b74d6c3cec10">‌</p>

<p id="_9dd1c06d-5a6e-7c1a-cd69-557727bbb2ed"><stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML">
  <mstyle displaystyle="false">
    <mi>Z</mi>
  </mstyle>
</math><asciimath>Z</asciimath></stem></p>
</td>
<td id="_e752bf57-aa4c-313e-af97-9c791015a32c" colspan="3" valign="top" align="left"><p id="_c5293f81-3ce5-60a5-73be-7b8eaada54fd">&lt;—- lowest</p>

<p id="_a01235c8-e0f4-c3b1-3d9b-1b1badbc0374">‌</p>

<p id="_fdeefbb9-5d70-6505-f3d7-e78e767e3c7b">‌</p>
</td>
<td id="_33cce880-1ade-2a09-47a8-424fa2abf6e5" colspan="2" valign="top" align="left"><p id="_81479def-d3e0-43f4-76bd-e63e775a614e"><stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML">
  <mstyle displaystyle="false">
    <msub>
      <mi>E</mi>
      <mtext>max</mtext>
    </msub>
    <mo>,</mo>
    <mo rspace="thickmathspace">⁢</mo>
    <mrow xref="U_NISTu2">
      <mstyle mathvariant="normal">
        <mi>kg</mi>
      </mstyle>
      
      
      
      
    </mrow>
  </mstyle>
</math><asciimath>E_{"max"}, "unitsml(kg)"</asciimath></stem></p>

<p id="_57c0f0e5-9f05-7697-235d-d0d2368e85ed">‌</p>

<p id="_3bfbc3bb-6abf-0c75-df82-82af007aae93"><stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML">
  <mstyle displaystyle="false">
    <msub>
      <mi>v</mi>
      <mtext>min</mtext>
    </msub>
    <mo>,</mo>
    <mo rspace="thickmathspace">⁢</mo>
    <mrow xref="U_NISTu2">
      <mstyle mathvariant="normal">
        <mi>kg</mi>
      </mstyle>
      
      
      
      
    </mrow>
  </mstyle>
</math><asciimath>v_{"min"}, "unitsml(kg)"</asciimath></stem></p>
</td>
<td id="_439f3e92-808a-6856-93a4-9bd679312bd7" colspan="5" valign="top" align="left"><p id="_63d9e62e-8a92-83c6-14d8-9169ec4dc40f">—-&gt; highest</p>

<p id="_0f81f9b7-d882-a81e-9692-1266bba77e5e">‌</p>

<p id="_8064f0a2-49ce-3451-613b-c93a460204d0">‌</p>
</td>
</tr><tr id="_dda9ec5a-b691-cb38-9a86-cd8c219710a1"><td id="_ccbf0a99-2ab0-b37c-bd8f-fc116470ead4" valign="top" align="left"><p id="_1a3ed920-ea76-7c54-bad0-0313ee942d87">C3</p>

<p id="_9580ccca-2892-6f6a-bce6-caf572b15391"><stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML"><mstyle displaystyle="false"><mn>3000</mn></mstyle></math><asciimath>3000</asciimath></stem></p>

<p id="_8c661f95-3c80-1ed3-c3dc-2114543d5976"><stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML"><mstyle displaystyle="false"><mn>2</mn></mstyle></math><asciimath>2</asciimath></stem></p>
</td>
<td id="_24973933-6723-f8fe-da52-7ad99a6502d9" valign="top" align="left"><p id="_1076e91a-4355-d2df-5c4d-284670698f21"><stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML"><mstyle displaystyle="false"><mn>12000</mn></mstyle></math><asciimath>12000</asciimath></stem></p>

<p id="_f86de266-1906-6af1-8cc7-19235e2e24ca">‌</p>

<p id="_318450a8-c35e-2dcb-d5b0-74f41dcfad5c"><stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML"><mstyle displaystyle="false"><mn>4000</mn></mstyle></math><asciimath>4000</asciimath></stem></p>
</td>
<td id="_f862e571-c6eb-e939-7ff4-260e656a61d2" valign="top" align="left"/><td id="_d3167909-5d92-49e4-609c-e4053e3cc6bf" valign="top" align="left"><p id="_f4ce0e9b-52ad-3ef5-43cf-4af4f7a4864c"><stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML"><mstyle displaystyle="false"><mn>100</mn></mstyle></math><asciimath>100</asciimath></stem></p>

<p id="_9690ca81-a89c-0bca-be12-1b64644b78a3">‌</p>

<p id="_e118ab7b-2ebd-58d4-5bee-3f81f4586c61"><stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML"><mstyle displaystyle="false"><mn>0.0083</mn></mstyle></math><asciimath>0.0083</asciimath></stem></p>
</td>
<td id="_7ae05f09-1382-bd54-d2e9-5939cafbe7af" valign="top" align="left"><p id="_15cfc7ec-5fee-ebed-282f-9e3d85e4bddc"><stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML"><mstyle displaystyle="false"><mn>300</mn></mstyle></math><asciimath>300</asciimath></stem></p>

<p id="_308e5576-d771-f671-c13b-7a36b057e1eb">‌</p>

<p id="_823495e2-1936-029e-37c6-9c68a225865d"><stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML"><mstyle displaystyle="false"><mn>0.025</mn></mstyle></math><asciimath>0.025</asciimath></stem></p>
</td>
<td id="_e96f82cb-397a-1acc-6abc-ac01ab767345" valign="top" align="left"><p id="_37a62ffd-21ef-2a27-fdb5-b796dd8c022f"><stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML"><mstyle displaystyle="false"><mn>500</mn></mstyle></math><asciimath>500</asciimath></stem></p>

<p id="_79136ff6-7a07-3139-00b2-a8a60eaa2b81">‌</p>

<p id="_65c14154-575c-178b-c2be-f437aa98ab26"><stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML"><mstyle displaystyle="false"><mn>0.042</mn></mstyle></math><asciimath>0.042</asciimath></stem></p>
</td>
<td id="_98509421-53ef-a005-d98f-af401b1ea54b" valign="top" align="left"/><td id="_711042f1-a5f4-85d8-d3e1-b505a05baef8" valign="top" align="left"/><td id="_64d0018c-004f-85f8-934d-7026e6d53e20" valign="top" align="left"><p id="_a4d7e308-cc78-a6c7-9487-ba2d8313dbe2"><stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML"><mstyle displaystyle="false"><mn>5000</mn></mstyle></math><asciimath>5000</asciimath></stem></p>

<p id="_c16fe7fc-4cfa-e221-c3ef-235714ab01f7">‌</p>

<p id="_cb0480a4-e0c7-ab0f-cda1-369353e3adb9"><stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML"><mstyle displaystyle="false"><mn>0.42</mn></mstyle></math><asciimath>0.42</asciimath></stem></p>
</td>
<td id="_2eddd6f0-faaa-8990-dc47-581698e164c7" valign="top" align="left"><p id="_de068f0e-de86-af87-53c2-68af9acd6bb8"><stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML"><mstyle displaystyle="false"><mn>10000</mn></mstyle></math><asciimath>10000</asciimath></stem></p>

<p id="_96cc891f-02b0-caf2-37d7-48979980d943">‌</p>

<p id="_8016e2e3-5146-9f77-849c-49f3fdd871ca"><stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML"><mstyle displaystyle="false"><mn>0.83</mn></mstyle></math><asciimath>0.83</asciimath></stem></p>
</td>
<td id="_b8c65767-a76e-cde7-25b8-7a10053d0ab0" valign="top" align="left"><p id="_c46f3315-b132-d980-e7f9-5cb87566ef2f"><stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML"><mstyle displaystyle="false"><mn>30000</mn></mstyle></math><asciimath>30000</asciimath></stem></p>

<p id="_d679f67f-e871-80f7-536b-ca7ffde09ddf">‌</p>

<p id="_cfd7f88d-2520-c755-794b-4d9b7e8356ea"><stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML"><mstyle displaystyle="false"><mn>2.5</mn></mstyle></math><asciimath>2.5</asciimath></stem></p>
</td>
<td id="_23a72aae-8bc7-ea0e-3c00-14c12b59434f" valign="top" align="left"><p id="_ffab6b3b-2d32-51eb-d846-04325f76dbad"><stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML"><mstyle displaystyle="false"><mn>50000</mn></mstyle></math><asciimath>50000</asciimath></stem></p>

<p id="_f5d2dc7f-289a-c630-d791-ddd7ba43ec6a">‌</p>

<p id="_45e66c58-6bca-085d-901b-fd3f934f4454"><stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML"><mstyle displaystyle="false"><mn>4.17</mn></mstyle></math><asciimath>4.17</asciimath></stem></p>
</td>
</tr><tr id="_25c0429e-1b24-1e0b-6fa2-1404a0d89fe1"><td id="_4a3bd7ae-9cf5-e4e8-c18b-18d78c6667eb" valign="top" align="left"><p id="_e603e42b-d104-c2ea-c59a-38707b1ab437">C6</p>

<p id="_ea70ad5f-e614-c13d-f093-b053cd53c42d"><stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML"><mstyle displaystyle="false"><mn>6000</mn></mstyle></math><asciimath>6000</asciimath></stem></p>

<p id="_32b5dfc3-a352-d33a-21c3-eecb97450ae8">1</p>
</td>
<td id="_434e6ff0-2cd5-95b3-614c-d9298b3250ed" valign="top" align="left"><p id="_76276506-9fe4-ff21-c09d-f0b2e0e3a067"><stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML"><mstyle displaystyle="false"><mn>18000</mn></mstyle></math><asciimath>18000</asciimath></stem></p>

<p id="_6afff817-174f-92a7-70a3-6136c4022dc8">‌</p>

<p id="_69cefacf-ef8b-a4c8-1d6d-652b13c42d08"><stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML"><mstyle displaystyle="false"><mn>6000</mn></mstyle></math><asciimath>6000</asciimath></stem></p>
</td>
<td id="_1083e640-a888-3a2d-9eb2-d8181e49fb02" valign="top" align="left"><p id="_17c9022c-2c84-b26f-44a8-80ff1aadcd2e"><stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML"><mstyle displaystyle="false"><mn>50</mn></mstyle></math><asciimath>50</asciimath></stem></p>

<p id="_c77fd3df-5812-b80c-1fc0-09eda9f2d511">‌</p>

<p id="_ca18c57e-6abf-a5df-8ad3-564a8e7b80b7"><stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML"><mstyle displaystyle="false"><mn>0.0028</mn></mstyle></math><asciimath>0.0028</asciimath></stem></p>
</td>
<td id="_1235db1f-4c11-0e55-8bf4-515867e30ff7" valign="top" align="left"><p id="_acb3cc14-a0c5-4f1a-3f67-54f7300e06e2"><stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML"><mstyle displaystyle="false"><mn>100</mn></mstyle></math><asciimath>100</asciimath></stem></p>

<p id="_7b780ca7-c22e-378e-fd5b-bdc8b41f76fe">‌</p>

<p id="_4ad6d335-97f7-ed3a-3ba3-b415e0bc658c"><stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML"><mstyle displaystyle="false"><mn>0.0055</mn></mstyle></math><asciimath>0.0055</asciimath></stem></p>
</td>
<td id="_3b443f0a-468e-275e-fb54-ecfe04163897" valign="top" align="left"><p id="_5037cfe1-3be8-28b5-3ee0-cb5bd986045e"><stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML"><mstyle displaystyle="false"><mn>300</mn></mstyle></math><asciimath>300</asciimath></stem></p>

<p id="_bcc8dd25-d64e-fac3-ebb5-8eb81f0a1613">‌</p>

<p id="_b181b4be-c801-f4ff-f66f-66b95c6bccc8"><stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML"><mstyle displaystyle="false"><mn>0.0167</mn></mstyle></math><asciimath>0.0167</asciimath></stem></p>
</td>
<td id="_85d10033-8467-d999-ee26-4e48e6d7d48e" valign="top" align="left"><p id="_ee760907-a409-0dca-bb75-af4666bda05d"><stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML"><mstyle displaystyle="false"><mn>500</mn></mstyle></math><asciimath>500</asciimath></stem></p>

<p id="_90beb420-6d51-04f9-ba91-05bd255a358f">‌</p>

<p id="_415817fe-3e4a-1e60-0b5f-03bd79c90395"><stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML"><mstyle displaystyle="false"><mn>0.028</mn></mstyle></math><asciimath>0.028</asciimath></stem></p>
</td>
<td id="_d59a468b-baf6-5e47-5ef3-e744afb6492c" valign="top" align="left"/><td id="_0d07f2e3-c08b-f7a5-860f-c880bb739045" valign="top" align="left"/><td id="_559c17c1-03a7-83cc-459c-c0df916a7e67" valign="top" align="left"/><td id="_805f41fa-1d25-207a-f51b-9d6060d55181" valign="top" align="left"/><td id="_5d861d6c-392d-36a3-34f3-1d9579519884" valign="top" align="left"/><td id="_2332d41b-b31a-ed46-0fe8-868a1c49a18f" valign="top" align="left"/></tr><tr id="_bdb88ebe-9f44-a73b-b84c-8ad608bb2f1d"><td id="_c4c9130d-d965-5484-8e71-9dfb5a9eaf78" valign="top" align="left"><p id="_4f94c44a-b8cc-351b-b16e-ed14151525ad">B10</p>

<p id="_7a58d00f-4270-7555-1ed0-40a63b2d926a"><stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML"><mstyle displaystyle="false"><mn>10000</mn></mstyle></math><asciimath>10000</asciimath></stem></p>

<p id="_0b5cb634-1b64-6643-b171-a47be052ac68"><stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML"><mstyle displaystyle="false"><mn>3</mn></mstyle></math><asciimath>3</asciimath></stem></p>
</td>
<td id="_140b1c6a-41ad-b458-f61f-ee83d45ca5b8" valign="top" align="left"><p id="_608e114d-7370-b59d-c384-eb023cbf71e0"><stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML"><mstyle displaystyle="false"><mn>25000</mn></mstyle></math><asciimath>25000</asciimath></stem></p>

<p id="_b52215af-afe2-0da0-972e-a2c57afa819b">‌</p>

<p id="_df3b3a44-eacc-ad39-dc51-b6b5cbfee0ea"><stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML"><mstyle displaystyle="false"><mn>10000</mn></mstyle></math><asciimath>10000</asciimath></stem></p>
</td>
<td id="_c7b9d7bf-ac18-0dc4-ea86-2ce69880efc6" valign="top" align="left"/><td id="_0ce9908b-4858-45fe-a73f-07ff3446cd62" valign="top" align="left"/><td id="_262626ba-aca7-6f23-795a-8d63817a5344" valign="top" align="left"/><td id="_dd1621f6-6b8e-330a-6d37-8888d957537a" valign="top" align="left"><p id="_02b935d6-de3c-8d47-e74d-cf3fd6694241"><stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML"><mstyle displaystyle="false"><mn>500</mn></mstyle></math><asciimath>500</asciimath></stem></p>

<p id="_19396091-cfe5-92b2-e3c7-ec8c82d4f8d2">‌</p>

<p id="_e45c9b6f-5902-87d9-e2f5-62831ae55ae0"><stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML"><mstyle displaystyle="false"><mn>0.020</mn></mstyle></math><asciimath>0.020</asciimath></stem></p>
</td>
<td id="_e23450d9-d69f-5a60-c61e-22955944436e" valign="top" align="left"><p id="_a3dcaa0e-f337-3206-ec0a-340a17d5d6f2"><stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML"><mstyle displaystyle="false"><mn>1000</mn></mstyle></math><asciimath>1000</asciimath></stem></p>

<p id="_9f89b89f-88f9-b8f0-ca07-89501cbb62ee">‌</p>

<p id="_f46f83d8-db1d-e88a-378d-f042c9ac99a0"><stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML"><mstyle displaystyle="false"><mn>0.040</mn></mstyle></math><asciimath>0.040</asciimath></stem></p>
</td>
<td id="_5be2097f-2110-3a25-3f58-4458ab1984e2" valign="top" align="left"><p id="_2da2e476-fe43-e70c-8483-51ad38b27788"><stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML"><mstyle displaystyle="false"><mn>4000</mn></mstyle></math><asciimath>4000</asciimath></stem></p>

<p id="_2fe29a30-f65d-e318-2760-6bf21d5627d3">‌</p>

<p id="_d13fa53a-934a-12fb-47de-b699bfa04955"><stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML"><mstyle displaystyle="false"><mn>0.16</mn></mstyle></math><asciimath>0.16</asciimath></stem></p>
</td>
<td id="_43527429-4db0-219f-0596-4627b219e44e" valign="top" align="left"/><td id="_bb9f9b74-3c64-9cc3-1808-77c83a491350" valign="top" align="left"/><td id="_4627d88d-e861-edd8-bda8-bc5bb56aae81" valign="top" align="left"/><td id="_7e29c7c7-1f82-469a-c1d0-01cafabcb5e2" valign="top" align="left"/></tr></tbody>
</table>

<p id="_8900762c-2f09-fbe8-fc73-df854d876d8b">In this example, <strong>there is no change</strong> to the load cells selected. The capacities
of the load cells C6 — <stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML">
  <mstyle displaystyle="false">
    <mn>300</mn>
    <mo rspace="thickmathspace">⁢</mo>
    <mrow xref="U_NISTu2">
      <mstyle mathvariant="normal">
        <mi>kg</mi>
      </mstyle>
      
      
      
      
    </mrow>
  </mstyle>
</math><asciimath>300 "unitsml(kg)"</asciimath></stem> and C6 — <stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML">
  <mstyle displaystyle="false">
    <mn>500</mn>
    <mo rspace="thickmathspace">⁢</mo>
    <mrow xref="U_NISTu2">
      <mstyle mathvariant="normal">
        <mi>kg</mi>
      </mstyle>
      
      
      
      
    </mrow>
  </mstyle>
</math><asciimath>500 "unitsml(kg)"</asciimath></stem>
exceed the capacity of the load cell C6 — <stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML">
  <mstyle displaystyle="false">
    <mn>50</mn>
    <mo rspace="thickmathspace">⁢</mo>
    <mrow xref="U_NISTu2">
      <mstyle mathvariant="normal">
        <mi>kg</mi>
      </mstyle>
      
      
      
      
    </mrow>
  </mstyle>
</math><asciimath>50 "unitsml(kg)"</asciimath></stem> by greater than
5 times but not greater than 10 times. However, a <stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML">
  <mstyle displaystyle="false">
    <mn>500</mn>
    <mo rspace="thickmathspace">⁢</mo>
    <mrow xref="U_NISTu2">
      <mstyle mathvariant="normal">
        <mi>kg</mi>
      </mstyle>
      
      
      
      
    </mrow>
  </mstyle>
</math><asciimath>500 "unitsml(kg)"</asciimath></stem> load cell of better metrological characteristics (from group B10) has already been selected. Therefore, in order to minimise the number of load cells to be tested according to R 60-2, 2.3.1, neither cell is selected.</p>
</clause>

<clause id="_31a2648d-ee3d-31fa-15bf-bc6ff2e915ad" anchor="sec-D.2.5" inline-header="false" obligation="informative"><p id="_cde478f3-d4d2-0cee-2bbf-80ec88769ece">Again, and repeating this process until all groups have been considered, move to the group with the next best characteristics (in this example, C3) and in accordance with R 60-2, 2.4.4, select the next largest capacity between 5 and 10 times that of the nearest smaller capacity load cell which has been selected. When no capacity meets this criterion, the selected load cell shall be that having the smallest capacity exceeding 10 times that of the nearest smaller capacity load cell which has been selected. Continue this process until all load cell capacities in the group and all groups have been considered.</p>

<table id="_cb553a85-4fc5-f16a-9962-8f0d2fd34a56" unnumbered="true"><tbody><tr id="_15fb6c77-0cc0-9776-2257-18d5a80c28b2"><td id="_4b460e5b-72d0-60b0-f9c7-497508bd3e54" valign="top" align="left"><p id="_bd5f8bfd-839d-ae0b-18e1-37da1d876c4d">Class</p>

<p id="_e28b224c-22cf-851a-6ad5-7a3c01d333d8"><stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML">
  <mstyle displaystyle="false">
    <msub>
      <mi>n</mi>
      <mtext>LC</mtext>
    </msub>
  </mstyle>
</math><asciimath>n_{"LC"}</asciimath></stem></p>

<p id="_57812c1e-df01-e81d-ca3c-961c772fb65b">Group</p>
</td>
<td id="_e892f9db-fdd2-325c-2753-651200e1ce33" valign="top" align="left"><p id="_91e0740d-5677-179c-0049-c941d8555780"><stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML">
  <mstyle displaystyle="false">
    <mi>Y</mi>
  </mstyle>
</math><asciimath>Y</asciimath></stem></p>

<p id="_211439b7-47ac-d647-a05d-7b8c00e39f40">‌</p>

<p id="_d7294d12-2934-4b4e-0f9c-464750a59ae5"><stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML">
  <mstyle displaystyle="false">
    <mi>Z</mi>
  </mstyle>
</math><asciimath>Z</asciimath></stem></p>
</td>
<td id="_e9023a8b-d9ab-a4a7-2452-62215266ffa6" colspan="3" valign="top" align="left"><p id="_e4160fd2-0269-5d5a-baa2-018ba2707304">&lt;—- lowest</p>

<p id="_109f175b-8d1b-829a-7540-3bbc13182162">‌</p>

<p id="_47acde7e-3e4b-045f-0141-a43ffee5986a">‌</p>
</td>
<td id="_9d2d1d4c-3dfd-0358-1962-633a0ea58f2c" colspan="2" valign="top" align="left"><p id="_028917b8-db64-6c9c-e44c-e28504e4f720"><stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML">
  <mstyle displaystyle="false">
    <msub>
      <mi>E</mi>
      <mtext>max</mtext>
    </msub>
    <mo>,</mo>
    <mo rspace="thickmathspace">⁢</mo>
    <mrow xref="U_NISTu2">
      <mstyle mathvariant="normal">
        <mi>kg</mi>
      </mstyle>
      
      
      
      
    </mrow>
  </mstyle>
</math><asciimath>E_{"max"}, "unitsml(kg)"</asciimath></stem></p>

<p id="_30749180-cf88-24c1-8aa7-8e779b5d4e35">‌</p>

<p id="_6eb85e6a-09d5-f2ba-06db-beac514a0390"><stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML">
  <mstyle displaystyle="false">
    <msub>
      <mi>v</mi>
      <mtext>min</mtext>
    </msub>
    <mo>,</mo>
    <mo rspace="thickmathspace">⁢</mo>
    <mrow xref="U_NISTu2">
      <mstyle mathvariant="normal">
        <mi>kg</mi>
      </mstyle>
      
      
      
      
    </mrow>
  </mstyle>
</math><asciimath>v_{"min"}, "unitsml(kg)"</asciimath></stem></p>
</td>
<td id="_7018db9c-f19e-2465-5cd9-9df58fa3a650" colspan="5" valign="top" align="left"><p id="_be405e77-4a28-2153-72bf-e83294373192">—-&gt; highest</p>

<p id="_b50cc319-a068-d0ba-2293-e0e2344d7188">‌</p>

<p id="_0e217291-45ee-2687-5865-0884b4b390c2">‌</p>
</td>
</tr><tr id="_a4d5033d-4666-4a2d-fbb4-c3e43fbd587a"><td id="_d2869ce7-1406-69fa-d3f1-bb7b1d1b85eb" valign="top" align="left"><p id="_36f062ff-ead5-15f8-b33a-48adb6cd66f8">C3</p>

<p id="_776826be-98de-14b9-df8d-4f7db3929a0d"><stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML"><mstyle displaystyle="false"><mn>3000</mn></mstyle></math><asciimath>3000</asciimath></stem></p>

<p id="_a538dda7-7db0-b723-5b45-7c4397a3ae29">2</p>
</td>
<td id="_6c079a06-825b-ddb6-5ca3-1c6c21333610" valign="top" align="left"><p id="_3dcd8235-0e7c-7e7d-c1a6-3bbaa7de358f"><stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML"><mstyle displaystyle="false"><mn>12000</mn></mstyle></math><asciimath>12000</asciimath></stem></p>

<p id="_4f5133dd-60d5-4f69-c4ea-a07fb4b2123a">‌</p>

<p id="_06f92b33-28ab-7692-d8b9-08f6d8bc4b08"><stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML"><mstyle displaystyle="false"><mn>4000</mn></mstyle></math><asciimath>4000</asciimath></stem></p>
</td>
<td id="_368885ea-fc0c-b3ad-3433-ac34147720f6" valign="top" align="left"/><td id="_e3b3fd77-9544-ff84-f13b-9af155ad6885" valign="top" align="left"><p id="_e4895582-72ac-1621-cb30-2a7755b4a3fc"><stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML"><mstyle displaystyle="false"><mn>100</mn></mstyle></math><asciimath>100</asciimath></stem></p>

<p id="_02ce1290-477e-553a-8f97-62933d4c6717">‌</p>

<p id="_2105b8c7-bd50-4ee4-d774-e4783456c354"><stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML"><mstyle displaystyle="false"><mn>0.0083</mn></mstyle></math><asciimath>0.0083</asciimath></stem></p>
</td>
<td id="_4f1dbefe-aba0-5d10-fd17-36233ca458f1" valign="top" align="left"><p id="_3685cdd7-e86b-d016-be40-e8b4e7c185ae"><stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML"><mstyle displaystyle="false"><mn>300</mn></mstyle></math><asciimath>300</asciimath></stem></p>

<p id="_5a08655a-3577-9c99-c097-038f1c405988">‌</p>

<p id="_669bd3d9-f743-2752-919f-8621eb42d00e"><stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML"><mstyle displaystyle="false"><mn>0.025</mn></mstyle></math><asciimath>0.025</asciimath></stem></p>
</td>
<td id="_de4048bc-0d0d-51ce-a5a4-0b3b75d9d889" valign="top" align="left"><p id="_b171f10b-3ad4-0754-1d51-341df8ddcb61"><stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML"><mstyle displaystyle="false"><mn>500</mn></mstyle></math><asciimath>500</asciimath></stem></p>

<p id="_70566acd-b812-bb5b-7c18-a5b42de3bf9b">‌</p>

<p id="_4619836d-7f60-2fe8-fd2a-324f84f4ea82"><stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML"><mstyle displaystyle="false"><mn>0.042</mn></mstyle></math><asciimath>0.042</asciimath></stem></p>
</td>
<td id="_1d472587-add8-21e3-9798-08a28c56cc56" valign="top" align="left"/><td id="_c7f194d1-c1f2-6ea0-c6ac-2dc1ad49972f" valign="top" align="left"/><td id="_07121381-ec2c-d79b-67c8-bdbf82097984" valign="top" align="left"><p id="_b08a3bd8-d12a-6610-153c-438737fcd487"><stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML"><mstyle displaystyle="false"><mn>5000</mn></mstyle></math><asciimath>5000</asciimath></stem></p>

<p id="_68e3d142-bd3a-9f50-bb1d-5ed91e12bb8e">‌</p>

<p id="_d720e7d2-4070-0398-f1f3-4f4594f23577"><stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML"><mstyle displaystyle="false"><mn>0.42</mn></mstyle></math><asciimath>0.42</asciimath></stem></p>
</td>
<td id="_93d1d840-8a0e-61b3-8f00-b36574c5f022" valign="top" align="left"><p id="_3a674d26-e004-7f15-9129-fba59f2d87cc"><stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML"><mstyle displaystyle="false"><mn>10000</mn></mstyle></math><asciimath>10000</asciimath></stem></p>

<p id="_bf986bfd-c2bc-ad68-8882-5cea225d7b53">‌</p>

<p id="_dc971aa8-51db-2d20-e9e1-1feb384b3604"><stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML"><mstyle displaystyle="false"><mn>0.83</mn></mstyle></math><asciimath>0.83</asciimath></stem></p>
</td>
<td id="_1c4635be-80c4-9dff-85b4-8bd389ad89ac" valign="top" align="left"><p id="_997f093a-ac5a-5517-ec29-44514f743a24"><stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML"><mstyle displaystyle="false"><mn>30000</mn></mstyle></math><asciimath>30000</asciimath></stem></p>

<p id="_ab2414ed-6101-82df-744b-a7357a0d1ac9">‌</p>

<p id="_1377132d-d716-2648-b4eb-b2647172e9fc"><stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML"><mstyle displaystyle="false"><mn>2.5</mn></mstyle></math><asciimath>2.5</asciimath></stem></p>
</td>
<td id="_487cfda2-2cc7-3c8b-92d4-3279699bfb9d" valign="top" align="left"><p id="_097d4540-665f-51a0-205b-2b5a021cbeff"><stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML"><mstyle displaystyle="false"><mn>50000</mn></mstyle></math><asciimath>50000</asciimath></stem></p>

<p id="_d223ae4e-3a64-f73a-59a5-dafcec76d6b9">‌</p>

<p id="_7f00bdb2-3f9e-5b0f-1855-9a586c345a2c"><stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML"><mstyle displaystyle="false"><mn>4.17</mn></mstyle></math><asciimath>4.17</asciimath></stem></p>
</td>
</tr><tr id="_1da3a28b-75d6-59d7-017f-725e772348e1"><td id="_2ae0242f-abce-116d-3534-6ed5c7231d25" valign="top" align="left"><p id="_fe2502f4-aa87-9d31-4ec8-afcf58825267">C6</p>

<p id="_aa48f27f-5f45-4997-bb59-1ce5eaf7db0e"><stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML"><mstyle displaystyle="false"><mn>6000</mn></mstyle></math><asciimath>6000</asciimath></stem></p>

<p id="_76048eef-08b4-f855-d1f3-4c695930f034"><stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML"><mstyle displaystyle="false"><mn>1</mn></mstyle></math><asciimath>1</asciimath></stem></p>
</td>
<td id="_b8bf2bc8-527f-3cbd-3783-41db979b395b" valign="top" align="left"><p id="_bca00659-ea2a-ac92-37a2-2a50291de3c1"><stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML"><mstyle displaystyle="false"><mn>18000</mn></mstyle></math><asciimath>18000</asciimath></stem></p>

<p id="_22841de4-870e-3a1e-c4e4-3255509cb9c9">‌</p>

<p id="_46bbe03d-da81-6afb-09be-2bb936f3ccc0"><stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML"><mstyle displaystyle="false"><mn>6000</mn></mstyle></math><asciimath>6000</asciimath></stem></p>
</td>
<td id="_68c79d2e-6566-b060-1aa7-3379723e2754" valign="top" align="left"><p id="_ec818672-3e5a-b6e3-2593-1b1a96da89dd"><stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML"><mstyle displaystyle="false"><mn>50</mn></mstyle></math><asciimath>50</asciimath></stem></p>

<p id="_d177191f-b8d3-c44a-df4d-8981457e9afe">‌</p>

<p id="_1f872070-1b08-e701-f3b6-4995b806f667"><stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML"><mstyle displaystyle="false"><mn>0.0028</mn></mstyle></math><asciimath>0.0028</asciimath></stem></p>
</td>
<td id="_bdaaf258-1f5d-9e5f-bd1b-545e9be11d41" valign="top" align="left"><p id="_f989e31f-13e0-d034-2b19-d1d7ba15a39b"><stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML"><mstyle displaystyle="false"><mn>100</mn></mstyle></math><asciimath>100</asciimath></stem></p>

<p id="_5891ee90-ab64-2213-0198-e8770e4fa337">‌</p>

<p id="_567bd6a1-2c34-42f3-1d0e-1e93df3936c8"><stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML"><mstyle displaystyle="false"><mn>0.0055</mn></mstyle></math><asciimath>0.0055</asciimath></stem></p>
</td>
<td id="_f9354f7d-481f-695d-6bd7-9ccc6bda10ff" valign="top" align="left"><p id="_30eeaf89-a1fe-c5da-5f61-ba45a97b5788"><stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML"><mstyle displaystyle="false"><mn>300</mn></mstyle></math><asciimath>300</asciimath></stem></p>

<p id="_3df12224-4373-abab-904b-dbf7878569f9">‌</p>

<p id="_937311d0-bca3-73a8-a798-09b735144906"><stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML"><mstyle displaystyle="false"><mn>0.0167</mn></mstyle></math><asciimath>0.0167</asciimath></stem></p>
</td>
<td id="_c41d4215-cd10-cc0a-682b-80369b8b3b15" valign="top" align="left"><p id="_ec713280-d097-b5de-454c-f41a062ea6dd"><stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML"><mstyle displaystyle="false"><mn>500</mn></mstyle></math><asciimath>500</asciimath></stem></p>

<p id="_184497a8-2845-ab0a-2f30-df0130f65c37">‌</p>

<p id="_9b2e0d5a-0816-5bc6-93d1-4a6733a91f01"><stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML"><mstyle displaystyle="false"><mn>0.028</mn></mstyle></math><asciimath>0.028</asciimath></stem></p>
</td>
<td id="_0d58e8dd-df6c-66f2-8df3-1d246975aac5" valign="top" align="left"/><td id="_356277f7-fb4c-b4ca-393b-5f1a8c5f69df" valign="top" align="left"/><td id="_88f7e5b4-8fba-0431-1245-d4b8dd82a2cc" valign="top" align="left"/><td id="_951bf34a-dd95-b28d-8a0c-2f727d5625aa" valign="top" align="left"/><td id="_c5bbf2d0-6607-0175-0bd2-ddb745ba357e" valign="top" align="left"/><td id="_7ae57acb-bb49-507a-1404-b49cc70b6bc3" valign="top" align="left"/></tr><tr id="_c99f2c82-f222-80e8-7033-d76aeaa618df"><td id="_03bbf253-3c8b-5947-e762-45e20f531c02" valign="top" align="left"><p id="_b9445d5b-7d6b-187d-dc3e-ac69511d5145">B10</p>

<p id="_7c7f04ff-75c8-ef32-9210-40eddb629768"><stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML"><mstyle displaystyle="false"><mn>10000</mn></mstyle></math><asciimath>10000</asciimath></stem></p>

<p id="_5706ba08-8830-44a6-eb7f-a771f2c49ce6"><stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML"><mstyle displaystyle="false"><mn>3</mn></mstyle></math><asciimath>3</asciimath></stem></p>
</td>
<td id="_87a825d5-80cd-306f-ee92-9e62f3131fd3" valign="top" align="left"><p id="_540677c0-7f2e-3bb7-1e74-2264cc0072bc"><stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML"><mstyle displaystyle="false"><mn>25000</mn></mstyle></math><asciimath>25000</asciimath></stem></p>

<p id="_190f84d3-66b8-9314-ca2e-fb283b66c32d">‌</p>

<p id="_050732d7-95e0-c2b4-1a61-bc73a7a9d313"><stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML"><mstyle displaystyle="false"><mn>10000</mn></mstyle></math><asciimath>10000</asciimath></stem></p>
</td>
<td id="_481d3d1e-cc4e-17b6-7f36-71be20410f03" valign="top" align="left"/><td id="_8509169c-da90-8662-9734-37bafc57f8da" valign="top" align="left"/><td id="_bd43770d-782f-6062-ff31-7e2f455220fd" valign="top" align="left"/><td id="_aea76ee6-039f-eb40-4b9a-8196dc9bd8ea" valign="top" align="left"><p id="_db7e021d-d9b9-f8f2-2229-899bbcbc96a1"><stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML"><mstyle displaystyle="false"><mn>500</mn></mstyle></math><asciimath>500</asciimath></stem></p>

<p id="_1d8ad435-ef3d-5656-de3c-2d71b7337722">‌</p>

<p id="_5e05e9a6-c931-1cc8-ab93-3ece929800d6"><stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML"><mstyle displaystyle="false"><mn>0.020</mn></mstyle></math><asciimath>0.020</asciimath></stem></p>
</td>
<td id="_ad01d190-5de6-4cf7-1f21-2eb8683c5ed5" valign="top" align="left"><p id="_6085d299-2aeb-cede-a03b-c0824298a743"><stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML"><mstyle displaystyle="false"><mn>1000</mn></mstyle></math><asciimath>1000</asciimath></stem></p>

<p id="_4d8cc836-7b49-321d-ca8a-abdaf2840724">‌</p>

<p id="_a5c143d0-b9e0-a202-5a23-65a587daa806"><stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML"><mstyle displaystyle="false"><mn>0.040</mn></mstyle></math><asciimath>0.040</asciimath></stem></p>
</td>
<td id="_d2f2fbb4-22b5-d034-f50c-160e7db8054f" valign="top" align="left"><p id="_be5835b9-3e7f-2cd7-5265-1c4659b19eac"><stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML"><mstyle displaystyle="false"><mn>4000</mn></mstyle></math><asciimath>4000</asciimath></stem></p>

<p id="_6b6372fa-4615-a85f-e0e5-6506683a0c7b">‌</p>

<p id="_e4f2bf13-c98e-f934-2a8e-f283283fbf77"><stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML"><mstyle displaystyle="false"><mn>0.16</mn></mstyle></math><asciimath>0.16</asciimath></stem></p>
</td>
<td id="_c9d8eb12-b5e2-00b3-40eb-ac6a1973e158" valign="top" align="left"/><td id="_6fdc8833-fb17-f287-4d9f-6f31189850f6" valign="top" align="left"/><td id="_b9783826-6198-9c53-9bf3-cc49e9dc1992" valign="top" align="left"/><td id="_4a83d9a4-7f66-c87c-177b-782472f45db1" valign="top" align="left"/></tr></tbody>
</table>

<p id="_0997d02b-91eb-3f92-fd6a-601feba0c561">In this example, select and identify:</p>

<p id="_48a6d979-8d42-59b5-4e86-fa14ccaaefbe"><strong>C3 — <stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML">
  <mstyle displaystyle="false">
    <mn>30000</mn>
    <mo rspace="thickmathspace">⁢</mo>
    <mrow xref="U_NISTu2">
      <mstyle mathvariant="normal">
        <mi>kg</mi>
      </mstyle>
      
      
      
      
    </mrow>
  </mstyle>
</math><asciimath>30000 "unitsml(kg)"</asciimath></stem></strong> (full evaluation test required) Proceeding from
smallest to largest capacity, the only capacity of load cell which is greater than
5 times the capacity of an already selected load cell but less than 10 times that
capacity is the C3 — <stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML">
  <mstyle displaystyle="false">
    <mn>30000</mn>
    <mo rspace="thickmathspace">⁢</mo>
    <mrow xref="U_NISTu2">
      <mstyle mathvariant="normal">
        <mi>kg</mi>
      </mstyle>
      
      
      
      
    </mrow>
  </mstyle>
</math><asciimath>30000 "unitsml(kg)"</asciimath></stem> load cell. Since the capacity of
the C3 — <stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML">
  <mstyle displaystyle="false">
    <mn>50000</mn>
    <mo rspace="thickmathspace">⁢</mo>
    <mrow xref="U_NISTu2">
      <mstyle mathvariant="normal">
        <mi>kg</mi>
      </mstyle>
      
      
      
      
    </mrow>
  </mstyle>
</math><asciimath>50000 "unitsml(kg)"</asciimath></stem> load cell does not exceed 5 times the capacity
of the next smaller selected load cell, which is C3 — <stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML">
  <mstyle displaystyle="false">
    <mn>30000</mn>
    <mo rspace="thickmathspace">⁢</mo>
    <mrow xref="U_NISTu2">
      <mstyle mathvariant="normal">
        <mi>kg</mi>
      </mstyle>
      
      
      
      
    </mrow>
  </mstyle>
</math><asciimath>30000 "unitsml(kg)"</asciimath></stem>, according to R 60-2, 2.4.3 it is presumed to comply the requirements of this Recommendation.</p>
</clause>

<clause id="_628444d1-bad7-70f7-6942-9a53b7cb67b8" inline-header="false" obligation="informative"><p id="_d17a5aae-7855-36a2-3c3a-7e5d7007e681">After completing steps <xref target="sec-D.2.2"><location target="sec-D.2.2" connective="from"/><location target="sec-D.2.5" connective="to"/></xref> and identifying the load cells,
compare load cells of the same capacity from different groups. Identify the load
cells with the highest accuracy class and highest <stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML">
  <mstyle displaystyle="false">
    <msub>
      <mi>n</mi>
      <mtext>LC</mtext>
    </msub>
  </mstyle>
</math><asciimath>n_{"LC"}</asciimath></stem> in each group
(see shaded portion of table below). For those load cells of the same capacity but
from different groups, identify only the one with the highest accuracy class and
<stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML">
  <mstyle displaystyle="false">
    <msub>
      <mi>n</mi>
      <mtext>LC</mtext>
    </msub>
  </mstyle>
</math><asciimath>n_{"LC"}</asciimath></stem> and lowest <stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML">
  <mstyle displaystyle="false">
    <msub>
      <mi>v</mi>
      <mtext>min</mtext>
    </msub>
  </mstyle>
</math><asciimath>v_{"min"}</asciimath></stem>.</p>

<table id="_1926d3a7-8e96-7be8-8745-52ed30e6dfd7" unnumbered="true"><tbody><tr id="_202aaf50-f900-a002-df0d-77354f8a04bc"><td id="_1dc54a93-e0e8-eafc-9e1f-53a517157c51" valign="top" align="left"><p id="_5f7d2e45-8f8d-76ff-b890-4eef84091500">Class</p>

<p id="_700c3db5-7723-0f7a-5650-857d4086661d"><stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML">
  <mstyle displaystyle="false">
    <msub>
      <mi>n</mi>
      <mtext>LC</mtext>
    </msub>
  </mstyle>
</math><asciimath>n_{"LC"}</asciimath></stem></p>

<p id="_28ad8003-e5b7-f005-185e-70bdc90500fd">Group</p>
</td>
<td id="_ba91a42d-f50d-effd-532f-f5898c95ca5e" valign="top" align="left"><p id="_f981f0c8-5226-97a2-6afe-a20da65226cf">Y ‌</p>

<p id="_14a41f13-643b-cd59-b277-5063781ed0e4">Z</p>
</td>
<td id="_f43a9e4c-18b2-97c0-da99-2c5b60e70829" colspan="3" valign="top" align="left"><p id="_37fe1985-d935-b014-e10d-2d3305c1e2f5">&lt;—- lowest</p>

<p id="_f29545b3-d525-c752-ce4f-7fe9dba5470e">‌</p>

<p id="_8851dbf1-3f6b-7a2f-0f1c-a766944314e3">‌</p>
</td>
<td id="_b8c45e75-1129-051e-03c4-419caa3000d0" colspan="2" valign="top" align="left"><p id="_95d18b19-4b61-7310-5c45-0677a3e8b4a7"><stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML">
  <mstyle displaystyle="false">
    <msub>
      <mi>E</mi>
      <mtext>max</mtext>
    </msub>
    <mo>,</mo>
    <mo rspace="thickmathspace">⁢</mo>
    <mrow xref="U_NISTu2">
      <mstyle mathvariant="normal">
        <mi>kg</mi>
      </mstyle>
      
      
      
      
    </mrow>
  </mstyle>
</math><asciimath>E_{"max"}, "unitsml(kg)"</asciimath></stem></p>

<p id="_6702355e-226c-d41b-1567-d48782a24747">‌</p>

<p id="_f7a6274e-826e-a8ed-5bac-1c90a66d6190"><stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML">
  <mstyle displaystyle="false">
    <msub>
      <mi>v</mi>
      <mtext>min</mtext>
    </msub>
    <mo>,</mo>
    <mo rspace="thickmathspace">⁢</mo>
    <mrow xref="U_NISTu2">
      <mstyle mathvariant="normal">
        <mi>kg</mi>
      </mstyle>
      
      
      
      
    </mrow>
  </mstyle>
</math><asciimath>v_{"min"}, "unitsml(kg)"</asciimath></stem></p>
</td>
<td id="_f381c38a-deb2-248f-d398-a2cbabf41bf8" colspan="5" valign="top" align="left"><p id="_30dcdfc8-660b-7806-7310-2cb18b560808">—-&gt; highest</p>

<p id="_2f9d0216-a058-635d-3ae7-1b28a4f81f87">‌</p>

<p id="_16600398-a1a8-5566-8fa1-03510486e84e">‌</p>
</td>
</tr><tr id="_2140cbe7-4ca8-750e-6299-09b1d472033a"><td id="_c6cd2e6e-732b-1285-27b4-177f4c7d1813" valign="top" align="left"><p id="_f82e8648-20b7-e3e6-1c81-4d7b98db0ad1">C3</p>

<p id="_3184fb88-0c32-0f41-4cb7-0b931f729b10"><stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML"><mstyle displaystyle="false"><mn>3000</mn></mstyle></math><asciimath>3000</asciimath></stem></p>

<p id="_3f77658c-173c-a525-b7f7-09ee1e20485e"><stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML"><mstyle displaystyle="false"><mn>2</mn></mstyle></math><asciimath>2</asciimath></stem></p>
</td>
<td id="_441533a2-b986-c96d-a3b4-4cd0ac436e59" valign="top" align="left"><p id="_0b2de8c6-83d2-6fb3-2e36-f07bc09370d1"><stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML"><mstyle displaystyle="false"><mn>12000</mn></mstyle></math><asciimath>12000</asciimath></stem></p>

<p id="_5c4b8f0d-04a5-85d7-5aee-7a86dbc026e5">‌</p>

<p id="_de2281a6-70e5-7432-6d07-59c089b555b8"><stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML"><mstyle displaystyle="false"><mn>4000</mn></mstyle></math><asciimath>4000</asciimath></stem></p>
</td>
<td id="_d09133ef-c1d2-6f41-8801-f2e1a80e182d" valign="top" align="left"/><td id="_e30cd6a0-d652-3290-9ca0-28a5622daa52" valign="top" align="left"><p id="_cd7d75d9-74b4-9e3e-b241-5186a10c6e2d"><stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML"><mstyle displaystyle="false"><mn>100</mn></mstyle></math><asciimath>100</asciimath></stem></p>

<p id="_dea5a4c6-f038-5b16-839b-1b39042c99e0">‌</p>

<p id="_b429dd59-5752-4b73-cdef-265080f87de8"><stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML"><mstyle displaystyle="false"><mn>0.0083</mn></mstyle></math><asciimath>0.0083</asciimath></stem></p>
</td>
<td id="_9b5d2bf9-0ef9-022d-b4d3-f895a22cde48" valign="top" align="left"><p id="_2a748f09-07cf-c4d2-e5a4-a251e28a03d1"><stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML"><mstyle displaystyle="false"><mn>300</mn></mstyle></math><asciimath>300</asciimath></stem></p>

<p id="_4f4edf74-5ec7-87f8-832f-c08ba57fa109">‌</p>

<p id="_cc893a93-363b-4860-b8f0-655b6e42aff1"><stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML"><mstyle displaystyle="false"><mn>0.025</mn></mstyle></math><asciimath>0.025</asciimath></stem></p>
</td>
<td id="_883f3ce3-5d09-1899-6484-3430c43b12a4" valign="top" align="left"><p id="_be50e93c-8118-ba9e-f2c2-52000ab99e3a"><stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML"><mstyle displaystyle="false"><mn>500</mn></mstyle></math><asciimath>500</asciimath></stem></p>

<p id="_61e49146-0842-d346-a5d9-753b0d8e58de">‌</p>

<p id="_ce6843b8-2d57-d860-1011-acfca26e38e1"><stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML"><mstyle displaystyle="false"><mn>0.042</mn></mstyle></math><asciimath>0.042</asciimath></stem></p>
</td>
<td id="_0e98cc9c-1793-2ba6-a41c-639afd5e2f33" valign="top" align="left"/><td id="_f15ada76-28c7-4080-09b6-389081417884" valign="top" align="left"/><td id="_9e982881-a86c-8b96-9d81-98c71524d995" valign="top" align="left"><p id="_11ca8d55-b589-9801-cc7d-fa6ce0f860fb"><stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML"><mstyle displaystyle="false"><mn>5000</mn></mstyle></math><asciimath>5000</asciimath></stem></p>

<p id="_6ac9e85e-9cab-03ef-beff-e860d00e863a">‌</p>

<p id="_90098257-ad22-0386-e325-f1346c7eb961"><stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML"><mstyle displaystyle="false"><mn>0.42</mn></mstyle></math><asciimath>0.42</asciimath></stem></p>
</td>
<td id="_a509d44c-da9d-e07f-fbc4-8cb468e7de1c" valign="top" align="left"><p id="_08d61e11-c2cb-54f1-b9bb-3676501a26b3"><stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML"><mstyle displaystyle="false"><mn>10000</mn></mstyle></math><asciimath>10000</asciimath></stem></p>

<p id="_98e7b152-7062-7a4c-affe-2c078b4ecedd">‌</p>

<p id="_0d27518f-aa56-e8c8-975d-6f10667f73b8"><stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML"><mstyle displaystyle="false"><mn>0.83</mn></mstyle></math><asciimath>0.83</asciimath></stem></p>
</td>
<td id="_62032690-d025-29ae-123a-6c0d05ad11ad" valign="top" align="left"><p id="_0ab52b4e-e527-baec-c9e6-5e29cf84fabf"><stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML"><mstyle displaystyle="false"><mn>30000</mn></mstyle></math><asciimath>30000</asciimath></stem></p>

<p id="_6b92ab54-248a-de58-b964-5c0f259cb210">‌</p>

<p id="_ae4dd983-e74b-98db-b8d5-300e33c3dd98"><stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML"><mstyle displaystyle="false"><mn>2.5</mn></mstyle></math><asciimath>2.5</asciimath></stem></p>
</td>
<td id="_36c4cfad-f71f-53c9-ebaf-456c23040f90" valign="top" align="left"><p id="_31056bf7-912c-754a-3788-0fedb169372d"><stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML"><mstyle displaystyle="false"><mn>50000</mn></mstyle></math><asciimath>50000</asciimath></stem></p>

<p id="_2c343ef9-8a07-8d31-ee5f-ae691bc21197">‌</p>

<p id="_87dcd005-14af-97f4-d295-6c976e0aa60e"><stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML"><mstyle displaystyle="false"><mn>4.17</mn></mstyle></math><asciimath>4.17</asciimath></stem></p>
</td>
</tr><tr id="_b42af8eb-7078-2b74-14ee-a407ea82968d"><td id="_a63541f7-7530-3aea-f5bc-3608f85b89e2" valign="top" align="left"><p id="_dfbd93ca-25fd-2c9d-655a-76902b4e2085">C6</p>

<p id="_849348bc-4275-9e67-c4e1-a80a1461ea36"><stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML"><mstyle displaystyle="false"><mn>6000</mn></mstyle></math><asciimath>6000</asciimath></stem></p>

<p id="_462faa06-dd94-243c-ba5b-974506a42d20"><stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML"><mstyle displaystyle="false"><mn>1</mn></mstyle></math><asciimath>1</asciimath></stem></p>
</td>
<td id="_719ea675-425f-5401-074e-c5f54473148e" valign="top" align="left"><p id="_f905aa9f-da98-40e4-8c8b-686d14c16573"><stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML"><mstyle displaystyle="false"><mn>18000</mn></mstyle></math><asciimath>18000</asciimath></stem></p>

<p id="_4e4e43a9-c391-a0cc-07ab-12f10f0ab589">‌</p>

<p id="_5ac7ffe9-1818-83df-5a58-5dc9fbbaee28"><stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML"><mstyle displaystyle="false"><mn>6000</mn></mstyle></math><asciimath>6000</asciimath></stem></p>
</td>
<td id="_66c5fe11-3368-4311-2644-0d3ecdeec575" valign="top" align="left"><p id="_e05f24b4-b187-2d83-b83a-9b0c0ed1e726"><stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML"><mstyle displaystyle="false"><mn>50</mn></mstyle></math><asciimath>50</asciimath></stem></p>

<p id="_dc949739-f2b4-45e9-8209-bfa5f1645dc3">‌</p>

<p id="_c15f5be0-28f6-d2dc-37d5-0fbf9c89dea2"><stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML"><mstyle displaystyle="false"><mn>0.0028</mn></mstyle></math><asciimath>0.0028</asciimath></stem></p>
</td>
<td id="_c0f6ef4c-07f0-54a4-5d70-2f3a0d2030c1" valign="top" align="left"><p id="_bb94b5d1-964e-ca0f-dc74-ac4a3b8d7280"><stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML"><mstyle displaystyle="false"><mn>100</mn></mstyle></math><asciimath>100</asciimath></stem></p>

<p id="_bfd6fbb0-8385-4c34-b7de-5cf958ddad9d">‌</p>

<p id="_f5dc0532-123d-6118-3add-247be47829d8"><stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML"><mstyle displaystyle="false"><mn>0.0055</mn></mstyle></math><asciimath>0.0055</asciimath></stem></p>
</td>
<td id="_34f16438-c1e6-0bc4-5b7f-85ab42d1cc48" valign="top" align="left"><p id="_804f9b09-228e-bc3a-8a1e-d11cac20a4c0"><stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML"><mstyle displaystyle="false"><mn>300</mn></mstyle></math><asciimath>300</asciimath></stem></p>

<p id="_a4f05d7c-945e-4eec-139d-754056bb2b1e">‌</p>

<p id="_2ca1437d-8cba-7a58-9dfe-772dfbd20869"><stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML"><mstyle displaystyle="false"><mn>0.0167</mn></mstyle></math><asciimath>0.0167</asciimath></stem></p>
</td>
<td id="_74ebb5db-cb5f-36d8-572a-63ec764015f4" valign="top" align="left"><p id="_fe449d38-7721-bc6b-9f3a-52db3ae4119c"><stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML"><mstyle displaystyle="false"><mn>500</mn></mstyle></math><asciimath>500</asciimath></stem></p>

<p id="_52cc29f2-54f7-d878-b99a-952633e57fd7">‌</p>

<p id="_91fa6238-6c16-805d-511a-1304d9649134"><stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML"><mstyle displaystyle="false"><mn>0.028</mn></mstyle></math><asciimath>0.028</asciimath></stem></p>
</td>
<td id="_182f5c16-1c59-8d9a-d4a1-305d05c505dd" valign="top" align="left"/><td id="_b53c7e20-a515-4360-35ae-af3399a339b1" valign="top" align="left"/><td id="_d99328bf-1bbf-6191-854c-1ce0499ebc83" valign="top" align="left"/><td id="_0959f40f-32cd-f6eb-c34b-924528ef70de" valign="top" align="left"/><td id="_3720727e-2d08-f463-3dbc-b10187fccd21" valign="top" align="left"/><td id="_c6387794-1272-eb3d-da71-a714aee1514c" valign="top" align="left"/></tr><tr id="_790964ae-7b9c-22a4-63a0-04c2f8a336d2"><td id="_8830495f-a5c8-49e8-aa31-4dff846f1929" valign="top" align="left"><p id="_93b269fe-f5a3-586e-48b1-a889de744b46">B10</p>

<p id="_a80b7b1f-755b-3bd5-1419-963389a42f24"><stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML"><mstyle displaystyle="false"><mn>10000</mn></mstyle></math><asciimath>10000</asciimath></stem></p>

<p id="_53553b18-7c54-e99b-5219-2903a99b703f"><stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML"><mstyle displaystyle="false"><mn>3</mn></mstyle></math><asciimath>3</asciimath></stem></p>
</td>
<td id="_55751df8-47a2-ea05-8879-e6408966f767" valign="top" align="left"><p id="_bfc816ef-9ea0-cab4-5b12-12e4c78f458f"><stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML"><mstyle displaystyle="false"><mn>25000</mn></mstyle></math><asciimath>25000</asciimath></stem></p>

<p id="_f6d81289-8168-010d-c00a-06ed923804cb">‌</p>

<p id="_6414f23c-e4dc-23ea-2e03-a26c6ee41f90"><stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML"><mstyle displaystyle="false"><mn>10000</mn></mstyle></math><asciimath>10000</asciimath></stem></p>
</td>
<td id="_c5513197-74af-9062-ea9f-1df6f030f1c4" valign="top" align="left"/><td id="_e0ff59fc-83e9-5abd-0e2d-d9ef329d5e33" valign="top" align="left"/><td id="_53327378-6065-cdbe-4cec-23caefe18594" valign="top" align="left"/><td id="_227b5b95-ab0e-d8d9-465c-4fdada2b791f" valign="top" align="left"><p id="_65a8b11f-4513-c7f5-7fd9-40a9248a5628"><stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML"><mstyle displaystyle="false"><mn>500</mn></mstyle></math><asciimath>500</asciimath></stem></p>

<p id="_b0828685-8a54-12f0-562b-d00f4af8cb62">‌</p>

<p id="_ee71c9aa-cb65-576b-6430-66dc51623231"><stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML"><mstyle displaystyle="false"><mn>0.020</mn></mstyle></math><asciimath>0.020</asciimath></stem></p>
</td>
<td id="_6ee70725-0fd1-06bf-03cb-1bcf49e911c9" valign="top" align="left"><p id="_35fa705b-8bb7-8e4d-1415-bb707974109b"><stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML"><mstyle displaystyle="false"><mn>1000</mn></mstyle></math><asciimath>1000</asciimath></stem></p>

<p id="_13dc5d04-85da-63ed-4f5a-fb41e2abf4e1">‌</p>

<p id="_695b127a-b95e-a225-251f-16feb72fd368"><stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML"><mstyle displaystyle="false"><mn>0.040</mn></mstyle></math><asciimath>0.040</asciimath></stem></p>
</td>
<td id="_4c5d4ce1-d612-c95f-1da1-a7dc0ac2aba1" valign="top" align="left"><p id="_812b52d8-21a5-49e4-966c-3fa0a30688cb"><stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML"><mstyle displaystyle="false"><mn>4000</mn></mstyle></math><asciimath>4000</asciimath></stem></p>

<p id="_33cc25dd-1b64-7a56-0b20-6b51567749ae">‌</p>

<p id="_9573e7c5-6c84-45dc-9b0b-eaf8a1d5c89d"><stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML"><mstyle displaystyle="false"><mn>0.16</mn></mstyle></math><asciimath>0.16</asciimath></stem></p>
</td>
<td id="_231bfae8-54d1-a128-dacc-a2d2784ca38c" valign="top" align="left"/><td id="_92187be4-e787-5e07-dbd0-4c4d4fb80bcd" valign="top" align="left"/><td id="_6ed0323b-39f8-cca5-f13f-3dad04ad462f" valign="top" align="left"/><td id="_7403c8be-0201-87a4-40c8-544141c4d1f6" valign="top" align="left"/></tr></tbody>
</table>

<p id="_8506bc46-285a-d56c-8eb7-a514160d16c7">Inspect the values of <stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML">
  <mstyle displaystyle="false">
    <msub>
      <mi>v</mi>
      <mtext>min</mtext>
    </msub>
  </mstyle>
</math><asciimath>v_{"min"}</asciimath></stem>, <stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML">
  <mstyle displaystyle="false">
    <mi>Y</mi>
  </mstyle>
</math><asciimath>Y</asciimath></stem>, and <stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML">
  <mstyle displaystyle="false">
    <mi>Z</mi>
  </mstyle>
</math><asciimath>Z</asciimath></stem> for all cells of the same capacity.</p>

<p id="_d35e4803-ae22-2e61-a88a-d53e5038f535">If any load cell of the same capacity has a lower <stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML">
  <mstyle displaystyle="false">
    <msub>
      <mi>v</mi>
      <mtext>min</mtext>
    </msub>
  </mstyle>
</math><asciimath>v_{"min"}</asciimath></stem> or higher <stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML">
  <mstyle displaystyle="false">
    <mi>Y</mi>
  </mstyle>
</math><asciimath>Y</asciimath></stem>
than the identified load cell, that load cell (or load cells) is also liable for
partial evaluation testing, specifically the conduct of additional temperature effect
on minimum dead load, <stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML">
  <mstyle displaystyle="false">
    <msub>
      <mi>E</mi>
      <mtext>min</mtext>
    </msub>
  </mstyle>
</math><asciimath>E_{"min"}</asciimath></stem> and barometric pressure effect tests.</p>

<p id="_f3c65675-bc54-8172-8803-dad61022adda">If any load cell of the same capacity has a higher <stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML">
  <mstyle displaystyle="false">
    <mi>Y</mi>
  </mstyle>
</math><asciimath>Y</asciimath></stem> than the selected load cell, that load cell (or load cells) is also liable for partial evaluation testing, specifically the conduct of additional creep and DR tests.</p>

<p id="_a25742d2-663b-afb0-a48a-f312c0233d46">In this example, the <strong>load cells identified above also have the best characteristics
of lowest <stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML">
  <mstyle displaystyle="false">
    <msub>
      <mi>v</mi>
      <mtext>min</mtext>
    </msub>
  </mstyle>
</math><asciimath>v_{"min"}</asciimath></stem>, highest <stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML">
  <mstyle displaystyle="false">
    <mi>Y</mi>
  </mstyle>
</math><asciimath>Y</asciimath></stem> and highest <stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML">
  <mstyle displaystyle="false">
    <mi>Z</mi>
  </mstyle>
</math><asciimath>Z</asciimath></stem>.</strong> This is normally the case, but not always.</p>
</clause>

<clause id="_1aee7c67-8112-baaa-e60b-976b4fe787fd" anchor="sec-D.2.7" inline-header="false" obligation="informative"><p id="_14b29242-eb09-2287-eb1d-87593c3d70c5">If applicable, select the load cell for humidity testing in accordance with
R 60-2, 2.4.5, that being the load cell with the most severe characteristics, for
example the greatest value of <stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML">
  <mstyle displaystyle="false">
    <msub>
      <mi>n</mi>
      <mtext>LC</mtext>
    </msub>
  </mstyle>
</math><asciimath>n_{"LC"}</asciimath></stem> or the lowest value of <stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML">
  <mstyle displaystyle="false">
    <msub>
      <mi>v</mi>
      <mtext>min</mtext>
    </msub>
  </mstyle>
</math><asciimath>v_{"min"}</asciimath></stem>.</p>

<p id="_8566f149-d28a-2ee8-3d2e-6744b4ef9e2e">In this example, the load cell with the greatest value of <stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML">
  <mstyle displaystyle="false">
    <msub>
      <mi>n</mi>
      <mtext>LC</mtext>
    </msub>
  </mstyle>
</math><asciimath>n_{"LC"}</asciimath></stem> or the
lowest value of <stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML">
  <mstyle displaystyle="false">
    <msub>
      <mi>v</mi>
      <mtext>min</mtext>
    </msub>
  </mstyle>
</math><asciimath>v_{"min"}</asciimath></stem> is the same load cell, therefore select:</p>

<p id="_1253eb74-5a9c-a541-ca41-add8b299fcfa"><strong>B10 — <stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML">
  <mstyle displaystyle="false">
    <mn>500</mn>
    <mo rspace="thickmathspace">⁢</mo>
    <mrow xref="U_NISTu2">
      <mstyle mathvariant="normal">
        <mi>kg</mi>
      </mstyle>
      
      
      
      
    </mrow>
  </mstyle>
</math><asciimath>500 "unitsml(kg)"</asciimath></stem></strong> (humidity test required)<note id="_73b91340-55e3-db09-2975-48e5f61c5c87"><p id="_d433fafd-abd8-5def-4f71-23c4b27d18a0">The other B10 load cells also possess the same qualifications and are possible
choices. The <stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML">
  <mstyle displaystyle="false">
    <mn>500</mn>
    <mo rspace="thickmathspace">⁢</mo>
    <mrow xref="U_NISTu2">
      <mstyle mathvariant="normal">
        <mi>kg</mi>
      </mstyle>
      
      
      
      
    </mrow>
  </mstyle>
</math><asciimath>500 "unitsml(kg)"</asciimath></stem> load cell was chosen because it is the smallest
of the applicable B10 capacities. Although the C6 — <stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML">
  <mstyle displaystyle="false">
    <mn>50</mn>
    <mo rspace="thickmathspace">⁢</mo>
    <mrow xref="U_NISTu2">
      <mstyle mathvariant="normal">
        <mi>kg</mi>
      </mstyle>
      
      
      
      
    </mrow>
  </mstyle>
</math><asciimath>50 "unitsml(kg)"</asciimath></stem> load
cell has the lowest <stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML">
  <mstyle displaystyle="false">
    <msub>
      <mi>v</mi>
      <mtext>min</mtext>
    </msub>
  </mstyle>
</math><asciimath>v_{"min"}</asciimath></stem> of <stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML"><mstyle displaystyle="false"><mn>0.0028</mn></mstyle></math><asciimath>0.0028</asciimath></stem>, the B10 load cells have the
highest <stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML">
  <mstyle displaystyle="false">
    <msub>
      <mi>n</mi>
      <mtext>LC</mtext>
    </msub>
  </mstyle>
</math><asciimath>n_{"LC"}</asciimath></stem>, highest accuracy class, and the highest <stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML">
  <mstyle displaystyle="false">
    <mi>Y</mi>
  </mstyle>
</math><asciimath>Y</asciimath></stem> and <stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML">
  <mstyle displaystyle="false">
    <mi>Z</mi>
  </mstyle>
</math><asciimath>Z</asciimath></stem>.</p>
</note></p>


</clause>

<clause id="_19efb2c3-fa66-6a94-bae3-d2b83eea00b7" anchor="sec-D.2.8" inline-header="false" obligation="informative"><p id="_a32cdf50-6aaf-504c-6f06-07b5fbfc45a1">If applicable, select the load cell for the additional tests to be performed on digital
load cells in accordance with R 60-2, 2.4.6, that being the load cell with the most
severe characteristics, for example the greatest value of <stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML">
  <mstyle displaystyle="false">
    <msub>
      <mi>n</mi>
      <mtext>max</mtext>
    </msub>
  </mstyle>
</math><asciimath>n_{"max"}</asciimath></stem> or the
lowest value of <stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML">
  <mstyle displaystyle="false">
    <msub>
      <mi>v</mi>
      <mtext>min</mtext>
    </msub>
  </mstyle>
</math><asciimath>v_{"min"}</asciimath></stem>.</p>

<p id="_68916ca9-39ed-fb91-128d-217dfe0c1f13">2+h| <strong>D.2.9</strong> Summarising, the load cells selected for test are:</p>

<table id="_e3d0d532-29c7-1d83-07f3-a9b6f4ddb161" unnumbered="true"><thead><tr id="_3ad941d2-280a-3007-0c6b-8c9c33bbc9f5"><th id="_b784bc40-1d10-8846-f2c3-45437b39b750" valign="top" align="left"><em>Summary</em></th>
<th id="_24f65909-d391-79dc-aa6f-4434c0621106" valign="top" align="left"><em>Selected cells</em></th>
</tr></thead>
<tbody><tr id="_11add296-041a-d171-38ce-a4a4bf9c5d46"><td id="_61098b64-eb6d-886b-ecc7-4f4b76bfbfec" valign="top" align="left">Load cells requiring full evaluation test</td>
<td id="_459ad9a8-08fb-1064-7903-113d0d1814d1" valign="top" align="left">C6 — <stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML">
  <mstyle displaystyle="false">
    <mn>50</mn>
    <mo rspace="thickmathspace">⁢</mo>
    <mrow xref="U_NISTu2">
      <mstyle mathvariant="normal">
        <mi>kg</mi>
      </mstyle>
      
      
      
      
    </mrow>
  </mstyle>
</math><asciimath>50 "unitsml(kg)"</asciimath></stem>

B10 — <stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML">
  <mstyle displaystyle="false">
    <mn>500</mn>
    <mo rspace="thickmathspace">⁢</mo>
    <mrow xref="U_NISTu2">
      <mstyle mathvariant="normal">
        <mi>kg</mi>
      </mstyle>
      
      
      
      
    </mrow>
  </mstyle>
</math><asciimath>500 "unitsml(kg)"</asciimath></stem>

B10 — <stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML">
  <mstyle displaystyle="false">
    <mn>4000</mn>
    <mo rspace="thickmathspace">⁢</mo>
    <mrow xref="U_NISTu2">
      <mstyle mathvariant="normal">
        <mi>kg</mi>
      </mstyle>
      
      
      
      
    </mrow>
  </mstyle>
</math><asciimath>4000 "unitsml(kg)"</asciimath></stem>

C3 — <stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML">
  <mstyle displaystyle="false">
    <mn>30000</mn>
    <mo rspace="thickmathspace">⁢</mo>
    <mrow xref="U_NISTu2">
      <mstyle mathvariant="normal">
        <mi>kg</mi>
      </mstyle>
      
      
      
      
    </mrow>
  </mstyle>
</math><asciimath>30000 "unitsml(kg)"</asciimath></stem></td>
</tr><tr id="_409eb697-25bf-4a69-a573-637d070da082"><td id="_8bba297a-f25f-c8d7-70f9-e48b4a3b3b6b" valign="top" align="left">Load cells requiring partial evaluation test</td>
<td id="_f3bbb77b-959d-dbab-61ca-7a3013c1c1a6" valign="top" align="left">None</td>
</tr><tr id="_9e2abc69-11b4-9fdb-b574-f91c779a8ac1"><td id="_43ef932c-8598-1c5f-161d-c7ff7a622dfc" valign="top" align="left">Load cell to be tested for humidity</td>
<td id="_bc3e8acb-24e2-c2a0-3181-deb7eae777c7" valign="top" align="left">B10 — <stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML">
  <mstyle displaystyle="false">
    <mn>500</mn>
    <mo rspace="thickmathspace">⁢</mo>
    <mrow xref="U_NISTu2">
      <mstyle mathvariant="normal">
        <mi>kg</mi>
      </mstyle>
      
      
      
      
    </mrow>
  </mstyle>
</math><asciimath>500 "unitsml(kg)"</asciimath></stem></td>
</tr><tr id="_4169432c-5dcf-4c0e-6fa0-de1f19ab01da"><td id="_1a41ee11-2c6b-434b-8765-2f6c82ee33a1" valign="top" align="left">Digital load cells for additional tests</td>
<td id="_68eec963-ec42-85ff-3e95-8cb145264337" valign="top" align="left">None</td>
</tr></tbody>
</table>

<p id="_224f1dec-f6f0-981f-3da3-c1ab38a0f0cd">In this example, no load cell in the family is equipped with electronics.</p>
</clause>
</clause>
</annex><annex id="_59a0e19f-6280-d755-832b-7856b2ddc1d0" anchor="annex-e" inline-header="false" obligation="informative">
<title id="_59c75b40-567f-76d8-f748-18aea38bcb0c">Load transmission to the load cell</title>
<p id="_5a481bef-4eda-1f1d-de24-396402777599">This Annex is taken from the WELMEC 2.4 (European cooperation in legal metrology) Guide for Load Cells (Issue 2, published in August, 2001). With permission from WELMEC, the following portion of that Guide is reprinted here to provide guidelines for load cell evaluators, during load cell performance evaluations. Recognising the critical role that load cell receptors and load transmission devices play in accurate measurements, this Annex is intended to provide information regarding the effect of load transmission and recommendations for test design and procedure. The annex is informational and not to be considered required practice.</p>

<p id="_7b0c55da-e1a5-eb75-0dac-d867befb9304">For some types of load cells, the kind of load transmission to the load cell has an influence on the measurements and therefore on the test results.</p>

<p id="_ff902e3d-9fa4-492e-639e-54740d5dbf37">In this Annex the standard load transmission devices are listed.</p>

<p id="_f0335c85-c28c-5461-ed27-d7680e688f24">The manufacturer should define whether the load cell works with all standard load transmission devices for the type of load cell or with selected standard load transmission devices or with a load cell specific load transmission devices.</p>

<p id="_d93eb03f-352e-4eec-8048-1750ae81ebbc">This information may be considered for the load cell tests and may be marked on the certificate.</p>

<p id="_fc149442-ac7d-615b-e936-b131f0a45181"><strong>Standard load transmission devices</strong></p>

<p id="_5a10b2b9-8cff-873a-3c2a-11083d03315f"><xref target="table-e1"><location target="table-e1" connective="and"/><location target="table-e2" connective="and"/></xref> identify different types of LCs, (compression, tension, …​) and typical load cell mounting devices suitable for them. The symbols below classify the mobility between one point of contact on the load cell and its counterpart on the load receptor or mounting base.</p>

<table id="_8ce2776e-55ed-6843-68b9-f033b400eacf" unnumbered="true"><thead><tr id="_76aa0096-9b18-1e67-f6a8-3a46df947da9"><th id="_bc66e7e1-6680-0a83-896f-19f6c1f1034d" valign="top" align="left">Symbol</th>
<th id="_07865817-f1d4-9702-083f-9a6c03264c2b" valign="top" align="left">Description</th>
</tr></thead>
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</td>
<td id="_5c9ce943-8203-0e20-79b0-5f29fec08a07" valign="top" align="left"><p id="_6199b20c-b0f4-5b90-de4a-049dcad86250">Movement possible normal to load axis</p>

<note id="_1d7feb58-453c-53e5-d6c5-05f0eda503ae"><p id="_187a6e31-8aa5-ef16-25aa-d9a45deccbbf">allows for temperature dilatation</p>
</note>
</td>
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</td>
<td id="_2e62ea01-2d90-4729-a6e3-1205c4077e12" valign="top" align="left"><p id="_69fc2ef0-1196-a29c-a7d8-76ea3a2d9476">Movement possible normal to load axis, with reversing force (spring-back effect)</p>

<note id="_56c59e7b-82b4-809f-8841-5cd90b36c9b9"><p id="_328dbfc4-81d2-0bbc-d7f1-ad9bc4d530c3">allows for temperature dilatation, also used for damping of lateral shock</p>
</note>
</td>
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</td>
<td id="_e6645964-bb7c-08f8-4670-facb787d9066" valign="top" align="left"><p id="_0875ef93-5931-56a0-35fe-37ae0fda347e">Inclination possible</p>

<note id="_aaedb9e3-8082-27a3-8ed5-c1cd93f2f1cf"><p id="_bf35fd89-5089-19fb-0ff5-e79745106b31">allows for tilt of load cell or deflection of load receptor, no movement normal to load axis possible</p>
</note>
</td>
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</td>
<td id="_8e40dbbb-6933-def0-0678-de766653fcc0" valign="top" align="left"><p id="_38789574-b61f-62d2-0e69-0a41c230a490">Indicates auto-centring effect of the complete mounting assembly of one load cell</p>
</td>
</tr></tbody>
</table>

<p id="_d0a0cfac-334c-217c-2ba4-6a530ac709b6">Remarks on the standard load transmission devices presented in <xref target="table-e1"><location target="table-e1" connective="and"/><location target="table-e2" connective="and"/></xref>:</p>

<p id="_a814f1b1-3b75-4cea-dc04-dc656db858b1">All combinations of load cell and transmitting device shown in <xref target="table-e1"><location target="table-e1" connective="and"/><location target="table-e2" connective="and"/></xref> can also be utilised in a completely reversed manner.</p>

<p id="_dfafb31e-c8ab-0fac-747e-2b681ddbb78e">The load transmission device is independent of the encapsulation, potting or housing which are shown in the examples.</p>

<ol id="_d2e72175-b3cb-2039-78e2-a6064ad286b0"><li><p id="_3f57717b-b324-ae89-fd99-d379cb049b3f">Compression LCs (<xref target="table-e1"/>, upper part)</p>
<ul id="_a0a21220-fc30-3fde-3c8e-126c3479ef99"><li><p id="_7a194909-592b-e5c4-5d7b-7337bc086248">The load transmissions 1 to 8 are presented for canister type LCs. Instead, all load transmissions may be constructed for S-type or ring type load cells.</p>
</li>
<li><p id="_50022c3f-3224-f3e4-e6a8-ce3f55a6df74">6a shows a pendulum construction build as a complete unit.</p>
</li>
<li><p id="_bb3fbcbc-a112-14ec-a35f-fbc2c3f318be">6b and 6c show external pendulum rocker pins combined with ring-type LCs.</p>
</li>
<li><p id="_d9958e73-b3a4-8db6-b032-e159b7b35aef">The bearings for all compression load cells may be installed either below or above the LC.</p>
</li>
</ul>
</li>
<li><p id="_e110d52e-6741-55b6-2639-65a41fabfc91">Tension LCs (<xref target="table-e1"/>, lower part)</p>
<ul id="_27e49b6c-b64f-26f3-c8c9-292290bdae63"><li><p id="_8cffc037-c7ca-6c77-f6ff-5a44601630a1">The load transmissions 1 and 2 are presented for canister type LCs. Alternatively, both load transmissions may be used for S-type LCs.</p>
</li>
</ul>
</li>
<li><p id="_8c5fee45-8e9b-0670-438d-fade8b6e2fad">Beam LCs (<xref target="table-e2"/>, upper part)</p>
<ul id="_d921244a-8eca-ed5e-d12b-11b82399feed"><li><p id="_66e67e56-a1cd-89ef-377e-f5f529b812ba">The drawings present double bending and shear beams, as well as plastic potted and encapsulated constructions; all these constructions may be combined with either of the load transmissions 1 to 10.</p>
</li>
<li><p id="_80116f34-8f89-ffb6-c247-17f7cefdcc6a">The direction of loading, which is given by the manufacturer, has to be observed.</p>
</li>
</ul>
</li>
<li><p id="_326ae92d-9784-ac9f-4cde-ee97f061bdfb">Single point LCs (<xref target="table-e2"/>, middle part)</p>
<ul id="_b4aeea4b-92c3-ce82-8a76-4bb42dcc6a33"><li><p id="_57e1b967-e180-42f5-b2db-bb4bc38d0597">The load transmissions 1 to 10 for the beam LCs may be applied to all single point LCs.</p>
</li>
<li><p id="_d4f3727b-c768-5b6d-f546-4078d85c56f6">The direction of loading, which is given by the manufacturer, has to be observed.</p>
</li>
</ul>
</li>
<li><p id="_ea4ba0b7-5763-908b-1f4d-7b9cfbee877f">Double bending beam LCs (<xref target="table-e2"/>, lower part)</p>
<ul id="_4fbcb694-e444-a376-c900-1c0563c6adc0"><li><p id="_48dad19d-30fe-9f77-8078-c94aea4ecc56">The table shows examples of common constructions. Variations are possible provided the constructions allow enough horizontal flexibility between both ends.</p>
</li>
<li><p id="_7fc861a5-6d68-ddda-c08f-66e8399efad4">The direction of loading, provided by the manufacturer, has to be observed.</p>
</li>
</ul>
</li>
</ol>

<p id="_98b47d87-5c9a-4e52-990d-bcdc5cb1ee8e">The single bending beams had been exempted for general acceptance, because very small displacements of the “force transducing point” may lead to a change of span and linearity.</p>

<table id="_d3872925-6efe-b33f-6812-a72f9b32d2d4" anchor="table-e1">
<name id="_efc8503d-3e54-a20a-79b0-90c9ed5a11f2">Schematic drawings for compression and tension LCs</name>
<tbody><tr id="_437d7571-d791-145a-abf8-ae94d0098a5d"><td id="_a8589445-8505-0fec-c2d3-200d27ebf0f2" valign="top" align="left"><figure id="_2d296f29-5eea-3a45-3f89-b4f267df6624" unnumbered="true"><image id="_44195ac0-3337-44fb-5c5e-d995011895de" 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" mimetype="image/png" height="auto" width="auto" filename="images/figure-e1.png"/></figure>
</td>
</tr></tbody>
</table>

<table id="_c8091db9-4b49-4fc6-2ab6-c0870f165983" anchor="table-e2">
<name id="_b3fa8de5-a57d-100d-7e20-7b4c5510c827">Schematic drawings for beam LCs</name>
<tbody><tr id="_bd673748-f3ce-eb11-d121-e987df50b241"><td id="_9c38d70f-3ad9-16f8-073b-070777785295" valign="top" align="left"><figure id="_7bd53302-0b65-c458-0a48-209443900752" unnumbered="true"><image id="_d63a27ce-dcfd-bfe5-7fa7-95639eaacbca" 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13iqo7aXcPmvFj0dt5UsXCytOyGe3Fm9Rq2Ze/n/kQXsSmovJ+B28WZDWDlet1Y8FhZp89K9AGRJ49lT+bpPZEnRcxZiDuB5Xlva6H8HWQurfgd+Ag5JBW06PPUfWVxZlFntYWXZb7kIstGvkZT5tKNxiLV4lq66APGs3CzOLOPuLM7b4GoQ/OneS1U7WZxZvHMhhiTVvRnC0rzczzL7yhdu8BC9AksFmdWy8iI6704M/J71ZQcrwWiGaYmEbLoYxiGYRiGYSIfFn0MwzAMwzA1ABZ9DMMwDMMwNQAWfQzDMAzDMDUAFn0MwzAMwzA1ABZ9DMMwDMMwNYCgRF9Z6U7KGtrG9NfdX4a/SwX7VtOkho1oePZPevSAKD26Nizp6JTkTaYGSQNpwXarqftldGjzWp9lLCIF57z7p7LK1IvyIsqb0lnUhd+OBFeOYc9nMHkKJo6HsOc/VJR7+TXAe9EpL9pGuZs8ayEGgli8uYdYPuMvw9+hXw9758NMV+S1C/0VedXC1ERQl55u1JiGZ21zXE5FUH6QNuVuFcvOlORNoYbJA8Wan37jVQdKXtX3rrjfxp77jYSMoz5OPZ3+Nvwd2nXYaRmi8GGUQRManuW9402kULJmCjVOuUDbnUWCZ/kNbd5/jEqPfkNPN2lC18yNzPsImPKDtDlvKxUVl1PJmqnUOPUCmveTzc4wlYF5ffvNMJwISvSpSAGoN4rhavDClY6OvXAytr5KSe1n4ce4JgSxFCtUVt0NmjCJPqzNeXtKPRqevU338ovxu+uirPNXAdK9I6W+p6Fn0afiVvTJNQT/aiGoIw01r7uKjoqt3NLS+tH8nyNQoFaD6It07EUfdky5h9LT+wu/EtTdGBF9Yk/niafSccPfpsKiqq8H6vULDgV3fRZ9PsKulApzRlFi+rkWfoxrWPRVWt0NmjCJvvJd2dS3TvOgRZ+0POmY6bLo88Gt6BPv42Fto0L0Ia/ZMq9FRVQ473pKrnMui74owV70lVLhvBsoue65MSf6RJ0d3p7+Vk2iT1z/mvaRK/qeaNqITr3rLnP1f3XPz5KClTTHswuFWNV9yseW3al6w+kY7/BmWjxliLlrhdeetoofzt+VcYWlNQ+NUiPPNkkQfvO3fElPN2hCVw7pL+Jil4FNf26wvQ7i10s+mTJmTPLaWUHfjxbx1H1jZTzkS+bx7qU/086lD4nw+jVMwarsdepdxhV7t5pl5cmHd5liFf83zHDI09TFm8V15DPsnPGC144L5r6tXnjv8pHQ7TrKGHqSWS/snhusO3fWu8RrtxBYWk84/wXa+MdKJZ/e96OWndghYE7Fjil/HzqdlnjtcOBBFaKHj9mWj12cPw7vEcfYtWHGlIpdYLz2/l00TTx37IaAuj+wrv+6Kxr0Bk1o8KSHzbidMuaZ9drp/lAX6tvVN4dnAtFnlx95zz73uXIXFR9dS4+e3NhILy7dUvj5pvuRSBd5bRzn+c2kt6Dpqyu6h1EGarpXzf1BiL5ET57lM8e+suozl1vA/X3oNFq80eKZm+WHnRt8w6L7s37KyZTx2iTqp+ww8ausB/h9ZRg7Sph+2PvXYmcNYx9Y3OcUSk8ZSE89OURsuSb27s7+0dgpQtkPV70n7FChdsUCVeiJhlOKPptrb96zj/KmdjF3v0D3+fZVFSIb28AV5v3T3J1C7Cy0aJPIl1EObWj8a095l4PY59gBIYa60HFDHqDHh7YW167f83bK3rjPIwSsr1lUfNArr6rDe3fe5i9okrz3I2vpyeaNqcv452mS5xrHDXmBvpb7Fx/eTEumDqV0z7t4zPgrKNXGYoi6+bpnhxDc49WTPzL27vWIuvgrh1DvhknGVnDq7h8e/6Tu19F4Tx7Es1tR6NldxPo+DxUb71GvblpVQBYdNfculjuGXD3tM/q1SHZxG/GO5U2hBqkVzydVCWf8zj82dmKJw+/8WpFHw4KqCwMZ9mSz7Ov3uJ2yNuwTdezJ5k18yzn/sFEOnnKuo5WzLvogBpvGy2d5DuVs+lyke9qYMSLvYtvFIc+b6eL3mfd6BnVIN34Tfx8ylRZt2Ovz7NBN/NTxFelgr+f2Ez+kHflLaHzPJhRfO4U6js+mjXuNezbSneCbLn5rZreskXekPblJU7pm7hZR1g3T2tD4/3uK+jdJNsp66qf026E9lDetK8XHG3rmL8Pepp9XTja7d4vzplIji3i7DuGdepA2LX6GBjRNFvk+5c4xNLBeYxo+dwuV6uMXlLDmzjrjsmjj7r3a9d8KSvhVquh7tHUjatRrPC3LP2Lu56luqfWXobNp475jYm/ZjDMbVuwjq6AKFJmGGg970mLP1l8P/SH2LpV7iMp9RoXF7pdfhZ/Mi9ziy9qa523pk/ch05V7pFpeZ/th0bDViUvzbFZ/TOxN2iKtqdiOTd2aTaYjt8lS4/1eZNzLce270uDp/6Oi4j0+YSH63v9ln9dWW1ZljOODxSVe+ZBlOiz7J3G+ZXpjGjZrHR0uOSr2s8V37HcrGnibZ3hQG08gNnw/s1nFfW98XYgQ1IvCAz/YP+9jf9AnGaeZ24yJLh/Pd1xfPnuIw9vSU73Kx7hvowxqNe5LmesPmM9D3UtWyaQp4GSerMrHLo4UfYYg30mlZfuUfBSJNE5KaSP8ysoO0vrMayhJCKOfjH1mbcrgwOE1opzlPcj6qW59Z3d/qAt1tfp2oriPXY7PpEB5Jhu0/BxGg+xzn709244ddrT0yT1y1XTH9mgsfqOFRSUBW/qSkYclO6jEKw97xfZmtZv0pZk/7jfK5J4e1LT3I7TmT/2ZG1uhWYc9IsRO3fh0an/3R/Rrkaf80psaW8J5uh8bo/7vPCT2kj0xvRlNWFJIB/OmU5uUDjRV7Glr7HvbOq2hyHuxELcJ9Jehs2jD3qOi3C9ObSPSLN04k05OP8FI37M3bN2WxnZubkTfsKxtnmuf4tlPV167kQhXqln6ZJoLfjHy36pOExqW+R0VFeO3/pD4jv18j+Z6ymGiLAd5r7t8Gl8vPKIvNakeDUW6x/bT+lkjqEmLG2l5oXHNk2yuWVxsb+kT9+sZ0wfR91ibxtS41zhauvMwlaFe92hOf8v4iPYf3S3KsPE544VfedH3NGv4yZRkYTEUv4eezemvQ2fR+r1HqbRwCY3r0ZjiR75HhWjQp55OKWltacrqP33v2SPUUtJa08TF26mkdB+tmdaH6rUcSZ8UeO6zLu7zW+M+lz0kvmMf4GNH7EVf/v4faGafk4x7OVYs0mlZpxlNWFwo7lsVffUS8Hw+NISiEq7s0Gqa3O146iD9Nr5BA5ok0V+Hve0j+sqLckXYLpP/J97hogx6NhHPYOee1fRYmyainJfs8JRzz+Ppb+M/pH1H/xT32+Qcw0+U8zVtxPPSRZ+Vpa8i3SIqK8oV6R43/kPaf7SINs8eRPFN+9KMH/ZRaUkBLb+3JzXr8zDl/eERmzLVo9/Q422NdJbuOEgHRX1uRp0Gv0B5fxSZ3ycsLqDSsv20dnofI93v91FpsZFu7WaDKGebIdCcRF/9xDrUfsKHVHjoKB1a8yy1qtucJiwqoJISb0ufOqYPaTYQ8RZ6xctYlE8H8p6hNuntaOKiX6ik9CBtmD2SUhPq0LD3dNFXJuK1SzuVJq/6g8rKi6lg2cPUpk5jEbYY1490S5+5Z6jSeOZvyqR2Ka1peq7cE9Kw7jQ+4UavfUJlOrLhF1aNxC4+ViEri52X37ZvaGavlsr+pU7xfEWf13344J2Wnkc1/9hI/ZJ6adRpwgyan1volZ4eT+9+Vr9XHB+k/Hk3U1ryyTQ+89+Uu6vCAocNybNGtBHWmpnvK/sEK3m6KutH8UzU/WwN0dXeEAb7Vts+Q73LFoK2S+LZZv7VdPw9b8Tt0XW6EDEoo2Gtx4nz+rOvl9pCScOTkkdMNZyyytzPU1gP49s4CrhfD26zLR8vLESfWl66AFf9xNi3ZIx9+0nco20ZbP9Kq2MVfst3fGt9fwnG/Ynro96sV+pbI49QxjNJOtv0U5/JTptn0uSEG+mzwj8s79MQD0WOos8oD3XMnpGusLz8AmETmOhrouzfa8bdupZm9G5FjaasJPkfEWUyJqGtEFNer1DUDxnW8z9FDQuBhvzK/Xh1ofXYyY294tqhjkfU05Rj19Cw787PoUH106lTxms0z+cd4F/0WXXvqte2E33zf/5DiLMmyr626pg6WAQbJJ1u7rurXls3RHjhEX1quqJ8E9vS+CXbKFc8Q+trFh74qSKvfkQfLH3dZn5vPAdFNO3cu9rbT4wnsx4baJTF6YoFTwn7E8rndGoyYDptUff9lXiu2RT++wx/pNco5QIzruonxl5NOMXMo53oKzywlbJHtqP6PUfTjAW5XpZV3dKn5t3JT722Lvp0vPK5B2XZhLrNXGeW8xopTvf9QJnnnlTh5yk7OW7Pu4r4ir4nj5fp4p+9J91r3qGd+74Xorfx5BV0zPNjKDvwCd2V1I4mQtAqCUtLX7cZ66i4DBZUCDV0G28R4dTvxUfWesJ+J8LKdO9MayCsaygzJ9HXKOV0mvnDAVH3VT9/ok/GM/PTtCld/d46Wj21KzUbMJ027z0irifykt6QhvuIPl/UsBEv+rzGMymN547VFV2oqrOyvFVYpbZZjrVTxYDoxlmQTdk5WZTp6V6SXbT62CpdVFXgK/r0uHbX8RZkRrre8YtpV96/zThql5oez+m7emzk5TXL7tmSwtX0QWaGT7egKfpyPvN9dp7n1LxjBuUVfm37DHXRp+c3kOeNhnlWj3aUsXSHEE7Skujv2QOEEVYyLW2j61EbS6fl36587OJI0afev3nfv/zp46eLVrsycKqf8LO/v22GEBLXV+qbR/Tpfuq9bHd6Jj9X3Isc+ycFl7PoM347ScK6XiHqELd+mtGdawo3l6JPHdMn487b/KXZFexTJpooQnlAuKGbxCosBJqd0CoT+TneJ00D/JYXUnbOPJqfaXQd26UphRHEzW9FhzzvAKXLWHQxKgLNIi/eok+/drp5bTvRt2DbJuW8p7Hw5Ov4Thn0v6/UbmDvazu2Scq9ybFuhiBpTFdlf0pzPdc0x8Ep1/z2NyVPfkSfcbzVyIsq+gpyqG9dPCOPnynGIHRV0QchItOvECkI2yD9RJq8ehflOo3ZU64p/aXoW7AV99HO4j5PpxM6jafV+f+zFX0Ij/fQv2dNMLv8/z5kGi3auNdTBhXCTghMT96l6BuWtYUKcq43BZa4LzV9C9FXUphL78+bR9k5M4xuZVilh70tRJ+4nhx7p4g+Hz+kE+yYPkX07fBYF61+n8M8Ys5M1UHk6d9LC3Po/HonCIEn0zAshU2p0eQVVLTaWfTZ+fkTfepMXlP0ZX1Cc4e1M4Sa53lIP5FXnx9YMe1a8yHlzMPvG93TdSgR5RHNog+WH9Uq5ITecNpa+n7aKCw3tYZOprnzcmhBbj7tDZOlT70PaUGzvI5f0afgGf8lx3zp8Zy+634mnnGLvvdVMbYL5S+X03Fj6bN7hrro82fpc37excJimThkDI3p0s600OnP3s7S5/1sHbDNv3f5ePm5FH1uLH12ZYD7dLL0Od2fLuxU0efP0qf6eaHcc2CiT5ZH+Cx9VqIPlr6Z57SiszK/N62fdoj64RDWn9CytvShvt5CCXX70dPvZVP2+2uoYLc7S9+BY0pCnrF5F2Bsj4VYVC14UvQNztpEO81rZ/lc2070ubH0hSL6KtvSZyv6wmzpC0b0BWrp87LEeV2rYmye6G5V4tmJvkAtfaX5OXR56ol09ZQ3KWveQsotyKdPFEufnegL1dJnJ/pg6atI16miOYs8/Xuglj4nv5BFX0CWvmLKn38rJdfrT5PenUtZ7+dR/p/Lot/Sh/FUaMjkYHU5TkltMK3ScRrThx+ImHQgxgWWmo24GJC7AWOALqb6Pe+gnE37/Yzp8xaE+n3IBtrqOmjQdUEm48vxc+aYr/IyMdbnopSTK7rpbESe/t081scqlhvjyCAWlv3ylTKeq8RrnNi+ojyvPDmN6bN7hj6izyO+jGdqjGNSx/T5e95oKG5uluQ1Fk9/9vJ+fj9cJERiOhpW/dmKMU4PUvuUs3wFlpL/gr2rbMvHa7yiS9GH5wKR1SGlg5hwc7h4v8+YPrsywIQVdeyk1/i6kiOO9+co+hyeCcb02eVn2/7djqLPacmWUMb0+VuyxczDz8aYvgY97xATBowyeYg6pJ7luxSMZ0yfVViIMj0/qtiRY+4wpg/jxTD0AF2zZ8xcRSundDHHBYo/W1OHUnJcKp0183s6mjvZHB/3W1GRuB7G/03J/VOMO2qd2laMUywV74A3vMb7tUlvKsa7lWJM6KwRlBxvWPCk6MMEFwgpu2uXlHgv2RLImL5QRF8yxrot2UHFxfnKmEmMc7Uf06fmVV+yxa3o+/XQb2Ed0+crxMzIPv6mpe9nY3yZ3Zi+4mMbRRcmrlPgNeYOQmuVZzzeR7QLkzJE/tuIPwh7DuW5En2lAYzpg3WuAeoixi2WHaSNi6eLsI37T6f1v62wFX27Dh0QY+8ann2HmPThPKbPz5ItiujzTheTN4wxbKekdTNErJKwk8jTv/sb01e6MZPa1W1GI+ZuNsbYzfKMsfMj+kpLvZdscSP6ICQP5Loc04eymdaVmvd5mHJ/P0zlmDwzbRilxqfRmTO+o2PF0bRkiyYY1Bl+cHazQvV0Sgq/pKme2Xzes3eLqWDli+ZMYYzVmj1rvDk4H92gq57xP3tXXNMjJoVg/P4zzVLnfB1drHnlX5u9K2b1zVklRIcez+m7l582e1fkJw+zSb1nu2IG0GkT/iXG/XmXqff96LN3nZ6hjvpsnGbvWj1vwwpVMaEDeF/fd/auzKc+u9VrRq2Kmn9t9q5aPnZx/Ik+tSz9zd5Vy0D+keg05EpxD9712nf2rj7r2070iWvaPBN99q7XM1Hu2VL0CYHYQ8xCs7Kg+f5Gjdm7ajqWok9JVworK9EnhIk2e1ed2aujz951O2NWJKXP3pVdsYVf0jTMlpS/48x/0J3dGxnj9nLRnX0iDRnSxbyenCWrz95F3HGzVxqzhRU/ca2nHjJm+Gndu8Xatcfh2j2Max88ZggrpIGG/IcVqgUP9fMlc9avPnvXVvSVVXTJfvOn9r70iL6/njGILu9WR+QJ3ZOLN0qLvP01pQCXef0xf7EQYSmpHWnmuk+9Zu/aiT4hwAKZvSvLzmb2bjCizxBinvtsYsxOVWfvGu+uihm6fxtszHSWYlf1E++hjH/S6kLD4OBG9OFd73b2Ln4Lq581ZuAaqwT8g2Zm9BCTiT75+Utb0QeBY8Qd5nf2LoCgxoxaPMsZ3y2nSY2tRZ9MV529G9/gbJqKWdHaOFonkWf1XeT3uWFU1zNLWZ29K2bIzrtXXFPUgycfooH1jdm0TqJPTqw4pU4datxvGq372nv2rpXoM0So+9m7JYVf0fThbSguzijnsTNfoTt7Nqbjxi+kfUePeF1fWg4DIWTRxzBMaPiIayaq0YVkLFC2MZN6nfOa2U1rIkWfnViqcuy7d2sKTt27TGRg371b+bDoY5hqhkVfbBFzoq/8KG2aPZKuzUa3s+5XvaLPXODZ02VrdI+eLMYRWs7CjUHKd+XQ+XVbia7lg8Wlonv3gvrpdJY5/o6pXowxjgmiq3mvWM4L3bv1lJm+VQmLPoapZlj0xRYxJ/qcqGbRp05+QNem2j1aY8CwgMXTza5lY8jACv8LazNVx+EtYmye7Gqu12M0Za4urBZRzqKPYRiGYRimBsCij2EYhmEYpgYQkugrL9pGuZv2+J3VGRDKbNS/DnuNcqZ0CU+6knDm1QF99q0bIqmbL5j8C6qofBmGYRiGCYygRZ+68Gw4G3qIDe8FmMNMGPPqRDCiiUUfwzAMwzCVRdCiD6vn90nHqvzhF31BiQ23hDGvTgRzHyz6GIZhGIapLIISfRAncj9Q7JEnt/OSi7/ivPcCucVUmPeG5cK6KhAacj/QpPQWNCXvN1NA5BfMo0uTW4idIuRuFhekn+D57pR+xRZbIr/aosE66oK16iK5cgHdzhkvmGl5LTDs2QLN/+LP3osMi2tM/0Is0CyvgUV95WLJ6jX0RXrlXrHYCaJXizvo012HPTsQXGzuECJ3GDnh/Bfox5WTqV7yyZQxY5JIX722jhR9c3OXi4V21YWkhb9NOemizy6c2zzrO7QwDMMwDBMcQYk+YGXpgzDAFmOlZfvE9mB1ThwpGnU08CenNfHa6uvk5A40NW+Pnqy3hUkREL8fPiS23kprcBVlr/9cbMeGrZ12HS5xTF/dvkvswqBsRaWLPmxbNePcll7bvMntsA4cXuO1VZbcEk5s23Vst/d2aA7bvMlrGNt9lYht0ORuHlJMO12jVuO+lLn+gLlt1nFNB9GCbWsos+cVQjDJ/VVTkhsZO5EoO10cy51MdeLSKspCubYOnoMMi23PsNOE3DLOqZwOFx80nxm2OrPbNq9g/4+u8lzVaxgxDMMwTKwSVtGn7qUqxZvciL55xwz6drfHYuVp5H32OXUQfRBoZSXbKWtEG5Gniv1mDSuRXfp7tI3u1U3nfUTfxpnULqU1Tc+VWwhVbHz/6favhBXOFCJK3uTeshUixXv/Xq9reO4B26XNfD/Py8omLX1W1yjYZ+wtrAohOa5ySNZG2jTrSuFXcuATGpN4ltgCSu6z+3TjS819WtXxkk7dyXr3rl6mduX0WeEfZp53rNbHZ1aUC+qFmzwzDMMwDBMewir6VCFlioZf/hR+Mi3VWQkvJ9EnRUNS7VQfYaSnLdOH8PAam+aTpve1Zfey6mCxm7/lS9t9aCHIdPGkiyaVksLV9EFmhk83rY8IU69RmFNR3h6kZbDhlFV0bOMMOrvXa7RhYyad0+5BWvzR3aJ7FN9xHmJcz5PP9RQQtk2H+0whreYFZWpXTvJ5/2XYm7Qq53ofayfSrZfaQghGiGx/eWYYhmEYJjxUuuiTlj7VCuiEk+iTXbVtu7QT3bxixXuPpc8ufQiLQCx9algVH4EUpKXPm4rxhpbi0aWlD+Fx7GUt2+9tPYNFNVDR52TpsysnXRzaWfqQrps8MwzDMAwTHoIWff6WbFFFA8RUh5QOlJGzXkyukGPArMZs2Ym+34t+F2PamvR+hNb8tkl0kapj+uzSLyneKARZp4x5tHn/Ub9j+irCojvZGDcHQbnxj5W2guz3wweF8Kzf8w7K2bTfcUyf9xjDEjOs7Na0vYbn/q3G9EH8SlGGiTVCBHrG3clxckAXcv5En9eYvqUPmuP/nMpp2/7dFULVYUwfnpubPDMMwzAMEx6CF32ehh57HZ6RuZpWOYg+ffaum1mjXqJv2Bu0Spv8ISdvWM3e1dMvKfxSzECFXyCzd+Hk7FkfgaRbIUt20apnAp+9K/aKnPAvyt0V2DUQV3YLy3RhRUtP8ljWPBZQOZkGBCr6MNMX9yHvSYpq4W9TTnqe1bL3muUr8J9nhmEYhmHCQ9Cij2EYhmEYhokeWPQxDMMwDMPUAFj0MQzDMAzD1ABY9DEMwzAMw9QAWPQxDMMwDMPUAFyJPnbs2LFjx44dO3ax4Vj0sWPHjh07duzY1QDnKPoYhmEYhmGY6MZV9y7DMAzDMAwT3bgSfezYsWPHjh07duxiw7HoY8eOHTt27NixqwHOUfQxDMMwDMMw0Y2r7l2GYRiGYRgmumHRxzAMwzAMUwNg0ccwDMMwDFMDYNHHMAzDMAxTA2DRxzAMwzAMUwNg0ccwDMMwDFMDYNHHVAGlVHT4mH6SYRiGYZgqJGTRV3p0LT3aupEZVnf1et5Gs5ZtoqKScj1qFFBKhTmjxH38Zfi79NuRYj2ANeUHacPSd+jpoSeZ5RDfoBdNzlpOm/e7TCNcIC/Lcigzo3v15KVoI2Vn9KazMn+gMlSB8qO0edbFlJzakWZtKDK/1zlxJH2667AeOzLR74FhGIZhooBKF31wKYn1aGT2NqPRjyqCEH0QOeMrBJbumvR+hNbuPqrHqhwiIC9lG2dS+/T6LPoYhmEYppqpEtEH17xjBn27+4gePcIJTPSVl++nNVPP9bl33f0142M6WFymRw8rMi9xtVKo44TZ9MnmfRWehzfT4ilDKK1WfKXnxUf06bDoYxiGYZgqIWyiLyEunYZn/+TtWX6Q1mdeI8RFYvq5tGC72qiX0cFNH5ldoBAnp034F+Xu0oVhGR3atMyrexKWw6unzqsIW15EeVM6e8TZO7Rp08dmuujKnL7qVyot3kW5c8ZTu9Q0h2vpBCb6IHBOSU8T4f8+dDot2SSFVjEV5r1Bd3ZvKPyqQuBIsdX+7o/pt8MVD1ciRaGPcDm8mZZlT6V+jRLN8va+F6Ky4k0049yW9JeMhbQ+95/mfaGspy7e7OnKL6MDyyaKZy/TMe57nztLX/lB2rgs00w7KbU1jZ+zyrwXmQdf0WpcNz2pS8V9+UlLxCreRDN7taQzM1fQD5kjRL5tLaGq6PtxG616xhDQuP8pOXm+5e3i+jKc1bCAijL1FsnL83/yujbqeVk5fi855rWOG/oirSz0V88ZhmGYmkCVib7G/Z+hbQfkYP4yOpQ3XQgweQ3pjms6iOb/UiFCSvOz6cLGST7h4Mw0FdFn5ZIadKeMMb7dnHEj59IuveH1IhDRVxFWvweDMjqU+xwNmTCT5ucWWlu9woVLS1TJb7vojyOl5veyku2UNaKNTznp92QKrs6dqHWSUYGkS0luRBOX/hqa6FPqjdfzqpVSIWKt4iFq2W76JKO9UjdcpKWIvk5DrjTrpW398Fw7Kb0FDRnSxSfdzlNWKCLN3fXxxyB/3s0+4eC8hkfIZ2tRp1EWi37M8vm9eP/2GIZhmJpK2ESf3lCpLim1LU3N22PGkaJBbfjKSgrok7uNRsy03ngaOJyraIArxIRpPVREHxrIYbPWUVFJqbewbNyXMtcf8OqC9bU+6gQg+rysjX7CVjJS+OiCyB+wDp6c1oQGT//CR4wk1U41u2jl80NZm2Fhzcq5W5S3an3z6d7VBamFeJMWU9VKVV6yy7BqJTf0iEojXOu0483v4tyBZXRbupJXt2l57glWuLuX7nQW5Uq9VNMtKfySpg49yVsgB3h93TIn//RUiFjj2rW9rl1MBUsfFGWP/GfkrDdEZ9H3lDmstV/xzzAMw9QMKl30WXWlyoZQF13yvJVYQUOZuyCbsrMquh4rhEOF4FLHDqp5U4VISd5kalTbqstZJzjR13DKKip1Eg2VjI+1K1Ag4JYuoOyceWZ54znqok9PH4Lr5maKQAlG9OnfFfQuXf27T9duEGnp92SJfg8KXkI0gOsrPnRo03JR9jk5b5tdvbroS9GuLcq+eZJI74BMzyYswzAMUzOpdNEnnTo+SoouPYx06DabnrvXuIDDDFQrS58qzuy6nitb9PkNGyiKZUk6VYTpBGvpU611elm7En0W5wMVfTLv+vVVpwsgPa70DyQtq7zb4iTmFEtjaan76xtir2Isnu70e9aFHIs+hmEYxh9hE326sDKoaMgq/H3HeulOij610RZry83Nppxlm2lfribabASXXd4qR/RVCDPrMX0QQLNpRMYMcQ8BrVsYoOjzsXg5UX6Qtm78zZgA4OkOx9qKM3NyhLVpQW4+7V020bJ7VxdIVucrVfRpljW9azeQtKzybksliL7yotU0qXszY5LHrGzDyvr+GirYrVlPbYQciz6GYRjGH5Us+ohKCxfT2O6GJVB2e9p17+pYp+08pq/aRJ9HgLiZvWvVLRhu5Fgw28kIGAe28kW6NK6XGG9pbx00yruqRJ/Pdz/Ia/4l4yPavvRubdau+7Ss8m6Lfg8mhnBukdbUb/euN546rYzxM330LnMbIceij2EYhvFH2ESfbsHQXcWsTv8TOWQDp6YtxYscLI9zVSn67Jyattt1+uyFWPhwWqevpHA1zZs6WAhnMy8egeA1kQHdvYumuR/TZ3E+YNGnxPEeC2qI1AF107TZsUZ8WbY+eXKZllXebVGuWTGZosKqHcy9yHAVM3q9lzRi0ccwDMOESpWJvr8MnU0b98nGtGK2oR5OnelrJ6JqtzuVTqmXXDH2L0JEn8AzY1IPJ12jXuNpWX4VrZsWUF7sl9GRzt+kB6vzqvUTAvPXooN+RZ/dc4ez6jqX17Dq8nabllXebZEC2WLZFH33GbfXl927ehjpdEuoLuRY9DEMwzD+qHTRJ5aQmLXUYp9XdHnmeC1EW2voZMrW17BTdo8wZwIXbKGsoW0qGvmyCBJ9wGaR3Srb71bBmPX8lsu8GBYoOTvaWAT7XVq64WsvQWQnkCzPK+vUGcLFxTp9nnjqgsY+C3IryPUFfbtbPbhIyzLvdih5Xrb9B3Oikc9CymZ4/9cHqhVbuKGTae6ybyg307e8dCHHoo9hGIbxR8iij2EYhmEYhol8WPQxDMMwDMPUAFj0MQzDMAzD1ABY9DEMwzAMw9QAWPQxDMMwDMPUAFj0MQzDMAzD1ABY9DEMwzAMw9QAWPQxDMMwDMPUAFj0MQzDMAzD1ABY9DEMwzAMw9QAWPQxDMMwDMPUAIIXfeUV+93qDnuQTsnJo98OVyQaKuW7sql3nTRqOGUVlWpbm4Ky0p1iP97mHTPo292++7M6Y+yxm5Tegqbn7tU9KxX1vor93GNoVN89BgX2q100zdwH+LihL9LKwkCfq4HYf3jeVDMt6zoaaeUTafkJAvGO6EJJ6efS/F/87P1rt1/1XKs9ohmGYZhgCFn0JaafSwu2H1Y8iqlg5YuigY0bOZd2hUn41QTRZ3Vf4aP67jFwyuhQ3nQ6KaUN3b10J5UW5dKk7s2ocf9naNuBY3pgR8pKtlPWiDZUv+cdlLNpv+esVR2NtPKJtPwEgUvRV1ZSQJ/c3YMSGvSiqYs2UVEJfgjGM+rfOJH+MnQWbdgb2HNnGIZhfKkE0QeMRrtFWlOauPRXzS84/IkjFn3+qL57DBi9bunfA6Bs40xqW6chDc/+yduj/ChtnnUxJad2pFkbIEgirXwiLT9B4Er0FVP+vFsoPaU9Tc3drfmV0YFlEyk5LpXOmvl9Jf8+GIZhYp9KEn1EZcWbaMa5Lekvw9+l344UG911yzLpzu4NRZopifXo6qnzKHcXBJp1A2fV9fm3IQ/SE54uoKTU1jR+zirRRecr+oqpMO8Nr+sNnvKxTVeRcX0RZtLDZjdgvZ630ey8X6nM09iIbsI546ldaprZ/TR18WZhmZDXr3XVUzRPCeNtYSqjg5s+MruwkP8JU8aIsHr3Lo77pDenS6e+RXMyuovwcbVSqFPGvIp70LpAkd8ZUwZTWqqVUAj9Ho0A3s/RO40S4zmmtqaMGZPMayCN6as20I+Lp5vnvMtFwyPIUpIbiT8Nsi4FY+kryZtMdeLS6KzMH8x7tMa6fMS95KyvuH839cqxjDz1Or0RdRpypShnPFff/FnnR39eYctPnUbUOeMFs24inSHTP6ONGz72qq8ZOT8qZeEHF6JPPNvercSz3brf99mK+rggm+bnFvp5fgzDMIw/Kk30lZftpk8y2lOdE0fSp7v2U/68myk1oR4Nm7VONBqlhYtpbPdG1KT3I7TmzyLXog+NEdI4XHKUCpY+SCen1KXOU1bQoaPbFdFXJCyNLdMb0+DpXwhRKK9n3eVsNLDifhv3pcz1BzxdTt0pKbUtTc3bQ+Xl+2nN1HM9AgaNZbG4Pq4xMnsblZQYok8VZvKaRhkcptL8bLqkXpqPP65rJfpwLEWHvF+IhL9mfEyHio+KMk1LPtnHXy/HcN0jvstrotsVjXBJ4Zc0dehJ4h6X7zpoXqNRr/G0LP8IlRetFl2zOCfH5cn7dhJxKKsLGydRUoPulDGmIo+BIq9v/Ml4y0E8VJSPFKSyfKT4lBZs53rlXEaoB7Jey+dQUriO1uzSf0P+n5fMTyub/BQq+Un3l5+6Rl0T3ell+0Q9wLVFXVi5i0qK80UXbAoso+sPaXm1wY3o2ziTOtSpT2dlsiWPYRimsqk00af65/z4Ed3cLEkTXEaDBdF2ZuY6Ksi53kesWIk+NQ0pUkTjlb/RFH1rf/3GwjJkdBWlJTe06HKusKoY4sY4KwUDRNaejTOpfToapwqLjJew9VxfNqRGAMNihfuakvenOPbyl3mqFW8r+nDtg8VlRmiPxUu9R9Vf5kcvR4PQ73H5jm99y1W5RwgRcQ1TJFX4e5/zU3fMcV6GhVOKnuDwtq7CCWE+YQZlv7/GZyKHbnWDKDkl3Xgmx45t9L1/rV5ZWiWVMsJzkfXatIJb4v957T283vdanvyki/zscsxPssjPHlP0Ic0Dsq5tnEmnpnufE1bThLo0PHub51p+cCH6zDSzthFrPoZhmMqlSkTfe0te9REToOzAMiEG/5LxIa13Y+lLb6Sl4WlwU1vQ5NwfTdG3+pccy3Fy9uPnjAa2YnyXJ7xH8DQ59U7Kec9XlKrd0ur1K8YU+vrr1i2fe7Q4lnlVu7BX/phpMVatojzsRF8o92ieP7yZls2bR9k58yh76mAhWlXR552GEd+rnvipO9JaBSvTpKeGUFLtVGHNhTVzV+5Sz5CAwCkpXE0LcrIo09NdDveXobNp4z48D4v7dHg+fuuVTRmpok9Pxxvn52XW87pGOmqPqxRxXudt81Mh+tTwONenTnOv+sWij2EYJrqpNNGnNk5f/28ypcejsfAeTF96dC092roR/WXYm7TKhaUPY9z0NNBo1NNEHwQRrDMy/7rzbWwthAnw3GPD9rfQrFcv9klHOjeib+qKZca9atYdWQa6qLASGKrosytTWR52oi+Ue5yat9vsQjaW08imnHlLaNmsa8Im+uRs2+OaDhJCwexiTaxHw+f+m/5x7ok+wjkoijZS9ni169a/6Du2cYb/elVmdInblVGgos+njDxl57ael/jNT/WKPuM6jbl7l2EYpgqoNNEnu5Xsug1FmAAtfb6iz8HS52MVdMK6gdWtYLrVRcV3IgmoXEufb5n6t/SFdI+e5+XVTW/RvRuK6LMSROq4QL27MxTUrttSOQnFTx30V6/8lVGoos/H0lfHRX6aG/kxxvhV5Efv3q0O0edvIocYBrJpudYVzzAMwwRDJYk+bZyTVUPod0yf9Xg3qzFs7sb0GY28r1ACRgPrNe5MacBthau67MePGxxFnxzTJy1YnitY3qN+bCX6LMf0ecY46sLFIPR7zFzyTx/Ro44jDIfoU/Mj7wtAcDSqHa+VnzPek4n0OmoIm77pbdxb+izH9HnXq9Jdvn849LGWgYg+y+fV3Cgf6zF9nskRan40Yeidn+oVff6WbDm08XUaWC+dOk/5mg65nTXMMAzDWBJ+0edZRmRA3TRqf/fHnn/nxgxCu9m7a3cfNa0ucoyVnGEou6mkCNJns+qzZw3RVTFbWM5qlOnJ63ljNLC4lj5zs6Kb0eh29JrZuvJFcZ++s4d9RR8aezkjVd6jm9m7dqJP3mMws3eDvceDh4xFkmUZqsu7QJxkLC20EE6BiT519quxVEopHdqU47XciONyLxqyzGsNnUzZyszdkoKVYimcQMb0oevWX72SVkm7MoKAC0T0OT0vs6xCys+uahZ9Nosze94jvDgzwzBM+AhZ9MkwqsMaYDPf17Zhc1ynD1TskgB/sT7cjAzvNezSsZbY42Ya6hpqvt2rxV7rl2FW5mkT/mUzCcDT4Cvr5lmJC30NO+d1ApV0TSER2Dp9ujDwuYa2Tl96j5tpyvhuPsLFKy8h3KPR1VYhwFCmHSfMpsXzJglLl7XFNlDRV/HHQd6XrCurCw8Ly89VjQZ7RKke0RpM4Pgg06hLso6K8W1Z6hZf+rMy8BVo/uqVcxlVWN/ciT5/zyts+alE0Vfb4h0B95fh79Cvh43yN9bje81L3PM2bAzDMOEleNHHRCAWAothGIZhGIZFX/RiToIxuycrLDrWC1AzDMMwDFOTYdEXtaBbL8dr0WHR3T1rKXeHMQzDMAzjA4s+hmEYhmGYGgCLPoZhGMYV119/PY0bP850o0ePpvJy29lIDMNEGCz6GIZhGFeMzxjvJfL07wzDRDYs+hiGYRhX6CJP/84wTGTDoo9hGIZxhS7y9O9M+Nm7Zy8tXryEZs6cKdyiRYtpz+49ejAmTGzevIly5s2n7Jx59M4778Rc/WbRxzAMw7hCF3n6dyZ8HDl6lCY9/TSdfU4vuv6G6+nWW28R7qqrr6YuXbrQ5ClTuOwrAQi+l156iTZu3EB3jR1DZWUV24HGAiz6GIZhGFfoIk//zoSPwUOG0IgRI+jBhx+ydBCC9z/wAJd/mJFWPpRrxoQMFn0Mw1QfF19yiTlzEv9Gt27dogdhmEpDF3n6d8abnfk7hQuUzMxMGjlypI/Q0x1E4YwZMwJ+BrAiBpOvmgCLPhZ9DBMxQOxJ8GLatGmjlz/DVCa6yNO/M94MGDiAWrRoQdt3bNe9bIEg69q1Kz3w0IM+Is/KXXrZZVR02P22m0h/+DXDqV//fjEnaMIBiz4WfQwTMbDoY6oTXeTp3xlvYE1r2bIljbx2JB0+ckT3tuTTTz91ZeWTDta+FStWuH4Ojz/xBNWOS6QPP/zQdZyaBIs+Fn0MEzGw6Asf33+/jiZOnCAsJRgcP+LakdSnb1+67/77eXakDbrI078zvkD4xcUnCeHnpl698sordNPNN/mIOzt355g7aN58Q6T44+nJU6hjx470+uuvuwpfE2HRx6KPYSIGFn3hAQPgMVAeokVvRHHuvPPOozlz5ujRajy6yNO/M9bgdwqLn5uu3gXvL6AbbrzBp17aOczo/c9//+v4HCA8x9x1p7Dw/ee//3EMW9Nh0ceij2EiBhZ9oQPLiNOsSOlg/YPVhRvICnSRp39n7JFdvRB+H330kW25YV2+QZde6lMf7Rwmd+3+c7eejMmiRYvEdZOSkig3L8/2uowBiz4WfQwTMbDoC435C+aLbly94bRzgwYNonXrvtOTqbHoIk//zjiDSRRPPvWUsLihuxdrwVmBPyZwen3UHcJgOILVM4B4xPPBtcaOG0s7du7QgzAWsOhj0ccwEUNNFn1r1q6lE0880fWAeCtOP/10n4bTyd1737104403WDaqbkAjjzznrVmje0UlusjTvzPuQF3uP6C/Kcj0+gHB1qpVK7rn3nt86qR0KHvUZ93Kh3fCyy+/LNKGVZEnbAQGiz4WfQwTMdRk0ScF1BNPPql7uQITNwYOHOjTePpzWNrCzQB8K64bdZ1oeEMRqpGELvL070xgfPnlV6b4Qz158cUXTQEo6yuGIuDPh6yPOIYF+syzzqJtW7eKsBCJ6MaVlj2020grVupdVYDt16RglqJv1PWjaMOG9eI83j+xAIs+hokiarLoA7hfNGpo0ALlzbfeEoPedVHnz6GBxTIagYLGAyI1lrrVdJGnf2eCA+JPdvvKdhcWwKzsHHpq0iRRbzEsAQ7H2IP3448/Fgu0X3fddWY8dBljAlKwf1JqMrDqyUXvP//8C1GvYfXDTGeMiTxUVKRHiUpY9DFMFFHTRR/44osvgxJ+EGGqxcStw/IZiBuIuJHda3q3XbSxefMW+u6774TAQH27ZNAgr3K48qqrhDCBHzanX7p0qVd8JjBgTfriyy9FeUJQ40+DbId1d36/88X7AKIEvwlY+5jggaUPi2mXlpZ6nVe7e2MBFn0ME0Ww6DMIRvjBOhKMpQ+zeCF63CIFH6wF0U52To7oopbCTm/83n33XfM8wrldL45hIhFY+/BHTdZhiHCMrfzzjz/1oFELiz6GiSJY9FUgJ3Zce921rsYurVmzhq4ePNhH1PlzAwYMcNVFiwbCGFOVEBOCT4IxZ/66C1EPIfpY8DHRDKx9GRnjzckbsPKhuzeWJnOw6GOYKIJFnzdY+wzCD5Mt7Ja/kECUtW3TxkfU+XMQff7EjCpA3QjEaAJWVUyecSoDiF1/5c8w0cDACwaKyRuxaOUDLPoYJopg0ecLXs4QJXhXoXycxjahi9fNwszSoWt30aLFejImEJ3Suoeu5iMuLI7RiJOoQx3kCR1MrIBJNajPGNIQa1Y+wKKPYaIIFn32SGsblr7AC9tuiYXLL7/C9cK32K7NSswgbZQ/xu7ByhjtEzb84STs0K1rJwgZJhqBta9uet2Ys/IBFn0ME0Ww6HNGijEp/jCzUbf8IQyEn53FT66DNnbsXT4iB2nh379MP5bG7vnDytqHrl+Uh15ODFPZfPD++3TbbbeJd2K4HSz82H8by+bofuFw/vZfrkxY9DFMFIEXhoRFnz1S/MEKh3cYPiEA1fLCemYY4weBh3F7+MQ+pr379KGPP15khkMcxFXTwt6pdpbEWMXK2udmkgfDVAaYZIE/IdH2h6O6882ij2EiGLkHJ8QeLCqPPvao6Yd9ZLFFmPz3eNHFF3vFZQzQ7Yuyk6INDhMucA7CEJ/PPPssPT15Mr02Y4Z5DmFkeMTFuMGaLrKxgDCse0AuDlxdjRdTs6lu8RQs1Z1vFn0ME8GggZWNrBNuw9V00D2LcpLCTgpmdNXWSatjfpeCEGFrmkXPCZQfrHtYIkd+Mkx1UN3iKViqO98s+hgmwoHFyR9qty/DVCZYfBpWT32hZoapSqpbPAVLdeebRR/DRDjS4mQHW/mYqgTWvuOPP54OHz6sezFMlSEXTsb7MZocJoux6GMYxhZ0LzpZ++DHXZBMKCx4f4FYekWfZWjnUOf0c3Zu9OjRYsxkdTVyTGyCPx8YY6s6bKPWsmVL6t+/v5icFQkOk8Xef/8DIfSQx2+//cZnRYGqhEUfw0QB+IdoZc2T49MYJhQqc1N5q1m/DFMZ3P/A/TRk6FAxKWvylCkR4Tp17iQmPbmp/5dffjl179GdSktLda+AeeiRh+n000+nX7b/4nWeRR/DRAF21j628jHhgEUfEwt07Xo6NW/enM7p3TtiXHJyMq1Zk+eq/p/d62xb0ffCiy/Se++955XOv//zb7G6g1X4x594XKxHii3l1Dgs+hgmSsD4FSw/IpHrxzFMqLDoY2KBLqd3oaSkJGrYsGHEuFq14+ldTazZYSf6nn/+eUpMSKS777nba1u4KVOnUkJCIt10040+cVj0MUyUg3EgGCMlwXF1jg1hYocZM2eKJVjUsXi9zjnHZ3ySG9ejZ0+vdGCNxnqSbho9hgmFqdOmiT8YOTk5NG/evIhwF1xwAX399deu6r+V6Hv33XcpJSWVasfF0x+//+EVHu//1q1bC2H59ttvewlCFn0MEwPA2icHLeOYYcKB1aD4K668Uuw8gvFIgTjEk4PWpdu8eYt+SYYJOy+88CJddvnlYlxfJDm3Y/p00XfnnXeKPYAbN25Cr732mpeok7z55puUlJhEteLiaeLdE80wLPoYJgaQ1j628jGVjVWXLMaPQsStW7dOfFrVQat4wXDppZdSh1M60JYtm3WvsIFu7VNOPYWuuuqqsOSZqV4wpg9dqt26dYsYVzsuQfx5clO/VNE3bPhwSk1JFSK2dlyiqcfs3Kmnnkr169Wn7j16iPgs+hgmRkCjCscwlYkq3uS4vDPOPENsRD9g4ECxNR2sevj8/PMvLOOFQo+ePUS3MKyGlQVEH7Y25O7n2GDCxAnUpUtnGjxkiI+1rbpcs2bN6KuvvnJVv1TRN2PGTLFT0KBLL6X4+AS68qqr6Kqrr7Z08QmJ4g9SUlKyGKoBax+LPoaJIGAx+e6773y61Ny4xYsXi+4C/bw/x7N8mUCQ4g3CCGv43f/AA2J8Xt6aNWZ3MCYSDRs+jO67/37hh23ZqlL0PfnkE5SSkkL5Bfm6Fz3y6CNUOz6Btm3dqnuZsOiLLe65915XVrGqdsFO5Fi7di0lJ6dQAkTflVf6TNYAWJ4mITFJjPlbuHCheR0WfQwTQaDBDEa4BetwLYhMhnHLWd26CUsexo5iQVkIP6u9dlG3EAafY+66ky66+GJXDZw//Ik+LCh98smthaXD6nqo9yeccIJYMmP3n7t1bwGLvtiiZ8+e1L59OzE04NLLLosIB9H2v//9z1X90kUf2Jm/k9LS0ik+Lp6++Pxzr3Ry8/IoMTGZ4uLi6edffjbPAxZ9DBNBSDFWVVT19ZjoB/UFDQ6A9c5OfAEIwj279+inQ8JJ9H366aei26xt27ZidqNdg3rJoEGiO7p3nz5UZLFtHIu+2KJb925CZOnLplS3C2ZMn0pWVhbFJyTRzTff5OWHyR0JCUn0zjvv+KTPoo9hIoiqFmFVfT0mtsByLnqjolIZ6/zZiT4IPnTpDh02lM4//3xL66ME3dBYx+zSSy8T4k+f/ciiL7aojHoYKtgaThdedtiJPvDDD99TgTaMATsyLV6yxDJtiL4+ffvS+vU/suhjmOqmqkVYuK63/scf6LnnnxddanihnHnWWXTZZZfTHXfeTsuXL9eDMzECFn+1algk2Tk5YnyfU5hAsRJ90sJ33XXXisHrqHOybtu52XNmU5MmTemaa66hpIQkr65eFn2xxetz5ogJD/r+z6rDJA9MjNDH3QXrRl470ucaqjvxxBN9hJcdmIiCIRVWoi9Q8J6GBX7z5k0s+himugmXCHNLqNf7+aefqEOH9sKygn+iGKsiRR8czmExXxxb7RHMRDfYxN7JovbGG2+E/bnrog9j+LBm2T333iOsdujaRR1047CUxZChQ+j6G66nrl27mhY/Fn01D4ggCEN0uep/EAJxGMOKdNxa8SIFFn0MUw3IF0dVEcr10KBjLbNBgwaJLjU07vr6bGvWrKERI0aIhhjiD7M5megGIgtjhTCu7+WXX7btNkNdQPcvROHCDxfSnNmzLcMFii76YOXDbNxbbrlZ/PmAkLvqKt/lK3QHSzS6g9FAY8cQxGXRV3NBfX3qqadEncWfmRdeeEHUbbcOv4lu3buLP7g33HA97dy5Q79ERMOij2GqAcykfX/BAv20YOvWLZSSnCK6BaRDA4cV17HdDmYj4hjn1DBYo2nmzJl6coL5C+YHtSvCfxcuFC+3NiefTHPnztW9fYD4w4sUDevDjzysezNRxG233Sa6T9E4fvvtt6KOwTqiggYUXUj/Xfhf8fnajBlhE1C66AP445Kamkqjrh8l6tmKFSu84lgx8e4J4o8I1hO89757vSyWLPpqNvhDM2DgANq+Y7vuZQmWvULdw7qU0VpfWPQxTDWBZS6susTU3x1eMhgrha4EdZ09HCOuujMHwtw55g4zjATh8A81UJAuxB4aS4g/t8iuYHSrQQQy0Ylcbw8NIwTd6NGjadSoUaIrf2ZmpliXD4s1Yz08CEKs36fGCxUr0QdQL/GnArtoYEFaq1m5kpUrV1LbNm3onN696fHHH/PJF4s+Zu033wjh52Yc3SuvvBL2satVDYs+hqlG5F66KhByEHDyWC6bYQX8IMogAhEH4XX/YPfonTJ1Kl1+xRX01KRJupdfIDQvvOgi0bUWzS/Imowu3tasXSvqkhR/EH1PPPmkeNbqHxI9XrDYiT6Aet2qVSvq2Kkj/fOf/7S93qmnnSos1Q89/JBlGBZ9DID1zs3YPAimg4cO6aejChZ9DFPNoOFUhZ0UfWhMdUFoBSwf0hqoij6kifPBgrXNIChhuQsUiIBz+/QRYwHDvX4bUzXAuodZufqYJn8Oa+P5azzd4CT6AEQoZvC2OqmVz1Is0h+zdrFlnN0klEgXfdk52fTee+/Zurh4Y402eSzbbJyDGI6LTzT9/TmZlp6Ofp1YcFcPHuyzc8enn37mWAfwno1PSKa5WdmUt2YtTZ8+nW699RbKnDXLJ304DI1wSq+6YNHHMNUMBJJq0cPxB//+wMdq5wQsMFnZ2WYcpAUxGQpy5mOwLy4sDIrJH26EKxN5zJ4zRwg4fQkKJ3fTzTeJIQbB1hkVf6IPzJo9W+y6YRUGYg6zfe124wCRLvogtiBGMIbMyqn+qljDubfffttvfKu09HT068SCg3hTBR+cv2VVpOhDuCefeorGjh0r/nSMzxhHM2bMEOOppXviiccdLdDVCYs+hokAVOGHz2eefVZYKtyCFxJeRGoaoe61i3/C0kqiz9Z1g4g/YEClb/8Ga47+AmcXGc7OCucGN6IvVCD6sMbkNSOuicgGGmIL+woX7iq0dE7+EDcQIAWFBT5+Vs4prZtvudl1OoG6bdu2CYvy3XdPpIsvucR0WK/u2eeep1WrV/vECdVh67IVK1eKoQionwmJyVRS4n9MHwQTxBK6gxGvTnodGnTppT7lhl4aWPsisU6x6GOYCEEKPzR0Dzz0oO7tF8SBlQUWvlAEH5bnQHyINlj6kKelS5fqwWzBsh1YABXvDmnpq8yFm5FPvUHSu25Up4e1c+FII9odykBv0Pw5VTxALATb8KF7GWNCK3N4AGb/4jqw2gSbz8rESYjpZa07iKkff/zB57ydc0prdW6uz7lQHfL34MMPUWJiEp3dq5dY8gnvL5zDLGt0neL9gUk4mFC2bNmysPzuvvzyS7reI9og+qVl063oQ9jZnmWJHnzoIdGjoZcbiz6GYVwBsYVxcFiANlCenjxZdHXZjV9yC0QjFr/Fb/+0004TA+EDTROzKxEfkznQ5Yc0KusFaCf69HNO562cXVi787HoqlP0Mf5FX7S6r//3P2p9cmu65JJLxLsOQs/JQQxihjj+2G7dutUnvUDckqVLaeR11wrRh4WapfBzK/owpg/WZ9TrWbNmibjoXVGvwaKPYRjXyN9doNY6DKIPphvWiscef1zkAZM5MEszUDDGEPHbt28nhF+gojEQrESY1Tmn81bOLqzd+cpwsNRg7TvsgIKuUsxWRbmi+wsWWFhV9TjhdCz6qhd/oi9Uf7dhnfwCdejKbdy4sehW18Wdk4P175xzzxV/SLds2eKTrlsHiyHuB0u0hCr61q1bR7fceotP2bDoYxgmINAlarWGnx2BhvcHBCe6aLE8h1w+JhDwz3fY8GEijcoUfMBKhFmdczpv5ezC2p0Pp0PXF8Y4YY9QdHGhq0tvAHEOW4pBDGJxZD2NcDgWfdWLP7EVqr/bsE5+gThY+CD48IdFF3VunRR+oeQHEzLCIfpeffXVKrP0ffnlV2Kh8bO6dRO/y65ndBWf//d/rwU0BIJFHxMy2O0B4kCdxQdzvKw/+K5/unHY8ksNH0jcWHB6+VmVhTyPLmGUOc4FY5mzAsIPomNHkNsMYS23QK2VwWAlwqzOOZ23cnZh7c6Hy2H8FLqyIPYg7vRGT3cQf+iGv/2O20Lu+tIdi77qxZ/YCtXfbVgnP7cOf2Tkbip6HQ7UdezYkV79x6tB/Q4/+vgj6tSpU1hEH+JaTZYJp+h79913xZqUnTt3orrpdSghoWKscePGTcR4x4T4eLrn3nsdZ6pLWPQxIYNuRbfLcoSjPoUjjWggkPtE4yxfMMHsvmFHuLqLKxMrEWZ1zum8lbMLa3c+HE4KPt2y58ZhHCWEfzjzxqKvevEntvz5B+LCmZaVe+XlV4RYw7g8ve4G6jDrNiE+gTZv3uxzHX/uiy++EF3L4RjTV9mib8TIEWJ1gqZNm9I111xDuXl5Xmlu2bJVLK3UokULSkpKoubNm9PWLVscr8uijwkZO9FnVXesztlhF9bufKwRyH1WluiLBqxEmNU5p/NWzi6s3flQHSwhEHzX33C9TyPn1mGLNEzoCVf+cK+yHQjEsegLD5UtxKrSJSUmiZ4Ivc4G6y699FKx0kCgdR2iT53IIdfsqx0X79fJ+i3X9HvjjTdo5MiRPs8oHKIPW76hK/z4448Xqyc4pYVrnnrqKaJnBnuzb9/+ix7EhEUfEzKBiL5ACDV+tBPI/bPoi37R99AjD4suXb1xC8ShO7h2fAL98MP3PumH6pwEiJ1fZYo+DB3A3rrY+zc52WjIMHsdn5hAhOEhWCA3kPFOkYZduford7f+bsM6+blxH7z/Pp1xxhlhsfJJB2tf/wH9A84XLGPt27cX3buLFi2i+ARjyZZfHIQSKCjINwXiwoULRb2GgHrm2ed83gehij70sCQnJYt67W/RaJVTTjlF1P3Rt4223UuYRR8TMnaiz4pw1Kdg0sBkhG7duokfEawpifGJ4hPfMRg3VLZu3SL+xcprIH18jhp1nWiYgiGQ+2TRF92iD7N0IdbcLF/hz8n1zsKdR6eG386vskQfflMpKSli8XCs5YeB/VgWCN979jpbLAqOGc4XXXyx6Pp66cWXKn1CUWVgV67+yt2tv9uwTn5u3DPPPCssYnpdDdVhb+VA8wUB2ve884QoWrVqlSnk/vzjT734vcCfDCmYMANYir45c+b4/NZCFX2w8p1+ehe64YbrbcWbFfizh3UP4+PivUSdCos+JmTsRJ9V3bE6Z4ddWLvzVkCMQdxBfOFYB/+o4AeBFow4k/Eh9rA3pXoN+OEc/OACHR8XyH2y6Itu0Xff/feFbOVTHbp5wm3tc2r47fzCLfrwGxo3bix16tSRrrrqKtH1BZH7n//+V7yDsIQGPrGbDcoBzwpd3hB/GPP407ZtepIRjV25+it3t/5uwzr5uXEPPPhgUONU/Tns2vHZZ59TYaHvNe0chlGos3ettmTz56T1DQLq7nvu9imbUEXfhRdeKNotrAMY6I42sBDWqh1PS5Yssbw+iz4mZAIRfYEQanyIOPzjcSPmEAY/MjdhJWiAEMeNpRCWRrd5kQRy/yz6olv0ndT6JNFdpTdqwTpYul5+6eWAGkN/zqnht/MLp+iDpaVfv35iFiN+dw89/JDfrlvEefPNN8WfuksvvUx0/27fsV0PFrHYlWu0OVjWsEi7Xk9DdQMHDqSPFy0K6Pf42v+9Jso1XKJv+DXDfZ5RqKJvyNCh1KB+A5o7NyvgNK688iphBceqGlZxWfQxIWMn+qwIpD7ZhbU7ryI2xw5QZCFOXFy8z/Izdg7LpASSvhSWgVr83KCmyaLPXpjZnbdydmHtzgfr0LXboUN7nwYtFIfJII8+9mhY8+kkQOz8win60GUNix02uZ+bFVhjKLuDMc4PY56KDh/Wg0QkduUabQ5Wvsqw9F09eHDAlr7LLrtM/Ial6MvIGE9Z2TliEXQsKg+Hxenlex7jEHEOvTZ4t8Jq+e2334r6h2VSIND0ZxSs6MN7HGv+YX3TZs2a0S233EwTJma4svYh7ujRt9JVV18tLODqLGMVFn1MyNiJPqu6Y3XODruwdudV0OUazKLC6J5FPDfOqrvYH4iHvLlB3qf6O8TLCsfyhywtfGzpi17R9/nnX4gFZ/UGLRQHgYRdPMKZTycBYucXLtGH9wsWpe3Rs6e572mgfP/9OrFkCITjs889F1QaVY1duford7f+bsM6+blxk6dMqRTRh25QPFf9ev4cxr1h4gYswahbgTr5JxsC6r4H7vcpm2BFH5ZgiU9MotM6nkZJSckUF58g9gp2m06nzp3E8i64v759+4odfA4eOuQVhkUfEzKBiL5ACDa+HMcXqbgd36eLPt2pYo9FX/SKvsVLlohuKr1BC9X16ds3rPl0avjt/MIl+q6//nphUcG2gKGk9/rrr4ulPtDN68Z6Ut3Ylau/cnfr7zask58bhzX6UMfDOXsXDs9R3w3Djet17jnid3zjTTcKqy/SwKSOvLxcn/oFYYj18RYtWizEHP6kzZ07V1gZkcaqVSt90g9W9IEVK1ZQWloanX766SJ9XbQ5gdnq551/PiUlJIn4h4qK9CAs+pjQsRN9VgRSn+zC2p2XYIydm3F21QXy9uRTT+mnHbErX1XsSVj02Qszu/NWzi6s3flgHRoRCBG9QQvFYekWzF4NZz6dGn47v3CJPszAxUSXefPnhZQeGnfsxgCLIco9hKSqBLty9Vfubv3dhlX98O5CV6detzBMAeGwSwS6F1evXuXlhzXnwin6MIQBFm27PPtz6LLFThcdTulA14wcIf4kwbI2dtxY0a2LoQD4rV951VV04403iO/oOsU5tEHLl38qRKKeLlwoog9gyzXsXoLu40D+nKB+N6jXQAhSK8EHWPQxIWMn+qzqjtU5O+zC2p2XwJIWTNdrVSEngASC3T2z6IsM0QcBgZX51XPYXQOip3ac8R69/IorLGfUIi66HfVGLRSHrjTMbNTzGYpzKwpUFw7Rh3cL1njDkiwYoxQq7dq2FY13sN3EVYlduVanS0hMoscff8ynbsn17uD+HofFjhO8ul5R5phprdfVYB3eoVg6Rc9HKA4ze7Gky38XLgxpS8NQRR+A1Q7DgQJN46lJkxzHrLLoY0ImENEXCHbx7c5LsEZepIPZhIFgd88s+iJT9KHxaNSoEc2YMcM89/bbb1PPs8/2aUzEEhLxCWG1gqBxnT79GZ98huKcBIidX7hEH9KHJSbUtACsIBgo/9zzz4clvcrErlz9lbtbf7dhVT/s/aqLPli8EAZLhezMz6feffsK0QdRJsPgN4K44ViL8qrBV4tnaJff6nbhEH2VBYs+JmTsRJ8VgdQnu7B25yWBWtGqg0CFqd09s+iLTNEHQfHEE4/7xIX1D11d+vlz+/QRXVV64xasO+2008QMV/06oTi3okB14RB9AOn3HzBQpOX2XWMH0rruumvF8wpH3ioTu3L1V+5u/d2G9Sf6YB1LSEiirmecIcLhjwzGquq/k7vvnigmLYXyBwdDF/AnaeWqiu7jSHMs+piYxk70WdUdq3N22IW1Oy+J9O5dEKilzw4WfZEp+iB2MPBbj2vnZs2eHbYZvFjvD8uT6HkM1bkVBaoLRfRhfJKc8IT0Yelbvny5mNQRTJpj7rpTjKfF88NSGFL0uZlUVV3Ylau/cnfr7zasLvruuPN2sVQK6j3OQeQhDPannZmZSXHxicLS9/nnn/ukhW7eXuecE5TwQ93G8kbvzZ0b9vodTseij4lpAhF9gWAX3+68JNIncmAQtNtlWyT+7lmFRZ+1MHM6b+XswlqdD1X0wcFCHQ5rX9euXcW2Y4GsXebGuRUFqgtF9L319tuUkpJKu//cLdKHUDind2/bnQb8ga5GbNuF35IUfU88+aRYCiaQwfJViV25+it3t/5uw6p+WA4EEx7gUJbozsX5SwYNEr8NqRu69+hhmR4EIgQ4xmkG0tWLiRvYqjDSBR8ciz4mpglE9Fmds8MurN15Cax84bKkVQbBrCFod89s6YtM0ff+ggW23bto9PTzIs4H7wvhpzd2gThM4Ghz8sk+4wbD4dyKAtWFIvrA4088IX7LqP/JycliRrK/XTicwAxSpAUB2bZtW7FXbyTvyWtXrtXpMjMzRV2Hw/p76m9B7LF73bViMoHVpCXVYRkXWA0xOxZdtnpdlg5/hPr1O1/sqRzJXbqqY9HHxDSRJvoAptwHY+1Dw/vBvz/wWYjZygXThYydAdD9HC5Y9EWO6IPIw6fs8sKkDZyDyMM4PjSS2IpKj6s6WEAgSPSGz41D1xd2m1i1erVPuuFwTgLEzi9U0Yc10rA+HyxCovHv3y+k9F5++WW67fbbxMLVDRs2jPgt2ezKVTqMpXOqT/7iS4f6KeutlXObTqAO14VAxDaEWFQYdR9L88BhXCp2VbruuuvE+FSn+4w0x6KPiWkiUfQFuw0b0oYlTt9yzcrhpRTIeCC5VEsgeZK4uWcJiz5rYeZ03srZhbU6jwYT5+U7E/4QexPvniDEBc5h8LvVJA7dQbyhbjlZP3QHC19CfAJ98sknPumFyzk1/HZ+oYo+gN9NvTr1xMb2WFw5lPTWrF0rrIVY9y/SBR+wK1e1fPW66Oa56E5aqu3ScptOKE4KT8xyx9AIJxEa6Y5FHxPTVIfog6UNPywrkJdnnn2Wnnv+BdfCT+6L6yasBGPz0PXkRvghDCx8wVgfgV1ZsKUvMkRfuB32AU1NSfW7dRWE4YABA0TdqiwLn3RODb+dXzhEH5DLtnz44Ychp9ete3fasXOHfjog8HvOmTdf/NYq0+GesWsELMRWrkmTpsIShmMs04O1GeGkP+qqU3zpEOeMM88Qx6NGjTLTQZpO6eAPiuzqZVfhYOF/9913Q66rlQGLPiZk8HKqDNFnB9LAgG4sdquD7pu4uHixJAo+0R0EMYd/91bj6CDyYNkLVPBJEAfCz26HDTQO8EMYiMRww6IvNkUfHMb/waLctFlTIexkAwwhiBmQ3Xt0FxYrWEb0uJXh7ISdk1+4RB/Anzx094ZKONLA+67/gP6UlZ3jI9TC6a4bdR2NHXuXrbvsssvFpBQco36cf/754lMP588hDaQlj5GOmraVu/Cii+j2O24T4gZWLXbebv369WGr++GERR8TMng5VYboswuL82gEr73uWt2LkpKSaOzYseIYPzxYQPCShziD8IP4gsCDKMQxzoVDjKFxlmkjTQhJXBvnYN1zYw10wq4srMDzqElYiTCrc07nrZxdWLvzleXQ7bXww4VisWWMf8LnK6+8UuXdX3bCzskvnKIvksD7DlauWLw3t0hLZ00ug2iERR8TMlUt+oCd6MP4qX//+z/iGGIvHP/qAwUCMys7O6iJHnbYlQVb+kgsw6F3O6G89HNO562cXVi787Hu7Lr4nPwwO1avn7EAiz4WfdEKiz4mZCpL9NmBNOxEH8bwPfLoI+IY3V7o4g2n+Kou7Mot1kQflm/QJ8z4c6gHupPvLiunh7VzejynNLAl1M033yT2hsVvIRYd6ppaBrhX9ZzVva9bt05/xDEB7o1FH4u+aIRFHxMylSX67MLifI+ePcXioPXr1RddurJxefOtt4wxfYnGPpCwNMQCdmVhRTSLvmjNO4uAmgU/bxZ90QqLPsYHdE+qg4n9udGjRwtrh26BUa0C6nc9nJ1zCnvjjTeYVpZhw4eJNbywnAPyg5mPE+++W8zgxXg9Pb/R6FAW8lM9xo4CeliUT7SC/EcjLAJqFvy8WfRFKyz6GB8gnl566SUfMWHnMGMWAgtxdCfrkH4ciFPj4Bh7NuphsFo7FlXWu5dixeG+8Sm702TX2ooVK3zCBjMLOVJg0cdEA/y8WfRFKyz6XHL/Aw8IMVQTwA8ZL7VoAtataMsz4wuLPiYa4OfNoi9aYdHnAiy3AVGBrsTqmA1a1bDoY6oLFn1MNMDPm0VftMKizwXoPsSPHIuDRmujFAgs+pjqIlp/XywCahb8vFn0RSss+vwgrXySmmDtY9HHVBcs+phogJ83i75ohUWfH6SVT1ITrH0s+pjqIlp/WywCahb8vCtH9JWX7KX1/32O7rigHTWvU7H6Q1JaI+p06Xj6x5JtdLi4TI/GBACLPgd0K58k1q19LPqY6oJFHxMN8PMOt+grpYPfvEqXtU6nxLpNqXWzOtQgNd7UIAnJdajeCS3phNREanrmrZS9eT+x9AsOFn0O6FY+Saxb+1j0MdVFtP6uWATULPh5h1H0lR+lnVnDKD0+jRqlJlDcyRfSPf/3H1pbWOQRdiW075dc+vDVcXTO8cmUmFaXktJOpHs++oXY6Bc4LPpssLPySWLZ2seij6kuWPQx0QA/7zCJPiH4hlLd+CRKTm9Ot839kYo8Sq685ABt/+E72vhbEckrlJf8Siueu4hS41MpOe1Eum/Fb1QawuVrIiz6bLCz8kli2drHoo+pLqL1N8UioGbBzzscoq+cjm2cQm1TUyml7pn08nd7qKycqLxsL+VOv5CaJFR07yY17Ej3/Hubx7JXSgdXP0ptUlKoVqPzaOH2ClHI+IdFnwX+rHySWLX2sehjqgsWfUw0wM87dNFXVvITzezeilJTm9C9K373WOxKqPCf51JifKLYQ11qkNpx8ZSSWJ/uW20IQwi/3+YPotS4RGp627/pIPfzuoZFnwXzF8wXe7tCSEgnGTVqlHlu6LChtHz5cq+4sQCLPqa6YNHHRAP8vEMXfSWb76GGCUmUes9iOlJipFFWupPmdG9FcXEJlHzPf2n7gaN0OP8jurNDXapdO4EaXDOXij39ueWlhZTVvw2lpLel93/ex9Y+l7Doc4Eq+txYAKMdFn1MdcGij4kG+HmHKPrKj9KP4ztQSp0T6L2teyvG7JX9Sv+5vj3FN76IPis46DlfRr9PaUPx8QnUpP+rdMwcxFdOx364ldLjk+nMNzfx2D6XsOhzAYu+yIdFX2zAoo+JBvh5hyb6YNF7od3xdFL3h2nv0QrxYVBOpceOUrEY4HeUdn71MvVvliwsfac8/TWVGP27gpKj/6PLGqVSQ8UCyDjDos8FLPoiHxZ9sQGLPiYa4OcdmugrObaWRjRIpkbD3vUScSolK++g1PhEU4ck1etMb2894NWNW1ZaQC+2bUEte0+lw8Wlig9jB4s+F7Doi3xY9MUGLPqYaICfd6ii7xsa2TDJWfSt9hZ9cGkjs7wmbQjR164Fteo9jUWfS1j0uYBFX+TDoi82YNHHRAP8vEMTfejefbHdCXRSr6fowDGnmbdldKTgc3rxstZickdSWnv6JL9i0kbJsVwa3iCFGg5/j7t3XcKizwUs+iIfFn2xAYs+Jhrg5x2a6MNYve9u6UCpdbrQV4UVXbZlJdvpPw+NoEvv+S/9eaRClJQefodOq5tG8bVT6ZFvd3uWbSEq+XUSNU9Ipo6ZP1BpMPmogbDocwGLvsiHRV9swKKPiQbwvK+86irKys4RdbYmOtR33H9wdb6cjn5xKSXFpVCvd7aaM29LjvyXejdIoeQ6nelTxaJXevhdU/Q99p1H9JUfoR8eOIXSkhvQCz/upaCyUQNh0ecCFn2RD4u+2AB1Lxph0VezKCjIpxkzZ/oIoZrmNm4M/p1bevQrGtEwmWo3w/Ish4TAKzn6FV3eJFXM1E0d9U/69vcjVLzvO3r7xnZG9256J/q8cD+VUzkV//IPIQRbnfkA5R+MvU0SKgsWfS5g0Rf5sOiLDWrHeQ/cjiZ3xZVXsuhjGNeU0m/vnE/JcUmUfvGrtP3gMaLyIvr23lOEwNN/X3BpYz8UEzlKD62gBzo3opSk+nTnV3+Y3b2Mf1j0uYBFX+TDoo9hGCa6KC/+id685GSKS0igpp2up+zN+6nk0Dc0c1gbSlSEX+1aSdRy9FzaefAQ/Zn3D7r0hDSKq51IjcYupP1HedZuILDocwGLvsiHRR/DMEz0UXZwJU05rwUlJKVSXK0kan7FvfTqf1fQhk1raEnW2/TPrCWUt/F7+nzeSzTuohMpIT6F0uPiqc6Itw3rIBMQLPpcUNNE3/sLFtDo0aPFvUaLQ3535u/Ub4VhGIaJcMqLd9LSJ/pTg7gkqt2sJbVslEr1kuJMDRKXkEaJjVpRuxZ1KCn9BLph9ho6cIwtfMHAos8FEBVWxwzDRBpldHTzWzTu/OMpPb6i0TBcIqV1upqmLi/gfToZJuIop+I/19K86WPo0q5NqVFyxe83PjGdGpw5hO59bQn9crBYj8gEAIs+F7DoY5jIp6zkJ/rXFSdTXO0ESmxwMl03aS59+4dnVt+x7bTs5Tuoe8sUMTOw+Vl30erfi/QkGIZhYhoWfS649rprxXgxuBtvvEH3ZiwoP7Ke3h17DjVLiqe4uHgva0tig9Y06h8raC8PwGXCROmRT+mGlimUnFifbluU72DJK6Oja5+iU+skU1J6K3pz6wE9AMMwTMzCos8FL730krku0WszZujejBfFVPj2JVSvdhwlJKTTmaOepLnfeqbUlx+hn5a9RLef35SSasdRUp2T6em1e/UEGCYgSo/l0V2tMdZHE3Gw7v3jAbrtxtvovlmraI/yJ0OKxKT0dvT+9oMVcRiGYWIYFn1M2Cgv308r7mpHtWolUNp179JvhysqlU7pnmU08fQGYir+2bPX8zpLTHCUH6V1d7WnlOSG9I+N+z0n8cdjENWPq61YmBMoPj6NLntzo2kFLD28kM6vl0wn9plM+47Z11WGYZhYgUWfDXv37KXXX39ddO2qDYd0Tzz5JH3xxZd6tJpL+VH68f72VLtWIp1pIeLKtr1LDz40l7YfqhiEWyESk+jiD3d5hWcYN5QWPEQN4xKo9dNfV2zltHkc1a8dR7Vrp9AFr39PR45so//cfQol1o6n+Lg0emSd3N6pjI4sv4jiayfTkFUV+39aU0aH8p6h7h0epW/+PKx7ikVl86Z2ob8Of4d+PRzYQPPSo2vp6UaNaXjWNipRjp3zE4mU0aHNa2nz/sDuP1oRz61xExqetTWgLcBK8qZQo5QLaP7Ph6i8aCPlZPQQixH/Zdg7tOtwFS5BUl5Ea6aeTn8b/g7tKrK/bunRb4z7nLvV570eNsoP0sZ591KH9HRKSaxHQ2d+KxZh9gF5ntaVjrvmHSp0yHOg4B4nN2lK18zdEtI9qunYDzEJljI6tOUb2rz/mOO7oWTNVGqSegHlbDtoWS9Z9GkcOXpUdOe2aNFCfK5Zu9YczyfdunXr6OOPP6Z+/fsJhzA1ndJ1N1JqrQRq9NCnPj+a8rLf6d0zWlJKUkPK+tm7O7e8bBe926sVJaUfT1m/cDcbEwCw8t3anlLSO9Oq3w+Z53JHtheTNRKvfptKZbtRXkRfXNlOnG88Mss8X1b6Mz3duim16vUkHbJqZARldGjj69S/cRI17zieRZ8lZXRg2d2UltaP5v9SFGV5D45wiL7ivCnUMPl0yvzxYNWXWQSJvrKNmdQprRNNWf0HHcx7hk5J62aUiX69CBd9lUcZHfjkHqpTp78h5nRvBRZ9AQBBB7EHK17hrkIh+nD/F19yCQ0YMEA4bLXUsGFDIfYg/GDtkwKxplJWup2e79Cc0k4cTj9ri2WW7llFmbe0oYTa8ZaiT4Q5/BZ1SEulhiOy/f7gyotW05TOPWh6rm86AC/iSQ0b0fDsn3QvZ9BoT+lMfxn+Lv1xeI95/NsR7wa8JG8yNUgaSAu2WzT8CgHlo/wgbcrdSkUlfm6e8aKk+Bu6qVGSl4grL9tNc88+SYi7zq+t83o5FmW2otpxCdSq24N0pEQKvDI68ForSq7Tgj7cuU8JLSmm/Hm3UNLId2lF9vV0fKcMFn2WlFLhvOspuc65LPr8oIs+0+qnB6xsIkb0GYImPb0/zfvpEJXtyqGBKV1o2qrdvuVaY0Uffl83Umq93pTzE4u+sCAFH0QcLHdNmzalwUOG0PHHHy+6eOVkDizZgnAQgqeceor4jq5gGaYmUvr9SEqslUh95u+oOFl+lNZe286rS9xO9KFh3XxfO0pObUw5v1j5eyj6njKHtaak9BbVJvrCDUTKJxntq+RasUbJ/qnUJC6Rus/92fElaFBMW8cblr6UQf+ssACizvx0ByXVTqaRq2W3r0ox7cr7H23ad4QKc1yIvmGv06qvXxRWwXo9b6NZubuMbh50Xy2aLs7jtxBXK4U6jc+hTfuKXYq+Mjq0KYfG9Ghk3ENiPRo87XP6tajEK76IowjQ34v2iOPjhjxIjw9tLURv/Z63U/ZG414hQNJTBtJTTw6h9NrxlJTamsZn/0iHiuFbTIV5/zSvGd+gF01ZtIkOlZSLa05u1JSuHNKf0mqrs/MTKDG9Zgg/lMGTzZvQaWPGUL/GSaKMjhvyAn1dgPpRRgc3fUyThxlljnKR5S6F3rvZj1LjeMMP7zQhcpS0JzdqRoOfekikHS/qSzZt3GcInZKCVfT6hB4ibdSFqyd/SJv2HTPz1GX88zTJ87xlnsrNPJ0sziecdS2NH9pa1JOde1Z7CztFEEq/q9/7nnKnGOek4CpZM4Uap1xA8376nfKmnk5J3Y00kX6js8fRkp+30if39KS4uESq3+N2ytqw17JelObn0KUN61D7p96hrLt7ULM+D1PeH8izhiL6dh06SIVr/kl39Wwsrhff4Gya/PFG2n94A83u1YHuXlwg7qVsUyadWq8hnTXjOyouK6eyA5/QXQ0vpcwfKkQRRN9TxzfVnuXz9L98ox6L8p7Yk+LiE43yfvpD2rj3GJUc/YamNG5OVw3uR+nYLq7tKdQmtR5d+d46Wj31dIqP995LPDH9HMr5aR8V5Bn5Rre+yPdHG0R3NgRbo7S2NO7/nqT+TZIpFdea+in9vGIKNU0w0hJpbNtFGxY/QwObJou84n3ScVwWbdh7jIpZ9PkHok0KPrjE+ESqk1ZHiDj4WYFwffr2pTPPOkt8wjII4YdxgDWLYto6ri0lp3em1X9Yr3tWUvQKtYhPchB9RCV/PEj1ayVS96xfdC9BaX42DW1xE+WsfIv6J3aOGdFXVrqTsoa2qZJrxRrl3w4W2zZZizVvSvfOoLYpKWLikD5+D/XzxIRkH8ugN6WuRF9yWmuauGQHlRTvolXPDqUmLW6k5YWHxHjANimn0JRcNOzFVLD0IWqd1shH6NmJvrLiTTSzdyv6W8ZHdOBYiUjvxPRmNHHJLt84FqIvNakeDcv8joqO7af1s0Z48lUkRF9jjCcbMos27D1Chza+QRentqEJSwpFN1urOk2MeMVHRZ7xfWTWVjp2ZC09dnJjatr7YVrz55Eaa+l7rE0TatxrHC3deZjKilbT0z2Pp7+N/4j2Hsylyd2Opy6T/yca89LCJTSuZxPxTH5ZNdmvpU+mXbtxX5r5wz4qL/qeZl3TRjz/PUXraWafk+ivQ2fR+r1HRdoTujUW19pXtMbM05Idap4+NPPUYeKHtKvoqHjWA5ok01+HvR020ZeC+r94OxUfMq7Vpstwmr7qDzMfx43/kPZZLdXluV5cvCG2vs63EHzAFH1v0Y+rp9NJdZuK8X+Hio9QwbKHqXXdJjRs7vf046yrqHvmOiouKxVWxLrxCfRXce1i8b1l/xdo8z7PGp4e0fd426aeciuisqJcmny2kd/dB3B8Av1taCb9uOcolRQuofFnN6GEEe/SL7tXiXjNej9Eub8fFiLQakwfntHE7k2o0+QvKH/1M9S6HvL9DR085sl3vaY0Yu5mOrx6CjVIrEPtJyykwkNH6dCaZ+mkus1p/KKdlJ9zg7D0zfvpAB3Me5bapZ1Kk1G25cUijTZ1GtOw97bQ0VwWfX6BuIODkIPYQ/etm3F6GP8HoQerHz4hEFFedkKxMlj/4w/0xBOP01VXX00XXXwxDRg4kC677HK6487b6b8LF4o8ViYYr/dq6+OpxXnP0zEbu7gr0Vf8Dd3QMJGaXpujewlKCtfQp5v3UvmubFei78qsr2nVM0MoqXYqnTbhX5S7Cw0TER3eTIunDKG0WoZ1ApaNjJz1dLj4oCvR5929C0vIG3Rn94YiLVhCpi7eLLppVfGJ4yeaNqLOGS/Q00NPEmGPG/oirSjcK64jf2dW12PscSv6Sgpm09kNDAtbwtB36YjWjS7qZ0IKnfnGJod03Ik+tXu37MAyGpPQVggzPV343ZFS30fo+Qg4Gb5kO2WNbEv1e95GMxbkes2Md2Ppa9J/Om3db7wL1HxBdDRIOp0y1xuiQ1ieJ3SgxAnzaNHU073iST9hGdq7mp5s1pi6zfzeYzWtmaIPVrVuM9eRGC0gyt3TXapNyEDZLZ9wivBzK/q80hZdoHdT0xNvpI++fpXap52sdH9W+H3y85c+eZLibcfGTOqa3MscP6jmKVyir+mA6bQFYkrGl92w+neFspICWn5vT0pp2J3G39mdmgorXxEd3PQFLcc7Xw3sEX1/H/5/lDXZuJ4Ub+J+Jp5Kfxv+Nm3fkEnnnPsabd69kz6Z2Jm6DLmCzjzxTlq+8zdaM62nRxBWpCwtfd081sAKcfk2/bwSz+t0mvnDAaW876F0jK/b+Dk9KeOV4r3vK/rKhYA8QYjE/IN7KG9aV2qGfO89UvEcJp5Kxw1/m35aifpgXAvZEOk1bUrD5242RZ9V9y6sl2PSG9JwFn3+kUKtoCBfWPvOOPMMr1m5chav3OMV4/1UQQhRhXjnnXeeGOMnBWRl8/NPP9H5559PXbt2FZ89evYUFsdzevcWnziPcYetTmpFzz3/fKWJv+KjX9GAesm2Yg24EX1CPJ58ArXq9hAddZj25Eb0Pdq6ETXqNZ6W5R+hksIvaerQk+ivGR/TwWO7ac3Uc6lJ70do7e6j4mXzyd3dRXfUgl/+DEj0vb+9iA7lTaeW6Y1p2Kx1dLgElpAHxfeR2duoWBN9ap4wLnFS92YiTweO/MKWviApKcqkVomptmINs8O/efoMSvEsDt7oxvm054ivlaH8x+spoXYK3bnWSTy6E32Npqz0NNK6GEM38UIxRGR+Zga1T0unhLh0H6FnJ/pASeFq+iBzgoiL+/n70Gm0eONeV6LPEKNGY6uGNyYSDKwQap64fxv6CD3l6fozBYzHD2WQW/A/miSvKSLWTNHnNaZPE314Xu/Pw/quM8wucszQdSv6ZNpSm8ixgO9mVXQLq050+236giap8RTxJq87T17LQtiFKvpsRZ7+3cQQUHUbXWWIGVg0h3WlEXP/R4smnELHZWiWQSn6hj1MTw5tLQSemZ7H74RO4ymvcC3N6nUVZX6/mjJ7nk1TPs6iOxsMopnrVlNmr6toljZJxGdMnxR9w/9JX2ffQCl1z6V5ithCN2zDOi1p8ldLaFKTJqbI00Uf/qxlX9eejvNYCUtLd1L2Ne2FwCvQ8t2i03j68svJ1DgV5Wlcy170FdOuNR9Szjy8TyZQh/Q6lBiXTsPe28yizx9SpEGwwVKmbrO2M3+nEHRyli4cLHr6xA2MB4SFEOP/pHisTN555x1q376dEJqw6s1fMN9H1C1dupSmTJ1KKckpwvrXu08f2rx5i1eYcBCJos+7exezCidS4xNupE936Y214ZeS2i9g0SfDN+7/DG07YPx41fF5BftW+1j6zsr8wXyhyPR/PfgTi74gKS3ZQONOqEONBs4whZbpd+QrmtipgXh/Jac0pnGL7XbpKKWdD7Wl5NSTaGmB1UQOiTvRZ2XpG79kJ+2cdwsl1O1HT7+XRdnvr6GC3YFZ+rzB2KyPxHgxXC9/72qvOKpFrjItfeY1RUZZ9Kmib0f+PLos9US6esqblDVvIeUW5NMnYbT0na5Y7FR8xGKQlj4rP1/Rp07ACFL0ec6bFkLcQ34ODU08lTq3vcJ3Bq9LS1/hgUJaPrFThYVvxy/0ifL9k3y9vG1EnwtL39OKyPMSfWX7ae30vtT0nHG0eHvFnyqk62Tp8y/69tHO+bdScv3+NOmduZT1fh7l/7mM7mRLnzvkFmsQe507dxLHQFrwpOjDP3QIQ4ST5aJaBHEeIgxWQKTppns4GObOnSsseW1OPpnmzJnjI/Z0IEJl1y9Eabi7nsvL/qB/tWtBrXpNCq1799hqurpOIrW+5QPdyws3om9y/TO8/NUu2fKSXZS7IJuyc7IoM6O75x9yEJa+nzb7ijWPmGveMYPyCr/2En1eQpRFX5gopfwn2lBqckN6fUuFYMP4tykdmwnLSrNzH6YNytgdnZKjy6l/vRTv5V0scSf65Ji+4uJ8+uSeHlT3xJH0aQEaxC7UtPcjxvg3DDGYOpSS41LprJnfi/Fx/kQfrMOTz2pOHe7+SEzewKSmWcNPFmO89mKMV+9WFD/yPdGgYqwWJoz8RRF9er5kXmA9qhufTu0nfkS/FRWJcXvG2MM//Y7pe7qxKvp4yRZV9EHYNUjpQFNW/0nlmMSz2JjE07j/dPp+hTvRp47Nwzgyc9ze4Q2Uee5J1Hl8jpjYIbpH7+lJTftPp/W/rbAVffn7flDiGeM35Zg++GGcIOpQAcaSWYz3G/Leeto0axDVajaowip3TRsh9IMWfZigtOYZapPWVowFLCkrpoJVL4lrY/JKe4w/VNZ2rRBj9mP6MDaupMxjQYyHdfVt2nXoAG2ePUhMrDDG9nlb/J1E347dK+lphzF9VqJvyNwNtGPerZRU70Ka8f1eZUYw7vdZxzF9EGy+om8L7V0ml2z5jfKmdqXmfR4W4wjLD2+hJdOGUWp8Gp352ndmGiz6bMD9QTjp9yrX4YPo04WVXMpFtQpCFI4ePdrcrg0u3CAfmDHcsVNHMV4vEK4ZcQ1dfsUVNGLECN0rREpp54NtKCn1JFpWKHdE8MaN6CstmEDptRKp3wcFupcXbkSfnaVvef4myhrRhmoNnUxz5+XQgtx82ltFlj4WfZVD6eEPqGfdFDqxzxTad8x4kRcv6UMJcQmUmFCHLrzhBrFfdoUbT899YYyxQ/fv/27Wd/Oww53oS+x2HY0faiwZU7/nHWK2JsAwg2mYyekZRzou8x90Z49Ghmg7lOdX9InGQpm9i9l6p2X8k1YXGjNFVb+/DXlAzNT16t49YxBd3q2OeG/9fYjRLSzylTeF6qedSEOGdPHMgKyYoYsxqwUrXzJnHOuzd71FHwarL6ZxPRpTSmpH03IYyziJvl0Ht4uJPHXkTO2Mf9DMjB5Ut+VI+nDRk65EHyx9nQdfQe3SjAWL5QxdoM7exbORM3RF/bERfViWpaTwK5pmMXt3F4Tepnk0xjMT9m+DK+qQlxXwEBaTNmbjYtYpZn2npvULQfSBCqFnzBI/m57+eD0VbHiDBre8yatbtUKMGbN39XiYvWvMPDfGud1RL90cp4dZvG3rtqAJnlm9Kk6iD/lFuU0ffrKYbavP3lW7c03R9/bb9EibJhSndcFjlvbkVb9T/sqXzJm3+uxdK9GH9I8VQGw2pdS0jvSPjz+mqZ784H0yduYrdGfPxnTc+IX0+yoWfY7I+8MnRJ4Egk5a+HSsRCIshDJ8ZYk+dNdi0sh999+ve/kFecYyND17nU1bt4a3m7e04EFqUDuBTnvR2rrpV/SVH6HV17Sj5Drd6dvdFg2qghvRp46fQ0M0tnsjMX5uX1GeMaFiygoqKikVXWSYWJGc2pFmbfgjINEX6Jg+O9H326FdvGRLSJTRka9HUGrtBKo35r90tOSYuTSL+rJVXdNrs6m8vJgKXz+L4msn0KmvfGvT9RsDeHU7642tIfq8xvQxEYFPNy3DhAkWfQ6iD1Y+WPx0rEQfunMrW/RBsKFrV3ZBBwpm9F511VWiiziclJftpeVD21JSWlOao25478FZ9KHRvoaSayVSpxk/aH6+uBF9EHan3nUX9WuU6PmXPc+zNRQsFy+K83h2WEdt9qzx1CKtKY1f+lNAok/O3lXTc5q9ayf6fj98SIjFdqlpXlZDJhCKqfCffcWEjcadbqBPCq2XDpKUH1lHr150EsXVTqTUCR/7zOaNKVj0RSUs+pjKgkWfZ4kV/V4h2vBd7cLV/TB2Tz0nu3cxw9dKLIYKBB9csLz51luii+u551/QvUKm9MgSurxREiWdeDXlauv1lRx+izrWTaGk9Lb04U61G62Mjq6fSu1Sk+n486YYY5UiHLc7cjBVTRkdXTuZTm+YTLVqJVJixyvpkdc/o52eOlVeupvWffAs3X5+M0qqHednckcMwaIvKmHRx1QWNV70QdRhQgYEHGa5ygkYciIH7h8iTu67i2NZLupkDVj5Ro0aJdLCcbDWOCdwTeQReQt0QoYUtneOuYMeeOhB3TsslOS/RqfXTaak5IY0bonvuAkvyoto/YzzKbV2PDXtcivl/hENIsppJjATEZQX0cZ3xtPZrVIosXac+Vs1XCIlNmhNQ6Yspz1WC8QyDMPEODVe9MkZuViLD8LPaskW74bDcOrOGxB4vc45R5xft25d2JdswfIrAOnD0nf/Aw/Qwg8Dm8hx4oknivgPPvwQPTVpkhCB2EUk3IiuswtbiTFViXVb0NWPvkff/iEnwpTSnu8/oOfv6E3HJydQrVpJ1GL8QtobDQ2wp0sW3cXGmEAnRcswDMMwkUeNF31yfB4mN0Csde/R3atrFuIIXbZycWbM3FWteNIieMWVVwohCBfuxZlvueVm4ZBPbPvWtm1bnxnF/njs8cdF/Hvvu5fGjh1LJ5xwQsDC0T1ldHTzWzT2/BOoTkIc1db35kyqS6ff/LpnnB3DMEwNRZ3xa9H9XumUH6RNeVuj40+sMnPXdwawW8ro0JZvaPP+YzV2OEONF31ALs4MB9GH9ezcTMSAIIR1EIIMXbpSAMJCGG7QLYtngbUEcRwo6IpG/G7duomFpKX1kGEYhql5qAswYzmXiCdk0acuJh37SwrZwaJPmXkLMGYP69kNHjJEWPasxuZB7GHsHgQeJm+gjBBOjg2sDCAoka/bbr8t6Eki2KoNYwLVRaUZhmGYmkcZtgQb3q4GiT7sGuO7pVpNg0WfB9VChy5aWPsgAOUCzbJ7V+7IgW7SW2+9xSteZc3alUD4YWHmYC2Jk56eLLZsYxiGYUIEO23Mu4c6ePZCxpJN01YUUmmZ0WX7d88i2VjsuH7P28VC3eWe7tz4K4fQuY2SKCW5EXU5vYHYPUXs4pHahsa/9hT1a5xEqVgEeNpn9GtRsXEt7OrRJEnsVHHqmDE0sB4Wx/ae3YtZv5MbNaMrB/en9NoJ1LDfFFq1/mOa7FmQGfms3+N2ytqQL/KBxX1xTuxacWA75b6eYd4PFvFetHFvQOIIOx7lIY10mcZUWrTBk8bhzbRk6jCq41lQeMz4yz0LO+tWt2IqXPNPusuzULRcdLno2EGxwLMQfYeO0sFNH9NkzwLFFfe1V+yAsmnevWYeEH/qikI6kjuFmiYYy2thn+J5P+2ngjzf68hFkhumtRF5TPfkd8KirbR96cN0Sp064vv4rO9FWOOesf9tuhjLjnv+eMMeKi8zRGrCVYONZ516mtjKzXGCYxXAos+DHI8nkdupQdRhmRO5Ry8mUQwbPkyUC77LsXVydmygY+0CJdBZuwzDMEz4KduYSW3qnEATFhdSWdl+WjOtD9VrOZKW5xu7U6Ql1aOhmd9S0bH9tH7WCGraArsCGX4paW09W7R5b91WLwFb4n1Iu4qO0qG8Z6hlnWaUsbhAbIl3smerstLSgyK9lPg6NMyzV65Ebt/WtPfDlPfHEWP7vm7Hi+3bIFBKC5fQuJ5NxBI+hfu3mZa+Xz3blMU16UszfthHpZ6t3Zr18aSj3rgd5Ud907jXk8Zvv4ryaXIOtpUr0rZw8xZ9KNd2dZp5tlc7KrYpa5t6Ck1ZvZ1yPaJvx+5V5n0dOGbc13hxX2/T9g0VO28Y+9/2ofotR9Ky/P1U4LH0zf/pgChTuR2avo0bBGL9xDrUfsKHtOvg77Rmel+q3aErXT3tSzp4dLfYU7d+K6S5x9jerWlfsd1aaTHu+Wxxz7m//UF507pSanpbmrzqj2oXexIWfR7kTF0dnIcAVBddRleuLu5wPtwTOBiGYZjIpDQ/hy5tkE6dMl6jeasLKtZ89Ai5pgOm0xbPvs/YEmxMYlsav3gr5U5R/DTR1zD5dMr8UW7BZazVd9Xc773jyC3GUhsYW6Npog/bt3WbuY5KLPaSVsfxqaJP7r3baPIKsWUZwDXuSmpHEyFqXQgW7Hkt05D7sMs0xi9cQE+Y+YKfzfg6j3A8oVMGrf3DWDtS5HniKZQ0IYc+ntrVcis3I8yp9DeIvp3z6NKGdahTxv9RDp6LWQ5K9+42iO+u1GzAdNq874hXGscNf5t+Xon9kU8XljlsZQbLX2NlezTz++Y1NKNPa2o8+Ws65qkA4p6T29H4RVsoV15jr0vhXAWw6FNAV6669l4gVNbafAzDMEwkUky78v5Dszx74Br7435Em/fs9ZmRqws4008Tfeo+vGac7OU0d5j32Du7xZutzpcU5tL782CwmGHszxxndOeqog/768JCqG9fmBCX7mNNtAP7xNqlMXjyY9SnzvFeIrVkzRRqnAIhpYo+Y4/euHjvNOD+OvRVyppcsX+v1315umhFN/Whg7RrDZ6LsUew3Ct3w97Dpuibv2UjZYl7N/bWNa89rSud0Gk8ffXlZGuRp33P2fg5Pda2qc8eu7jnK99bR6unGvv3FgQ1BrFyYNGngPF4GJcXKOpEEIZhGKaG4Rlzd0G9xh5h18XHMqda+gISfQFa+lTRB2vk5akn0tVT3qSseQsptyCfPrGx9GWee5KthdANsPTZpQFB+OTx7i196r2aKBM5YM27PK0lXT35X5772kmfTMR9KSJOxDlImxZPpwvrN6FhczdTfo57S5+VyPP5vnkNzTy3NXWb+R0V69v7mPll0RexBDsuD926bpZ4YRiGYWKBMjHmzhxnV1ZGhza+QRentTGFXUpaa+FXfCzfGB+HcXa//+ltBXQh+oZlbaUDAYzpU0UfttlrkNLBGD9YZgjTAU2SqHH/6bR5905TAMoxfQ3PvoOyNuyjcuwrvuwhOiWtm9nd7BePYDPSwOQNpPGwJ418ygtgTN9paafQ+KwfzHGIE7s1pjNnrqQVU4wxfT+jKzylgzFWrswQdgOaJFOjfpNp1dfTzLIqwXPZ9AZdkt6WMhbn075lhtCc/9NBv2P6LEWe9n3+tt20afYgaiTvudy451PTu9HMH34V3bss+iIcWPoCWdJELu7MEywYhmFqENrsXczoHDd7Jf1e5OnePWMQXd6trmdGp2cmrL4YswvRJwScR7C5mb2rij7MLF397FCqUztB7CbUKeMfNDOjB9VtOZI+KdhLBUsfErNOG/ebTlt2/+w1exezWY3ZyEZXbIP0E2naqt1ijJsd+uxdOXNWjKsLcvau6J6d+hn9VrRHlJWYvXtgO6161kgL99Ux4xVxX5hI88nOQtqozN4Vz2XWCtpVVGxO+EhJ60gzf9hD+StfogFNk8Uz0mfvWok8q+9l2uxdcc9fF1BJKVv6ooJA19oLtkuYYRiGiUF0YVcJ2HXvVhboup3V60qa5dbq5xeb7l2m0mHRpyF31XAzKUOGDcQyyDAMw8QwYRd9xqxTLIUy8wes9Wd079ZN7uK+6zVE0OV6/sgsKjgU3NaZ5kLQQ2fRj3uOEnm6d5v2txi7x1QqLPoswBg9iDk5Vs/KYU0/uXAzwzAMwwjCLvpk16jRTYs2uV6P0TQrd1fFMjERT5nXYsrokj0t4w1aVXi4SkQrUwGLPgswGxdiThd6ukM3sLqgM8MwDMMwTKTCos8GN+vuqVuwMQzDMAzDRDIs+hQwNu+dd94R++ueedZZNHjIEK89d1V355g7KDk5WRzLbuBAl3phGIZhGIapKlj0eYBVT3bpPvDQg9S1a1cxXXz06NE+gg+uadOmpuh7bcYM0dWLuAzDMAzDMJEIiz4PEH0QcOp3WPPsgMCDVVD9zqKPYRiGYZhIhUWfB130ffvtNzR02FCvMCq6yNO/MwzDMAzDRBJhF32Y2AABFW1uxYoVVCetDvXu04fq16tPcXHx5v3ju+pq1fb2GzBwoIgLy5+eblW6rVu36I+DYRiGYRhGEFbRB8F33nnn+SxtEk3umWefpfsfeIAee/xxMUFj0tOTxXfV6X5PT54sxvXpaVW1Q3c0lpthGIZhGIbRCavou+LKK3kJk2oEs4chQtetW6d7MQzDMAxTwwmr6FPHxDHVAyx+6OplGIZhGIZRYdEXY7DoYxiGYRjGChZ9MQaLPoZhGIZhrGDRF2Ow6GMYhmEYxgoWfTEGiz6GYRiGYaxg0RdjsOhjGIZhGMYKFn0xBos+hmEYhmGsYNEXY7DoYxiGYRjGChZ9MQaLPoZhGIZhrGDRF2Ow6GMYhmEYxgoWfTEGiz6GYRiGYaxg0RdjvPPOOyz6ahB41m6eN/bE5n2xGYZhajYs+mKIvXv2Uq9zzqHCXYW6FxOjuBV9bsMxDMMwsUtMib4jR4/SffffL/JRE92oUaPYmlPDcCvm3IZjGIZhYpeYEn1PPPkkffHFl/ppholZpJjr1q2bz58A6WrHxdPGjRsqTfStWbuWZs6cSdOnP0OPPvao+MT3779fJ/6IMQzDMJFBzIi+b7/9hp559ln9NMPENFL0Of32WrZsWSmWvkWLFtOZZ50lhhT07tOHzjvvPLrwoovE54ABA8xPCEAWfwzDMNVPzIg+NGiYucowgfLSSy+JYQHy+OWXXxbHqE/y+N777qXXX39diBd5jDGUd465wzyeNm0affzxx+YxrM6wgsECLevn6NGjRRr4xO8FxzfeeIPwQ1icQxc9vt//wANmWKRhBdLFNRFG8uWXX9L8BfPN78cff7wIgz9G4QD3169fPyHoLrjgArr2umvpvwsXirxs3rxFfL733nvUs9fZQvidf/75Qhz+tG2bnhTDMAxThbDoY2o8aj23Ot66dYt5vDo3Vzj53c5BrFkdw0EY6eHt/NTvVuiib87s2dS0aVNKSkqiocOGinPhFH24l4EXXEBnnHmGsO7t2b1HD+IFBCLGmkL0de3alYUfwzBMNcKij6nxoN7KuqPWeXksu0bVY4SX/vqxmpaerlxHUY0DJ/Mg/eQxnBybZ4UMM3jIECH4OpzSQcSFlbFLly70wEMPUkJCYtjG9EFIXnbZ5TRhYobuZYucYHXxJZeIPB0+ckQPwjAMw1QBLPqYGk+kij753Y3o+/zzL4Q177nnXzDHz2GM69tvv00vv/SyGS4UFi9ZQuf07i26bcvLy3Vvv/Tp21cIxpmZmboXwzAMUwXEvOjDOCk0hgDWDzm7F+fghwYSxxhHhWOkoR7jU46xwjGuI9PDJ5xMA35qWHltdHHhHL7LY9WfqV7QNaqLM/U4GkSfPFZnr8u6qIcLlltvvUVY6zAxIxgwzg8TPTDGLxjRyDAMw4RGzIu+Fi1aCIfGUB5DaPXr30/cG45xDoPRER/HGDSPAf04xjncF8JL/+49uouB8oiP7wgLfzgZFoP74Y9j6S/TxrXUcxB/TNWxbt06uuLKK8WzatiwITVu3MRSvMljPKsVK1Z4HeNT9ZfHeL7yd4Dv6jEc6gXCq3HgkB854QNxcCzDor7Y/bYQfvHixeITEz+kuJPu6cmTxVi+Tz/9NGTRd1a3bkL0BbsWJP7wII1gLYUMwzBMaMS86JMNrxRv6jH8pEVFhkNDK8NZxUM4zMx8bcYMM450snGWaaj+6jXU6wdaxkzoqHVFPh88A5yXz0M9lpMg1GMp6uHUY9QLCDWA7/I60h/f5fXV5y/rhfSTDt8xXq9+vfp02mmniXDvL1jgdS8Qe9h+D9dW48LhPBy6ekMVfbXjEsWEjFAEG9LAfYSSRk0BZZW3Zo1Y7xDHC+bPF39ecbxly2ZRz3CMssQn6hHGS+IY3foy3kcffUT/+te/zHiowzguKyujuPgkmjFjhqgbOFdQWGCmhUk6OH7/g/fN68o4jz/+mOMzlL0f+POC2e6I+9KLL9GOnTv0oAzDVCEs+jTRp4bTv8twehzdqenrcXV/pzKWYf05LJ3BuMdK9EG4AfV5yGNpNVOP5fOU9UE9lmnL72pa+K7Hh5PP2kr0qXUIyE8AfykynZDDD0IBDTfG5cHSqS4J44Y333pLbA+INNq2besoGBijrNX6AbEmz6nCDE4VfWo4OIhAiDQcSxGnpqu7efPnOYaRok8e25GZmSkmEal1GX8+pHBkGKZ6YNEXwaLP6n6sQFqMe6xEn/osrJwUfYE6+dwDdbKOyG5gddyhWi+qQvSdetqpontYir6LLr6YFn64UA/mCEQiunVxLxB9sPjgnlj8WYOyVsWc3bH8jjqhx5F+EGlZ2TnmsfRTBZzdOafvVuINyxmh+x9/olDnZL1B+G+//ZauG3WdEKIYYhFsfWQYJnhiUvThhYPjMXeNEfm/6uqrfcSbbOh1AaeG07/LcHoc3anp63F1f6cyVht3J5BWNDBq1HU+ZSXv3+oYCx/r4cMRF2IDXaFAnpNlrT4PeRxplj50mUl/1HV0/9ZJq0NxcfFUq7a3i8e5uHgxZlD+LuDsFnu2AmsFNqjfQOQT6WEHjkCXXUF3HyZwIA2sIYixgUuXLtWDMR50AWd3LL/jmepxpF9ViD48Xz0tfw4zztnyxzBVS0yKPjTo+I6GDvk/4YQTxKcqFlShoDbA6rEaxi68v/TkebtrSIf86gPk5f34ozrLPRCs8ol7t8LuvIpdGLvzVuiCSj4P9dif6IPAlMdSVMn4erqom+jm0utAIKLPiklPT6bHHn/cKy4cxvLddPNNenDHtKxAPjDxaMSIEZbP0Q2wSOIPGGYB8x7ZzkAMqd2xkS76AM7Lc+qxjttwDFOdYOLZd999Z77z4eRyWNFMWEUftpOqLvBwZEMmP1VBhnNq46mKMTircPp3GU6Pozs1fT2u7i8dGkS5g4LEbcOMtKIBq3wGUr90QokrUZ8PUOu8PNZF38qVK4W1UPo/++yzXs9RWhHxXU8X45zQ7SXrg3QQjjgXrOjDdRFWR8bXcUrLDgg1/JEKdpkhzFKHVZIFnzV4JrL+QLh9881aS6GnCzs4iDr9nAwLYYXFuYEu8vw5XfSpDpY6tSF0K+bchmOY6iRn3nwaOHAgjR03VrxDsfLAN998I35T0UxYRR9mr0IdVwdoNJcvXy6OZYOmCyvpVNElG1ccq4JMbWjVY6s4ulPT1+PKY1U0wFk1zm4bZj1epGKVT7v6ZXdexS6M3Xkr1OcD5PNQj1XRhzFKmC2rztiVzxYOVjxYxCBspJ/qj2Mp7OQ5OLlkUCii74N/f2DmVToINPw2dJzScgLXwXisYJG/UcYX+bzhdKud3bH8jrh6HOlnJ/qsBJ1+zun7jTfdKOqlmrYbMec2HMNUJxB9+F1JkZcxIYM2bFjPok8FFg+s2I/ZpHDYbB3xcSzTkscyjJ3Tw+qfquvRs6e5aT2cHNguhZc/pzfAcG7j6s5NPFzPSvTBiqI2+Pguw6kiUr0WHAbWyzjSyhSJxILokxY1tc7ox7IO4juenxSA0l+PDyfzIS3W0rkVfS+//DKNzxgvRJ7q0O0L66KOU1pM9SCftxR94ezerQzRB+uizLO8pj8xJ8f++QvHMNUNiz4XyAZROjRgiC8bTKtjO6eG1T/9xS0oyBf5UYUSHp7aeEo/2bhahdO/y3B6HN2p6etxdX/1fuSMNtXpZaiWgVU5VGcXuz9wzzq4h2AJJa5EfT5Alqt6LMtWPZbPE04/VtOC6FPTgp8eHw55wO8HTqYhw+p5tAJ+mHCh1wecs4pnda4mA2GuljucfBZS0EDkyAWz9bBwcoY0uv/hcCzjQnTBXx8jpDr1/amLPjnpQa0z1eF2/7nbR/TJ8hh+zfCA83jrrbdSdo4x3pBhIgkWfS7QGxKnuE5+wMnfyU9FFV7Im5Uoky9sHGNMHV7qnTt3EovQwqmLNctw+EQ3Ho5h2ZTXgGUOlkf4qddW4+rXlw4vejvs7tfqPNKNVKzyZnUPwO68il0Yu/NWqM8HyOehHuPZoFtXHsPJ5wmnH6tpoS6oacFPjw8n8yC7eaVDWD2PVgTqZ3WuJgMrqVru6rPQRZ/+jHSHZyVnSqtxMWPaagFt1WF4jBR9dtY9K2uevJaVX2Va+mR+dYcFxLGeI44RHo0lFjXH70HuDiMdrNTR3pAysQeLPheggFSc4jr5ASd/Jz8VVXjJl7EuuvASwkscx3ItNBkOY6HgDzEnB9ojnJyBKdNWHdJCeJmmek35Hf+M0QDI8oWrqaLPDqt7c0sgcdXnA+TzUI/xbGbNnm0e66JNP5bb6snvalr4rseHk3lAg4hP6Vj0VQ0QffrLPNgJJ8HGk4Qi+vQJHdiNA9+tRF/R4cM+og87gKjx/Yk+vcwk+koETqBxtUuHYaoLFn0u0BsSp7hOfsDJ38lPBQ0lwsoGU208pR8EnBRgejj5HYLvlFNPMYWe/Kcv4+gO4eQyHmo6Vt+lq6miz+oe3OIvLrrL9Sn2sEzIWYcAeZJL+wD5PNTjYJxdWrAAyS571WGrKv2cGlaOWbUjUD+rczUZK9FnhxRkgeI2XjCi77bbbhPn5DZs0k/uyAGrG/An+pxEnv7dSfQ5gfjqOD4WfUwkwqLPBYE0JIGkq+M2Lhp0hJUiSxVc0k92w1iFU7+j0ZVCDud0EWcVB/5ykWA9fCCizw6rckDakYpV3qzuAdidV7ELI8/HxScI0STBWE8sYIwFhuGHCTDy+cg46rH6nP05aQGU3/W08CnTU8PJeDIs/jDISSBqWFln7AjUz+pcTcZK9NmJNLvzEjt/u/M6wYi+N954wyeO9JOiD+861U8XdFbnnL47iT5d2Knofiz6mEiERZ8L9IbEKa6TH3Dyd/JTkQ2pKsTksZ2AU8Pp3x997FHLOLqTceCPMX7ynBpefpfOSfTZ3a/VeaQdqQSSN6t7c4uMm5yc7FWuWBgYM8ph/cMEh46dOopxnPJZAfVYfc7+XLhEH5aDkddUw8o6Y0egflbnajKBiD5/BBtPEqjoQ5csnqceR4aFyEL3LrqdAxV9endxOESfDos+JhJh0eeCQBoSu3SxKTteenq3nAriYi9P/Lt1WhdQNqSqEJPHcsyd2rDr4fTvamOsxtGdjAN/TAZR4+ppSeck+uywKkOkHalY5c3qHoDdeRW7MPK8LvqaN29Ob771lhLSyJN8VvK7PFafsz9nJfoGDBxoHuNTpuck+tShA2pYWWfsCNTP6lxNxkr02RGsqHMbL1DRh+94nnoc6SdFH7Cz2tmde/HFF4MSfU7oghCN6x6H9zjDVAcs+lygNySBxJVgXTE0znZxIfawl6jM24knniisNlbIhlTOysXYLRxjHJ9skHEMJ8PhGJ/SoasNn2iMZbebOpED52E1RPcvjmUcfIf/ZZddLo7lNXAs936V9wDnJPrsysIKK2EVKVjlze7e7M6r2IWR53XRh2fTvn0709LXpUsX8XwqQ/ThzwgEv0wLn25EH45Z9FU9VqLPTqTZnZfY+dud14kk0ec0scNJ9OnCTkX3Q+Pq9P5jggOTaeQyYE5GFMYaFn0uCKQhsUsXggmNpdVLAA0pNmtHXByjQmN8Vrdu3fSgAlX0QWRhpwQpAKUomzZtmnA4xnVV0SeFnpyNq4o+KdqsRB+OZZrYWF4VeTKcTEs6q/v1h1UZWgmrSCGQvFndm1tk3IYNG4o/EIMGDRLfUWfkeL7acfE0atSoSrP04fmqQwjkp53ok5NJWPRVD4GIPn/o8VJTUk3RBdAAJ8RX1B28v9TwUvSp9UsXc3Z+ejgp+nCsCzorp4fRJ3uEQ/TpsOgLL2jfzj6nF/U65xy68KKLxPsPf3CxbzaeJ+MOFn0u0BuSQOJKpOizioulMHBe3coJC546WfqQJ/VTHldm964a1s2YPhw7vfSsysIOpB2pWOXN7t7szqvYhZHnpaDautW7fmByh1xSQj4PGUc9Vp+zP6eLPghMmZbckQPWYfmsZTjkBXVervfIoq96sBJ9duiizh8ID9En42EPz1q1K3or4NBQyzTdiD47oWcVzkn06ef078GKPid0QciiL3xgTDDE3YMPP+Tj8CcUk9dY+LmDRZ8LAmlI7NJ1svRlZWf75AljAO1M17KhVD/lcTATOaS1To9j5aR/OESfHVZliLQjFau8Wd0DgGiye66SUOJK5POQaanH6nP2556ePNmsU1Zp4ROiD1uiqVZeiD78cZFhWfRVD1aiz07c2Z2X6P666EtJMV66dmnIOqCLN7vvdsfyeyiij7t3qwe8v+R6n25Z8P4CunrwYB+xpws/9EbZPRsrkBensfOxCos+F+gNSSBxJU6WPlhnMJ7vyaeeEt9RGTGmLyEhUQ8qkA2l+qke4xpul2zBj+Wmm28S4XBOjWPlpL+bJVtw7PTSsyoLO5B2pBJI3vyViROBxJXPQ5axeqw+Z39Ot/TpacnnLPOmx5NhgxV9EJQyLd2hjus4pVUTCUT0+UOPJ0Wf5JJBgyg5OUWEQWPa8+yzKV9ZzFjWAV282X23O5bfQxF9jz/xhK3ow3qXdujCzgkWfb6gTFCGEBlu6XXuOeJPpS70dNd/QH9at65iKSsn0MaOun6UaGfdPs9oBb/F2XPmmO9pvBPmzJlj/pZRDpjYBD+8b+GCeT9UN5Uq+pywSxeiDwPwe/TsKaxkEIBq9xzGyCEuxsHUr1dfHCOOFbKhVD/VY8SVDw/Hejj5HcINlR6NJ8JhMWfZMKthVTd9+jNe/np4+R1ONu6BYlWGSLs6gCDXy0B3KEPdyTKwOsZ4PD18OOLGx1fUGZk3GV86IH/8up+VqwzRB8syrIA4Rh2Uvy+82GVauA84bGUlj3W3ePFi83oQH7gG9oZlKrASfXboos4fCI/ue4yxwn66+K0kJlQIqdpxCeK8JFDRp+7RaxVOijS5O4f0g9NFnv7dydKnCtlA0AUhiz5fILauG3WdeF9t37Fd9/YB5XfppZf6CDwrd/0N19OMGTNc1WG8V+LiEik3L89V+GgHwg7vYrnl4tdff23e9wfvv28O0cH7AmUTjUK4UkVfIHEl//rXv8zxTRB92AdX3dIHP4axY8cKPwjDD/79gVd8FSmu1E/1GNfAsRxEr4eT3zH5Qu6IIMPpok46NM4Qqpi8ofqrcdXvMg9OL71AyhFpM87IZVGAfB7yWVSHU0Wg6vDnQnYFq6JP/Z1J0egPVRQwvliJPjtxZ3deovvLZ4ThKeqzQjg0LPpQhEBFn7oLh1U4tTs2UNHn9N1J9OnCTkX3Y9FnTSDCD5MaMV5PF3hWDj1W/vY7lhY+1JfPPvvcMWwsAa3RqlUrOlRUpHuZwCI4cOBAxzCRTKWKPicCSVfHbVxVxDmJPinA8OOSxxCe2HoNVhVdqKlxEAYCFMcIA8GnC8RQRZ8dVuXAos8/dqJPfpfH6nP252TDLr/racnnLJ+1Hk+GlQ2+DC/Dok49++yz4rvaXcuiLzxUpuiT6OLOjkBFn3osxw7KcKoVUBdw/sJbxQmH6NNh0WcP6gzqJtomWGqt6hWAWMGwAV3gWTlM9HCy9CEtKTZrioVP5ZVXXvGaWKXz1KRJYmiDnX+kE1bRB6uEbIRkY6V+D8SFElcOOlUFnvxUj3ENtWG3E2e6UNPj6FY9u3Ssvsv0kG/82PR7gQukLCBoGGfsRF+oTj4rOHkdeYxP/D7wMlEncsjfjLpki8yPGhY7ieAT+f7000/Ne5HP3R8s+pwJRPRhNrYTdvHwXnIzIB7PE8/ZTuTp351En/pdF3C6P5xuDdTjhEP06WXAos8/sMzhuYwdN9ZrKIBK3/POo3vuvcdH5OmuU+dOtpZDPAuIvZHXjqQdO3fo3jUCCG1Y+/7840/dizZv3iQmdNjV7Wgg7KJPCiI0YrLxcvqERU3Ggbvv/vuFVcMqLD5VgSW7vHSHfncgxRXi4FMVXDI9GUemqYbTv8twehwrp/vr3+X4QJkeXnoTJmaIsYqwHKoOYZw+pcM6hA8/8rD+WBgN1AdZVwcPGeI1cQjPRh6rz9mfk+JLftfTwqdMTw0n48mwssGX4WVY+FvBos8AQkKWRTDusssvFyJddagXENvyO8oPnxhLrIdVHcYdI66MI+NhQXj46eGlw/sMDS3yg2dvJ/L073bH8rsUabqAszoXyHeIPpS7rNd478IaLceSos7inMwPBsXj/DPPPut1Dr0p33wT2EzVmsiXX35FLVu2FOU2NytbdOurrFmzRkzScJrMASsfLFX6e2DtN9+IuHgus2fP9vGvaSxatEhMGNXF3cALBkb9DN6wij4VvATcoDdmsqFzg9015HlVbDk5qzCyEQ7UuY1nJfpOOOEEv1YEJ2ApROPhthuppqLXOVWcseiLTr799hsfIReIw2QXTJpR3azZs8UYY/kdZYguNvWclcPYPcSVcVDuiIfz//73f3zCw2XOmiXWWJMTbXTRFylOF33Iq7RWB5tfNKK69Y+xBu92aY1r0aKFmE2qWuT+8Y9/CPEGy7Uq9u69716x93jvPn3MdfpQ5hA3UuzBiuhkva1p6AIPZRWtkzdUaozowye+y3OykVUbdtVPD6unpcaxcrq/3Xc4/Cjx4ocFIVQw4xNrvzH2oPz177Keq8fqc/bnpHiQ3/W08CnTU8PJeDKsbPBleBlWz7NExvdHrIs+N2UQyajiyUr0WVnwrKx7VuEq09In8yqvIxtEp+5dt+EYeyD+VMEGAYjldfDn4r8LF9Kw4cOM8eYDBwqhhwmRmBi2ZMkSUc/UeBCOLPZ8UbtyUd4QgdE6eUOlxog+dH1KwSWP5XkZBj8AHOMTToZVjxEOYeQxzkt/PZ7qr15D9YeT3dToSgqVQMqvpqLXOVWcqccoS/nc/DkWfdWLmzKIZAIVfaqrLtGXMWG86FmQizTrYg5CQu91QG+EDAc/Fn2hgzJ94403xOQLuzqiuvP7nS+EHiYj6F3EjDcQfSgnlC9+k7Hw/oxJ0QdTNtLFuBo5QF6OMYGTx/K8bGTxAsOxHGMjw6rHCIcw8hjnpb8eT/VXr6H6q+Wrl0UwBFJ+NRW9nNXnYHXs1mGChTzG+k7yGNsEquH072pYLL2g+hUU5JvHVrDoM3BTBpGMFH14P2DMqd5462LOrQtU9OnOyV8Xa9hBItA8BrL4MOMOdUIgen3kMZwuwhln0AUOS2mfvn2ptLRU945KYlL0qSAMriE/1WPcG46lINPD6d9lOD2OldP97b6r5YvzoRJI+dVU9HJGY/XmW2+JY3Szy2OU5fwF88Uxus3ltkivvvqqWcYYlC5fppjqjxeuegyHyUl4eSA+xtoADHiX9Rfn4CfDIj7GdiIMwDgS5MsKFn0GbsogkrF6jrrFzu673bH8HojoC+S7LvokcnKHXV3DmDS2MDHhBu/P4dcM92mLQ3UdO3YUayBizKPuF6yDMQrdx3a/kcqk0kSf2lXh5DBTVyUQ0SIbTSekaNPFGz5xb7qAU8Pp32U4PY6V0/3tvqvli/OhEkj51VTCUc6RgpVYsIJFX2Rj9Rx18Wb33e5Yfq9q0ffv//zbr8Xvvwv/G7N1kakeIKLwhyIa6lV17uNbaaJvxYoVPgLPyunbQSGe3OrEn7Ozfqhg8KqVeMMn7k2mhWM9nP5dhoPVB07GsXJqmk7f4aTJHedDBenqjQfjTTjKOVKwEgtWsOiLbKyeoy7e7L7bHcvvVS36LrzwQkd/TCbAfsOxWheZ6oFFnzsqTfRFCsg/Jk1AIMpJGfIYfhBJOIaDQJRj7nAsJ2DguzrhAzOi0H0n05b+UtCpY/hkujivTuJQRZ982YdDjLDo8084yjlSsBILVrDoi2z05/jjjz94ibevvvzS1nqmCr0tWzZ7hVO/635WDoPWncL4E33oYlv44UK/9ezDjz7kZVqYsGIn+rAuISYbSQOPdOiNVPfWlaBezpg50yc8nL4frwT12c5YhTgFhQVe4Vn0VSIQeHLbKnzKvS7lBA48YIgyjKHCCwvHciwWxAE+Md4K5xEW6eEYacgdE9Q04GQ8+Muw0h9pWfmDcIgRFn3+CUc5RwpYnw51UooGO8eiL7LRRR/AM5MLIOMYjQ3W+cOxvt/ulKlT6Z///KcpABHv++/XifcLJhjJeFijTa4fKAXc8uXLxftI+sv3Gq4B/+07dpiTNPyJPsxydFvHrBpohgkWO9EXn5BMjz3+OF173XVUN70uHX/88XTjTTeKPYixOLgeHun07tuX7n/wAbG13UmtT6Je55xDd9x5u4gjZ6ur3H674YeVOM4591xqdVIrrzi6wHMj+p5//nkaPfrWgCeQ3Dr6Vpp4992Wv08Q86IvmgiHGGHR559wlHOkwKLPINrrvJXoizbkwsFu61ggYRnGHxBrmBSnW/XknxQsaH3rrbeK2fHJycmmvsHuJmp4/OFBnKsHDxYrgCAOJl7I3VCs4shrnHHmmWJ3LFwDnx07dTTfve/NzTLDX3DBBZYWQ5WHHnmYkpNTvMTZ4sVLqNe555hC8PEnHqeXX/JeMPrMM8+kocOG2opFFn0RRDjECIs+/4SjnCMFt2KBRV9k4/Y5RjKyt8QtckY7w4QL/JFQxRgc6iUEm7qXLgTigIEDhLVN/4MMh7kF8FeFE6zYWK1BLkquO1xb37oNw8CwE4+eJzi7PZQlEHRNmzYzxdkvP/9MSUnJYvKrzNec11+nxMQkWrp0qfluP7vX2XTDDdez6IsGwiFGWPT5JxzlHCm4FQss+iIbt88xkgmka1eCXSUCjcMwgXLzzTf5dHdCHOUX5Hudk6Au61uu4U+KVToS+H311Vde9RniEWnZxXFCFX0QqU2aNKGU5BTavv0XMwzyBCEIJ4Ufi74oIhxihEWff8JRzpGCW7HAoi+ycfscIxU0Pvq+4bDiyfcRHIYhIIy6QDC+84QOprLBFmqqCEIdbNWqla0wgtUO3byqWFO3ZbMCE0awDZ76jsWfGvwGgnnvqqIvNTVNWPTi4hPohBNO8HIQfPHxCeJz/foNLPqiiXCIERZ9/glHOUcKsjHFpxzALxtZOHQtSD8WfZFLtIs+WDPkgsvo4kU3l5zNqIq+9xcsEJNL8tasEWHlQuQMEypY/g2TNqRuUd3Ia0eKreekYEO3q758ke4w4WP9+h/FOxN/TEZdP4oGDxlivkutnBoHIhHjCKXfXWPvEm0PHMbcffbZ547vY1X0LfzwQ0pJSRWi75NPPjF/U7jns846ixLiE+iRRx8VE7FY9EURqAihwqLPP7Ek+vAywmxLPHf8VvVxI/gHKP3gnF4y0Uy01/loF31yUgYEHGZKytUKdHCP2CN23nyjfiIOT+hgwoHd7F3MosXECYi1uLgEqh1nvAt7nXuujzUPyNm7hriLFzNx4+LiRZzLr7iC3n77bZ9r4E8PZvoiDgQYJorIOLDGSSEokWMP9XRU9DF9WPQ8KTGJ7r6nYmbum2++SclJyTRz5kzzHIs+F2zdusXLOlIdDgNErV6SgcKizz+xJPpU8MLRXyIJCb7nYpFor/PyPRCNoBtX5v/xJ54Qf0KctlmDdQ/jpbCdoZz8Eci9IyyW2nju+eeFxQafsHAzNRs70YflVKSFTXVYT1fvjgWoj4MuvZTGjhsnJk1gC7ZRo65zjLPg/QV00003ijCIc82Ia8Qnvo8aNcpny7VgRB/A76Z79+6moJswcYKYsawKVxZ9fsC0abmYcnU6VKRwgLQCeYHWRFj0xR7RXuejWfRNnjJF1LF3331X/LZUwYcuXVhTIATR3avWRTRW+LOL8Nk5vmuf6fzrX/+iLl06U/ce3em0004zF9iHw7muXbtS5qxZftNhYhM70ReJuBF9YsmWxGQvceaGSy+7TGgaFn02YDs1LF4aK7Do8w+Lvtgj2ut8tIo+WO3QtSWsb7Nnm0u24Pyzzz1Hz3p6MODuve9eeviRh01RiKEJ06dPF34Qh07LvTzy6CNi67Zu3brRs895W/Zw7anTptEZZ5whxGDvPn1qRJ1nvIHosxvTF4nurbfeqpZ6WuNFX6yJpFi7n8qARV/sEe11PlpFH7p24eQuHrKuQQhiXJ8qziDy7rv/PhFWhkN3FeJhzTIIP6u6Om7cWOrUqaMY8+y0tplYUuOWm8UsxuHXDLdMi2GscJqVa0U0WRV1WPTFmEiKtfupDFj0xR7RXuejVfSh4YPlDiJP7b7FeQwu1+sezr+pWDjwXY5ltmpEsZUcurh69jrbdaPcrXt3atiwIb333ns+6TGMFSz6PLDoiz5i7X4qAxZ9sUe01/loFn2oX/oYpdlz5nhZ/tTwqjjEOEBsJQhg9dPD3//AA3TeeefRunXfeZ13AuWImZTYf1RPj2GsYNHngUVf9BFr91MZsOiLPaK9zker6IOVDvmWkzVkXZPdu3p3LNbvw7g+NZyc7WvViF544YViyYtAGmQg12ALNB5TM2HR54FFX/QRa/dTGbDoiz2ivc6HS/SpC8eqzx3j3dSdL3AtdWcMoC5W67YBRJoYiweHSRvymkgfy7dADMqdODBbF2v4yYWZgRzjh/BW+/DKTe8hHvX8WoEwyFNNEH2Y+AKL5k033+Tl7BYPvvGmG33CWrlQ40ejs7tnfw5lctXVV/ssyRLJsOiLMZEUa/dTGbDoiz2ivc6HQ/TpDZf63CGo+g/oL85BLGCnANVf350gELGEtfKQFj4h8CQQehB9crIHROD8BRXWEfg/PXky7di5w2f5CpQFwkL09enbV+yE4LT2nwSC79w+fcSCvIiXn79T7H8ai6CMMjMzqaCwgAp3FZoOzxJ7yvo7Z+eswlqdiyWHWb/4XejnnZyMc8utt9CGDeuj5j3Loi/GRFKs3U9lwKIv9oj2Ol8Zok8XfhB9mE2rd8UCXfQFIvwg3uQMXljyIOL8AYucauXTx/PB//zzzxddu9hz9JZbbnZdj7G8S8eOHcXm9BdfcolPF3OsEKui7/PPvxDd/tOnPyNE/8SJE+jll14W25bpYcPlWPR5YNEXfcTa/VQGLPpij2iv86GKPivBp4s+jEFC3YeVTxdCoYg+gLF6SBONtVybzw4IRCzKLBdmxrZsVlY8CL9OnTuJiRxZ2f4Xb5bg2neOuYNGjx5tmW6sEGuiD5N/WrZsKdZaHDRoEF1/w/Wi6xWf+N62bVuKj4unF1940eeeQ3Us+jyw6Is+qut+cE00KNHgzundW89+TICGH4vX6o13tLyMQqE66nw4CVX0AVX0W/0BQNcnzo8dN9bHTx0Dh+NABB+QizRDZMm19z749wfifSS3acMxun8h9uQkD4zzc7IMolGFENi+Y7vuZQvyYickY4lYEX3btm0T4+Ig9mDRffDhh2wdxDwW4cYSPitXrfJJK1jHos8Di77oI9buh3EPukHkJt9S/GVlZ+nBYpJor/PhEn3+xD5EFrrPdHRLX6CiD0BsweKHiRq4Fwg/KQDhYAFEdy5EIBpLhHUSfBKnnTpqMrEg+lbn5lK/fv3EGMwHHnrQR+TZuREjRlBCfAKtWLnSJ81gXDCiTzoWfVEGXkLffed+DahIB9vKhdp4MNELLJmgpon/aL/XcIg+J2DlgyUOXbuVbQGDNQ+WPNRBXFfOqMUnul6lX2XnI9aJBdF3WsfT6JprrvERdW4chB/Ge27evNkn3WBcMFu4saUvCsFDGzZ8mPnSfX/BApowMUOYmSc9PVkMTMYCodjAGA7n8R1+6KaAuRnnsNE3ZonJdKrDffTRR+Je3CxtwMQmNVn0RbODUKrMP58QXbKrtarAuxULL2MxZuzOsXLlSnGvTHhAWUaz6Hvt/16jHj17BGTh092ll14qxv2FM29OVj8rPxZ9UQheuHghQtThnzBmfGFtKNw7ustwDuPA+vXvJ87ju+xGq1+vvjh/xZVXiu+wHCKt6nB4ubLgq9nUVNGHeq8LqWhz6jp6sQLuS3bxqvvwMqGDso1W0YdxfBirec+99/gIuUBdakqq2LFFv0awzkrYOfmx6Iti0GDihyS58cYbzC2CrNDLRo/PMFVNTRV9TGSCOij/lHJ9DC/RLPpg5Rs4cGBIVj7p0M2L91648mcl7Jz8WPRFMbpo07/r6GXjLzzDVDYs+phIgkVf5RHNog+zdbEUiy7ggnH33ncvnX1Or7Dlz0rYOfmx6Iti0AWBRhOLQmKNp1q146l58+ai61Zd8gN+AwYMoLi4BPGJfyuI26JFi5jsomGiBxZ9TCTBoq/yiGbR165t27BY+aRLTEj0EWPBOith5+THoi+KkbPLIPowvg/3DjGHiRuq6IPDeUwzx8QJfMe4QBZ8THXDoo+JFNA4yvHScDjGOSY8RLPog3gKp+jr0qUzff55eHbssBJ2Tn4s+mIEueyAE27CMExVwqKPiRQwgQPvR0zgQF3Eunz4sxwtjWOkw6Kvwp162qn0/ffrfK4TjLMSdk5+LPpiBMzIletJ2TnM1EX5sIWPiRRY9DGRAnpOIPywHp96zISHaBZ9vc49Jywzd6VD/nQxFqyzEnZOfiz6YgA8VNy3v+VX8K8V4hDHDBMJsOhjIgm8S6WFz83uG4x7qlP0YRcNjKNbvHixT3zpsNtG7759xU4xGP/e9YyutHTpUuEHoYTJHLp4C8ZhrVwss6bnOVhnJeyc/Fj0xQBy2yA3YLFTCD+GqS5gRZEL32KZIYA1GzH8AEsOrVu3To/CMFXGp59+Sgs/XBg1jWK0UJ2i7+xevSgpKZk+/fQzn/hweXm5QhRC7GFCZGJ8ItWKixdx0A2LTRCwTl84unjPOfdcYTXUyyFYZyXsnPxY9MUAmIUbyIBjiD62qjDVBUTfKaeeKoQeJiIB7A4Dax8sf9gthmGY2CKSRR+su7DwTZiQYeZv8ODBFB+fSC++8KI4d8opHcRuVrqIC8RhL2lcp6oWZ7ZyLPqiHDSamLkbCLKrl2GqCznkQAViEH9IeJcWhok9Iln0XXDBBRQXn0AfL1pk5g+7cPz44w9mmMWLl1CbNieHNLbvjDPOoEcefcSnDEJxTqLPyo9FX5SDyRvoFgsETORAOXHjylQXVgLPSggyDBMbRLLow3i9+PgEL38IPnTzq/kdOmwYde/RPSjhh27d8847zyevoTorYefkx6IviglFvAUjFhkmnEDgye5dKxHI1BwefexR0e0l3+F33Hk77dm9Rw/GRDGRLPqemjRJ1D+0izJ/z7/wIsUnJNGdY+70sv6hbmI/ewxF0YWdlcMOHB07dhSCb8uWLT7XrkzHoi/GCGXdPZ7QwVQ3EHhyaAJb+WouEANocLOyc8x6IAVgWVmZHpyJUqpb9CUkJFLvPn3EjlWXXnaZGDss8wKrHuJgEkfnzl2E5a92XALFxcXTylWrfK75ysuviPQuueQSMU5PF3pS7Il04hPo8SeeoK1bt/qkEw5nJeyc/Fj0RTEQbRBvKnjAeGlCDMrdOLCUCwSibkXhCR1MdSOtfWzlq3k89vhjXtY9J4eB70x0U52ir3///j51DW2jmpcvv/yS4hMSKT4uXjgIvrlZ2T75lQ5C8e67J1JiYpII37ZtW7rwoouoa9euYjtUnINV8LPPwrPzhp2zEnZOfiz6ohQ8SMzaVb+j4cQ5OBxL0YcywXd8QgDKxpUndDDVDeoiuj3YylezkA0wGh4c/+Mf/6CtW7cIPwxbwcxunIelD9/lMRO9VKfoq2yHNf6wrMsrr7xCM2fOrHShpzorYefkx6IvSoFYg4ADsJTgvqXgQ5eZ7CaRwk4KQSkAURFCGRPIMOFi/oL5XAdrGBBxstFRj1XQcEuhpx4z1c/rc+Z4tTFu3DPPPks33XwTzZgxQwgj6XQLnHSvveYdzs7FxSf6hEV9ee2113zCxqIzuqV9y6+iHL3LYeAFF7Doi0bk2nxS8MGhS9duizU0qgiLeAgLYYhzsATKwfRVAa6JxS5R+SZMzKDbbr9NfOL7zz/9pAdnGCYGYdEX3WCsmjoG042D9VZuJBBOZycaX3jxRZ+wqEcQPLA61lSHxe+jaXtBFn2eSRgQbRB4UsShQqvADw8YwlBFdgvDScEX6Dp/wQCxB2HXtGlTOvOss6jXOefQsOHDaPTo0TRo0CDq2etscR5u0aLFenSGYWIINNRzs+ZSORndu/pMXb1Ll0VfZIHJC1ZCPdJBd2dpaal+molgWPQpy63I8XrqDF6IKwhAWRboytUnbOAYfhB+EJCB7ugRKGvWrBGiDoNc8fnwIw+b23DhXwc+X5sxQ/x7RBjMsML2XNzlxzDusLOWqcheADdhK5vly5fbWmh0hwH1eMdVd56ZClj0MVVFjRd9EEK4R4gleb/yZQ4/afmDgwVPfXmq3bh4ieIcPiES5fjAcAMxecaZZ1DHTh3p1ltvse1+lmAG1YCBA4U7//zzWfgxjAv8CTn5J1FOnHAKWxUgD7feeqvXRA41T++++65p6dOtfkz1w6KPqSpqvOiT3bF4iUvRJpEWPtn1C1TLHwShFFEQY/Kc7C4ON7gWrHeYnTlnzhzd2xbEg+CDu+/++3Vvhok5UOdVa7z6XbeIobGVwzfwHsDvVx8jp4bH+J2XXn5Z/MbRjaqLPjU8zuPacrwwxmKp+cK1cE79A6mn5wY9v1bxeUxf5MKij6kqarzoUwfG4l7xCeRMXDgra5qcuavuwqGWV2WU2/sfvC/G7kH4Bcr6H38Q4/s6d+5EBQX5ujfDxBQQWhA/GzduEN8hqvoP6G9awlQRh3P43eM8hBz++EnhpIeF27Fzh0gLf/A+//wLH8Glpw2Rh/N4Z8jeAqSBd4fciQBpvfjii+Y1AxUAeh6s4rPoi1xY9DFVRY0XfXLyhRR98l+4HKdnt8uGLhKBHBMI9HF/4UBa+YKdmIHp/QMGDKD/LlyoezFMzCGHWoDrRl1n/latBBL8IMD081LE6ecR3qp7Vz9GXAhPiEQ5ww95wTk09EgDAlBaAvU03II4b7zxhpmfLVs2e/ljuyuch9DD2mLymIkMWPQxVUWNF326pU9a7uTizDhnZemT/85V0SfH/4HKKLcuXboIa12wYP02WBqee/4F3YthYg50nULIQWBB5MiuWPleUx2Wy5AiDuiiT3V2ok8XiDIdKfDkeRzjHN4xEICIg3fNRx99ZMYLhOuvH0VDhg71yaedw84G2DZr1KhRUSk0YhEWfUxVUeNFn9xvV47pU5dqkaJPHdMn48iykbN0ZXcwhJ9c+iXcIH1MyAgWxL9zzB1iM3aGqQlA9OH3qwo0+dtVBZsq4oAu5JzCy3NqPHmMeHaiD5Y9uQyU7F4OpuFPiE+guVlZ4r0UiDv++OODuh4Tflj0MVVFjRd9UqCpEzGsJmdI8SeFIJw6Q1daCqWAVCeEhIoUlki/T9++YnuaQGcH33LLzSI+Nq5+atIkcc7KgskwsQR+JxBTGHsHrCx3cIFY+mR4CEp8Wgk96XAews5K9OEdIdPAtfFu0UWkG/7v//6PUlJSacWKFbqXJVipAOF52ZbIgUUfU1XUeNEHIObQFSTH5KldtnLXDbn3rhSAquiSwhHn5czdcO7KgWtjyx2kj4kcF118sbhOIFx8ySUiPkQfLH34/uyzz+rBGCamwG8Tv2f5R04XZdJJy5vESfThPNJDuojjT/QhD2raOMY5mQbeJfiUf8ICEX2Tnn5azMgfNeo6OuGEE8T7QV+uRQJx2L17d0pKShKb2ON9hmWfrMJWN/ijiz+4WGMUrnuP7l7lKs/DYUxktMOij6kqWPR5XsJ4AerLruhh8GKGFU+1kOHFLcUixB7+1dtN/ggWXAMvc1yjTlodsfNGoCD/iI+XPRqHSU9P1oMwDBPh6KJy7Lix4p0EsBbfKaeeIs4/8ugjwpqH90ZysvGST0lOEeOCVVHYsmXLahUb6j6n6sQSvEf7nnceffbZ58JKu3jJEvPekX+cg0MYOUM7mmHRx1QVLPo8QKhBGElxBOfPWgfxJwUf4uN7uK18Egg/LMqMHTb0LeLcgPj4twyLYTDxGYaJLB548EHx/pGiT4L30L/+9S/hJ92rr74qdu3RqW7RJ8GEFjUfEH3YyL6gsEDMNoaTAjG/IN88d8WVV7Loq0ZY9EUfLPo8yCVadOGHF6bsjlHDQjjJLl05JhDnEL6ywDXwz123QrrlsccfF45hmOhGrg+YmJhEtePihcOsXOnwXsJ4QenwPTE+kRISEik5Odl0tWrHm+Mdq5P4hER6atLT9MG/PxAidtbs2RQfn0A9evakxx9/TIg/VfStzs0VQ1QwiQXrG6qrMIR7qayqgEUfU1Ww6FOAqIKAw0tH7qEry8DOYTA0FjvGJ6x8cuxQZbF58xb9lGt44gbDxAb4LcvuzsxZs4RIkk4u36KKCAgm7OKDdxtEkeoiQXBIQSf3Nsd4Ptk1DeGniz4I1SZNmoplbr799hvzXnB/EH7VfT+BEgnPIBhY9EUfLPo08OKAeJOTO+Aw0FpO4sALCQIPL5atW7eYs3bVweIMwzBVgdWkDwgI/TwEE2YJW1nBIkVwpKam0g03XO+VF3T72om+Dh3a+ywwjftj0Vd1sOiLPlj02YB/jPJfpxR5EIDyn6Qcy4cuXbmkCsMwTFWCblFdLESr6Lv66qvFRBRVyLHoi2xY9EUfLPr8AEGnCj2IPCkA2bLHMEx1Eh+f6LM+X7SKPuQRYw5Z9EUPLPqiDxZ9DMMwUQrE3aLF3ntxR6voa31ya7GGIIu+6IFFX/TBos8lo0ePNpc/wDIBDMMw1QnETVwMjelDHletXu11jkVfZMOiL/pg0ecSdSmWylyWhWEYxg1YiqW2NksXRLPo2/3nbq9zNUX0YcF82d5Gk4NllkVfdMGizyUs+hiGiTQg7rZu3ep1LppFH9YSrInduwxTVbDocwmLPoZhIg0sYHzzzTd5iZxoFX1j7rqTasd5b8cG0Yf1+GbMmGGuS4jjJ554nEUfwwQBiz6XsOhjGCbSgBB6+eWXY0L0PfrYo2KHEVXI3XbbbTTmrjH03PPPm6Lv2eeeE99HjBjhk28WfQzjDIs+l7DoYxgm0tDFHYhW0ZeamkbXXee9By/yhl03cE5270pRaJVvFn0M4wyLPpew6GMYJtJoUL+Bj8CJVtGHfGRlZ7PoY5hKhEWfS1j0MQwTSWD/3brpdX0ETrSKPuQRaw6y6GOYyoNFn0tY9DEME0nIMW66wIlG0QcBizzqEzNY9DFMeGHR5xIWfQzDRBKxJPoaN27sJegkLPoYJryw6HMJiz6GYSIJCDsIIuwNrjorMSgFE8JDGKkOM2SrWySp+bO6Fzu3YcN6r3uR+6RX9/0wTKTCos8lLPoYhokkIIjGjhsr3keqcxJ9sPZBFKlu/oL51S6SkL8uXbrY3oud0+/nnXfeoU8//VRPnmEYDyz6XMKij2GYSADj39C1OW3aNFuxZtW9q3edRgJLly4VeY2Li/ebP717l2GYwGHR5xIWfQzDRAvRIvoCgUUfw4QOiz6XsOhjGCZaYNHHMIwVLPpcwqKPYZhogUUfwzBWsOizAeNmVq5cac4Ku/HGG0y/0aNHmwOHX3/9dVqxYoVXXIZhmOqERR/DMFaw6LNhZ/5Ouva6a01x98UXX5p+mzdvMcUgwnz33XdecRmGiR10AWWHDOc2fGWi5yGSRZ/bvLHoY5jQYdHnwBNPPiksfnZAGHJXL8PENnZiTl1ORPXXw4EjR4+KP4l4ZwB1kWR57BQ/UPQ03Aqr6sBt3lj0MUzosOhzAC/jl156ST9tAj/15c0wTOyhijtV4FmdsxJt+ON44oknij+ILVq0oM8//8IrjBpPTzNY9Dy4FVaSN954Q/zpxTtOzxfSkQLM3znJk089RTt27jCXm0He0HsiF2BGWJzHNTFkxumagdwHwzDesOjzA17UVtY+nGMrH8PEPrpAk+9FO6GmCy4IG4gnnIOlD2JHT1OPp6cRKHr8QEWfFGAbN24w71EKLzuBZ3VO8vLLL4thMlLkYScNXEMKYBlfbhVnlRaLPoYJHRZ9frCz9uHcmrVr9dMMw8QYuhhTxYjudPEG5IQvnEM3L/4wIgwsX2r6+nWqW/TlrVkjjtW4qhizOqc7GQbvyutGXSeEJMZBS2te0eHDXkLSSjzqLpD7YBjGGxZ9LsBLSrX24bhf/35eYRiGiU2k0FOFmfpp5yeB4Ok/oL+wmuHPIoQPegnkBDGntIJFjx+M6EN+gRvRp4o2PQ6A2MU5dG9DTCJ/2EIOefQXXxeDgdwHwzDesOhzAV7MqrUPx+psXoZhYhcpxqRTBZru7AQbBB6EHt4dh48cET0Icsyc7PrV09TTCAQ9DxBMe3bv8QrjhC761HxZWePszqlgXB/KQAq9jz76yFH06Wmx6GOY0GHR5xJY9mDhYysfwzCVgS7UgkWKx9zc1XTX2LvM799++60e1BaMPYR1DjgJMF3gqed1cSbfn1bpI6w6Kc4ufYZhQoNFn0tg2cM4FLbyMQxTGYRL9AGkdcstN1NcfALFx8WL93gglj5/qFY5hmGiBxZ9AdDrnHOoT9+++mmGYRiGYZiIh0VfAMyaPVtY+xiGYRiGYaINFn0MwzAMwzA1ABZ9DMMwDMMwNYCQRV/p3k9pyhWtqV5CPNWubQwYli4pvTldPvVT2nu0VI/G1HDK931OzwxuS/Xi47zqTO3aiZTcpBPdNXcjlYZnTDtTQyg/sp7eHdePWqYlUZxn8oLhEimxQWsa9crXtIffRUy1Ukr7/vcU9TsplZLivN99tWonUdMzbqC3txYRv/qYyiJo0VdesouWjmtPCbXjKSm5AfW98xVauuOwx/MI/bTsFRp3SUtKr1WbkpLq0XU526iMa3KNp7xsN31+TwdRb5JTm9Ald/8ffb7dqDfl5ftp3X+ep9t7NRL+iQ060ovfH9STYBhvyotow2v9qV7t2pSQkE5njnqS5n77h/G+Ee+il+iOfs0oqXYcJac0pnGL8/kPBVPllO1/n4a1SRF/bBPbDaJH53xKOw8VC7/y4h302St3Uo+TUkWb26z3o/TDHmNJG4YJJ0GJvrKSnyjz7JYUF5dK/V77lo46vEHLj/xIc65uTbVqJVCjMQsdwzKxTVlpPr3Z/ySKj0ulS2d979jwlu9fRmM61/t/9s4Dvooq++OuSnqnpNBbaEpzpSqgS3FX2V1FSFDE1V3XhpKAuv9V1woJxbWsDQLi7ipCEsB1V5BuQ0oSsNCSUBRIQVqA9Je8/P6fc6e8mXnzSvp7yfl9PveTvCl37szcN/N9595zDgL8wvHIF2eNq1ksIXoW/et3veHbJgARs/+HC+WOLXk15T/g7d/0hE+bAAx+NRPlzjogi9WAsnw3G138A3BVp5vxwdESp5a8qu+TMahtEAJDY5F+/ILTbVms2qrW0FdjPYv1t/VGgH84Zu08r1tHqj76HLoHBKLrmOdwqqRSXmpBwYrr4efjj84vfM0Wv1YosuJ9PLk3ggPb4cXvL4thjp9WPYP777/Prtz3l9XIL60UVsHP/9gHgf4RePLbS8YqWa1c1Ke++VM/BNKz6Jtz+pcjWfh2/A9rvz5h+KFJz6Jh8PMJwKCUA05/eLBYDaGqc/PRIzAI7W95A0WleUi9/3p0794N3bqZlT64+aWvYSnfg0d7hyM44pfYUXiZwY/VYKol9FlR9p9h8GkTiFvXF2qWy2stP2BOrwixT3DbEThYJA/3kmoqcHBuX/ECn3eQXvqs1qTKlQPh6xOMP2ZK955e2Cv7d9PMZ7EVGvZdf0oKJGutPok3r+2MNh1/i+OXTYY7akqRlTwYV0z/CD+XS0Ml7qoqKwntAydh3Yky3f8Nqppi5GQeRWmVyWPb2boGUHXFPsyLjMT0tOPGVS1AVlz6YDB8fQJx66cF6kvRWnUCaTP7IEAzv9jHJxjj3juoATwLjszrh6CAtnj5wCV+obIaTdVVufhLbAd06HMffrpcgWrLQUyJDoKPyXNPKd1Hz4fVWoOq8o2Y0C4YYbeugIV/nbAaSLWCvqqK7RgfEYToiW+jzK4TWnDkub7qPnbQR1+Ayl2YERmA7uMW2l50jfXiqwcMNKk07cy/mIF5HeSXdGk20hJGiGtpfg4WFGS9j0dHdJCud0BbTE3+DLmXbNuJl75SnxO5DTx1vFeWim0YGR6E9nelqi9eBfq0gOdIlpIl6OEfiCHJu42r6iW3z7uOIkvltsR+pvfP2TqWa9GzaELbYPjd/gHK5f4oRiEmx4oXasfhs/BFYSnKs1/FwIggMU3glUMXbXBoOYwXYqPQ/fq/4HyF7eHnUPQ9XTAEv5i+EmdKL6j/ny5ryHtnRUnuPt13WKua0mPIzHH+XamzNOd3ukwZoWHVV5Ur+yDIPwyvHTzj9McFPQ//c0ssfH0C8Pvt8nxUevZ9Pg7+fsF4fG+R0/2FaoqRveZJ9A8LE++EtiMfxLLMQlSbJE6p2puMyOBbsOZH50PNRlVXfIv5UdGYvvooLOX7MD9a+t/7Ru+sKDnyLXIvVdbq/FuCagV9ls1jhbXm/36wH2qrOvoEIn384N9pAGJ8zaFPXOh/9UFwQDsszb3ILz6SAzglIGkXMATLDpfqNldkzV6K3qHRiF/2g4Cw6oJNSLy+AwYn76o1lLmj+tyryv8MQnBgB6QeP6cuqw300VBw9l194Nv5Dpyp5bGdqbGhz1p9CqlxsabXzNk6livRc6QvQgLbYUmOlMuVVJ3/DKJ8/RDSbbrGKmzFxQ1PY/qMeVh/Uv9dsu74Dfx8g/HQXhsMOpQOihrjfllxeesTCAkdj7U/2X/nrZe34pHgdpieesx1W1keIZrDPL9vR0ROSnFhqavGxZRY+Pn6o80dH+q2ra7Kxqzu4Qid/C9h/XMsKy5vewLhIf2RnHEO1ppL2LtwHNp2n4Ft+fZg17qhj67VkwgLm4A1x4trdf4tQe5DX00FMu/uC79Od+CnYv0vQfrV/HyfKPFret6ehejqF+gA+oDqknfR3T8I1779A7/4SE6gr1ZAItfTaWAivjtfblxbb9X5XtWUYtuNvdFj2NO6+VM66Dv5My7t34jV6TuQV2pudbFmT0GAbxhePWRw6tBcv7NlF8T/bUc9hCXJUxHaxg9+7W/Aoj2npYdSWS42JU8TywNDeuGxxNsRHDLebniX/m8bPAxT7+gB3zbBGJZyAJaC3XgvUbK82llV6Rd2+hPoGxIq1l8V9zp2FRSJtijfId11k9usXXemrERnuaV2L9iUKwF9xT68GBOJwYmvYX5cT/UYuwvoPltRkpOut/gu+go/l1UZhnf1lmG7+js6qt/zVGO9gNRf9kBM/4dxVu2LVlx6rTt8fP0R+dQWuJPCtqr8vxgSEYaox9e73r7Roa8aBel/QGD4GFPoqylMw03hnRn6vEiVJa+go18QJu686BSKqs6/iC4BAQgI646Np+wteiXzeiIkYihyL9r3C2eqykpG+7BuWLjnvF3/bt3QV42CNfchOGIMQ58sU+izVp9Aco9o8atF/6PFgpOvxortIp/5HJUlbzqHvqrDeLxTGNpM+RAZxpdiyUlkvpegvjyvjluEzTkXnb/0DC9c9SVv1cNUVb75S9tp3dp2y9td89hjGB8ZIGCg3xOfIS9/Mx4fESk+D0pco4KAo+PRy6k4Z4N6LP/hM5EY11O0UxnevXXarcJqSusDw7piUabNmuFQMkhETViMY5clKNcP7zp+6SvAs/bI16bXwh5gPkROzhpT0DCK5rDc0T4A/Wd9qluuzukjr0t/fbyqoN8uwyWL3gvTUvYRYoNCMOLDo7rlZtBHQPfEllOotl7E3gVjEN5tBj7PLxT/R96QgK155UDpfqTE90JA2BhT6Av3DVWtplZLDpaM6Y4r4pYj+2Klwapajctb5yI0qLd0zNJMzBvREb9I/AyXy39yCMpGiNZabsuqKpC/5Wn0DuqPBVkXxH18rlek2vaa0gz1GEVlh0TbxPEsVSjJWoRuoTGYu6VQhb74tONieY+wKF393cOiMCPtGCxUf2/z+i9bTMaGmllVlRmY2jYQMfek2V5mNRXYN7OfGNoNaB+GYH8ftT/5+Ydh5Lwd6jCwohrrGbzduwt63jAPFXZjYPL3NL6XqJO+pwlxPe2Gd/OKMjC/QwzumDZB/JiImrAIRy5eFt+1WSMj1e9a8sYclCjHp6kbiSMFoIrvzsIv8dPuJESRpYfaH6YHP7qPz/eOktrhGybAz1pViMwViegXKg3lXR23EJuypecEvezbBcci4d2XMT4qUD3GafpBJQ8BKvtR2xbupiFA/fAuheTS1T9NX397R/WzVFkPT0ZoYFv8K/e0Q7CgEZQPhpFHuT8G/uNbU3iS6mnntB6jrFX52P7kKHQc9yyyzpbb7adA30d7tmFBfG8EhfbC7OW7cLrUIvWRTYswMTpQ9DnxbktIk559FfvcgD76IboGj42KUvv4nQu/QGEpvW+/FfvcpexTU4q9C4biyrtW4nTJeWQtGIqr4/6K5+N6wdfXH+1GPozUwxIIV+1dgIiQW/Dyi9MQ5usvnvMJqQdQLJ5RFhTs/ad6TL/2o5H0WTZKLPSj9lskR3XElKnjEWaYPxkQdmOrAz+3oc9SsQMT2wYh5p50dUNS1cl56OoXgKs6TsbhixWoKnUOfcqDtsfwZ1BuOaG++M6UFSN32a1oE3UTUg5dFp122xMjED32b8gs2OnwpXcheyl6hXbG3C2nBUgoL/kvCs7a5soV7RHba1/aAtRmrMapogyHdUudSZL2xbstr1S8RLuGxmDQtDew73yZ+lm0Q67D9HgXdmP+9R0FMP5cVomS7BUCIrXQR5BWW0sfHTN5aFfxEle+gAr0KS99esmbvfQrM23Q5+haaAGm4PIBFTSKZdBQzt2oypL3hGXXCGtaR46Ia2bgfz+VwfLj+5gUEyiWdXlUD4kCHjsEoP8DH+uWm0GfFnzV63jsWyy9obuw2knXh4bT5jq09GmH1gnI+gb30sC3tG9Ul/vVfmZmYTWCnaN1St/X1qEMp9M1vliaJWBcbbvmnAuLjyH17lhh3Vz6cZYOvBXom5J60O66aIfr8y5mCEufWf2na2PVbSLRs2hSu2CH0Ec/JKIfWo0Tl0vw439no3dwgAjTMm7NCd3DXTyLYruiJz2LqvTQR30/aVgn9HtiA06XSt/TCVGBuMIE+gjI6Dm195x076i/xIbFID7le5SK79oziA3uj+TM87DSdZ/TH1H0HTtVgpKsxegW1hGJm/OR766lr6YCuctvg0/0TVh68BKq6Vn55EjEyG0gKIvwC0O/uXLb5WPM2VyI6uwU9A7rIv6XhgDHIqI7/Sg6o57TzyVnxHJj/Vd3nCwsQ5asZLR1UH9renm6UtXqvggJjcL/Thg8yzWq+vIWBPr5o03kr3D0ovmz3nLhTwj0CcYL3//ssB6trNkpuDYiTIUiAh+jCPra+tM9XI/TpSXI3/0GbguNxZxN+SjOWow+IQPEMHFNjQX5W59B77BIxCug5wL66Efy0nE9cVXCelyssKBk72J0D++IOZsK1H2cQV9oUFvELf0OJZWXcGjZDMR0ux/b8qR+F+MfgCumpeDghXKUZL+P28L6IHFTHi5nLUaviBhpP0s58rc+i14R0bh7dS4qyvfhhT4xiBlLAFyGGrb0uQd99Ov6zogAHfTRzU2+NgZ+PiGY/a3klekW9PXqjB7069py0g4kOiTvUS2JNI/lUb9YJGz4j8OXXl7+GtzWNhSD5izB2swCW+fTbHMywzg/zvbCV6xbZnVrX9SKpU/Zzugkof1shAbt8VZtfhtDAkar67Qv37pCnwLIBJWFxpd+B9cvfbo+Wkuf2bU4XXxcvVennYCGUa6gLzCsCzbn2+aIWko/RJ/gYASE9cSuMzYv79pAn/beaa2YRqcWI+iZ/a9sp1he9b8Sx+Dj47lugZ2zdUq7jfVTMfYLIQOUVRVk4D8piaYWcgF96V/Y7p1hiJlAM6tgp97L18OhT4w69IxB5KSlsLGaBQcflKCvx+iXNC86mv8XK6wGkZOWaLaXRh1mdw5HyNSVdpPdCdyGBo7GskMl4rP4vszpb2rpe7FjFIYtleNOEpAtuw2dByXi23NS/1H2vTJxA4pKsgQkRibt1rWlNsO71fRSHdsDkcm2OuhZOcu/D+ZuLhQvx/aBQ5BySBq6E9aZyCixb1VeGia3C8OgxHexJqPANmqjGb6mc3pJOSdN/Y+ESHMKqf4OgUP19UdJ9RuHEVuzrJ+PQEiYY+ijOX/z+nUUVr5f/jPb1MpHIugL8g/H3w+4B32SrAKKfhPRFTNWHzH0NfvhXeqj2+cMwFWJG3CpUj/KYr28DY+GtLeBnivoIw/6e/qi/agH8e66TMl6KMsdS1/MRLKWS3Ny6diPBfbF3E0FqMxKRmTQUCw9UCz6mWjz3GsQOCcdny24TuyXK++nrLtq+oc4eSEDL3WOxvAl38MiDsrQ5xb0kWfcv/p2FbBWKS6cFRdSJE+5gHZ9cK8SY23mQARRNgX/CPzm/vvx6Cuf64bqBDyGB6DXA//RvfjoxUZWJuNLj4Yzpn70kcOXHs2FKsz6BCmGodQjRRelbeL/jT3pf1CH8dR20LytkK5YsGurw7qN0OcI8rSf49OOoSD9XofHe3FBoh7mNMerE/TVFONQyl3ofuPz2HdeH9JEhT7NS984r4xe+ju/cQBGDqBPDJc7AA2jqiozMb5tIHo8sdm4ylQEd7dHkmUmEC/ut83fs5R9jP6hoRjxzg+67d2Fvtpa+rTXngBAC+o6aa5jfS19WijXytjXHEOZbeoArSMLnruWPm+CPurz227pA7+Ot+NHTRif0pQeYmhHZwGkzb+bikBff/QY/rTOoldV9i/0CQ5Fjxe+toMVspZ1CJpkAzANFBmhb54MVKIKeTtqh/FZRlbCvPx0B3Pz3Ie+Ks1wr/FZqUKZpu1a6CPLjXheztEMLydtQO6Fi7Zz0rZRbiTVocBqWWYSIuX6xSuUoc9UlZf/DxF+wbg7owjGyQMka+69CPWjH4898WWB49BBZa93Q3BYT3xz2g2HI40UkLty+koUluqfKwR9fa/5C/adtb2HBHzR8H5JMQqz1iM9fQ3WpsxBv7Aw0bfctfSJ+gsy8cmyOaon8dXTFmDj4SLRd11BH/1fILeXIDFJbH9EQF8UgepxeR4i7bvwOlwd/yxeiuuFK6d/qO6nrOsyKAEZp76Rj3lEbidDH90Tl9BHF+rU07EIDOmJrQWXpOGUe2whWhwVo8WvOn8OwtoEYPx/8nUvPrL06V/KNjl76elepjQXYeNCTIqwvehoG1eWPnfqNrbB2ecms/TJYV3UeWoG1cXS5+haGKHPJj1oGOGG6jBz5HAkgsRftQ2An0+ozmmjNo4c2nYo1/Hjny4KsGo36hGk51xyOadPB31kWbmhuzpnU7GsStezXAxv9wyOFXP6qmjKwt2xYt3RojyHHs9Gb2gCy/7B/ZGYfkjnjS2cSJz0/7yiPZrpAlXqeYn5fqVZbs/p8yroox8Bnw5HgF8okg7YPL+tO3+DADOL3rZx8CfAmfxPnUVPqWP+AfusB7Wx9OmhT7L0RdP9v2QfV1ILT/Wx9KXc2APDNZY4rYzAqoc+zYbiebkIt7SNwpTVB5CZ7L6lj6HPtaoqd2Fi+2D0+uNaWO0uTDWyZ/QTFuiOd6c69Mylfvfva3qg57C/uvAAtpcz650jS9+Vif/DD+kPIKDteMz/KBVpH+9F3jm69+5b+vSi98NnSJreW0AZWd200CdZ5AhMP2xUSx9Dn021gD6KLP4yon38ce3r+9RlRjkd3q0pR8ZdfREUPgLfnS/TvfgUa4f6UoZFvJj6BQ9Dyv4vHLz0PkR2pu2Fa60hk/YK/Ca4NxK2HFdfXK7m9JnXXXfoczanL//SQQ1AVNR5Tp9yDEfAR1LaVJs5fQ6vRUmhDU6dgIZ2HqQiy/YxIij364dtIVtoaGPBkI4IDOuP787bXnJV5+agXRtfBEWMxDHFikPgOKk32vacaR9TzU3oo+tIk9P3LHbPe9d47bWOOVR0zj4GZyKb1VPqw7Tc3oqnX3f0UrF93EWtF66D+0KT7rXeuzTp+to5/0JmYbm0n8Z7N3/366Kv0XZG711vg76qso+F522Hu1NVMKkqS8M14aEIDOuJDaeUKQMW5CT0E0NoQ5YfUh/wNET8av/O6DwoAedMzlGA/o09MCgxHTkXpe+pozl9OuiTgXFAyAAkph0Uzhv0/Z8zLFJAVFX1RTFfjub0bTlVhmp5uPW6pftx3t2QLfKcvvajH0FattLPnkH/kGFiyNWRpS8+9ZiYr9UrhIaBT6JaPC/fx60hsUjYfEyFPnfm9DH0uaNqnH0pFsHh/e2yalRV7saE9kFirqkjSyCp6tzTiPQLxsSttth95rIgb+0DCO8wBekyyFTnpWNqwBh5bp5+a7s5fVufEfPuZm86iswFQ20OIGW52LwgDsG+oRi25AcxP84V9NWUZiJpeGf0n7sehZRbuHQ/lt0Vi6sS1+N8ySEx389/xkfIK6Hv1fuYGB2EX8TboC84tBfmbjqByso8bH9KcUYpE/2uXUC41OYSavOz6EtzD/eckfq1kzl9SdExGujjkC1uQ1+NtQhbb49FYFhnpP5UrC7XyjH0WVG+8y4EtQnAoCUH5GWGl2LRTzrvXcUT15ml40zped0LV0xefW8PzpZJHqcKAFQVfI0Fskeq0XvXUd11hT6So+MZ15l579pBn9wm2xCiZDkkeFHukVK0w8r6Njl+6SvHcgZ9NIyu3KsOExYg87DNe1cLGmYSUel7tUP3Uc9qhvqrkfOAZCnuODIRO38uw8XvF2N4hNS+fsl71P2rsu5CQJsATNxun/aP1VplwckFfeDvF4LZ++ShsZpyZD0gzeuL6Hc3tuZfxvlNM9DB1xe+7ceKH5qSbNk8btt+1uFDn76nC93w3jVCn+Ipr3jv2nm3Gr13kzYg56JFwOHskVEIDhmozpdTJKzLT46En0+wBI+Veu9a1Qu3xoWlz6r33qXn5ezlu3GmtMjOe3fPK3EIk+eyGr13GfrcU1X5pxjdNgThv1mms9TR0G8HXz8xtOto2NZadQTz+sag06BZOOtGmCDF47q/pk8kyx6sRhH0tQ+JxayE24VHq9bpo6pgBxbG9xb9U/SPpW/h0ZGRuDKBoC3LJfSJ+YQa713xfkh8H3sKyIlCv+7KqZKnrtbSd+UvJ+P3wyPEemVYmKon790OYd0wdSpNnwjQeeiK99ueNwRA0vfV6L2rhz6gumAzEkZFIzh0IJYeuNyq+m2toI9UXb4Zv48MRGC3O5F51v4XaVXZB7g2PBhtY++xWWpgRcWhBegbEoTONyeza38TyQiizSnrj0+jo68/2v/6Hyr4VVfswWPXSGn7tKXtfenqNpbvHhNOFH63/8ut4WFW65HkSEbW4p7491HJ6cdadRzLJ/WEr6/tB1FA24HqevHjc9efxQvXP+4juzAuLFZDqyprBkL8AhA8d6PsSABgx33CE7XDpNdRZjI6QiMhH0zqjZCgDnj3sLkjSIuTZn6fOjdPI4I+3Zw+Vp1Ua+gjVeW/iWvDgxAY1glPfyEHvnWkmlIcWvIrhPj4ofMNz+BHQ2BnVuNJ8X42C6XSHCKAi/LxQ1CvKfgsT7EUV+PiD+/hqT/ej1kvr8b+c7Yh3f2LhyPYx08HiiyWVtXln+O+7sEIDGiLmWlHbT8MKk/g67X/xdcnbaMN5DH+3fxBCPT1Q6ebk6ShJxar0VWNix/dhGDfAHQclYgdhZKF1JGslz5GXGywmBLzhDvp11qKGPqaRHWCPpK1PAMv3tBR8t6N6Io7n1uF784qlr1qXPhuFV6+bzQ6B1HcrEB0TfgURRX84m4q0ZAtWcgofpjRq7c5Zb20DtN6USy+AFzdZTRmvbFVk4WjGhf3r8IL0wYiKtAPPj5BuPb5r9jCx3Iqsu79eyrlLZWeRVOfex9fqrAnP4v+MBzRAX7Ss+ivW9nCx2pyVX2fjMHtg0UcyYDBd+C5Vd/houxgUWM5iS/enIsJA8Lh5+OHkN5TsP6kfh5gixdDX5OoztAnyYqK3A/w+K+6INzfFz6GWGaBge0wKuFDhwnEWa1V1SjasRB3DolAsK8v2miG4kS/CYvCzY+vxMkSngbAcldWlP+0Dk/f0t30WRQQGIGhf3pPzJ1jsZpNNRU4njobo3uEwM/w3KMfwiF9f4fFX1OiAeOOLFbDqJ7Qx2KxWCwWi8XyBjH0sVgsFovFYrUCMfSxWCwWi8VitQIx9LFYLBaLxWK1AjH0sVgsFovFYrUCMfSxWCwWi8VitQIx9LFYLBaLxWK1AjH0sVgsFovFYrUCMfSxWCwWi8VitQIx9LFYrHrpVN4pxMXHYXbCbFHumXkPjh49YtyMxWKxWM0shj4Wi1Uv5eRk44033hB/qfj4BiA7+7BxMxaLxWI1sxj6WCxWvUSgl5a+Rv3M0MdisVieKYY+FotVLzH0sVgslneIoY/FYtVLDH0sFovlHWLoY7FY9RJDH4vFYnmHGPpaiIouFGHFihXi5Utl7bq1xk1YrEYRQx+rOUT9rnv37up7ikpAQCCsVqtxUxaLJYuhr4WIHoCfffaZ6kH54IMPGjdhsRpFDH2s5hD1O18/PeQlJCagpqZGtx2LxbKJoa+FSIE9RRQvjcVqCjH0sZpDDH0sVu3F0NdCxNDHai4x9LGaQwx9LFbtxdDXQsTQx2ouMfSxmkMMfSxW7cXQ10LE0MdqLjH0sZpDDH0sVu3F0NdCxNDHai4x9LGaQwx9LFbtxdDXQsTQx2ouMfSxmkMMfSxW7cXQ10LE0MdqLjH0sZpDDH0sTxGBlBaiPFkMfS1EDH2splJ5RYVdUNxly5er643r4qfH84uY1eBi6GN5ihj6WE0uhj5WU4oCgb/xxhvGxToRHHbr1o2tfqxGEUMfy1PE0MdqcjH0sZpaEyZOwKm8U8bFqggKX3zpJeNiFqtBxNDH8hQx9LGaXAx9rKbW3n37HPYzgkGy8l04f8G4isVqEDH0sTxFDH2sJhdDn2sRpCxduhT/+Mc/8N577zm1UrHcE/Wzr7762rhYLNc6d7BYDS1PgD7luast9FwxLiMVXSiyW05TIFisphRDXwsRQ59j/Xj8OKbceScmT56MP//5AfFi+MN9f8Ctt92Gl+fN4wdvPUR9bvyE8SgrL1eXEVwbl7FYDS3qe00FfXQc5X2oFDqu2fLHZz8uPNiN26avWWu3/eHDh4yHYnmh2NLHanTRr8Z2bduJ+0Mv2Pvvvw+5uUfU9X/5v/8T4Efl9jvuwHsa78rWJAK+UTeMxqOzHsHTzz5jVwj+fve73zP41UM0d09r1aO5fmbWPxarIdXU0KccRwtutMzYDmpDalq6XTsI+hqrfazmFUMfq0lEL9oVK1YYF+tEMENQ6O1QQ5Bbl+HC64cNw1N/ecoO9rSFrH807OuuqB1aq2prF90bZf4eXRu2MrOaQkbYIjUWVBmPo11mbAdDX+vR+++/L+4p3f+HH3kYH374ocffX4Y+LxcBHb10HYmgkMJreLvIckR90VWYEK12796NG2680Q7yzArBoTtS2uEKtlubCPYWv/IKunbtyiFaWE0iI2yRGguqjMdRrH2OoI+eU/Q90E67Ieibee9M3XJv/zHe2pU4J1HtC0FBQVidmtYo/a8hxdDn5SIIcWRZIRgkKGwpogdpbcCPrHc0fGsEPLMyddo04+52UoCPrjc/rPWi6xEcHIznX3jBuIrFahQZYYvUmNCnvA+1xRH08Zy+1iEt9FFpDOij9/j8pCTMnTsH1w+7XvStp/7yF/z3f/+r07xpj4M+8nz64YcfePisFiIIMbtejpZ7s2oDfn9/9VUx19EIeGaFHD2ciSxZ7h7XWxUYGKTOA61Luevuu8TcSeNyd8uNY8fi+++/NzaLxRKilx/1D8VKRiMY9ALUQt9DDz2ks6RRcTYS4q6MsKaAHMkM+nh4t3VIgT4CKIKphoQ++iFNRgt6Lk+YOFHM01+yZIk43v3334+Ro0aiR88eyMrKqtUxPQb6tm/fjokTJwoPy1//5jfi7y233II333yTrSouRA+de2beY7eMXqQtUfSwp35J5+fsgU6WOepTRsAzK7Sdmajv1QY0vVn0Aq3Nw6OhRfezpf1IYTWcyCBA1mTyjqW+8uCDD4rnnrbPvvTyy7ofEjTk9t133+nqqYuMFkWtGPparxrT0vfnP/9ZzJV++pmnTfve6Z9PC1aiqUnbtm1z+7geAX2rV68WkGd8EVO5++67XVphWJIFTOsx6Wqun7eLwoLQ/DEqzuYsDhkypM6OHHQ96TrSMeh4LV0MfSxPF0HTl19+ZVxsKvr+NhRkMfSxzNRY0Ldp02YMGjQISUlJDvsdiYwSBHEEf9XV1cbVpmpw6KNG1CZcA4XUcAR8SqEhI7OXsiNRG1rDS1orZf4enTtBUGtwNKBzpjRf1Efp3M363f8+/VT8WnIEftS3aL3WmqzAnjvWxJYkhj6Wp4v6B4UEcqef0nYN5VTUUNBnHCbmOX3ercaCPhq+peky7oAcQdwvr5fm+rkTNqbBoY++ALSP2QvYTDQ50VEMNW2ZMmWKcVdT0cubTP4tfSjOTDTvbOXKlS0iREttpAxlK/BHwKuFB/LiJYsfWY0V+KMHM/3YoL5CUEdDR3T9FNij5e724ZYihj6WN8gda19DWvlYLEdqPOi7Dw89/BCqra6hb8eOHfDzD7IDOUdqcOgjKV6O7qS5ip8ebwd4ZoVe0K4sLgrwUfEG6FEcVhqq0CTnoKBgAbzGdfUtzvTHP/1RmJdro78+87SYuN+Qov5BwEfDsUrfVeb2EAzPemwWhg8fLsK4UHvvvfdeFRap0H507dzpty1RDH0sbxD1EVfWvoa08jkSjSZxf23damjoI26h99i0adOE4wZ57TqyMJOOHDmKjz76SEAfzetzJ9d5o0AfSZls78pa8vvbb7cDPLNCE+3z8/OMu6uiC+VNwEeioUmyLjVkeeWVV+yW1be46gP0q4TuoyK6/l26dBFtIRFE+fr6iaF8Rc89/xz6D+ivfm5o0cOY2k4QSDBB/YLOg/oR/aXPtJzW03b0APeWftNYYuhjeYucWfuawspH/ZRe9idOnjCuYrUiNQb03fuHezHgmgHCQPHf//3XaX20/YiRI9GnTx/c8utf44MPPnAKiaRGgz6SMtme4MbRC5VevvQFNUKesVAqLUeiL7lipfEmEWx4g1z1AS300X2+7rrrhCu51jI7dtw4/PL6XwrrJqmxoY9VezH0sbxFzqx9jW3lox+x3bt3F9BpdnxW61FDQx+J3qEPPfQgHn7kIZSWlRlX24nyx0+/a7pLQFTUqNBHoi8IgR1BmZnVb+/evS4dOQgK//7qa8ZdBVQo4TSceXB6qloa9NH9oF8nHTp0EMP25HyjlGf/9ix8fP3EOrL4MfR5nhj6WN4kM2tfY1v56IU8cdJEbNiwodGOwfIeNQb0kYibqG5XVjtSbm6O6PfuHrfRoU8RAQ6BHz3YjZ61RKo0yd4Ie1TIyYOsfFpLoTJ3i9rmzd6VZtB3770zxTnRef/2d79TP99+xx1Yu26tcXPxkrz1ttvENhS3ijx+6C99djRnTpnLRoWAjQBNCar7m1tvNW7usg8o0Hf06BHExMTA189fWPt+9atfqYUsfTTE27lzZ5G1gaHP88TQx/ImmVn7GtPKR+8gSqNGhobm/J6wmlfEG8pcdxqK1WZfee2119Tg4I5GN5tbTQZ9JLoIykR78pJUYsvRRaQgzBRkkCJQk2MAxU4jCyABBe1HoEiQRC8GBfa8/QVhBn0Ed+Nuugnt2rZDgF+A+NvG1w8333yzcEYwiq4BWVJp28DAQAFS9Jc+O4I+uqa0T6dOnXTHISscAaRRrvqAdnh3//4fxPyCXr166rYhr1k6BoVQITH0eZ7o4WWcz+msKD8cnBVy2DHu56jQM6GxXtislimtta+xrXxK4OfGqp/lHfr6a5u3rLNy9sw5464eoSaFPq0I4miun+JpSQ98sjY9+dSTwhKUlJysWqyUdtD/NIzrqQRdWynnpy3kaEBeO1prqOIUQzBs3J6uGa1TQo+Q6PoojgvG7ZXrSfCtnQNJD0xH+7jK32t05BCOG37+4kVOIgcc+rxx4yZ1G4Y+zxP1ByOIOSv0I432cVboh4dxP0eFtvdWqz2reaS19jWmle8f//iHeD7WJdcpq+Vp0i2TRHzXQ4cOij5IEEj/03uU/ieLnztDs82hZoM+rQgSFEseFbJoaV8GnmwqbQyZQZbZMkV0jYzzJekzLXckgjnjC9ZsmTuijClkndSKHDZyc4+I/+neZWRm6tbPfeIJhIeG65axvEPUR8giTFMPXEkZ+mDrCKuxRNa9t99+Wzy/GqOfbdy4Ubzg3ZlUz2odUqx9n3/+hehzBFIEUTRiSXP8PNXKR/II6GPppbWaKRoxcoRxkSqCZMUrVhEBl9lwsCKyzhlFyxRQY7HM9Mkn/xXTB/z8/N2y4inPEH//5p0vyGq5EuFT/AMaJbvF119/LYCPQ7OwjCJrHxljKGsGgRSBnn+AZ1v5SAx9zSjFGqct5NRCwwjaAMH0UFv8yisOh9/oHtFQuVZKejJHherSejyTNU7JRqFMUlWKEShZrVeK5c7P10/MNSWYo//NCgUKV/rbkiVLvX4OLqv+MqYh84aSmZVlPA0Wy87a11hWvs8//1wc56NVH+l+OL+/YgWGDh0inqu1+UHN0NeMMgvOTM4VZOmjvzRcQQ4Qsb17C+cI+mwEMmW+Hzl6kPMLefjSX9rH+PDSFhqOpTlZ//fXv2LRosUICAhU5/QZ20TOJSwWSYE+sn5QoT5JfdBYyMqszB+lQrlIXUHfwIEDhde39gGmeMppP5tZo0eNHi2cRmrz8GM1vZzlsPUkKbH4qO96Q3tZzSPF2qc8Fxvayrdv3z70799fvN/N8vAOGjxIjAIePHjQ7WcfQ18zioDKKHLiICcLsuzdcssteOCBPwmrHMW5cxSyhbYjYBs8eJCARfpLn83Cr5AoZAs5gMTFx4nI3+RVSx2XHEumTptm3Fy8vFksUl3n6FFfdwV9I0eNFA8wbd2/+/3vRR9VlhFQ+vkH4OSpk5o9gd///nbhHFSD2rWL1bTyBuhTQrO89957or97entZzSejJ29DWvlonurwESNE2tDMzEzTZy7NN+3TJxaTJk3C8uXL3eqrDH3NKDPoq63oAUU5d40WQKU0hBj6WIqaEvrIckfDxG+99Za6DfX3kOAQEfPxyJFcdTlDn3fIG6BPG4vPG9rLal6RtY+eixR1pKH6yrS4OOEsR06SgYFBGDx4MIYMGWJaKDYuPZNH33CDMPSYWQS1YuhrRpkN7xrLvPlJauDkhixk1aNMGdpjGbdRCg0Ds1ikpoA+ShpOFm562LXx8VODnSqFwmeQI0lQUBB++OF7sS9Dn3fI0yFKCc2i9G9Pby+r6fXwww+L9yKNytFIBP1P/eSxxx8T/9N7naaz0DOvts9JRTk5ObhjyhRMmTIFPXv1xIbPNuCLL76wKxT3tlfvXrhz6lT07t0L//v0fy6PydDXjCIHCaNlzlhomHfZ8uV2c6bqWhSrIP2SdfUSZrGMagrooz4a6B8orHxk0evSpYuu0BQGWhccFKy+oBn6vEOeDFHvv/++sPJpY/E5au9vfvMb8UI2W1cb0XciJCQUc+bOrfV3itU8Sl+zVtwr+ks/SOl/JWSLcX197+lrr7+OX15/PWbOnGlqwSOL4DXXXoP0NeluH4uhz8PlzsuyLmqselktW00BfVQ3/YL1l6155L2m/SFEoYUIBil1o/KCZujzDjmCqOaWo9Asjto7avQo0Q+N3wPFAYQm9CvryPkoJCQEH3zwgd321J/JCelvz/3Nbh3LM2UGfY7WG9fVRdRvYmN7C8uetr6d33yDnj174j+ffFKr4zD0ebgcvSyVjBq0/t0lS4SHLd0rGtOnOGpkAaFtlGHb3bt36/Z3VC+L5UxNBX0kSq/l4+svcnAry+ilSmFiaK6Ltg0Mfd4hRxDVnKJ+SaBmBD6So/aaQR/NNx05cqSYenD+3Hnd9uQ8R8u/+OJL3T4Mfd4nM+hrLEufos1btuD0zz/rlu379ls7EHRHDH0eLkcvS2U5vQQJ6ozbUIYT8silB5FZHWbLGkM0hN2asqm0dDUl9JEI+H71q1+py2iKAnmz0bw/rRj6vEMKRHlDvD6lne5An5Kl5tprr8Vjjz1m9/3Ys2cP/AMCheX644//o673ZugjqKHvtScWMwtcQ6k5oK8hxdDn4aIObPaypOU090mbc9coAkLFWcRYh9myhtLq1avRr19fBPgFiMn4VGgOFiUsZwD0bjUm9FHYAco9Xdu6SRSvilL71WVfVtPJBn3Ss0EE+TYBruYr1B6pTe5C3yf//QTBwcGYMGGCCEj+4Ycf2kEIlUcefVics4+vH16eN1/s683QR6FK6JxpXpknFXoWzE9KMr1vDSGGPlajytHLkpYrDh7OREO8FHzZWIejeusjAjoK+kxx/+gBt337dmHpo6Hlxx9/TEzCp3y72mwjLO9SY0Ifq+VLgSgKBk8B56kvkadjbftTY4g8dwP8A8Rc0tpAX/z0ePQf0B+dO3c2dTzSOSD5+Yvg+5GRkaJeb4e+tLQ0kVfdk0ryggVISk42vW8NIYY+VqPK0cuSlpOVz5XljPY1G/51VG99RO3p0KGDw5y/BHtk/aNsISzvFEMfqz6yDev6SZY+GbA8pSgpBLXLzOBBC330DP7L//1FxI+k7c3mBpIefPDPIq4aDfEqeYIZ+hq+MPQ5F0Ofh4vCCBBMaePmde3aVWTd+OOf/mjc3E70QCLnDppvoq2Dlpmls6qrCOgohAblDnamTz75rwBD+nKyvE8MfayGVH5+nugXzkrinESMumG0iN1IaSNrW+h5R+FVqO8SbBnr1xZXP6IVGef0kWj+aURYBH7729/ZAQdlTiDrHqUZzM7OUZfTMRn6GrY0B/Q5Wm9c5wli6PNwOXpZ0rAteYQ5ms+niBw6CBq/+upr3XJH9dZVVBf1FVd1UnspgvjfX33VuIrlBWLoYzW1aHrIQw89JDxs6VmmBL51p9B+1Gf//Oc/i5inte23jmQGfaSXXnpRDBFrwY4UGhIqhndLy8p0yxn6Gr40B/SxpY/VYHL0siR4ojAtBH/ORA86mkNilKN66yKyGFKhvkJtcgSitPzee2eK7f7+6msNamlkNY2aGvrI8kI/XGh/6uv048VR/2K1fNG8O3JOc6f/UV8xi73XEHIEfdRfX3jxRWzctEldR/2VrIDHjx3TbUti6Gv4wtDnXAx9Hi5nL0satpg6bZpDxwh66BGEUR1GOau3tiooLBBea9RXaHK2M1G4DdqOPNg2bNhgXM3ycCnQRz8kKCH40aOOwZ3mdtL93rJlS637G708//WvfyE4OETM/SLnIOpjSj+joT5H/Z7VckX9gix+9LJ1pQkTJ+DkqZPGxQ2iW265RYQSqi9Y0A9fyqjgjRk5GPoY+liNIAq8TL8otfPxlEJDHQROFObi5ptvFvl0aTn9Jdij9ZS1wCx3L62nkC8NJXp4kdfbk089aVylE3kb09y/tevWGlexPFxksVCgT6RI85P+UgBlYyEvRpqsT3C/fPnyWkEfvdh/+9vfoo2vH3r07IF/vPEPse93332L/3zyH9GnaTI8eYIfPLDfuDurhYtephSY3tkLlfoLhYhytg2rfmLoY+hjNZNo2IscKAjyCPCokKMGiV7U9AA0K+5OWnZXZNExZv4witrz8bp1xsUsL5ECfQRkw4cPt5tDZSzktEN9k7y2jQGVHenFF18QMDlnbqLDPkrhgGjuFDk1aXOlepLI0k5J0x9+5CGHRb2eXHSFLMT045UKOXHQMvpRScO1FO6FPtPcPrrGZhZfbfBnsg6TpZj2fejhB+3uwW9/9zuPfDl7ujwZ+mgKAAGZ8Z2n/Hh09l50Vci50h3oo+0ctaEupbyBnnMMfS1ANIxGFjRtB6GHJYvVGKIhXXoBkwXa+GAyFsqScf2wYW4DHz2MabiLMhu4ehFTnMro6BjxcPVEEfQuXbpUTH9oqYVespQuj37w0d+DBw/YbVPf8uc/PyDuM82Vo+Fa6leO4ucpohcvXX/qQwmJCfKLORB5+Xl29buqi2UuT4Y+CvTu5x+AqKhou0LTRW4YM0YE1Dauc6c8/8ILor9ooU8rBfrox25MTEe7/etSfH39cejQQbtj1UUMfV4oeugpeXepzJufZDeES1YSrcWFAjS3ZtHwsxFIuNSv0Lw++rHhrJAjkXYfV04YZLkhy8w///lP4yo70T3t2LGjGO5tiIdhQ8sV9JGVL78g3265q3XGUpttG6IQ2C1evFi8NGkYn+bxUigSJdgyxeGk+9dQADj9runiRZ61dy/mJyWLfkVeuc7uudbSpwR/9vdn6HMluh6U15rCgblT0tPT7aCruQv1FQJ9+l6QFdh4vwlW/+/pv+K///tfnb43tRnerUv9ZoUs3yNHjRLJD+j9TpE7lHuwcOGiWvVfhj4vlPICrY3oBdSapaTo0T6wlP5tVowPN7Ni3Ke2+3t7MZ6zsSjbKNtPnDQJr7zyivHW6ET9mh7WFF/NGSDSsO+uXbvEtpQRwRkANJc8AfqcratLWbz4FRFQefLkyeLFSl6pxkLLaT3d+3fefbfexyfAUxw3bps8Ga+//rqYyuLsnmuh7/y582LZgAH9sW7tWrv6Gfpsou9fSkqKW/fsTw/8yWOhj+b00X11BH3vvvsuvvjiS7fO01jMoE+rxoC+B/78AP76zNNqv96+/XO1blpXXV2ta4MzNTn00a9yd18exu0cFeN+td3fG4vxXN0ptB9ZZ2hYrLWJzp2Gn7RfJLomxi+Xs+XG4mg7R8tbY9FCBwEQFUci0CNvdNFfff2wefNm4yY6kcMIbfvL638phpCND9/mVkuCPrLajRk3TlgcnvrLU3agZ1YI/sgCSE5jR48etavT3UKZLBToozrpf2XI1pGU4V1liJf0zjvviPthvB4MfTYx9LkuZtDX2JY+ArslS5Z4J/TRy9d4QmYvSbNljorZtmbLWlKp7fkp27t68bZUtTToO3bsGFLT0oSZnzxcle8qlbvvmSHmedI2xv0asrgDFLWBPrLeDR06VD0PVw4aNHRM9dMQoytAbA65gj5nxZ1r605piHoI+Ch0Dg37GcHOnUKgSNEF6gp+ZMklZzV6kdYH+mgu1xuvv2F3PRj6bGLoc10Y+mqplgZ99GIlmKAJ6+QFRpY0ehFTjDHqgMbtG6rU9vyU7V29eFuqWhL0keMChSwhKwpZzo2Wlz/c9wfxoqUE8BTuxLh/QxV3gKI20EeiIV0aPqQYaM5e6iR6oPv4+Xsk8JFcQZ8718+d0lD1OCpkaaP+ZIS52hTynJ03f36d2vnWW2+JoXxSfaCPXphHjhyxq5+hT9KePXuk4NcvvuDWfWLoYwfwIEEAAP/0SURBVOhzSy0F+gj2KKsEvVgpTh69aMnLjM6P/tLLmAJ40qTmT9d/ard/fUttz4+hz/uhj/oc/aCgMCXkuGN8sRoLwSB5wVLIi8aw+rkDG7WFPhI9qOk744527txpXOQxqg/0OVtnLM62dbbOnbJx4yaRM5bmExn7V20KQRrB/P79++2O4aqQ5UmZw1xf6GsqRw7qw5RJhizu9Le2c7AbQ2RJ1zpVURupKJ8JlFKWLRMw506fYehr2jl9DH0utjVb1lBl5zffiCE1mqxstLIYCz2cRowcIYbcGvLFW9vzY+jzfuj79W9+UyeLC/0AoXlvDdn/qLgDFHWBvpailgB9lNWC+o+xT9Wl0PDw3Llzat0eLfT98Y/3i3BBNKTvqlBwcPIEV4COMnnsyciwq7+hoI+s1P/+97/FFAU6Lv04o/cEWTkpXiXFnnz77XfcDl9UGzk7B2oXeT1T7DoFhKlQBAgaOldyGVOYk9WpqRg/frwAInpeOisUC5ahjy19LuXt0EdBYWmSuTuWFm0hayAFs22oF29tz4+hz7uhj7ILkNXO2K/cLQSL5CRhrLc+hYBCeUY4KtqHXmvre00Ffc5KfeqhuXxdunSpt5VPKUoYDTNrm7My896ZavYgJTAzAYfRwqIVvfSl/umnwtD1118vXvTG+p0Bk7v64osvxLxHJWzNhIkTxfxBsvTRVJ8ZM2YIxyMCQFpP7XDW/trK0TlQbEOCPWqH8XgEJbSfAgx0f8jJj0LxkMXPCHna8uabb4ng6J4ap6+poc94XRn6NPJm6KOHIP1iqy3wKYV+6dK+xnrrUowvV3cK7dfaXryKvBn6qN1kuXBlVXZVCBppuM5Yf32LGViYLWttfc8V9Hl6+fDDDzFy1Ei7flSf0rt3L1PwclZeeulFEaOPFBQQJL5fQ4YMUS1UZuXuGXfD10/6UaLAUGMN71IWIgrCS1lnHntslkNLHlncCKwIpCmFIE1NMAJDXUXnsDo1TTi8aC16sx57VJzbvm+/VYFBWyZMmKBeR7LqEuyNGj0aL7zwvMicZPwOU/nPxx/j76++KgJmM/Sxpc+lvBn6br3tNjF3z/ggq02hF+/H//nYru76FEfnara8tb14FXkz9NEcUZpKYOxLtS1UDzkbGeuvbzEDPLNlra3vuYI+s2vkzjpjcbats3WuyrvvvNsg/U5baMTjs8822h3LWfnL//0FGz7bIF6kI0eOFEOSjvKRawv9wKbzV4CuMTJy0Dy5kJAQYcFzN9fvm/94U8yTJG/i0rIy4+o6ydE5KHMfCTjJSUPrEU9QQkPQhw8fEsPnw0eMUKGPrhPBthH8Xn3tNXUZgS5DH0OfS3kr9BEw0K9L40OstoUeRPRFM9Zfn+LoXM2Wt7YXryJvhj6qr75WPqWQpZoejMZj1KeYgYXZstbW97wd+sjbtq5hWhwVmpdK8FGbNtHzUhnepWFdKhT7jwI0awFP+Z9SUI6fMF6sH3DNABWGCBYbek7fxo0bBfANHjyoVgA3aNAgMRRM+7sDiq7k6BwU6CMAMYZAomU0z1HZb+KkiTroo2ujBT8jBDL0MfS5JW+FPnqo1HVY11jIsYM6p/EYdS2OztVseWt78SryVuijNtNLz9iH6lrI0kLx/YzHqU8xAwuzZa2t73k79JFFqqEtfVSfWVYMZ6VD+w5idIRepPQyV4Yu312yRDgjUKFML8r/2hSVFMtRgaoxY8eaxgp0BEzuiIZTBw4cKNLO1Qbe3nzzTQwZMli8yGuznyM5OgcF+ijMk/E47kAfFYI9ihpA903blxj6GPrckrdCn79/gN0DrK6FHnwU7sV4jLoWR+dqtry1vXgVeSv00bwqisdn7EN1LeSJSXmYjcepTzEDC7Nlra3vuYI+Z8Xs+tWl1KceavuNY8bY9aH6FAKk2s7pI+9d8ig1QkttRPPuGmN4l/aNiorGjh07atU+AgLa98GHHnR7P207lf8VCKCi/az8//jsx0X9BDq0nOCA/qe/Shu0y5empIhldJ20f2fOnCn6knE5QR/93b1nT6P83bV7D/z8nf3dLdpt/EtWatqfoI8+G/8S9Dlb7+ovARPB06FDB9VrS0VZrvw9eeoU/AOC1L+0Df1P/U5aflKFMPpfWk776ZcT2ClzVJWi3d7s2Nq/WjH0uVlomMD4AKtrIYuh2XWoa3F0rmbLW9uLV5G3Qh9ZBGhIzNiH6lroOrw8b57dcepTzMDCbFlr63uuoM/sGtWlNFQ9xkJWk/79+zWY9y4VaqtZgGRn5ZsdO9QwLXPmzhWW6j/84V4xP5UsdyQl1tzq1atFWBgKlr9q1So1wwsFM1+8eLHpdaKXf22hT8n9TPvSMO0zzz4jrI3uANxdd98lrGa07/1/vL9BHDocnYN2eNd4DHcsfTy8a1/oOhFMk+NL+3btxfC+tlBsXlpP0wnMfmTUpbClz41tzZbVp9CwmPEBVp9CmTuMx6hrcXSuZstb24tXkbdCH92rusTmc1Qaw9JnVsxApLX1vfpAn7N1xuJsW2Ud9X0Cn61bt+rWUwgpyn6i5DF+7LHHdHVR+I4HHviTXT+qSyEnOJqL56itrgoN8dKQLl3TTz75r7D+3XvvTDGH709/+iPmzE0U67Zt26aGFlm7bq3LMFmOgMmZyDGCrg1dM/LE7devrzieEazM9MGHHwpYoH0JEHz9/HH+3HnjZrWSo3PQOnJQ7mGtZ7Er6DNCHhXtstYKfWZFsQIalzdUYehzY1uzZfUplNXA+BCra6FJ+Q3pRenoXM2Wt7YXr6LmhD56SMbExAiLhXFbKhQKiNpHMcU6deqEvz33N3Udtbk+8fmMhX680PweYxvqU8ygw2xZa+t7ngZ9lBHDOLRKHroEHb/73e8x7qabRN/VetfS+l/+8pd2/aguhaxuxuN7QnEETK5EL3na9/phw8R1c9eRgwBMeXn7+PrhxMkTxk1qLaqPrEvkyELzDOkvhWKhYNZ0bhSyZVpcnOgPynudChkflJAto2+8wa2QLRTzj/p1aw3ZYlYY+pyouaDP7OFLMcsozyC1iX4lGqFAW2howfgQq2uhX7w0/GA8Rl2L8VydLW9tL15FzQl9dL1pmfH4SqEhAbK0UPwussbQtsqcT7JS0OeG9N511I66FjPoMFvW2vqeK+hzVsyuX12KK+iLi48Xc9JoG+prNDxKP0K024wZN67eWTnoxwYFB2+Ic2roUlfoI9GQMs0VvO2222pVxy2//rWwFDYE8JEcnQNZ715//XXhMW20Qipz+syCM9P2irXUrFBwZprnztBnq9PsWA1VGPrc2Na4zPiZfsXQC5D+Uiemv/Srh/4a66JClr6GevHSA7Ah8/Eaz83Z8tb24lXkqdBHy+gHBcUdo8/04qUgr5S9RdmG4us1ROgMqoeGoYxtqG8xAxSzZa2t79UH+hq6OIK+P/zhD/DxkzKnEOzRj46333pbd+9oX9rmkUcftutT7hTqd5RJ48CB2ufdbYriCJjc1foN6/He8uV2UOVMNB/w6NEjxsV1lrNzUAIzE/yRt6ky//Gjjz5ScxnTZ8qlS0PoFI+W+gk5kSnfWbPSt2/fVpmGzaww9DmRJ0CfYj2hDqLdhpZTRzfWRYVM2g0VvoBevK7mmdSmGM/V2fLW9uJV5KnQ9+zfnhXrCBCUZca+oYBhfX90NEZgcCpmgGe2rLX1PVfQZ3aN3FlnLM621Vr6KG0WWZV79eopYtjRcml4NwDt2raTrcx+dmBIhX4M0761tfjR9mQ5MouP5ynFGTC1JBHYKaFsqNB8x6+++lr9TEPBGzZsEPDnqD9pC23H0Ger0+xYDVUY+tzY1rhM+5kegGbtcFboRdy5c+d6v3jJYtPQE+mN5+pseWt78SryVOij4TRaRxPUlWU033PKlCm67SjaP8V3NPYndwv1u4bOvasUM+gwW9ba+p4nQR/NJx00eJCIQkDOA+QAoexDQ3mUHm3goIEOf/RSoRcqDfVSCCGyEBn7mLZQhAL6kUF9zlMtfEppLdDnSl9/vQPT75ouYvI56k/aQqF01qxZYwddzV2aA/oauzD0ubGtcZn2M718aQ6fcR9XheZZ1SdQLj0IaUK/0ZJT32I8V2fLW9uLV5EnQB+9UKkNVJR5U1lZmcK6Qh6AmzZvFnNqyKpHKZq0dVCfufnmm+vkyUvWFpp/Qw9EY1sbophBh9my1tb3PAn6jMvrU2jUo09srLAY0lQVGgGh7xf9pf5JIxk0RPi/T/9nt68nFoY+m8gaSDDnTp9h6Gu6wtDnxrbGZdrPyvCuEb7oM3UaY13aQl5RdRnmJQshzdPa+c03dnXWtxjP1dny1vbiVdSc0EfJyZXvklK0wbnJW5e8+JSwGQSBZAE01kv9k36Fu2NpUfocvYRpPqqxrzdkMQMLs2Wtre+5gj5nxez61aU0VD1mhb5P5AxHfZliP9Jf+uzqGepphaHPJoY+zywMfW5sa1xm/Exeu+S4oYAAdRZqG72gjXUZC71QaajNnRcvFZrITE4jjQF8VIzn5mx5a3vxKmpO6KPjKtedCr0cjW2hz7Sc1hu9J42FrIFkuSMrC1nxjFMOyDucYI8shg09lcCsmIGF2TJP7HvaOU4NXegH4shRo0TfMys2yJfK/X/UL6PPxn3MCl1r2z736z4ry5RtaYSD+pmrPtaaCkOfTQx9nlkY+tzY1rhM+5BUPHQVj13alv46m89iLDQhnub4kdXPEfzRy3fIkCEiMve3335rV0dDFeO5OlvuiS/ephDddyNomV0fZ8uNxdF2jpY3ZCHL3T/e+IeY/6eEeVEKDa3RHMCmerGbAZ7ZMk/sexRVn+CsMQrNoyQrKwU/Nivae0bFuMy4vaNi3MesXrNtudgKQ58kxYuXAEP7Q9Ws0A8IduRomkJgR/ETlR90xCsKz0ycNImhz9Gyxig0v4Wgjo5HD3gKcErz9nr07CEsMNQJjfs0dHF0rmbLPfHF2xRqadBnVpoK8ozFDPDMlnli3yOLXGuTEqaDxTKK0sspIV1cFYIqT43TR05LZDV3Bn3aOdaeXuKnT8f69evF95Z+8GvvA51jbcTQ1wKKo3M1W+6JL15FL770kkipZLSYNEShfkcR6bUWX6V/mxXtdo6KcZ/a7t9SivHcHV0D+kVKv8A9SQx9LFbdRPDkqdA367FZGDFihJheYSw09eXzz78Qw9NG66WnFnpu1jdVn6J6Qx8FpTTOZXFWxo4bZ/cyML4sHL00HBWzbc2WtdRivG7OrqEnvngVEfB99tlndr8oW0J54403WiVgeLpa4z1h6GM1hDwZ+ugdx0P25qo39FEmAeMLzlmhl3pDFyPoKMW4HRWKG2VsU2srZPHzRJFFjtrXEqX86GF5llrjPWHoYzWEGPq8U/WGPnpRe5O8rb2tSQx9rKZWa7wnDH2shpCnQt9LL78sMh0x9JmLoY/lMWLoYzW1WuM9YehjuRIBnTOP0HUfrxOOHPTMphR7zz3/HL766iv8+4MP1DAutIzWPfDAn9RtNm/ejMQ5iWJbyj9PEQhoHVnn6O+b/3hTbEMp4p548kmxjLanv9rtlWUffPihOOaWLVvU+gcM6C9inZ47e87YbBZDH8uTxNDHamq1xnvC0MdyJWfQJ4DPXwodsnDhIhXaCLi+/vprFfoUkFPgj+KL0joaeqVsLdptlL9aaIyLj9eto7qNdRLsEShqQXDo0CEiegDlk2bwsxdDH8tjxNDHamq1xnvC0McivfPOO2p0A3Lw69SpE7p16yYKvfeV/ykmnLIdzeEnoPLz9RPb+Pr5I8AvwPbX1w8BAYGitKH//QLUv8o2ymeKL0pFu0z96+MnjqFdRgHple21x6OUlbRcWe8rBzhX2vL47MfV9jsq7733HmpqaoyXqMlEIKaFsMYUQx/LY8TQx2pqtcZ7wtDHIqWvWauCDv2vffZqLX3a7bQyOgh6Uqmts+LGjRvxj3/8o9nmATL0NaK8rb2tSQx9rKZWa7wnDH0sUn2hr6UpNzcHiYkJOJx92A4iG6N89923alQRut6ffvqp+pnWKdvVNviyKzH0sTxGDH2splZrvCcMfSwSQ5+9ii4UifNVnteNWRa/8nfMvHemeO+RU8xjjz8m/r9n5j14/fXX1e0oxmtDWiAZ+lgeI4Y+VlOrNd4Thj4WiaGveUWWRbrmdG21w7va5aSGvv4MfSyPEUMfq6nVGu8JQx+LxNDXvHIX+l6eN48tffWRt7W3NYmhj9XUao33hKGPRWLoa165C30Uioahrx7ytva2JjH0sZparfGeMPSxSAx9zSuGviaSt7W3NYmhj9XUao33hKGPRWLoa14x9DWRvK29rUkMfaymVmu8Jwx9LNL7778v+gE9cylGXcqyZWrIEPImXb9+vfh/8SuvqNu1xNJcQEtwR/EB6doSZB86dFC0R1nG0NdA8rb2tiYx9LGaWq3xnjD0sUhff71DfS5RWBB6/iqFsm4omSyef+EFdTsuDVdWrFghvot0jbUhWx588EEsWbJE3e7NN99k6KuPvK29rUkMfaymVmu8Jwx9LFdylnuX1fDijByNKG9rb2sSQx+rqdUa7wlDH8uVGPqaVgx9jShva29rEkMfq6nVGu8JQx+L1XrF0MfyGDH0sZparfGeMPSxWK1XDH0sjxFDH6up1RrvCUMfi9V6xdDH8hgx9LGaWrdNniz6XWsqN44di++//954KVgsVisQQx/LY0T3hqGPxWKxWKzGEUMfy2PE0MdisVgsVuOJoY/lMWLoY7FYLBar8VRv6Lv//vvs0pp4cqFo1yzPFN0bSvtjvGctoVDEe4Y+FovFYjWn6g1972rShXhD+XjdOuMpsDxElOORwM848bwllLj4OHz11dfGU2axWCwWq8lUb+hjsVgsFovFYnm+GPpYLBarvqopRdaCIfjF9JU4XWYxrnWq6op9mB8Zhempx1BTU4zs9CfRLzQMAWFjsPanUuPmDSL9MY1rNdKcV2FZpXFtA8qKkpw1mDUyEj4+/rhi2jIcKqowbsSqg07lnUL6mrV48aWXdKMPK1aswN59+1BeUbvrXLU3GZHBt2DNjyVw1nWMov2iaL/jJagpzUb6nFHw9Q3AFfEfoqC0MfuWQTWl2LvwOlx1l/PjVu1dgKgQam9xrc6zVirNQfqc0fDzC0CbqHFYsr8I1kY7mKT6Q1/FMfz36UnoHhoAX18/dR8qAe174d63dqGognP4seonqyUXK+8fisgAfR9r4xOAq7uNx7wdZ4y7sFguVVN+CB/NHoNOgX6655ePTwAC2vfBAyt+QHm1G0/hBoK+qop9eKljFIYt3Y9qq3HLhpOnQZ/VkoOUG3tgSNJOXC7ORNKwThjeyNegpYvmElMgbh/fAPxq/K/w+uuv66Y6Keu6du2K1LR0lJWXG6swVUNAnyUrGZFBQ7H0QCMClSN5CvTVVODIe79Fp3HPIvN0IfYuugkdJy5CblF54xxPVj2gz4KCD3+H9j6+8PMLRb+pz2H1d2clSq0px/Gtb+DhX8Ug0McXgeG9MX9fkbECFsu1airw49KbENbGFwGBbTFs1lv48kSZtKrmEn5Y/TzuuC4cvj5+COl9Jz7LKzbWwGKZiJ5fk9HO1xf+/mEY8eir+PiHc/rn15go+Pn4ISC8N+btveD8QdyA0KfCmHHDBpTHQd/lrXgkpJ1oT3XVKaTF90Fk8m5YGPrqJLLs+foF4vHZjzvNvkJWPtq2W7dumHHPDJw8ddK4iZ0aCvpUq59xw8aWh0BfjfU8ts+9BldN/xAFxaUoWHMfug5OxN4zpY1yPEV1gj562e56rC/atAlAxOxPnVryrOUZePGGjmjTJhDXLz/U6KZLVgtSTSm+f6offNoEoMMTG3HJ4rifWY6/hdHtAxAUEoUXv7tsXM1iqRLPr8epX/kjdOZKnC61PfyMqi76FA9eEw4fnyCMe+8QHBr9ZDgKGD4TCXE9xRClX/sbsHB3obQPDdtuXIQJUYHimerbJhiDEtKRc9GiAtjUlSvxXO8osS9t0yFpN6o00EPbJXWIwdSXn8H4qEBdHaIJVYXIXJEohoZp/6vjFmJTtvxjW3N82u+aWbMwqa0JaIq22kDvTOkF9f9TRRkOt/tZ3i5ghHz+vv6IvGE2tvx0FNueHCk+txv1MNKyL5q+0KxVJ5A2ow+ibpyL9PT/Q2zwACRnnjfdluVc//jHP4QFb/369ahxSvQ2FV0owsx7Zwr4O3HyhHG1TgRv7UNiMSvhdoT5+CM4oC3uXPgFCkstUj/btAgTowNFP5b6aBqyL1aiSga9lanPIdpP6uOBYV2xYM859YdHdcW3SIrqiGlyH/drE4yBtH+RBGdV+XuwQh4WFsedv17UTfu93DkaQxL+jnlxveDr64+rpr2Kb/LKUAMrinM/Q/L03mK5/7B7kBDXC1dO/xA/7k6SwU6CT3H86BjctfoIKqm9tO7YGWQt0EOiCoTyuqAR92C2fNzI0Y9j849HsO2pUWLYtt3Ih5B6uMjkx5UFeWv/jIjQ/nhh1ftIHB6FIUk7cLmycX/p1B76aipw8P+kF7EdxNEv5B3/RerGH3QgqEAi7fOr1cc1O7BYDiQDn59vCO7/4px+leUkdqSvw44T+vlOVks23hrRFYGhPbDmp4u6dSyWJAuOzOsHX58AXL/soAOIs6Lipx1Yt+4bnCqtUiGR+uK9OxyAiAxAQaG9MHfzSVRZL2LvwrGI6D4D2wtKUJK1WAMyFuRveQa9QiPtoMuZpY+g73mCwqibsPTgJdSU7sey6b1xZeIGFFeWIXf5bfCJltZVV+UL2IoZ+zfsPVcqjt8rpI9oW7W1GIeW3Y0gvzD7Y9YT+tTzL5WGaGOH3IVFGedgLc3A/JGdRFsvVZr/eCMoiPY1wDKrVlIsfF988aXbwKeIrH73/uFeAX6lZdJoipkI+tr5h6Hf3PUoLK0Qfat7eEckbspHcdZi9AkZgOQMAjkL8rc+i95hkYhffVSCKBeWPoKuF/pEw4fmtx24KPXxu2JxVeJ6nC85hKXjeuLKuBQcvFCB6oLNmCtA6RsUle4V+0XdMBubT5bCSv1vVGdclbAeFy5nImlEZ/Sfux4FJRUoyX4fE2OC8Iv4hoO+kLBemLPxJ1hKMpE8ogtih0zHwj1nUV2SiaTRXUQ7zIxj0vnGIJQAdsHnKCyp3ShBXVRL6LOi/Mvfwb9NAK5563sV+OihmPH0QAT7+Kr7kBWw/ZyNqJC/ubTNN3/si6CgDng7hy0xLOeqyroLgW38cd2/j6jLCOremdAdPj62uVeB7YboAK+6YifuiQ5A91HPOrUMslqnqn/4I0J9/BH59HYxX6wq92GE+fgh5p40ATJV+csxRrbGKaXtr19FwaVcvDu8O4LC+mNLvsnzSwag6AmLcfSSNDGeIKZD0CRTZwwxnBksDWfWBvr08/2suLz1CUR3vR/bTnyLJWN7iCFRxTpIx5jl3weJm08gZ9ltiJ5oa5uj4xthrrbQFz1hkXQM47Cw8bNOEgT3CI/GtIQ/oXdwfwmOy3KxZWsOSquMV4JlJrLWEfAZLXxiGHHOAMRMWIQjF7VOG1Zc3vYEIoKHIuWgNIRJ4Ne9e3cx/88RNBL0dQiy7UPgMj86GtNXH7UbybNe3oZHQ9uLde5CH1nshi/5AVWiMmrjk+jY7X5s2Pk2+of2xkLVMmhbt+3413hJ3s9C+2mGcE8cTsF1wTcg5cBlsZ92WLWhoE+di6c5bj5ta/ysPdeCzUgYHQOfaY/iz8M6CCtfccVFZG/9ErkXK+2+/w2lWkFfdeX3eKRTCLqNS9a8UK249MEg+NILuO1gvJ9djPKf1uHhgRFo08Yfg5Yc0Oy/CzMiAxA98W2Umf2ME55rT6BvSKj0sB31EJZnnbbrSPTwm9chEtPTamk1pAdP8mBcMf0j5F/MqFsdzS4rSnL3IfeSg18EpdlISxgh3buom5ByyOQFRdJci5/LHdRFcnc7Uk0xcjKP1vshXV2Vi7/0aoduNy2y/dqvKcW222OlfnF/GvKKz+H7xUPh7+OH0O7TcbLE9oWy5j6A4DaBmLj9vLqsYeTi2nuaNPfutLN75+52Xi5r9Qm8OqAzwrpNx4+XinD8k6cwqG2Q6FMEfVUV3+ORbqHiB+vgVzNRcnEzHu0fLtYTJFpKPsSAsFB0uDvV3sFAAzXKnD499FlQmPWpmEC/NkUagvX3tbe0uYI+4zrlGGtyv9INDSuFjjFl9QFkJittk74nDucRUsX1gD6HkGf8rBEB6KPBXTAj9SiqqyUrZPCMVdi/ca4A2u359tDMshcN686cORNWq7ZzWiXLVnQQoozQJ1vRgkMHqgBH+vrrHQIez58zf34a5/Tpoc+Cwr3rkS76+Rz0D5P6eW0sfVTXXRqAFIClDgsH6Po3lYCwG5Ge/aW83xF5Xq4Ntoxg52xdXaHPIeQZP8tSwDNgxkc4JVsfp/X4I1Z//z/MCuyLuRvz7binoVQr6LNsHgtfn2D83w+X1GU11rP414Bu4kE5aZttGK7q7NOI9PFDjxvmoVJtvRVlqYMQ4BeOvx+21aGsu7x1LkKD+mFB1gVhGdy7YAzCu83A54V6U3PrhT7pGgWHjMc62ZlBp5oK5C67FdFj/4Z9Z38W1y9qwmIcu2z8Zd3wok68LbGfe3DoQjWZv4GfTzBe3G/rT5aSZHTy80eXIXM0wz7VyHlAmjZw8+az6rbUd9b9sgc6D05QLc31l4tr74lyF+bc3c7LVb3/HgT6BGDAuv14q28XHSAR9FXv+DUCfP3RY/SLKJE9CKrOL0Y3/0Bc3eFmHC66hNz/64fg0Cik/XhBX7lT6LuMvDUPwD9iPOavSkXax3uRf97c0uYK+pxZ+pbe2MPc45WeC8vdt/SJ7/Kc/i6hT7tdfaBPXKdAshxJL16a35d+97UYMqSvOFftvEaWuchCZz+sawM+6utR4zXQJwMfzUELCtFDH2nipIl47733TK19jqBv2upsnFzzAALajsf8j6R+nnduKx5pQEvfdUFksSu2mx8nwZo59NXG0mezTDqDPqlNYeETsObYz3WCPuk8YzB8yfewiHeUNL/Pb+gQ9B3zdqN68LoPfTXF2DYpFm27z0Sh1jutphwZd0lOHVroq86fg4g2fgi4c6WOWKvK0tA/NBQ9XtxhW+hAVVlJaBvSFYsy9Z6/rRf6qlGQfq+I32UGHlrwOlNWJrbtNDAR3513zxW/PrJWn0JqXGz9oa+mArsnxSJ6wCM6YKv+ZJB4cPV/4GPd5tbDt8Lfxx8hk/+tW16TeRMC/MKwJKehQrk4v/YeKXdhzt3tvFoWHE3oi+CwwdhzpkRaVFOBfTP7iX7V/p5UHJndV/x/7eJM9aVirT6Gp3t3gL9PKOYfuADL2WfQ3icQI1b/qH8oO4O+H88iK3mIPL+uHCjLxaYFcQjyDRFQU1nuPvTRnD6at7TlVBmqCzZhzrBIDE7eiVJLuQC79qMfEc4SypBp/5BhSDlUgursFAwIGYDEtIMorbykm9NXXZmDpWN7wG/GKhTQHK3s94XDxxUG6Mu7dEDdLt+wXX2gr6Y0Q8z/6//EBuFUU1XwNRbG97I5g5yiyfgsZ1Ksc1orHwHMwxFhGJLwPB4ZGSmG3gn6lOHeiFF/RNLs4XaWPhLNDZwwcYLBaijJEfTduWo/MpOHouO4Z5F1tlwMz29eEI9gv1Bcv+QHlGe4B33auXlVmnl7F8sOI2VMTwyWHTusVfnY/tQoxExchIM/73Jo6Tt1cb9mv3LdnD4Cwr4RHXH36lxUVRfj8LIZCPEPR7wG+tYeu4Cc5ZPh02ky0o8Vy/MM+yAofEydoY8ME/sW3YSYG2dj04lSWKsKkfH3eET4+iMwRJof2Fg/dtyGvuqqw3i8UxhCpn5kZ3asLv8Cs/qEIyx2Ktb8VIbyE6vwpwFhaN/3bmwr1AOHeIh2a4/ISSlOJ+rSDd32xAjJanVeHzxSgb47Undiz+JpCPQJwbVz/oVM5Vj0UE2ehtA20twvuoiJ6YdQZil2A/ooSGg6Hh3RQexLHkJTF32Fn8uqBIS2D5ykvvS18EnrQoMmYd7L0nGVY9JQpxhKaR+NqfOexfjIAMmjKXGNOkxYlb8b7yVKQ7LieMmfiXXKfndMm6Cei1LM4cOCvDV/EtbSl9L+hcTrO2Bw8i7z4VbNi54gzVEbjKD8YkwkBie+hvlxPcW2V8W9jl0FRWIbpW31Ab/qqmzMjAlEtxlp+uUuoE9vASTL4Fvo6heIcetOaTcXEl6O7yWo0wiujluEzTnSi1Jcv/ZTpCG5mmIcSrlLfF6V+oywXCvXfu2Rr3X3hiyqOecOm/Y74/V31R8ct0/6IdQuqDcSl8wT+2r7J/Xd4pwN6r3xHz4TiXE95R8BF+zAjurqQP35x3PqOofbBU3Cup9KpeMH98Zjiber/fyJzcdxassz6BcaKp/zQbtzbm7VWM/g7d5d0O3mV20/JjTQF3h3KrZMioXP1QH43c7LthdRTTG23hIrrMmTtp6FpTIDU9sGqnMAbQdwAn103RSQkfvF7JS38OjISOHYUFSS5Tb0kaVv0LQ7RN8Q9z5pg0PvXb1DhAX5u98w9d6tqdEHRr5y6l/xQlwvO0ufmLTvYLv6QB9JC3rCKzNpAw7nf4eUuKHSsG8jvQBbigjSKO6e1jJnvbwTKa9+ifxLB4UDhA76Ut7D7vxLyF0+GSEm0Ecx/ggiq6vt50U7gj5hzcv/Ggun9xb3UfTzpXI/T1iPs25CH1n6Bk+9HX1Dw3QeuuLYGu9d8f6RPXSrnFj6yDpXVbADi0y8dwuLzyF7zVNiGFoc66VnMKldlN7SRyFblGDSfgHwaz8aL704DaFh4+sMfST6viqgJ57z0xZgffYpHFo2A+H3rEJeIzl1uA19loodmNg2CDH3pKsbKqouWInbe0oVtfELQICv5NDR/to/IPOsfj6G8vDtMfwZh0Nv1uylYu6Ms5fmc70iEXlDArbmlYsHxoK4nvhF4mcorjwvhjUVWFTgUUDST7aXmyPooyChS8Z0l+qyVKEkaxG6hsZg7pbTLqGPoOCKuOXIvki/glfgN8G9xX5Ke9U5dqX7kRLfSxzjUkkm5o3oKO9XKX69Pz4iEr4zVovhFNrPBr6urU3KsfQwYCItzBXtcdiG06US0CnXTHvd6Rc67Ufncbn8pwax9FnKPkJsUAhGfHhUt7zy8l/Qro0vInreg/MVyjlJw7viyx81See4UW05iDvaBaDHE5vVZULyELhyL4w/LmhoKfXuWPjMWI1Duxehe1gUZqQdg7WmSnftleus7KdMRzDtd4Z75aw/lFjKnLaP+lmEbyj6PfEZfi6rFP2zm+ifheJ+zL++o21d9goBhk5hrg7QF0FxOekYpWexd8FYXN3vOkxd9A1KLRfE54hu5LFq3j+bS/T8mtQuWA9rGujzuWsV3uzTBT5XB2JGhiasiGabwe/+AKv1DN6J7Yqew59BeWP9FHcg8WPBARCyWrdeevllvPHGG6bDsfRO00KfKjHsbw59lMWDoO+cg3l9jSWzOX2shpXb0OfI0me1/IA5vchpw+bRK0IcPCy9jENve19ngaHJ1Mk9ol1a+qT5CCtwS1gX+aVrW2M/vCvNt4rqcr/d/D/dXCx3oE9+6ZMTydKPs3TQ5Ar62gUMwbLDEuQqQ630Ir9YmiUsZMNSDsjnYWvvZ5te0u2nbS9Zk/T7OYc+BdaunjYLD13fXlj5yiyXkL3lC3vnAw30nczQt93ZNdO1RzssWHy8QaCvsuQ9dPcPsoM+up7//mV3qU8NnI6/f/gvLLovVgRlJm9eU+jrEGBvGZShvkPyHrX/iYnkfrEC0MW+eWn4tWwRkQCK+oD+2tO9198boxzPAbTf19Yftp/8zmn7RB+ke3VIuleiD0ZKfZB+LA0JHK2u0w/3O4C5OkBf+0A6vjREql1n9tlTxNDHaskiKx9DH8sduQ19BHKf3NAT0f0fxjnV0iLN3WvbxldMdCYLlyKauzcgLASBoT2xtcDmtFFV/l8MDg9D5FNb1WWO5Mg5gB5+Se1+qZvrpwUyMcyxLg1p6alIkYcs3bX0iboKMvCflES74TVX0KddZxwWNR5L2v5GJCfH2UEcraO5jAt2bTXs5xj6lGtF1jkaPiFgntL1fqQe+FQHNLYd5PbF/xt70v9gV6fShuSsnx2fRyNAX1VlJsZHBKLf818ZV6G6IhNPD4uCj5wuy9cvBEMXP4oufgH2w7vln2FQeChGvPODtgqblc3gASY8KeXzUq4lTXC2gbA99BnvqcN+ZwJ9xn2V/kOg76x9Kqj9pOmDMvQZ12nvj0OYqwP0OYM842dPkavhXb+7U/Hxjb3EMO74j/M00FeOb6ZIzkJOh3ebQAx9LEcyG95VVBfocza825hi6Gt8uQ19wvL2rz4IDmiHpbm2uGg1392JAB9/u+FaMRzcLhDBgR2Q+qMNzqw7fi08gB/aZ/TetZfWWlasycdj/9LUWErycoSlrk1cElavSce6zDwUObBaGV+89rLNkaJ9yCKmBTuywDwc1LZRLX3uQp+99Uian3b14MHoN+Zdew/eOlr6Ghv6FM/bHsOedmEJllSddycCTRw5rNlT4O8TovMAFsvpAXhDd6cWOmVIf8jQ9jJEm1v6tNdCsRCb9juX90pv6XPWPiPY1d3SJx0zhNrnFPrk7UKpL3gv9NH9O/VMHwSH9seO03IYIw30Rd6TipNP95GcB57aonHkOIHkPh1VR46q/LkI9wnUgyGL1cwiRw6Kr2fmeFEX6Nu4caNDRw6Wd6sW0AdUl30gPG/bP7FZfSFVlf0LfYJDEBg+CBma+XtVuQ8hrI0ffDr9Hj8VS8BB4V3W3tAT4d3uwo/yMpsMk+jFCz0NU/xuFCFctFKsNcrcMmVYUwtYkgNDtQptktWGvOgcAIws/byoKt18qwvZS9E7NFoabqao9il3IVBjgQmX51qdKStF/pan0Tuov2i7WXsVJ4tiF3P6zODWDCSUOWXqfLuqQuHkok6233JKDxF1nNPnCPp+Lik0tcrWRZbtYxDoH4HXD9uAjc5vx2v3YcL9K+zn9LXxxy//latuS+3aNqk32vacqdlWWSfN6Ws36hGk59APD/JyfBr9gocJ6FXuP92bSwXp+G1QV3l6gf7aG6FPATnzfqcHIGf9oayq3Gn7nEKfDLSSU4g0r1SZ0/dzWbGo9+qYydL3S+7XAmI10Ge+XW/ZUu7N0EejEs+gg68/rn1tr/SC00CfiNP3wwwE+/qLUD/n5D5cXfIuegUGSyFbLpxHxt39EBTaF18VOoh/yWI1g5TAzJlZWcZVdYI+yszhLEAzy3tVK+ijF1DuX/oiwD8c8w4qv5bLkfUnaf5e5JD78d+fSlGeswRjowIMwZmtKNswRgyTjFtrntTZ6LVI3mcLNuWaOnLQC/aaxx4z8X4kL7XXxXKqQwR4XpYgLDcJW447BhhVeu9dqlv1DNYEjxaOEvOexaQI29AaDYdOmzbEru1Ke3Ved4p3LL0oZUcU2s/ovWtsowJkZjChBT2qi4alN+bmCTgNUS1WysYG710HbXA6TK0bPiwRcELnV9/YgEpwZl1WjZoKZNzeR7Sv3aP/w6WKn/HNi9eaBmembB4BbQIcBmc262eL9pxGlSVP7zEuA+JVMgBpr33K/i8M98ZxvzMOrbvqD47aR9DuDPpI2vuo9d4VVjtN4G6qkzzNBcRqoM/pdl4OffSj83+TeiMotCfWnSi2g77qygN4ur/kmdrh/rU4V/w9XhklxfPrNW8nSnfehWAff/RbnGnvTarxTlW8dxtUdE8SpRy2FCLFeAxn2T900gRQ1+7jea92m0dxAAX3TT3a5MPp3iYa3p2dMNsO1GoLfcrQ7uHDh2zb1lPuDtuSZ7CZV69RSsBmKYbeUE0MvVrK4OXrjaopPY6sHIptbFxjrlpCH2XVyMKsnmEIDOuBD44Vi2XWquNYPrGHOteKCiUo/+X8nfKQrxXlux5Aex8/dLjlrRaZHotedro5fRqZwVuzywB9nqaqc/NEUNz2v/6H2l+sFz/EhGh9iqz218zEV6dt19zy3WPCizpw+mq3hoebQx7ZH1qJqss+xa/aBiKw253I+Pm8DvrooVld/jnu7xWi62N+v0/Bqby3xRzl7iP/ap4fs5GhjwCNHGgo5l5du7U2mLKSmcNjJV9PASpyQGmWcymwZmbtq43IymcGj02hWkOfi+1cysuhj2IxzgrrgOmrjqDazftVa+gj0YPxD92CEBTQDg9t0qQLqTyBr9emYe3XJ3Q5d7+dfx2CfPzQ6eZkEXyzJcrboM/RfElPkuW7x9HJ1x++3W/DyuMaJ5Ofvkb66s3Yf872MqDz+ebF6xDs46cDRU+UJ/aH1qSq/DcxMCIYAeHd8MznShw7rayo+GkH1q37BqdKLuPQkvEI9fVDzJA/I+OMA0taE0CfW5Y8J6IA6mnxfbwK+hzF9WOZi1KxdevWDSdOnjCuckvK/o5SsDW2GPpqp5rCdPyqXZfGhz5STfkPePvXPcSv5ICIrpj63D/x5UnlxVyNC/v/g1cfGYvOQf5o0yYQXRM+RVGF576I6ytvgj5lTllgSB+7+ZKeJuuldZjWS7Lu+XQZgUdf+0QDe9W4uH8VXoi7Bu38fIWD0LDFtlAnnipP6w+tUdbyDLx0YyeRM9y/fU/c+dxH+PasrV9d+G4VXr5vtO35Nft/uFDu5PllgD5piJ4CJSsRABZiU3aRcLa5sdsj2F5Awb+l9GgiI4Kw4NG80SfQdfxraro0EgFflBzANTCsK5IyT4sMH753TMPYDgFiusHby/5qg0IxDeVJNUjzVdNew858KXgyDQ/TsiviV+LEHmkoXhretaAg659q4GUa1k/emIMSeXrKS52iMCThVcyLkwIoU5278u2fdTQMnS4PQyvHFtuZQBydV6TIWFIqgvW2DxmOqbfTiJHNykql08AEfHf2NLI3LhLBpWmZmNKTkI4cOWiv9rgiyO7CL2UDg4Pzsnj4Q6KOonRsZKkjcKvN8CztR8Dn4xsgLIVOrXzUvzYtwsToQHFNpXtB2S5KRSqx8MgpSKeAxhTcngINR05BWs4XmBclD+9aHe1fKfV1M5iTs3uEy0GfZyX8XjiXaYd3tYGWqY9QEOUFuwpQVS2BXZu4v+L5uF4iQHO7kQ8j9XARaqw26BP7i3ZJaeuoXQNnp+FwUaX4bpbkrsFjoyh6hFz3znyRNUMEjJ4rBW5Wg0nTucip1q6dNQvjo4Lg1yYYfed8ihOnNiNhdAz8faj+VLl+Cwr2/lPUT+2j+pM2HBYGGQLcyNA+mP3OS5gQHYQQOsaCz3HqQgZe6BMjBZymKRCrct0CvzpDnyQrKnI/wOO/6oJwf18RL037ZQ0IjMDgP7yLLPVhymLVRdUo2rEQdw6JQLAc+FtbAsOicPPjK3GypGVakVmNJen5NXt8VyfPr3eQecaN55cGan4uOYO9C8fCJ/omLD14CdUUYPvJkZJzzNEspIy+Q8Q5tMrDrSHBkZizuVD+PBDDU+zz5+osffKxgkL7IDnzvHg5KuvX/VQiwDGMAsNvPomq0kzMH9lJZP64WPYTUjWWPu0+JVmL0SM8GvEp36PUUiFSuNFnyoZBaeK06d+Es5Nc56VKTUNliI3oTsG5ZacoebvLlZddQl9bvzAMTtopAZkWEikTSNZi9AkZgOTMc+IFmb/1GfQOjcT01KOwVktpxah9W09J59I9rCPmbC4Q6ef6hMcgPuU76by2PoM+wQOQnEH1tEwRwFGwZgI4yp974bzzH/bk+Uueul27dnUNfAQ/e+V7QdewRr4XYZGIX30UVZYTSLunr0jVd2DXIvSMiMbdq4+gglINylk7Liv3Ut3/WXV/bX5epRUiZdnCcYi+UUrNJqVBi5XToNmgj1Kq9Ynoijmb8lFtpTRn49CO+uIpKWtGWFBbxC39FiUiDeEMkc9XWXfVXf/GwT2L0Dd0AJL3nIVVbldsOLXrCKoubcUjbcPRf+56FBafwd5FN6FdjxnY8uM+LB3XC1fGpeDghQopbdwIShu3A0UlewWURVNKuRPFKM56BT0iOmHQ1NeQdbYExXulz3M25qMqW0oHR+0rriwXx6a2JO05i8qsBWgfEI5+cz5FQUkFSva+gp7yftUFTWjpY7FYLJYsDaTkFWXgxY5RIq+uNsD2I8HtMG31YWQvmyLAznJ5Gx4LHC6cv34hp2NLiv6dAELj49sM+mi+m2IR1OX5XTAEnQcl4ttzekuccXjXuI+2Pu38P4oiQOnfhtP5EOOZWO0kUdL4BwRwzl76H2QUaFJwmuxjhL4OgUORclA+d5PttaK5TI+EtBPQV0VQGhuFyKTd0M1UkSG0C12Ls9K1UPLOXiWA1YnltgVICeNC7/AXXnwRaelrxLw/Kl999TVWrFghYI/gkDx1XcGhI9G9eDS0vQA6mupVnZeOW2OChWWrH0FSCTklOnbk0O5vBn3kiEK5c4cv/QEWsbMVl7c9ibCwCXroO7UGv+0QjkGJ7yA9g8BPrkAewqUcvbkXpT5Jx3wssC8SNh5BpgNHEFu7pJRsHcK7Y8Huc7r2W3OWYUBYLBaqy6W2EVBuPf41Xuocg+FLvoelmizm3yIpJkakiiNAUz7HrTqI7GWT0XVwAvaekZyqRD+dew2uTlyPMyJ93VAsPXBZur6aeqoY+lgsFqsZpIW+/HTcFN5ZF0SZhkjJWkZgUpG9BDfc+C4OHU7BmH5PY+N6aUiXPtNy7dCuIjPo084fVK12x3I01jz93EJH0KffR37xyccgeMzM/wbzlKDQ4o3kGMjEsPbHS+yGU0sp77kL6FP+N4c+Cwqz1gtwWZsi5RcWQ1pk6StMw00RdL0NHr6ijqFi+Ms4OkDD28a2t1QR/NHQ7cx7ZwrAo/Mnq97jsx9Halp6HWDPgsK965Eu7sUc9AuT74UMdBKwDBBewUtlr2A99On3p+FYaX85360B+gTkaPPqauf0aYd3S4pRuPe/WCbn5lWGWnMuFKn5cRWwk+qMwZ2rfkBGsnZ/+3bFrc5FXvp9CI4YI+XhtV0I0Y4Yf+ma6kYJwm5EevaXmB9tD3nGz6INC66Dn599PVfEf4Dju6UcwOnHbNeSoY/FYrGaU25a+gicqi9v1Vv4Luotfpe1Q6ay3IW+xrL0qZlAXECfTmW52LQgTsy9WntcOoZtH2n+YiitcwF9p0uLhQUxIGI85q9KRdrHe5F/fqvblj6y8LAHcEOJrLl/RkDb8Zj/kXQv8s5txSOqpU8a/u0e3lEObv8R8jSWvmmrs3FyzQMINOzfEJY+naWOQhNtWoRft4vGFBnsnFr6pr+Hb9Kkds37KBWpunY5t/T9MvgG1QqnlSPIM35WLH0dqX1F5fZW/r0LEM3Qx2KxWB4kDaQ4m9O35scSFagC/MIkCKQ4amN7ICRImttn9uh2F/qU+Xm9Qvrgic0nYaE5VjP6SKFPLpzShWwx7uNsTt/8KNfQJwLELxyLqBsTxNw/evEeWnY3orvej+0FRQLA2nSUrwHNy5reG4HhY1xC38+l58X/MeOexd5z5fKk/jgE+YZiGIFA9UXdcWl4cXL7MLGuMnsprgkdgIS0g2KuYHXBZswZFinWNXHq5JYhGipdMBQdxz2LrLPlqJHvRTDdiyU/wFKSiaThnTEk6RsU5afj96HdMUMzp+/OVfuRmWzcPx7BfqG4fskPKBdDmQZHDjmeYOToRyTnC9M5fdKcvN5hfTB30wlUWSnO4/u4LawPZm+SwC4krBfmbvoJlZV52P7UKNGGzDP0Y+Q6XD39HaQmSe3KPFsmtWthPEJEu75HZUkmkkd0keb0lZQI8G0bPBRLfsjA0jG9MCRBcvig7/r2p0YLwDx4epdblj76bDmcgmvDrkHC6v3CeYP66dwR0WJouCwj2SH0WS41UcgWFovFYmlkADERKP2VOITJziGK964kycoVHiTH3TM4QJjJXegz8969eppybMru8oxYHjVhEQ7s0nvv5u9+Q/WONXrvugN9Qgbv3bajHsSyTDksjmYd1f/yS9MkK6AL6KNjUNDxhfGS5zB5b85OeQuPjoyUnUmq7b13kzbInr167129Zy+rLqoq2IGF03vb7sVS6V6EPvYuVj0x0gZ0Mqz5dJqs896tzP9a7E/D7rb9o3BlwnqcNYM+6g5Vhch4pXbeu6LuZbvwc+kFZJGH7i8n4/fDI0S7r562ABsN3rs/2bXrTdGuqxLWo6jCIoKFa713kz7LlrxrNd67dNyrpr2Kb/JKhfeuI8iz/6z33hX9dMHnYj6kM0ufxSJBZoBvCK5/V5o76EoMfSwWi8VisVqmvDwWX0OLoY/FYrFYLFbLFEOfTgx9LBaLxWKxWqYY+nRi6GOxWCwWi8VqBWLoY7FYLBaLxWoFYuhjsVgsFovFagVi6GOxWCwWi8VqBWLoY7FYLBaLxWoFYuhjsVgsFovFagVi6GOxWCwWi8VqBWLoY7FYLBaLxWoFcgv6uHDhwoULFy5cuLScYpHBzw76WCwWi8VisVjeLbcsfSwWi8VisVgs7xZDH4vFYrFYLFYrEEMfi8VisVgsVisQQx+LxWKxWCxWKxBDH4vFYrFYLFYrEEMfi8VisVgsVisQQx+LxWKxWCxWKxBDH4vFYrFYLFYrUANBnwWFWZ8gJXGEuo9vm2AMnLMc23Iv6jetKUVW8mCxzRXTP8LP5Rb9+gZWdcU+PNcrEv6+YZiedty42qPUEG2tqSpE5rp3kZD4caNfWxaLJammMA3jIsLU55+2iO9z6jFYspLQIWgS1v5Uaty9YUTP1gVD8IvpK3G6rO7f/aqsZLWdNcaVjSB67s2PihLXqMblAa0oyd2H3EvG86tGwZo/oMugRHx7rsywTpEFBVlrkBTfCz6+0r25etpCbMwuMj1Pug6Rwbdg7Y8lpus9WdI1jcb01KOwelvjSaXZSJ8zCr6+Abgi/kMUlFba1tUUI3vNU+gfFoaAsBux5njj3Z/qim+RFB2Du1YfacTrSH16DR4bHYVAvzDErzqCatdfhDqrAaDPgvwtT6NvSKjdw45KYEgvPLHllO2CMfQ5VL3b2sTXlsVi2YsA8KbwzhLEaJZrYcqT1dTQ576suLztCYSGjsfaH41tcwV9FuRvfQa9Q/ogIe0gSiw14gfynlfiEN5hiik4MPQ1n6r2JiMyaCiWHii2+yFAIPZy52gMX/IDLI18ck0CfTWl2LvwOnScuAi5ReWN3tfqDX01pRmYN6KjHexpS/TYv2Hf+Qrjrk2ieoOUN4mhj8VqdjH0NZYksAsKH1Nr6LNe3oaHI0IxbOkPqLJqlltysHRcT1yZuAGXKqu1uzD0NaMI+qKCbzGFcQnEohsXxGQ1JfRdddeHyC/RWDQbSfWHvsI0jA0PRXBAW8Qv+wGlVfKVqSnGoZS7ENrGD0EhA7HssPygMwETa/UppMbFimWhC3bgZNY/8eiIDuKzX/sbsGBTrq1eRWW52JQ8TdRP1sSE9/bgxO4kRPr4ISBsDNadkL74DqGPTMQbF2J8ZIA4jlLHz2W2C2GuahSk3yv2ibn2cWw++Bnmx/V0Xgcda2uKek6Ohr7N2urutdFupy0dkvegurE6K4vFspMz6GsXHIvHEm5HmI+feGZOXfglTpfS84KGHt/HrJGR8JG/28kbc1BifO6RSrORljhSHaK8Ku417Mov0w3vnim9IP5vN+ohvJs8VRyP6ly4u1B6HtDzc0GcWE7PrVkJtyOELGg/lRqgj9r1T9ftko991bS/4oU4afi03aiHkZZ9Ub4GjuvRDu9Wle/DS52iMCThVcyT67lq2mvYmV8m2hXtJ50zPeP14Occ+qRzGoqUg8V2EOFItE/7kFhxbcJ8/MX9unPhFzhdSj+mrSjO+Uw3VGw7XytKctao56rfz/wYCe++jPFRgQjRbWtyzT7LFlZKO9E7ZtMiTIgOhF+bYFwzaxYmtaVrKkFfVf4erJgzEr6+cnuS1iPnogwYZbnYvCAO4fI7TOkLa34sgYXaFzocd97eA34+wbh+yQ+oyN+NFfLQq7Eusp5mrUgUQ690Ta6etgAbDzsYPhdt0tQzfz2yL1aKaxLjJ7+Xw7piwZ5zqrWPIOyFPtHwVd5v83eiNCMZHcK0bfwe5dTGufZ1UzVSG+fo2vgZtVGsLEbOpsWYGB0kruOAR+XrKKDPgoK9/8Rjo6LEPfdrPxpJn2Wj2GKVrY8xuHbWLHEfad++cz7FiVObkTA6Bv4+wRg4Ow2Hi6Q2qJKBz08+307XzsbeM0Xqceh+ieNsOKweJzm6E6ZMHS/6ZNT4hbW2DtYb+qyXt+JPHQMFyAyaswRrMwucE7EL6PvF4EHoFSg1SinBQZGYu+W0pgp76yIdv8+QvgICXUFfTc0l7F0wRre/Ws+M1Sg0QptONugzK9SOwcm7VEh1dizj0LdZW929Ngx9LJZnyBn0RfiFod/cDThdWomSrMXoFtYRczcXojp7KWLDYhCf8j1KLRXI3/IMYoP7IznzvOElUYHc5bchovsMbC8oFc/C+SM7CUtVceVlO+gLCu2FuZtPosp6EXsXjpX2yysQ/0fdkIAtp8qA0v1YNr03AgmkDNBXnZ1i0q4BJu2SoC8ksC3iaNvKSzi07G5Ed70f2wtKxLn2DI/W1dMjPBozUo+islwPfc/HRiHqhtmibdrzu1RZUUdLn2bdWeM6x6Lr0NZful+FpRXiHLqHd8ScTQWwlmQgaXhnDEn6BsWWGlQXbMbsUVHi2uddOqCxHlp0+xmHKm3HWK87RuKmfBTTNYuIRlzKdyiha7b1GfH57tVHdNZKMScsazF6h/bB3E0nUF1dLK59sF844lcfRVWlbM2MW4ZDFypEW+cMj5LaXnkBexeOQ/SNs7H5JF3v/Vh2VywCw8eo0NfOPwyDxXlabZZRTV1z5bpKLGXIXT4ZvtE3YcmBi6iuysf2p0ah47hnkXVWDyY1pZmYP6ozroxLwUG5noRR0fCb8RHySiy1svRV7V2AdgHhGDz/G1yu1LbRVrfSxuJKqY1+MTdhyf6LqLbY2ph5tgTFWa8gNoyu40+oqi7G4WUzEOIfjrjVR3A5azF6tY1B3NJvUWIpR/7WZ9GrLd2PXFSU78MLfWIQfcNsbD5RLOrpEdEJg6a+hiyqd6/0ec7GfHs+0lr6iitQsvcV9TjFlcpxYnD3qlyU03H6xqDj2GeQeabM7tq4o3pDnxnUKACYnv65/YRbF9BHIJSYfkhAU3VeGn4dFWiAFwvy1vxJtfAp0FRdsAmPj4gU27qCPmv2UgwICzXd3wiY9rJBnzjPxDXiHMX8kMWS5dFm2aQv4yIx31F7XuKXeoLk9BLebQY+L3TS1tpcG5Nry/Jc3TPzHt33hsq99840bsbyMjmDvvaBQ5BySHqRCQtXZBSmrT6MnGW3obMGWGqs57FtTn8BDvQis4mefw8gLLg3Zi/9DzIKy22rTCx90RMW4eglaWqNAnNrcr/Cix2jMGzpflSLqq24vPUJO0vfuh+LkOukXZe07ZKPrT0eGQRmBfRBwuZjyEzWr1PqobaeKsqws/QNV9om6h2KK8k5pbS0yaFPax3UDpka4Y3OZ/ucAaKdBZePIW1GX7Qb9SCWrMuULbnmcnSMKav3IzN5KGImLsKRi7ZrphyjUOfYQD8EJuu2peHsR0LaYzpBX3YK+of2xsI95+V2S3MjY7rdj20/fo2XOkVjuDrsLc+bDLNZ+rTts5rW9aSoa+tP32LJuJ6ITNqFSplsqB2PBfbFXAJlzTXTzdmTthT1hIVNEKBHx60N9EUGU12XRZusOSkYEBaLhbvPyceU6u5IbfxxnwDCKGqjbA1R2pi48UfkLJssza27KH2vaN2joe0xZdUPyEgeqs67I4n7MfcaXDX9Q5y8sEdY+oYv+R6WarJe24aFySlDfI6xfdZJA32FxeeRZZjfpz3OifN78HIX23HqonpDn5AGYoxFBzskEzDRgo0WVsSDIbGfDmy0y36R+Jn49SGJHlxzXVv66Auy7Fa7Y2mX6+s1ygZ9WmAjKVZP5ViO22rbVguZdm01QJ+ra2N2bVmeq9kJs5GTk61+pv9pGcu75Qz6tHP6FOibsvqAgCJlmFBbrjDxxFU89I1DpaWWYjvokzx5JUBQjp+6Z6WtfXIDtW1T///xrKjDtF3xK1Eo1ys1ygacynJl2HZK2udYHd9Ht07ZnoAyM/8bHfTpPHkbBPrs4comGor9HGu25toNm9I+2jl9RuirKsjAx2vWIC19iXovlOtC6z5ZNgf9QpUhRHMvYUfHmJK2XVwzHeDJ16LLoATs08Kr5hop22rbWqkZFtcW8nxdvXslboroLOBQgTIBZARcMvQp/9NqWueorvScr/B8bLS4Dtp19D4ji6MN+uhe3YfgiDE6qKO6O4R1w8I952oNfVEhtm3pc4y/NFxq18bsL/G8ZnhY28Y7ZLAj+FK8hRV4uzOV7kdfXDld40ksw1rXQQnYc+obzFchz7ZfbaEv79IxpN3VTwCeOr/P4XGMV8Y9NQz0CdGXZ7v4AihzzpQSGNIHC7IuSJuZgIkWbHTDkU62JSvbsJQDul8PyvxC59Bnq9NR6TQwEd+d1/yC1skGfVETFuPYZduDz3gelZXZWDKmu2lbjdtKHcU59Lm6NqbLWB4rhr6WqdpCn2Lpi56wWLWEuS15bp6w0smQ5gr6amvpi57oRrsa0NLXGNBHw8RJwztpLFqSrFUnhFWO2nbEcI6OgIxAqupUGn4f0g13Jv8bqWs+RWZ+HrYpVjgtDGvm/umgV5ajYzS0pe+6oBtMgFeCE1eWPi30kaXPUV00rJoypqfdNTZTQ1v6tNBHlr5fBt+AFBPPX6slFylje4k22nn+1lTgyPK6W/oaAvrcsfQ5rMdNNSD0GUSTQ9PfVQFQtXSZgEltwKa+0Ke1kDkq7kKfcTvjeTD0sZyJoa9lqrbQR9vRnL4BIQOQSOFEaPpGwSbMGRapATNJYjqNdj4eOczJc+c+zz/jFvSt/bGwVnP61HaJuWvm7VKgT5lDaLHkYduTIxEz9m/Ye660VnP6HEEfzXkjOK1ryJa8tQ8gPDjWPmRLcD8kZ5yzgwtHQEbQJxwcaM4l7ac4UUQFImrCIhw6s1PM9+sv5gJa5Osb65aHsHKM+NSjtZjTJ8HYNaEDkJB6QJ1PqZ3TRzA2OCFdODNYaa7dk6MQQ6B74bTLOX066JPBTlfXU6Mk4Cy6KOCzw+hHkCqcNyhMzrMYEDrcDhIbek6fDvoE2FEb05BdpG9jrtzGSKWNNVIbrwkdLoaHqb9fG3aNuI4l4jq6P6fPBnl1hz535vQ5rMdN1Q/6NEOiNMSwaM9pDdiQ5S9dhT5nYFIbsHE8ZFrP4V23ZYO+q2Im68IvNPbwrqtrY7qM5bFi6GuZqgv0SV6yNu9dvWevQQbv3bajHsSyzEJUW+3n9JlCH3nl1tF712G7ZOj7xS8n4/fDw8W2NKS5SR3StCB/9xsCjJT3hSPvXYfQV1YpOUyMjEJwyEADSEjQR96ayntLKR2SdkF69OrPRayfNh+pGfmmzm6OgEx4xFpkYFTndr+FpYkjhaPMtvwSnfcurb828Z/IKLCHUafHICDZ8wYmRge69t6l6ytv68p7V7y7ZI9oUZML710t9JG0XrdSXa9iZ55Ul9F7lzxPF+wq0P9AUOop2IGF03vbPIplD1uxrh7QJ/anNsreu0obv9G10ea9K9q4s0AGabqO/8DEGHPvXWWddD/03rsNAn1iSFc6ziTtcTTeuw7rcVP1gz6No4Lxi6YtOkuXCZjUCmw0cGdzxNADplPoE7+KHDtymFnl9HLtyGGDQX1b6+vI4fraOB56ZnmeGPpYniH98K7DR58zKdBnMoTJ8ibph3fr1BdYHq16Qp+5966xXBG3XCV4M1ipHdjQYvuQLfRL4Y5pE1xb+qhbV+Vj2xPmjieuA0k7D9lijFfo7Fi6uY6O2lqra2ODTOUYun1YHiWGPlZziJ4paeRYEbcMh4sq1OFd7Zy7Wouhzysl+sL0vmoIFtEX7oqV5jjK8wNZLUv1hj6hmmIc3pquy71Lpe2oh7D04yx9sGITWKkd2Eiqyt+N9+TjKUGKL2a6H5xZeMCtWaAGZxbm5QVrkKkNgWAq/Zy+XSfs22EXSJquz5aVahDnugZnduvaaIJWu7ZasppTDH2s5hE5F2xQAws7G350Wwx9XirF0aS3pi+8jz0FdYsBx/J8NQz0eYiqsuyhr+Hl2JGDxaqNGPpYLBaL1ZTyPujTOGJoh0e1w6iNO5+NoY/VMGLoY7FYLFZTyvugT+OIobRPW2iYdkbasUYc0mToYzWMGPpakDTDm8ZgyrVWQ9blSJRjNPOo/VQUg7Seta6cBYUnquz1K7w+VQ/gOqglDRe7ea1rK6Pnb61FXqOyZ/TPJeftAjzXVTWlx5CVcwE1Sv13rbQFNPYQmXn8thZ5JfRJ4WC22s0hbBOXhNStOQ3+5dKLoY/VMGLoa0FqClBrIGkDIyvhXByprtDnYlPXaiHQpwuo7GnnoYG++oKeIiWYsTbDB8uz5KXQx2J5vxj6WpC8CPpU712GvkaX6h3riefRCNBXU5iOmyO6MPR5sBj6WKxmEkNfC5IMKQHDZyIhrqcaTHfh7kLZ414ffNkYnDipQ4wacqrdzc9gycsS8JzYk4QoQ+5b4d2fegxWikCwItGW3zVOCoZMIgBrR9kn3n0Z46MC1aDKZ0qLRDuVwM6UK5aG9rI3ShklaJmIP5qQjpyLFufQpwZ41gf11Q7vrvupBMWaQMUiSoIc3Fmcd2QMpr78jGij7biV9tAnBxCmY1Eb6XhKZg1p5Md2DO11pygPFJSYzlccO2mDpv6hCBwh3y9ff0TeMBtbfjoqMolQwOB2ox5GWvZFGWD1gZ3V+0dZSir2iVRmQxJexbw4ySOagh9/k08BsoeqAZHt8hVTt5HvYX+THL10D9uHDsedt/eAn08whhnSm2mHd0WGkBDb/Q4R1/kLnKaMIMr1GRUl2kbBfhdSwORq8+Fd5f/2ox/Eu0lTxTVX96Hja4I5q/ci9QAule5Vc+9KuWylVHLK8K4xcPPV0xZgo8iKIbWDjvdO0lSEy210FNRZK2OgZgGycqDjgpIKcd6PyectRej4QmRJ0Q7vWrIWoENoLBLeeRkTooOka0fblUjXrjj3MyTLQaT9h92D2XG99Dl4NW15uXMMrp01S9wDCu7cd86nOHFqMxJGx8DfJxgDZ6fhcFGldH/z9+B9CiDtFyAHp/5UZBAR12PhdfCfMhVjIgMRHHItlh64gPysf4pzoXZoAzbXVgx9LFYziaGvBUmGFCUNWZX1okh1RhkatheUiDRklHbMNA1ZxT483zsKMWOfxd5z5Q6thsJZTUltdobSZ42FT/RNWHrwEqrldVd3nCyC6hIQRPiFod/cDThdWimO3y2sI+ZsLkS11tJXWiHWxQYPQHLmeSl11pZn0Cs0UsqQ4QD61HRwN5qnclPn9B3dhyVje8gpyKrEsbqLdhSIup+PjYJPlHQOIgXY9N5i28uVl23XoORncayYcZTSrVxOIzZSpAqjdGzVl7fi4YhQ6VxLzqrXfdtP34pjUzzCQ0VSqi9KITckaSdKKosF2ASL+3UCVaWZIjdv7JDpWJRxDtbSDMwf1UlNnUZpzvqExyA+5Tvp/m19Bn1CBog0bNJ5RCOKoPFUmbxvZ1yZsAEXy35CWry5pU+6huPgS/fwwEVxDyk9WpuOk5F+vFhcw7b+YRic9I3py90IfbRtv7nrRbo6cZ3DO2LOpgJUX9qKRyLC0H/uepwuOSOO2Zb6ZR6l7XMMfeLabDqBquqL2Cfvs+1Ugdi/47hnkXW2XGrzU6NEPmTqd1atpc9qm9NXWEz3UDrXJcq5PiWf67GfdcezaI+X53zOnTPoO3VxP5aO64mrEtbjYoVFpDfrEdEJczblo5Jy+2qgr11AOPrNWS+Boma76pIMJI/oIq6dWJf9vsiU8Yt4c+h7oU8Mom+Yjc0nilGcJdUzaOpryDpbgmKl3o1SvUmju6hp6KooDR2B4d0fIa/4gsi/GxLWB0l7zorzsuYsQ7+IjrrUbH1DB6jrayOGPharmcTQ14Ikg1r0hMVqgGM1ndmPZ5GVrF+nnVeXV5SBlzpG2fLZmkCfAlkK1AnrknYfMZ9qKx4JbicATVh+Aocg5ZAmvZeS57fK+fCuth5H0CdysN7YA8PV40tZPUReXC30HTuM1Bl90G7UQ1iyLlOXvk2ykEXZ1RFjyCNshCU1a4Scg1eca2g3LMwgaNVslZ2C/qG9sXCPslzaT9QvA0805YyleyJb/lQ403w+XXoZuctvE3l9952VQoEpc/WuStyACyVZwtI3XLHEafYtuHzcIfQpFkJ1P3lO3CMh7UX6NAKTDkFD7fLWKjJCn3ZbyUIrpXOjetqHdZOug7YiB44cyv8in64coJnSohnTsUmia/okwsImOIW+kxcy8FJn5VzluyHP/5siWwSNx3OUhk0rZ9CXf+ko0u7ph/ajHsS7a6nvaeL8Gix9kcFDRe5duj7aFGp07bTrxH2few2ucmLpG77ke1iq7VOvaT9XZNL5SfVKl0O6juHhE2QIvg4dRa7gctTUVODIe79F18EJ2HtGmjqhtOPqxPUoqtDnc3Ylhj4Wq5nE0NeCZAJqCvStO5aDVBWy5BePvH3ngYnIzN+JeWoOXrO6LMhb8wD8I34tWcRoE5P8vvSiJ4thZNJulGcmafLnuoI+CwqzPkVa+hqsTZGGi2l4Lt4J9JkN+zry3rUUZOCTZXNsw9ByTl6ndRw/q4M+MQz6cRrS0lORIucdpnisa3+8jIL0PwhLEwGgFhCormg//dA4FbGfqN8c8oyffy6VIEgZptUWGrI9VZShApYxX7Az6JPmv9E9tM1/E/cwNhqRSbtQluHcO9cIfWY5fONTjyCfrk+EZInT1eMC+kT7ZbDRQh9NK8j6OF26FyKfbwACwm50Dn156bi5rX6un2QZi0ZI8hZ8oxkGVo5XX+ijuqoKMkXfMw4p0/XSQp/Wk1eBvumrc5GXfh+C6dodl8HbUL99Wwz5d02gz1bvWGHRVc6PQDQyvDvm7ylA5gJNLl75mH5+9nmlr4j/QM7X674Y+lisZhJDXwuSHajVztKnAJnyYlHrkodme4X0wRObT6oZedyx9LkDfT+XlshAOR7zV6Ui7eO9yD/fgJY+nVOHkv2hlzg2wZI7lr6Cy8eEtdAnbj5WpadjXWYeLijHcmHpuy7oBnNLmRPIM35WLH1aS5RWWqtabaDPHUtffaGvPpY+U+g7egipM/rCN24+PhL34pS4Fw1h6WsI6FMsYPZz7mxz82jdj7uTXEJfXSx97kCfu5Y+G/RJlj7V8qc7au3F0MdiNZMY+lqQnEAfOTO4mtPnCPpO5a3B74K7if0kpwX5cPJwr7M5fY6gz1ptA84zpeRsMESaJ0jzCWXnjCDfEAGUleXm0CeC5C+/De1HPyI5OziY05d66CvMH9YJ/Z+guYVV6tw/mitHw6I0p0+ZC1ddsEnMuRuctBOlYs6dfA1kOKS5eMWWahUcg0MHCqCjOXQ0H086Riny1j6AiKAhWLo/E0tv7IHBiZJziDIXUMore84h5Jl9JoC8JnQAEtIOSM4bND9weKSAmApxjcyhr7C4ANschGxxZ05fQ0CfmD82vLM0p48gn65PMA0F/4xME9BzBn3pOV/hRXJaEfMMq9QUbnQvlh4sRrU2ZEst5/TVBfqsllwxb89/xkfIk+fcTZTn3J08vwdJI6TzLiCnjNIDIq/wVYnrcTbDtaVPwFot5/S5C31VbszpU6GPzjNnGQaGXYOE1fvF/E7qf3NHRKtDybURQx+L1Uxi6GtBcgJ9BEE0hJq/+w3VQ9bovWsGfVfGv4O05KGqp622dEjaDUtlAfa8Qh6tfmKZ0XvXEfTV1EjOGjTcGjVhEQ7m7cACOQ8veWLOTnkLj46MVMHMFPqomVWF8vHd997V5vmVLF1RGDztDvQNDdV411oM1s5i3bVrO+pBLEtJkB1TClBTY++9q3jWar13aV/yqt2ZX2YHdS4/G7x3JS9kyTvWmaVPtH3rM2J4MWq8vaVQuYaKJ6zRe7choM+qXB+N927yZ9kyWNuDnjPoW/PjJeTtfgMTowPFdWg78kGk0L2QnUaqLBLMkafqdUt2Y5fBezfjlXjhnSudq9571xH0VcnDwJFJu1BpBzhWlOTaPHSvnPpXPK941xq8d6nvXUN5hfPLdKDnDPro2tXGe9dd6KPPVQU7sGh6rKjXzHtXC32i/+39l+q9K3kify7BbC3F0MdiNZMY+litWWZz+lgsO9VUIGf5nRiR8gMstXVVbWA5G971FtUb+ij4ZGpcrBQ7Ku24cbUD0S+P7UhbMFXEpaJjSOT6EbblXjRuzGJ5vQjo3lu+XEyWV8qtt92G77//XrfN7Xfcodvm3nvvxc6dO3V1sVgtQQx9LHdE80eX3fQo1mqcHppK5Gwzvm1PxFOoFEsVSnLex6/bh2MYDas2M4DWVU0PfTXFyE5/An1DzHPnBob0wYKsC8a9WCyvVnlFBQICArFixQod1BVdkIbjSPT/ypUr1XVvvPGG2If2ZbFamhj6WB4vypu8aTEmRgeJ4Wwx/WHZLhHg2VvVxNBnRUnWIofAp5TwbjPweaEUD4nFailSQM5d0ba0D4vFYrFYDaEmhT4y0y4Z013USZNtF2zKRWmV9BOPJty+lzhCrAsOisTcLaeNu7NYXi2y2HXt2lVn3XMk2oa2ZSufN4kmle9D7iV5cr/WOcOLRUNcE4OGYFHGBYfnUlWQgbULp6lp0rSOKkY1hYVPcnKgcDkNkAdYI1fOFc0uskxlHlXfqw0mTXiXUxfkuIQell9XG77FUr5PH7+PpapJoY8Cio4Nl7y0ZqQds7sZNaUZWDDtCSz9OAs/l9kaxGK1FLlr7WMrn7dJijGneK+2JuhTQq0MkkOjKJ7Kvw7vKkLSuMqf2hhqjdCnZAkRHscN7WSggT5PdWAwxuxjmatJoa8qKwmRPn4iIvq6Ezx8y2p9csfax1Y+b1S1yAwh8sG2IuhTgkxT7Dsl8LS0QorjJ+UeppA1TavWCH30Lk6bLgeCbmgwY+hrMWoW6Os0MBHfnS83rmaxWoVcWfvYyud9IhiIkuOP0Y/aNblf4cWOUbjmsccwPlKKL3dV3GvYRTHiSHIQZCXGHk0QT0g7iFKLFJSYctW+mzxVrKeh0oW7C9VsHFqJ9GQrpNRpVI8xVl+74FgkvPsyxkcFihGWqQu/VPPfamPYiXVKjDyDnEGfEmvPllXDtbTDu1Xl0v5DEl7FvDgpViDF0lOvk062jB5K3L12ox6WgkMbttRDnz7GnjaOn8s6y3KxWdwnQyxCA/TROSVFdsQdUyeIbUVMvgs/invTX5N+TonBJ0Ww0McWXLirQNxj5Z6a7UfnFR5yC15+SRpKF/0m9YAac09JFXdF/Ic4XVIsnfeoSF18PhG/UGQxGY47b+8BP59gDFtiywoiSbkuvcW+FJ8uIU7OpKId3rUWI3vNk2qaMzqGOA85w4o2Th6tWyCvo3PMonM0pEcT52gIzKyFOcqQEUHn/+I0hMlxJen8RcBiB8O7IodxaCwS3nkZE6KDECIihXwhO2PYx+Gj8zSLw9dS1CzQx5Y+VmuWYu0zs+Sxlc9bZW/pozy4UTckiGwTNHVl/shOIuDx5YrzIpuGkgWDMkVQNg2xr5yyLSi0F+ZuPokq60WxrZnFzJ2sHBF+Yeg3lzJVSOncpIDGhai25GDp2B74RdwyHC6q0GXD0Gb+EMdxAn3O1jmSEfq0WTm01+lSpT6RPK2jzBtSZg4pK8bskVFqfl6tFOhb92MJirMWo2cEZUP5TsqGsvUZ9BTZUCgzQqbDOk+XUBaJsYi+UbmHlE0kVr5P9tBHOXNjxj6LrLPlsqVzsl22jY7yekpB9nBEmJQlo+SsyFbRtvsMbMsvMt9vnLQfnRflE75i2jIcKioXGSJuC43F3E0FUno9xdJHgYnl845L+Q4lynlHROPu1UdQnpmMtv5hGCwya9jTek0pXRcpm0VhqZzpIlrKRKGFvqrDKYgN7yICM1dbL2Gfeh4lIjvHI23lcyw+YzvHU/mOs3PImUicQV+MfwCumEaZLOTzD+uDOZvydaBnhL52AeHop2TV2PsKekR0EvtIGTeUrB36jB4MfQ5UG+izZi/FgDDHc/pEPse7n0BK+jYxGZrFaqlSwrIYxVY+b5U99Oly45pk7LBJMx/QJE8vvehtmT1ssjsG1WTIv9s+cAhSDmmyNCj5d7OXol9IbyxUYU1qQ3TX++3h0gnYOVvnSEbo01kKNdfJCHJGKXPYzLZVLX3HzwoLWDTlzdXkPVbnvhlTo2nW5V06gJQxlF9YsYJRftQnEBpmbunT5tGldxmlB4ukzCmaXLOzAvoIQBP3RsmHq6nHtt8uh/t1CKIUalLMOqW9VyVuwMWyn1ToU7JqaPMFa8/tpz1JunqMMuYtloISS/tqoc9yKh2/bR+OQYnvYE1Gvs7aSxa7DiY5fwniHOXhpToJ0pxBX2QQ5awt1ufCTVyP88VZmO8A+rT5c7WZM4zrWkLwZVdqWuhz03uX0qUMSzlgB4UsVksRWfLGTxivs+g5swCyPF320GeWWk2BPjGEty4NaempSEmUhlhpBESBPsfp3Gwix7ibwjvr5g0qFkaCjfJMerGbp2IT1hST9G6iDfL2tuM4Bjunw7tludiydjtyDUPGRujTefK6gD7yEv5Y/GBaIlLF0dDoFfH226qWvqM5SI3vo69PTpPWeVACvj1bpqtTGW6lOinnr9Q2Ob2aWq/9nD7pnGyp2BTLH9Wlvb70noxbfQT56X9AUPgYYZE11uNov3gZiHTH16R8K7h0TIU+7f/q/D55Xl6XQQnY8XWSnFbNfG6iLe2a7Tjm3rsWFO79L5bNGQlf3wA5ld56ZBeVoWDNfQiOsD9H6k83t+2i8/4lEFNSrZVSXlwn0KfLyatJWXaS2uUA+szSrE1fnYu8dLmNSuBnTX0MfQ6kQJ/x4WF8kEjDue7F6bsqZrLdA47FamkyWvuMn1neJPehr/DyMaTO6AOfuPlYtSYd6zLzUGSw9LkDfe5Y+hxBH1n6hgbeoFoBnckZ9ClDzHaOHLAgb+0DCA+yWRoV1RX6qvPS8buQbrgz+d9IXfMpMgvyhBOJ2bbuWvpO5q0xqbNulj4t9IlRqzE9NfvqJebUObD0udqvoSx9zqDPXUufzjBDiRc2LcKv20WpFruGsPTZ1tXd0mcGfWzpaxLokzrGoZS71PRrxkITM5/YcoqtfKwWL621z8zyx/ImuQjZooGZvKIMAWvS/LlqFOdsEI4EwSEDkXLojNvQ586cPofQV5mDlBt7YLAIs2JR5xXaw5tz6CMRjE1uF4ZBCfqQLZPa0pwx+zmCdYU+AUrB/ZGccQ41MmBMiApE1AQb0Gm3dWdOX0WmkzovXhQeyB1GPyI5driY06eFPmVOn7ovXZOtz2BA6HABUlYxP5HmktF8yxIByBFBQ7D04HnkONmPQJ7m4tH8NNqP1vUJGSDab9UOW7sxp88p9MnwOTghHdkXpblzxjl9ZHm8nLUYvUNp6PkEqqxW/RzDEuUcad4ineOfEUGAdTAPWU7m9FVnp6BveEfRzqrqYhxaNgMh/uGIN8zPozrztz6LvnT+e846ndPnCPp4Tp+kxoU+aS/Ovctiaax7bOXzfpEzBDkBBIUMxNIfPsc8B9D3M72sd78h4IKefW1HPYhlKQnoFhaDhM3H3IY+UW1VIfa8YvMCNnrvOoI+AhOt9y7t68hrlqBvXITkZaktnQYm4Ntz0vbGumj6TlJapuoprFVdoc92rtIUoEGJb2Fp4kjJySVff21US5/svatcb6P3rlJnuIM6rZr1rrx3ddAnt1frhav10DXz3k3+zNYm0/2sNgvh1KlDZI9Y2k/yyBWwvfUZ4RFL3sO5RZfFeU+MVs5b773rDPpIVQU7sHB67bx3lTRlp2XPWKP3rnJ8OseMV+IRLvcXrfeusBiueUrUKbjgpWcwqS1ZD2VPXPX8A0SdSXKdzrx3HUGftYa9d0m1gj4Wi1V3kWVv3E03icJWPhaL5UyO5hS2FlXtXaCf09fA4uFdhj4Wq9G1bPlyvLtkiXExi8Vi6cTQ17DQR1bs8W17In7ptyi2VInh3Vvah2PYku9V7+mWJoY+lp2U+86FS0stNdqZ5SyWl4ihr2GhT+Qq3rRYzFekIXBleFoK3NwyxdDHshPd84LCAi5cWmShuUAMfSwWqzWKoY9lJ4Y+Li25MPSxWKzWKoY+lp0Y+ri05NIc0OfMA7d5ZEVJ7j7OfMRitTIx9LHsxNDHpSUXhj59TMGmvRIsFqs5xdDHshNDH5eWXBj6qlGwxpY9pGmvBIvFak4x9LHspNx3LlxaamkM6BNBdd9LRL9QKc2kFChZCjavC5QsB9/tJwffNQZUbhcci8cSbhcBl8mbcO7m4zi55VmxPX1OSDuIEk3OciUoMgWynZq0QWTYUIIctxv1EN5NnirqEkF+dxeKLBRK3l0p3+/PyE5/Um2Psp0URNigslxsWiAFSKZt1fbIAX/bhwzH1Dt6wM8nWKSHqzS0706lfQaJlHKdojAk4VXMi+slttcGi7a7ZtOkayaaKIL52tpP++2U9zNeH+n4FH9NHxxZrFv4pRRM2lCfLqiyJmsH7ScCOousFZXiHJIiO+KOqRPU6+MbcbPIMiFdSimNW0zX+7Etn2Gb1Txi6GOxWoGayrqVk5PdOjOLUNqtZbepKdGUtGYxY/+GvefKVehb92ORbjsldZp2uwg/SrO1AT+XnBVp1q7ufx2mLtyBksoL4rPIFlFQKlJlLR3bA7+IW4bDRRUiI8icYZEYnLwTpZXFAvqCQgkaT6LKelHdd1vBZX2e4OwU9A7rgjmbC2GVU7spx9CdorxOaatyjko9IkWYny31mrZ9h7Ttc5Ca7fnYKETdMBtbTpWhpjQD80d2wpWJG3C5skykQ6O0Xco12y6u2bPYe65UDFWHB8dK51maqe53ofSQ4fibxfGHJO3ExbLDWDqup9juUqVFpCzrHt4RczYXiOsRG07XowBWK53zOLSl65ZfIrZT0p4pKdJ6h0WKTByUXeT52GjRrqyzdH1OIP3uvmoeXSn37SAMTzHPq8tiNYUY+lisViCGvsYVAc6SsT0QmbxbfaFbL2/FLP8+mLu5UACRsPQd3edyu/aBQ5BySIpDZhwW1n62ZqegX0hvLFRz4kpz9aK73o/P888I6NPm0rXta4C+vDQpd27iu1iToaQJc0fS8ULluYHiHAOHqm131D6ydBmBUrH0DV+6X6Qb0+UqvnRAwFtk0m5Y1Gu2DbMC+oi0dZnJQ9B5kC0lnCI6fv/Q3li457y9pe1kNlJn9EG7UQ9iyTp9ujiRS7i9cj3ynV4PascjIe1U6HupU7QKecrxuo1/DUcuVkhtbj8Zyw4qlj8Wq+nF0MditQIx9DWuhKWqd5QY8lOem1T8fcNEXllLVpIArjW5X+E5N7YzgzzjZ/pfGabVFmnI9qwKTaflHLaOoI8sVoVZnyDFbJjYIDHM+nEa0tJTkZIobS+OJ0NfpCbXLx0v2mH79MOb2ny8xhy8p4oyhBXQ7JrdkfY5Vsf3Mc3VK47v5+j4JbAUZOCTZXN0Q8YbxZAxXY//YpnpsDCtW4/09DVYmyLtS+2Il6HPmH9XAb2UQ5dxaasNAFms5hJDH4vVCsTQ17gSQ5k39sCwlP2mliEVuI7uE9upFi1H25lAnvEzWbKGBt6gWtZ00kCTa+jT7leM7I2LcAsluFcATBYNV6bN6AOfuPlYlZ6OdZl5KDJY+rTQp7bvoEn7DHIGfWTpS5Gvmd2wqNhuqENL33VBdHxXljUrinM+Q1J8L3t4lOfw0fWYmpqNU2seQEDEeMxflYq0j/ci79xWnaXPCH22Id1t2Jg4kId2Wc0uhj6WV+qNN96w+wXPxTPKlClTmgQwPUrynL72ox5BmnDesCB/yzPoHzJMQJkyvKvM6Ws/2vl2ZpBn/EygSTA0ODFdWOWUOXbRExbj6MVzDqFv3U8lasgW+p/mqfUKoeHlk6iusYr8o7eG0By5QjtrnHC2EHPyqlGcs0GAUnDIQLXtOujTta9S0z7bkLO2bkfQd7r0spjT10G+Zspcuv4hw7H0UDGKsxajt9x+i0UCUzpG9rnv7Y5PcwFp3aEzu5A0vBP6z90gpdwq3Y9l03vjF4nrcWLPQvQOpfpOoNoqX4/QWCRsOorM5KHoOE6as0dOLZsXxCHYNxTDlv6AChPoU4Z4/fsNwiD/X7kBoCxW44qhj+WVImsSWZVYtRddN6Pljz47s9DNTpgtngXGfbKzD+u2a62WPpLRe1frBauFNaMnqqPtSC4/a7xTqa6r4mSPV6eWvlLhVDF7ZJQAtmWHTuu8d0X+0eW7dfPcJFmQv/sN4blK27Ud9SCWpSSgWxg5QEjzEbXQJ45pbJ/GI1crZ9BHljdn18zobav17DU7vuTZq/feJS/caxP/iYwCunb6+rTXo6rgayyMl7yLxfKUt/DoyEhcmbABF0qyTKCPTiUD80d1ht+MVciXc7rSvWgf1k0z35DFahox9LG8Up4OfW+//TaGDx+Obt26of+A/uLvrbfdhpdefhlFF6TwHM509OgRsa1SR4BfgPjf3f2diaGPxWo60RDvtjk34YnNBToYZLGaQwx9LK+Up0IfQZmfrx+CgoJx770z8dlnn2HturXirwKCtJ7WmcEbLVMAiyBx5cqVYl86X/pLy5R1BIZ1EUMfi9V0Im/gu2ITsJ1j87E8QAx9LK+Up0EfwRqBGAEdwZkzEawp8LZ79251Oe1HywiwzIBQKwJI2pYgs7Zi6GOxmkCyk0loYFvEpXxnF5uQxWoOMfSxvFKeBn1k2SOQq43Iikf7EeApEOcKGLUiYKT9ad/aiKGPxWKxWqcY+lheKU+CPhqqJfiqi5ThYKPVz10RMBJ8EUC6K7puBHFa0fV0Bmu0vfF6my1j6GOxWCzPFUMfyyvlKdBHQ7X0HXE1HOtM7dq2q9MwrSKy9BE4uhsmhS19LBaL1TrF0MfySnkK9Ckeuc0tfz9/t4d5GfpYLBardYqhj+WV8hToo+9HXb1oG1IEnhTaxR1rH0Nfw6umMA3jIqS4bsZCabqmrD4gcsRKcfPs05u5JV3svTrWYZRJPD+brCjJ3YfcSw10rAYSxbiLDJ5kl8rNHUnxAO1j6TWmKE7fgqGjsCjDUUy++lxnqwiuPXLAc/j2rBz/UI4z2D9MG2dwF07LMQJ1+1KswlFRCPALQ/zqo7CaN9ClakqPISvnAqro+kZHY3o96qI+uXfBUFx510oUlBr7ZFOrGgVr7kPXwYnYe8a8v1EMyay1CzExOkjEfBRp++avR3ZRpen2zS2GPpZXyhOgj5wu6jqXr6GlzO1j6Gt+EQDeFN5ZCjSsLmwAYGuIOoxyCH1WNWuHXao2lvsSmT5iERTe1UEgZiljR2jYeJEP2H69M0nZQiZGB6LTwATsk6GP8v0+HjwGiakHUWqpENlLBoQOt88GIsNVzMRF9coHTMd7NLS9AD0LZSVpRdAnsrw8NRqRox9G6uEi8UOiqmAHFk3vDf8ZHyGvpIG+pw0ohj6WV8pToI+sa54iGuJl6Gt+tQzoo5edg/y8LLdE8fniu/8JaTv/jYlBQxxAn3Sdg8LHYE2toM+CvLUPIOieldiZeh+6DEqUoU+CyJhu92ObHBewuuJbJEf2wtxNhuDQClxR1pN6wFVNYTpujujSCqGPrvWTaBsyFEsPXNadrzVnGfpEdMWcjfl1vw6NJIY+llfKE6CPgi4/+OCDxsXNpgHXDHAb+ozeu+5An/F6M/SZyxn0BQyfiYS4nmIYSJtKzJhm7Oo4KZWYvmI99GlTjNGQ0tSkDSIHL72MlLy4dByqr92oh+W8tZp1vv7wH36PaI8R+mgINUpOXRYY0hd3TusN3zumYWyHQAQpqds2LlJTslEas0EJUo5bkWIsOBYJ776M8VGB0nDXwi9xurRSl/rMtrxK3WdWwu0Ik4ck524+jpNbnhXXhD4npB0Use6U4d11P5ag2EF9KM1GeqJ9+jXt8K7VYrjm0xZiI6Vvk+PrtR/9EN5NmiraI+7VrgIpN7HdMb8wGToli89efJFbBGthOiY5gD46l2g/qY0BYWOw5thx0ab+xjYZ9iPoK8zaiZyL5QIabdAnQYrtM2CtPoW06X0RlbwLFoVAZLDyla+PsBSePmZ+bHlbvynTMCYyUKTuWypbDQkon4+NFteCpjHc+eGHeLFTNK6dNUvce1p+1bRXsTOvTGxflb8HK+aMgq9vgG0Y9KIB7FQYXYFdO18Xw6btRj2IlIwCVFvl4dQVc9Th66unLcBG2com5UOOR7jad3shIfUASiqLsXfhdQgaQf1d6vuRo2dj849HsO2pUfDzC0C7kTZrnU1OoI/aufA6dJy4CLlF5Sb3iERD92vw2Ogoca3FOS/4HIUGCyBdx5e7xMjXLQh+bYLRd86nOHFqMxJGx8DfJxgDZ6fisBgytqI49zMkT++t3r92Ix/C6kM/I2f5bxF4z0c4VSzVT9lgts+9BlcnrkdRRbVYxtDH8kp5AvSRpY8ybHiKgoND6gx9dD2dwZoZ9JktY+hzDn1BoQQzJ1FlvYi9C8ciovsMbC8oQu6y2+ATfROWHryE6qp8bHtyJGLG/g17z5VrKrZBX96FPZg/shN+EbcMh4sq1Fy6lN/15PndSBrWCYOTdwpIUtYp+9G6/k9skCAs+30Bblc4s/T9eFZuex8kZxK4SPPIYoMHyJ8tyN/yDHqFRopzphy8bf3C0G+ufIysxege1hGzN27HkrE9cGXiBlyqrFKXz9lcoNvn55Kz4tpc3f863LlwB0oqL9iuVX6pbU7fkX2a+ixqfQmbf0LOstvQVt7eKnLfdhLbKflxp6TuRdaCsfCla35AuubbnxyJNh0nY82xMwL6gsW9OoGqarpX40R9W3/6FkvG9tQfM7wj5hitaBqRJcwR9OksfccLxHGkNl2U2zRKtCn9uGFoVpUB8mRg7TJIM9xrBn0kjaXvdPHP6rGXGI997Gf5evRBcsY5u/M0WvoIAqNumI3NJ+naZ4q8w1clrMf5kkNYOq4nroxbhoMXqM9uxtzhURiS9A2KLVZNhVK7xPXfdAKWykJkvBKPmK73Y1veBeQunwy/GE07nxqFjuOeRdbPp8U5iP/PlqnrxLUV9/Q6hIRRnT/BUpKJ5BGdETtkOhbtOYvqkgwkjZbaeVGGI0mOoU+6rv0QlbQLlSIJtL2sllyk3NRL1FtUYUHJ3lfQI6KTnQWQoO+FPjGIput2ohjFWdJ2g6a+hswzJSje+wp6yvtRW5NHdMGQpB24XGkV15HA8Mr4D/HTqTWY1vY2pMiWRzHUH/lb9TOJoY/llfIE6KO4ep4yvFvbOX3BwUEq6FG5cexYp7H+br/jDtwz8x51+3eXLMGQIUPs7gFDn3Poi56wGEcvSfOnCF46BE3C2qMSvEQm70aV/O6zXt6KWf59MHdzoV0dBG8n9iShfeAQpBxShgT1c/C0knK/9hf7ncpOwdDAG9T9tOtcQV/0hEVq242i9j4S0k6Fvg6BQ9VjSNa1KExZtQ2rZ/RBu1EPYcm6TMkiJ0tcC9rnoLSPADu6NrKzhtZ5g+oX/x89jFRR34OG+qShz/Dg3pi99D/IKJAdHNS2RGPqypV4sWMUhi/9QXPNt4lzmLJ6v3C6iaa5bpp7FRl8i3zMvibHdCx3oS895ythJbNvkzRfznyYsGGg79SFDLxkcuxHQ9pjyiq6Ho7n/hmhT1ePZqj2RHYK+of2lq6DaIY0PNpRDEVrhrZNhnepLY8F9kXCZ9vw7rieOtBS1s3dZBxKleoPC5ugQh+dQ+7FctVKd9VdH0rHMH5WVU/oqzqBtJn90H70g3h3bYapRZikWPqGL/keluoa8TkpJgZ3rT6C6hr7z1op1ryrpn+I/EsF2D53MEYspXqqxfn3mPCazhLJ0MfySnkC9JHo+1GfGH0NJQI2d62On3/+OYKCgoSlTin9B/QXIOdIo0aPxuTJk9XtH531iIgNyMO79nIGfdr5eAr0rcn9Cs/1jlKHYpVCw2WmdcT/C7vTbfPtFFF97UK7YWHGBVgKMrBOAPoSPCoPRV4RL8GiAE1lnp47c/pk6KNtCtVtaHjxU3Gv16ZIQ6TU3ngZ+gSwycdQoE8AYUEGPlk2RzekSsPYppBn/GyEPvrfQX1WGi7/eIk6DEvDs8kbc3CpdK+AvmnJz2OcuEc2L15qJ1mpQpK34pvkIdJcN/l8Vej7scT0mOZDsJLchb7U3StxU4TUJgVelDZFJhmATZVxONf42U3oyydw66yDS2XoNiR5C75JlrYzm2NnhD7dnD4NwP24J0kdytaWgLAbsea4PfRRexWYEtATHY1pH36Iv8VGw9fkuxJPQGQpRNbH6UhLT0XKnJFiGFnUL0OfQ8gzflblGPqUfUyHd2uKkbPtE2zLLYKlIFP0l/5h4aIv0nD0Z4cv6CymRqhz9bmqIBMfr5G+3+R9TcO8V8R/gPziChX0cs6d0gCg7WAMfSyvlKdAH8Xpczc+XmOqe/fubreDIPXFl14S3+3xE8arf51dz7379um2pb9UR3mF/pc/Q1/toY8sfUtv7IHhS/eLOUsO5aal76NdK/G74G64M/nfSF3zKTIL8hrE0meDPsmSFhAxHvNXpSLt473IP6+39DmCPtuLjuYWfibmFlK9P+1Jsoc842cT6LO9yvT12eBUmecVJ67NmpyvMC8qyi1LnyPoc+uYGrkLfQ1i6XPgyCHmMRrrqKWlr77QR5a+64JusPciNsqFpW/JmJ6inUYIFla1e/rCN24+PkpPx7rMU7iwVW/pcwh5xs+qnEAfTXPY+wquCRtu58hBTjy/6xCOYbLlTtlemYt3JVnlNMcxQp2zz5Wn0nF7WHfcmfQvpKZ/ioz8U9imWPpKKqVrFflbLN35H8zqoB/aJTH0sbxSngJ9NK+PviPNae2jOIE0tHvh/AXjKqf66quv0bVrV3EtjfBmJtrmjTfecAqIDH21h751P0pz+tqPfkQ4WxBU0Ry5/iHDNFCnr8PZnL7jO5PQLqi/NN+OYrbJDhdRExYh59wPAjAHJ5LTRYWTOX2a4WIj9MntiBn7rDTnsCwXmxbEIcg3BMOW7kdFpjn0TU35APPV+YTkbEHhTHqL+XHnMmoPfakHv9LUZ1HrC52zCp8tGIeoGxOw5VSZuAaHlt0t5oRt//FrAX3uzOkzgz71mHM3oFA9Zqw8x087F8wm59CnCdnSEHP6FFgL7or4lO9Q4kbIFnfn9DmCPqchWzQAd+rifqSM6YnBCWnCeUMKdzLKfthY3keZ01dZmSe2ozmVypy+yNGPyE4XFuRvfVac39LvtgtopjmClyurBJATYIWEDsTSA6eR2eDQp4BmP3QYZR+ypePYZ7HrxNdIGtEF/eeuRwE5b5QewPK7+uAqjWMFyRnkGT+L71fIACTtOQurtRg5mxZjUkwQoscvFBZHqxjuHYz+Q/uiy6/+bmeFZOhjeaU8BfpIZO1zd2i1oUWwSQ4cnpAVhMTQV3voE3Bk8N7VevbaKtbXUVXwNRbKHrpa712qa88rcQjz8ZO8ahPfwtLEkbLTSKltPyfeuyQFJEOCIjFkaHsBhioEaeoQwX9T3hLDyArAaYeQFeijod/inHR1yJXadm3iP8WcO1PIM342QJ/Re1dbn9F7t+2oB7EssxCVBu9duk7h8nvO6L1rBn3rfix2fEwHcg59dJ03Y/aoaOEVm7L/iHmbjDupsoc+s+DMwoPVYqhFA30UsoX6TYbZsTXbmUKfDG/kYTr8zXfwXIdIU+ijfbXeu3QMrWevKnmfQI2nrepZS6sN3rt+7Udjwa4CVFktyN/zhhokue3IB5GSkiAcbWZvOoLMBUMdQ57xsyrp+pJ3r8JDSukwf6cYfta2R/kuTklKw54COi+99y71l2sS3seefP05O4M84+cqSyEy/h6PCLm+gQlvYkkiQfHd2JpHYC9ZIHu3jcHdq3LtLKIMfSyvlCdBH4mCNBP8NbUINt3NxNEUYuhjsVis5hVZX2f3m4PtefaxHxn6WF4pT4M+sri18fVDhw4djKsaTdcPGyaKJ4mhj8VisZpTNOf2QQTN2aAbQlbE0MfySnka9FH4FvquLFq02Liq0fTe8uXimO46cDSFGPpYLBareUTDwC/0jYFv1Di8u7/I1PmHoY/llfIk6FOArzngS3EkoTZ4ghj6WCwWy3PF0MfySjmCPvIwXbFihei39Ncdr1QlhAl5shJE1VYUr86Y4aIpRU4cnjKvj6GPxWKxPFcMfSyvlBn0aWPJKYVAzlk4FaqHttHuQ5knnO2jFQEXQV9zy9/Pv07A2tBqtdBn4p3rEdKGeSnKwPxIY7w811I9aZWAziwWy2vF0MfySplB3//99a/o16+viCWnFB9fP6cwNOCaAXj88cfENkrx9fWzq9uRyGu3OYZ1jaI2NIf3sFEMfZ4LfcaQLO6KoY/Fajli6GN5pcygj1KR0TAnrVMKQZlxO63IqkcesNqUZK72USQ8dj3k+1Gb3Luu9N133+JU3injYrfE0MfQx2KxPFcMfSyvlBn00TJj/tj777/PbjutCPKMlkBX+yiqTb7bphAN8Tpz6PDzD8Bvbr3VuFjVp+s/FVZOso7S3xEjR7g1J1KrVg998SuwZ+frIstF21EPiYDAFGDZGHz56jgpR6ydNBk0aDsRXDkhHbkXLor6r5r2NF6ggLU+/mg36mEpg4d8bGfrjMO7FJhY1x45Z62QnGGDgjtTYN9ZCbdLmTkY+lgsrxdDH8sr5Qj6jMBBUGfcTiuz9WbLzKRYBj1Fgf6BSE1LMy5WRZbAiRMnGhcLESzS3EQCvnnzk3DvvfeKCPJx8XHGTZ2qtUNfEKWO2nxSRM2nzArRlPqrQEqz5kPptQ5KKb+2PTkSMWP/JqUxU2VFSdZixAYPkFKoyenYeoVGYsrqAyIfbEhgW8SnfI/SyksitRjV/3k+pQ1zvk4LfdNWH0aOo/acOY29C8ci6gYphZmS2iwwbAxDH4vVAsTQx/JKOYI+Y3+lz8bttCJoq+0+iu69d6YonqLu3bvbWS21cgZ9NP+RznvTpk3qshvHjsXkyZNrNWTc2qFPO7xrvbwVs/z7IGHjdiwZ2wORybs1yeyldXM3FzoFKdrukeB2KvRFT1iEo5ck66ta/+ZjLtdpoe/OVf9z2B5qK+XmHb50P6rFOikHbyhb+lisFiGGPpZXyhOgjwDLE5wnFFEO3iNHco2LVTmDvj/+6Y8im8gPP/xgXFUrtXbo04KUyDkbGYWpK1fiud5RYthVeaZS8fcN0+fnFbKgMOtTcQ3XpkjDr7SdAn1aqFTqd3edAn3O2kPr5hk8fHlOH4vVcsTQx/JKeQL0KUOinqCjR4+IOX3OrHLOoG9+UpIY2t2+fbu67Le/+53whs7JcQySRrV26HNk6dNbzxzJgrw1D8A/Yjzmr0pF2sd7kX++cSx9jtpjteQghS19LFaLFUMfyyvlCdBHom2dDak2lSheoKuhZoK+kaNGiXNTiqIvv/wKPr7+uO6667Bz5068//77wpnD1wVIGtXaoU+Z02ex5Il5chHdZqhz+tqPfkRyrpDn6vUPGYaUQ5qE6HId6lw/2aEiyDcEv1y6B7uT7esX2549Z3ps7TqzOX1Ke5S5g9SepYcu6Npaw3P6WKwWJYY+llfKU6CPhnfrO8RLThMPP/KQcbHbonAtZOVzNrRLIuhTvtNK0QLd8y+8IEBPWUeWvy1btujqcKXWDn0Bw2ciIa6n7EGrQJ69965f+xuwcLfk2atVVcHXWBgveeCS5+zslLfw6MhIBMxZg40LhuIX103G7cPDRR2qB7BiZXS2zoX3rrY91FZyQjHz3rVkJaN9aDcszLjAAMhieaEY+lheKU+BPiVWn7NQKc4k4uvJgOVuFhCjCDrd8SLWWviomM3fo/h8a9etFbBX23AtpFYLfY0tk+Fjt9axWCyWRgx9LK+UI+gzAoer8Ctm682WORNlw6C5fXWBNorzRwGl62oxpGPTd/TC+QvGVc0ihr5GkjOwc7aOxWKxNGLoY3mlHEGfsb+6strV19KnSKnHXYsfASLBHhUFFgn6KBsIOWW4Eu2jbO/uMZtCDH2NJGdg52wdi8ViacTQx/JKeRr0kRSrG8GYIxAjoFOOaeZ4oayjv2bwR7CnWBbpOHWxLjamGPpYLBbLc8XQx/JKeSL0kQjClDrJCkdg9+CDD4plZNWj5TSk68zjl2CPvHEJ7Gh72i/AL0Ddn2DP2f7NKYY+FovF8lwx9LG8Up4KfVoRmFEhxwjl/9qKAJD2o/RqjqyHniSGPhaLxfJcMfSxvFJPPvUk4qfHC2hTyvgJ40V/pb9Koc/3zLxHt522KNYzR/s8OusRJCQmqE4iXJwXSue2YsUK4+1isVgslgeIoY/llZo3P8kO5uizFt6UogyvmpW4+Di77bX7UJ3XDxtmBzdcHJddu3YZb1crUDUK0v8gAlxHaTJjCNVUIHf5bWJdhyRbmramEKVQ6+BWCjUrSnL3IfeSBagpRvaaJ0UMv4BmCsqspn47flY4qVw5fSUKyyqNmzWZRFq7qGhMTz2qpqfzdlVXfCud0+qjsHr6OdUUIyfrKMoqi7F3wVBcdddKFJQ2fn+ga5QUHYO7Vh/RXSPtcmOsTWeqKT2OrJwLqKL9Y5T9a1FBA4ihj+WVIrhoiCFYV6JjEPyxWM5lg76gkIEi04YiSm22dGwPEY/RM6FPSrWmBGAmwHmpYxSGmaRpayqp0Pejs3az6iNvgb4a63lsnzsAV07/sElATytH0FcXWS9vw6NhHTB99RFUlu9j6GOxaiOGPpZnSYK+oLZdMHhAWwmY5Ge5NTsF14b0xuBr26FDsidCXzUK1vwBgeGSVU9YteTMHU38PlLF0Nf48hbos1afQtr0vl4PfTWF6fhV2y4MfSxWXcTQx/IsSdAX2f8BpLx1K65M3IDLlVZ1aDdozjt4K643IgX0WVGcswFJcro1esa2G/WwSNlWnZeG3wV3w4zUo6iusaIk+338Oryr/Nl4TEkESGHBk/DyS9PU1GkJaQdRUlWjhz45ly9tQ8dUtivKTEaUrz49n1LIMlmWvxsr5owUVszggLaYmrQBORctAg6TImNwx7QJCPXxg0/fa9A3OAzXzJqF8VGB8G0TjH5zN+BU3mbMHhkFvzbBGJSQjpyLJi/uslxsFm2T2qWmftMM7/60Jwntg2PFOmW7uZuP4+SWZ8VQtHreFrpQFhRk/ROzRkaKa0xp5pI35oh1dE3ah8Qi4d2XRTvpnO5c+CVOl1YBpdlIT5TOlc7/qmmvYWd+mW5415jC7uppC7Exuwg1Il7iULQf/RDeTZoq2ijS2+0qkO5lzhq1PdIxv8DpUn1cRWFl7RSNa+VrSNes39z1OEnXcFS0fA3TkC2uIfWjz6R+JLe33ciHkXb4DHKXT4b/PauQXyLVL6xlcwbgqsQNuFRZLR9Lgr4pq3Zg9+I4BPuG4trE97GnoEyAdlX+HqyYMwq+vgFSe5PW29+7mlIx3Bo44h4kxEntiBw9G5t/PIptT0r7UptSDxeZ1zl/vTgXasvLnaMxJOFVzIvrBV9fuvav4pu8C+Ka+vlJ5/eLuLeRmjQUV8rDu6K+ufb1VWUtQIfQWCS88zImRAchhNYt+AKF4npbULD3n3hsVJRor1/70Uj6LBvFFvq+FiNn02JMjA4S13rAo7MwqW2UADVHw7uVmcmItDvW5yiUr72y/Qt9YuDr4w9/3zDc+eGHeEG9z0GiT0jnK/3IofN6f+4o+Pkp5/UpsosqG+QHEEMfyyu1cuVK4dVKUNaYhY5B8/tYLOeSoK/zoETsOpCCG7s9gu0FpWJod/mofkjYkoHU+D4C+ipLMpE0rBMGJ+8UEFJdsElAEQVX/rm0BHlrHkBYhylIPfgF5o3sBL8Zq1BAQOJABDEEbVfELcPhonIBireGxGLu5kKRK1dA34+F2LtwLGLG/g17z5XDWpWPbU+OlK17l0XbzSx9/9/eeYBXUaV9fHcV0hs1ofdmgeBKV0RF3VV0bRTFsuquoigJoK59LRBAd9X9VoUEyxYVEkDdlQ6WtQEJoCAQEJCWBKWTAqS93/M/c8/cmTMztye5Sd7f85wnuffOnDlz5syc/7znfc+pKl1H0wa3o1+KvE/rZUWZ9h5dR890T6Y2w58UeWI/fE4eNolW7S+hkrwXqVNiW+p78yu0/nCp+Nw5sS1NXlFo6ryqq0+IsiVflEYr95cRlW6mrHHdtfIooq95VKIQkgdLDol9mvS5gG6a+SWVnDkqPjfrPJ4+KSgV1tWeSW1obOZ3VFp+mgpWPUE9486hjHWHRZ3IfIpKT2vlSmpLaSv20Pasa6i5zAPnPqQd/SptCR0tydME0vz1lDdjOEWkjKA53x+nyooC+uThIdSk7ShasOtnIVDiErrRlOV7qaLyOK2feYnIb9WejTT7kq7iZeDEmXL9mJOXF5qsqaIOe6SIOly5r4SKXduhDvNkHbr2qypZR9MHtqfU6V8JwVJZqAlDtKN9BxbQzUlXU+aWYlHXGFqc2HIUZbk+a8faqB9rxb4yKi/8kmaO7U6/Sl9MR0u30hyUd0wWbT2K676CJg9M1o+l4xJ98pzL0bYHtqceqeNo1tpDrjpsT2elLaYjJe48t7jynOLK83jpenqmpywL6j5X3+9Y6Y+6pe9gyRFRx/Dp23dkrdjmV2My9fzSIIzHv0c7v55OLaKThGAuLDlNJetfoi7N2tHk5QVUkZ9JvZq1pTFzNlJJ+SkqWPUk9Yo/hzLW/kwn816kHok9acryPVRRWUzbssZTfFQSjfUi+lriWJM/Nh9rWYFpH9XSBxGYMmwSLd+rne/0oR3orLSP6TDqaUQ3cV7fHzlFFainQSmUOv1L7UUySFj0MRbUt31OnBpiqg7psIpb9K0v2khZQ3oL0VWZP0cIwNX783XRpw7vwgqzenIffUWNqoq9NH98T/H23xqdP4SQB4TlKiZV+BHijGR+EBhH1k13GN41+vE5iz4hGmP663nL/RISLqcFO/5Hz7ZNpoEu3z/NSmX+PC3ZPUysftZLUr6dMi/qou9nPIYq+lrF9teFjBgCjnMPAcvPi3YfE9ZVXIuNh7W6M1q6Dos6cecjrXg3z8+n/Qv+QElxPWjSnA9pXaG73vVt3n3Xdc6b9OsIQXV/fAu6cd5mys1IpTZXzKIfjmuBPFqZrqKFO7fR/PG9qMWQe2n2olzNqmiDtPTJ/E0WRr0O3Z+NyHMUQS8nC2n15L40MBP5VNHJ1VOp0+Uv6+UC1uFdbbs2ne6iJV+/Rr0TutPMtUdc18r92+oC2Rbcok8/Z9dnaYkzft6bn0l9LHk+TG2R549faOc9G+Wt1veDuCs4sctW9P24djq1jutPc74/acovMXEkvTv/aXGN5W9SpI15fwvlZ42ijn3TaMPPWrvRfAbPpSbpH9JXmdeIc9lx/JQ4PeGHl9DSu6XPVQ7tGhmDPNw7qaLv+fZtaODs76gcJnyc78wL6Kxb/k17tmXSOYk9aMaaw4br8jC163wXrTpgqPsAYdHHWMA1f/KpJzlxarCpaUR0jYm+jYeO0o6sa+is9I/om6xrNOtO2R6T6KsoXEeLRLTzbHrANeT3C30ZNU30xEYk+BRMYRzCFRiWZdsrhJL2W1VFEeUuyqbsnPmU6RrC1KJz7UXf2Pk7qQB+iq7vZW0JkZnQiTK+XkkvGHz/VFHn7bPE7nu76F2IPqOfn5Pok/tgiFAV+r8Y68oHQsy1n0lIYej2g9mWYeETpevFNqMznqFLktqbonildS4+YxV9lWGONNZF348lVF64jj7KmmwdFnZXhUXUeftcUZhLHyzQ2pEs8y/G/puKSk7rQm/Hkf0GAWg81kbKaDWAZukijKhivVbe9+Y/TcmuIVVjik68iBb8aBV9diJP/QyRluKQZ872z8V53SIFqDfRN+4f9HX27ymu2cW0YLe7PBXrZ1CrpE705+lp1CruKv03KcRuen8TrcvAcHG0pRzuoWO376CTT58q+pLjcSz5EuGb6DP59BlE3+41GdQmylo+UU+uYwQDiz7GAq652kly4tSQUo2KvsNlVJU/Rwve6N1CiJnKyv266Dvl8tu7KeOflL3gY8otPGCy9FWXrhPDv71Se1FCyxtFJ+sJnyx9u2Bp6klNx0yj93NyaFHuAToWAktfKESfP5Y+X0SftPS1ueJF+sE4dY4LtxCzij5Tk3D5GYpz3f4/esFHS5+T6HNn7fbFwzU3TkWjijpPn8v359Dv4rV2NB/tqADtyGXpKz2jD+lmfvMRPaAM7WrH8mzp6x87TLeGOuJB5KmfYem7wCFPUZYUP0SfD5Y+1Lsq+qSlr63BmqdTfZp+mGv+zVdLXyhFHyx9v467SLcchhoWfYwFFn2cGnqqcdFXvp1mD+9Cca7pW0yiL3c6tYjtTRm5sLAUU/6yWTQyOUab3+/YQd33Lu/gdiHUfPHpaxap+aj9VFpKBSufoB5xfUT+0qdPDsWmTocfYaUeSILyzdlWTCeUKVt89ekzRvmqos7bZx1XsEvLofeLYJZqDz59vog+fK7Mz6RzE87RAzuET9qA1jRgziY6JYbjrKJP+uuluHwLcW22Zt1KbTreRZ/8+IVpG08+fXaib/6W/9G0ge2pj/AjLHf5LfZw+fhpgRXAk8hTP5+B2Md1XndYa0fLZ9HIFK0dYahVG+7tS73796IOl/3VNLSrHcvs0wffMfgE/ipN8+nLvLgr9UvLEYER8AHFeRqHrgUeRJ76ef/xza48tUAUkecjWp5bf/rGUfQVnizUp2zxx6cv2Ub0QWRVbMuk8xLPpbT53+u+kFMGQch/R6cNv5WcOUFbffTp80X0eZyyxSD69qGehnej1LRs2nbsjNbGHhmqidFjpyyC2V9Y9DEWWPRxauippkWftLaljHxRTNSMaSek6Cs/U0hrX9KiaBHh2jf97zQnfRA1bfc7mjPvUV2woXQISOiR2EZE757OzaAWCZ1o5rqjpgc/hAW+Hz06Vdy7eqSqKXr3JBWseVWIS2zTfMi9lJWZJgItJq8oogqXmBMicNOnJgteReEXNNMVIapG73oSdd4+G6muKHLViefoXV9FX7USvWuM0PVo6SsxR++KesotojNG8VWulTXJ1T+q0bt2om/Rj8VUbIjexXU/L/0dk98g8CTy1M+V5UW0zlUOdzsaLIJZNL+7KhH40bVZCt0KsaO4CUCcqJHC7shgc6QtzlNEMh/QInt1PIg8u8/WPP8q8sRkxU6ir6ikWARb9ElMpBYjnqA3njPkV/glzRrXXQzlq9G7mhCzir6qanP0rtgPkb0i2racCtb+ja5o41/0rk+izyXeoiPiaeD/vU5Pt062FX0FJVo9yehdWU8ysjdYWPQxFlj0cWroKfSir+5wCzuXTx/DuIB16aGek0U0csNo7UywsOhjLLDo49TQE4s+puFTTgcW/oGiJ5uHkJnGDYs+xoK87pw4NeTEoo9pqGAYGP56TZNH0Ozvj7OVj9Fh0ccwDMMwDNMIYNHHMAwTJNVF2XRJM23+NTVh2SURvOAKWMhdMFMPqDAGRoQULCeVu5PKyov1OfsOGqYG8Qex9unYnnpwg5ow950MXJABLHEJWtSyamHC/IQLZ2K5OG1fY9AJwzA1D4s+hmGYEAIBOEJM4KsJPYlc+qzlEG1qEiAjY71Ny+IPxhU+fi7F2qXBiT4jUgCq88vpv59cRROje1Jqf0yPYp5YWk6b0jddrr9bLiKK9bWFvUxCzTBM8LDoYxiGCSH2ok+bcDgp1j2Jsv5LfiZ1T+wglm0Lhb1LTg9T+6JPO8fOfSZR9nt3UsoV2nQ1wD2FzSz9O+0HbY4+sWZuIfskMkxNw6KPYRgmhNiKPtfSaHLePt/AXHNvW5YEk/PvtYgfQDff0EXM0aZb1VzHkUOxvxz7OmVn9KfoQbdT2piu4nvkM3NNEYklPzHc/Fa6aWmw5fnH1ILoeBJ9mrA7n1IzvqYTYkWSvvp8gwgsMK7LyzBM3cCij2EYJoTYiT7j5MzqJLn2aBPrdklKobGZ31Fp+Wmx0gY+y4masQpHP7HChtk+aGfpi03oRlNW7KOKquNixQ/NsnZMrBHcFKtLbDkhZv7H8DNWA1l/WFmiyoUn0SeGdrHcF1YgKd9Oc4Z30VecwBJUV8SmWiaWZhimdmHRxzAME0JCIvpsLINGX729a6eb1ts1Yif6jMOq+hQvOzeIpeKMZRLCLaqn41Czs+jT5oTrePnLruNoQ70pWMKssJRFH8OECSz6GIZhQoid6LMTce4diil/1Ye0eocW3AGMwu1gmSuy15UHlnr76svpjnPz2Yk+o0+fFH1Yj/fp7sli6Fg+65EQbTzWZqk04CT6sNYwLHtqXnGxrWnyikKq8DS8W7aDVi78hHaEOoKZYRgLLPoYhmFCiK3ocw3X9okfYLHOVR7IplEtEs3RrjYiUbX0BSv6YOmbc1EXeyHmgKPoy8+k/jHDTOcmyyuGeE8fEcPKlkAOl4WwmU2AC8MwoYdFH8MwTAixF32YsmUvzR/f03bKFqsfnXefPifR523KFin6Fv2o+fS1HKqVpxpTqKx8wlaYSmxFnysC1xit69paDPG2cQ3xVh7IoVEtE6lvmnnKliub2/smMgwTelj0MQzDhBAn0Sd+U6JlMTnzTRk5tK7QLnBCE0VyImc1etdJ9In9Vj4hjtHi0ido9vP2og/7VinlMUb22mEn+jC0O3dIb1s/QPgITmiWoFsxKwrW0FuTB+vRxTje9OxcOog5Cg3D1xsPlyk5MQwTClj0MQzDMAzDNAJY9DEMwzAMwzQCWPQxDMMwDMM0Alj0MQzDMAzDNAJY9DEMwzAMwzQCWPQxDMMwDMM0AnwSfZw4ceLEiRMnTpwaTip3CT+L6GMYhmEYhmHqNz5Z+hiGYRiGYZj6DYs+hmEYhmGYRgCLPoZhGIZhmEYAiz6GYRiGYZhGAIs+hmEYhmGYRgCLPoZhGIZhmEZA0KKv8vQGerpba31bY4qJ70bpWStpx4lydbcaopIKc+4Qx253fjp9e+SUuoEJWfaoiEQal71b/TnsqanyV+RNp9ZNIyk68WJatLdM/VmnuiibhiclUExiR5qVe0z9uZ7ibkO/GPce/XTKx7ZbtoNWZc+gy1tHu++BMdNp/qrtVFpRrW7NMAzDMLVOjYo+mVoPS6NVBzwLsNDAoi8UsOjzR/RVUcn2HHpgUCtLu0eKaBJH/TK+YeHHMAzD1Dm1IvpE5zd+HhWVuQ9SM7DoCwUs+nwXfdWl6+iFQW0t7d2Y4mJb05SVB9VdGYZhGKZWCZnoswqPKirevoSmjekq8oiNP5+ytpUafncNiWWmUa/4BLGN3XBwVeV+mj+mh/i9VcZaqpQGk+pSysvop3TO7g67zXkP0YotS/XjR7YcRhk5efSTQXg6lr26mPKXzdSH6lCutDfXmvb1SNkOWp4xmhKaRIr9mw+5j+bmHaQq3dhjFqff7F1Db6YP0gRCdHO6OWOpZUi8uqKIche4hw/PHjOLlm1ZYV9+pe5hbTpv8j8ot8gqgisK19GCGTeLsspjb1n1nN+iL2NVnn7OyOemGQtsjudjuVD/qzJN1jPL9TNd/3dp+3bztZ619iBVlhdR7pta+3I8lgU/RF/1adqRdbXtdRPXy3Vs/P7L9KVUXF6l5sAwDMMwtUYNij6NqpOr6J62MZbfPVlIjMPBgYo+u6QOtdmVvbr6BK2fcbFlX7G/D9ZKp/OCKBifvcsl/NzljGnWgfqd18KyvVEkeCoTkrluq6gkb5YuNozprDajaOEet/B2KqtMvoo+dT+ZUoY/RRuOnHZt7Wu5yunAgnt0wWxMuH4DMr/X6tBw/e1STMtBlD5RE9KmPLxeQ99Fn7Ft2uWL65Y74x5Ky/zIB7HJMAzDMDVLzYs+G9FmFDEthtxPOdtPWHyjpOix21/gRfRBIPSeulRYhqoqCmj1VE0AGC2OdmWvyp9D5yQmCOve1JX7hcCoLFxODw1q7X2YzmD5cQvXcipY+bgQO0mdxtOnRRBR5nL2TV8gLERVFXtp/q3auRqHp2WZnM7JVP7y7TT74s6O2+pi0lBWu3PF9/6IPrvzNYo0X8sltzOK5OqqI7Q6vbf5WhuuP7Ydm7WJSisqzcIyeQRlbj1pam/ezskf0WfXfhiGYRgmXKkT0Setf1YRVUUnV00RVh4pkOz2F3gRfW6B5crZxuJoKbtBCJk6fMP3nobppGBR60IXMvr5ustpFiHu83eLPmud6PnanJMUiKq4kd/LPIxCynxO7uOpeahI0adeRzuR5mu5jGDoeVHOAsp2DT8jv+SRL9Kuk2dM198okI0+psbz8tVPMRDR17B8GhmGYZiGSt2IPldHb+fnpwYH2O2vbehZ9KkdtszHs+jzPGSoCgwVX4JatHOocAw4sYoT/85J7q8eVya1Xu2um7wG3gSS83bWMvtaLtXiqyY7S5+xXizX1IW1Xp2wlt0Jp2MxDMMwTDhS86LPgzWqJkWfbhFyYSdy1LIbLVROSRVpRuS5qvsYUzCiz/s5ua106nFlUuvV5CfnwlnMmZHbWa+jIpzKzvheLmMdYp67nEW0ckeh9VrbXn/rNZVY69UJ30WftOBiWzufPliIt2dOpLTMHFq947j5N4ZhGIapZWpU9FUUuKNSjcLAn+FdY+duHK4zikE70acOF9od01J2p+FdH3Ea3rXiLqd30WdTJy48CWpv4qa2hnd1Xz0fy2U9f/vh4nAQff5E76qCnWEYhmFqm5CJPrmtUzJaQoyduLdADmPn7o7ydAcL4Hs70WcMkEAHvPZFbToRo3CyEwieAjnsrGImvARyuIWvP6KPqPJANv0mOcYxCMJUfi8BE27x4Y6StTtXbOtNIBkDOdzXsZwK1rwippYxikFfyyXP3x3I4c7PdK1rQfQ5JWPe3iKgkcyR2wzDMAxTN9SK6LNbkcMoLtTky1QfEBSp/VuK/+1En11yR3k6T9liFCJqMpfLHqfzMk8X45/ow7x1WzNvcRweNQscsyA2ppj4njQj76h+LCrdTJlju1m2k8mbQPI2Zcsvxsyl/OPSuuVbuexEFOquZ2ovc4BLmIg+0T7z3zIvv6aUXYpchmEYhqlLalT0YZLc6fM/sUw0rKOsV2o3ObNAmSwZkx2/mbud1lo6fXeHbTc584zlO0zLYTkJBHUiZOfJhu0xTngsj22eGNpP0QeUOvA8OXM5Febl6Ocu0pjplJ1baLU2GSaSDuXkzHYTTPtWLvMEznJi7IKCHLP/YNiIPhe89i7DMAwT5gQt+hiGYRiGYZjwh0UfwzAMwzBMI4BFH8MwDMMwTCOARR/DMAzDMEwjgEUfwzAMwzBMI4BFH8MwDMMwTCOARV8j44GJ99OktEl6eumll9RNGIZhGIZpgLDoa2Tgem7fnq+ne++9V92EYRiGYZgGCIu+RoZ6PWHtYxiGYRim4cOir5FhvJ6w9LHoYxiGYZjGAYu+RgaLPoZhmPrPsaPH6F///jc9/8IL9M9//YuKDhapmzCMBRZ9jQwWfQzDMPWbt956iy677DK68/d30uNPPiEC9C4feTmNGTuGSss8rS3ONHZY9DUyWPQxDMMERlp6mnhm/u1vf6Pq6mr151oB1r2bbr5ZiD01QfzdddfvqaqqSt2NqUHmZGZSds4C+mDRojprF77Coq+RwaKPYRgmMCD60KnnLFhYJ537qdOnaczYsRaxZ0x333M3bdr0nborU4Pcc8/dtG3bVpowYULYC24WfY0MFn0MwzCBUROi74svvqT//e8Ln/L7ePFi+v1dv7cIPWN65NFHaMqUyT7lt//Afnru+ed92pZxJn1yuhB78m84w6KvkcGij2EYJjBqQvRBeHXu3Jk+++xzr3k+8+dnLCLPLk2eku41L1gNcdxXXnnF67aMZ1j0MWELiz6GYZjAqAnRB9Zv2CAE2N59e9WfTNz/wASLwLNL9024z2P5IPjuuPMOFnwhgkUfE7aw6GOY0DF7zhzhOC+XNcQKN9yJNlxqSvQBDPOOvGIkLVmyxDFvBHHce+8fLSLPmLwN7+K5zxa+0MKijwlbWPQxTOhAxB7uI4kUBUzDpCZFH8BQL4QfnstHjxxVf/YpkOPWW2+lzz//n6V82Pftt9+mTp060eLFiy2/M4HDoi/EoLH+3//9Hz300IN0xx13iMko8SazbNlydVPGCyz6GCZ0sOhrXNS06APo75A/xNn87BwqO3XK9PsL06YJYaeKPSSU77rrfmcRHtKK6CQmmeBg0RdC8vPzKTU11dLI0bhHjRpFt91+m7hJGN9g0ccwoYNFX+OiNkSfBCtuYD5AiD8Mxe7bv0//berUKXTz6NFiKFcO6aKPhC/f7l279P2leBx/23hb6x8TGlj0hYgfd++mwUOG6A3bLqGhDxk2lIWfj7DoY5jQwaKvcVGbok8ixdvtd9wuBNyfn31WtLs333xTjH5hFQ6MgP3jn/8U32O1DmzbNCJaiMW89etrrayNFRZ9BiDGXn31Vb9FGba/ZMQIj4JPphtvukkM//oL/CcwP1JjgkUfw4QOFn0NCwgsXE/8taMuRJ8R9IsYqoWwk8FD6CPl/+hrly5damqTTM3Dos8AhFXHjh3p2eeeU3/yyH8//tgypOspnXPuOWoWHpHlamyih0Ufw4QOFn11x9SHHxaGAbz0h6rO0ZfAcjZ23FhTnnfeeYcpOhvXGZ//+Mc/hOzYTP1CxhrgGTDxwQeE2Lv2uuuEH2bW3LlUpbQLvEggCGfK1KkhE4bIE+3/wYce8jnPGhd9AAIL+eAtxFcg+Hyx8skE/z4cxxdwsbA4dWPwB/zTY4/p1xEpJiZG/w2dlfE3pE8++cS0P8MwzrDoqzswUfGE++8TU+aodY7nOoQb1qJVfxtx6aX0+htvWL4HTnnCt04NgMB1x/W3y4dpHCCotLSszPTdjh3bbS3B+B7LtTmtjVxYVCjalLrf5s2baefOHyzfA2OelZWV6s+21IroAxhG9Uf44YZVhZ2n9Jvf/pY2bdqkZmMBwhBiD6KvoQs+gDcBnKs3fN2OYRg3LPrqDieBBp577lnq1auXK3jB9JOIfm3ZoqXtb055yqAK43e41mpkLdO4wFA7htON7QJDvKoQBJ5EH7TIRcMvpksvvdQi3mA9HDhwIJWUlpq+B2Et+oBxSNWb4IKDKm4qVdw5JVj6nPwwJJj1HMeHuPHVKtgQgND25rvoyzYMw5hh0Vd3OAk0BDpcdPHFYuoSu2uBfqJDhw706wt/TatXrzZt45QnwLWV1j47Ecg0Tox+fNAVaBeqqANOog9aaNS119KgwYNoyRKzgARr166lnj17iIBVVfiFvegDRkubJ2dTDDNirFoVd3YJw8AXDhigZmECjq84F/gWehOcDQ1vVjxvvzMMYw+LvrrDTqA99fRTdNHFFwkf702bvlN30fl48WIaMHCgiIZ99ZVX9f3t8pTAaCCHc9GxG6dQYRovGMqFwQTtAj5+Tu3CTvRBi9z/wP3Cmnf1Ndc4CjdopuGXXCLaptGKWC9EH5ARvXK418lChxOFT4Yq8tQEK5+TLxouBgQNLHwwwzZWYF11Etls5WOYwGDRV3eoAg1O8jAUIMGShyAPT6lF8xYiaANDanMyM0Ueap4qmArlwIH9fJ0ZHegZrGN85PARj9G7qujb8+OPdMXIkaINdu3Wlb766ivxLLFL3333HbVv3164sf326qtpz949ljzDWvRJcDIQZE7i7+TJk8Kk6Un4IeDj0T/9ybQfkGIPeUPwqHk3NlDXdpG6bOVjmMBh0Vd3qAINS4wNvWgY/e766ykuLo7uuvsuuvueu23THXfcTpGRUXT77bcJg0BeXp5tnirLli0T/Q5PdMwYgYVv2vTpHudEVEXfuFtuEYatW269RYi+YRdd5DH17t2Lrvvd78RLDax+EHn1TvRJVIGGz1KkQfihYq644goRHo+hXIhAiD0M6Rrn58PQMYZxjXk5WbcaI3b1gU4LiWEY/2HRV3fYCbQ1a9bQ4CGDhUVk7ty5jtcCfQiG0y677DLTcJxdnkZg1Rk+YoSjNYdpnECvDBkyxKPwUkUf9Ap0DSx9ePH46D//ofz8bRYrH9Knn35KcTFxNHrMaNFm662lTwU+E7D4oQJwXIg3fMaD9fXX36Dnnn9evMVNfHAi/eWvf6X52dniN/jpGfeB8GtMgRq+olr75NQ1jc3HkWFCBYu+usNJoGElJ1j8YA1Rp1kBEIapqf3EMJkafeuUpxF+XjZunEYNnb6XqKJPkpY2ia677jrq16+fo3C74YYbhUCstz59vgDRBh88iD4IFWm9MyZYAPEbRJ7ROsg4Y7T2sZWPYYKDRV/d4UmgQfi1atmKpmdkWH4bPHiwMBLYTavhKU9feOP1NxytNZzqf/r2241idDEQS6+T6AP33Xcv9e/fX1j71HaH6N1f//rX9Ic/3GMRdg1K9DE1AxqunDKHrXwM4x+4X2Apkp0AXkrhZC25++679E4fQzJ8f9Uc3gTaog8W0bvvvmv5DXP47d61y/SdxFuenoC/37nnnStWZJAv1JwaVsJLBK6xrwLLiCfRB2DpQ9S5mjeGjc877zzL94BFH+MTEH1y2JxhGP+Az9g333yjCz+jsMME8dIicOGAC22HF5nQgICKq666iu6bcJ/fAs0J5ImOF8Ee/uaJaVwCEYtM/QEiC64B6nx5vuBN9OE5gtU31PaD/bBahx0s+hifQKeE6QrYCsEw/gNXErw0qQ9nI9IywDQeHnv8ceFf7qldMPUbiCxY5HLz8vy+zgUFB+iGG2+kyVOm2Iq+QIAYHH/beL/W82XR10hB0AzDMIEx8oqRjlY8vEzhdzVIgGm44JpD9Hl7GWDqNxB9iN5+88036+11ZtFXD3lz7lxhzsUwbV0mRL8xTGPEk7WPrXyND7xEw3/QqU0wDQOIvgkTJgiLri+Wtd27d4vAD7SNH37YERZtg0VfPQQdCoZo6xoIP4ZprNhZ+9jKV//BsxVR2E0jokX/p66TCr9N1TUGE0OjU4+IjPFJDDD1E4i+yKhYevnll6lMmToFbUCdtBvBPVjFZcmSJcLPl0UfExAs+phQg05MBiCoHRpjj521D/cmppBi6i+4D3AdVdGHacTQgWPJNjz70JHLa485ZPF/TYo+TEk2b948EWxy/Q03iFVFEE26bNnyRveSgWfU1i3fi3VvZ816kR566EHKzMoSEfPqi1gokaLv008/E9ZdXPMvvvhSBPFs3LhBTDOHNiLbAEQfXiC2bdsq2hWLPiYgWPQxoQIPz6efeVqsTnDn7+8UbgP4/8mnnmTx5wOqtU/9zNQ/nEQfOnOjuEJnjtU8cJ+g068p0Qdx88RTTwphA9eeDz/60JSwUMG9994r/jZ08Ye6/uvLL9Odd95BL/3lL6b6+Oe//kWvv/a6CGpAfXz77bchF1lS9BWXlAjBifyvvOpKU+QsvpfLscEqDAugnMYp1OUJBBZ99RAWfUyowDqOWNJQXdMay1TZrWnNmDFa++wsf0z9QxV9chJnVdBh2h58h9/lwgDqNsEy9803hdj74MMPLGJPTRA942+/TV9HuKGBiFnMg/na31+znLuasFrX1Icfpqeefiqk10OKPggmWH4xMnLNqFEm0SdF1aGfDwtLH9oSiz4mKFj0MaFg/fr1QvSpgk8m/IahI8Yz0rrHVr6GgSr6/vzss7ZWPFhwsA0mY5adubpNMGAS6WnTp1sEjbeE4U7ct+EgMELF8uUrxIoUvohfY4IlcNwt42xXXwkEo+jD/xheHzBwoGnePimqsPYzXgxY9DFBw6KPcQJvn75eF0xqqwo9NUH4+fKgaszrXcPCB8soW/kaBqrog4UJQNAtXrxYDKHCnwvDvdhG/i63CYXog4UvEMEn06RJD9GW7zer2dZLMEQaiOCTCcIPQ/GhuC5G0QewOg+EH+5/TOOCqF60ASmqsD2Ge1n0MUHBoo9xAj4vnTp1EgLEG9ded51F5KkJi3x7e1BB9GAt08Zs5cLbfmM+/4aEKvogFjB8i87873//uxhuRSDFihUrLCJP/RwIe/fuCUrkyAQh4u3erQ/cPHp00HUBv+VQ+Pipok9G7coALizJiN9Z9DEhhUUf4wlY3CDCIPw8BWNcceWVFpGnpgsHDPD4oMIxcCw4tNd38NaOGfPV+Sh9SXAcV7/zJfEKDuGHnegDdoJO/U79HAgPPvQgzZs/3yJc/E0I7MB51Of2BcGE81DPLZA0ZuzYoK+NneiTAR0So6hi0ceEBBZ9jDek8Lvt9tt0J3OVYIZ3ISaRd0MRfEB29rVJbR+P8U5dij7cVxiaDdayJdN9990XVHnqGkyEHKq6gLVvz54f1UP4BYs+pk5g0cf4AsQerhGEGYZgVT755BOvgRwLFy1UdxN5XT7yciH6PFkS6xvhLvpktCDK6STkmeCpS9G3bt06Me2IKlgCTRCQ9XUaF7Txxx57PGSiD9HNc+bMCUp4sehj6gQWfYw/GEWauubymLFjxPx8quD74x//QH967DHTtthXikh/xEp9IVxFH67foEGDqE2bNhQbG0uREZEUFxtH9953b4OxsoYTdSn6lixdYhErwSQEg0Bw1EdwHd54/Q3LOQWTML9fMNeHRR9TJ7DoYwJBij8kOB1DxMFS95e/vix89zBf3623jReTM2fMmKGv0oH2hn2k2GtI1j0j4Sj6MPVGXFy8uCarV68W1o+CggP00Uf/oe7du9GgwYNY+IWYuhR9WKdVFSrBJPjcIrigPrJ582Yx6bV6TsEkBMgEc31Y9DF1Aos+Jhgg/hBAABGH+xsWQET6YVknRPTif3yH37ANtrUbHm5ohJvog7hulthMXAu7zgICsG3btnTZZZfZ/s4ERl2KPggEVagEkxAEYWfp++c//ymsgN7azdq1a4XwevGll8TwaG0OFdeEpQ9BMsFcHxZ9TJ3Aoo8JFdKahwRh9/Hij/XPDdWi50S4iT5YY1u2aOlxKhhYhmKiYmq1M27o1KXoqwmfPrv2M3zECEpOTvFY1tlz5lB0VDQ1iYik6EitLrp16xqyiY69gZeatLRJ7NMXYlj01UNY9DFM6LETfe+++674LhQJk8SqD318bwcEN0QHrHgLFjpvg0AbbIc5yJjQUJeir7aid6+66ioxn6fdb0CblzCaevfuJYQLwPq/qJMZM2ZY2nFNwdG7oYdFXz0ED6T6IvpkxwQfMUz0+8ijj4jP8EtimHDCTvSh08QD+4NFi4R/FBICXOQQOBK+w1CZ/Iz/5QodWXPn0qeffiryRl7qQ189ngRrh6KDRdDG/Q9MsOwHcG/JIfqePXuytS9E1KXoA2gnoZinDxbD999/37bteBN9q1atEueSlZWl74/2Nm16Bh2oxZV3IJhCZfnEcmxO5+srLPqYOqG+iL4vvviCunTtIiIOWzRvIWZWx9+YmFiKiIgUy9YwTLhgJ/qwwDuiZjGR9e+uv57uvudunxN8JLHP4CFDhDgbPWaM5aGvHs/IpEmTqGlEFOWtX6/+pINt2rdvT2vXrVN/YgLEk+jbu2+vSdipIk/9HAgIvMCLRbAWrmef/bPji4A30ffSX/4SFhZkCM177rk76Lp48cWXxAoq6v3nL3ai77333hND6FHRsTRvfrZoAyz6mJBSH0Qf5hSDlSIpIYn++/HHlt/QGbLwY8IJO9GH9VXhB1RYVBhUuucP99gGZKjHU/nLX/7i2HGDr7/+mnbu/EH9mgkCO9GHSHd05lh7Vwq7555/XmwTatEHpkydHNRKFLNmvUiff/4/S3uTeBN9H/3nI3EucxWXhGtGjRK+pk751gTbtm4Jalk6uFWgPp3O1R9U0YdVfO648w7xMgAgUqWo2rN3j2hLLPqYoHESfW/Mni1+q4kE36ZvvvnGdDxPog+/RUVFC4FnB26Oi4YPFw+exhYwwIQnmPgYQ7K4t2RCJxcq0YcXHfnwlwn3bDh0BIwbVfThxRRBTqqgw3NL/U79HCjIG8ORc7OyLCLGW4J7wcyZMz22K2+iDz598fHxwkK93zUlUGZmpji/Bx+c6LhfTbF8+Qox7O2v8JOCL1TBJ0bRJydLdxreRaQwXsrQllj0MUGBRmQn+uAzp4o1vJVJXyS53icSfI6Mn+U2TsIRvyEvI55EX7t27Wj4JZeoX5tAvh06dLA9F4apbWAxs2v3oRJ9mPZCzb8xTIVT31BF37ZtW8X3doIO373yyit6Z263TTDAF/rRP/3JJ7GD6NSx48ZSpsEPzwlE70ZGRgl3G5lemDbNtN8zf35G1AFe3uGmg7rA3yOHj5jyqi1g8YO7xWt/f81y7mqCTywCYmAtDeX1MIo+RM5v3LjBUfQd+vmwsALOz85h0ccEBx5IdkIJQm7p0qViXjUkiDIINXwnLQsq6pQd2B7DUHJffIe3PvkgNOIk+rA92g0seXgTsgPboDPFdhiGYJhwBO0+VKLPbr40JvxQRZ8UDXaCDt9t2LBeBOugQ7fbJlgwwgKr31NPPyWEnSpwYM166KEHaeKDE+mnn39Wd7flnXfe0V/0Zfr8888togTDvI89/rjwUcU2dtO/1Cbor2BxxMoa06ZPMwV5oB7wGWIPwU9bvt9sOZ9gMYq+xUsWi3vaSfRhm/TJ6cI/cxuLPiYYPIm+c849R79uoUrwvZNTVxhxEn3n9z1f7BcVGUUrV65Ufxbg5sWbpnaMSMvQMRNe4HrBwVy+IDSWJF6inv2zeDEJJo0ZO5aWLFliyb+hJyf3jnAG5fZH9GHoEBMY15Tok+zdu0cEJMDy99gTj9PzL7wglkxEhG5di7G6ANcJwgsvZQ8/8rAwUuTl5dXoutRS9G3dukU8G/LzNZ89J9GXnZMj/IJhLUZ5WfQxAeEk+uRQbahBnvJBqH5vBx70EZGaWPTkrwfn3IiIKDEdBhPe4PpjKbZ77723UaVbbr1FiD50LMEkdNCI5lXzb+gJFqJw6Oj8wV/Rh+8Q1FHToo+pe6ToQ5Qulj9EW/Ek+pYtWyZEH1748NIcDvcCi756SLiLPrBp0yZhefQEhn5Z8NUPcP0hXtRhS06cPCWnOQbDGZT77bff9kv0YXtY2+y2acjgOV8frbmBIkXfM3/+s7jO3ubpg9EDdYTnpycDSG3Coq8eIoMzVKdw6YsXaqTow1/j8bAIPNM4YNHHKZBUH0WfE3aCTn6HKV3sInwbIhB5mKT5hhtvFNZrBBDiBR/WrIZyrZ3wV/SFI3blY9EX5uBhKn1mjAk3Y02JPvhJQGyqQpNpHLDo4xRIaiyiD1Yc+PWp8/Y1NKTgG3HppXpUszz31157TRgjGsr1tkOKvo8//licJ4u+OkRGmDb2dOmll1qisoJNyFM9TmNLeItXBW8wCXnWJ1BeFn2c/E2NRfQBu8maGxqIRkWfYBeJjulJsHyc3W8NBSn6MPGy/MyizwfQgWBoUPqgcQpdGjR4kHC4DySpecn0xz/+wSJaOAWe8NDEfIj1CRZ9nAJJjUn0ST9AdZuGAgwrEDiYgsTummI5smXLlos6kdqhoSYpmFj0+Qg6EHR+DNMYqY/tn0Ufp0BSYxJ9cqm2hyY9ZHlxbggJfnuYJPq555+zvaaIVJV+japIamiJRZ+f1MdOj2FCRX1s/yz6OAWSGpPoAzU5R1w4gKFNVQCpqbKyUt3NJ1B3iHQN9zo0RuGy6POR+tjpMUyoqI/tv76Ivi1bvhdDTJ988gnt2rXL8nt9TTgXnBOW2HrppZdE9CDcBFavXi3OWd0+XFJjE30Nlddff108s3yx4mEOO6wI5ct1R3u+8qqraODAgdStW1fxt1+/vnTJiBF02WWXiTZeduqUulvYwKLPR+pjp+eEXMYMy/BgLT74deD/+uaoH07gTQ/tY3pGhpgS4J577hZ/Mft81ty5Ymb6+kx9bP/hLPogfKZMmUwT7r+PpkydKhabx6Lz+F98N2WyEEzqfvUhYUJXdKCYjgnnpC47hbVFMQEyJjr/78cfW/av68Sir2GAAA5/ztPb9suXr6COHTvSVb/5DV1wwQV04003iQhgJKw4gjXZsYznkGFDKTU1lZYsWRqW7YhFn4/Ux05PBQ9jPNDwRiIfxlh4G3+R8B1+w3qI2JbxDsQy6mvM2DG260xiEW3U652/v1MsLO60xFu4Ux/bfziKPtxXEDxoE2gb6pqkxnaDheshjLCPmk+4JpQdZTYKPaeEewX3DgTizp07LXnVVaqvog/+eSp2As/uu4aINxGn4ml7GEcuvuQSunDAABHx7LSEHAwq8CPs3LmzsAA+/cwzjnnWFb6KPnWbusSufCz6PAArFN5EIEo8dTTGhzEsDliGKdx9FeoK3NxY6gpiTxV6Tgl1j3pFR/fzoUNqlmFNfWz/4Sb6sN4olvnytb0gYVvsg33V/MItPfLoI2IIVz0HbwnWvxtvvDFshF9dir6dO38QL4dqQIIvCVG4ch46iZ3As/uuIeJJxNnhtP3HixfTkKFDqXfvXpSzIMentvH995tp2MUXCYtgOFj81qxZI9aix3rxeC6qgk4VVRs2bhS+kA8+9KClnXlLGOIO1EfSCbV8gEWfAwsXLaRrr7vOr45GJuzzu+uvF/5GjBsM1cK074s1wy6hXnFNEDVWX6iP7T+cRB8WWf/Nb39raQu+ptFjxoTlUKhMf/nry8J6qZbb1ySFX0FhgSXv2k51KfrwMolVIwI5vozCNe5rJ/Dkd7BYwcraUEd1nEScE07bDxw0SIyAwSXDn+vyzjvv0JVXXkm/vvDXIRdB/gIXrqVLlwrhhzkJvYk+jEzhJcLf4V5MhA1jkV09BoNaPsCizwaINfiWqQ9YfxPyYOGnAcHX55w+opNS68mfBKsffD/qS73Wx/YfLqIPQQvXXnutT1Z2p4R9R40aJSwIav51neB7COu1WmZ/E3z9IB7rWvjVpegDaelpAR0fYm5+do54mZT7exJ9s+fMEfd0Q/XldhJxTthtD/cd3LvXXfc7y2++gFVAMCT83XffBnRNQwVEHqx98D/0Jvq++OJLIRBh6fNX9H34wQfieRDqc2XR5wOw8IVC8MmEvL7++mv1MI0KvIVjzcZgBZ9M6Mjh+FsfgjzqW/sH4SL6Hn7k4YCtwsYECzHyUvOv64SJ0IMRtMY0ZuxY8ZxRj1Gbqa5FH6wyTj5jnpBiziganUQfhoGxHUQiiz4Nu+3/+vIr9Nurr6YFCxcE1CZemDaNfve762n27NkB7R8qIPIg9oaPGEEbN250FH3FJSVilRJYJvGdv6JPHifU58qizwsQJxh+VB+owSQ81DHEZJzvp7GBUPxQdN7GhHqFkAx36lP7l4SD6IOV75pRoyzXPdCEIIlwmu4EPkKhsPLJhPsLQ451ae2ra9GHjjMQISYFHgI6YKnBOTiJvhEjRtC///1vtvQZsNse1q5BgwfThg3rA2oTmPwZ9X3fhHstedcmUoxNnTpFCFBcdzvR99VXX4n2gN8CEX12dRgKWPR5AdGBoRYnSBh+wXh9YwQBLaG0nBoTfKFgmQ1n6lP7l4SD6MNwZSD+tE4JeSFP9Th1lVCWUFm+ZbrjjjtY9AUgxIwCD9ZCzBXnJPoWL14s7mcWfW7stofou+aaa8TLzZ+ffdavdvH4E0/QgQP7RR533X2XJe/aRIo+41870YdALFnOQEQfW/rqAIgTRPupD9JQJQQgNEZrH8RuqDs3Y8IQQjhTX9q/kXAQfRhCU691sAnWvroURcaEoV21fMEmOJHXZSRvXYs+Kdj8xSjw4FAvlxeT3+G5LS1P+A4dNIs+N8btcQ1uv+N2EcwA0Ye5MzHBuD/tQgT7vfGGqO/bb79NWLD/+/F//cojVBjFHnz7UDYM8UOQrsvN1VctwfCuJFDRl7c+MKuoJ1j0eQDzCdWElU8mWPvwt7FRU1Y+mR566MGwnh6nvrR/I+Eg+hAhqV7rYBOmClKPU1cJL0Nq+YJNmNbo88//ZzlWbaW6Fn3BBHKoIgffSb89PF/kWrss+qyo28O3DaKvTZs2Ymquvfv2mrb3BgIiJtw/QeQRHR1Dzz0f+qhWX3Gy9EFMbd26RRd9RlEViOjDVC+qFTEUsOjzwFVXXWV5iIYywQcNK000JvCwREek1kUoE4Q6pvUIV+pL+zdiJ/qio6Kpffv2QaXY2Fh66623LGLBLsEPVr3WwSasdBEulr5H//SopXzBJoiuZcuXW46lpqaRUWKFhGBTVFQ0HSg4oOdb16IPbSaQ4zuJPqfvWPSZUbeHZRTC7/obbhBTl/mTF8D+Q4YOoZtHjxaLIARyTUOFk+iT2ImqQEQfzvmxxx/3u668YVc+Fn0u0DjVh2ioEyZfbExgWpWatJ7KhMmzw5X60v6N2Ik+LJUU7MMX8+XBCV4VIXYJVjn1OgebMAmyepy6SjUxvAvRtXbdOsux1AQBHuy1BGgTRhFdl6IPbRajNYEc35PAs/uORZ8Zu+0hYlJSUujFF18M6Jo8+NBE4bOt5lvb1JboA3DPCPW8hHblC0vRJ9e4xUXHsCiiP+Ws1RjfnzXrRfGddKh9Y/ZsNQu/qWmLFBKGIhsT8O+oDdEXjAUVM/lj4k3ZltDmjJ+RJk9JF8IykId8IO2/rgkH0VcToiicfPowfB1qX9dbx9/q0/k1VNGH+yyQ43sSeHbfsegz47Q9/CORAiFcXHZqU/Q51WMw2JUvbEQfGodcbByCDqHz3m4q/A6BiAghdMzYJ1AgKNWHaKgTjrFp0yb10A2WOZmZ4lqq9RDqBL9Bf5FrPd511+/p2283irYk25Md8OlBO0YbxT7468sDzdf2H06Eg+iriehdOJSrx6mrBHcPiCS1nIEmsQTklMks+gI4vieBZ/cdiz4z/m5fn2DRFwC+dHpQ9ehIsS3+RzmMlhZvCW/MAFYau8WzfaE2LH04Rri8wdQG4Wzpe/KpJ8Ws8QDtB+0I/mYQqdKyDFEIcYfPsCbL9ob/0Vb79evrKBIlvrT/cCMcRB+WuMIUSuq1DjQhL+SpHqcu002YE/RDa1kDSRBcWO5KPYZdaoiiD9G12ooa6i/e8STw7L5j0WfG3+3rEyz6AsBbp7d58yaxPNfatWv171AOWO0+WLRIdLiw/iHhwS3/x/f4HdtBMErQSQdCTUeZIgUiTiSIynvxpZeEkPIHiBIcGwJG1h/mtvMmVkLBypUr9ajlmkz++vTBQgeBJ7n6mmtEQh2hXWF4F+3qP//5r/ibNXeu+P5Pjz0mtoH/J1i+YgV16dpFDBE74a391xQ4x3nz5gmBinvMn+vtr+hDZ4v6xFxVOFenFxt/RB8SojFDMQQKKxjy8sUKVpsJ1j60XbW8/iac3+NPPuHz+XkTfWg7GJHwZPkG4ST68FwMVIR5Enh237HoM+Pv9vWJ2hR9r732mnh5CeU9ZFe+Ohd9Y8eNFQ8MibT0wdIiO2DVsietMvDtu+XWWyg1NVXfH6LPqdPxBFZ3UB+moU7BrCABwYd6wfJjvoKHd0Skdl3VBKHt6YEeCnAdQjmEZZcCid5VH9g9uncXLw7Sb9RbGjhwoL5vQcEB0Yad8Nb+Qw3mkkJkJSJlcV/gb3JyijhHCHBf8FX0of3gJQL3orTSQwDiO/xV8Vf0hWLtXSSsvfvtt99a8g+HdO+9fwxK2KJusFyVP2sLO4k+XE+IYzx30Y5wDUdeMZLefPNN2+39FX3I/5///CfFxcVTi+YtKDY2jmJiYsX12bTpO3Vzv7jnD/d4PLYnnATekcNH9DaNvyz67PF3+/qEnejDZNNoC59++lnIpmwBaGd4eQllXYal6ENYtxFsrwoUX5IEQ3ZLliwx5ekL8AkMpQ+RmvBgD2ZVDjyIcZ7+CEd09tinU6dOonPA2zuGwCMjIsX38AGqaWpi6g1jgoXWX5EPAW0EHRCG3l+YNl0f3vWUoiOjTftjUXEnvLX/UAKLHkQeBD06bQnq57EnHqcmTSNFMIM3fBV9qAs7P1p07pigVb0u/oo+pPfffz+oYV7sizzUfO0ShvxvvdV7MAQezFdceSUNv+QSMen6qlWrLNv4mnbt2iWGeQNxgxBrUF98sc/DujI5iT5cM4woqGCxeTsR74/oQ5tAWSHynnjyCSHy4Ev7wYcfUOfOnSkiIlK0Daf9vRHoHH1AFX1S4A0aPIjSJ6eJUQBMHYJ540rLylj0Kfi7fX3CKPYwpQoWcEBbgKsInn2hFH0AGiGUdRmWog8PZSPS0tfUJUx8SU0j3OXGwyWQIV4MRUIQqQ/WUCWIiq1bvlcP6zP+ij4svo7tIfzUgANYZvAbHrQ1be1DI66pIV50ev6uyIHzhbXOCKxgqAvc0KpF2ZhgVcZ2kZHm+8RTe/PW/kMJZosfPGSI4zXFUC8mTPUWTOSL6MMxYAVy6mjlkK+RQEQfEkQHnhP+WPywLfbBvmp+TmnI0KHifvEk+jC/HqznMTExQlzjf1is/ve/wCdFhvBDtLI/fsUQiVgHFve5mp+3ZCf6cL3QTtXvJRCE6m/+iD5MlwPBl5eXp/4kwL5RkVFi3j9/QXtFW3M6tjeMok++qOA7CDwJoq0h+p5+5hn9ecCiT8Pf7esTUvRB8KEN3HDjjaZpVaSowuocsv0FI/quvOrKkE7bEnaiDzfYfRPuM31ntPR99NF/TL+pXD7ycl28GFEtOb6CCZr96Vh8TYGIExV/RR98z7A9ZkRXQYcN64fRGlRT4BrDGqLWSSgSOkmIdX+AxVW1BMv2hjr2BHz67O4T+LKpwlriqf2Hmq7dugqx5glsg+E6T/gi+vCmq4o6lbvvvsu0T6CiD+mTTz4Rw4C+vEBgGwwxYx81H0/Jm+iDOINwiYuN04dT4e+JyY4x5O+0n68J9QOrH/z87EYd8BzBi6n0aUZ51Dx8SXaiD52bJxED8bxv/z7Td/6IvkGDBnn8Hc+Jdu3aieeS0zZOwPJqZ4n0FaPog8UQ56la//CiBFcj1D/aPYs+N/5uX5+Qom/ChAmiv3zvvfdM7XPz5s3iO7QbuAOAYETfO++8I47n7z3gRNiJPihnOyd4lAPWFDzcVH8qY8IDGm/ZEBVGcDwna4cn8Nb86J/+ZHnYBpswBBmMlQ/4K/pg8cH2GLKsa9AxhtqKCvGGTsRf7B7WqFNYbNDp4H+nhN/xgnHeeeeZ9keH4CS2PLX/ULJjxw/CEoGhZnVYVYLJa9EmMmbMEJ20E76IPmldcQJlUC2gwYg+mSCGLr30UjFMjTaFoRZYvfA/vsOLoK/DuWryJvoQuIM6fmDiRNM2EAN5ebmW7QNNmIIKdffQQw/R0888LV5u8MIBdwzUobq9v8lO9EE4YbjViekZGbR9+w7Td/6IPogovGw4rY2L9ott8JxzysOJYIZ2gRR4X3zxhX589E3GPLE0GIbzUH4e3jXj7/b1CTWAAyuNGM8Vz1T8jpd+OTQbjOiTxwumPRsJO9EHC4ldB4Vy+HJTQfhhG3W4zpd9nZj44MSgHKvVBKuDv9Gldvgr+rCdL9ar2gLBDqGqV+G8fv319POhQ+phvGLXNmQ7cmqnErmv2t7wgoE54OzwJd9gwfFbtmgprjd8+pweGLjfsA2G0WAFc8IX0QcwvOvUidv5+4VC9MkEKxfOAeWE6IIvWqCWL5m8iT6ISYi+mTNnWX6rT8lO9MFS5klwBTq8i7bZu3dv0e5wXGkNUbnzzjtF3WLVohkzZljy8UQoRB+GctGe5ZAuRDDaL/LF/WD8jUWfGX+3r0+oog/iH+0NBiK8GOCekecurXTw82PR59DpQR3biZK6FH14SEGg+DKM5C3B+oAhqUCsjir+ij45vIu/duCBDQtCKMrmCxD35/c9P2jhJ5zXhw8XPhSBgHpUh2KDFX343s5iDTzli7qH9QOLiuN6oFOEhRtWWn+H3nFOzRKbOV5vgDksEcSDKXs84avoQ6eo1gWAgIDFTRWEoRR9NZG8iT4IS6xBDJcJ4zYQ0b1793LcL9ySnegDdoEcaKPBBnLABQOCDsd1EgfIH9uMvOJKS7vxBqIp4Qpkd2xfkFZIdY5XTJ8BH048M4xD2yz6zPi7fX1Cin+8WMr2hXsCw7qqwQrfwxKIZ2Kg9QGfvsOHDqtfB0xAok90THPniiXEIDjwJgaTJqaq8AVPnR7AEK5KsKIPFwPDtIEihV8wAgWiEX58oRJV/oo+dK7YHo77ahngj4WOCgEwGFapLXBdUK+BDvXielwyYkRQQ+U4tkqwok/9bMQpX1yT3/z2t2LRegzJotNBh4sockQHw2KHudf8AcLPkwUPePsd+Cr6AB6I0scMw734H0OTapsD9UH0JSUk0WeffS6uBRJeLuTvsCTivoEwf/nll0XULKJ9cZ9hFoL6LvpwzWDFQHtGJ4frich/VQhKfBV9ANMqwdfa6Xcce9asWY6/ewIvXBBusg8LJP3xj3/0+dgTH3xABKaoPo4NBX9FnL/b1yd27dop+ku0MV/aByyB551/Hs2bny2e+/6ka0aNEq4rdRrIsX79emEZQAeEv+iw4bDcJCJSRNei4ds93I04dXoS1e8HoByyg/WEk+iTvwUDzgt5QDz6E9yBbSGQIfq81Y0/SNEHKxDO2ZhUyxXAsTEVCfaBhQ3maPie4a27VatW4nt1upzaAucCP0xfp6mAHxc6FExuHWyd2rXFYESfbCdOOOWLzhUWPkwArYI8If5w33mzytUE/og+gPJiH/iEqW+/RsJd9PXt19ciBiB6jMJG+PUpc1+ibnbu3GnJL1yTk+iT4FrKyZk9XU9/RF9NE6zo27Fju5plo8VfEefv9g0d+ExjiFbtp70ljO74a+X2hl+iDzc7otRwY2P+LyPSEoZOyduErzgZu05Pgt9U0YJyBCv6PDmZ+wNUPix2CMbwZPnDb9gGwgT7hBop+uwSlgOzAwLPaXJmCEJPD/SaRjj6P/tnMY8ffB4hAI3iWjrn33rbeDFEHuhwrhG0M7u2GIzo87af3e84d7xE4fydwD0WHxcvBHttd6Qosz+iz1fCXfShjUkLn0xfffmlZTtMGo0XEczrh2sbrC9hbSdvos9Xwkn0BUOwL5INDX9FnL/bM7WHX6IPNzAmc/UkvBAtBx8YT+LBrtMzAl8O9RjhJPokEAwY34eow3xumJwV86LhfwR/2InXUPKPf/xD+LKpEaVInvy48DDG77DMQqTjLz57uma1DYZrUbdoTxDOd/7+TuFCAOtkKB/IsETZtYtgRZ+dv5PELl98hzbubboZ+DjBGljbHWljFX2NJbHoYzzhr4jzd3um9vBL9GFNUfjveQJTC+DG9yTO7Do9I5gzzei0DmdalANixlO+AEtnwYfIbi46OyHING7QntSIUohfWHLRjjB5sSfwO7Yz+mpiGEyd98+I2v7ROcqpUzB06CS+5ZyA8GGEFbk2YdHXsBOLPsYT/oo4f7dnag+fRZ+0RJxz7jn08eKP9Y2NoLPC8Aa2W7t2raNFRu30VFQLmXQC98fSh23VyCsWfYwK2orapiACpbXZUzsFsk1ie2ndE8PUNn6pEjVftG3pU4mVQJyQLz+YFxD+fbUJyoyhZ+MwZ+vWrYPu0Buj6FOHi8MhIco7FJ00i76Gib8izt/tmdrDZ9F34YABrg7HeQgKnZfcB75/TlGBaqengk4XFkOADlRO4eKP6DPuJ8HqGk5ClGmcIChCjRaXLwfyRccTsk2iXWFYH//DtwuTT0tBqSYZ7m8ELznwtXz4kYdN36sgUhRz69U26MAzs7LEvHQywfIebIeOdVYRqTzh/vsaTILvKVwvfEkQvMY6ras09KJhQV9L0DypOd034V69LjCRdCjyZeoWf0Wcv9sztYfPog+d2pBhQ4UPmCfhBEd7bOMkDAE6PggytTOUCZ0LOkb8jyEtBCVgji90ip9++qmanQlZZnTcPXv2FMNv6JiR4BuGzlZ+5sQJ843Bamb8Doupo/3AR9Ob6EPELbbD9giwgH8g2jaSeiyZ0AblS40RCD9vPqCq9bouCYXlXN7zTN0S7GTGklDlw4QX/oo4f7dnag+fRR9Ah+RtWAkPcE/+TABWA7lWobdkdIiHoPQ2hxxWQYCzP8MEi2yDnsDLibdtGios+hoOoRJrocqHCS/8FXH+bs/UHn6JvroE1sWOHTuqX1uAJUQd1mWYQICo8WZZg2Dx5L/XkGHR13AIlVgLVT5MeOGviPN3e6b2qDeiD9YUX8ScFIdOEZAM4wsQIr68ZABs1xiFC4u+hkOoxFqo8mHCC39FnL/bM7VHvRB9GFaGT5+vQk4uA+XJ95BhnEC7QfvxZuWTYLvG2N5Y9DUcQiXWQpVPIAS7AgcnTuGejEItUMJa9GF5I0RB/vrCXwvnd9lB+JIQAAKH/A8WLfJ5TWCmcQN/UfiNYq1VT4FGdgntE+0NfwNZKQSTRPsjGuEX6y3oIxDwYqX61TolTAwO4RdMkmv0qnlzqt108SWX0CuvvKIHIQWakM/87BxL/naprsQhwzRmwlr0YdgMHQumwlA7C18SJmrGurR/e/VvatYMY+Hm0aP1CZnVDsqXhE4P+0P8+QsizTGpswTLeEEIAggxdYUPTHOCOf3CqeOECFXFMCdOTqmmwVKOmDeWE6eGkEI1XO6z6Lv7nrvFvEv+gCXbguH6G26wdKz+JnTEdstsMYwKXi7QXtQ25E/C/narwXgDLyeyI4TFD9MeYY1hANGHe+nxJ5/Qt8cLzaDBg/TPoUR92HDiVBOppl9YWPRxakip1kUfOhkkCSZexpqtckjqggsuEEtRGcEavE6oY9XhkJiGi3qt6zqpSNEHaxnW1o2JMc+HibWRY2Ji9ImZWfRxqu+JRR8nTr6nOhV9H370obA8GFcPgP9dbGwcPf/CC/p3LPqYcEG91nWdVKToa9eunbi3oqKixZJWxoSXLFgAMaE0iz5O9T2x6OPEyfdUZ6IPju6wRGD9T6zQcdlll+kJlgh8f+ONN4p9WPQx4YJ6res6qUjRh2XhIO4QTAKfPun/hEnHcX/hPtu58wcWfZzqfWLRx4mT76nORB8ivDD0BHGHtTd/d/31eoKFoklEpAiiACz6mHBBvdZ1nVSMPn1ffPGFEH7wD5RER0bTjTfdpE9bxKKPU31PLPo4cfI91ZnoA+vXr9cczW+9Vd8JC4dD8M2ZM0f/jkUfEy6o17quk0qfc/qYIhrffvttev2118X/mJ4FbhNGH7+x48ZSampqjXSc6sOGE6eaSDXRdo2w6OPUkFKdij6ACWm7deuqd0S/+e1vxdCvERZ9TLigXuu6Tir3PzDBr3n6YPHDMG9NoD5sOHGqicSijxMn31Oti7477rjd76koMCTlhNoJhkNiGIZFH6faSTUt+hiGseKz6GMYhmEYhmHqLyz6GIZhGIZhGgEs+hiGYRiGYRoBLPoYhmEYhmEaAUGLvuqKQ7Qx+wW685KulBIXqe3TJIpiElPowtGP01tf7KVTFaGJOmEYJnBwr27ImUETruzpvlebRlFMQjJdOOZPNHvVbr5XGcYjFXRi23/pr/f/hnqlJFA05qZtGkURUQmUmHotPfT3FfTjyXJ1J4YJG4IQfZVUvP4VGpESQ9FJKdSldQK1iI3QRV9kbCIldOhEbaKiqOVlT9LKA6VqBgzD1AruezUmqQ317NDMfa82jaKo2CRK7NCB2sREU8qwNPrv3jI1A4Zp9FSV5NFro7tTdFQitevSjlKSonXR1zQqnqJbtafu7ZMoOrELPTh/C5WV8wsUE34EJvqqT9P+eaMpsWkcNYuMpKie19LTby2ljUVlpAXhV9DxHz6neTPvodSWcRQRD2tCL3ph3RHX7wzD1AquezWpaRw1j/F8r/ZrGU+RcQkUG9+dnuF7lWFcVFP53n/RqNZxFNM8mmLjU+j6R9+g/244QGXCMl5NFSd209qPX6NJV7SjyMh4imsaQ22n/JeKStnqx4QXAYi+Svr5g3GU2CSK4mJb0fi3NlKJ4Y2m+ti39NF/vqMT5ZXa51M76aPJ51PTs6MpNqEnvbqtxJAXwzA1h3avJjWJotjY1vT7f29xDd9C6H1BH/77H/TuR2upsFS7+avL99OKp4ZSDNwzErpRxqYTaoYM08hwCb7kOIppGkPt732fdpw44/qtgo7t+Z6+2/6TwS2inH7+ehYNaxVPTZtGU/Ijy+nkGa0vZJhwwG/RV3HwTeqbFE8xiR3o6VzFGlBdSt9O7kVxiQPo84PFhu9P0/73b6SkppGU3Ose+vaI7ysPMAwTGLhXU5slUHRiJ3o697C4V6tKcunV67pQpGFS8pjo5nT1/+VpL2/iXr2JmjWJorZ9/sj3KtOoqTr9Hc1MbU/RkYk04v/W0ckzEHeVVJI7kwa3jdXvoejoZjRk6oe0v0QThJUl39ATfVMoOiKRbvpwL1Wy2ZwJE/wSfdXVJ+jzO3tRREQ83fjRfpPgqzq1n9b8+4/UMSqK4mJa0fwftYXhdapLaNMzvalpk2g679WNlqGjirzp1DLmSlrkyZ+oupTyMvrRL8a9Rz+d8mw2ry7dRbnbj6pf+ry/CcN+P5ceofycqdQrHp3pxZ7LW8NUnt5AL7RqTeOyd6s/mfCpboOlNJ+y0wZpbSZ5BGVuPaluUSv4WiceqS6m7bk7qbRCbaX1h+qqQ/Tf63oIQXfXJz+L+6268iDNH9VNv6+NqWmTGLpuwY/afVl9mnb//dcUcXY09X11Izl5JlUUrKE3013XvGkUnT1mFi3fflzdLGDEtWydTOPm77I8L7xRVbGXcm4ZTFNWFln3RVtNH0xNm0bRL8a9SwfL/HgW+EFFXga1ir2SFu7xw58Zz5oZqfTLAMqF+poWQH1VnVxFD/VIp08KPZSzupjyFzxMvRMSKS66OY3J/I5Kyu2PIsqR7CqH/SYahnMtKpPWMyeqqGTHBtpxwr86CY4KKnxzEEU2iaYWDy/TLXaVBXPovGbx1DTCHQwlUpMoin94uWvIl6jy53dpaIt4iu9wE33zk3SnYJi6xS/RV3Hwb9QtJo5aXfUGHdVN1pV0MNP94EeyFX3iYZBHD3ZIpLOTf0PrD9ecAMFDbEJsc2vHHwLRV3B8HT3bpjUNyPyequr4LvZV4NS46Ks+TTuyrqaU4U/RhkM/0foZF1PyyBdp10lvD/LQ42udOFFddYRWp/f2v42EGRUHX6auMbHUdMz7dMJ1r1YUTKMOkdHU5OxoGvjK13T01Gk6vnUe/fH8JHHfdrhgMhW5hEbVmS00rU+KuFfzDlnFQFX5dpo9vAv9Ysxc2nb8DFVVFNDqqYNFG1h/uK6tg1VUkjeL+l/8Bu3Uh+LcQIy1jEmlzK1h6GpSB6IP9+/2uTdSasbXjkKuKj+TzovvSxm5h6k470XqEz9Q1J/91qGmik6unkoJCZfTwh9La+mYaOPf0eROzal1jzvp+6OnXN9W0rF/9KeoiChqed6dtOzHUqo8vYdWPnIuRUZEUVzSQFr7kxzlqqQjC0dQVNMYuuS9XXXeXzAM8EP0VdLRrJ4UFZlI6RuNvj6+iz5xE7x/AUU2jac7cmvOX6i6KJsuSWxn7fhDJPqCERWhxFeBU9OizyiUfi4ro8KcO6jd+en07RH5oKw9fK0TJ6oq99P8MT38byNhBe7VXhQf3YJmbXXfZ+Ur0QFFUWT7G+hHgyCv2H2/cL2ISehCqwrk9tVUtvwyisK9us436x3aWYuEjjRrnWJhr2UgSLOG9KYpK2ysfIFa4GqLuhB9LlE3LOU2WvCjnZCropOrXKJrTylVFeXQFbGp4jpbt60JKqlwwZ0Um3RxrYq+yi0TKD4ihlLf3GoYnq2k44tvp4SoZnTHyoO6JbPi0BOUEglf2K604sAxvYyVp9fSHcmx1OWSmXTiNPv2MXWP76Kv+iQtu7Q7JXYcR3tdfgsqFaX/Rx0jYzyIPmzzD+oZl0DtHv/E/L1BmFRXFFHum2liCBXHx7DRCgwbGcTXvnXTqXlsd0qf/QJd3jpaDDncPOt/QpQ93a212C8qItHc+bv2jxp4O6WP6Sq2iWw5jGatPai9hZXtoOUZoymhiWa2j4nvRuk5W6msvFg77jWj6coOWoUhtcpY6+irIR7ALVPo5heeFOWLaBJHfdMXuIYnyqkw7216YFArvQwzlu8Qw4moB7vz+qmsQhtiWTZTz+/cBx+kK5tpAkcVdkbxI39b+MMXZkFkY8FEnjL/3lOX0oGCFfTQoNZK+VXK6cCCeyghtjc9l/0PSr+wFfXL+MZxeNQ4LCjOL2OpK98qKt6+hKa5ro28TnYCzKmNmESfob6wjekcjMPRTaPorDGv0DeFx0R9yO/EcUv22R7Hri21HpZGq/buotVTtXxbDLmfcrZrIsrpnGU7uWH0SNHuQmEhra46Sh8O60otu/+e9pe4663yu6eofUQUtbj/v2S8NBWHHqfkiEiKSWxHS/e7BV5F2QI6v1kitXt8tU8drdbOUinLYkGT19U9tIy6yc4/IYZh54/vSZHj52kBJaWbKXNcd/F539F17uFdXMucqdQ7QbsOuGdmrimytZ5U5c+hwbE30iIbUQfBlxyhlSEmsSNlfL2SprVqY6j/WbTz6B5xzeWxzh4zk5bny3rR7t2Jg7VnDMqRsWw7ldi0dV1c/niI8jJSqcWQ++iNjJspsWmkXn7L88Ml+qIH3k5pY7qKIWjztjj+O+L48jd5fLPoc97ODgjlzIu60MA5m6nSZjy/8kAOjWqRSL2ff4+ypw6mNsKia/9Spw7vou2/NXkwNYUlLLo53TR9CW0/Xm4SuPuPraPn2iVTatpf6YUx3cS2Z41+mb4pKBP1CEGF+oZLTe0Ivyo6/no3io9vTe/udIs4ncrTdFoEK1ZRWcH/6O83dROWvg6/Tqe9Jw2W7urT9O3dfSih2SBaf0i9L1RsrtnS7XSibBtlDetKt83/gWS8SNXJ1TQxuidNWV5I5Zb6XUzbj+MZUkUl2xfQxCHJ7t9mfsYRxY0cn0VfZcUWeqBtPMWP+oftgxb4IvqqKn6gxzq3oOQrZpseeLpo2XNQDA9KvzBt2GgQndVmlOvh6RZ9SREJQpj8VHZGDOd0TGhDU/D25cXSBzE3deV+qqw6Lo6V1Gk8fVpQJP4XQ5RHTuvHFX57ew77benDg0+IT+nfhs5sbDf6ZfpSOpo/h7onpNDYrE1UVnGaClY+Tt1j+9CMvKOiHuzOa/LKIvF/17geouxVVcW0NfMWinEJ21CIPpQXwmX1gVL9uH1Hv0objpSZ6tcOeb4mkWqDGBa8uLMYFsw/foYqC5frIrG4JJemXdjWfe75bwnBZhF9ruFktY3g2uUWfi3OcWz2blFmWa94oKKeu8a3otHz88X+4rpj6pLSdfTCoLbi2pw8tUe39P1c+rPXtqi3pVKt7N1Tb6EXEeBkyPN42VbHcz5Ztl7Um2x3oaCyfBP9ISVG3KsWUaFSXUJ56b00IdbtTtpj6LDEvdpFu1e9zdkMf9/1M4Zr4k259qiLaQPaUT8MH0KcFC6nhwYnizqGNavyQDZdF9eRxs3PpXUzhtPZbUYJi5Nowy4RU4l7JrG9sN5VuY7VrNN4Gz+0SirMuZNSRr5oO7QLjJY+HOOZ7smuYelTrrZ1DTVNGUFztkCUFtDqh90iB4KyR2IbGpv5HZWKe/cJ6hHXh2aoQW02oi82oRtNWbGPKvDcmTmcmnW2Kb9LCNlvW0IleS9Sl6QU7fjl2vHxefz8nXTGIPpQX3o5Xdv1iDuHMmzKKTBZGG3qzfW7UYw5YRR9VSXraNrgdvTLMVm09dhpce0nDU6myPHvU2HJUZPow3VIHjaJVu7X7kns96v0JXTizOk6sPSVU/79EGsX0oZDhqBEAxWnvqRbk2OEQMP9A1/3K9/Zptwr1VTyRmeKT2xDH+7xbBmFtbVnEq7Zt9o1W/UE9Yw/hzLW/UT7F/yBOl3+Mv1wHPenNtyNz/mHvqM5l3Q11O8KmjwwmVKnf0XHy7aJ385KW0wnzpSLttM5qS1NXl7o2deSadD4LPrKT39JVzSPpTa35egbqvgi+qqrfqbXunegLgOfoNOGHskoTFSfOemjd+P8LSbR1yI6lbK2aQ9No8jxJvqM1hRVLLnBkMYUiou/PGDRZz4PLb+EljfS9OcuNQ1/yuFRIQhz7c9LChVj2Y2+i+p5BCL6jOU1WcyU/FREJz6oNZ09eiLdd2FLIWbKyk9Q/srPLJZBdJq94rrRrFzZPrR6Se5wFy1d/pzp3J3866RwNFpaURcPRPagtCUfOpZT1tfN2TtclsnulJb5EeUWuS0WxuFdtU6Meci2qF8P1XXA8PnA9kzHc/5075eWYwSLuFdbaPeqpyyrq47RhlcvowRMMNskms5/7TtT0Ia4V3t0oC6DnzHdq1Y0QT2g9XjRKXtDu6596Jcu0adZiv8gLGBCRK/Y526DLhFTcSBbWJr6Tn6DFuYWOteVqHcICZm3FVX0Pdc2mQbAwlXt9lVsnbHGYFVZRROjelL6ir20Pesaat83nTa6fJLFuUzuI8SJFtlpcxyX6NOEqCaqHYeYXeLKdlvkI36bpf8mjw/hdODYOiH6Rs/b5rGcJ5RyamhDqMZ9JFL4xrYaRGkPDHIJ4FIq3v45rd5hHfo3ir5ylD2mP2VukcPGhqHi3dr5GC19uqXRKEJLS+tG9D2gib6Nh30TfWdHRFFki4vos0LjELkm+uIS29BHnkQfXjbmjqIOfdNpwyH3Nftk8jl0VvoSOnp8NU1sOYqythRTlfi+Lw3M3ERntmVSn4TuNHPtEZeQ0wRhm0530ap9+TR/fC9qOeRemr0olw66pmZiGjc+i77Kim00qV0iNf/Nm44PXF9EX2VFPk3p0IxaXZlpa+nLXveeRbDpVqQZq+kbg+hzEjneRJ9RRFiGlRdlU3bOfMp0DcUFY+lTtxNDtzF96ObR3fW6NSZP52UUvLLsdsJO3c8f0edJ5KmfJVKYRYyfJyLwYJ27seNdNP/7j4UIUy2DKEtr1yz2xhSfMJAyMsaYI6JtrheQ7UHNA8P5N7/3nqGc5VSU9zFl5yyghZnpYohWDvlr1/oNyxB7yem9btFXmGNpR3ZtURV56mdcU7tzFkNV6jUJAeJeba/dq/ZarZrKC5fR48PbinKg00q5bBrtNQwFA9yrkzs2o8Sr37Yd8tOoEtf82shhwtrlREXhOlqUs4Cyc2brdW6MnIWw+kO7WCGipYXOKPowXFmU95G4L1FebYh8CW1X3Q0CEH1GPzh8hsVJduTGtnXjvO8pN0OzdqnX0i4KWBV9Rj89b6LPbttFu7bT/LE9zf5+ru0h1nILvhb15bGcYx0seY6iTxNpSa1u1Pz9SjdT1pj+dMu8r2lZur2IlKJv7PydVJBjFWsikCahE03PPUi5BtFnivitc9GnDe9CrC340WZ410DV6f305d9+Q0mo4ybRdOViw0tJ9Wnaeh/E40Da4Gl4V5xvf4qwvWb/pqKThbRaCr0TbgEIUS2Hvo0pOvEicb3KC9fRR1mTRdQ1vj979Exalu/5fJiGjc+iD8NAn47qQWe3upLyhYnZii+ir+LkbOoaHUfdXvja/H0Alj4nkROQ6NudT/Nv7UFNxkyneQtyaFHuATpWg5Y+J98tJ/Hmr6XP7jdVYBgtaep5qSJP/Syxnqfm33d2v37U++I3LOcIS19q9FDdmmcE5fTV0jdnWGdb65gsp7TmRSZdTtPnZVP2B+up4IhDVLfLlxPX+oPdO/yy9NmJPPUzLH1O5+xUr0Eh7tWe4l7ddky5VzEP30cTqUt0NDVBB9MkmqLHvU07bNYLxb2KaP1uL3xl30m4/Oy6weXAZZ2zQw7f3jTjX5S94GPKLTxgsvTJoeGIXudS98RkMVQJsWoWfQZcvppXNW9t81twok+0rYu60IBMzfJnwjX0a7TCeSLUos9fS1/KFb6VU8NB9LnKYzwm/PtGR51D/XpebxvBK0Wfv5a+8BJ98IG9jaIj4ui6Tw4Z2nY57f/Pk3TD7x6nZQXuaVhwHRZe1F28LLSdtJiqXOOncJF4vkcb6jrkz3TcUyCHy9LX5opZriFcFc2C1/Hyl+jrpVP0oV4MCV8QO4wytxR7qRf41S6l6WO7izotKrX2PUzjwHfRh0b3Xn+KaBpHYz8/rG9sxLvoq6D9L/eg6KgkelSZ7V8XLX749NmJI3Se/kzZoopNLQChUg8oiI0/n7K2uY+riiMnUB7pI7fqwCmzH9f2OdQnro8IEkGwg/wN4uJMrofzynfvh+FTo08ffoOf4PjsXc7+frs2imFRo1VO+syp56WKEfWzROuwL9bPExa0tS9qwTDS380oBqRgkwEV8vpCzOYf+sYvnz53oIQ2vNg7bgBlbv5MlFOKMt1XziXsYprG04DML4XvmCwzRATqC8OtnxXsc0ci++DTZyfy1M+FJ7/3cM5rbOs1OLR7NVLcq4cM31fSiU/+QC2baOvuxiR1ooeytxlWEzCCe7WnmJT24W+tQ3hSqMUahmOdEGI+trdmCXQJtpHJ0S6r3inhe6n5xf0shHqiy6okRd/Y+buoOG8WdYvXxGVltWZdvDq+u02ErubT1/581WLlxpPok8KupQg0wXmjbT1BfeIHCIGD++yc+HMoPXuL7p84eQBeDKwiMdSib9Ee/3z69HKWG8rpEKhhPq5REGD6mxepW3xP4WNYWV1OBWtepZHJMVqw15QllmFDo+jzx6fPSfQVlZ52C8XaFH2nltDw5vHUduTf6PAp1zlWn6TlN/eiyKYxdP1SdyARRN8Cl+hLmbLMJfqq6cymNGoeEUPdnv+SKr040kHAnZtwDqVlf++6Zpp/3sA5m4SrgQze6N8f19H1HQJwLu5K/dJyhL8wni2fPDyE2oycRVt/+pqmD2xPfaYs1oI3YKW9pQedlQ4fPw8ClGnQ+CH6iCqLc2hQYhy16Dae1rr8Dox4Fn3VVL7ndTovKZ66DnxCnw9Mog6zSuEgTNIO0buO4sjVqeKhZLIGqR2z6bjFVLDmFT3Ss/mQ+2huVpoIXkhbudtR9Ikh2/iOBn8tDWkB6zv6BjGsaI5SNUfvGoMfVIudWWzhgauVUY3elVYX/VgvPGmJ7P1gbymVbM/Rj/ur0Y/Ts67oWPW8VJGnfjZid72W7TgghFS8EJjmTkGd1BeRs2sK4VcXePSujMIuN5SzovALmuHKCwI0Les1ce4iYKPEHL0rrnceorg1AYl8hVX12B7LualtURV5dp+dztlTvQaDuFeT4qll9zv0VTWqyjfRo71aaPXRqh89+n9v0TvvvONK/6B5n+5y+e5p9+r5zeKoY2o67Su2WgXwYnVPO/eKBDJpw+e7TNvK9pHYJFKLoJ78mhimRSDNki2LKX0AXra0IA/pU4cXE0/Ru+J6zl1jGzAEYdY/ZqhNFLGGR9Gnt610S6SwO3rWHb0r7rWZn1uEDwi16NO2dYsuWTZfonc9lRN4jt61HnP6sm1UsO0tuqnTXZZpXoyiT0TvFn5BM8dqEbmeoncdRV8Zgp9WCLEYF3++D1atEFFdQmsn9KHY6CS6Y/VPWj9SfYrW39NHDMNGdrqa/vXdYSovP0Kb37uNUmA5Pzuarl31s9i2+swPNHtoF4pNaEuz80/4UGbrNUO07UFXtK140Zp5CTVpO4pydrvroKJgrR69K54to1+mr4UV0hy9i3vvvPS3aW0hTxTdmPFL9Gkz9Q8QSzg1veEtOqCEfleUZlH32DiKSWhLH+41Wgeqqfzn1fRw35YUF92CJn5tncdLFTv1BfGwHHK9ZeiupjrzxoTT8C7jA7hX/9qXIppE09k3vUP7S8up4nCGNjmzItRkan/BJNpXcoYqS76mR89rSbHRzenuT7XVPOoT4p4c2oXGZ2vDxIx3PM/T5x+q6KvPVBzMotQWCRTX7EJ6byeEVjWd2TCJkuFHp67I0TSKEruO1VbfqDpGuU+fL/rK1vf/h0psren+og3xRk+GHyVb6pjA8E/0oS8p30lzL+1CTaOjqE3f39MCcSNoVJ7ZSM9d0Ia6Dn2Ktup+CeX081czaVDzWIqIjKOuT32qrfFpwhDNWFTPRF/+HBpx63yLNYtFn//AF3NEYmcxlQ2G2DGEd0WzBFvfPcY78l6NiI6l9hfeS/Nz51L/JPc8k2pqO+J52vTlLBrcIpYiIqKp9aQlVGy5V+sDmt9Yx8tedpy2hTHgw4oc/iCinTGHnGXovR4CH9j3RlFM0xiKSepAE+ZvobIzR2lz1hhqF2kWfa363kYLd5fQmcPf0GtjuglrYNtz7qZvfgrNkDTmtFxw6xCauoKnXGECx2/RB6qKv6Hpw9tTVGwSRTWJoXY3PEpvLN5IP+lDB1VU9tP39Nn7M+iui1pRVHQSxTeNofYPLKJCdWJI1zAYTM+eJvStb7DoCwBlMmUxhPfmWtshPMY3cK9mDG9PkdHx7nv141zaqwd4mO/VyMhESmwaTe3vmW+x5NcnPK69y5gQa+92/gMtDIGVD0PRGOZMGf6k4+TN9Q1htZs5gmKaxlKzyAiK6P4bevj1/9C6/K20btl8euedbFqSt5U2fZ5Dr076LXWKjaPoxEhq1vkGyt4dGsEn6jUyin4xWvONZJhACUj0geqKg/T1X6+lFk2iqGnbztS5dTw1i9YcxJEiYxIptk1n6t4+iWKa9aEpOU4O4wzD1CTV5Qfok+lXm+7V5jHWe7Vb20SKSeziIbiDYRop1QiaeYYGJcdSTGIydenUilonRlKEbumLoZiEVtStZzuKaxpD3X8/lzaFaLJ1hgklAYs+jWoqP7yecmY+QNf0b03No9wdSUxcC+p00Xh67J9r6YiMfGIYpo5w36uj+qdQq1jrvfro7JW0t4TvVYZxorriEG1YMJMmXHsBdWkRYxB9sRTZ7tc0+pHZtPzHEtMk5wwTTgQp+hiGYRiGYZj6AIs+hmEYhmGYRgCLPoZhGIZhmEYAiz6GYRiGYZhGAIs+hmEYhmGYRgCLPoZhGIZhmEYAiz6GYRiGYZhGQJCiDwtE59A016L2SPqC9DVKFZXs2EA7ToR6xQB3vuG4FrBapurSXZS7/ai+qolva9RiEe4cemBQK4qKSKSb33sv5CuHBLQaiV/nEBrU+qwVqotpe+5Oh5Vn3O0voDp0wuMxwwdcj1axV9LCPeZ1rMMBsZ5sa9d6suqPWEkm52HqnZBA0YkX11r5PZbJgGk7TxvWIVhxojWu/Y+lVG74P6Di4lkyoz/9aty7VFRWz5fhq417t7qU1sv6KjXXV8X6DGodd1VQazIjj2Tksftn7brc8i4VKsfxG9RL3k4qO1NM62deQGfd8u/g82wkBCH6yqlg5ePUNa4HpedsFY2yuqKI1r44mhJa3liDDz5tnd64+MtD3FnXVL41A5ZOmhDbXBMF/ggm17bJI1+kXSdr5iYJSLD4cw71lOqqI7Q6vbfDOZrbX0B1aIPxmActxwwv6qvow2/PtU2mAXM2U6X6I+MTRtEXdBU2ENGHe/eTyefYirGQ4kH0hQK36AtcOBoR9TIF9cJCLxACFn0QHfclxtOAzO+pynAlq8q30+yLO9Mv05fW0GLtlVSYc4d4ow6tOKupfGuG6qJsuiSxXcCiz6dtAyQgwVIL5aprqir30/wxPRzO0dz+AqpDG4zHZNEXON5En9NvjG+w6LOCezd7XK8aE2M69Uz0ueuFRV8gBCz68IBuEZ1KWds8P6ArCtbQm+mDRD5x0c3p5oyl2rCsq5NvPuQ+mp1xMyU0iaTIlsNo1tqDmogszafsNG0/pLPGvEJrCk+J47ZuGim+E0MpP3xB01qm0A2jR4o8Wlz6JM15PtXUsZqH8dzDm8hDHvNMrjnf93OeMeyDYey3TfvMWL5DWDfxwH+2TWvql/6yPswty6oeS5z/rP/RT2Xmpa6q8ufQsI7306dFZWKNxx1ZV1Ns/PmuutUsQB0ue5m2rNHOA+f8dLfWIk8M0d44f4uoy6iBt1O6qwymupS46lzWabvz0ymv8GshLm7O3kEHFtzjttJWF9PWzFv0z7Di5r6ZRr3iE8S+pmF8DG8tm0mXt46miCZxdO6DD9KVzZwEi339V1UZRF/ZGSrevsTkNtBiyP2Us/2Efg7Gc209LI1W7d1Fq6dq7UXf1nXtE2KvpBeeHy3aR0x8N90ybWwX+L95bHdKn/2COA/ztaoylUce21a8GeoC26I++qYvoB+OHTfVvbqvXbtGu0Jdyrzc7QrLQXm4HhLlev/i+vtp0uCeNGXlQfEz2l2fxBb6ixte5B5ocY1od473rQ2O24rjp1IL9R5fU6S1y7IdtDxjNCW6rsuD6dcLS6dof+L+H0xN9fv/ZfqmQDt3I+L+a5us33/Y3ritVk/pYuhVq6eZtDxf1pN2X08crN1LKFvGsu3aUJrrOo5MjtHa9ERXm1aEHY7/TPdkvZytpq+h8jOFNsc8JraHuGkRP4BuvqGLyFdYBw3vxuL3uB70YNr1lNhUq5cpK3bTvpVPUu+ERPE5LXsLlbiePVJsYkgU+6W98TxdnhyjXYeZn9PB0grTdhUuq+R5EyeK7VCG3lOW0P4DK2jS4GSKRHtNy6Htx13Xb0Yq/dIgntzi7JD4LXrQ7ZSGeo/AfTiJVu7ZSasfHiw+txgygbLzj9t39GU7aMWMMZSIZQDju9HEtOspPuFy0/Duoh9LqHj7AnF9UL84p5sM5zS9dRu6+fkn9PPQyn3GKvoMx8L10Ouw3HWdF2BoPlFrZ6Nfpq8LtJd+tOu3JmvnIo49fYkp/xhx7t0s5x5hOXe0s3f08xDtbOl2cXxhJW6XQqlpf6UXXHmhDF8VHBXHQF7i3h37b6sgc51XkvG85n8v8sV1ahnvbg/xou4+o6JS3MN4ni2l6WO7i+NFDbhNnIe4zh6Gd3FdRJ6v2+Wp9dk56UMoIkJ7fsrfUBZ1ePdgyRHxf8uh99Lr02+mpAjUy1Ca8U2hdj/guiyfRVekxIo6w/U9Py2bth85JvaLjNTO+ZdjXqP505GnJgBxv+e9NZn6JGrX8+zRM2jZtmPCraFi/QxqlaCVf2RKrFb+GZ9RUYn6XIObzQJ6cEiy+9rP+FTfrqJgLb01ZQhFRLrOc9piyj92hqohnmdeQLGDbqNJY7qJa9d66EO0fPcPtPqRoRQZGU0tBt9H813lEe1i/TviONgW5z99ybYaMpa5CVD0aVYJiIZvj1gfxJLq0nX0wqC29Isxcyn/+BmqLFxODw1qTRHj59HB0mOiQ0JDnbpyP1VWHaf1My6mpE7j6dOi40L4aP+X6flo1sMzFosIBFDK8KdoAxa4trEYGTt3aaHsPXUp/Vx6SD/mJ0XFpnzlPh/sLaWSvFnUOTGZxmZtorIKLLz9uPg8PnsXlbuOL4THgVOmsh4v22qwelaIfDomtNE7XQmso5lDrhedrRyOi4ttLbbTPp8nOmYIU3kedpY++7pUrJZK/RgtSlUVe2n+rT2o6fh5tHWNds44xyqXEG2SPIIyt56kqooCIbC0Oi8T54Vhfhy7qkoTizERibaiz6n+Pys8pJer4NhamnZhW+qX8Y0mrF3tBr8dKjtqPtfSXLFt99Rb6MXcI0pbqdLFlNYGT1NJ/lv027juom5V0ZcUkSDKBdFpvFbIE8fQf8t/SwgxVbiJh0XeLOoe24dm5B11u0DEt9Lq109Ln1O7Ki4vE9ejqe31MC/ybjpmWTFtz7rBJfK0lwkILuR5srxCfO542cuUf+gb/b7dJu/bwdp9W6i+sMCyP7yLadv0Aa2oX8bXVFpeLERfLK7Vin2udjmcmuF+O1Ak/k8elkYr958iKt1MmeO6a+f/4zHakXWNtl1hqXbug9vRr9KX0Mkz5geiqKfuyaKeVu53PStc2xafQT1dQ01TRtCcLSe0enp4MLUZ/hStP3xKiN4eiW1obOZ3VCru6yeoR1wfmpF7WFzHbvE9XOVGm76VYiMTLaJPlkGKqqrqE7R+5nDLMc9uM0p0nOgAm0UmUr/pX2uiQ0H+DiH2U8khkdfZfS6gm2d+SSVnjorPzTpr9aKKPrnfwVK03xepU2JbmrKiSAg9o+iDSE0eNolW7S/Rt+s7+hVafxjPOu3z5BVFohPzJvpiEyBK91FFaS5NH9COeqTeQrPWHaYq3DOu63DiTKXpHKtddZR8kXbNcO2zxnWnmKSLzT59P2wQbUvLo1yUrbMoW6F2Hj2SxT2Aeq525aG1kZO66DtY8pM4VptLnqQ8XPOKAvrk4cHiWIt+LKYTq6ZSUlwPmrJirziHaUO0Mh8t3UpzLulKvxyTRVuPnabKwhU0eWBrSp3+FZWcKRb5x+Hcl++lipJcmj6wPfVIHec+9yHt6Vdp2rlX5WdSzyS0s2+ptPw0Fax6gnrGn0MZ6w67ziNFXI8V+8pM+x4v20PZY+0tfVodXkJtcV6H5HkNodiki3WB1jwK7WExFZWe1uouqS1NXl5IVSXrRHn7yN/y3xbi6pc2wlIVfS0c8qys1IZcUy6aRCv3lVCx4bczHkSfrMPyyuO0YeYl1LzzeFpdUCz27+Wqo6rqcipY9SR1T2xNY+f9QBUVbkuflo/m01dUjGt9CUWmjKDZm49TJerkkSHUtO0oytlVTOV5M6hFdJIof2HJaSpZ/xJ1adaOJi8vUEYrd9CcEd3orLTFdOx0uXu7ZQVUibob2oF+NSaTthw9TRWFKyhtaApF3foeFRQfpbyZF1B8YjeavGwPlZfkUsagDtQzdRzNXHuIKtFOhnZw5VtJVduzqFeztjRmzkYqPnNKnGOvhHNo+tpDZmNNiKlR0We1Bhr8lvYcFp230bfM3QkXa1an2O6UlvkR5RYZj2HtHGER0YeZvYg+YdGJ70izcrU3b6d89X1symn0kyo4vs7x+AeLdwkRBWvmnA/yLBY+nerTemdccXI1TYweQKNHp2rCsTSPpiVfq1lfDOdhJ/rs69J30QcqD2TTb6QFQIicCn3IvlXGWt1nSViFIntQ+sp9QoAYj23yN1RwrH+b66b/ZKhvKfr046n7KZ/VNijzQt0eNYhodTtjvai/efbNM2OsC39Fn1O7Kjj5vX49pH+3uB5RPawvFMrwLoTO0GFv0M5jB8TLRN/RN9CFHR8Qonv9jEHulwuc71bzfQtLzCJl6BX59Y7vRrPWQeS6t03pcBd9VgAhn0opI1+knSfc7VIM4e7cSHMu6kIDMqUfnPsYC/ecFPd/Ypzd/W9GWvr0fFzWxV+ink58L0RD64w1VOHSiqiniVE9KX3FXiEI25+fThsPuwKjcF0n96Gz0j+ib7KuNpUb+90f18Kr6JOWNKN/n3HfcnFfplLmVvuhLmGhMfyOz8Yhb+NnVfQZ91PLZFu+KmuQh+kzrO9eRF/KyFm084TrZdu4rfrZgHjJvagLDdStnLj2UylBsfQt3LmN5o/vSS2G3EuzF+UKC58E5XyuXbLIQ7u2VXRy9VRq0/Eu+vQAxEWqw/Cutp041m6cQ39q3zeNNh4yPych1PokdKeZa4+4rpOaf39qc8Us+uG4PHeDZdHw+WDpSdoxdxR16JtOG1zHkL56Z0FcluQJS9/AOZu08zDsW3hyl6Pos+I6r8TLdYHWKrY/ZW4pdrWHjTQtOYXGzdtJFfmZdEHsMP03T76Dquiz5Jmi5Vl+ShOvrad/Q2cUxWIXyCFFn16Hpu2s90bVydX0QEJLGudB9O07uo6ea59CA2dvonJXGYz7QXy2jutPc74/6WrrG2l6Shu6Zd4PZtFXsZeyb+tNLYfcS28sRLszjMisn2HKQ6v3hykxaSQt2PWTKEvbK2bRjmOndMsfylaAejV8LixBu7iWOvZLo/U/ay4Nmq/iuXR2uiYKa4oARZ+doJNg+O4Tylm1hbbn3GnxkZOdfkbeT5ZO3iRqMCyz6A2bIdVyS+do8n1SRYAiJp399uxF3we7d1g7atcxjMOjTsevKFxHH2amex6GEw8ZrTPelp9JF/V6nJYvmSqGdPEZ30PgeBN99ufsn+iTgsY9vOyypriGk43JOLRsPLaapxsPfpM29bYoZwFl58zW24BR9DmJPPWzpR4Mv+9bZxZ9xu3kOYzN3mUts3pME+VUlPcxZecsoIWu6456CkT0ObWrA8fXOV6Pcdm7TLlaRJ/Lqpy5JY8yBw2mjOU59EDza7TP+D6/RJQjBuXYY75vWyR0NIg79/fJEdqwtDFpFjtN9EGAHSxzt0uIlgU7vqAXFD84XRBKdwL1/pdDrwZEPRnzEfWkHfPAsXXCCiiHXk3tdt73lJuRKoZv1LL/cuzrlC3yeFcvt0kMmUqgWPqKsmlEUnvTdvgd1rXW09fQqVzPfoueRJ76WRV9xu08iT5Hkad+9kH0OYo89bMBcYxk9zHN+Zqjd8sL19FHWZP14dezR2tD5eI8RB47zXnEXekSc27RJ9rSBzmUnTOfMtO14VrRPndup/lje9qWEXmluIYQ1Xa9UIoXG5Gnfv6pVBM3cpjWmH4x9l3af2ydJsbm73S/3Pko+kzn5RqGjk68SBdoEGsLXVG3RtGniR9DRK4Hnz5V9Bn3M4q+ysIcurRZB/G/aqXyJPqMkbxm0VdOResXU454jmrDtbhvPVn69h3IoUubowxuEYcy/rlnGyFGS9dlUHK8W1Q6iT5RlsJc0e5wXDw/MEy8JP8IFSz4PcU1u5gW7NaEr9gWQjCpM01bW0i5rrKoIk/9XIRyz7xADPla28W/qKDEer1DRcCiTw55WQI5XEOEsMTAB82bpc8noeLy/dEiG83CzVPnqOVrjoqUotNiaXIQfb5Y+jwfX+L2C7P+5rJAGC18J8wWPzlUWbOiTxuexLBmav+WYjivyGXpmzOss+Vaa/lpQ7+htPQdKFhA18Z2pJtm/IuyF3xMuYWwSpktfU4iT/0sxIqNlc7O0mcn+vyz9JULC1Vk0uU0fV42ZX+wngqOBG7pc2pXsPQ5Xg8FVfRJdwHdwlewz/QZ7gCiLvyw9PWPGUpZW0tM3wsMAkwVfZ4tfYogEvf/GIqX/n4GPIk+WPrMxzAg2u01Jmuep99Caemrv6LPaJELXPT5bOkzBXVIPzTN9wxiyRdLnxBO43tR0zHT6P2cHFqUe4COymN5sfQZrWEmPIg89bO09BktWkY0Aey/6NOsUb0oYsw0ek+c137tvAyWPifRF4ylz0n0BWrpsxd9J2j/wj9STPPL6YX35ovn6IHDq0Ji6fNV9LmpouIdSykDrgPj/k0/rpnu1dJnJ/LUz9LSp1sF1cPWIAGLPtnBYQjWMmVLbG/h0+SLT5+tUNlzUPh6SX8mGVSQ3OEu+rSo1PPUFi4RclabUS6H8M2UObab3pka/bM42hZAAAAMQElEQVR+LivVhpEwLJJfYhGHwtLng0+fY+fs8k2Tw6SyLHaRzVJI6FYh15Cq9O0DRmHibcoWVcS4D+Qs+mTdwJfuRGGOEF5Gnz53gITmq9Y7boAQQiIgIK6PaAdl5Sc8+vQ51X/WNrdPHyxwzWO0NmQMjBDC8sQRjyJP/Yx6kL56OB7KLX3ujHWk1pddvXj16XMdW/etc72sxDTVotzh92IvFoGXKVuM51VW7PF6GDEKVC161+3LZ8wLb7Oab1+V6b71xacPwgrBKttPlLv8CweLa7XzOK6VveiTfnsth9xP2fknTD59C39U/P3E/X+rGDKGL5sRT6Lvp1KcmzwGrOuopyeoT/wAMQyKdntOfB9Kl4ERhctp8gAMqW+mcsNvpaJNh86nr/6IvtO0Y+41dHZbrezSbw5W4GBEn3hGz72GWg7Vrouer+LTN3/r/2jagHbUZyr8FMt13z/hc1eSJ3z64AsHv0B57VLhK+nyuYOIkeIQ3xeXV+rCMS7hfJqz9aTwHeue0FP49JWf2SsEIoas8w9/J4Rpv/Qc0XdJnzn89sOxw44iz+4zBOS5CedQWrYWZKH5B0KwbqLTp5xFX1FxIa12EGO4TiIAZPpXwl/ceF4Qcx5F35ntlHlxV+qXhnM75ZdPn5Poq6w6IXzy4NO3Yl8pVRzIoWtbJtGA2ZvoFCxs/oi+Xdp2mr9iGVWLgJWxFBeZQBfO/o7OVLinbPHXp88X0VddCl88zeexEMEbpd9T1i096az0xXTkpOaX58mnz07k2X2uys+i8xLPpbR5m4UeQLuYMgii9Tsqt7ylho4gRB8wR7WKNGY6ZecW6pVYUfgFzXBFPVoj+zwIFSV6F35xc/O0aFQpHjEEmbn5M+tQomFfDAshctM9/541elSPxDXk+/rcxwwioJwK1ryiR1Gq0bvOnfMZ07HgJ3fe5H84+Ci5OmMhgBA9qwktYzCGSfS5nPeR568z19FaT3VpxEH03fT+F+ZgAEU8q9Gi5uhgd/0EEr2LuiwTTv+ucpXs014emkRqUXmTX6PM9EGWgA87kad+Rj3AsgiLqXrtfBV9Rist8vAUvWts7yKaLus1ca4QVCVw4l75uKhDu3kSPbZrw3kJi53H62FEE4TGY4pgmiT3dEsQP90T2pv8AR3vWxuM0btIiDL+BlHGBgGmij7ZpnCdfYnexf2flWs9P0+iD8dUo3dRTzPXFLmscOboXT3iVQhbrU17i96VZdCFEoqA83oJ0aLasLcavVtvRB9ORkRkakOHqLvnnxvtirINQvSZ6sj36F3x/Ex/h9YVai9FEHP9Rt9AvRISbaNrNUtbMRWseVVcR+TRfMi9lJWZ5gpWKaTqKnP0LoaPl+UfE9fRGL0r2rWM7PUi8iyflehdGdkKISvq20H0ibKvekIMMSZfrloKy6lg7at0RYrrvAYbzmt5oUfRh+NUFH5JMwOI3nUSfaLsavTu9MVCMKPN+iX6dpdQOco3rrsYFkf7mDTn7/TA4GT6VdpiOnFaC3pAvbQY8QS98Zw5enfdS2NFNLB2Pc3Ru76IPtFHGaJ3xf2f9jatLSjT2kXhlzTLVTa76F0nkWf5rETvqlHCNUWQoo9hwhtVzIUC5+FdhmFqA00sQZy6ffoYhvEOiz6mQRMK0Qf/yRGJncXwfmlFpRjevaJZgk8+dQzDhB4WfQwTGCz6mAZNKESfOuGyGLZ9c63zFDwMw9QoLPoYJjBY9DEMwzAMwzQCWPQxDMMwDMM0AmpE9FkiWgOkunQX5W7HtB3WSF871OPq+4cKQ1SwXVn8LW9DocGdd3Uxbc/daZkIOGgM+YZk2JlhGIZh/CBsRZ+nCX59Idj97UBHbb8KiXK8hiJ+fKAm6rkuqanI3JrKl2EYhmF8JWxFn2nFiQAIdn87PFlnvK2Q0VCpiXquSzyvmhE4NZUvwzAMw/hKEKLPPDGz44TFSuSjmGw3fYFrguZiys+ZaplgFqtcyLVFbdd3VfbDZLBrCk/px735vfdM+/8u7T4amnybYUJUbSJkbYUPs4AzTjRrnJQWgq+1a7LVmETzMmI4rl155SS+xnOTkxk71Z0FZZJqea52wlIXpa6l4341+nF61nV89+oN2nYJsVeKSasxATKiUeWqKuJ3hzqQx2x6w2ga3sq8ZqB6neRyaZhUd3bGzeI4pjpwrVYhjy8n5rUT1E7XG3grq+Pxber1m0JtlRj5Hc5DrA4SN4BuvqGLbxNh25TVKV/j5N9O7UFMLo1Vb2a/IO4hcY6z/seRwwzDMIzfBCz6tFn8U0xLk8nlraT4Gpu9WyxhJr+XqwN0jW8lBCHy6OZaCaAayxfNuFhfgcLRclZ2Rgg2LP82deV+qizNFUtGifVqS/PcS2cZ9hfrFN7SQ59XTa4/qs6z5mnZOKxB66+lD2JGlLHquOncPNWdOVPzqhyyfNrqDie9ij4IBHEM19JoUuRKAaud52kx79xv47pr18FDHcil82Lie+pltTtvo+izrYMCLLNlWGZPWSrPjCbQ7a73iRLtf89ltTl+0XHHej15ao/JIoe6wjJuWJpOiGIPYhtL9jmV1S5fuY+nZf7O5LqXkRMrvOTNok4JbWjKyiKlnhiGYRjGM4GJPpcYaXd+On17RLO4GBeyN4ovFaMPWOWBbLqmeQL1nTybFhqWbgPexITx2BKjhdE87KgJhw6XvawvQ/VA82ssvnlWnz3zeqj+ij7jUlt6J79HExxOdWdek9e9vnFa5kfm5ds8iA8p+ozHF+cc2UMIO/U8jcc/muuhDmzytTtv43Wyq4OFP3xBz7bBGqdSdJvr2YQrT7vrrZ6Ht7K6r1+xY72qw7CWY/hQ73ZltcvX6VoZ/f9gETQeX7Tx1vb3FsMwDMN4IkDRp3V88ndjQkdVcHydQfSVU1Hex5Sds4AWZqaLYS8MBbp/+0isq4p9jcNzTmLiYPFuR98oZ9HnEj3Nr6HM/BKTADTsTYU5d1isTeicsXYrhnP9FX2ehIFab7Lu1HMSa4cuesMy9Gdaq9bhGMbfjHVjOQ9Z3rH/pLU5dzrWQUbeT5Z8nc5bij678mWve8/iB2gpkwtVLLnxfL3symo8hlO9lpzeay/O1LqyyfeD3Tscymo9D4/7GITu11+Zj8+ij2EYhgmUAEWfZumzWzQe6L512TuERSUy6XKaPi+bsj9YTwVHHKI9Xb5/YlFzVbTZiAk7a4on0ece0v2EltsM7QKLVSdIS5+tMHBZ+pzqziMuPzijJct9DM9WrlBa+oIVfbVp6bM7vuUYhnpVRZhlH8u1tR7TrqxOos/uWqmWPhZ9DMMwTCgITPShE8ufQ33i+ugBAPCnSr+wlejIEYgB8SUd+1OGP0UbjpzWO9eYpvF0Qeb3VJw3i7rG9RD+T1XVVSbfMscpUFx+TXK/ivK9NP/WHqLTzD+0Rhd91qlEtM45otf51DfqMsvQLvDkz+bNp8+xvDaCw1PdmYa4XX6Ouu9bdbHBN08Tj2e1GaUFqBj94lxCQvqzVZQfoNVTB+nXAWWRfmI/l5WafAo91YH0kzOel9N5exJ9i/Yc9Munz/l6f+NXWR2Pb6jXzwr2maZWsVxz1wuPXb1L/zy7su48dsA2X198+lj0MQzDMKEgYNGnRhwaowpNQ4mFX9AMVwSpWLM06zWxjwhGOHPcFOloXNO0qqJACBXbiEklQvLsMbNoxfbjpuMa99cDOFyCRoo4O4zlNUWDerIUQZp4Kq9lX+e6s6BEmSIadW6eNQIVw5OIxjVZuS4YRdcPTDLVEUBZMAQ6enSqvq8xetixDmzErNN5exR9qIMgondN5+JHWU3Hd6xXLdgIx4JY27LG5po71Tu2cSyrp3zLqWDNK3qEuxq96yT6YD3MHt2DBSDDMAzjE0GIvvoHhs1WpQ8XlsQGjY3gMaIKibrHw/AuwzAMwzAhoVGJPkQLj+02yTI3X4MjzEWf7t/mGpaVQ6QB+TkyDMMwDOMTjUP0uUSQnLfOdhLkhkSYiz5Y9oq3L6FprmFZDA2fN/kf5ilpGIZhGIYJKY1D9DEMwzAMwzRyWPQxDMMwDMM0Alj0MQzDMAzDNAJY9DEMwzAMwzQCWPQxDMMwDMM0AnwSfZw4ceLEiRMnTpwaRmLRx4kTJ06cOHHi1AiSR9HHMAzDMAzD1G88Du8yDMMwDMMwDRcWfQzDMAzDMI2A/weWr+nSHMAssQAAAABJRU5ErkJggg==" mimetype="image/png" height="auto" width="auto" filename="images/figure-e2.png"/></figure>
</td>
</tr></tbody>
</table>
</annex><annex id="_d28fdfeb-5277-7d6b-5dc8-f7cdc959a59a" obligation="" language="" script=""><title id="_50f73363-b972-5cb7-2f6e-e1b2e3ad6144">Bibliography</title><references id="_764471d4-a28a-2f6e-4542-52622ac0faf3" normative="false" obligation="informative">
<title id="_e2f6945b-81b3-7219-b4ad-b6fda069bd90">Bibliography</title><bibitem id="_322a6573-c40c-a522-1133-33e29de54402" type="standard" schema-version="v1.2.9" anchor="ISO_8601_2004">
  <fetched>2026-04-16</fetched>
  
<title type="title-intro" format="text/plain" language="en" script="Latn">Data elements and interchange formats</title>

  
<title type="title-main" format="text/plain" language="en" script="Latn">Information interchange</title>

  
<title type="title-part" format="text/plain" language="en" script="Latn">Representation of dates and times</title>

  
<title type="main" format="text/plain" language="en" script="Latn">Data elements and interchange formats — Information interchange — Representation of dates and times</title>

  <uri type="src">https://www.iso.org/standard/40874.html</uri>
  <uri type="rss">https://www.iso.org/contents/data/standard/04/08/40874.detail.rss</uri>
  <docidentifier type="ISO" primary="true">ISO 8601:2004</docidentifier>
  <docidentifier type="iso-reference">ISO 8601:2004(E)</docidentifier>
  <docidentifier type="URN">urn:iso:std:iso:8601:stage-95.99</docidentifier>
  <docnumber>8601</docnumber>
  <date type="published">
    <on>2004-12</on>
  </date>
  <contributor>
    <role type="publisher"/>
    <organization>
      
<name>International Organization for Standardization</name>

      <abbreviation>ISO</abbreviation>
      <uri>www.iso.org</uri>
    </organization>
  </contributor>
  <edition>3</edition>
  <note type="Unpublished-Status"><p id="_a63bb3f7-f708-9fe4-6e6c-86fe2d083b48">Cancelled and replaced by ISO 8601-1:2019.</p></note><language>en</language>
  <language>fr</language>
  <script>Latn</script>
  <abstract format="text/plain" language="en" script="Latn">ISO 8601:2004 is applicable whenever representation of dates in the Gregorian calendar, times in the 24-hour timekeeping system, time intervals and recurring time intervals or of the formats of these representations are included in information interchange. It includes
- calendar dates expressed in terms of calendar year, calendar month and calendar day of the month;
- ordinal dates expressed in terms of calendar year and calendar day of the year;
- week dates expressed in terms of calendar year, calendar week number and calendar day of the week;
- local time based upon the 24-hour timekeeping system;
- Coordinated Universal Time of day;
- local time and the difference from Coordinated Universal Time;
- combination of date and time of day;
- time intervals;
- recurring time intervals.
ISO 8601:2004 does not cover dates and times where words are used in the representation and dates and times where characters are not used in the representation.
ISO 8601:2004 does not assign any particular meaning or interpretation to any data element that uses representations in accordance with ISO 8601:2004. Such meaning will be determined by the context of the application.</abstract>
  <status>
    <stage>95</stage>
    <substage>99</substage>
  </status>
  <copyright>
    <from>2004</from>
    <owner>
      <organization>
        
<name>ISO</name>

      </organization>
    </owner>
  </copyright>
  <relation type="obsoletes">
    <bibitem type="standard">
      <formattedref format="text/plain">ISO 8601:2000</formattedref>
      <docidentifier type="ISO" primary="true">ISO 8601:2000</docidentifier>
    </bibitem>

  </relation>
  <relation type="updates">
    <bibitem type="standard">
      <formattedref format="text/plain">ISO 8601-1:2019</formattedref>
      <docidentifier type="ISO" primary="true">ISO 8601-1:2019</docidentifier>
      <date type="circulated">
        <on>2019-02-25</on>
      </date>
    </bibitem>

  </relation>
  <relation type="updates">
    <bibitem type="standard">
      <formattedref format="text/plain">ISO 8601-2:2019</formattedref>
      <docidentifier type="ISO" primary="true">ISO 8601-2:2019</docidentifier>
      <date type="circulated">
        <on>2019-02-25</on>
      </date>
    </bibitem>

  </relation>
  <place>
    <city>Geneva</city>
  </place>
</bibitem><bibitem id="_c3b3c023-9d5a-e280-72ca-d2f162745c12" type="standard" schema-version="v1.2.9" anchor="IEC_60068_2_78_2012">
  <fetched>2026-04-16</fetched>
  
<title type="title-intro" format="text/plain" language="en" script="Latn">Environmental testing</title>

  
<title type="title-main" format="text/plain" language="en" script="Latn">Part 2-78: Tests</title>

  
<title type="title-part" format="text/plain" language="en" script="Latn">Test Cab: Damp heat, steady state</title>

  
<title type="main" format="text/plain" language="en" script="Latn">Environmental testing — Part 2-78: Tests — Test Cab: Damp heat, steady state</title>

  <uri type="src">https://webstore.iec.ch/publication/560</uri>
  <uri type="obp">https://webstore.iec.ch/preview/info_iec60068-2-78{ed2.0}b.pdf</uri>
  <docidentifier type="IEC" primary="true">IEC 60068-2-78:2012</docidentifier>
  <docidentifier type="URN">urn:iec:std:iec:60068-2-78:2012-10:::</docidentifier>
  <date type="published">
    <on>2012-10-30</on>
  </date>
  <date type="stable-until">
    <on>2025-08-06</on>
  </date>
  <date type="obsoleted">
    <on>2025-08-06</on>
  </date>
  <contributor>
    <role type="publisher"/>
    <organization>
      
<name>International Electrotechnical Commission</name>

      <abbreviation>IEC</abbreviation>
      <uri>www.iec.ch</uri>
    </organization>
  </contributor>
  <edition>2</edition>
  <language>en</language>
  <language>fr</language>
  <language>es</language>
  <script>Latn</script>
  <abstract format="text/html" language="en" script="Latn">IEC 60068-2-78:2012 establishes a test method for determining the ability of components or equipment to withstand transportation, storage and use under conditions of high humidity. The object of this standard is to investigate the effect of high humidity at constant temperature without condensation on a specimen over a prescribed period. It is applicable to small equipment or components as well as large equipment, and can be applied to both heat-dissipating and non-heat-dissipating specimens. This second edition cancels and replaced the first edition, published in 2001 and constitutes a technical revision. This edition includes editorial and format changes with respect to the previous edition:<br/>- The test chamber from IEC 60068-3-6 has been introduced.</abstract>
  <status>
    <stage>REVISED</stage>
  </status>
  <copyright>
    <from>2012</from>
    <owner>
      <organization>
        
<name>International Electrotechnical Commission</name>

        <abbreviation>IEC</abbreviation>
        <uri>www.iec.ch</uri>
      </organization>
    </owner>
  </copyright>
  <place>
    <city>Geneva</city>
  </place>
</bibitem><bibitem id="_040ffd08-f5d1-304d-c5cb-bdff1c3eedbb" type="standard" schema-version="v1.2.9" anchor="IEC_60068_3_4_2001">
  <fetched>2026-04-16</fetched>
  
<title type="title-intro" format="text/plain" language="en" script="Latn">Environmental testing</title>

  
<title type="title-main" format="text/plain" language="en" script="Latn">Part 3-4: Supporting documentation and guidance</title>

  
<title type="title-part" format="text/plain" language="en" script="Latn">Damp heat tests</title>

  
<title type="main" format="text/plain" language="en" script="Latn">Environmental testing — Part 3-4: Supporting documentation and guidance — Damp heat tests</title>

  <uri type="src">https://webstore.iec.ch/publication/571</uri>
  <uri type="obp">https://webstore.iec.ch/preview/info_iec60068-3-4{ed1.0}b.pdf</uri>
  <docidentifier type="IEC" primary="true">IEC 60068-3-4:2001</docidentifier>
  <docidentifier type="URN">urn:iec:std:iec:60068-3-4:2001-08:::</docidentifier>
  <date type="published">
    <on>2001-08-28</on>
  </date>
  <date type="stable-until">
    <on>2023-06-29</on>
  </date>
  <date type="obsoleted">
    <on>2023-06-29</on>
  </date>
  <contributor>
    <role type="publisher"/>
    <organization>
      
<name>International Electrotechnical Commission</name>

      <abbreviation>IEC</abbreviation>
      <uri>www.iec.ch</uri>
    </organization>
  </contributor>
  <edition>1</edition>
  <language>en</language>
  <language>fr</language>
  <language>es</language>
  <script>Latn</script>
  <abstract format="text/html" language="en" script="Latn">IEC 60068-3-4:2001 Provides the necessary information to assist in preparing relevant specifications, such as standards for components or equipment, in order to select appropriate tests and test severities for specific products and, in some cases, specific types of application. The object of damp heat tests is to determine the ability of products to withstand the stresses occurring in a high relative humidity environment, with or without condensation, and with special regard to variations of electrical and mechanical characteristics. Damp heat tests may also be utilized to check the resistance of a specimen to some forms of corrosion attack.</abstract>
  <status>
    <stage>REVISED</stage>
  </status>
  <copyright>
    <from>2001</from>
    <owner>
      <organization>
        
<name>International Electrotechnical Commission</name>

        <abbreviation>IEC</abbreviation>
        <uri>www.iec.ch</uri>
      </organization>
    </owner>
  </copyright>
  <place>
    <city>Geneva</city>
  </place>
</bibitem><bibitem id="_500a1dec-6cbc-538e-0324-d19486f19b5b" type="standard" schema-version="v1.2.9" anchor="IEC_61000_4_11">
  <fetched>2026-04-16</fetched>
  
<title type="title-intro" format="text/plain" language="en" script="Latn">Electromagnetic compatibility (EMC)</title>

  
<title type="title-main" format="text/plain" language="en" script="Latn">Part 4-11: Testing and measurement techniques</title>

  
<title type="title-part" format="text/plain" language="en" script="Latn">Voltage dips, short interruptions and voltage variations immunity tests for equipment with input current up to 16 A per phase</title>

  
<title type="main" format="text/plain" language="en" script="Latn">Electromagnetic compatibility (EMC) — Part 4-11: Testing and measurement techniques — Voltage dips, short interruptions and voltage variations immunity tests for equipment with input current up to 16 A per phase</title>

  <uri type="src">https://webstore.iec.ch/publication/63503</uri>
  <uri type="obp">https://webstore.iec.ch/preview/info_iec61000-4-11{ed3.0}b.pdf</uri>
  <docidentifier type="IEC" primary="true">IEC 61000-4-11:2020</docidentifier>
  <docidentifier type="URN">urn:iec:std:iec:61000-4-11:2020-01:::</docidentifier>
  <date type="published">
    <on>2020-01-28</on>
  </date>
  <date type="stable-until">
    <on>2028-12-31</on>
  </date>
  <contributor>
    <role type="publisher"/>
    <organization>
      
<name>International Electrotechnical Commission</name>

      <abbreviation>IEC</abbreviation>
      <uri>www.iec.ch</uri>
    </organization>
  </contributor>
  <edition>3</edition>
  <language>en</language>
  <language>fr</language>
  <language>es</language>
  <script>Latn</script>
  <abstract format="text/html" language="en" script="Latn">IEC 61000-4-11:2020 defines the immunity test methods and range of preferred test levels for electrical and electronic equipment connected to low-voltage power supply networks for voltage dips, short interruptions, and voltage variations. This document applies to electrical and electronic equipment having a rated input current not exceeding 16 A per phase, for connection to 50 Hz or 60 Hz AC networks. It does not apply to electrical and electronic equipment for connection to 400 Hz AC networks. Tests for these networks will be covered by future IEC documents. The object of this document is to establish a common reference for evaluating the immunity of electrical and electronic equipment when subjected to voltage dips, short interruptions and voltage variations.<br/>NOTE 1 Voltage fluctuation immunity tests are covered by IEC 61000-4-14. The test method documented in this document describes a consistent method to assess the immunity of equipment or a system against a defined phenomenon.<br/>NOTE 2 As described in IEC Guide 107, this is a basic EMC publication for use by product committees of the IEC. As also stated in Guide 107, the IEC product committees are responsible for determining whether this immunity test standard should be applied or not, and, if applied, they are responsible for defining the appropriate test levels. Technical committee 77 and its sub-committees are prepared to co-operate with product committees in the evaluation of the value of particular immunity tests for their products. This third edition cancels and replaces the second edition published in 2004 and Amendment 1:2017. This edition constitutes a technical revision. This edition includes the following significant technical changes with respect to the previous edition:<br/>- rise time and fall time of transients are now defined terms in Clause 3;<br/>- the origin of voltage dips and short interruptions is now stated in Clause 4.<br/>The contents of the corrigendum of May 2020 and October 2022 have been included in this copy.</abstract>
  <status>
    <stage>PUBLISHED</stage>
  </status>
  <copyright>
    <from>2020</from>
    <owner>
      <organization>
        
<name>International Electrotechnical Commission</name>

        <abbreviation>IEC</abbreviation>
        <uri>www.iec.ch</uri>
      </organization>
    </owner>
  </copyright>
  <place>
    <city>Geneva</city>
  </place>
</bibitem><bibitem id="_2e005ece-b1bb-e9ca-35bc-c0211a207661" type="standard" schema-version="v1.2.9" anchor="IEC_61000_4_1">
  <fetched>2026-04-16</fetched>
  
<title type="title-intro" format="text/plain" language="en" script="Latn">Electromagnetic compatibility (EMC)</title>

  
<title type="title-main" format="text/plain" language="en" script="Latn">Part 4-1: Testing and measurement techniques</title>

  
<title type="title-part" format="text/plain" language="en" script="Latn">Overview of IEC 61000-4 series</title>

  
<title type="main" format="text/plain" language="en" script="Latn">Electromagnetic compatibility (EMC) — Part 4-1: Testing and measurement techniques — Overview of IEC 61000-4 series</title>

  <uri type="src">https://webstore.iec.ch/publication/4158</uri>
  <uri type="obp">https://webstore.iec.ch/preview/info_iec61000-4-1{ed3.0}b.pdf</uri>
  <docidentifier type="IEC" primary="true">IEC 61000-4-1:2006</docidentifier>
  <docidentifier type="URN">urn:iec:std:iec:61000-4-1:2006-10:::</docidentifier>
  <date type="published">
    <on>2006-10-25</on>
  </date>
  <date type="stable-until">
    <on>2016-04-27</on>
  </date>
  <date type="obsoleted">
    <on>2016-04-27</on>
  </date>
  <contributor>
    <role type="publisher"/>
    <organization>
      
<name>International Electrotechnical Commission</name>

      <abbreviation>IEC</abbreviation>
      <uri>www.iec.ch</uri>
    </organization>
  </contributor>
  <edition>3</edition>
  <language>en</language>
  <language>fr</language>
  <language>es</language>
  <script>Latn</script>
  <abstract format="text/html" language="en" script="Latn">The object of this part of IEC 61000 is to give applicability assistance to the technical committees of IEC or other bodies, users and manufacturers of electrical and electronic equipment on EMC standards within the IEC 61000-4 series on testing and measurement techniques and to provide general recommendations concerning the choice of relevant tests.This standard has the status of a basic EMC publication in accordance with IEC Guide 107.</abstract>
  <status>
    <stage>REPLACED</stage>
  </status>
  <copyright>
    <from>2006</from>
    <owner>
      <organization>
        
<name>International Electrotechnical Commission</name>

        <abbreviation>IEC</abbreviation>
        <uri>www.iec.ch</uri>
      </organization>
    </owner>
  </copyright>
  <place>
    <city>Geneva</city>
  </place>
</bibitem><bibitem id="_6a5ab9c9-9822-8f62-4def-15cc5bb91e29" type="standard" schema-version="v1.2.9" anchor="IEC_61000_4_29">
  <fetched>2026-04-16</fetched>
  
<title type="title-intro" format="text/plain" language="en" script="Latn">Electromagnetic compatibility (EMC)</title>

  
<title type="title-main" format="text/plain" language="en" script="Latn">Part 4-29: Testing and measurement techniques</title>

  
<title type="title-part" format="text/plain" language="en" script="Latn">Voltage dips, short interruptions and voltage variations on d.c. input power port immunity tests</title>

  
<title type="main" format="text/plain" language="en" script="Latn">Electromagnetic compatibility (EMC) — Part 4-29: Testing and measurement techniques — Voltage dips, short interruptions and voltage variations on d.c. input power port immunity tests</title>

  <uri type="src">https://webstore.iec.ch/publication/4206</uri>
  <uri type="obp">https://webstore.iec.ch/preview/info_iec61000-4-29{ed1.0}b.pdf</uri>
  <docidentifier type="IEC" primary="true">IEC 61000-4-29:2000</docidentifier>
  <docidentifier type="URN">urn:iec:std:iec:61000-4-29:2000-08:::</docidentifier>
  <date type="published">
    <on>2000-08-30</on>
  </date>
  <date type="stable-until">
    <on>2026-12-31</on>
  </date>
  <contributor>
    <role type="publisher"/>
    <organization>
      
<name>International Electrotechnical Commission</name>

      <abbreviation>IEC</abbreviation>
      <uri>www.iec.ch</uri>
    </organization>
  </contributor>
  <edition>1</edition>
  <language>en</language>
  <language>fr</language>
  <language>es</language>
  <script>Latn</script>
  <abstract format="text/html" language="en" script="Latn">Establishes a common and reproducible basis for testing electrical and electronic equipment when subjected to voltage dips, short interruptions or voltage variations on d.c. power ports. This standard defines: — the range of test levels; — the test generator; — the test set-up; — the test procedure.</abstract>
  <status>
    <stage>PUBLISHED</stage>
  </status>
  <copyright>
    <from>2000</from>
    <owner>
      <organization>
        
<name>International Electrotechnical Commission</name>

        <abbreviation>IEC</abbreviation>
        <uri>www.iec.ch</uri>
      </organization>
    </owner>
  </copyright>
  <place>
    <city>Geneva</city>
  </place>
</bibitem><bibitem id="_35049652-44ac-6d32-2bb8-a3451def1ce3" type="standard" schema-version="v1.2.9" anchor="IEC_61000_4_2_2008">
  <fetched>2026-04-16</fetched>
  
<title type="title-intro" format="text/plain" language="en" script="Latn">Electromagnetic compatibility (EMC)</title>

  
<title type="title-main" format="text/plain" language="en" script="Latn">Part 4-2: Testing and measurement techniques</title>

  
<title type="title-part" format="text/plain" language="en" script="Latn">Electrostatic discharge immunity test</title>

  
<title type="main" format="text/plain" language="en" script="Latn">Electromagnetic compatibility (EMC) — Part 4-2: Testing and measurement techniques — Electrostatic discharge immunity test</title>

  <uri type="src">https://webstore.iec.ch/publication/4189</uri>
  <uri type="obp">https://webstore.iec.ch/preview/info_iec61000-4-2{ed2.0}b.pdf</uri>
  <docidentifier type="IEC" primary="true">IEC 61000-4-2:2008</docidentifier>
  <docidentifier type="URN">urn:iec:std:iec:61000-4-2:2008-12:::</docidentifier>
  <date type="published">
    <on>2008-12-09</on>
  </date>
  <date type="stable-until">
    <on>2025-03-07</on>
  </date>
  <date type="obsoleted">
    <on>2025-03-07</on>
  </date>
  <contributor>
    <role type="publisher"/>
    <organization>
      
<name>International Electrotechnical Commission</name>

      <abbreviation>IEC</abbreviation>
      <uri>www.iec.ch</uri>
    </organization>
  </contributor>
  <edition>2</edition>
  <language>en</language>
  <language>fr</language>
  <language>es</language>
  <script>Latn</script>
  <abstract format="text/html" language="en" script="Latn">IEC 61000-4-2:2008 relates to the immunity requirements and test methods for electrical and electronic equipment subjected to static electricity discharges, from operators directly, and from personnel to adjacent objects. It additionally defines ranges of test levels which relate to different environmental and installation conditions and establishes test procedures. The object of IEC 61000-4-2:2008 is to establish a common and reproducible basis for evaluating the performance of electrical and electronic equipment when subjected to electrostatic discharges. In addition, it includes electrostatic discharges which may occur frompersonnel to objects near vital equipment. IEC 61000-4-2:2008 defines typical waveform of the discharge current, range of test levels, test equipment, test setup, test procedure, calibration procedure and measurement uncertainty. IEC 61000-4-2:2008 gives specifications for test performed in;laboratories; and;post-installation tests; performed on equipment in the final installation. This second edition cancels and replaces the first edition published in 1995, its amendment 1 (1998) and its amendment 2 (2000) and constitutes a technical revision. It has the status of a basic EMC publication in accordance with IEC Guide 107. The main changes with respect to the first edition of this standard and its amendments are the following:<br/>- the specifications of the target have been extended up to 4 GHz. An example of target matching these requirements is also provided;<br/>- information on radiated fields from human-metal discharge and from ESD generators is provided;<br/>- measurement uncertainty considerations with examples of uncertainty budgets are given too.</abstract>
  <status>
    <stage>REVISED</stage>
  </status>
  <copyright>
    <from>2008</from>
    <owner>
      <organization>
        
<name>International Electrotechnical Commission</name>

        <abbreviation>IEC</abbreviation>
        <uri>www.iec.ch</uri>
      </organization>
    </owner>
  </copyright>
  <place>
    <city>Geneva</city>
  </place>
</bibitem><bibitem id="_9d68542a-e113-a1a9-d341-abda17fbfc71" type="standard" schema-version="v1.2.9" anchor="IEC_61000_4_3">
  <fetched>2026-04-16</fetched>
  
<title type="title-intro" format="text/plain" language="en" script="Latn">Electromagnetic compatibility (EMC)</title>

  
<title type="title-main" format="text/plain" language="en" script="Latn">Part 4-3 : Testing and measurement techniques</title>

  
<title type="title-part" format="text/plain" language="en" script="Latn">Radiated, radio-frequency, electromagnetic field immunity test</title>

  
<title type="main" format="text/plain" language="en" script="Latn">Electromagnetic compatibility (EMC) — Part 4-3 : Testing and measurement techniques — Radiated, radio-frequency, electromagnetic field immunity test</title>

  <uri type="src">https://webstore.iec.ch/publication/59849</uri>
  <uri type="obp">https://webstore.iec.ch/preview/info_iec61000-4-3{ed4.0}en.pdf</uri>
  <uri type="obp">https://webstore.iec.ch/preview/info_iec61000-4-3{ed4.0}b.pdf</uri>
  <docidentifier type="IEC" primary="true">IEC 61000-4-3:2020</docidentifier>
  <docidentifier type="URN">urn:iec:std:iec:61000-4-3:2020-09:::</docidentifier>
  <date type="published">
    <on>2020-09-08</on>
  </date>
  <date type="stable-until">
    <on>2027-12-31</on>
  </date>
  <contributor>
    <role type="publisher"/>
    <organization>
      
<name>International Electrotechnical Commission</name>

      <abbreviation>IEC</abbreviation>
      <uri>www.iec.ch</uri>
    </organization>
  </contributor>
  <edition>4</edition>
  <language>en</language>
  <language>fr</language>
  <script>Latn</script>
  <abstract format="text/html" language="en" script="Latn">IEC 61000-4-3:2020 is applicable to the immunity requirements of electrical and electronic equipment to radiated electromagnetic energy. It establishes test levels and the required test procedures. The object of this document is to establish a common reference for evaluating the immunity of electrical and electronic equipment when subjected to radiated, radio-frequency electromagnetic fields. The test method documented in this part of IEC 61000 describes a consistent method to assess the immunity of an equipment or system against RF electromagnetic fields from RF sources not in close proximity to the EUT. The test environment is specified in Clause 6. NOTE 1 As described in IEC Guide 107, this is a basic EMC publication for use by product committees of the IEC. As also stated in Guide 107, the IEC product committees are responsible for determining whether this immunity test standard should be applied or not, and if applied, they are responsible for determining the appropriate test levels and performance criteria. TC 77 and its sub-committees are prepared to co-operate with product committees in the evaluation of the value of particular immunity tests for their products. NOTE 2 Immunity testing against RF sources in close proximity to the EUT is defined in IEC 61000-4-39. Particular considerations are devoted to the protection against radio-frequency emissions from digital radiotelephones and other RF emitting devices. NOTE 3 Test methods are defined in this part for evaluating the effect that electromagnetic radiation has on the equipment concerned. The simulation and measurement of electromagnetic radiation is not adequately exact for quantitative determination of effects. The test methods defined in this basic document have the primary objective of establishing an adequate reproducibility of testing configuration and repeatability of test results at various test facilities. This document is an independent test method. It is not possible to use other test methods as substitutes for claiming compliance with this document. This fourth edition cancels and replaces the third edition published in 2006, Amendment 1:2007 and Amendment 2:2010. This edition constitutes a technical revision. This edition includes the following significant technical changes with respect to the previous edition:<br/>- testing using multiple test signals has been described;<br/>- additional information on EUT and cable layout has been added;<br/>- the upper frequency limitation has been removed to take account of new services;<br/>- the characterization of the field as well as the checking of power amplifier linearity of the immunity chain are specified.</abstract>
  <status>
    <stage>PUBLISHED</stage>
  </status>
  <copyright>
    <from>2020</from>
    <owner>
      <organization>
        
<name>International Electrotechnical Commission</name>

        <abbreviation>IEC</abbreviation>
        <uri>www.iec.ch</uri>
      </organization>
    </owner>
  </copyright>
  <place>
    <city>Geneva</city>
  </place>
</bibitem><bibitem id="_767f108c-76f3-20e5-5061-0bf3832f184a" type="standard" schema-version="v1.2.9" anchor="IEC_61000_4_4_2012">
  <fetched>2026-04-16</fetched>
  
<title type="title-intro" format="text/plain" language="en" script="Latn">Electromagnetic compatibility (EMC)</title>

  
<title type="title-main" format="text/plain" language="en" script="Latn">Part 4-4: Testing and measurement techniques</title>

  
<title type="title-part" format="text/plain" language="en" script="Latn">Electrical fast transient/burst immunity test</title>

  
<title type="main" format="text/plain" language="en" script="Latn">Electromagnetic compatibility (EMC) — Part 4-4: Testing and measurement techniques — Electrical fast transient/burst immunity test</title>

  <uri type="src">https://webstore.iec.ch/publication/4222</uri>
  <uri type="obp">https://webstore.iec.ch/preview/info_iec61000-4-4{ed3.0}b.pdf</uri>
  <docidentifier type="IEC" primary="true">IEC 61000-4-4:2012</docidentifier>
  <docidentifier type="URN">urn:iec:std:iec:61000-4-4:2012-04:::</docidentifier>
  <date type="published">
    <on>2012-04-30</on>
  </date>
  <date type="stable-until">
    <on>2026-12-31</on>
  </date>
  <contributor>
    <role type="publisher"/>
    <organization>
      
<name>International Electrotechnical Commission</name>

      <abbreviation>IEC</abbreviation>
      <uri>www.iec.ch</uri>
    </organization>
  </contributor>
  <edition>3</edition>
  <language>en</language>
  <language>fr</language>
  <language>es</language>
  <script>Latn</script>
  <abstract format="text/html" language="en" script="Latn">IEC 61000-4-4:2012 relates to the immunity of electrical and electronic equipment to repetitive electrical fast transients. It has the status of a basic EMC publication in accordance with IEC Guide 107. It gives immunity requirements and test procedures related to electrical fast transients/bursts. It additionally defines ranges of test levels and establishes test procedures. The object of this standard is to establish a common and reproducible reference in order to evaluate the immunity of electrical and electronic equipment when subjected to electrical fast transient/bursts on supply, signal, control and earth ports. The test method documented in this standard describes a consistent method to assess the immunity of an equipment or system against a defined phenomenon. This third edition cancels and replaces the second edition published in 2004 and its amendment 1 (2010). It constitutes a technical revision which improves and clarifies simulator specifications, test criteria and test setups.</abstract>
  <status>
    <stage>PUBLISHED</stage>
  </status>
  <copyright>
    <from>2012</from>
    <owner>
      <organization>
        
<name>International Electrotechnical Commission</name>

        <abbreviation>IEC</abbreviation>
        <uri>www.iec.ch</uri>
      </organization>
    </owner>
  </copyright>
  <place>
    <city>Geneva</city>
  </place>
</bibitem><bibitem id="_eabc73c1-422d-ea73-b8ab-a745a188ad35" type="standard" schema-version="v1.2.9" anchor="IEC_61000_4_5_2014">
  <fetched>2026-04-16</fetched>
  
<title type="title-intro" format="text/plain" language="en" script="Latn">Electromagnetic compatibility (EMC)</title>

  
<title type="title-main" format="text/plain" language="en" script="Latn">Part 4-5: Testing and measurement techniques</title>

  
<title type="title-part" format="text/plain" language="en" script="Latn">Surge immunity test</title>

  
<title type="main" format="text/plain" language="en" script="Latn">Electromagnetic compatibility (EMC) — Part 4-5: Testing and measurement techniques — Surge immunity test</title>

  <uri type="src">https://webstore.iec.ch/publication/4223</uri>
  <uri type="obp">https://webstore.iec.ch/preview/info_iec61000-4-5{ed3.0}b.pdf</uri>
  <docidentifier type="IEC" primary="true">IEC 61000-4-5:2014</docidentifier>
  <docidentifier type="URN">urn:iec:std:iec:61000-4-5:2014-05:::</docidentifier>
  <date type="published">
    <on>2014-05-15</on>
  </date>
  <date type="stable-until">
    <on>2027-12-31</on>
  </date>
  <contributor>
    <role type="publisher"/>
    <organization>
      
<name>International Electrotechnical Commission</name>

      <abbreviation>IEC</abbreviation>
      <uri>www.iec.ch</uri>
    </organization>
  </contributor>
  <edition>3</edition>
  <language>en</language>
  <language>fr</language>
  <language>es</language>
  <script>Latn</script>
  <abstract format="text/html" language="en" script="Latn">IEC 61000-4-5:2014 relates to the immunity requirements, test methods, and range of recommended test levels for equipment with regard to unidirectional surges caused by over-voltages from switching and lightning transients. Several test levels are defined which relate to different environment and installation conditions. These requirements are developed for and are applicable to electrical and electronic equipment. The object of this standard is to establish a common reference for evaluating the immunity of electrical and electronic equipment when subjected to surges. The test method documented describes a consistent method to assess the immunity of an equipment or system against a defined phenomenon. This standard defines a range of:<br/>- test levels;<br/>- test equipment;<br/>- test setups; and<br/>- test procedures. The task of the described laboratory test is to find the reaction of the equipment under test (EUT) under specified operational conditions to surge voltages caused by switching and lightning effects. It is not intended to test the capability of the EUT’s insulation to withstand high-voltage stress. Direct injections of lightning currents, i.e. direct lightning strikes, are not considered in this standard. This third edition cancels and replaces the second edition published in 2005, and constitutes a technical revision which includes the following significant technical changes with respect to the previous edition:<br/>- a new Annex E on mathematical modelling of surge waveforms;<br/>- a new Annex F on measurement uncertainty;<br/>- a new Annex G on method of calibration of impulse measuring systems; and<br/>- a new Annex H on coupling/decoupling surges to lines rated above 200 A. Moreover while surge test for ports connected to outside telecommunication lines was addressed in 6.2 of the second edition (IEC 61000-4-5:2005), in this third edition (IEC 61000-4-5:2014) the normative Annex A is fully dedicated to this topic. In particular it gives the specifications of the 10/700 µs combined wave generator. Keywords: electromagnetic compatibility, EMC, TC77, SC77B</abstract>
  <status>
    <stage>PUBLISHED</stage>
  </status>
  <copyright>
    <from>2014</from>
    <owner>
      <organization>
        
<name>International Electrotechnical Commission</name>

        <abbreviation>IEC</abbreviation>
        <uri>www.iec.ch</uri>
      </organization>
    </owner>
  </copyright>
  <place>
    <city>Geneva</city>
  </place>
</bibitem><bibitem id="_52a4c0e7-b314-428b-7391-41f673c77fa9" type="standard" schema-version="v1.2.9" anchor="IEC_61000_4_6_2013">
  <fetched>2026-04-16</fetched>
  
<title type="title-intro" format="text/plain" language="en" script="Latn">Electromagnetic compatibility (EMC)</title>

  
<title type="title-main" format="text/plain" language="en" script="Latn">Part 4-6: Testing and measurement techniques</title>

  
<title type="title-part" format="text/plain" language="en" script="Latn">Immunity to conducted disturbances, induced by radio-frequency fields</title>

  
<title type="main" format="text/plain" language="en" script="Latn">Electromagnetic compatibility (EMC) — Part 4-6: Testing and measurement techniques — Immunity to conducted disturbances, induced by radio-frequency fields</title>

  <uri type="src">https://webstore.iec.ch/publication/4224</uri>
  <uri type="obp">https://webstore.iec.ch/preview/info_iec61000-4-6{ed4.0}b.pdf</uri>
  <docidentifier type="IEC" primary="true">IEC 61000-4-6:2013</docidentifier>
  <docidentifier type="URN">urn:iec:std:iec:61000-4-6:2013-10:::</docidentifier>
  <date type="published">
    <on>2013-10-23</on>
  </date>
  <date type="stable-until">
    <on>2023-06-06</on>
  </date>
  <date type="obsoleted">
    <on>2023-06-06</on>
  </date>
  <contributor>
    <role type="publisher"/>
    <organization>
      
<name>International Electrotechnical Commission</name>

      <abbreviation>IEC</abbreviation>
      <uri>www.iec.ch</uri>
    </organization>
  </contributor>
  <edition>4</edition>
  <language>en</language>
  <language>fr</language>
  <language>es</language>
  <script>Latn</script>
  <abstract format="text/html" language="en" script="Latn">IEC 61000-4-6:2013 relates to the conducted immunity requirements of electrical and electronic equipment to electromagnetic disturbances coming from intended radio-frequency (RF) transmitters in the frequency range 150 kHz up to 80 MHz. Equipment not having at least one conducting wire and/or cable (such as mains supply, signal line or earth connection) which can couple the equipment to the disturbing RF fields is excluded from the scope of this publication. The object of this standard is to establish a common reference for evaluating the functional immunity of electrical and electronic equipment when subjected to conducted disturbances induced by RF fields. The test method documented in IEC 61000-4-6:2013 describes a consistent method to assess the immunity of an equipment or system against a defined phenomenon. This fourth edition cancels and replaces the third edition published in 2008 and constitutes a technical revision. It includes the following significant technical changes with respect to the previous edition:<br/>- use of the CDNs;<br/>- calibration of the clamps;<br/>- reorganization of Clause 7 on test setup and injection methods;<br/>- Annex A which is now dedicated to EM and decoupling clamps;<br/>- Annex G which now addresses the measurement uncertainty of the voltage test level;<br/>- and informative Annexes H, I and J which are new. The contents of the corrigendum of June 2015 have been included in this copy.</abstract>
  <status>
    <stage>REVISED</stage>
  </status>
  <copyright>
    <from>2013</from>
    <owner>
      <organization>
        
<name>International Electrotechnical Commission</name>

        <abbreviation>IEC</abbreviation>
        <uri>www.iec.ch</uri>
      </organization>
    </owner>
  </copyright>
  <place>
    <city>Geneva</city>
  </place>
</bibitem><bibitem id="_2d3dc5f8-d92b-d733-0c72-bb98f0ea9072" type="standard" schema-version="v1.2.9" anchor="IEC_61000_6_1">
  <fetched>2026-04-16</fetched>
  
<title type="title-intro" format="text/plain" language="en" script="Latn">Electromagnetic compatibility (EMC)</title>

  
<title type="title-main" format="text/plain" language="en" script="Latn">Part 6-1: Generic standards</title>

  
<title type="title-part" format="text/plain" language="en" script="Latn">Immunity standard for residential, commercial and light-industrial environments</title>

  
<title type="main" format="text/plain" language="en" script="Latn">Electromagnetic compatibility (EMC) — Part 6-1: Generic standards — Immunity standard for residential, commercial and light-industrial environments</title>

  <uri type="src">https://webstore.iec.ch/publication/25631</uri>
  <uri type="obp">https://webstore.iec.ch/preview/info_iec61000-6-1{ed3.0}b.pdf</uri>
  <docidentifier type="IEC" primary="true">IEC 61000-6-1:2016</docidentifier>
  <docidentifier type="URN">urn:iec:std:iec:61000-6-1:2016-08:::</docidentifier>
  <date type="published">
    <on>2016-08-10</on>
  </date>
  <date type="stable-until">
    <on>2027-12-31</on>
  </date>
  <contributor>
    <role type="publisher"/>
    <organization>
      
<name>International Electrotechnical Commission</name>

      <abbreviation>IEC</abbreviation>
      <uri>www.iec.ch</uri>
    </organization>
  </contributor>
  <edition>3</edition>
  <language>en</language>
  <language>fr</language>
  <language>es</language>
  <script>Latn</script>
  <abstract format="text/html" language="en" script="Latn">IEC 61000-6-1:2016 for EMC immunity requirements applies to electrical and electronic equipment intended for use in residential, commercial, public and light-industrial locations. Immunity requirements in the frequency range 0 Hz to 400 GHz are covered. No tests need to be performed at frequencies where no requirements are specified. This generic EMC immunity standard is applicable if no relevant dedicated product or product-family EMC immunity standard exists. This third edition cancels and replaces the second edition published in 2005. This edition constitutes a technical revision.</abstract>
  <status>
    <stage>PUBLISHED</stage>
  </status>
  <copyright>
    <from>2016</from>
    <owner>
      <organization>
        
<name>International Electrotechnical Commission</name>

        <abbreviation>IEC</abbreviation>
        <uri>www.iec.ch</uri>
      </organization>
    </owner>
  </copyright>
  <place>
    <city>Geneva</city>
  </place>
</bibitem><bibitem id="_7c9be687-68cf-62fc-b788-e94b3c37b3c5" type="standard" schema-version="v1.2.9" anchor="IEC_61000_6_2">
  <fetched>2026-04-16</fetched>
  
<title type="title-intro" format="text/plain" language="en" script="Latn">Electromagnetic compatibility (EMC)</title>

  
<title type="title-main" format="text/plain" language="en" script="Latn">Part 6-2: Generic standards</title>

  
<title type="title-part" format="text/plain" language="en" script="Latn">Immunity standard for industrial environments</title>

  
<title type="main" format="text/plain" language="en" script="Latn">Electromagnetic compatibility (EMC) — Part 6-2: Generic standards — Immunity standard for industrial environments</title>

  <uri type="src">https://webstore.iec.ch/publication/25630</uri>
  <uri type="obp">https://webstore.iec.ch/preview/info_iec61000-6-2{ed3.0}b.pdf</uri>
  <docidentifier type="IEC" primary="true">IEC 61000-6-2:2016</docidentifier>
  <docidentifier type="URN">urn:iec:std:iec:61000-6-2:2016-08:::</docidentifier>
  <date type="published">
    <on>2016-08-10</on>
  </date>
  <date type="stable-until">
    <on>2027-12-31</on>
  </date>
  <contributor>
    <role type="publisher"/>
    <organization>
      
<name>International Electrotechnical Commission</name>

      <abbreviation>IEC</abbreviation>
      <uri>www.iec.ch</uri>
    </organization>
  </contributor>
  <edition>3</edition>
  <language>en</language>
  <language>fr</language>
  <language>es</language>
  <script>Latn</script>
  <abstract format="text/html" language="en" script="Latn">IEC 61000-6-2:2016 for EMC immunity requirements applies to electrical and electronic equipment intended for use in industrial locations, as described below. Immunity requirements in the frequency range 0 Hz to 400 GHz are covered. No tests need to be performed at frequencies where no requirements are specified. This generic EMC immunity standard is applicable if no relevant dedicated product or product-family EMC immunity standard exists. This third edition cancels and replaces the second edition published in 2005. This edition constitutes a technical revision.</abstract>
  <status>
    <stage>PUBLISHED</stage>
  </status>
  <copyright>
    <from>2016</from>
    <owner>
      <organization>
        
<name>International Electrotechnical Commission</name>

        <abbreviation>IEC</abbreviation>
        <uri>www.iec.ch</uri>
      </organization>
    </owner>
  </copyright>
  <place>
    <city>Geneva</city>
  </place>
</bibitem><bibitem anchor="IEC_60068_2_30_2005" id="_5b6a4053-db55-fbcb-52e6-04af2fb56c4e" type="standard">
<title format="text/plain">IEC Publication 60068-2-30:2005 <em>Environmental testing — Part 2-30: Tests — Test Db: Damp heat, cyclic (12 h + 12 h cycle)</em></title>
<docidentifier type="IEC">IEC 60068-2-30-2005</docidentifier><docnumber>60068-2-30-2005</docnumber><contributor><role type="publisher"/><organization>
<name>International Electrotechnical Commission</name>
<abbreviation>IEC</abbreviation></organization></contributor><language>en</language><script>Latn</script></bibitem><bibitem anchor="IEC_61000_2_1_1990" id="_cfd2ff35-b6a3-8635-1deb-246baa4f2c94" type="standard">
<title format="text/plain">IEC Publication 61000-2-1:1990 Electromagnetic compatibility (EMC) — Part 2: Environment — Section 1: Description of the environment — Electromagnetic environment for low-frequency conducted disturbances and signalling in public power supply systems</title>
<docidentifier type="IEC">IEC 61000-2-1:1990</docidentifier><docnumber>61000-2-1</docnumber><date type="published"><on>1990</on></date><contributor><role type="publisher"/><organization>
<name>International Electrotechnical Commission</name>
<abbreviation>IEC</abbreviation></organization></contributor><language>en</language><script>Latn</script></bibitem><bibitem anchor="OIML_CS" id="_cbe236eb-5ae6-609f-ee77-db7c3d092377">
  <formattedref format="application/x-isodoc+xml">Procedural Document PD-05 (Edition 2) <em>Processing an OIML Type Evaluation Report and OIML Certificate</em></formattedref>
  <docidentifier>OIML-CS</docidentifier>
  <language>en</language>
  <script>Latn</script>
</bibitem><bibitem anchor="OIML_G_1_100_2008" id="_79f9c606-19e5-004f-4b5c-bea39c3ef3ec">
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    <on>2008</on>
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    <on>2013</on>
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</bibitem><bibitem anchor="OIML_V_2_200_2012" id="_6ab8d876-af21-889d-117d-5c2a71a9a9b4">
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    <em>International Vocabulary of Metrology — Basic and General Concepts and Associated Terms (VIM)</em>
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  <date type="published">
    <on>2012</on>
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</bibitem><bibitem anchor="OIML_D_9_2004" id="_418f1dcb-7423-95e3-e24d-a451047eaada">
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  <docidentifier>OIML D 9:2004</docidentifier>
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    <on>2004</on>
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</bibitem><bibitem anchor="OIML_D_11_2008" id="_53adbc3b-88e7-962d-08b8-9576743a080f">
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    <on>2008</on>
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</bibitem><bibitem anchor="OIML_B_18_2028" id="_36631668-6452-477c-5109-cedea8e0dd3a">
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    <on>2018</on>
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</bibitem><bibitem anchor="OIML_D_31_2008" id="_7392ee7e-bf0c-ccb8-6b39-7b8f3792e537">
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  <docidentifier>OIML D 31:2008</docidentifier>
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    <on>2008</on>
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</bibitem><bibitem anchor="OIML_R_50_2014" id="_cbfe6653-24ac-70d9-d58d-c87aa8553a48">
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  <date type="published">
    <on>2014</on>
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  <language>en</language>
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</bibitem><bibitem anchor="OIML_R_51_2006" id="_b10e91e3-4e0d-1940-4637-a8d29bc4cdcb">
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    <em>Automatic catchweighing instruments</em>
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    <on>2006</on>
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    <em>Automatic gravimetric filling instruments</em>
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    <on>2017</on>
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    <on>2006</on>
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  <language>en</language>
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</bibitem><bibitem anchor="OIML_R_106" id="_52928c5f-34c6-d102-9353-90e4ce81c520">
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    <em>Automatic rail-weighbridges</em>
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  <docidentifier>OIML R 106</docidentifier>
  <docnumber>106</docnumber>
  <language>en</language>
  <script>Latn</script>
</bibitem>




























</references></annex>
</metanorma>
