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        <ArcGISFormat>1.0</ArcGISFormat>
        <ArcGISProfile>DCPLUS</ArcGISProfile>
        <CreaDate>20150701</CreaDate>
        <CreaTime>20401800</CreaTime>
        <ModDate>20260105</ModDate>
        <ModTime>20401800</ModTime>
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                    <itemType>Feature Service</itemType>
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        <idCitation>
            <resTitle>Europe Hexbins 25km</resTitle>
        </idCitation>
        <searchKeys>
            <keyword>layer</keyword>
            <keyword>polygon</keyword>
            <keyword>hex</keyword>
            <keyword>grid</keyword>
            <keyword>bins</keyword>
            <keyword>europe</keyword>
            <keyword>analysis ready</keyword>
            <keyword>boundaries</keyword>
        </searchKeys>
        <idPurp>Hexbins are a mesh of connected hexagons commonly used for aggregating and summarizing spatial data.  For this layer, distance between the centers of each hexbin is 25 kilometers.</idPurp>
        <idAbs>&lt;div&gt;&lt;span style='overflow:auto;'&gt;&lt;span&gt;Hexagons
 were generated from icosahedral discrete global grids (Sahr et al., 
2003) using the open source software &lt;/span&gt;&lt;/span&gt;&lt;span style='overflow:auto;'&gt;&lt;span&gt;&lt;/span&gt;&lt;/span&gt;&lt;a href='https://discreteglobalgrids.org/software/' target='_blank' rel='nofollow ugc noopener noreferrer'&gt;DGGRID&lt;/a&gt;&lt;span style='overflow:auto;'&gt;&lt;span&gt; Version 6.1.&lt;/span&gt;&lt;/span&gt;&lt;/div&gt;&lt;div&gt;&lt;span style='overflow:auto;'&gt;&lt;span&gt;&lt;br /&gt;&lt;/span&gt;&lt;/span&gt;&lt;/div&gt;&lt;div&gt;&lt;span style='overflow:auto;'&gt;&lt;span&gt;Number of Bins: 21012&lt;/span&gt;&lt;/span&gt;&lt;/div&gt;&lt;div&gt;&lt;span style='overflow:auto;'&gt;&lt;span&gt;Cell 
Area: 647.8505 km&lt;/span&gt;&lt;/span&gt;&lt;/div&gt;&lt;div&gt;&lt;span style='overflow:auto;'&gt;&lt;span&gt;**2Intercell Distance: 25.1384 km&lt;/span&gt;&lt;/span&gt;&lt;/div&gt;&lt;div&gt;&lt;span style='overflow:auto;'&gt;&lt;span&gt;&lt;/span&gt;&lt;/span&gt;&lt;/div&gt;&lt;span style='overflow:auto;'&gt;&lt;span&gt;&lt;br /&gt;&lt;/span&gt;&lt;/span&gt;&lt;span style='overflow:auto;'&gt;&lt;span&gt;Projection is in AuthalicSphereWGS84radius.&lt;/span&gt;&lt;/span&gt;</idAbs>
        <idCredit>Sahr K, White D, Kimerling AJ. 2003. Geodesic discrete global grid systems. Cartography and Geographic Information Science 30(2):121-134.</idCredit>
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                <GeoBndBox>
                    <westBL Sync="FALSE">-32.110240861935274</westBL>
                    <eastBL Sync="FALSE">71.8455010547287</eastBL>
                    <northBL Sync="FALSE">82.54335956126044</northBL>
                    <southBL Sync="FALSE">34.28698269875437</southBL>
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