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        <CreaDate>20150701</CreaDate>
        <CreaTime>20384500</CreaTime>
        <ModDate>20250618</ModDate>
        <ModTime>20384500</ModTime>
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        <idCitation>
            <resTitle>Europe Hexbins 10km</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 10 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: 114736&lt;/span&gt;&lt;/span&gt;&lt;/div&gt;&lt;div&gt;&lt;span style='overflow:auto;'&gt;&lt;span&gt;Cell Area:
115.3035 km&lt;/span&gt;&lt;/span&gt;&lt;/div&gt;&lt;div&gt;&lt;span style='overflow:auto;'&gt;&lt;span&gt;**2Intercell Distance: 10.605 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;Projection is in AuthalicSphereWGS84radius.&lt;br /&gt;&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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</Data>
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