<?xml version="1.0" encoding="UTF-8" standalone="no"?>
<metadata xml:lang="en">
<Esri>
<CreaDate>20240508</CreaDate>
<CreaTime>14440500</CreaTime>
<ArcGISFormat>1.0</ArcGISFormat>
<SyncOnce>TRUE</SyncOnce>
<DataProperties>
</DataProperties>
</Esri>
<dataIdInfo>
<idAbs>This layer contains the 2022 aerial photography (orthoimagery) for Los Alamos and White Rock. The pixel resolution is 3 inches. The data were collected in late Summer 2022.</idAbs>
<searchKeys>
<keyword>Imagery</keyword>
<keyword>Los Alamos County</keyword>
</searchKeys>
<idPurp>This layer contains the 2022 aerial photography (orthoimagery) for Los Alamos and White Rock. The pixel resolution is 3 inches. The data were collected in late Summer 2022.</idPurp>
<idCredit/>
<resConst>
<Consts>
<useLimit/>
</Consts>
</resConst>
<idCitation>
<resTitle>Orthoimagery_pictometry_3in_2022</resTitle>
</idCitation>
</dataIdInfo>
<Binary>
<Thumbnail>
<Data EsriPropertyType="PictureX">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</Data>
</Thumbnail>
</Binary>
</metadata>
