<?xml version="1.0" encoding="UTF-8" standalone="no"?>
<metadata xml:lang="es">
<Esri>
<CreaDate>20190301</CreaDate>
<CreaTime>11452600</CreaTime>
<ArcGISFormat>1.0</ArcGISFormat>
<SyncOnce>TRUE</SyncOnce>
</Esri>
<dataIdInfo>
<idAbs>Cálculo de ILI a Nivel Barrio.
Actualizado a 01/03/2019</idAbs>
<searchKeys>
<keyword>ILI; Gestión Hidráulica</keyword>
</searchKeys>
<idPurp>Cálculo de ILI a Nivel Barrio</idPurp>
<idCredit>GIS</idCredit>
<resConst>
<Consts>
<useLimit/>
</Consts>
</resConst>
<idCitation>
<resTitle>ILI_X_Barrios</resTitle>
</idCitation>
</dataIdInfo>
<Binary>
<Thumbnail>
<Data EsriPropertyType="PictureX">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</Data>
</Thumbnail>
</Binary>
</metadata>
