<?xml version="1.0" encoding="UTF-8" standalone="no"?>
<metadata xml:lang="es">
<Esri>
<CreaDate>20210831</CreaDate>
<CreaTime>10585300</CreaTime>
<ArcGISFormat>1.0</ArcGISFormat>
<ArcGISstyle>INSPIRE Metadata Directive</ArcGISstyle>
<SyncOnce>TRUE</SyncOnce>
</Esri>
<dataIdInfo>
<idAbs>Esta cartografía digital es el resultado de la integración de los mapas geológicos realizados en dos proyectos cartográficos sucesivos que abarcan dos grandes unidades geológicas del Macizo Hespérico y que conforman la mayor parte del territorio de Asturias: a) la Zona Asturoccidental-Leonesa del Macizo Varisco y b) los afloramientos pre-Pérmicos de la Zona Cantábrica del Macizo Ibéricos y los materiales Pérmicos, Mesozoicos y Terciarios. El extremo más oriental de la región asturiana se completa con un pequeño sector de la Zona Vasco-Cantábrica.</idAbs>
<searchKeys>
<keyword>Mapa</keyword>
<keyword>Geología</keyword>
<keyword>GEODE</keyword>
<keyword>Cartografía</keyword>
<keyword>Temática</keyword>
</searchKeys>
<idPurp>Mapa Geológico Digital Continuo a escala 1:50.000, del Principado de Asturias (GEODE).</idPurp>
<idCredit>IGME / CC-BY 4.0, Administración del Principado de Asturias</idCredit>
<resConst>
<Consts>
<useLimit>IGME / CC-BY 4.0, Administración del Principado de Asturias</useLimit>
</Consts>
</resConst>
<idCitation>
<resTitle>Cartografía Geológica 1:50.000 (GEODE)</resTitle>
</idCitation>
</dataIdInfo>
<Binary>
<Thumbnail>
<Data EsriPropertyType="PictureX">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</Data>
</Thumbnail>
</Binary>
</metadata>
