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<CreaDate>20260624</CreaDate>
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<resTitle>Suelos de Asturias (1:25.000)</resTitle>
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<idAbs>&lt;DIV STYLE="text-align:Left;font-size:12pt"&gt;&lt;DIV&gt;&lt;DIV&gt;&lt;P&gt;&lt;SPAN&gt;La &lt;/SPAN&gt;&lt;SPAN&gt;metodología de trabajo contempla&lt;/SPAN&gt;&lt;SPAN&gt; una fase inicial de recopilación de información, en relación con factores climáticos, litológicos, topográficos, geomorfológicos, de vegetación y de usos, así como de la información edafológica disponible.&lt;/SPAN&gt;&lt;/P&gt;&lt;P&gt;&lt;SPAN /&gt;&lt;/P&gt;&lt;P&gt;&lt;SPAN&gt;En una siguiente fase y en función de dichos factores, se llevó a cabo el establecimiento previo de unidades cartográficas de suelos, cuyos límites se cartografían por medio de técnicas de fotointerpretación.&lt;/SPAN&gt;&lt;/P&gt;&lt;P&gt;&lt;SPAN /&gt;&lt;/P&gt;&lt;P&gt;&lt;SPAN&gt;Seguidamente, se desarrolló la fase de trabajo de campo sobre la base de las unidades cartográficas fotointerpretadas, con descripción de "perfiles edáficos" y toma de muestras en campo analizadas posteriormente en laboratorio. Los datos obtenidos en campo y los posteriores análisis de laboratorio permiten clasificarlos suelos &lt;/SPAN&gt;&lt;SPAN&gt;según los criterios del sistema de clasificación &lt;/SPAN&gt;&lt;SPAN STYLE="font-style:italic;"&gt;Soil Taxonomy &lt;/SPAN&gt;&lt;SPAN&gt;(U.S.D.A.)&lt;/SPAN&gt;&lt;SPAN&gt;, indicándose la correspondencia con el sistema F.A.O. - UNESCO&lt;/SPAN&gt;&lt;SPAN&gt;. &lt;/SPAN&gt;&lt;SPAN&gt;Se definen así las unidades taxonómicas, cuya manifestación espacial permite definir las unidades cartográficas de suelos que son las que, en última insta&lt;/SPAN&gt;&lt;SPAN&gt;n&lt;/SPAN&gt;&lt;SPAN&gt;cia, &lt;/SPAN&gt;&lt;SPAN&gt;se representan&lt;/SPAN&gt;&lt;SPAN&gt;a través de la presente capa de información.&lt;/SPAN&gt;&lt;SPAN&gt;Se entiende, entonces, por "Unidad Cartográfica", cada uno de los recintos homogéneso que componen el mapa de suelos.&lt;/SPAN&gt;&lt;/P&gt;&lt;P&gt;&lt;SPAN /&gt;&lt;/P&gt;&lt;P&gt;&lt;SPAN&gt;Sin embargo, por lo general y debido a la escala de trabajo, no resulta posible diferenciar cartográficamente una única unidad taxonómica, apareciendo varias unidades íntimamente asociadas. Dentro de cada unidad existen una o varias unidades taxonómicas de suelos y se tiene en cuenta para su agrupación el grado de similitud, la escala a la que pueden ser cartografiadas separadamente, la presencia de cada componente dentro de la unidad cartográfica, el porcentaje de inclusiones limitativas y la regularidad de distribución espacial de los componentes. &lt;/SPAN&gt;&lt;/P&gt;&lt;P&gt;&lt;SPAN /&gt;&lt;/P&gt;&lt;P&gt;&lt;SPAN&gt;Teniendo en cuenta todo esto, se han distinguido tres clases (o TIPOS) de unidades cartográficas establecidas en el ámbito de estudio: a) &lt;/SPAN&gt;&lt;SPAN STYLE="font-weight:bold;"&gt;Consociaciones&lt;/SPAN&gt;&lt;SPAN&gt;, b) &lt;/SPAN&gt;&lt;SPAN STYLE="font-weight:bold;"&gt;Complejos&lt;/SPAN&gt;&lt;SPAN&gt;y c) &lt;/SPAN&gt;&lt;SPAN STYLE="font-weight:bold;"&gt;Asociaciones&lt;/SPAN&gt;&lt;SPAN&gt;.&lt;/SPAN&gt;&lt;/P&gt;&lt;P&gt;&lt;SPAN /&gt;&lt;/P&gt;&lt;P&gt;&lt;SPAN&gt;* Puede consultar la documentación del proyecto para más información.&lt;/SPAN&gt;&lt;/P&gt;&lt;/DIV&gt;&lt;/DIV&gt;&lt;/DIV&gt;</idAbs>
<idCredit>CC-BY 4.0, Administración del Principado de Asturias</idCredit>
<searchKeys>
<keyword>Suelos</keyword>
<keyword>Edafología</keyword>
<keyword>Asturias</keyword>
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<idPurp>Capa de información geográfica con la cartografía de suelos a escala 1:25.000 disponible para el ámbito geográfico del Principado de Asturias y obtenida en el marco del proyecto "Mapa de Suelos del Principado de Asturias a escala 1:25.000".</idPurp>
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</Data>
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