prueba uniendo campos con la herramienta unir <img src="data:image/png;base64,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" alt="" height="49" width="48"> o con importar campos (si solo son dos, no es muy pesado)<br>
<br><br><br><div class="gmail_quote">2012/11/15 Ricardo_Nario <span dir="ltr">&lt;<a href="mailto:rcnar@yahoo.com.ar" target="_blank">rcnar@yahoo.com.ar</a>&gt;</span><br><blockquote class="gmail_quote" style="margin:0 0 0 .8ex;border-left:1px #ccc solid;padding-left:1ex">
<br>
Tengo una capa de poligonos &quot;Parcelas&quot; y una capa de puntos &quot;Direcciones&quot;<br>
superpuesta a la anterior<br>
Quiero que en los registros de la tabla de atributos de &quot;parcelas&quot; aparezcan<br>
2 campos de la tabla &quot;Direcciones&quot;.<br>
Debe ser un geoprocesos pero no lo puedo lograr.<br>
gvsig 1.12<br>
Desde ya gracias<br>
Ricardo<br>
<br>
<br>
<br>
<br>
--<br>
View this message in context: <a href="http://osgeo-org.1560.n6.nabble.com/Poligonos-con-puntos-tp5016596.html" target="_blank">http://osgeo-org.1560.n6.nabble.com/Poligonos-con-puntos-tp5016596.html</a><br>
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