<?xml version="1.0" encoding="UTF-8" standalone="no"?><rss xmlns:atom="http://www.w3.org/2005/Atom" xmlns:blogger="http://schemas.google.com/blogger/2008" xmlns:gd="http://schemas.google.com/g/2005" xmlns:georss="http://www.georss.org/georss" xmlns:itunes="http://www.itunes.com/dtds/podcast-1.0.dtd" xmlns:openSearch="http://a9.com/-/spec/opensearchrss/1.0/" xmlns:thr="http://purl.org/syndication/thread/1.0" version="2.0"><channel><atom:id>tag:blogger.com,1999:blog-7692547556750428168</atom:id><lastBuildDate>Thu, 19 Dec 2024 03:19:47 +0000</lastBuildDate><category>Photoshop</category><category>Tutorial</category><category>Freebie</category><category>Papers</category><category>Textures</category><category>Masks</category><category>Patterns</category><category>Brush</category><category>Overlays</category><category>Alpha</category><category>Elements</category><category>Embossed Overlays</category><category>Shapes</category><category>Tags</category><category>Button</category><category>Christmas</category><category>Elementos en un Kit</category><category>Máscaras</category><category>Recursos de la Web</category><title>Scrap Digital Photoshop</title><description></description><link>http://scrapdigitalphotoshop.blogspot.com/</link><managingEditor>noreply@blogger.com (Unknown)</managingEditor><generator>Blogger</generator><openSearch:totalResults>44</openSearch:totalResults><openSearch:startIndex>1</openSearch:startIndex><openSearch:itemsPerPage>25</openSearch:itemsPerPage><language>en-us</language><itunes:explicit>no</itunes:explicit><itunes:subtitle/><itunes:owner><itunes:email>noreply@blogger.com</itunes:email></itunes:owner><item><guid isPermaLink="false">tag:blogger.com,1999:blog-7692547556750428168.post-573795475478881502</guid><pubDate>Mon, 23 Jan 2012 20:04:00 +0000</pubDate><atom:updated>2012-01-23T21:04:44.053+01:00</atom:updated><category domain="http://www.blogger.com/atom/ns#">Button</category><category domain="http://www.blogger.com/atom/ns#">Elements</category><category domain="http://www.blogger.com/atom/ns#">Photoshop</category><category domain="http://www.blogger.com/atom/ns#">Tutorial</category><title>Cómo hacer un botón / button super real con photoshop.</title><description>&lt;div class="separator" style="clear: both; text-align: center;"&gt;
&lt;a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEg2hGpf_YA3PQNeFgCVXx1ze5XPoTd0_p79bJR7iMwwHbZrT8dlfqZkh_utJjzyAyuYant1kg5SERu_tAEq4UV2e0Gd7HKWAe-9cCEX6aiUnFfTExm7QL0VYUs3wbkozB7OMtPoz-JIg8M/s1600/Bot%25C3%25B3n+02.jpg" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"&gt;&lt;/a&gt;&lt;/div&gt;
Hoy os voy a explicar como hacer un botón de una forma super fácil y con un resultado muy realista.&lt;br /&gt;
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&lt;div class="separator" style="clear: both; text-align: center;"&gt;
&lt;a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEhU6IfhXm08ojqGH9iZvN2-9QnZoB4BqRNR63e3aURj8ilqcRXsPoo20mr53UqOIsGYwC4fL21lHmV8J6hou1mSl1_Kb7KSaR7X4tYdHeIHmlT3CsX4ODuX5ih0pDM6OXcRWZyVDRVBi60/s1600/Bot%25C3%25B3n.png" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"&gt;&lt;img border="0" height="320" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEhU6IfhXm08ojqGH9iZvN2-9QnZoB4BqRNR63e3aURj8ilqcRXsPoo20mr53UqOIsGYwC4fL21lHmV8J6hou1mSl1_Kb7KSaR7X4tYdHeIHmlT3CsX4ODuX5ih0pDM6OXcRWZyVDRVBi60/s320/Bot%25C3%25B3n.png" width="320" /&gt;&lt;/a&gt;&lt;/div&gt;
&lt;br /&gt;
&lt;br /&gt;
Lo primero es tener en cuenta que un tamaño apropiado para un botón es en torno a los 300 píxeles.&lt;br /&gt;
&lt;br /&gt;
Así que para trabajar cómodamente vamos a abrir un nuevo documento de 500 x 500 píxeles.&lt;br /&gt;
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Después de abrir el documento vamos a mostrar la cuadrícula ya que así nos será más fácil centrar los agujeros y el interior de botón (mucho mejor que trabajar a ojo...). Si no sabéis como hacerlo podéis mirar este &lt;a href="http://scrapdigitalphotoshop.blogspot.com/2011/09/como-crear-striped-paperspapeles-rayas.html" target="_blank"&gt;post.&lt;/a&gt;&amp;nbsp; En este caso tengo la cuadrícula cada 100 píxeles y con 4 subdivisiones.&lt;br /&gt;
&lt;br /&gt;
Pues nada, vamos a ello.&lt;br /&gt;
 &lt;br /&gt;
 Seleccionamos la Herramienta Elipse con las opciones Capas de Forma, Círculo y Crear nueva capa de forma. Dibujamos un círculo de 300 x 300 píxeles.&lt;br /&gt;
&lt;br /&gt;
&lt;div class="separator" style="clear: both; text-align: center;"&gt;
&lt;a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEigqToNvyXckzH1rGOoH2oxrM6cDQsIUTVsXI6rXaseYAD-0WXfWWij-xtExRv6mRMOf9U3CY7BUCBsr0eU-oHAXKbokYeM5HTgMfulm6KVdKehanJG5LSRQz98FGTSTG9pqD5IQaQLOqo/s1600/Bot%25C3%25B3n+01.jpg" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"&gt;&lt;img border="0" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEigqToNvyXckzH1rGOoH2oxrM6cDQsIUTVsXI6rXaseYAD-0WXfWWij-xtExRv6mRMOf9U3CY7BUCBsr0eU-oHAXKbokYeM5HTgMfulm6KVdKehanJG5LSRQz98FGTSTG9pqD5IQaQLOqo/s1600/Bot%25C3%25B3n+01.jpg" /&gt;&lt;/a&gt;&lt;/div&gt;
&lt;br /&gt;
Ahora, sobre la misma capa vamos a hacer los agujeros del botón, para ello lo único que tenemos que hacer es seleccionar Excluir areas de formas superpuestas (con la misma herramienta Elipse) y dibujar los agujeros.&lt;br /&gt;
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Os tiene que quedar así:&lt;br /&gt;
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&lt;div class="separator" style="clear: both; text-align: center;"&gt;
&lt;a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEg2hGpf_YA3PQNeFgCVXx1ze5XPoTd0_p79bJR7iMwwHbZrT8dlfqZkh_utJjzyAyuYant1kg5SERu_tAEq4UV2e0Gd7HKWAe-9cCEX6aiUnFfTExm7QL0VYUs3wbkozB7OMtPoz-JIg8M/s1600/Bot%25C3%25B3n+02.jpg" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"&gt;&lt;img border="0" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEg2hGpf_YA3PQNeFgCVXx1ze5XPoTd0_p79bJR7iMwwHbZrT8dlfqZkh_utJjzyAyuYant1kg5SERu_tAEq4UV2e0Gd7HKWAe-9cCEX6aiUnFfTExm7QL0VYUs3wbkozB7OMtPoz-JIg8M/s1600/Bot%25C3%25B3n+02.jpg" /&gt;&lt;/a&gt;&lt;/div&gt;
&lt;br /&gt;
Como tenemos las guias es muy fácil dejar bien centrados los agujeros.&lt;br /&gt;
&lt;br /&gt;Ahora vamos a darle estilos a esta capa.&lt;br /&gt;
&lt;br /&gt;
Sombra interior:&lt;br /&gt;
 &lt;br /&gt;
&lt;div class="separator" style="clear: both; text-align: center;"&gt;
&lt;a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEjv_a73z9WTNHnlyA6HDy0EzZ0QNhZwpaRf6vdKKk1hGGkC5csWYr6-R9md7-qnuP-5v1AmwUprkdhckid6lXMklfLYlhguGtna5gC8_Exr86Er-HdPysqjjjuoq73JsqEUP9meHbdLCcg/s1600/Bot%25C3%25B3n+03.jpg" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"&gt;&lt;img border="0" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEjv_a73z9WTNHnlyA6HDy0EzZ0QNhZwpaRf6vdKKk1hGGkC5csWYr6-R9md7-qnuP-5v1AmwUprkdhckid6lXMklfLYlhguGtna5gC8_Exr86Er-HdPysqjjjuoq73JsqEUP9meHbdLCcg/s1600/Bot%25C3%25B3n+03.jpg" /&gt;&lt;/a&gt;&lt;/div&gt;
&lt;br /&gt;
&lt;br /&gt;
Bisel y relieve:&lt;br /&gt;
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&lt;div class="separator" style="clear: both; text-align: center;"&gt;
&lt;a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEhgRMs5FhtXbUCkr_F6-NVgnr71buKsRZsX2t8cD8synlA2SRkxO2p9apef4Jv6sf1qVXjHqrvV6vJ3YlNLpDpGifjsl8fD6EZeoCEo9AYSi_SMJaYc_s0AMCUNUW5cNQ-fMR1KFZkO7UM/s1600/Bot%25C3%25B3n+04.jpg" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"&gt;&lt;img border="0" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEhgRMs5FhtXbUCkr_F6-NVgnr71buKsRZsX2t8cD8synlA2SRkxO2p9apef4Jv6sf1qVXjHqrvV6vJ3YlNLpDpGifjsl8fD6EZeoCEo9AYSi_SMJaYc_s0AMCUNUW5cNQ-fMR1KFZkO7UM/s1600/Bot%25C3%25B3n+04.jpg" /&gt;&lt;/a&gt;&lt;/div&gt;
&lt;br /&gt;
Bajamos a 0% el relleno de capa, ya que sólo queremos que se vean los efectos.&lt;br /&gt;
&lt;br /&gt;
Siguiente, vamos a dibujar un circulo interior en una nueva capa. Así que creamos una nueva capa y nos aseguramos de que en la herramienta Elipse tenemos seleccionado Crear nueva capa de forma. Ya veréis como con la guias es muy fácil dejar este círculo bien centrado.&lt;br /&gt;
&lt;br /&gt;
&lt;div class="separator" style="clear: both; text-align: center;"&gt;
&lt;a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEhhGMDElbDnajPUlpqv0FDX7iYhk5te20DfIdLt3g-NPaXc9CRWKSiCX5QRUUPzRVHS46RwKOLCOOhMRfFAywpXCrEWh_Tv93B6MSd9zrT4gCt5Tl0N6eo-K0isXDDqF50U8X8Kb8L25Lc/s1600/Bot%25C3%25B3n+05.jpg" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"&gt;&lt;img border="0" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEhhGMDElbDnajPUlpqv0FDX7iYhk5te20DfIdLt3g-NPaXc9CRWKSiCX5QRUUPzRVHS46RwKOLCOOhMRfFAywpXCrEWh_Tv93B6MSd9zrT4gCt5Tl0N6eo-K0isXDDqF50U8X8Kb8L25Lc/s1600/Bot%25C3%25B3n+05.jpg" /&gt;&lt;/a&gt;&lt;/div&gt;
&lt;br /&gt;
Como antes, vamos a darle estilo a esta capa también.&lt;br /&gt;
&lt;br /&gt;
Sombra paralela: &lt;br /&gt;
&lt;br /&gt;
&lt;div class="separator" style="clear: both; text-align: center;"&gt;
&lt;a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEj4frhSE5nvdyFgLQPGjEwigzyTqETecPHYpWM_I_BIDCa_iuHk6Qdr-swE8lS3Yorojwmvbq7SarCBUiYvHg_8qv5bkUi28FrNsZgKZbZ1TeubXIzXEQWfnjdkx6VkfdbV4KW6xAhgLXU/s1600/Bot%25C3%25B3n+06.jpg" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"&gt;&lt;img border="0" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEj4frhSE5nvdyFgLQPGjEwigzyTqETecPHYpWM_I_BIDCa_iuHk6Qdr-swE8lS3Yorojwmvbq7SarCBUiYvHg_8qv5bkUi28FrNsZgKZbZ1TeubXIzXEQWfnjdkx6VkfdbV4KW6xAhgLXU/s1600/Bot%25C3%25B3n+06.jpg" /&gt;&lt;/a&gt;&lt;/div&gt;
&lt;br /&gt;
Sombra interior:&lt;br /&gt;
&lt;br /&gt;
&lt;div class="separator" style="clear: both; text-align: center;"&gt;
&lt;a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEiTcTShYRJ7XDgZlv6h2tM4_7jYbFiaaxQOiOPElx6Gy3zaPmAtb1C6h0i2cfuAF8YAZRlflXVvpF7gRZwCubuT6Wn4QuJ5v9-cZ3M5vmqk3JF6nxHyRJdXGE7JmeEoE9R-aRi0GdGGkw0/s1600/Bot%25C3%25B3n+07.jpg" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"&gt;&lt;img border="0" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEiTcTShYRJ7XDgZlv6h2tM4_7jYbFiaaxQOiOPElx6Gy3zaPmAtb1C6h0i2cfuAF8YAZRlflXVvpF7gRZwCubuT6Wn4QuJ5v9-cZ3M5vmqk3JF6nxHyRJdXGE7JmeEoE9R-aRi0GdGGkw0/s1600/Bot%25C3%25B3n+07.jpg" /&gt;&lt;/a&gt;&lt;/div&gt;
&lt;br /&gt;
Como en la capa anterior, rebajamos el relleno al 0%.&lt;br /&gt;
&lt;br /&gt;
Os tiene que quedar así:&lt;br /&gt;
&lt;br /&gt;
&lt;div class="separator" style="clear: both; text-align: center;"&gt;
&lt;a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEjDpjpxJqJCdEFk3BugZuxCIeG9j_2pcpC5olX5He48T7bSFKGUzvQGBKZaFBlKfcWmXIZ_djJK6L4ylzMXRYzx0JXAp0RILQLy5Jw3AUOBv1MBqMnJlpOJqH49U299BJ7-Rw90DFg_GUs/s1600/Bot%25C3%25B3n+08.jpg" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"&gt;&lt;img border="0" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEjDpjpxJqJCdEFk3BugZuxCIeG9j_2pcpC5olX5He48T7bSFKGUzvQGBKZaFBlKfcWmXIZ_djJK6L4ylzMXRYzx0JXAp0RILQLy5Jw3AUOBv1MBqMnJlpOJqH49U299BJ7-Rw90DFg_GUs/s1600/Bot%25C3%25B3n+08.jpg" /&gt;&lt;/a&gt;&lt;/div&gt;
&lt;br /&gt;
Ahora, si colocamos una capa de color uniforme debajo del botón os quedará como sigue (Truco: para copiar la máscara vectorial en la nueva capa de color, pulsamos ALT mientras arrastramos la miniatura de la máscara del botón hacia la capa del color).&lt;br /&gt;
&lt;br /&gt;
Os quedará así:&lt;br /&gt;
&lt;br /&gt;
&lt;div class="separator" style="clear: both; text-align: center;"&gt;
&lt;a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEjVWahpwaVIKQ9vLTjGI4TbAeYwoQLt2R-NTWer_vHdeRR30mpIDDhcbYwA7jOeiQRRUNKfk1ARjDclZRQ41UNwVWOBbDK26yYh06zGoG5EeD1CXQ5goKxumLiPa67MbNArUXkekwLgW7o/s1600/Bot%25C3%25B3n+09.jpg" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"&gt;&lt;img border="0" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEjVWahpwaVIKQ9vLTjGI4TbAeYwoQLt2R-NTWer_vHdeRR30mpIDDhcbYwA7jOeiQRRUNKfk1ARjDclZRQ41UNwVWOBbDK26yYh06zGoG5EeD1CXQ5goKxumLiPa67MbNArUXkekwLgW7o/s1600/Bot%25C3%25B3n+09.jpg" /&gt;&lt;/a&gt;&lt;/div&gt;
&lt;br /&gt;
 Fácil verdad?&lt;br /&gt;
&lt;br /&gt;
Pues ahora vamos a darle un poquito de brillos.&lt;br /&gt;
&lt;br /&gt;
Creamos una nueva capa y seleccionamos la Herramienta Pluma (sin miedo que no es tan fiera como parece).&lt;br /&gt;
&lt;br /&gt;
Ahora dibujamos una línea recta desde la mitad superior a la mitad izquierda...&lt;br /&gt;
&lt;br /&gt;
&lt;div class="separator" style="clear: both; text-align: center;"&gt;
&lt;a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEils8d4hxbvu1pQLVdZ2AGOSzkz2DT2_2nFut50yC7oCjYXQRr9v7qQOWGm2K0STSNMO5Va7yiCytM3GO1rMkxsnX8NgvpBhw0dMc1Wenrxds4UI5MEP5oN929U0yp1hcWfUINrQPBWaM8/s1600/Bot%25C3%25B3n+10.jpg" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"&gt;&lt;img border="0" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEils8d4hxbvu1pQLVdZ2AGOSzkz2DT2_2nFut50yC7oCjYXQRr9v7qQOWGm2K0STSNMO5Va7yiCytM3GO1rMkxsnX8NgvpBhw0dMc1Wenrxds4UI5MEP5oN929U0yp1hcWfUINrQPBWaM8/s1600/Bot%25C3%25B3n+10.jpg" /&gt;&lt;/a&gt;&lt;/div&gt;
&lt;br /&gt;
&amp;nbsp;Y cuando lleguemos a la mitad de la izquierda hacemos click y sin soltar el botón del ratón, arrastramos el ratón hacia abajo, para darle curvatura al trazado, cuando hayamos conseguido darle la curvatura deseada pulsamos la tecla ESC para soltar el trazado. Nos tiene que quedar así:&lt;br /&gt;
&lt;br /&gt;
&lt;div class="separator" style="clear: both; text-align: center;"&gt;
&lt;a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEh4rohcAAr35rFymx42mIGpfR1VvRLvOuaUeMgywdi5cN6q-91RYqbkp2TO4ogw38wS-tck3a8BZrMqG4tDFfcQG1LWYgqD8g58F1qLAF8K9ptee1mn2R3qWvzjX7iVU2nJSPA5uz53KJM/s1600/Bot%25C3%25B3n+11.jpg" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"&gt;&lt;img border="0" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEh4rohcAAr35rFymx42mIGpfR1VvRLvOuaUeMgywdi5cN6q-91RYqbkp2TO4ogw38wS-tck3a8BZrMqG4tDFfcQG1LWYgqD8g58F1qLAF8K9ptee1mn2R3qWvzjX7iVU2nJSPA5uz53KJM/s1600/Bot%25C3%25B3n+11.jpg" /&gt;&lt;/a&gt;&lt;/div&gt;
&lt;br /&gt;
Ahora vamos a la Herramienta pincel, y seleccionamos un pincel circular difuso de tamaño 9. Elegimos como color frontal el Blanco.&lt;br /&gt;
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&lt;div class="separator" style="clear: both; text-align: center;"&gt;
&lt;a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEiHDl561H-gCC9ufDDv8rxHEObowCiLQCBR4TanrMoLLInLe3nAwyDCJXVD5_beG1yD0m_eFM9zztR6xIbR4MbXlmJcCnT3bZKCJSxpCeAW7d9GHpflFqu74FFZApibnbCWk2zZ1UeHONY/s1600/Bot%25C3%25B3n+12.jpg" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"&gt;&lt;img border="0" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEiHDl561H-gCC9ufDDv8rxHEObowCiLQCBR4TanrMoLLInLe3nAwyDCJXVD5_beG1yD0m_eFM9zztR6xIbR4MbXlmJcCnT3bZKCJSxpCeAW7d9GHpflFqu74FFZApibnbCWk2zZ1UeHONY/s1600/Bot%25C3%25B3n+12.jpg" /&gt;&lt;/a&gt;&lt;/div&gt;
&lt;br /&gt;
Nos vamos a la paleta de trazados. Seleccionamos el trazado y pulsamos botón derecho. Contornear trazado. Elegimos Pincel y nos aseguramos de que está marcada la opción Simular presión.&lt;br /&gt;
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Nos tiene que quedar así.&lt;br /&gt;
&lt;br /&gt;
&lt;div class="separator" style="clear: both; text-align: center;"&gt;
&lt;a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEgQVM0ZQ58IIkp_2ASS5jX-mmTDAY4TxgNPnXwPanwb9WwsxtXDmtRdaqun9J2Ci_5qZlpNINqZOukwhE73hhTYcMCU_5PNzJY28Bz8Wvj7DCzbuPMSnIYjrBurd2K5AXKEpoOJvffu6Hs/s1600/Bot%25C3%25B3n+13.jpg" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"&gt;&lt;img border="0" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEgQVM0ZQ58IIkp_2ASS5jX-mmTDAY4TxgNPnXwPanwb9WwsxtXDmtRdaqun9J2Ci_5qZlpNINqZOukwhE73hhTYcMCU_5PNzJY28Bz8Wvj7DCzbuPMSnIYjrBurd2K5AXKEpoOJvffu6Hs/s1600/Bot%25C3%25B3n+13.jpg" /&gt;&lt;/a&gt;&lt;/div&gt;
&lt;br /&gt;
Ahora, nos vamos a Filtro, desenfocar y Desenfoque Gausiano. Le ponemos un radio de 3 píxeles.&lt;br /&gt;
&lt;br /&gt;
&lt;div class="separator" style="clear: both; text-align: center;"&gt;
&lt;a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEgaDYPxVsBOf3BIzTctEFXGPi7IqhMgrxkhY4h0cyXg8-L_nLT0cIFVyNPanLEFpQd3LPVYriNU6J0pPZPg3crRUz1p9Q2b-n0Z3dnen-kC9OcdrGcCbdbaRdvQaBg-eQcnknaZdfM_U00/s1600/Bot%25C3%25B3n+14.jpg" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"&gt;&lt;img border="0" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEgaDYPxVsBOf3BIzTctEFXGPi7IqhMgrxkhY4h0cyXg8-L_nLT0cIFVyNPanLEFpQd3LPVYriNU6J0pPZPg3crRUz1p9Q2b-n0Z3dnen-kC9OcdrGcCbdbaRdvQaBg-eQcnknaZdfM_U00/s1600/Bot%25C3%25B3n+14.jpg" /&gt;&lt;/a&gt;&lt;/div&gt;
&lt;br /&gt;
Ahora, duplicamos la capa del brillo, la giramos 180 grados y la llevamos al borde inferior y voila! Ya tenemos un bonito botón!!!&lt;br /&gt;
&lt;br /&gt;
&lt;div class="separator" style="clear: both; text-align: center;"&gt;
&lt;a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEis4tITONMqZlVcXS6S_YjvmLeZ8vBEyBFBsB16Zy19DMQBAh2uROY4bkVgAEWoGDDGGYAmDQ60pHv7FTqP1BRJHUo3AXIT3-j7Z-Bxn8flhqVeLzhISRdZGP-gbAe1Hl8KOnQpkkg2LuI/s1600/Bot%25C3%25B3n+15.jpg" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"&gt;&lt;img border="0" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEis4tITONMqZlVcXS6S_YjvmLeZ8vBEyBFBsB16Zy19DMQBAh2uROY4bkVgAEWoGDDGGYAmDQ60pHv7FTqP1BRJHUo3AXIT3-j7Z-Bxn8flhqVeLzhISRdZGP-gbAe1Hl8KOnQpkkg2LuI/s1600/Bot%25C3%25B3n+15.jpg" /&gt;&lt;/a&gt;&lt;/div&gt;
&lt;br /&gt;
 &lt;br /&gt;
Lo guardamos como .png y ya estaría.&lt;br /&gt;
&lt;br /&gt;
&lt;div class="separator" style="clear: both; text-align: center;"&gt;
&lt;a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEg-UUVL7_ScCcupOfnbHdv9eRa7f36VT408EcrxVvaTStISJ5cpFjLp1ctLQUXLdswTyEcMR0jb3SxgKYTU3v6JMo3e9AIAvHNrGuA6WlFEojxFMO2yMVnQFkazy_c-JcY28gF8BJLAiNQ/s1600/Bot%25C3%25B3n.png" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"&gt;&lt;img border="0" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEg-UUVL7_ScCcupOfnbHdv9eRa7f36VT408EcrxVvaTStISJ5cpFjLp1ctLQUXLdswTyEcMR0jb3SxgKYTU3v6JMo3e9AIAvHNrGuA6WlFEojxFMO2yMVnQFkazy_c-JcY28gF8BJLAiNQ/s1600/Bot%25C3%25B3n.png" /&gt;&lt;/a&gt;&lt;/div&gt;
&lt;br /&gt;
&lt;br /&gt;
Si en lugar de elegir una capa de color, seleccionais alguno de vuestros papeles favoritos el resultado también es muy interesante. Tened en cuenta que dependiendo del color seguramente tengais que jugar con el color de las sombras. En el siguiente botón en lugar de poner las sombras en negro, he seleccionado un rosa oscuro.&lt;br /&gt;
&lt;div class="separator" style="clear: both; text-align: center;"&gt;
&lt;img border="0" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEjOrLKYim4q9ymCuC_7FKPL1Ge-uOVN9_a5oZC-jw6ielgrO5Q-H-Fyu8UcuzU8WL2I9tF9JYNu0mqfgDkVPNhN-gQA1wR8USYLHBpjOF65AMKTCCgHjj9yXUzPhLNOROXmMtd2uQIte-0/s1600/Bot%25C3%25B3n+2.png" /&gt;&amp;nbsp;&lt;/div&gt;
&lt;div class="separator" style="clear: both; text-align: center;"&gt;
&lt;br /&gt;&lt;/div&gt;
&lt;div class="separator" style="clear: both; text-align: left;"&gt;
Bueno, espero que os haya gustado el tutorial y que os sirva en vuestros próximos diseños!!!&lt;/div&gt;
&lt;div class="separator" style="clear: both; text-align: left;"&gt;
 &lt;/div&gt;
&lt;div class="separator" style="clear: both; text-align: left;"&gt;
 Ciao!!!&lt;/div&gt;
&lt;br /&gt;
&lt;br /&gt;
&lt;br /&gt;</description><link>http://scrapdigitalphotoshop.blogspot.com/2012/01/como-hacer-un-boton-button-super-real.html</link><author>noreply@blogger.com (Scrap Digital Photoshop)</author><media:thumbnail xmlns:media="http://search.yahoo.com/mrss/" height="72" url="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEhU6IfhXm08ojqGH9iZvN2-9QnZoB4BqRNR63e3aURj8ilqcRXsPoo20mr53UqOIsGYwC4fL21lHmV8J6hou1mSl1_Kb7KSaR7X4tYdHeIHmlT3CsX4ODuX5ih0pDM6OXcRWZyVDRVBi60/s72-c/Bot%25C3%25B3n.png" width="72"/><thr:total>7</thr:total></item><item><guid isPermaLink="false">tag:blogger.com,1999:blog-7692547556750428168.post-3847955899158962045</guid><pubDate>Thu, 29 Dec 2011 14:42:00 +0000</pubDate><atom:updated>2011-12-29T15:44:09.360+01:00</atom:updated><category domain="http://www.blogger.com/atom/ns#">Elementos en un Kit</category><category domain="http://www.blogger.com/atom/ns#">Tutorial</category><title>Qué debe incluir un buen Kit de Scrap.</title><description>Hoy os voy a explicar, a mi modo de ver, qué elementos debe incluir un Kit de Scrap.&lt;br /&gt;
&lt;br /&gt;
Lo primero es distinguir los Kits por el número de elementos mínimos que contiene:&lt;br /&gt;
&amp;nbsp; &lt;br /&gt;
MINI KIT:&lt;br /&gt;
&lt;ol&gt;
&lt;li&gt; No incluye alfabeto.&lt;/li&gt;
&lt;li&gt;Entre 6 y 10 papeles.&lt;/li&gt;
&lt;li&gt;Entre 8 y 12 elementos.&lt;/li&gt;
&lt;/ol&gt;
FULL KIT:&lt;br /&gt;
&lt;br /&gt;
&lt;ol&gt;
&lt;li&gt;Un alfabeto.&lt;/li&gt;
&lt;li&gt;Entre 10 y 15 papeles.&lt;/li&gt;
&lt;li&gt; Entre 20 y 40 elementos.&lt;/li&gt;
&lt;/ol&gt;
&amp;nbsp;ADD-ON:&amp;nbsp;
&lt;br /&gt;
&lt;ol&gt;
&lt;li&gt;No incluye alfabeto.&lt;/li&gt;
&lt;li&gt;Entre 4 y 6 papeles.&lt;/li&gt;
&lt;li&gt;Entre 5 y 10 elementos.&lt;/li&gt;
&lt;/ol&gt;
MEGA KIT:&lt;br /&gt;
&lt;ol&gt;
&lt;li&gt;Uno o dos alfabetos.&lt;/li&gt;
&lt;li&gt;Más de 30 papeles.&lt;/li&gt;
&lt;li&gt;Más de 30 elementos.&lt;/li&gt;
&lt;/ol&gt;
&lt;b&gt;¿Qué elementos debe contener un Kit?&lt;/b&gt;&lt;br /&gt;
&lt;br /&gt;
PAPELES:&lt;br /&gt;
&lt;ul&gt;
&lt;li&gt;Papeles con patrón: Rayas, lunares,&amp;nbsp; flores, estrellas, corazones, diamantes, ginghams, texto ...&lt;/li&gt;
&lt;li&gt;Papeles de colores sólidos (un sólo color): limpios o sucios (grunge).&lt;/li&gt;
&lt;li&gt;Papeles únicos y exclusivos de ese kit, hecho con elementos del propio kit.&lt;/li&gt;
&lt;/ul&gt;
ALFABETOS:&lt;br /&gt;
&lt;ul&gt;
&lt;li&gt; Mayúsculas y/o minúsculas.&lt;/li&gt;
&lt;li&gt;Números.&lt;/li&gt;
&lt;li&gt;Símbolos.&lt;/li&gt;
&lt;/ul&gt;
ELEMENTOS:&lt;br /&gt;
&lt;br /&gt;
&lt;ul&gt;
&lt;li&gt; Marcos: redondos, ovalados, cuadrados, rectangulares...&lt;/li&gt;
&lt;li&gt;Cintas, lazos, cuerdas.&lt;/li&gt;
&lt;li&gt;Flores.&lt;/li&gt;
&lt;li&gt;Botones, broches, clips, alfileres...&lt;/li&gt;
&lt;li&gt;Pespuntes (Stitches).&lt;/li&gt;
&lt;li&gt;Bordes. &lt;/li&gt;
&lt;li&gt;Etiquetas.&lt;/li&gt;
&lt;li&gt;Word art (palabras que vayan acordes con el kit). &lt;/li&gt;
&lt;li&gt;Elementos únicos y exclusivos del kit.&lt;/li&gt;
&lt;/ul&gt;
&lt;br /&gt;
Espero que no se me haya olvidado nada importante!!&lt;br /&gt;
&lt;br /&gt;
Ciao!</description><link>http://scrapdigitalphotoshop.blogspot.com/2011/12/que-debe-incluir-un-buen-kit-de-scrap.html</link><author>noreply@blogger.com (Unknown)</author><thr:total>5</thr:total></item><item><guid isPermaLink="false">tag:blogger.com,1999:blog-7692547556750428168.post-2857348614878780692</guid><pubDate>Tue, 27 Dec 2011 12:34:00 +0000</pubDate><atom:updated>2011-12-27T13:35:01.448+01:00</atom:updated><category domain="http://www.blogger.com/atom/ns#">Brush</category><category domain="http://www.blogger.com/atom/ns#">Photoshop</category><category domain="http://www.blogger.com/atom/ns#">Recursos de la Web</category><title>Recursos de la Web. Pinceles de costura / Stitch Brushes.</title><description>Hoy no voy a poner un tutorial, pero es que he encontrado unos pinceles para hacer costura gratuitos en la red que me han encantado y quería compartirlos con todos vosotros.&lt;br /&gt;
&lt;br /&gt;
Estos son los pinceles.&lt;br /&gt;
&lt;br /&gt;
&lt;div class="separator" style="clear: both; text-align: center;"&gt;
&lt;a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEgJp2imeMi3NdeBT0DxlcKWShN25fHrgn9MXyeQ-4DISyD6eKV2geuPgEct6AwqQEiWJ9cT9QBeRfbuWliDGmVwHL53A6Lb4u0MSDz2HvbxwFtjip9Va9HrsEJaHwMPOvjua30b82Vkx5S9/s1600/stitch_by_boyingopaw.jpg" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"&gt;&lt;img border="0" height="320" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEgJp2imeMi3NdeBT0DxlcKWShN25fHrgn9MXyeQ-4DISyD6eKV2geuPgEct6AwqQEiWJ9cT9QBeRfbuWliDGmVwHL53A6Lb4u0MSDz2HvbxwFtjip9Va9HrsEJaHwMPOvjua30b82Vkx5S9/s320/stitch_by_boyingopaw.jpg" width="320" /&gt;&lt;/a&gt;&lt;/div&gt;
&lt;br /&gt;
&lt;br /&gt;
&lt;br /&gt;
&lt;br /&gt;
&lt;br /&gt;
Son super realistas. Este es el juego completo:&lt;br /&gt;
&lt;br /&gt;
&lt;div class="separator" style="clear: both; text-align: center;"&gt;
&lt;a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEgYse1P-ARngEZu362C7omxjAYf-MreFBKRd3q6S76qjkyO795DqsPb-FzINUMeajkFJQVJs-MqsBDz94xFtT0rYyKFap3NRf82nHc6ETNRK4PUiPH6qFKPzv9ga9_acBmoiIDdmeJr6rbi/s1600/140.png" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"&gt;&lt;img border="0" height="160" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEgYse1P-ARngEZu362C7omxjAYf-MreFBKRd3q6S76qjkyO795DqsPb-FzINUMeajkFJQVJs-MqsBDz94xFtT0rYyKFap3NRf82nHc6ETNRK4PUiPH6qFKPzv9ga9_acBmoiIDdmeJr6rbi/s320/140.png" width="320" /&gt;&lt;/a&gt;&lt;/div&gt;
&lt;br /&gt;
&lt;br /&gt;
&lt;br /&gt;
&lt;br /&gt;
Y este es el enlace a la página del autor:&lt;br /&gt;
&lt;br /&gt;
&lt;div style="text-align: center;"&gt;
&lt;a href="http://boyingopaw.deviantart.com/gallery/3122299#/d1cqbod" target="_blank"&gt;Enlace&lt;/a&gt;&lt;/div&gt;
&lt;br /&gt;
Espero que os gusten tanto como a mí!&lt;br /&gt;
&lt;br /&gt;
Por cierto, a la hora de usarlos, igual que os expliqué para las &lt;a href="http://scrapdigitalphotoshop.blogspot.com/2011/11/como-hacer-texturas-en-blanco-y-negro.html" target="_blank"&gt;texturas en Blanco y Negro&lt;/a&gt;, no uséis colores puros, ya que entonces no se apreciaría la textura del pincel.&lt;br /&gt;
&lt;br /&gt;
Ciao! Y Feliz Navidad!</description><link>http://scrapdigitalphotoshop.blogspot.com/2011/12/recursos-de-la-web-pinceles-de-costura.html</link><author>noreply@blogger.com (Unknown)</author><media:thumbnail xmlns:media="http://search.yahoo.com/mrss/" height="72" url="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEgJp2imeMi3NdeBT0DxlcKWShN25fHrgn9MXyeQ-4DISyD6eKV2geuPgEct6AwqQEiWJ9cT9QBeRfbuWliDGmVwHL53A6Lb4u0MSDz2HvbxwFtjip9Va9HrsEJaHwMPOvjua30b82Vkx5S9/s72-c/stitch_by_boyingopaw.jpg" width="72"/><thr:total>3</thr:total></item><item><guid isPermaLink="false">tag:blogger.com,1999:blog-7692547556750428168.post-5556526259021640201</guid><pubDate>Sat, 17 Dec 2011 15:33:00 +0000</pubDate><atom:updated>2011-12-17T16:33:21.418+01:00</atom:updated><category domain="http://www.blogger.com/atom/ns#">Alpha</category><category domain="http://www.blogger.com/atom/ns#">Freebie</category><title>Freebie. Alfabeto Navideño / Christmas Alpha</title><description>Aquí os dejo el Alfabeto hecho con el tuto anterior.&lt;br /&gt;
&lt;br /&gt;
Espero que os guste!&lt;br /&gt;
&lt;br /&gt;
&lt;div class="separator" style="clear: both; text-align: center;"&gt;
&lt;a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEiAMn94weu2m2xCPTih0WrHp9MCqHOWBobgO8eFM52a4HXKzlTejnrwkXwM24p7TuVYU02pT6kvimq94JWZhacVLm8KDi4mky_OIN8MkoiS3FjxJuK6Jc1XMBNy9NsdiJish-qbucxoDOJf/s1600/SDP_Christmas_Alpha.jpg" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"&gt;&lt;img border="0" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEiAMn94weu2m2xCPTih0WrHp9MCqHOWBobgO8eFM52a4HXKzlTejnrwkXwM24p7TuVYU02pT6kvimq94JWZhacVLm8KDi4mky_OIN8MkoiS3FjxJuK6Jc1XMBNy9NsdiJish-qbucxoDOJf/s1600/SDP_Christmas_Alpha.jpg" /&gt;&lt;/a&gt;&lt;/div&gt;
&lt;br /&gt;
&lt;div style="text-align: center;"&gt;
&lt;a href="http://www.4shared.com/file/6kND5Hgp/SDP_Christmas_Alpha.html" target="_blank"&gt;DOWNLOAD HERE&lt;/a&gt;&lt;/div&gt;
&lt;br /&gt;
Ciao!</description><link>http://scrapdigitalphotoshop.blogspot.com/2011/12/freebie-alfabeto-navideno-christmas.html</link><author>noreply@blogger.com (Unknown)</author><media:thumbnail xmlns:media="http://search.yahoo.com/mrss/" height="72" url="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEiAMn94weu2m2xCPTih0WrHp9MCqHOWBobgO8eFM52a4HXKzlTejnrwkXwM24p7TuVYU02pT6kvimq94JWZhacVLm8KDi4mky_OIN8MkoiS3FjxJuK6Jc1XMBNy9NsdiJish-qbucxoDOJf/s72-c/SDP_Christmas_Alpha.jpg" width="72"/><thr:total>2</thr:total></item><item><guid isPermaLink="false">tag:blogger.com,1999:blog-7692547556750428168.post-7609058496568314590</guid><pubDate>Sat, 17 Dec 2011 14:15:00 +0000</pubDate><atom:updated>2011-12-17T15:15:55.318+01:00</atom:updated><category domain="http://www.blogger.com/atom/ns#">Alpha</category><category domain="http://www.blogger.com/atom/ns#">Photoshop</category><category domain="http://www.blogger.com/atom/ns#">Tutorial</category><title>Cómo crear un Alfabeto para Scrap / Alpha Scrap</title><description>Después de mucho tiempo sin pasar por aquí, hoy os voy a explicar como crear un Alfabeto.&lt;br /&gt;
&lt;br /&gt;
Muchas veces ocurre que tenemos un kit que no contiene el Alpha, o que el que contiene no nos termina de gustar o simplemente que queremos crear el nuestro propio.&lt;br /&gt;
&lt;br /&gt;
Los elementos que vamos a necesitar son una fuente que nos guste (yo las prefiero gorditas) y papers del kit que estamos usando o creando.&lt;br /&gt;
&lt;br /&gt;
Bueno, vamos a ello!&lt;br /&gt;
&lt;br /&gt;
Abrimos un nuevo documento de 5000x5000 y 300dpi. Yo he elegido la fuente MisterEarl BT con tamaño de 75 mm. (Esta fuente me encanta!!!).&lt;br /&gt;
&lt;br /&gt;
Pues nada, con paciencia escribimos todo el alfabeto, números y caracteres especiales. En mi caso, una letra que nunca encuentro es la "ñ" así que es muy importante que por lo menos en el alfabeto este el símbolo "~" que se escribe pulsando ALT + 126.&lt;br /&gt;
&lt;br /&gt;
Como veis, creo que me he quedado un poco corta de espacio...&lt;br /&gt;
&lt;br /&gt;
&lt;div class="separator" style="clear: both; text-align: center;"&gt;
&lt;a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEhTrd1LlsCqEIM_5LmhUBDAxKzP7kucrsuNy2FNIJqG73GaNoqoNJJKorjQ-EiB72tVGxxXMHkB4fRFo38WkvOnJO40ny_PRGGg5sxzGC59cy45N11Gkev7EtH_DqU-bXvESzqtO1wedkg9/s1600/Alfabeto+01.jpg" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"&gt;&lt;img border="0" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEhTrd1LlsCqEIM_5LmhUBDAxKzP7kucrsuNy2FNIJqG73GaNoqoNJJKorjQ-EiB72tVGxxXMHkB4fRFo38WkvOnJO40ny_PRGGg5sxzGC59cy45N11Gkev7EtH_DqU-bXvESzqtO1wedkg9/s1600/Alfabeto+01.jpg" /&gt;&lt;/a&gt;&lt;/div&gt;
&lt;br /&gt;
Para solucionarlo, vamos a modificar los parámetros de Carácter.&lt;br /&gt;
&lt;br /&gt;
&lt;div class="separator" style="clear: both; text-align: center;"&gt;
&lt;a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEg5YCteSJamh0IyniTsM0pEu_pHFXTEk2ZQE0kLaf132SMKncv37BpGKPbGKwNBdgbmDzNnDUbiGec2-8JmkVB-sM2a26JzLG6CrwwwdRLXdk6mjOZMZrYmcgcyHRrT9Kh7bEPlUnBCgN6g/s1600/Alfabeto+02.jpg" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"&gt;&lt;img border="0" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEg5YCteSJamh0IyniTsM0pEu_pHFXTEk2ZQE0kLaf132SMKncv37BpGKPbGKwNBdgbmDzNnDUbiGec2-8JmkVB-sM2a26JzLG6CrwwwdRLXdk6mjOZMZrYmcgcyHRrT9Kh7bEPlUnBCgN6g/s1600/Alfabeto+02.jpg" /&gt;&lt;/a&gt;&lt;/div&gt;
&lt;div class="separator" style="clear: both; text-align: center;"&gt;
&lt;br /&gt;&lt;/div&gt;
&amp;nbsp;Y vamos a modificar la distancia entre cada carácter y entre cada línea.&lt;br /&gt;
&lt;br /&gt;
&lt;br /&gt;
&lt;br /&gt;
&lt;div class="separator" style="clear: both; text-align: center;"&gt;
&lt;a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEgeESY6JgRV_g1IHLMGtz3ZZ9v5UcUX_CLTkCVsOXbu-Ps8kuV6VVByhyphenhyphenI_D8JBhyphenhyphenf77p7vXEBxvfxRahYK97Qwpzg_rivcmIBc-eyEXcapF9jgwZymsRUXl9dbTUXTGGyMv9mMLjIEN5eL/s1600/Alfabeto+03.jpg" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"&gt;&lt;img border="0" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEgeESY6JgRV_g1IHLMGtz3ZZ9v5UcUX_CLTkCVsOXbu-Ps8kuV6VVByhyphenhyphenI_D8JBhyphenhyphenf77p7vXEBxvfxRahYK97Qwpzg_rivcmIBc-eyEXcapF9jgwZymsRUXl9dbTUXTGGyMv9mMLjIEN5eL/s1600/Alfabeto+03.jpg" /&gt;&lt;/a&gt;&lt;/div&gt;
&lt;br /&gt;
Aún después de modificarlo, vamos a tener que ampliar el lienzo ya que no caben correctamente todos los caracteres. Vamos a Imagen --&amp;gt; Tamaño de lienzo y ponemos el alto a 5500 pixels.&lt;br /&gt;
&lt;br /&gt;
Ahora sí!&lt;br /&gt;
&lt;br /&gt;
&lt;div class="separator" style="clear: both; text-align: center;"&gt;
&lt;a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEglfmCATUMyr7SkYT92atByNnwS9V1Ch0SVwAEZjNXrf_ZkLSyameCKwWDdYr_Nq5d63rrNgW0GlgQ837aDoGEMAUvDWOX7d19BPqUH-rL0uVThreaGGUBPOVsfTML9iRlJJezvJkngijqI/s1600/Alfabeto+04.jpg" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"&gt;&lt;img border="0" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEglfmCATUMyr7SkYT92atByNnwS9V1Ch0SVwAEZjNXrf_ZkLSyameCKwWDdYr_Nq5d63rrNgW0GlgQ837aDoGEMAUvDWOX7d19BPqUH-rL0uVThreaGGUBPOVsfTML9iRlJJezvJkngijqI/s1600/Alfabeto+04.jpg" /&gt;&lt;/a&gt;&lt;/div&gt;
&lt;br /&gt;
&lt;br /&gt;
Ahora, vamos a seleccionar la herramienta Varita Mágica con el parámetro Añadir a Selección, de forma que vamos a seleccionar una cuantas letras o número. Aparecerá el caminito de hormigas en cada carácter seleccionado.&lt;br /&gt;
&lt;br /&gt;
&lt;div class="separator" style="clear: both; text-align: center;"&gt;
&lt;a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEivk-YpqmpJSZjK-gHxNAQuJopRa-dcmLW-5-RaRHJcFN2SqB9oZB1v89xHXc_ZJCYR-tiY1y_xpjUhzolkCPJ80ty1wTElnn0313enEboy4kBc6fVfHFcHX0B9Tkt785x2AKT1BqJK_ZHb/s1600/Alfabeto+05.jpg" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"&gt;&lt;img border="0" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEivk-YpqmpJSZjK-gHxNAQuJopRa-dcmLW-5-RaRHJcFN2SqB9oZB1v89xHXc_ZJCYR-tiY1y_xpjUhzolkCPJ80ty1wTElnn0313enEboy4kBc6fVfHFcHX0B9Tkt785x2AKT1BqJK_ZHb/s1600/Alfabeto+05.jpg" /&gt;&lt;/a&gt;&lt;/div&gt;
&lt;br /&gt;
Ahora pulsamos las teclas CTRL+j y se creará una nueva capa con los caracteres seleccionados. (nos pedirá que antes debemos rasterizar la capa, que como sabemos es botón derecho sobre la capa y Rasterizar Texto). &lt;br /&gt;
&lt;br /&gt;
Repetimos los dos pasos anteriores hasta conseguir separar en 4 capas todos los caracteres. Os tiene que quedar así:&lt;br /&gt;
&lt;br /&gt;
&lt;div class="separator" style="clear: both; text-align: center;"&gt;
&lt;a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEgbYcpKVNNQRS_uK0Z6VMnZNk9FYzSo7pH498lBAAxIWLE1Zdj6EHE9DV83e9KgNW1plGyc6jcVwn837DNw6cQRFamoFZGUqMPFaCrDPFruJGNOSl5mHvZ-xbVxvomMobMush-uQJpZOcen/s1600/Alfabeto+06.jpg" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"&gt;&lt;img border="0" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEgbYcpKVNNQRS_uK0Z6VMnZNk9FYzSo7pH498lBAAxIWLE1Zdj6EHE9DV83e9KgNW1plGyc6jcVwn837DNw6cQRFamoFZGUqMPFaCrDPFruJGNOSl5mHvZ-xbVxvomMobMush-uQJpZOcen/s1600/Alfabeto+06.jpg" /&gt;&lt;/a&gt;&lt;/div&gt;
&lt;div class="separator" style="clear: both; text-align: center;"&gt;
&lt;br /&gt;&lt;/div&gt;
&amp;nbsp;Comprobar que no os falta ningún carácter ocultando la capa original.&lt;br /&gt;
&lt;br /&gt;
Bueno, pues ahora vamos a abrir los papeles con los que queremos crear el alfabeto. Yo voy a usar los papeles que he subido en el post anterior.&lt;br /&gt;
&lt;br /&gt;
Como los papeles son de tamaño 3600 y nuestro documento es mayor, tendremos que duplicar los papeles para que cubran todas las letras.&lt;br /&gt;
&lt;br /&gt;
&lt;div class="separator" style="clear: both; text-align: center;"&gt;
&lt;a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEivJ1YjFqKoI8i5d7XFp1vhSW5OZgTPHPLsbhlM9dfNaMh-C2RNvn1VsI7JyExSftIRwMLqM14dNSA0YssM8OeamUnW4YZJn_2PCFt_UDzXLxC0lEvwV9VIlETZ7J46Qt49WKl9fjANBdb7/s1600/Alfabeto+07.jpg" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"&gt;&lt;img border="0" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEivJ1YjFqKoI8i5d7XFp1vhSW5OZgTPHPLsbhlM9dfNaMh-C2RNvn1VsI7JyExSftIRwMLqM14dNSA0YssM8OeamUnW4YZJn_2PCFt_UDzXLxC0lEvwV9VIlETZ7J46Qt49WKl9fjANBdb7/s1600/Alfabeto+07.jpg" /&gt;&lt;/a&gt;&lt;/div&gt;
&lt;br /&gt;
&lt;br /&gt;
Ahora botón derecho en cada uno de los papeles y Crear máscara de recorte.&lt;br /&gt;
&lt;br /&gt;
&lt;div class="separator" style="clear: both; text-align: center;"&gt;
&lt;a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEj1egOarMy3UWorqRcrfvfozzVB-Q6g4JnhxFit76tT8tFw-41rWoodl9Yxzlcue3fvubp8NVk5nFWovyTwt8dEO11R5vkAjIE5Bv8oJZHsZ1bx4B5AbaA2mafiQOpjLuBH74CQAKAPsOZf/s1600/Alfabeto+08.jpg" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"&gt;&lt;img border="0" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEj1egOarMy3UWorqRcrfvfozzVB-Q6g4JnhxFit76tT8tFw-41rWoodl9Yxzlcue3fvubp8NVk5nFWovyTwt8dEO11R5vkAjIE5Bv8oJZHsZ1bx4B5AbaA2mafiQOpjLuBH74CQAKAPsOZf/s1600/Alfabeto+08.jpg" /&gt;&lt;/a&gt;&lt;/div&gt;
&lt;br /&gt;
Repetimos los mismos pasos para el resto de papeles y letras.&lt;br /&gt;
&lt;br /&gt;
Os quedará así.&lt;br /&gt;
&lt;br /&gt;
&lt;div class="separator" style="clear: both; text-align: center;"&gt;
&lt;a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEh8vNLItndqiOpfOdXe3kH7jWmlYU4lkKsgtdXa-lUn3zw2J-PYT_ABvxyrnTHS68EO_GxNJAuqzCiyVaVnwCOZPzam0-MiOkLZTGrUSWvHop9CZVbwtW2EX5lV1-hFIuc0rzs1VNCnYgiA/s1600/Alfabeto+09.jpg" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"&gt;&lt;img border="0" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEh8vNLItndqiOpfOdXe3kH7jWmlYU4lkKsgtdXa-lUn3zw2J-PYT_ABvxyrnTHS68EO_GxNJAuqzCiyVaVnwCOZPzam0-MiOkLZTGrUSWvHop9CZVbwtW2EX5lV1-hFIuc0rzs1VNCnYgiA/s1600/Alfabeto+09.jpg" /&gt;&lt;/a&gt;&lt;/div&gt;
&lt;br /&gt;
Ahora vamos a juntas todas las capas en una. Así que nos colocamos sobre la paleta de capas, pulsamos botón derecho y Combinar visibles. Se nos habrá quedado en una única capa.&lt;br /&gt;
&lt;br /&gt;
Ahora vamos a darle un par de toques más.&lt;br /&gt;
&lt;br /&gt;
Hacemos doble click sobre la capa y vamos a elegir Trazo. Elegimos Motivo. El motivo que he elegido y que me gusta mucho para los alfabetos es Acuarela. Le he puesto un grosor de 30 pixels.&lt;br /&gt;
&lt;br /&gt;
&lt;br /&gt;
&lt;div class="separator" style="clear: both; text-align: center;"&gt;
&lt;a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEh35o0VwxYUgiYK9Xryg2J6AZkyrja2WV0ax3qTh-0WO838l4zLoo5FYpieK7D2gLtW9lDVk1NPn5BJQEQ0sKwmZunP597KffUBp1N6jWVkS1I55cFLT_1dhyphenhyphenDYyF0V0KHSqridPNWcpipQ/s1600/Alfabeto+10.jpg" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"&gt;&lt;img border="0" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEh35o0VwxYUgiYK9Xryg2J6AZkyrja2WV0ax3qTh-0WO838l4zLoo5FYpieK7D2gLtW9lDVk1NPn5BJQEQ0sKwmZunP597KffUBp1N6jWVkS1I55cFLT_1dhyphenhyphenDYyF0V0KHSqridPNWcpipQ/s1600/Alfabeto+10.jpg" /&gt;&lt;/a&gt;&lt;/div&gt;
&lt;br /&gt;
Ahora vamos a hacerle un efecto muy chulo. Le vamos a hacer una pequeña costura. Nos colocamos sobre la miniatura de la capa (en la paleta de capas) y pulsamos CTRL y hacemos click en la miniatura. De esta forma se seleccionarán todas las letras. Ojo, en esta selección no se tendrá en cuenta el trazo.&lt;br /&gt;
&lt;br /&gt;
Vamos a Selección --&amp;gt; Modificar --&amp;gt; Contraer y ponemos 5 pixels. Os debe quedar así. (He ampliado un poco para que se vea mejor).&lt;br /&gt;
&lt;br /&gt;
&lt;div class="separator" style="clear: both; text-align: center;"&gt;
&lt;a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEgT15Ui3Xoo3_rP2gMXxLZn6wGJL-bn77xfBPMy-597robiHiq8a6dklon0g91yosuHd2f3LzDB6wRHU2roIfCgAw_7nikJWrsSNkxfx_3GX-OWlQfBfynTiioAM8NDZFwogplCyr_pTbYp/s1600/Alfabeto+11.jpg" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"&gt;&lt;img border="0" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEgT15Ui3Xoo3_rP2gMXxLZn6wGJL-bn77xfBPMy-597robiHiq8a6dklon0g91yosuHd2f3LzDB6wRHU2roIfCgAw_7nikJWrsSNkxfx_3GX-OWlQfBfynTiioAM8NDZFwogplCyr_pTbYp/s1600/Alfabeto+11.jpg" /&gt;&lt;/a&gt;&lt;/div&gt;
&lt;br /&gt;
Nos vamos a la paleta de trazados y pulsamos sobre Hacer trazado de trabajo desde selección. &lt;br /&gt;
&lt;br /&gt;
Nos vamos a la paleta de capas y creamos una nueva capa. Seleccionamos la herramienta pincel y seleccionamos un pincel de puntada, yo he elegido tamaño de 20 pixels. Además seleccionamos el color blanco.&lt;br /&gt;
&lt;br /&gt;
&lt;div class="separator" style="clear: both; text-align: center;"&gt;
&lt;a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEhOPPd5_g2QxAt-dFE_Y62EoVJ8tW0PjZyQZNSN6BVpDDBDZR_5EhrD-7-lfAJQdBFDzSm8kt6Q564tUCKHYo8h1RPqsxB_nCdMlOnm0n9G71E_VcPwroCbErbg2m3YDlIb6eV7k65UAVKv/s1600/Alfabeto+13.jpg" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"&gt;&lt;img border="0" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEhOPPd5_g2QxAt-dFE_Y62EoVJ8tW0PjZyQZNSN6BVpDDBDZR_5EhrD-7-lfAJQdBFDzSm8kt6Q564tUCKHYo8h1RPqsxB_nCdMlOnm0n9G71E_VcPwroCbErbg2m3YDlIb6eV7k65UAVKv/s1600/Alfabeto+13.jpg" /&gt;&lt;/a&gt;&lt;/div&gt;
&lt;br /&gt;
&lt;br /&gt;
Ahora volvemos a la paleta de Trazados y seleccionamos Contornear trazado con pincel.&lt;br /&gt;
&lt;br /&gt;
&lt;div class="separator" style="clear: both; text-align: center;"&gt;
&lt;a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEh1Px9LsMituSCgpYB70oUsHKL9kMMQvMwoAj_Ha96qvD27v8SAQhygX1W2hWWmu-6tAiEbJDzF78Z7s30TZNcZhVoavSouMODoy4blvce7Mu85huj_yvlZbBTGRhr-Ipa2NElOiv8UeiH0/s1600/Alfabeto+14.jpg" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"&gt;&lt;img border="0" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEh1Px9LsMituSCgpYB70oUsHKL9kMMQvMwoAj_Ha96qvD27v8SAQhygX1W2hWWmu-6tAiEbJDzF78Z7s30TZNcZhVoavSouMODoy4blvce7Mu85huj_yvlZbBTGRhr-Ipa2NElOiv8UeiH0/s1600/Alfabeto+14.jpg" /&gt;&lt;/a&gt;&lt;/div&gt;
&lt;br /&gt;
Finalmente aplicamos un poco de Sombra interior y ya tendríamos nuestro Alfabeto acabado.&lt;br /&gt;
&lt;br /&gt;
&lt;div class="separator" style="clear: both; text-align: center;"&gt;
&lt;a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEjIzoGsbnIVTV622LsEDl7hzKn-Jb-R1EM0RIxeL8VHoW057gYk1pVn8GY7a0UxEfSRPnWsFwOvd2WvWu6QaVc1hfrbPWLStqOSWYBctYfptmnCD-jzY2qvaTdK2OFn_HmxkY8c04ucAI0n/s1600/Alfabeto+15.jpg" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"&gt;&lt;img border="0" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEjIzoGsbnIVTV622LsEDl7hzKn-Jb-R1EM0RIxeL8VHoW057gYk1pVn8GY7a0UxEfSRPnWsFwOvd2WvWu6QaVc1hfrbPWLStqOSWYBctYfptmnCD-jzY2qvaTdK2OFn_HmxkY8c04ucAI0n/s1600/Alfabeto+15.jpg" /&gt;&lt;/a&gt;&lt;/div&gt;
&lt;br /&gt;
Cuando estemos contentos con el resultado, Combinamos en una sola capa las letras y la capa de puntadas.&lt;br /&gt;
&lt;br /&gt;
&lt;br /&gt;
El último paso, sería separar en capas distintas y guardar como archivos .png cada una de las letras.&lt;br /&gt;
&lt;br /&gt;
Para ello podemos usar la herramienta lazo y usar, igual que antes, las teclas CTRL + j para ir separando cada una de las letras.&lt;br /&gt;
&lt;br /&gt;
&lt;div class="separator" style="clear: both; text-align: center;"&gt;
&lt;a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEh8u4MIaWfSZmpHujfPzKdVHl6HDX8hFs-QP531APtmlF2OFV3k02gYsIBpLNJdwvDDNEa-qiv786bMfCgVHjyaTnPuTcvixHERayzHtAb3wDndQQtNTfVBfO00Lyaf1b8CqLbhKo1uVrZ5/s1600/Alfabeto+16.jpg" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"&gt;&lt;img border="0" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEh8u4MIaWfSZmpHujfPzKdVHl6HDX8hFs-QP531APtmlF2OFV3k02gYsIBpLNJdwvDDNEa-qiv786bMfCgVHjyaTnPuTcvixHERayzHtAb3wDndQQtNTfVBfO00Lyaf1b8CqLbhKo1uVrZ5/s1600/Alfabeto+16.jpg" /&gt;&lt;/a&gt;&lt;/div&gt;
&lt;br /&gt;
&lt;br /&gt;
Espero que os haya gustado el tutorial y que os sirva en vuestros diseños.&lt;br /&gt;
&lt;br /&gt;
Ciao!!</description><link>http://scrapdigitalphotoshop.blogspot.com/2011/12/como-crear-un-alfabeto-para-scrap-alpha.html</link><author>noreply@blogger.com (Unknown)</author><media:thumbnail xmlns:media="http://search.yahoo.com/mrss/" height="72" url="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEhTrd1LlsCqEIM_5LmhUBDAxKzP7kucrsuNy2FNIJqG73GaNoqoNJJKorjQ-EiB72tVGxxXMHkB4fRFo38WkvOnJO40ny_PRGGg5sxzGC59cy45N11Gkev7EtH_DqU-bXvESzqtO1wedkg9/s72-c/Alfabeto+01.jpg" width="72"/><thr:total>5</thr:total></item><item><guid isPermaLink="false">tag:blogger.com,1999:blog-7692547556750428168.post-3908550428444291839</guid><pubDate>Sat, 17 Dec 2011 10:39:00 +0000</pubDate><atom:updated>2011-12-17T11:39:41.446+01:00</atom:updated><category domain="http://www.blogger.com/atom/ns#">Christmas</category><category domain="http://www.blogger.com/atom/ns#">Freebie</category><category domain="http://www.blogger.com/atom/ns#">Papers</category><title>Freebie. Papeles Navideños / Christmas Papers</title><description>Hola a todo el mundo! Aquí os dejo unos cuantos papeles navideños que he creado y que voy a usar en el siguiente tutorial.&lt;br /&gt;
&lt;br /&gt;
Espero que os gusten! &lt;br /&gt;
&lt;br /&gt;
&lt;div class="separator" style="clear: both; text-align: center;"&gt;
&lt;img border="0" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEgyPVG_zx-MlWpTt0xJxsgRSiHsIyRQIY9sfCcQOe-CSgmnVS1ao2nxDtVCdL7S3vVYGM4AgURtOOoTrR9h9bFXIOAH_Cy3lmclTygD84LrqOOvt5y4tJqmBHfC9m7u7nprbbVn5CGzsERM/s1600/SDP_Christmas_Papers.jpg" /&gt;&amp;nbsp;&lt;/div&gt;
&lt;div class="separator" style="clear: both; text-align: center;"&gt;
&lt;br /&gt;&lt;/div&gt;
&lt;div class="separator" style="clear: both; text-align: center;"&gt;
&lt;br /&gt;&lt;/div&gt;
&lt;div class="separator" style="clear: both; text-align: center;"&gt;
&lt;a href="http://www.4shared.com/file/OQFgHlbP/SDP_Christmas_Papers.html" target="_blank"&gt;DOWNLOAD HERE&lt;/a&gt; &lt;/div&gt;
&lt;div class="separator" style="clear: both; text-align: center;"&gt;
&lt;br /&gt;&lt;/div&gt;
&lt;br /&gt;
&lt;br /&gt;
&lt;br /&gt;
&lt;br /&gt;
Ciao!</description><link>http://scrapdigitalphotoshop.blogspot.com/2011/12/freebie-papeles-navidenos-christmas.html</link><author>noreply@blogger.com (Unknown)</author><media:thumbnail xmlns:media="http://search.yahoo.com/mrss/" height="72" url="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEgyPVG_zx-MlWpTt0xJxsgRSiHsIyRQIY9sfCcQOe-CSgmnVS1ao2nxDtVCdL7S3vVYGM4AgURtOOoTrR9h9bFXIOAH_Cy3lmclTygD84LrqOOvt5y4tJqmBHfC9m7u7nprbbVn5CGzsERM/s72-c/SDP_Christmas_Papers.jpg" width="72"/><thr:total>3</thr:total></item><item><guid isPermaLink="false">tag:blogger.com,1999:blog-7692547556750428168.post-4311750822828975068</guid><pubDate>Sat, 19 Nov 2011 15:50:00 +0000</pubDate><atom:updated>2011-11-19T16:51:52.237+01:00</atom:updated><category domain="http://www.blogger.com/atom/ns#">Freebie</category><category domain="http://www.blogger.com/atom/ns#">Shapes</category><category domain="http://www.blogger.com/atom/ns#">Tags</category><title>Freebie. Etiquetas / Tag Shapes para Photoshop.</title><description>Aquí os dejo unas cuantas Formas Personalizadas de Etiquetas que he hecho. &lt;br /&gt;
&lt;br /&gt;
&lt;div class="separator" style="clear: both; text-align: center;"&gt;
&lt;a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEh4ugIgg7bOW5FkjG9Z4z8kQi4X40kF_va8yFUaKBMjatmLnh3QEl0gUAEjr9VmlIzqYXt16h1vkPzF88exqO3T6lj2R2X1ae0EhkYwib_wYSH7irMBU6Rs7EF44Gqm8cd31mD8X_cvIMsG/s1600/SDP_Tag_Shapes_Preview.jpg" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"&gt;&lt;img border="0" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEh4ugIgg7bOW5FkjG9Z4z8kQi4X40kF_va8yFUaKBMjatmLnh3QEl0gUAEjr9VmlIzqYXt16h1vkPzF88exqO3T6lj2R2X1ae0EhkYwib_wYSH7irMBU6Rs7EF44Gqm8cd31mD8X_cvIMsG/s1600/SDP_Tag_Shapes_Preview.jpg" /&gt;&lt;/a&gt;&lt;/div&gt;
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&lt;div style="text-align: center;"&gt;
&lt;a href="http://www.4shared.com/file/90OKkSF0/SDP_Tag_Shapes.html" target="_blank"&gt;DOWNLOAD HERE&lt;/a&gt;&lt;/div&gt;</description><link>http://scrapdigitalphotoshop.blogspot.com/2011/11/freebie-etiquetas-tag-shapes-para.html</link><author>noreply@blogger.com (Unknown)</author><media:thumbnail xmlns:media="http://search.yahoo.com/mrss/" height="72" url="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEh4ugIgg7bOW5FkjG9Z4z8kQi4X40kF_va8yFUaKBMjatmLnh3QEl0gUAEjr9VmlIzqYXt16h1vkPzF88exqO3T6lj2R2X1ae0EhkYwib_wYSH7irMBU6Rs7EF44Gqm8cd31mD8X_cvIMsG/s72-c/SDP_Tag_Shapes_Preview.jpg" width="72"/><thr:total>3</thr:total></item><item><guid isPermaLink="false">tag:blogger.com,1999:blog-7692547556750428168.post-3840734204230703652</guid><pubDate>Sat, 19 Nov 2011 14:11:00 +0000</pubDate><atom:updated>2011-11-19T16:10:27.187+01:00</atom:updated><category domain="http://www.blogger.com/atom/ns#">Photoshop</category><category domain="http://www.blogger.com/atom/ns#">Shapes</category><category domain="http://www.blogger.com/atom/ns#">Tags</category><category domain="http://www.blogger.com/atom/ns#">Tutorial</category><title>Crear etiquetas / Formas personalizadas / Shapes.</title><description>Se acerca la Navidad. Y con ella Papá Noel y los Reyes Magos. Los regalos, la comida (adiós a la dieta, por lo menos durante una temporada...).&lt;br /&gt;
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Una cosa que me encanta es poner etiquetas a los regalos, de esas que ponen De:&amp;nbsp;&amp;nbsp;&amp;nbsp; .... Para: .... ya que en casa nos juntamos muchos y así no hay confusiones.&lt;br /&gt;
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Un ejemplo sería este, que lo podéis conseguir en Sweet Shoppe Designs.&lt;br /&gt;
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&lt;img alt="" 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" 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Hoy os voy a enseñar a hacer la forma personalizada a partir de la cual podréis hacer unas etiquetas tan bonitas como las anteriores.&lt;br /&gt;
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Vamos a ello.&lt;br /&gt;
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Abrimos un nuevo documento de 1000x1000 pixels y 300 dpi.&lt;br /&gt;
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Definimos una cuadrícula cada 100 pixels y con 4 subdivisiones. (Edición --&amp;gt; Preferencias --&amp;gt; Guías, cuadrícula y sectores)&lt;br /&gt;
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Mostramos la cuadrícula (Vista --&amp;gt; Mostrar --&amp;gt; Cuadrícula ) Estos pasos no os los explico con más detalle porque ya los hemos visto en tutoriales anteriores).&lt;br /&gt;
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Ahora vamos a elegir la Herramienta rectángulo redondeado y seleccionamos sólo el trazado.&lt;br /&gt;
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&lt;a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEj9F3vForaMG_uGCSPKUha5PmlkGJiVH3h4Kk3H8VYJuXf2etN5lqRl_7LjmChW5vzvuLVaKCTxikgUMkSYCgyiGpjPttN3XyVz8exmgtc4l6JvGhZvbNLP6tJcRsjHC3ZtL6nq6ULMR9a6/s1600/Formas+personalizadas+01.jpg" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"&gt;&lt;img border="0" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEj9F3vForaMG_uGCSPKUha5PmlkGJiVH3h4Kk3H8VYJuXf2etN5lqRl_7LjmChW5vzvuLVaKCTxikgUMkSYCgyiGpjPttN3XyVz8exmgtc4l6JvGhZvbNLP6tJcRsjHC3ZtL6nq6ULMR9a6/s1600/Formas+personalizadas+01.jpg" /&gt;&lt;/a&gt;&lt;/div&gt;
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Vamos a dibujar un rectángulo (cuadrado) redondeado de 500x500 pixels, ya vereis que con la cuadrícula es muy sencillo. Lo dibujamos en el lado derecho.&lt;br /&gt;
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&lt;a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEjAqNnbBvkv2VJMIwbZGgMHUEIG5nuHQTPEr6P5ZGow5vYxZo8dsV6sTe_X-xGT7nqIqF6cVWV8mY4dAjT_Dk4SsUXnBWxmMGe2iy_JDm3nPSxSKNv7rNcUv0G6-QVv2wHInTdBdfLXEeU4/s1600/Formas+personalizadas+02.jpg" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"&gt;&lt;img border="0" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEjAqNnbBvkv2VJMIwbZGgMHUEIG5nuHQTPEr6P5ZGow5vYxZo8dsV6sTe_X-xGT7nqIqF6cVWV8mY4dAjT_Dk4SsUXnBWxmMGe2iy_JDm3nPSxSKNv7rNcUv0G6-QVv2wHInTdBdfLXEeU4/s1600/Formas+personalizadas+02.jpg" /&gt;&lt;/a&gt;&lt;/div&gt;
&lt;br /&gt;
&amp;nbsp;Ahora vamos a dibujar dentro, otro rectángulo un poco más pequeño.&lt;br /&gt;
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&lt;div class="separator" style="clear: both; text-align: center;"&gt;
&lt;a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEhsNZ6fjdNK6IAm3DGqqzNAZFl17ZRWMJN2ptgiZAlJW6mGeTjTzgKXFslqWHnVnvnk30HY7wzv-Q04qk2TRU0QH9S8X1q6C0v4sGtTQ04JTJA1k1hLoxMMLYVdH_112wfI0t3LREz2oMmo/s1600/Formas+personalizadas+03.jpg" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"&gt;&lt;img border="0" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEhsNZ6fjdNK6IAm3DGqqzNAZFl17ZRWMJN2ptgiZAlJW6mGeTjTzgKXFslqWHnVnvnk30HY7wzv-Q04qk2TRU0QH9S8X1q6C0v4sGtTQ04JTJA1k1hLoxMMLYVdH_112wfI0t3LREz2oMmo/s1600/Formas+personalizadas+03.jpg" /&gt;&lt;/a&gt;&lt;/div&gt;
&lt;br /&gt;
Observar en la paleta de trazados como se han añadido las dos formas.&lt;br /&gt;
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Ahora, vamos a seleccionar la herramienta Elipse y dibujamos un círculo. La forma tiene que quedar tal y como os muestro a continuación.&lt;br /&gt;
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&lt;div class="separator" style="clear: both; text-align: center;"&gt;
&lt;a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEjvEYa5GzQPtm2XeXLKC4kvbiOXIbqXKR_rWSeMvss90LhUYV7zDM589goUhbGB_fBbo1dekMeTSt32k-KpGItS4nLj4y-AWAVVkaYYFMpib3OUJ_9l6MCBDpnS4L2ZbRVdkAjnkTAvLWaR/s1600/Formas+personalizadas+04.jpg" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"&gt;&lt;img border="0" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEjvEYa5GzQPtm2XeXLKC4kvbiOXIbqXKR_rWSeMvss90LhUYV7zDM589goUhbGB_fBbo1dekMeTSt32k-KpGItS4nLj4y-AWAVVkaYYFMpib3OUJ_9l6MCBDpnS4L2ZbRVdkAjnkTAvLWaR/s1600/Formas+personalizadas+04.jpg" /&gt;&lt;/a&gt;&lt;/div&gt;
&lt;br /&gt;
Pues bien, ya sólo guardar la forma personalizada. Nos colocamos encima del trazado, botón derecho y Definir Forma Personalizada. Os saldrá una ventana preguntando por el nombre de la forma y el botón Ok.&lt;br /&gt;
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&lt;a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEhDW0dmjDcvUMY-BOgd4dstQ1rBm5U-vqhzxNOvhGbHqxVDfFwmicDl-t5yysGjpV542nhG58yc2elNS1T3u2M7TfhFolIaMKKohkPIBBjfxFhKLvSiG1h-7womC4EYe0tPRmDL6_cjxIj5/s1600/Formas+personalizadas+05.jpg" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"&gt;&lt;img border="0" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEhDW0dmjDcvUMY-BOgd4dstQ1rBm5U-vqhzxNOvhGbHqxVDfFwmicDl-t5yysGjpV542nhG58yc2elNS1T3u2M7TfhFolIaMKKohkPIBBjfxFhKLvSiG1h-7womC4EYe0tPRmDL6_cjxIj5/s1600/Formas+personalizadas+05.jpg" /&gt;&lt;/a&gt;&lt;/div&gt;
&lt;br /&gt;
Pues ya la tenemos guardada para usarla cuando queramos. Y lo bueno que tiene, es que al ser una Forma personalizada, no importa el tamaño que pongamos, nunca perderá calidad, ya que se trata de una forma vectorial. &lt;br /&gt;
&lt;br /&gt;
Bueno, esta forma la hemos conseguido siempre añadiendo un trazado sobre otro, ahora os voy a explicar como hacer formas restando trazados.&lt;br /&gt;
&lt;br /&gt;
Abrimos un nuevo documento de 1000x1000 y 300 dpi.&lt;br /&gt;
&lt;br /&gt;
Dibujamos un rectángulo de 500x800 pixels. Os tiene que quedar como sigue:&lt;br /&gt;
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&lt;div class="separator" style="clear: both; text-align: center;"&gt;
&lt;a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEiCzqux2RQdbDMhdyaGXEyg6AYcAav297oahqZTcjQSjGe9dnAaA0ShW_B6yYUWVtQwpYaYoCNE-uVYeuB7kZmohtb9xbLNKYCOdN-srqOsOefhBh7OVaanApfzvn-_hJaCfUpewPPszrQX/s1600/Formas+personalizadas+06.jpg" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"&gt;&lt;img border="0" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEiCzqux2RQdbDMhdyaGXEyg6AYcAav297oahqZTcjQSjGe9dnAaA0ShW_B6yYUWVtQwpYaYoCNE-uVYeuB7kZmohtb9xbLNKYCOdN-srqOsOefhBh7OVaanApfzvn-_hJaCfUpewPPszrQX/s1600/Formas+personalizadas+06.jpg" /&gt;&lt;/a&gt;&lt;/div&gt;
&lt;br /&gt;
Ahora, vamos a dibujar círculos en las esquinas, pero seleccionando el botón de Restar el área del trazado. Os tiene que quedar así.&lt;br /&gt;
&lt;br /&gt;
&lt;div class="separator" style="clear: both; text-align: center;"&gt;
&lt;a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEihN9fjMGL8MWWjvpghrdC1n7tfGlpmwZAqeeO023-5pQ14LAmNX_wlvuy3L4fVbYwm8zaAJZbbRpgo5auUYKvgNnZ2c7VYjVWKxTMRC931QFHxVd-WRiMbc_U6_NUUZ2XqOvZ7KkP26hj7/s1600/Formas+personalizadas+07.jpg" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"&gt;&lt;img border="0" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEihN9fjMGL8MWWjvpghrdC1n7tfGlpmwZAqeeO023-5pQ14LAmNX_wlvuy3L4fVbYwm8zaAJZbbRpgo5auUYKvgNnZ2c7VYjVWKxTMRC931QFHxVd-WRiMbc_U6_NUUZ2XqOvZ7KkP26hj7/s1600/Formas+personalizadas+07.jpg" /&gt;&lt;/a&gt;&lt;/div&gt;
&lt;br /&gt;
Nos colocamos encima y como antes, botón derecho y Definir Forma Personalizada.&lt;br /&gt;
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&lt;div class="separator" style="clear: both; text-align: center;"&gt;
&lt;a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEgSwsz5XJOzm_TEQmi_NUNCqsAWSZE8Ic5fU_PDKudZZHtSPOj9M_CY_VjO0AsriszScQalsEgYlEukqz8oHrmCTBTkWn0UPnfEdGmjH6jN9IvFeNhyphenhyphen5XE25C8tn45vR1y4QZnkHSDBu4we/s1600/Formas+personalizadas+08.jpg" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"&gt;&lt;img border="0" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEgSwsz5XJOzm_TEQmi_NUNCqsAWSZE8Ic5fU_PDKudZZHtSPOj9M_CY_VjO0AsriszScQalsEgYlEukqz8oHrmCTBTkWn0UPnfEdGmjH6jN9IvFeNhyphenhyphen5XE25C8tn45vR1y4QZnkHSDBu4we/s1600/Formas+personalizadas+08.jpg" /&gt;&lt;/a&gt;&lt;/div&gt;
&lt;br /&gt;
Bonita verdad?&lt;br /&gt;
&lt;br /&gt;
La verdad es que es muy divertido hacer todas estas formas de etiquetas y muy útil para nuestros regalos de Navidad.&lt;br /&gt;
&lt;br /&gt;
Espero que os haya gustado el tutorial y que os sea útil en vuestros diseños.&lt;br /&gt;
&lt;br /&gt;
Ciao!!!</description><link>http://scrapdigitalphotoshop.blogspot.com/2011/11/crear-etiquetas-formas-personalizadas.html</link><author>noreply@blogger.com (Unknown)</author><media:thumbnail xmlns:media="http://search.yahoo.com/mrss/" height="72" url="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEj9F3vForaMG_uGCSPKUha5PmlkGJiVH3h4Kk3H8VYJuXf2etN5lqRl_7LjmChW5vzvuLVaKCTxikgUMkSYCgyiGpjPttN3XyVz8exmgtc4l6JvGhZvbNLP6tJcRsjHC3ZtL6nq6ULMR9a6/s72-c/Formas+personalizadas+01.jpg" width="72"/><thr:total>4</thr:total></item><item><guid isPermaLink="false">tag:blogger.com,1999:blog-7692547556750428168.post-5492801948941106101</guid><pubDate>Thu, 03 Nov 2011 16:42:00 +0000</pubDate><atom:updated>2011-11-03T17:42:41.770+01:00</atom:updated><category domain="http://www.blogger.com/atom/ns#">Freebie</category><category domain="http://www.blogger.com/atom/ns#">Papers</category><title>Freebie. Texturas en Blanco y Negro.</title><description>Aquí os dejo los papeles creados con el tuto de Texturas en Blanco y negro.&lt;br /&gt;
&lt;br /&gt;
Espero que os gusten!&lt;br /&gt;
&lt;br /&gt;
&lt;div class="separator" style="clear: both; text-align: center;"&gt;
&lt;a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEh9YBDRfuz_6AglVLwXSw646O44J2ny_POLXY_wvjdcL3-TJn-zIKMU60eTv3BSyD29dirNkOfgeL-CHDd0O0-0XruMCSwJsLgtKQLJerTdeg5hQ5RX0m8h5e9UA8G0HFWBG34mdNPt7-AE/s1600/SDP_B_W_Papers_Preview.jpg" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"&gt;&lt;img border="0" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEh9YBDRfuz_6AglVLwXSw646O44J2ny_POLXY_wvjdcL3-TJn-zIKMU60eTv3BSyD29dirNkOfgeL-CHDd0O0-0XruMCSwJsLgtKQLJerTdeg5hQ5RX0m8h5e9UA8G0HFWBG34mdNPt7-AE/s1600/SDP_B_W_Papers_Preview.jpg" /&gt;&amp;nbsp;&lt;/a&gt;&lt;/div&gt;
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&lt;br /&gt;&lt;/div&gt;
&lt;div class="separator" style="clear: both; text-align: center;"&gt;
&lt;a href="http://www.4shared.com/file/UNkPUTBo/SDP_B_W_Papers.html"&gt;DOWNLOAD HERE &lt;/a&gt;&lt;/div&gt;
&lt;div class="separator" style="clear: both; text-align: center;"&gt;
&lt;br /&gt;&lt;/div&gt;
&lt;div class="separator" style="clear: both; text-align: left;"&gt;
Ciao!!!&lt;/div&gt;
&lt;br /&gt;</description><link>http://scrapdigitalphotoshop.blogspot.com/2011/11/freebie-texturas-en-blanco-y-negro.html</link><author>noreply@blogger.com (Unknown)</author><media:thumbnail xmlns:media="http://search.yahoo.com/mrss/" height="72" url="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEh9YBDRfuz_6AglVLwXSw646O44J2ny_POLXY_wvjdcL3-TJn-zIKMU60eTv3BSyD29dirNkOfgeL-CHDd0O0-0XruMCSwJsLgtKQLJerTdeg5hQ5RX0m8h5e9UA8G0HFWBG34mdNPt7-AE/s72-c/SDP_B_W_Papers_Preview.jpg" width="72"/><thr:total>0</thr:total></item><item><guid isPermaLink="false">tag:blogger.com,1999:blog-7692547556750428168.post-4044912317669909387</guid><pubDate>Thu, 03 Nov 2011 16:26:00 +0000</pubDate><atom:updated>2011-11-03T18:01:31.747+01:00</atom:updated><category domain="http://www.blogger.com/atom/ns#">Papers</category><category domain="http://www.blogger.com/atom/ns#">Photoshop</category><category domain="http://www.blogger.com/atom/ns#">Textures</category><category domain="http://www.blogger.com/atom/ns#">Tutorial</category><title>Cómo usar texturas en Blanco y Negro.</title><description>Hola a todo el mundo!&lt;br /&gt;
&lt;br /&gt;
Hoy os voy a explicar como hacer texturas en Blanco y Negro.&lt;br /&gt;
&lt;br /&gt;
Para este tutorial voy a utilizar la textura Texture Overlay 3.jpg del Freebie &lt;a href="http://scrapdigitalphotoshop.blogspot.com/2011/08/freebie-10-texture-overlays.html"&gt;10 Texture Overlay&lt;/a&gt;.&lt;br /&gt;
&lt;br /&gt;
El problema que tienen estos colores es que, al ser puros, las texturas no se ven correctamente. Si probáis a usar el negro puro #000000 o el blanco puro #ffffff, os daréis cuenta de que no se aprecia la textura.&lt;br /&gt;
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&lt;div class="separator" style="clear: both; text-align: center;"&gt;
&lt;a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEgV9Ow9e-kQudJdaqrGrP9n-iOuhppdKcpFT5_nDGl6M9A7xQz1bataGmvzI6M5lb2jTptd4j8c6Y_iUMiN6b7BA8klMxPv2nD8QWUKvWTNOh8M3sr2IBulBeE5y4lMnt19_goqYq7-EZhR/s1600/Texturas+B_N+01.jpg" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"&gt;&lt;img border="0" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEgV9Ow9e-kQudJdaqrGrP9n-iOuhppdKcpFT5_nDGl6M9A7xQz1bataGmvzI6M5lb2jTptd4j8c6Y_iUMiN6b7BA8klMxPv2nD8QWUKvWTNOh8M3sr2IBulBeE5y4lMnt19_goqYq7-EZhR/s1600/Texturas+B_N+01.jpg" /&gt;&lt;/a&gt;&lt;/div&gt;
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&lt;a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEiPiJ-SVqulY5OQUpfIhxcGbZDgZ9VrCI_y1tPHo0-8xYa8L9eq3Dw1O_Jxkf5Lnz08k1CH0rU1YyRSKz4zUp8hUorUNa-V5Fy-ljdDCV5081eZegXs57tBpKyGx1EvlJPOSTnH2j0hhNRJ/s1600/Texturas+B_N+02.jpg" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"&gt;&lt;img border="0" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEiPiJ-SVqulY5OQUpfIhxcGbZDgZ9VrCI_y1tPHo0-8xYa8L9eq3Dw1O_Jxkf5Lnz08k1CH0rU1YyRSKz4zUp8hUorUNa-V5Fy-ljdDCV5081eZegXs57tBpKyGx1EvlJPOSTnH2j0hhNRJ/s1600/Texturas+B_N+02.jpg" /&gt;&lt;/a&gt;&lt;/div&gt;
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&lt;br /&gt;
¿Cual es la solución? Pues usar colores que no sean puros y jugar con la textura.&lt;br /&gt;
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Por ejemplo, si en lugar de usar el negro puro, #000000 usamos un negro más clarito #343232 veremos que ya se aprecia un poco la textura.&lt;br /&gt;
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&lt;div class="separator" style="clear: both; text-align: center;"&gt;
&lt;a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEhFkM5tU8PyqHCRypokFvTt_9ICnpNbAnB5vrY2BPx4n3WlTA_7zBn-MjEwFfY0yXtrff7COzGPJwC1r6OedWiAZX0KriCJXa20ZFD9f3Ey9qa_JWYccscjzL_is_HMSflwpIGUp10VT26F/s1600/Texturas+B_N+03.jpg" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"&gt;&lt;img border="0" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEhFkM5tU8PyqHCRypokFvTt_9ICnpNbAnB5vrY2BPx4n3WlTA_7zBn-MjEwFfY0yXtrff7COzGPJwC1r6OedWiAZX0KriCJXa20ZFD9f3Ey9qa_JWYccscjzL_is_HMSflwpIGUp10VT26F/s1600/Texturas+B_N+03.jpg" /&gt;&lt;/a&gt;&lt;/div&gt;
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&lt;a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEhFkM5tU8PyqHCRypokFvTt_9ICnpNbAnB5vrY2BPx4n3WlTA_7zBn-MjEwFfY0yXtrff7COzGPJwC1r6OedWiAZX0KriCJXa20ZFD9f3Ey9qa_JWYccscjzL_is_HMSflwpIGUp10VT26F/s1600/Texturas+B_N+03.jpg" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"&gt;&lt;br /&gt;&lt;/a&gt;&lt;/div&gt;
Pero todavía vamos a hacer algún ajuste más. La textura original es un poco clara así que vamos a ajustar lo niveles un poco para que quede más oscura.&lt;br /&gt;
&lt;br /&gt;
Nos colocamos sobre la capa de la textura y vamos a Imagen --&amp;gt; Ajustes --&amp;gt; Niveles y vamos a desplazar la flecha izquierda hasta donde empieza la curva.&lt;br /&gt;
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&lt;div class="separator" style="clear: both; text-align: center;"&gt;
&lt;a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEgRbP4ph0cYua361VewBSlBRH4qgMeDTJzR4hVuD0M-ocS4937-BAEsidhAAk7s5bTFgfwbOF-48uUJGze328n78lUhkid3DIJRzllNTtbsOdMBcoKJTVqDvAqltoWqi2b31svTcPUAA8wg/s1600/Texturas+B_N+05.jpg" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"&gt;&lt;/a&gt;&lt;a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEiEYe17P9v39qgtiyW46ePxjULJfkiK_3Xk5T-7fLGuuuSsYP60HPEETEGKphmILSapwC0r7VZrgT5SpdWnoAQ04yT_Y-UBovOVJGgkx_PZ9ZHLLzQGWzqHo8Wtlglhp3pX3_2c6gb4hl_P/s1600/Texturas+B_N+04.jpg" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"&gt;&lt;img border="0" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEiEYe17P9v39qgtiyW46ePxjULJfkiK_3Xk5T-7fLGuuuSsYP60HPEETEGKphmILSapwC0r7VZrgT5SpdWnoAQ04yT_Y-UBovOVJGgkx_PZ9ZHLLzQGWzqHo8Wtlglhp3pX3_2c6gb4hl_P/s1600/Texturas+B_N+04.jpg" /&gt;&amp;nbsp;&lt;/a&gt;&lt;/div&gt;
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&lt;a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEgRbP4ph0cYua361VewBSlBRH4qgMeDTJzR4hVuD0M-ocS4937-BAEsidhAAk7s5bTFgfwbOF-48uUJGze328n78lUhkid3DIJRzllNTtbsOdMBcoKJTVqDvAqltoWqi2b31svTcPUAA8wg/s1600/Texturas+B_N+05.jpg" style="margin-left: 1em; margin-right: 1em;"&gt;&lt;img border="0" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEgRbP4ph0cYua361VewBSlBRH4qgMeDTJzR4hVuD0M-ocS4937-BAEsidhAAk7s5bTFgfwbOF-48uUJGze328n78lUhkid3DIJRzllNTtbsOdMBcoKJTVqDvAqltoWqi2b31svTcPUAA8wg/s1600/Texturas+B_N+05.jpg" /&gt;&lt;/a&gt; &lt;/div&gt;
&lt;br /&gt;
Así está mejor!!&lt;br /&gt;
&lt;br /&gt;
&lt;div class="separator" style="clear: both; text-align: center;"&gt;
&lt;a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEhuYNGmuN_fDCCCTn9hYLd_bnhnSR9oJ0EOgz2I3tYqAJF4YbmMj7uDZmUyQVoIkCvAk3QmxzYgwxU812xYmt8DVQs-XiFRbTmMTjjHp6Szb3_lT4LTqw1deySkBUeTJqHkbb1nsF8_KVza/s1600/Texturas+B_N+06.jpg" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"&gt;&lt;img border="0" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEhuYNGmuN_fDCCCTn9hYLd_bnhnSR9oJ0EOgz2I3tYqAJF4YbmMj7uDZmUyQVoIkCvAk3QmxzYgwxU812xYmt8DVQs-XiFRbTmMTjjHp6Szb3_lT4LTqw1deySkBUeTJqHkbb1nsF8_KVza/s1600/Texturas+B_N+06.jpg" /&gt;&lt;/a&gt;&lt;/div&gt;
&lt;br /&gt;
Pero falta el toque final. Para que se vea mejor la textura vamos a duplicar la capa de la textura. Así que nos colocamos sobre ella, botón derecho y duplicar capa.&lt;br /&gt;
&lt;br /&gt;
&lt;div class="separator" style="clear: both; text-align: center;"&gt;
&lt;a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEjOhlCpQgRtnpZyVtdmmHmgUg5dgRKMts1KMw_zBJF8E1RydsMf0E6wCUWMi5UcxOxPVzduQHtzRAniLxhlgDBZNtZpP7wbARPO53b7VDg4TUIZR5ImVIV_akFw6NBLEUmEqoVfrwQzxqHK/s1600/Texturas+B_N+07.jpg" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"&gt;&lt;img border="0" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEjOhlCpQgRtnpZyVtdmmHmgUg5dgRKMts1KMw_zBJF8E1RydsMf0E6wCUWMi5UcxOxPVzduQHtzRAniLxhlgDBZNtZpP7wbARPO53b7VDg4TUIZR5ImVIV_akFw6NBLEUmEqoVfrwQzxqHK/s1600/Texturas+B_N+07.jpg" /&gt;&lt;/a&gt;&lt;/div&gt;
&lt;br /&gt;
Y ya tendríamos un papel "Negro" con textura. El resultado es este:&lt;br /&gt;
&lt;br /&gt;
&lt;div class="separator" style="clear: both; text-align: center;"&gt;
&lt;a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEiuHgtQwiCjcyiqFGu6G2iKaH29rioeGF29AU_Z2fzR2VXWxzdwDDNvowSETZBCPGv7jWk8gv6eIXlldXzAOn82hDcyJQtUHU6ZFocY598nFiInUgz5T6mnC_IBHaU83BDIyWlE28MgJW50/s1600/Texturas+B_N+08.jpg" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"&gt;&lt;img border="0" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEiuHgtQwiCjcyiqFGu6G2iKaH29rioeGF29AU_Z2fzR2VXWxzdwDDNvowSETZBCPGv7jWk8gv6eIXlldXzAOn82hDcyJQtUHU6ZFocY598nFiInUgz5T6mnC_IBHaU83BDIyWlE28MgJW50/s1600/Texturas+B_N+08.jpg" /&gt;&lt;/a&gt;&lt;/div&gt;
&lt;br /&gt;
Ahora vamos a por el Blanco.&lt;br /&gt;
&lt;br /&gt;
La técnica es casi igual. El color que vamos a usar en lugar del #ffffff es el #e8e7e2. Y en lugar de duplicar la capa de la textura dos veces, la vamos a duplicar 5 veces.&lt;br /&gt;
&lt;br /&gt;
&lt;div class="separator" style="clear: both; text-align: center;"&gt;
&lt;a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEik806PAtnKv6J7AcI0Q01hekhQ0WeQKlYb4zXMaK95zARsGLXwKItlj44bkkizDp9NVpZXSLI_Vk3QX_gAAKp-udWM04pzgZlH_PioMg9O6oaXwyb2fZrVLASSBn6dQqOkiUhyoWS26iK-/s1600/Texturas+B_N+09.jpg" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"&gt;&lt;img border="0" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEik806PAtnKv6J7AcI0Q01hekhQ0WeQKlYb4zXMaK95zARsGLXwKItlj44bkkizDp9NVpZXSLI_Vk3QX_gAAKp-udWM04pzgZlH_PioMg9O6oaXwyb2fZrVLASSBn6dQqOkiUhyoWS26iK-/s1600/Texturas+B_N+09.jpg" /&gt;&lt;/a&gt;&lt;/div&gt;
&lt;br /&gt;
Con lo que el papel resultante sería el siguiente:&lt;br /&gt;
&lt;br /&gt;
&lt;div class="separator" style="clear: both; text-align: center;"&gt;
&lt;a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEhddW9JWkNv9ZrB9uSa5dsFrp7yPFtrZ3wWS-_6S2FZVb9BarltWiujANh4vSHcSzhmIRoRK357Nvg2f4zzk344CRw-UrnjGdvGQ2T9BB1jSprDjGhRDPfUdSk5nQi_roRdIf62bJMw4sfy/s1600/Texturas+B_N+10.jpg" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"&gt;&lt;img border="0" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEhddW9JWkNv9ZrB9uSa5dsFrp7yPFtrZ3wWS-_6S2FZVb9BarltWiujANh4vSHcSzhmIRoRK357Nvg2f4zzk344CRw-UrnjGdvGQ2T9BB1jSprDjGhRDPfUdSk5nQi_roRdIf62bJMw4sfy/s1600/Texturas+B_N+10.jpg" /&gt;&lt;/a&gt;&lt;/div&gt;
&lt;br /&gt;
&lt;br /&gt;
Bonito verdad? Como siempre, si no se ajusta del todo a vuestras necesidades, podéis jugar con todos los parámetros (colores, niveles, número de capas duplicadas de texturas...)&lt;br /&gt;
&lt;br /&gt;
Ahora bien. Sólo una cosa más. ¿Y que hacemos cuando en un mismo papel tenemos blanco y negro???&lt;br /&gt;
&lt;br /&gt;
Pues tendremos que usar las máscaras de recorte. Os pongo una imagen de como quedarían las capas.&lt;br /&gt;
&lt;br /&gt;
&lt;div class="separator" style="clear: both; text-align: center;"&gt;
&lt;a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEiZEBdo84hqV5t33IkXQF7YIG3BLJnlVBmnCJYhjLgTeRVeE-hDAujl8W3G0v1ktMWUJ1FtDr7YGBPjlDfC31gtlvYUT5G8iEe3op-nJVFsMdfsA8HbqoNbSwQ5yGOrcoBNXbNriC8-c69s/s1600/Texturas+B_N+11.jpg" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"&gt;&lt;img border="0" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEiZEBdo84hqV5t33IkXQF7YIG3BLJnlVBmnCJYhjLgTeRVeE-hDAujl8W3G0v1ktMWUJ1FtDr7YGBPjlDfC31gtlvYUT5G8iEe3op-nJVFsMdfsA8HbqoNbSwQ5yGOrcoBNXbNriC8-c69s/s1600/Texturas+B_N+11.jpg" /&gt;&lt;/a&gt;&lt;/div&gt;
&lt;br /&gt;
Así que este sería el papel:&lt;br /&gt;
&lt;br /&gt;
&lt;div class="separator" style="clear: both; text-align: center;"&gt;
&lt;a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEhCUDdVw11KvKWula5M7bFqGtVzZrbOA6G_B9IhQiGb3ycoWvqBRqlJusDUgqbOMPvP13Zm2seAJ-XxZadwWNsPF42ouoQ-VY3X2i5Mh7Ssy6xkayEDjntUGJbblsFBKl5s6CrtbQuwMZDp/s1600/Texturas+B_N+12.jpg" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"&gt;&lt;img border="0" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEhCUDdVw11KvKWula5M7bFqGtVzZrbOA6G_B9IhQiGb3ycoWvqBRqlJusDUgqbOMPvP13Zm2seAJ-XxZadwWNsPF42ouoQ-VY3X2i5Mh7Ssy6xkayEDjntUGJbblsFBKl5s6CrtbQuwMZDp/s1600/Texturas+B_N+12.jpg" /&gt;&lt;/a&gt;&lt;/div&gt;
&lt;br /&gt;
Bueno, como siempre, espero que os sirva de ayuda en vuestros diseños.&lt;br /&gt;
&lt;br /&gt;
Ciao!&lt;br /&gt;
&lt;br /&gt;
&lt;br /&gt;</description><link>http://scrapdigitalphotoshop.blogspot.com/2011/11/como-hacer-texturas-en-blanco-y-negro.html</link><author>noreply@blogger.com (Unknown)</author><media:thumbnail xmlns:media="http://search.yahoo.com/mrss/" height="72" url="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEgV9Ow9e-kQudJdaqrGrP9n-iOuhppdKcpFT5_nDGl6M9A7xQz1bataGmvzI6M5lb2jTptd4j8c6Y_iUMiN6b7BA8klMxPv2nD8QWUKvWTNOh8M3sr2IBulBeE5y4lMnt19_goqYq7-EZhR/s72-c/Texturas+B_N+01.jpg" width="72"/><thr:total>0</thr:total></item><item><guid isPermaLink="false">tag:blogger.com,1999:blog-7692547556750428168.post-1807799543243090147</guid><pubDate>Sat, 22 Oct 2011 07:44:00 +0000</pubDate><atom:updated>2011-10-22T09:44:41.100+02:00</atom:updated><category domain="http://www.blogger.com/atom/ns#">Freebie</category><category domain="http://www.blogger.com/atom/ns#">Masks</category><category domain="http://www.blogger.com/atom/ns#">Photoshop</category><title>Freebie. Máscaras Onduladas.</title><description>Aquí os dejo unas poquitas Máscaras onduladas que he hecho usando el tuto anterior.&lt;br /&gt;
&lt;br /&gt;
&lt;div class="separator" style="clear: both; text-align: center;"&gt;
&lt;a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEhWLMcAAsZPGZqkEdTDuxCvF1LvKcDtOjJf4mxatAb4IvZGc4agXCDCpLeylS0R9AnFAuWEcdwuRYY7IvPxH_lvDRkbmL3ke-XNan8BmPzVr0nD2eHIHpUfyxzXJUIOo8xFM5xtF7KTimq0/s1600/SDP_Mascaras_Onduladas.jpg" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"&gt;&lt;img border="0" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEhWLMcAAsZPGZqkEdTDuxCvF1LvKcDtOjJf4mxatAb4IvZGc4agXCDCpLeylS0R9AnFAuWEcdwuRYY7IvPxH_lvDRkbmL3ke-XNan8BmPzVr0nD2eHIHpUfyxzXJUIOo8xFM5xtF7KTimq0/s1600/SDP_Mascaras_Onduladas.jpg" /&gt;&amp;nbsp;&lt;/a&gt;&lt;/div&gt;
&lt;div class="separator" style="clear: both; text-align: center;"&gt;
&lt;br /&gt;&lt;/div&gt;
&lt;div class="separator" style="clear: both; text-align: center;"&gt;
&lt;a href="http://www.4shared.com/file/OvOtixFL/SDP_Mscaras_Onduladas.html"&gt;DOWNLOAD HERE&lt;/a&gt; &lt;/div&gt;
&lt;br /&gt;</description><link>http://scrapdigitalphotoshop.blogspot.com/2011/10/freebie-mascaras-onduladas.html</link><author>noreply@blogger.com (Unknown)</author><media:thumbnail xmlns:media="http://search.yahoo.com/mrss/" height="72" url="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEhWLMcAAsZPGZqkEdTDuxCvF1LvKcDtOjJf4mxatAb4IvZGc4agXCDCpLeylS0R9AnFAuWEcdwuRYY7IvPxH_lvDRkbmL3ke-XNan8BmPzVr0nD2eHIHpUfyxzXJUIOo8xFM5xtF7KTimq0/s72-c/SDP_Mascaras_Onduladas.jpg" width="72"/><thr:total>5</thr:total></item><item><guid isPermaLink="false">tag:blogger.com,1999:blog-7692547556750428168.post-4896328538898640592</guid><pubDate>Sat, 22 Oct 2011 07:21:00 +0000</pubDate><atom:updated>2011-10-22T09:21:34.471+02:00</atom:updated><category domain="http://www.blogger.com/atom/ns#">Masks</category><category domain="http://www.blogger.com/atom/ns#">Photoshop</category><category domain="http://www.blogger.com/atom/ns#">Tutorial</category><title>Cómo hacer Máscaras de Recorte Onduladas/Waves Parte 1..</title><description>Buenos días!&lt;br /&gt;
&lt;br /&gt;
Hoy os voy a explicar una forma muy sencilla de realizar máscaras de recorte onduladas, que nos sirvan para que nuestros diseños de scrap queden más bonitos.&lt;br /&gt;
&lt;br /&gt;
Este es un ejemplo:&lt;br /&gt;
&lt;br /&gt;
&lt;div class="separator" style="clear: both; text-align: center;"&gt;
&lt;a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEiXqN7_PfHJLzmZymo_sKV_sDLazkydTCpSujiaMv8RwkaBcWnU8s-s69U4cQkPq_o_gUD9wYyBCO9HWcTxQslRm6OcEuaq3yUlg7F3J4FIh2a-x7suXSfPymLzn7Y_YJgRYAM2-PpasAav/s1600/Mascara+Ondu+01.jpg" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"&gt;&lt;img border="0" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEiXqN7_PfHJLzmZymo_sKV_sDLazkydTCpSujiaMv8RwkaBcWnU8s-s69U4cQkPq_o_gUD9wYyBCO9HWcTxQslRm6OcEuaq3yUlg7F3J4FIh2a-x7suXSfPymLzn7Y_YJgRYAM2-PpasAav/s1600/Mascara+Ondu+01.jpg" /&gt;&lt;/a&gt;&lt;/div&gt;
&lt;br /&gt;
&lt;br /&gt;
&lt;br /&gt;
&lt;br /&gt;
&lt;br /&gt;
Y aquí os pongo un ejemplo de su uso. Es un diseño realizado con el kit Go Nuts de Nit Wit.&lt;br /&gt;
&lt;br /&gt;
&lt;div class="separator" style="clear: both; text-align: center;"&gt;
&lt;a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEjGIbCTNfPBGPLpaaBjTIgY9Dgra1pYtBY3FIkj56jtiuTYHjYE76_OSJfpKaqP3qFIRaaBFhhDgXYgD-G2HpxSvNb6cS5NPt16kGfPVQkPevNbu-_tAW3z8gshdWTN8G5GPnylx3Ud85d_/s1600/Mascara+Ondu+00.jpg" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"&gt;&lt;img border="0" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEjGIbCTNfPBGPLpaaBjTIgY9Dgra1pYtBY3FIkj56jtiuTYHjYE76_OSJfpKaqP3qFIRaaBFhhDgXYgD-G2HpxSvNb6cS5NPt16kGfPVQkPevNbu-_tAW3z8gshdWTN8G5GPnylx3Ud85d_/s1600/Mascara+Ondu+00.jpg" /&gt;&lt;/a&gt;&lt;/div&gt;
&lt;br /&gt;
&lt;br /&gt;
Pues vamos a ello!&lt;br /&gt;
&lt;br /&gt;
Abrimos un documento de 3600x3600 y 300 ppi.&lt;br /&gt;
&lt;br /&gt;
Ahora, con la herramienta cuadrado, dibujamos un rectángulo.&lt;br /&gt;
&lt;br /&gt;
&lt;div class="separator" style="clear: both; text-align: center;"&gt;
&lt;a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEjWnKnb5xpsVt7KEsX_Sc-hwlWJOxPMXSPFj0fEHEz9KMLA06OiDgA2JBGviw_6NsAS0pFLIAJo9VL2LjymWMbioRvPfxcAebfIefQHnJH5zHLzB-43fmwvfWafzoQy5JrPlOT6hYRUnSLL/s1600/Mascara+Ondu+02.jpg" imageanchor="1" style="clear: left; float: left; margin-bottom: 1em; margin-right: 1em;"&gt;&lt;img border="0" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEjWnKnb5xpsVt7KEsX_Sc-hwlWJOxPMXSPFj0fEHEz9KMLA06OiDgA2JBGviw_6NsAS0pFLIAJo9VL2LjymWMbioRvPfxcAebfIefQHnJH5zHLzB-43fmwvfWafzoQy5JrPlOT6hYRUnSLL/s1600/Mascara+Ondu+02.jpg" /&gt;&lt;/a&gt;&lt;/div&gt;
A continuación, nos colocamos en la capa, botón derecho y Rasterizar capa.&lt;br /&gt;
&lt;br /&gt;
Ahora vamos a ondular el rectángulo y lo vamos a hacer usando el filtro Onda.&lt;br /&gt;
&lt;br /&gt;
Vamos a Filtro --&amp;gt; Distorsionar --&amp;gt; Onda.&lt;br /&gt;
&lt;br /&gt;
&lt;div class="separator" style="clear: both; text-align: center;"&gt;
&lt;a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEhafJpwIbqOPlIw6jb_P-ln9n0Yy4DoPgH9nq14oV3F8C0mjVng5WDu4jvKtPsvGyaiBEyT1hRaYHeX2ed2fLon83LOz6CHEGyE5JQ6PgUulLJjjKY95uf94fw2cG5NhbfhJ4cmkqNb7ayO/s1600/Mascara+Ondu+03.jpg" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"&gt;&lt;img border="0" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEhafJpwIbqOPlIw6jb_P-ln9n0Yy4DoPgH9nq14oV3F8C0mjVng5WDu4jvKtPsvGyaiBEyT1hRaYHeX2ed2fLon83LOz6CHEGyE5JQ6PgUulLJjjKY95uf94fw2cG5NhbfhJ4cmkqNb7ayO/s1600/Mascara+Ondu+03.jpg" /&gt;&lt;/a&gt;&lt;/div&gt;
&lt;br /&gt;
Ponéis estos parámetros (como siempre, jugar con ellos para obtener otros resultados también bonitos).&lt;br /&gt;
&lt;br /&gt;
&lt;div class="separator" style="clear: both; text-align: center;"&gt;
&lt;a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEg5899HXEVH9UzoweAF6jKQmk8BqwIgGdn7PoleFRwBLHj4jC0nsNrBZvfVswn5cQiT4kzwCg4X7uK6oUVGa1WfLyVKD6xZZ_Vg8dlyEOMztm4JAexturCfRbEru5SVZ-qD-fq_3DD6bKg1/s1600/Mascara+Ondu+04.jpg" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"&gt;&lt;img border="0" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEg5899HXEVH9UzoweAF6jKQmk8BqwIgGdn7PoleFRwBLHj4jC0nsNrBZvfVswn5cQiT4kzwCg4X7uK6oUVGa1WfLyVKD6xZZ_Vg8dlyEOMztm4JAexturCfRbEru5SVZ-qD-fq_3DD6bKg1/s1600/Mascara+Ondu+04.jpg" /&gt;&amp;nbsp;&lt;/a&gt;&lt;/div&gt;
&lt;div class="separator" style="clear: both; text-align: center;"&gt;
&lt;br /&gt;&lt;/div&gt;
&lt;div class="separator" style="clear: both; text-align: left;"&gt;
Y este sería el resultado.&lt;/div&gt;
&lt;div class="separator" style="clear: both; text-align: left;"&gt;
 &lt;/div&gt;
&lt;div class="separator" style="clear: both; text-align: center;"&gt;
&lt;a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEiOXh7YlSttoPFwO1Fr7upYZ_YKuvKKrQ9sRPR8Nt4GePWWCS6EEtFJAo79BvZ-JWAUv1M_RHX6-sfwDoswUI5X6rhznTLE7B7ua0eR3md6uRAds5C_d_0pogD7YwNEXZ4Ph_WTqmhOzfBD/s1600/Mascara+Ondu+05.jpg" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"&gt;&lt;img border="0" height="320" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEiOXh7YlSttoPFwO1Fr7upYZ_YKuvKKrQ9sRPR8Nt4GePWWCS6EEtFJAo79BvZ-JWAUv1M_RHX6-sfwDoswUI5X6rhznTLE7B7ua0eR3md6uRAds5C_d_0pogD7YwNEXZ4Ph_WTqmhOzfBD/s320/Mascara+Ondu+05.jpg" width="320" /&gt;&lt;/a&gt;&lt;/div&gt;
&lt;div class="separator" style="clear: both; text-align: left;"&gt;
&lt;br /&gt;&lt;/div&gt;
&lt;br /&gt;
&lt;br /&gt;
&lt;div class="separator" style="clear: both; text-align: left;"&gt;
 Ahora sólo queda guardarlo como .png y ya lo podríamos usar para decorar nuestros scraps!&lt;/div&gt;
&lt;div class="separator" style="clear: both; text-align: left;"&gt;
&lt;br /&gt;&lt;/div&gt;
&lt;div class="separator" style="clear: both; text-align: left;"&gt;
¿Porqué lo guardamos como .png y no como .jpg? Por una sencilla razón, al guardarlo como .png no se guardan los pixels transparentes sin embargo, si lo guardamos como .jpg los pixels transparentes se guardarían como color blanco y no nos serviría como máscara de recorte.&lt;/div&gt;
&lt;div class="separator" style="clear: both; text-align: left;"&gt;
&lt;br /&gt;&lt;/div&gt;
&lt;div class="separator" style="clear: both; text-align: left;"&gt;
Bueno. Espero que os haya gustado y que os sirva en vuestros diseños.&lt;/div&gt;
&lt;div class="separator" style="clear: both; text-align: left;"&gt;
&lt;br /&gt;&lt;/div&gt;
&lt;div class="separator" style="clear: both; text-align: left;"&gt;
Ciao!!&lt;/div&gt;
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&lt;br /&gt;</description><link>http://scrapdigitalphotoshop.blogspot.com/2011/10/como-hacer-mascaras-de-recorte.html</link><author>noreply@blogger.com (Unknown)</author><media:thumbnail xmlns:media="http://search.yahoo.com/mrss/" height="72" url="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEiXqN7_PfHJLzmZymo_sKV_sDLazkydTCpSujiaMv8RwkaBcWnU8s-s69U4cQkPq_o_gUD9wYyBCO9HWcTxQslRm6OcEuaq3yUlg7F3J4FIh2a-x7suXSfPymLzn7Y_YJgRYAM2-PpasAav/s72-c/Mascara+Ondu+01.jpg" width="72"/><thr:total>2</thr:total></item><item><guid isPermaLink="false">tag:blogger.com,1999:blog-7692547556750428168.post-3229610163816859773</guid><pubDate>Wed, 12 Oct 2011 15:47:00 +0000</pubDate><atom:updated>2011-10-12T18:01:05.533+02:00</atom:updated><category domain="http://www.blogger.com/atom/ns#">Freebie</category><category domain="http://www.blogger.com/atom/ns#">Papers</category><category domain="http://www.blogger.com/atom/ns#">Photoshop</category><category domain="http://www.blogger.com/atom/ns#">Tutorial</category><title>Como hacer papel "Rayo de Sol".</title><description>Jaja!!! No sabía qué nombre poner a estos papeles así que los he bautizado "Rayo de Sol".&lt;br /&gt;
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Este es el papel que vamos a conseguir:&lt;br /&gt;
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&lt;a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEh5Lebsa6aXX_wXL6DQF6jBV3xXbZ3rmq-SGnWpum0AElWdzdPD6aIn1TXFro0NFpGoDIO54Xny6d89K3FAijLLfBczQFTRZyEq7i1esRflNBhA4XY-fiw6lgteBXgKuEyQm9s2PLXf6Eo3/s1600/Rayo+de+Sol+Mini+01.jpg" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"&gt;&lt;img border="0" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEh5Lebsa6aXX_wXL6DQF6jBV3xXbZ3rmq-SGnWpum0AElWdzdPD6aIn1TXFro0NFpGoDIO54Xny6d89K3FAijLLfBczQFTRZyEq7i1esRflNBhA4XY-fiw6lgteBXgKuEyQm9s2PLXf6Eo3/s1600/Rayo+de+Sol+Mini+01.jpg" /&gt;&lt;/a&gt;&lt;/div&gt;
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Lo primero que vamos a necesitar es una forma predeterminada con la forma deseada. Nos la vamos a descargar de &lt;a href="http://www.shapes4free.com/photoshop-custom-shapes/sunburst-photoshop-custom-shapes/"&gt;aquí&lt;/a&gt;. (&lt;a href="http://www.shapes4free.com/"&gt;www.shapes4free.com&lt;/a&gt;). Vamos a usar la forma Sunburst 01.&lt;br /&gt;
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Vamos a ello!!&lt;br /&gt;
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Abrimos un nuevo documento de 3600x3600 pixels.&lt;br /&gt;
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Vamos a hacer primero el fondo. Vamos a Crear nueva capa&amp;nbsp; de relleno o ajuste --&amp;gt; Color Uniforme y ponemos el color #5f7f98.&lt;br /&gt;
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&lt;div class="separator" style="clear: both; text-align: center;"&gt;
&lt;a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEiUid-3rty97CZylakY7Y2YICo5T9voREQLuzPn089LtENgdYxyF7PN7qgpgDVq3aQo36Il1KOBbPxHYC79YY5ng2PEJNVSXZ_oWnaSR-uuQAXUbCjT0Kwpn6OlkoRHWv5U32JHgD5X1VDW/s1600/Rayo+de+Sol+02.jpg" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"&gt;&lt;img border="0" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEiUid-3rty97CZylakY7Y2YICo5T9voREQLuzPn089LtENgdYxyF7PN7qgpgDVq3aQo36Il1KOBbPxHYC79YY5ng2PEJNVSXZ_oWnaSR-uuQAXUbCjT0Kwpn6OlkoRHWv5U32JHgD5X1VDW/s1600/Rayo+de+Sol+02.jpg" /&gt;&lt;/a&gt;&lt;/div&gt;
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&lt;a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEijWcNE7orx0Z6DjiL4W0w9eXvCLogH2BBUAch7jnqYSFBn-OymNaj8Y0U0ftxe2RQQJL1jRGXdN8tLhD7yCsre6uFZEC9wPUhLI59ywXfBVvgPFtlx9IdoxZ6CZzIFAhE6dKFacvdg2cv5/s1600/Rayo+de+Sol+03.jpg" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"&gt;&lt;img border="0" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEijWcNE7orx0Z6DjiL4W0w9eXvCLogH2BBUAch7jnqYSFBn-OymNaj8Y0U0ftxe2RQQJL1jRGXdN8tLhD7yCsre6uFZEC9wPUhLI59ywXfBVvgPFtlx9IdoxZ6CZzIFAhE6dKFacvdg2cv5/s1600/Rayo+de+Sol+03.jpg" /&gt;&lt;/a&gt;&lt;/div&gt;
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Ahora creamos una nueva capa y seleccionamos la forma predeterminada. La vamos a poner a tamaño fijo de 5000x5000 pixels.&lt;br /&gt;
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&lt;a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEhiaqsu5KJa47LcqoEy-X7M5aARR4IAah7ZQM6ttSmqpEd1W0ypdDCCbe3QV4xP6zQMuQ6kviUP_unaWTlITc1iG60so2uWAYjWsMkF5omORGa3l9Haiva0ePCUylelAybi70HKmhyphenhypheniNWE9/s1600/Rayo+de+Sol+07.jpg" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"&gt;&lt;br /&gt;&lt;/a&gt;&lt;/div&gt;
&lt;a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEh6PSxkUUa6qQd4sOPrdeDD3xk7RTpcQ4k0ezTVZP6_vRRMUSLdK2HngKf2bypNOG1iebPbzGo7RAdz3a6C_O5TZQejUd-WxXPgJq5ZczVLEex3i6RwaKqnv41OBUd2roGXxp_9ZO3K-X-o/s1600/Rayo+de+Sol+04.jpg" imageanchor="1" style="clear: left; float: left; margin-bottom: 1em; margin-right: 1em;"&gt;&lt;img border="0" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEh6PSxkUUa6qQd4sOPrdeDD3xk7RTpcQ4k0ezTVZP6_vRRMUSLdK2HngKf2bypNOG1iebPbzGo7RAdz3a6C_O5TZQejUd-WxXPgJq5ZczVLEex3i6RwaKqnv41OBUd2roGXxp_9ZO3K-X-o/s1600/Rayo+de+Sol+04.jpg" /&gt;&lt;/a&gt;&lt;br /&gt;
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Ahora vamos a dibujar nuestro "Sol". Os colocáis sobre la capa, hacéis click sobre el ratón y cuando lo tengáis colocado a vuestro gusto, soltáis el botón del ratón.&lt;br /&gt;
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&lt;div class="separator" style="clear: both; text-align: center;"&gt;
&lt;a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEhlCYi85HRdHx1SASPh8kkL2PAHqYd1cdJlZ5kUPIWeUKj0IyS7OS1YPRhGgBp3Vm1SMrIXe_0SRmgL6pVQHBUs1e2HzLaSjhykXjk1Oz__iVlSzqWs4jtB6GTPESLUAQkHcPStlY-JMrVh/s1600/Rayo+de+Sol+05.jpg" imageanchor="1" style="clear: left; float: left; margin-bottom: 1em; margin-right: 1em;"&gt;&lt;img border="0" height="596" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEhlCYi85HRdHx1SASPh8kkL2PAHqYd1cdJlZ5kUPIWeUKj0IyS7OS1YPRhGgBp3Vm1SMrIXe_0SRmgL6pVQHBUs1e2HzLaSjhykXjk1Oz__iVlSzqWs4jtB6GTPESLUAQkHcPStlY-JMrVh/s640/Rayo+de+Sol+05.jpg" width="640" /&gt;&lt;/a&gt;&lt;/div&gt;
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Podríamos haberlo puesto ya en el color deseado, pero a mí me gusta usarlo como máscara de recorte ya que en caso de que no nos guste el color será mucho más fácil cambiarlo.&lt;br /&gt;
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Como antes vamos a Crear Nueva capa de relleno o ajuste --&amp;gt; Color Uniforme y seleccionamos el color #7299b7.&lt;br /&gt;
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Nos colocamos sobre la capa del color y botón derecho --&amp;gt; Crear máscara de recorte.&lt;br /&gt;
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En caso de que queramos cambiar los colores, sólo hará falta hacer doble click sobre el color en la pestaña de capas y cambiarlo directamente.&lt;br /&gt;
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&lt;div class="separator" style="clear: both; text-align: center;"&gt;
&lt;a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEgy5poWBsLuAbo0nmo9cxhNsKdRhfuU6Y8lYnEBt1JOS53CnQqOJL5iSbcC4suTDtPZ7GNjsrsXb-v-OwHfHZhbL2nkQhX_6yC_ZZ-vCnSgfIWLIUR_BeDoOylAz5w3ALv5_fV7hAyxCzhP/s1600/Rayo+de+Sol+06.jpg" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"&gt;&lt;img border="0" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEgy5poWBsLuAbo0nmo9cxhNsKdRhfuU6Y8lYnEBt1JOS53CnQqOJL5iSbcC4suTDtPZ7GNjsrsXb-v-OwHfHZhbL2nkQhX_6yC_ZZ-vCnSgfIWLIUR_BeDoOylAz5w3ALv5_fV7hAyxCzhP/s1600/Rayo+de+Sol+06.jpg" /&gt;&lt;/a&gt;&lt;/div&gt;
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Antes de nada, cuando ya tengamos los colores decididos, vamos a unir todas las capas en una. Nos colocamos sobre cualquiera de las capas, botón derecho y Combinar visibles.&lt;br /&gt;
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&lt;div class="separator" style="clear: both; text-align: center;"&gt;
&lt;a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEhiaqsu5KJa47LcqoEy-X7M5aARR4IAah7ZQM6ttSmqpEd1W0ypdDCCbe3QV4xP6zQMuQ6kviUP_unaWTlITc1iG60so2uWAYjWsMkF5omORGa3l9Haiva0ePCUylelAybi70HKmhyphenhypheniNWE9/s1600/Rayo+de+Sol+07.jpg" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"&gt;&lt;img border="0" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEhiaqsu5KJa47LcqoEy-X7M5aARR4IAah7ZQM6ttSmqpEd1W0ypdDCCbe3QV4xP6zQMuQ6kviUP_unaWTlITc1iG60so2uWAYjWsMkF5omORGa3l9Haiva0ePCUylelAybi70HKmhyphenhypheniNWE9/s1600/Rayo+de+Sol+07.jpg" /&gt;&amp;nbsp;&lt;/a&gt;&lt;/div&gt;
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Bueno, ahora vamos a darle un "Toque de Luz".&lt;/div&gt;
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Vamos a Filtro --&amp;gt; Interpretar --&amp;gt; Efectos de iluminación.&amp;nbsp; &lt;/div&gt;
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&lt;a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEgik-R2dsZDb7mEMNOK-WevscI8b4UngHVaRP8Z-YoUJwb-CJZZ5lP867fKMvEiank91GOLh5Bxrusf4q65davDo1hNuTxTW0TM6l3MUWRfEdLfWSP685JDrilYxX_s9pSPdQMzty1l_rEb/s1600/Rayo+de+Sol+08.jpg" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"&gt;&lt;img border="0" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEgik-R2dsZDb7mEMNOK-WevscI8b4UngHVaRP8Z-YoUJwb-CJZZ5lP867fKMvEiank91GOLh5Bxrusf4q65davDo1hNuTxTW0TM6l3MUWRfEdLfWSP685JDrilYxX_s9pSPdQMzty1l_rEb/s1600/Rayo+de+Sol+08.jpg" /&gt;&lt;/a&gt;&lt;/div&gt;
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Yo he puesto los siguientes valores. Además he colocado el puntito blanco (marcado con un 1 en la imagen) en el centro de mi sol y he arrastrado el punto 2 hasta el borde del papel.&lt;br /&gt;
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&lt;a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEgYfbeDLdsRFoP4P5eBC1_mqvDoWYadrUmUiJ8HzGWzvnykwmaXTKoLU3961TQVbgqRWR_6Ql_i1oVhQU-QXcEMJUka6xvO88hOFw33Zz-KgTz_WM5Bgf1z0PDbCshCo1nJAHg0eVcX1kH-/s1600/Rayo+de+Sol+09.jpg" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"&gt;&lt;img border="0" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEgYfbeDLdsRFoP4P5eBC1_mqvDoWYadrUmUiJ8HzGWzvnykwmaXTKoLU3961TQVbgqRWR_6Ql_i1oVhQU-QXcEMJUka6xvO88hOFw33Zz-KgTz_WM5Bgf1z0PDbCshCo1nJAHg0eVcX1kH-/s1600/Rayo+de+Sol+09.jpg" /&gt;&lt;/a&gt;&lt;/div&gt;
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Nuestro papel quedaría así.&lt;br /&gt;
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&lt;a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEitZR3rv8cqXReXwMCqff6WaedQ-vD4DgRwWs13U65qS-3SDwi3oxSlLFUk6CAL4K0z98wzToyS33ppoHxY7pmsCSG91WtwhlPPMt0ZQU-506ZhFvBuBZ-U9JfgEanI5aX0HuXgFMrHjUr1/s1600/Rayo+de+Sol+10.jpg" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"&gt;&lt;img border="0" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEitZR3rv8cqXReXwMCqff6WaedQ-vD4DgRwWs13U65qS-3SDwi3oxSlLFUk6CAL4K0z98wzToyS33ppoHxY7pmsCSG91WtwhlPPMt0ZQU-506ZhFvBuBZ-U9JfgEanI5aX0HuXgFMrHjUr1/s1600/Rayo+de+Sol+10.jpg" /&gt;&lt;/a&gt;&lt;/div&gt;
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Ahora sólo falta elegir una textura y aplicarla. Mi papel con textura es este.&lt;br /&gt;
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&lt;a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEjgso7yKeQVf8w5NpUQ1WDNRVD4jq9yO9eYQH1dtvlSLgPR0hqaQOTqXiV9QVIP6lsUzCgdRhxLouLX2IRaqaYg6Q6Bvh3ACUn87-4A9-0_QAAjLvZwyfHh0mccdzZz4QcEhHHG2d_3Ee3m/s1600/Rayo+de+Sol+Mini+01.jpg" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"&gt;&lt;img border="0" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEjgso7yKeQVf8w5NpUQ1WDNRVD4jq9yO9eYQH1dtvlSLgPR0hqaQOTqXiV9QVIP6lsUzCgdRhxLouLX2IRaqaYg6Q6Bvh3ACUn87-4A9-0_QAAjLvZwyfHh0mccdzZz4QcEhHHG2d_3Ee3m/s1600/Rayo+de+Sol+Mini+01.jpg" /&gt;&lt;/a&gt;&lt;/div&gt;
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¿Bonito verdad?&lt;br /&gt;
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Espero que os sirva en vuestros diseños. &lt;br /&gt;
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Aquí os lo dejo por si lo queréis descargar.&lt;br /&gt;
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&lt;a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEjY6vasY1jVYvq4tpI2_vbfjsyRJ6Zn7hmPzJEnEnNNP-N8pJh9fpPiy-03Eh6zvBGzNmWfctjNMlk20EogaDDnkfdOtKmEA6VaduU4ATMB3j6_5wu04t3AxoLh58Yke9jmaxgsPt4h0d6-/s1600/SDP_SunBeam_preview.jpg" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"&gt;&lt;img border="0" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEjY6vasY1jVYvq4tpI2_vbfjsyRJ6Zn7hmPzJEnEnNNP-N8pJh9fpPiy-03Eh6zvBGzNmWfctjNMlk20EogaDDnkfdOtKmEA6VaduU4ATMB3j6_5wu04t3AxoLh58Yke9jmaxgsPt4h0d6-/s1600/SDP_SunBeam_preview.jpg" /&gt;&lt;/a&gt;&lt;/div&gt;
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&lt;div style="text-align: center;"&gt;
&lt;a href="http://www.4shared.com/file/CJbGHYiC/SDP_Sunbeam_Paper.html"&gt;DOWNLOAD HERE&lt;/a&gt;&lt;/div&gt;
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&lt;div style="text-align: left;"&gt;
Ciao!&lt;/div&gt;</description><link>http://scrapdigitalphotoshop.blogspot.com/2011/10/como-hacer-papel-rayo-de-sol.html</link><author>noreply@blogger.com (Unknown)</author><media:thumbnail xmlns:media="http://search.yahoo.com/mrss/" height="72" url="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEh5Lebsa6aXX_wXL6DQF6jBV3xXbZ3rmq-SGnWpum0AElWdzdPD6aIn1TXFro0NFpGoDIO54Xny6d89K3FAijLLfBczQFTRZyEq7i1esRflNBhA4XY-fiw6lgteBXgKuEyQm9s2PLXf6Eo3/s72-c/Rayo+de+Sol+Mini+01.jpg" width="72"/><thr:total>2</thr:total></item><item><guid isPermaLink="false">tag:blogger.com,1999:blog-7692547556750428168.post-7140126811331938229</guid><pubDate>Fri, 30 Sep 2011 17:36:00 +0000</pubDate><atom:updated>2011-09-30T19:36:47.276+02:00</atom:updated><category domain="http://www.blogger.com/atom/ns#">Freebie</category><category domain="http://www.blogger.com/atom/ns#">Papers</category><category domain="http://www.blogger.com/atom/ns#">Photoshop</category><category domain="http://www.blogger.com/atom/ns#">Textures</category><title>Freebie. Zig Zag Papers.</title><description>Os dejo unos cuantos papeles ondulados y en zig zag que he creado.&lt;br /&gt;
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Espero que os gusten!!&lt;br /&gt;
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&lt;div class="separator" style="clear: both; text-align: center;"&gt;
&lt;a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEiLPn9M6pSMTVQ-mcMKGpTeM5MYc9LgX6LkJEykcyOh69RgKGjmAMfETFdOW-boXcw3zaFMS_u3cEBn376ZFFVWBykjs7ACANzF2WMW29EsE0os9H53-1hvkWxx7ZrXlrX_cFKSuJPK6zE1/s1600/SDP_ZigZag_Papers.jpg" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"&gt;&lt;img border="0" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEiLPn9M6pSMTVQ-mcMKGpTeM5MYc9LgX6LkJEykcyOh69RgKGjmAMfETFdOW-boXcw3zaFMS_u3cEBn376ZFFVWBykjs7ACANzF2WMW29EsE0os9H53-1hvkWxx7ZrXlrX_cFKSuJPK6zE1/s1600/SDP_ZigZag_Papers.jpg" /&gt;&lt;/a&gt;&lt;/div&gt;
&lt;a href="http://www.blogger.com/goog_721609778"&gt;&lt;br /&gt;&lt;/a&gt;&lt;br /&gt;
&lt;div style="text-align: center;"&gt;
&lt;a href="http://www.4shared.com/file/q8awZ78W/SDP_ZigZag_Papers.html"&gt;DOWNLOAD HERE&lt;/a&gt;&lt;/div&gt;
&lt;div style="text-align: center;"&gt;
&lt;br /&gt;&lt;/div&gt;
&lt;div style="text-align: left;"&gt;
Ciao!&lt;/div&gt;
</description><link>http://scrapdigitalphotoshop.blogspot.com/2011/09/freebie-zig-zag-papers.html</link><author>noreply@blogger.com (Unknown)</author><media:thumbnail xmlns:media="http://search.yahoo.com/mrss/" height="72" url="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEiLPn9M6pSMTVQ-mcMKGpTeM5MYc9LgX6LkJEykcyOh69RgKGjmAMfETFdOW-boXcw3zaFMS_u3cEBn376ZFFVWBykjs7ACANzF2WMW29EsE0os9H53-1hvkWxx7ZrXlrX_cFKSuJPK6zE1/s72-c/SDP_ZigZag_Papers.jpg" width="72"/><thr:total>2</thr:total></item><item><guid isPermaLink="false">tag:blogger.com,1999:blog-7692547556750428168.post-5112325398483211954</guid><pubDate>Fri, 30 Sep 2011 11:49:00 +0000</pubDate><atom:updated>2011-09-30T13:49:36.789+02:00</atom:updated><category domain="http://www.blogger.com/atom/ns#">Papers</category><category domain="http://www.blogger.com/atom/ns#">Photoshop</category><category domain="http://www.blogger.com/atom/ns#">Textures</category><category domain="http://www.blogger.com/atom/ns#">Tutorial</category><title>Cómo hacer papeles ondulados o en zigzag.</title><description>Hola!! Hoy os voy a explicar como hacer papeles ondulados o en zigzag.&lt;br /&gt;
&lt;br /&gt;
El resultado que vamos a obtener con el tutorial es este bonito papel:&lt;br /&gt;
&lt;br /&gt;
&lt;div class="separator" style="clear: both; text-align: center;"&gt;
&lt;a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEjk9DsvMxbNsk5RRk7ND_SlTYNAjedkJ1aZ9XDIb_vwH6fjFkDCEO3SDrzPQVUFi3Bl43CS_qFRUSo88ENpHHgPq_HuBkOYwVEZbGb5RA0pRSWLn1r1RScRv7ZZvRuMGZlz6rvt96FxBxpF/s1600/Papel+zigzag+mini+.jpg" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"&gt;&lt;img border="0" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEjk9DsvMxbNsk5RRk7ND_SlTYNAjedkJ1aZ9XDIb_vwH6fjFkDCEO3SDrzPQVUFi3Bl43CS_qFRUSo88ENpHHgPq_HuBkOYwVEZbGb5RA0pRSWLn1r1RScRv7ZZvRuMGZlz6rvt96FxBxpF/s1600/Papel+zigzag+mini+.jpg" /&gt;&lt;/a&gt;&lt;/div&gt;
&lt;br /&gt;
Empezamos!&lt;br /&gt;
&lt;br /&gt;
Lo primero que vamos a hacer es crear un motivo como éste, en capas separadas!!! Os explico rápido como lo he hecho, si queréis ver un tutorial más amplio leed el siguiente tutorial &lt;a href="http://scrapdigitalphotoshop.blogspot.com/2011/09/como-crear-striped-paperspapeles-rayas.html"&gt;Cómo hacer Striped Papers.&lt;/a&gt;&lt;br /&gt;
&lt;br /&gt;
&lt;div class="separator" style="clear: both; text-align: center;"&gt;
&lt;a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEgEf_xZhdOhT5ocGrOfH_wavFVdbAtNxNZsUn-ZdqceBNRp8waXER_Y_U8N0TsXCq8ZJ9IQODhont1ZqK0TsiijHdwY72K_tS-994rQ1Uge5yfGmqJUfl8iLraTR0-fxGzNIVJfiCziE1z_/s1600/Papel+zigzag+0+.jpg" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"&gt;&lt;img border="0" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEgEf_xZhdOhT5ocGrOfH_wavFVdbAtNxNZsUn-ZdqceBNRp8waXER_Y_U8N0TsXCq8ZJ9IQODhont1ZqK0TsiijHdwY72K_tS-994rQ1Uge5yfGmqJUfl8iLraTR0-fxGzNIVJfiCziE1z_/s1600/Papel+zigzag+0+.jpg" /&gt;&lt;/a&gt;&lt;/div&gt;
&lt;br /&gt;
Para hacer el motivo, he creado un documento de 200x260 pixels. He mostrado una cuadrícula cada 10 pixels y con 1 subdivisión. Con la Herramienta Rectángulo he seleccionado 6 cuadritos. He creado otra capa, he dejado 6 cuadritos libres y he pintado otro rectángulo de 6 cuadritos. Los he guardado como motivos distintos. Como sabéis esto es para poder colorearlos distintos.&lt;br /&gt;
&lt;br /&gt;
Siguiente paso. Nuevo documento de 3600x3600 Pixels.&lt;br /&gt;
&lt;br /&gt;
Como en el tutorial anterior vamos a Crear nueva capa de ajuste o relleno. Elegimos color uniforme ya que esta primera capa va a ser el fondo.&lt;br /&gt;
&lt;br /&gt;
&lt;div class="separator" style="clear: both; text-align: center;"&gt;
&lt;a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEg6pSmOhoT8_zkwLLhRL8IkY8e1JeQpPCGFX1sfxFG7fLTdEHmha1Ow4htngVsYXWL81b13I037CW5Vwe7cJd_vYnIpos8IAuiqQl6xbFFgXUg6SwAd5UdcDMoF3JrNiKlte_QtBk1AunuJ/s1600/Papel+zigzag+01.jpg" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"&gt;&lt;img border="0" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEg6pSmOhoT8_zkwLLhRL8IkY8e1JeQpPCGFX1sfxFG7fLTdEHmha1Ow4htngVsYXWL81b13I037CW5Vwe7cJd_vYnIpos8IAuiqQl6xbFFgXUg6SwAd5UdcDMoF3JrNiKlte_QtBk1AunuJ/s1600/Papel+zigzag+01.jpg" /&gt;&lt;/a&gt;&lt;/div&gt;
&lt;br /&gt;
Elegimos el color número #fffccf&lt;br /&gt;
&lt;br /&gt;
&lt;div class="separator" style="clear: both; text-align: center;"&gt;
&lt;a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEivHPIQ8WIko16PCcUqq9bLk21uQMotWOWPd01fyHjg8bKE7S6ZsT6tcoGbv70KH4VslhZS4MAUqZhgUDMc7sY-JK3T3fjYG1w0rMZdyx3Zrpd-LwfOSoicQIymPKVkDE0JArIlTJHmOcEd/s1600/Papel+zigzag+02.jpg" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"&gt;&lt;img border="0" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEivHPIQ8WIko16PCcUqq9bLk21uQMotWOWPd01fyHjg8bKE7S6ZsT6tcoGbv70KH4VslhZS4MAUqZhgUDMc7sY-JK3T3fjYG1w0rMZdyx3Zrpd-LwfOSoicQIymPKVkDE0JArIlTJHmOcEd/s1600/Papel+zigzag+02.jpg" /&gt;&lt;/a&gt;&lt;/div&gt;
&lt;div class="separator" style="clear: both; text-align: center;"&gt;
&lt;a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEg6pSmOhoT8_zkwLLhRL8IkY8e1JeQpPCGFX1sfxFG7fLTdEHmha1Ow4htngVsYXWL81b13I037CW5Vwe7cJd_vYnIpos8IAuiqQl6xbFFgXUg6SwAd5UdcDMoF3JrNiKlte_QtBk1AunuJ/s1600/Papel+zigzag+01.jpg" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"&gt;&lt;br /&gt;&lt;/a&gt;&lt;/div&gt;
Siguientes pasos.&lt;br /&gt;
&lt;br /&gt;
&lt;ol&gt;
&lt;li&gt;Crear nueva capa de ajuste o relleno y elegimos Motivo. Seleccionamos nuestro primer motivo.&lt;/li&gt;
&lt;li&gt;Crear nueva capa de ajuste o relleno y elegimos Color uniforme. Seleccionamos el color número #32662e.&lt;/li&gt;
&lt;li&gt;Ahora nos colocamos en la capa del color, botón derecho y Crear máscara de recorte.&lt;/li&gt;
&lt;/ol&gt;
Repetimos para la siguiente capa. &lt;br /&gt;
&lt;ol&gt;
&lt;li&gt;Crear nueva capa de ajuste o relleno y elegimos Motivo. Seleccionamos nuestro segundo motivo.&lt;/li&gt;
&lt;li&gt;Crear nueva capa de ajuste o relleno y elegimos Color uniforme. Seleccionamos el color número #744343.&lt;/li&gt;
&lt;li&gt;Ahora nos colocamos en la capa del color, botón derecho y Crear máscara de recorte.&lt;/li&gt;
&lt;/ol&gt;
A estas alturas debemos tener esto:&lt;br /&gt;
&lt;br /&gt;
&lt;div class="separator" style="clear: both; text-align: center;"&gt;
&lt;a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEiJxr7_BSTZXsGXewwmeD7gmW1EeGLaL-KL9SbY3D5siVJDFO2bHuyuuNG9a8i_6LIXEhTyIYaokKhDQRgHXoxwXjS9yqzZ_tom2eJWL94IhyphenhyphenaZtOypR39v03i1IGAWLSRUhJIlNi2ZthJQ/s1600/Papel+zigzag+03.jpg" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"&gt;&lt;img border="0" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEiJxr7_BSTZXsGXewwmeD7gmW1EeGLaL-KL9SbY3D5siVJDFO2bHuyuuNG9a8i_6LIXEhTyIYaokKhDQRgHXoxwXjS9yqzZ_tom2eJWL94IhyphenhyphenaZtOypR39v03i1IGAWLSRUhJIlNi2ZthJQ/s1600/Papel+zigzag+03.jpg" /&gt;&lt;/a&gt;&lt;/div&gt;
&lt;br /&gt;
Siguiente paso. Seleccionamos todas las capas (para seleccionarlas, pulsamos Ctrl y sin soltarlo clickamos en cada una de ellas), botón derecho y Combinar las capas. &lt;br /&gt;
&lt;br /&gt;
&lt;div class="separator" style="clear: both; text-align: center;"&gt;
&lt;img border="0" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEjiXcj3VJT504Uu-rh5sh3ju5cJPdVscAqZi5rUBFXOt1XCUXKE2B0-poJKguqNt6s_aK4Mclo6oX9XgICqgHKW5pYm5xLrvYg7U4wirQ9clMyhcq3MPLtTx1o8mkkKCZrzRYquDjiIlZaB/s1600/Papel+zigzag+04.jpg" /&gt;&lt;/div&gt;
&lt;br /&gt;
Y ahora vamos a aplicar un filtro de forma que queden onduladas o en zigzag.&lt;br /&gt;
&lt;br /&gt;
Filtro --&amp;gt; Distorsionar --&amp;gt; Onda...&lt;br /&gt;
&lt;br /&gt;
&lt;div class="separator" style="clear: both; text-align: center;"&gt;
&lt;a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEh0W8Xb-rViFkCCy5H5OZKlbnWPpLi0qLfepGZj7YavjmwVWcpxzmiqI8N1PEOfB-MNo1tn0YHPSr0U8iwmsleWkQdegQMHgEjTObpQYgFKI1N3aT-gT5-8BJlx3T1gMyy0LItzlHYTpyGk/s1600/Papel+zigzag+05.jpg" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"&gt;&lt;img border="0" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEh0W8Xb-rViFkCCy5H5OZKlbnWPpLi0qLfepGZj7YavjmwVWcpxzmiqI8N1PEOfB-MNo1tn0YHPSr0U8iwmsleWkQdegQMHgEjTObpQYgFKI1N3aT-gT5-8BJlx3T1gMyy0LItzlHYTpyGk/s1600/Papel+zigzag+05.jpg" /&gt;&lt;/a&gt;&lt;/div&gt;
&lt;br /&gt;
Ponemos los siguientes parámetros...&lt;br /&gt;
&lt;br /&gt;
&lt;div class="separator" style="clear: both; text-align: center;"&gt;
&lt;a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEhUyrvtCzz17ZQWKkO80ku8yulvrZcoheXyMQbARvximo2iZf99ciOcEA7K2XXGqOSEMgnDl5GOxmDl0-RATwkwczw29tKlcVOHhxtIXj-OrNMOZiVNXiHmUiCE00VjoOs-PGpAZPEj9TOM/s1600/Papel+zigzag+06.jpg" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"&gt;&lt;img border="0" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEhUyrvtCzz17ZQWKkO80ku8yulvrZcoheXyMQbARvximo2iZf99ciOcEA7K2XXGqOSEMgnDl5GOxmDl0-RATwkwczw29tKlcVOHhxtIXj-OrNMOZiVNXiHmUiCE00VjoOs-PGpAZPEj9TOM/s1600/Papel+zigzag+06.jpg" /&gt;&lt;/a&gt;&lt;/div&gt;
&lt;br /&gt;
Y el resultado es el siguiente:&lt;br /&gt;
&lt;br /&gt;
&lt;div class="separator" style="clear: both; text-align: center;"&gt;
&lt;a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEgNVCjD-MZJOJBcrYAE0_SMTsvpn6qO4Wk080QzYk6bd_qjQfplE9iwEeHLbiEIzoYjre7ToecySw8lFjjpDkcUt7Pp-jShLo1xOaPON4zRzYOnEXztDw83qpZS2CBTQh6xbQ_SWSV5Vtg_/s1600/Papel+zigzag+07.jpg" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"&gt;&lt;img border="0" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEgNVCjD-MZJOJBcrYAE0_SMTsvpn6qO4Wk080QzYk6bd_qjQfplE9iwEeHLbiEIzoYjre7ToecySw8lFjjpDkcUt7Pp-jShLo1xOaPON4zRzYOnEXztDw83qpZS2CBTQh6xbQ_SWSV5Vtg_/s1600/Papel+zigzag+07.jpg" /&gt;&lt;/a&gt;&lt;/div&gt;
&lt;br /&gt;
Si en lugar de triángulo, elegimos Sinusoidal (sin cambiar el resto de parámetros), el resultado sería un papel ondulado.&lt;br /&gt;
&lt;br /&gt;
&lt;div class="separator" style="clear: both; text-align: center;"&gt;
&lt;a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEgSiqFm6jC1-KNGi737k-yrxP730OiYCQAd77ZXeeaVpnHk0VXgV7OeZYi2p3krwoLlmqEXGbv2uUkcjx2qd6uc8sfsuCl-qZXaOm6sp_e8I41dcPq4_6xn8RIACFbCDNmwkgYBWt3WpyEw/s1600/Papel+zigzag+08.jpg" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"&gt;&lt;img border="0" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEgSiqFm6jC1-KNGi737k-yrxP730OiYCQAd77ZXeeaVpnHk0VXgV7OeZYi2p3krwoLlmqEXGbv2uUkcjx2qd6uc8sfsuCl-qZXaOm6sp_e8I41dcPq4_6xn8RIACFbCDNmwkgYBWt3WpyEw/s1600/Papel+zigzag+08.jpg" /&gt;&lt;/a&gt;&lt;/div&gt;
&lt;br /&gt;
Bonito, verdad?&lt;br /&gt;
&lt;br /&gt;
Pues ahora si queremos sólo quedaría aplicar una textura y el resultado final sería este:&lt;br /&gt;
&lt;br /&gt;
&lt;div class="separator" style="clear: both; text-align: center;"&gt;
&lt;a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEjk9DsvMxbNsk5RRk7ND_SlTYNAjedkJ1aZ9XDIb_vwH6fjFkDCEO3SDrzPQVUFi3Bl43CS_qFRUSo88ENpHHgPq_HuBkOYwVEZbGb5RA0pRSWLn1r1RScRv7ZZvRuMGZlz6rvt96FxBxpF/s1600/Papel+zigzag+mini+.jpg" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"&gt;&lt;img border="0" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEjk9DsvMxbNsk5RRk7ND_SlTYNAjedkJ1aZ9XDIb_vwH6fjFkDCEO3SDrzPQVUFi3Bl43CS_qFRUSo88ENpHHgPq_HuBkOYwVEZbGb5RA0pRSWLn1r1RScRv7ZZvRuMGZlz6rvt96FxBxpF/s1600/Papel+zigzag+mini+.jpg" /&gt;&amp;nbsp;&lt;/a&gt;&lt;/div&gt;
&lt;div class="separator" style="clear: both; text-align: center;"&gt;
&lt;br /&gt;&lt;/div&gt;
&lt;div class="separator" style="clear: both; text-align: center;"&gt;
&lt;a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEh9SK9QG38Y4Tsva5bjKkX40sVZzOI39AU81zzxsljrHvsanMwePgE7WkrCukxudayHmAM264RqDuG2uoVfuZWV9F2AU0MM_yh3ERgX6FTu1NpHRSxSyEATchXCwt8aZ9s3-fqY0lFVgwBN/s1600/Papel+ondulado+mini+.jpg" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"&gt;&lt;img border="0" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEh9SK9QG38Y4Tsva5bjKkX40sVZzOI39AU81zzxsljrHvsanMwePgE7WkrCukxudayHmAM264RqDuG2uoVfuZWV9F2AU0MM_yh3ERgX6FTu1NpHRSxSyEATchXCwt8aZ9s3-fqY0lFVgwBN/s1600/Papel+ondulado+mini+.jpg" /&gt;&lt;/a&gt;&lt;/div&gt;
&lt;div class="separator" style="clear: both; text-align: center;"&gt;
&lt;br /&gt;&lt;/div&gt;
&lt;div class="separator" style="clear: both; text-align: left;"&gt;
La textura que he usado es Freebie y la he descargado de Studio Redju &lt;a href="http://redjuscrap.blogspot.com/2011/06/june-cu-products-cu-freebie-and-coupon.html"&gt;aquí&lt;/a&gt; (el freebie está justo al final).&lt;/div&gt;
&lt;div class="separator" style="clear: both; text-align: left;"&gt;
&lt;br /&gt;&lt;/div&gt;
&lt;div class="separator" style="clear: both; text-align: left;"&gt;
Bueno, espero que os sirva en vuestros diseños.&lt;/div&gt;
&lt;div class="separator" style="clear: both; text-align: left;"&gt;
&lt;br /&gt;&lt;/div&gt;
&lt;div class="separator" style="clear: both; text-align: left;"&gt;
Ciao!!&lt;/div&gt;
&lt;div class="separator" style="clear: both; text-align: left;"&gt;
&lt;br /&gt;&lt;/div&gt;
&lt;div class="separator" style="clear: both; text-align: left;"&gt;
&lt;br /&gt;&lt;/div&gt;
&lt;br /&gt;</description><link>http://scrapdigitalphotoshop.blogspot.com/2011/09/como-hacer-papeles-ondulados-o-en.html</link><author>noreply@blogger.com (Unknown)</author><media:thumbnail xmlns:media="http://search.yahoo.com/mrss/" height="72" url="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEjk9DsvMxbNsk5RRk7ND_SlTYNAjedkJ1aZ9XDIb_vwH6fjFkDCEO3SDrzPQVUFi3Bl43CS_qFRUSo88ENpHHgPq_HuBkOYwVEZbGb5RA0pRSWLn1r1RScRv7ZZvRuMGZlz6rvt96FxBxpF/s72-c/Papel+zigzag+mini+.jpg" width="72"/><thr:total>2</thr:total></item><item><guid isPermaLink="false">tag:blogger.com,1999:blog-7692547556750428168.post-9037380063650797491</guid><pubDate>Wed, 21 Sep 2011 17:59:00 +0000</pubDate><atom:updated>2011-09-21T20:05:37.845+02:00</atom:updated><category domain="http://www.blogger.com/atom/ns#">Freebie</category><category domain="http://www.blogger.com/atom/ns#">Papers</category><category domain="http://www.blogger.com/atom/ns#">Photoshop</category><title>Freebie. Striped Paper.</title><description>Hoy no tengo mucho tiempo así que sólo os puedo dejar el papel que he creado en el tutorial anterior.&lt;br /&gt;
&lt;br /&gt;
Espero que os guste!!&lt;br /&gt;
&lt;br /&gt;
&lt;div class="separator" style="clear: both; text-align: center;"&gt;
&lt;a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEhuDxn66SPZh60XIKo54rfmfIe-MzuppVIM6sCAjV2gz-cwcLAzT6xEBP1hYiKgCYrKMttXxEDUTZFLBOwVdP30YF7Gd5_2EIJuqQD50fkZdOPCIWWBpiG-BRD37vvL2nWK6W57g4uRcFL_/s1600/SDP_Striped_Paper_Preview.jpg" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"&gt;&lt;img border="0" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEhuDxn66SPZh60XIKo54rfmfIe-MzuppVIM6sCAjV2gz-cwcLAzT6xEBP1hYiKgCYrKMttXxEDUTZFLBOwVdP30YF7Gd5_2EIJuqQD50fkZdOPCIWWBpiG-BRD37vvL2nWK6W57g4uRcFL_/s1600/SDP_Striped_Paper_Preview.jpg" /&gt;&amp;nbsp;&lt;/a&gt;&lt;/div&gt;
&lt;div class="separator" style="clear: both; text-align: center;"&gt;
&lt;br /&gt;&lt;/div&gt;
&lt;div style="text-align: center;"&gt;
&lt;a href="http://www.4shared.com/file/V_ojMA7D/SDP_Striped_Paper.html"&gt;DOWNLOAD HERE&lt;/a&gt;&lt;/div&gt;
</description><link>http://scrapdigitalphotoshop.blogspot.com/2011/09/freebie-striped-paper.html</link><author>noreply@blogger.com (Unknown)</author><media:thumbnail xmlns:media="http://search.yahoo.com/mrss/" height="72" url="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEhuDxn66SPZh60XIKo54rfmfIe-MzuppVIM6sCAjV2gz-cwcLAzT6xEBP1hYiKgCYrKMttXxEDUTZFLBOwVdP30YF7Gd5_2EIJuqQD50fkZdOPCIWWBpiG-BRD37vvL2nWK6W57g4uRcFL_/s72-c/SDP_Striped_Paper_Preview.jpg" width="72"/><thr:total>4</thr:total></item><item><guid isPermaLink="false">tag:blogger.com,1999:blog-7692547556750428168.post-8274343562995918539</guid><pubDate>Wed, 21 Sep 2011 17:39:00 +0000</pubDate><atom:updated>2011-09-21T19:39:26.666+02:00</atom:updated><category domain="http://www.blogger.com/atom/ns#">Papers</category><category domain="http://www.blogger.com/atom/ns#">Patterns</category><category domain="http://www.blogger.com/atom/ns#">Photoshop</category><category domain="http://www.blogger.com/atom/ns#">Tutorial</category><title>Cómo crear Striped Papers/Papeles a rayas con Photoshop.</title><description>Os voy a explicar como crear Striped Papers, papeles a rayas o rayados con Photoshop, de una forma super sencilla usando los motivos.&lt;br /&gt;
&lt;br /&gt;
El resultado que vamos a obtener es este:&lt;br /&gt;
&lt;br /&gt;
&lt;div class="separator" style="clear: both; text-align: center;"&gt;
&lt;a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEgp9gCBHMJj8b9Xr5nDwfWIwbOYKT8_9klVaJSb3pKpo_NuY0ADsv6CdKcGCYXCNURxyE71Nxmis9psJ6n17LzVYMeIyy6MDqmDwae7qYc3lDn2V2rzvoyP23d_vpLUPE8CHgbGuRYgWQqP/s1600/Papel+a+rayas+0.jpg" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"&gt;&lt;img border="0" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEgp9gCBHMJj8b9Xr5nDwfWIwbOYKT8_9klVaJSb3pKpo_NuY0ADsv6CdKcGCYXCNURxyE71Nxmis9psJ6n17LzVYMeIyy6MDqmDwae7qYc3lDn2V2rzvoyP23d_vpLUPE8CHgbGuRYgWQqP/s1600/Papel+a+rayas+0.jpg" /&gt;&lt;/a&gt;&lt;/div&gt;
&lt;br /&gt;
Ok. Abrimos un documento nuevo en Photoshop de 400x40 pixels. Y vamos a mostrar una cuadrícula.&lt;br /&gt;
&lt;br /&gt;
Para ello vamos a Edición --&amp;gt; Preferencias --&amp;gt; Guías, Cuadrícula y Sectores.&lt;br /&gt;
&lt;br /&gt;
&lt;div class="separator" style="clear: both; text-align: center;"&gt;
&lt;a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEgsghyphenhyphenOw3WqPO0mKUfJxMbNE10Gq7Y0cAaHd9Tg_QWmxPcK8Q5FFz4q84FZazuoI9EDqiMSJt-CdgpxZ1l3Wjq_TPjBX5xramTOhwWok1UuuvR_rs8OnHfhJcWPpuBBI9RWfTi399IlpFDy/s1600/Papel+a+rayas+1.jpg" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"&gt;&lt;img border="0" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEgsghyphenhyphenOw3WqPO0mKUfJxMbNE10Gq7Y0cAaHd9Tg_QWmxPcK8Q5FFz4q84FZazuoI9EDqiMSJt-CdgpxZ1l3Wjq_TPjBX5xramTOhwWok1UuuvR_rs8OnHfhJcWPpuBBI9RWfTi399IlpFDy/s1600/Papel+a+rayas+1.jpg" /&gt;&lt;/a&gt;&lt;/div&gt;
&lt;br /&gt;
Y le decimos que queremos que nos pinte la cuadrícula cada 10 pixels.&lt;br /&gt;
&lt;br /&gt;
&lt;div class="separator" style="clear: both; text-align: center;"&gt;
&lt;a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEiIJxk9Sco1FijMwv5nJO2Zqr16cwq1R-6Mf42VS_iZGYQuzGiisIhzf7ZwVLat3K-M74ZbC_uhkuQOjvE0KNe2ZJukFMvpvY5WNNnw0WK3wL2AGKGjsHC6yuSGL1OEQarRgygf00cFiPsp/s1600/Papel+a+rayas+2.jpg" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"&gt;&lt;img border="0" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEiIJxk9Sco1FijMwv5nJO2Zqr16cwq1R-6Mf42VS_iZGYQuzGiisIhzf7ZwVLat3K-M74ZbC_uhkuQOjvE0KNe2ZJukFMvpvY5WNNnw0WK3wL2AGKGjsHC6yuSGL1OEQarRgygf00cFiPsp/s1600/Papel+a+rayas+2.jpg" /&gt;&lt;/a&gt;&lt;/div&gt;
&lt;br /&gt;
Ahora vamos a Vista --&amp;gt;&amp;nbsp; Mostrar --&amp;gt; Cuadrícula. El resultado es el siguiente:&lt;br /&gt;
&lt;br /&gt;
&lt;div class="separator" style="clear: both; text-align: center;"&gt;
&lt;a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEiywqM7ZXqt2nQ4wwhRORS5H7pdbUuhTaywalwC9xI-fm-FlSGQCpu9zJHFaoE_oZ31yNa7Yg_y8-9nOMlUKwuuIQTx86PmE8l1EjrW_BppaY8bzIeSds93uMY9DPjMv251t0_chcWvBwZJ/s1600/Papel+a+rayas+3.jpg" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"&gt;&lt;img border="0" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEiywqM7ZXqt2nQ4wwhRORS5H7pdbUuhTaywalwC9xI-fm-FlSGQCpu9zJHFaoE_oZ31yNa7Yg_y8-9nOMlUKwuuIQTx86PmE8l1EjrW_BppaY8bzIeSds93uMY9DPjMv251t0_chcWvBwZJ/s1600/Papel+a+rayas+3.jpg" /&gt;&lt;/a&gt;&lt;/div&gt;
&lt;br /&gt;
Ahora podemos comenzar a dibujar las rayas o listones.&lt;br /&gt;
&lt;br /&gt;
Con la Herramienta Rectángulo dibujamos en capas separadas el dibujo que nos apetezca. Ojo el hacerlo en capas separadas es importante porque luego vamos a crear un motivo con cada una de las capas de forma que las podamos colorear de forma independiente.&lt;br /&gt;
&lt;br /&gt;
Para crear los motivos podemos usar el color que queramos, yo suelo usar el negro y distintos tonos de gris para poder distinguir las capas.&lt;br /&gt;
&lt;br /&gt;
Os muestro como ha quedado mi dibujo.&lt;br /&gt;
&lt;br /&gt;
&lt;div class="separator" style="clear: both; text-align: center;"&gt;
&lt;a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEjXWtS9QQedWQW9qCXQS42itaYzknMQccIq9hNJxIdYfsrinVP5na2Tl-PYUESUBRzVqgfzoytsgXmh8kNvjGEBbAfXdJLX398MNRhV_-g_lw3TlcH9YyRQxUbw-Prlz3in6-t6QqD4g1_O/s1600/Papel+a+rayas+4.jpg" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"&gt;&lt;img border="0" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEjXWtS9QQedWQW9qCXQS42itaYzknMQccIq9hNJxIdYfsrinVP5na2Tl-PYUESUBRzVqgfzoytsgXmh8kNvjGEBbAfXdJLX398MNRhV_-g_lw3TlcH9YyRQxUbw-Prlz3in6-t6QqD4g1_O/s1600/Papel+a+rayas+4.jpg" /&gt;&lt;/a&gt;&lt;/div&gt;
&lt;br /&gt;
Ok. En este punto podemos eliminar la cuadrícula. Vamos a Vista --&amp;gt; Mostar y desmarcamos Cuadrícula.&lt;br /&gt;
&lt;br /&gt;
Ahora, para guardarlo como motivos diferentes, ocultamos todas las capas y mostramos la primera.&lt;br /&gt;
&lt;br /&gt;
&lt;div class="separator" style="clear: both; text-align: center;"&gt;
&lt;a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEjEeW5W4OvTefV0qLDSbeQ4cYTXsZNEUj_Wiqt0Aa7oTn-qet4qsDpXzvtBvg1Dxnw-f1nIQAUY9uaNY7QcxU00cXx49JPRNIwVxc-Bzq1dIl6zF9EAqGVaTY1zjh4Q3Ek9tsWRTS9-5tT6/s1600/Papel+a+rayas+5.jpg" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"&gt;&lt;img border="0" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEjEeW5W4OvTefV0qLDSbeQ4cYTXsZNEUj_Wiqt0Aa7oTn-qet4qsDpXzvtBvg1Dxnw-f1nIQAUY9uaNY7QcxU00cXx49JPRNIwVxc-Bzq1dIl6zF9EAqGVaTY1zjh4Q3Ek9tsWRTS9-5tT6/s1600/Papel+a+rayas+5.jpg" /&gt;&lt;/a&gt;&lt;/div&gt;
&lt;div class="separator" style="clear: both; text-align: center;"&gt;
&lt;a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEikqmI4D3ukoV8xCza2CiKhwayBLRIBE_a1qBc1FCgg8V6p9TVipYJznFX_KSCNIKdCUXV4Kb1L78pRDwuPvZYRLYmQPKCLYE4uVDCtGY8OSl5xeTjrA5WVJiIF6kgRdCjNfvKr_dI9a-VF/s1600/Papel+a+rayas+5.jpg" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"&gt;&lt;br /&gt;&lt;/a&gt;&lt;/div&gt;
Y vamos a guardarlo como motivo. Edición --&amp;gt; Definir motivo y ponemos el nombre que queramos.&lt;br /&gt;
&lt;br /&gt;
Ahora ocultamos la capa y mostramos la siguiente y otra vez Edición --&amp;gt; Definir motivo. Lo hacemos así con todas las capas de forma que tengamos tantos motivos como capas.&lt;br /&gt;
&lt;br /&gt;
Siguiente paso. Abrimos un documento de 3600x3600 y Crear nueva capa de relleno o ajuste--&amp;gt; Motivo y elegimos el primero de nuestros motivos.&lt;br /&gt;
&lt;br /&gt;
&lt;div class="separator" style="clear: both; text-align: center;"&gt;
&lt;a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEijSwqS3Lji7kKZsHI9EWJw-kGD8gQxnu36J1cATm7fbeDrrO4znFx1y1cN5Tmhu7GmgyeNSWPwXEQ4RooF55Cg5ymK2T09ER0077eQrGCeQ8c7d20fwmLPzN-feopzJqpOFF8f1CFtkLY8/s1600/Papel+a+rayas+6.jpg" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"&gt;&lt;img border="0" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEijSwqS3Lji7kKZsHI9EWJw-kGD8gQxnu36J1cATm7fbeDrrO4znFx1y1cN5Tmhu7GmgyeNSWPwXEQ4RooF55Cg5ymK2T09ER0077eQrGCeQ8c7d20fwmLPzN-feopzJqpOFF8f1CFtkLY8/s1600/Papel+a+rayas+6.jpg" /&gt;&lt;/a&gt;&lt;/div&gt;
&lt;div class="separator" style="clear: both; text-align: center;"&gt;
&lt;a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEhXLMnF9JjG_Jfvrz1ddYCwr_9Tgi0wFG3NLjQRzFJaEZPynwhdwpyaR5P53OJ8UmR1C3DYZBVcDcn26l6GkWMpA3KD96LSfin-YwUtVjCmWxsdnRtuBFip35PcEmwGgsIh1yMRriC7vv6P/s1600/Papel+a+rayas+6.jpg" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"&gt;&lt;br /&gt;&lt;/a&gt;&lt;/div&gt;
&lt;div class="separator" style="clear: both; text-align: center;"&gt;
&lt;a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEgCeIqMK3-uCwyEeZy-ReAuZgJe71OsbsV6OGt_gigwwTX2q3f3Yd44P1PjlSd_5-rg9Okc61OV7iTKOcev98D1FKojuxSOKBvoAunmFSz0j8yUgxuoP-6xV2oW-4Qq9YFnqQp54uk-AoQ5/s1600/Papel+a+rayas+7.jpg" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"&gt;&lt;img border="0" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEgCeIqMK3-uCwyEeZy-ReAuZgJe71OsbsV6OGt_gigwwTX2q3f3Yd44P1PjlSd_5-rg9Okc61OV7iTKOcev98D1FKojuxSOKBvoAunmFSz0j8yUgxuoP-6xV2oW-4Qq9YFnqQp54uk-AoQ5/s1600/Papel+a+rayas+7.jpg" /&gt;&lt;/a&gt;&lt;/div&gt;
&lt;br /&gt;
Repetimos estos pasos y creamos una capa de relleno de motivo con cada uno de los motivos que hemos creado.&lt;br /&gt;
&lt;br /&gt;
Os tiene que quedar algo así:&lt;br /&gt;
&lt;br /&gt;
&lt;div class="separator" style="clear: both; text-align: center;"&gt;
&lt;a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEhwIg2heJPlNtj9e5ilEKs9-OSwp1TLmCutdIr1hM2zHuFli2EYCsXwsT52Bul4ozjLBt5wYqEkEULtuBjhK3AR0vssdI9nClHVIKPesh7BosCXGrUdq05pYcA-NC0lmlm9wAoW0DBaWvYW/s1600/Papel+a+rayas+8.jpg" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"&gt;&lt;img border="0" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEhwIg2heJPlNtj9e5ilEKs9-OSwp1TLmCutdIr1hM2zHuFli2EYCsXwsT52Bul4ozjLBt5wYqEkEULtuBjhK3AR0vssdI9nClHVIKPesh7BosCXGrUdq05pYcA-NC0lmlm9wAoW0DBaWvYW/s1600/Papel+a+rayas+8.jpg" /&gt;&lt;/a&gt;&lt;/div&gt;
&lt;br /&gt;
Llegados a este punto ya podemos empezar a colorear...&lt;br /&gt;
&lt;br /&gt;
Lo primero, el fondo. Nos colocamos en la primera capa y Crear nueva capa de relleno o ajuste --&amp;gt; Color uniforme, elegimos el color que más nos guste. Movemos la capa para colocarla la primera y que quede debajo.&lt;br /&gt;
&lt;br /&gt;
&lt;div class="separator" style="clear: both; text-align: center;"&gt;
&lt;a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEj_KJFo686SC91IzjweJavt-d5uroV8-D9mUZKoJjPug6gPcoc-NgSwXIM-5dXfFz5TLMwhUrbTMbnyxgtZqPMeqzpyfGuea0hgc6ji4NMzhp6kCyIDG14Srm5e9VSfSWUWeDw2BFqWCyrL/s1600/Papel+a+rayas+9.jpg" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"&gt;&lt;img border="0" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEj_KJFo686SC91IzjweJavt-d5uroV8-D9mUZKoJjPug6gPcoc-NgSwXIM-5dXfFz5TLMwhUrbTMbnyxgtZqPMeqzpyfGuea0hgc6ji4NMzhp6kCyIDG14Srm5e9VSfSWUWeDw2BFqWCyrL/s1600/Papel+a+rayas+9.jpg" /&gt;&lt;/a&gt;&lt;/div&gt;
&lt;br /&gt;
Ahora vamos a colorear los motivos. Nos colocamos sobre el primero y Crear nueva capa de relleno o ajuste --&amp;gt; Color uniforme. Elegimos el color que nos apetezca. Ojo, nos colocamos sobre la capa de relleno de color y botón derecho Crear máscara de recorte. Así el color sólo cubre nuestro primer motivo.&lt;br /&gt;
&lt;br /&gt;
Repetimos los pasos para cada uno de las capas de motivo de forma que os tiene que quedar algo así.&lt;br /&gt;
&lt;br /&gt;
&lt;div class="separator" style="clear: both; text-align: center;"&gt;
&lt;a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEgmZBDk8B2vXPQ-4tWM6Gf_yL1fd2EDS2ccZWpyT8qdGXdAkUu9RA78_4sYtodazpz9OhS_hsVWzIkjDks5IV208NsO2aALvXTdIk2tPBQpfkzkAMVXg0VXOo-tKStT3XdaObSnbufcPSe5/s1600/Papel+a+rayas+10.jpg" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"&gt;&lt;img border="0" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEgmZBDk8B2vXPQ-4tWM6Gf_yL1fd2EDS2ccZWpyT8qdGXdAkUu9RA78_4sYtodazpz9OhS_hsVWzIkjDks5IV208NsO2aALvXTdIk2tPBQpfkzkAMVXg0VXOo-tKStT3XdaObSnbufcPSe5/s1600/Papel+a+rayas+10.jpg" /&gt;&lt;/a&gt;&lt;/div&gt;
&lt;br /&gt;
En este paso ya habríamos terminado, pero vamos a aplicar una textura para que quede más bonito.&lt;br /&gt;
&lt;br /&gt;
Yo he usado una textura freebie de Scraps by Andrea que he descargado hoy de su blog (&lt;a href="http://hereascrapthereascrap.blogspot.com/2011/09/new-in-store-2-tuesday-and-freebie.html"&gt;aquí&lt;/a&gt;) y que queda muy bonita.&lt;br /&gt;
&lt;br /&gt;
Para usarla es tan sencillo como abrir el fichero, colocarnos en la última capa de nuestro papel y arrastrarlo sobre nuestro documento, se colocará justo encima de la capa donde estamos. La centramos y le cambiamos el modo a superponer.&lt;br /&gt;
&lt;br /&gt;
&lt;div class="separator" style="clear: both; text-align: center;"&gt;
&lt;a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEiWBd-zLz44ud2hofJceVaUsNnqEHHU0ocT9D2eqs5hrQo417y8aS2gwgyWks95xwQPeitDT7yHbw5x5yLNmC_ljssXAbYboeaPsdNHlgjKYUb0T2EVp-aUzb6TK0G2C6dFC-KfOBmnmVhx/s1600/Papel+a+rayas+11.jpg" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"&gt;&lt;img border="0" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEiWBd-zLz44ud2hofJceVaUsNnqEHHU0ocT9D2eqs5hrQo417y8aS2gwgyWks95xwQPeitDT7yHbw5x5yLNmC_ljssXAbYboeaPsdNHlgjKYUb0T2EVp-aUzb6TK0G2C6dFC-KfOBmnmVhx/s1600/Papel+a+rayas+11.jpg" /&gt;&lt;/a&gt;&lt;/div&gt;
&lt;br /&gt;
Perfecto! Ahora vamos a Archivo --&amp;gt; Guardar como y guardamos nuestro documento como .jpg con calidad máxima. Ojo, no pongáis una calidad muy alta ya que el documento sería demasiado pesado con calidad 10 es más que suficiente.&lt;br /&gt;
&lt;br /&gt;
El resultado:&lt;br /&gt;
&lt;br /&gt;
&lt;div class="separator" style="clear: both; text-align: center;"&gt;
&lt;a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEgp9gCBHMJj8b9Xr5nDwfWIwbOYKT8_9klVaJSb3pKpo_NuY0ADsv6CdKcGCYXCNURxyE71Nxmis9psJ6n17LzVYMeIyy6MDqmDwae7qYc3lDn2V2rzvoyP23d_vpLUPE8CHgbGuRYgWQqP/s1600/Papel+a+rayas+0.jpg" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"&gt;&lt;img border="0" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEgp9gCBHMJj8b9Xr5nDwfWIwbOYKT8_9klVaJSb3pKpo_NuY0ADsv6CdKcGCYXCNURxyE71Nxmis9psJ6n17LzVYMeIyy6MDqmDwae7qYc3lDn2V2rzvoyP23d_vpLUPE8CHgbGuRYgWQqP/s1600/Papel+a+rayas+0.jpg" /&gt;&lt;/a&gt;&lt;/div&gt;
&lt;br /&gt;
Bonito verdad??&lt;br /&gt;
&lt;br /&gt;
Bueno, espero que os sirva es vuestros diseños.&lt;br /&gt;
&lt;br /&gt;
Ciao!&lt;br /&gt;
&lt;br /&gt;</description><link>http://scrapdigitalphotoshop.blogspot.com/2011/09/como-crear-striped-paperspapeles-rayas.html</link><author>noreply@blogger.com (Unknown)</author><media:thumbnail xmlns:media="http://search.yahoo.com/mrss/" height="72" url="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEgp9gCBHMJj8b9Xr5nDwfWIwbOYKT8_9klVaJSb3pKpo_NuY0ADsv6CdKcGCYXCNURxyE71Nxmis9psJ6n17LzVYMeIyy6MDqmDwae7qYc3lDn2V2rzvoyP23d_vpLUPE8CHgbGuRYgWQqP/s72-c/Papel+a+rayas+0.jpg" width="72"/><thr:total>0</thr:total></item><item><guid isPermaLink="false">tag:blogger.com,1999:blog-7692547556750428168.post-5099584956180837160</guid><pubDate>Tue, 13 Sep 2011 14:47:00 +0000</pubDate><atom:updated>2011-09-13T16:48:54.396+02:00</atom:updated><category domain="http://www.blogger.com/atom/ns#">Brush</category><category domain="http://www.blogger.com/atom/ns#">Elements</category><category domain="http://www.blogger.com/atom/ns#">Photoshop</category><category domain="http://www.blogger.com/atom/ns#">Tutorial</category><title>Cómo hacer Scalloped Strip con photoshop.</title><description>&lt;br /&gt;
&lt;div class="MsoNormal"&gt;
Hoy os voy a explicar cómo hacer un Scalloped Strip (o como
dice el traductor de google “Franja Festoneada”).&lt;/div&gt;
&lt;div class="MsoNormal"&gt;
&lt;br /&gt;&lt;/div&gt;
&lt;div class="MsoNormal"&gt;
Lo primero que tenéis que hacer es descargar mi set de
pinceles &lt;a href="http://www.4shared.com/file/cDN8WaLa/SDP_Scalloped_Brushes.html"&gt;aquí &lt;/a&gt;e instalarlos tal y como os expliqué en &lt;a href="http://scrapdigitalphotoshop.blogspot.com/2011/05/como-instalar-pinceles-y-otras.html"&gt;este post&lt;/a&gt;
hace algún tiempo.&lt;/div&gt;
&lt;div class="MsoNormal"&gt;
&lt;br /&gt;&lt;/div&gt;
&lt;div class="MsoNormal"&gt;
&lt;br /&gt;&lt;/div&gt;
&lt;div class="MsoNormal"&gt;
&lt;br /&gt;&lt;/div&gt;
&lt;div class="separator" style="clear: both; text-align: center;"&gt;
&lt;a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEi8M0NC31TovNN2xP2p4oHV_eA0HBf96eHaC_m09yPSb_2uAnQKW8F9clBpU7iE5D1xev9X3QF0JPu-AspeKaOLQH2Ssr7AjUJhNj8Kbk8OtL4blqX68pgRzKzY1BxLmQqdasW6fiDVsjWk/s1600/Scalloped+Strips+1.jpg" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"&gt;&lt;img border="0" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEi8M0NC31TovNN2xP2p4oHV_eA0HBf96eHaC_m09yPSb_2uAnQKW8F9clBpU7iE5D1xev9X3QF0JPu-AspeKaOLQH2Ssr7AjUJhNj8Kbk8OtL4blqX68pgRzKzY1BxLmQqdasW6fiDVsjWk/s1600/Scalloped+Strips+1.jpg" /&gt;&lt;/a&gt;&lt;/div&gt;
&lt;div class="MsoNormal"&gt;
&lt;br /&gt;&lt;/div&gt;
&lt;div class="MsoNormal"&gt;
Ahora abrimos el documento de 3600x3600 sobre el que estemos
trabajando y creamos una nueva capa ya que así le podremos aplicar sombras o
relieve de forma individual.&lt;/div&gt;
&lt;div class="MsoNormal"&gt;
&lt;br /&gt;&lt;/div&gt;
&lt;div class="separator" style="clear: both; text-align: center;"&gt;
&lt;a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEhpMOLW9XbfDfYCW5eh66BBvYFK9CroQyB4H5BJxU7_ptXPmbp15Y97pEhNwZ9LTPdSMMckMpRXBrpa9nLQDg5YtfkuMRC2R8FMoyGROhV2J2WNidoH7evW7OJuy6YAJQB8c8sz6aFqCgIB/s1600/Scalloped+Strips+2.jpg" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"&gt;&lt;img border="0" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEhpMOLW9XbfDfYCW5eh66BBvYFK9CroQyB4H5BJxU7_ptXPmbp15Y97pEhNwZ9LTPdSMMckMpRXBrpa9nLQDg5YtfkuMRC2R8FMoyGROhV2J2WNidoH7evW7OJuy6YAJQB8c8sz6aFqCgIB/s1600/Scalloped+Strips+2.jpg" /&gt;&lt;/a&gt;&lt;/div&gt;
&lt;div class="MsoNormal"&gt;
&lt;br /&gt;&lt;/div&gt;
&lt;div class="MsoNormal"&gt;
&lt;/div&gt;
&lt;div class="MsoNormal"&gt;
Elegimos el pincel que más nos guste y en el tamaño más apropiado.&lt;/div&gt;
&lt;div class="MsoNormal"&gt;
&lt;br /&gt;&lt;/div&gt;
&lt;div class="MsoNormal"&gt;
&lt;/div&gt;
&lt;div class="MsoNormal"&gt;
Ahora sobre la nueva capa nos ponemos en uno de los bordes y
pulsamos Mayusculas (Shift). Hacemos click, y sin soltar la tecla de mayúsculas
deslizamos el ratón hacia la derecha. Cuando tengamos la longitud deseada,
volvemos a hacer click.&lt;/div&gt;
&lt;div class="MsoNormal"&gt;
&lt;br /&gt;&lt;/div&gt;
&lt;div class="separator" style="clear: both; text-align: center;"&gt;
&lt;a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEiHmRlpi-USoxKRQ-yYaqqmTL4bdBnMsUoP3wWVrSUPvlMrsLANiG6Hrui562Ple0vD8fONA4qPNPK1LaHc1MERhhJl28NUa0o7HkWy4PGB3PkjzOylSXWr9HWYZK7z-zSYK3np0LUyv-08/s1600/Scalloped+Strips+3.jpg" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"&gt;&lt;img border="0" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEiHmRlpi-USoxKRQ-yYaqqmTL4bdBnMsUoP3wWVrSUPvlMrsLANiG6Hrui562Ple0vD8fONA4qPNPK1LaHc1MERhhJl28NUa0o7HkWy4PGB3PkjzOylSXWr9HWYZK7z-zSYK3np0LUyv-08/s1600/Scalloped+Strips+3.jpg" /&gt;&lt;/a&gt;&lt;/div&gt;
&lt;br /&gt;
&lt;div class="separator" style="clear: both; text-align: center;"&gt;
&lt;/div&gt;
&lt;br /&gt;
&lt;br /&gt;
&lt;div class="separator" style="clear: both; text-align: center;"&gt;
&lt;a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEhpMOLW9XbfDfYCW5eh66BBvYFK9CroQyB4H5BJxU7_ptXPmbp15Y97pEhNwZ9LTPdSMMckMpRXBrpa9nLQDg5YtfkuMRC2R8FMoyGROhV2J2WNidoH7evW7OJuy6YAJQB8c8sz6aFqCgIB/s1600/Scalloped+Strips+2.jpg" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"&gt;&lt;br /&gt;&lt;/a&gt;&lt;/div&gt;
&lt;div class="separator" style="clear: both; text-align: center;"&gt;
&lt;a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEh7KCoYWw2ecYMuz0Lz3ckXhlXToigZeXxjve15K2l4vrczzsyUduno-ZKus3DF7SuBWHh91sHpBFpDHbYeRBcZhqYloQp_QJiiFpWF9lIYaPecr4fLEFqjtRNBj1ZddSKImYYKLYSFcW7n/s1600/Scalloped+Strips+4.jpg" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"&gt;&lt;img border="0" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEh7KCoYWw2ecYMuz0Lz3ckXhlXToigZeXxjve15K2l4vrczzsyUduno-ZKus3DF7SuBWHh91sHpBFpDHbYeRBcZhqYloQp_QJiiFpWF9lIYaPecr4fLEFqjtRNBj1ZddSKImYYKLYSFcW7n/s1600/Scalloped+Strips+4.jpg" /&gt;&lt;/a&gt;&lt;/div&gt;
&lt;div class="separator" style="clear: both; text-align: center;"&gt;
&lt;br /&gt;&lt;/div&gt;
&lt;br /&gt;
&lt;div class="MsoNormal"&gt;
&amp;nbsp;

&lt;/div&gt;
&lt;div class="MsoNormal"&gt;
Y ya tendremos nuestro Scalloped Strip. Ahora solo falta
aplicarle alguna sombra y podeis usar la técnica de máscara de recorte
(clipping mask).&lt;/div&gt;
&lt;div class="MsoNormal"&gt;
&lt;br /&gt;&lt;/div&gt;
&lt;div class="MsoNormal"&gt;
Un bonito resultado sería este:&lt;/div&gt;
&lt;div class="MsoNormal"&gt;
&lt;br /&gt;&lt;/div&gt;
&lt;div class="separator" style="clear: both; text-align: center;"&gt;
&lt;a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEgv3BR-NzXwAsJEfCCY478TQ_dQkGtE9d3kxzA7jbyIj9zS6lbpysC1N0PAXd8CPe-l6dcfdpVCUQ5IAqNbiC1nuBLc7zDzAFzAaJrYT4mURd3-2KV72OgK2Tz_dTJYQaIdiUwmA4YcfUjq/s1600/Scalloped+Strips+5.jpg" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"&gt;&lt;img border="0" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEgv3BR-NzXwAsJEfCCY478TQ_dQkGtE9d3kxzA7jbyIj9zS6lbpysC1N0PAXd8CPe-l6dcfdpVCUQ5IAqNbiC1nuBLc7zDzAFzAaJrYT4mURd3-2KV72OgK2Tz_dTJYQaIdiUwmA4YcfUjq/s1600/Scalloped+Strips+5.jpg" /&gt;&lt;/a&gt;&lt;/div&gt;
&lt;div class="MsoNormal"&gt;
&lt;br /&gt;&lt;/div&gt;
&lt;div class="MsoNormal"&gt;
&lt;br /&gt;&lt;/div&gt;
&lt;div class="MsoNormal"&gt;
&lt;/div&gt;
&lt;div class="MsoNormal"&gt;
Espero que os sirva en vuestros diseños.&lt;/div&gt;
&lt;div class="MsoNormal"&gt;
&lt;br /&gt;&lt;/div&gt;
&lt;div class="MsoNormal"&gt;
Ciao!&lt;/div&gt;
&lt;div class="MsoNormal"&gt;
&lt;br /&gt;&lt;/div&gt;
&lt;div class="MsoNormal"&gt;
&lt;br /&gt;&lt;/div&gt;
</description><link>http://scrapdigitalphotoshop.blogspot.com/2011/09/como-hacer-scalloped-strip-con.html</link><author>noreply@blogger.com (Unknown)</author><media:thumbnail xmlns:media="http://search.yahoo.com/mrss/" height="72" url="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEi8M0NC31TovNN2xP2p4oHV_eA0HBf96eHaC_m09yPSb_2uAnQKW8F9clBpU7iE5D1xev9X3QF0JPu-AspeKaOLQH2Ssr7AjUJhNj8Kbk8OtL4blqX68pgRzKzY1BxLmQqdasW6fiDVsjWk/s72-c/Scalloped+Strips+1.jpg" width="72"/><thr:total>3</thr:total></item><item><guid isPermaLink="false">tag:blogger.com,1999:blog-7692547556750428168.post-2455016113671980280</guid><pubDate>Tue, 13 Sep 2011 14:38:00 +0000</pubDate><atom:updated>2011-09-13T16:38:55.658+02:00</atom:updated><category domain="http://www.blogger.com/atom/ns#">Brush</category><category domain="http://www.blogger.com/atom/ns#">Freebie</category><category domain="http://www.blogger.com/atom/ns#">Photoshop</category><title>Freebie. Scalloped Brushes.</title><description>Siento haber tardado tanto en publicar, pero he estado un poco liada con el primer día de cole de la nena.&lt;br /&gt;
&lt;br /&gt;
Bueno, para compensar aquí os dejo unos pinceles que vamos a necesitar para el siguiente tutorial.&lt;br /&gt;
&lt;br /&gt;
&lt;div class="separator" style="clear: both; text-align: center;"&gt;
&lt;a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEgfseWv4O1e5nyeBhkb9n8_QMAXXPbxd0JckJLD41lNS30PdODJgJjGaqi2S4QDlAOBCHsDVlMjcrh_G0EmJG-bWMEZl0FtkTPCWy2Nr_ZYxi0IBoP2w2822zv-8Iq8JbmCYxjV3vKeLQFK/s1600/SDP_Scalloped+Brushes.jpg" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"&gt;&lt;img border="0" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEgfseWv4O1e5nyeBhkb9n8_QMAXXPbxd0JckJLD41lNS30PdODJgJjGaqi2S4QDlAOBCHsDVlMjcrh_G0EmJG-bWMEZl0FtkTPCWy2Nr_ZYxi0IBoP2w2822zv-8Iq8JbmCYxjV3vKeLQFK/s1600/SDP_Scalloped+Brushes.jpg" /&gt;&amp;nbsp;&lt;/a&gt;&lt;/div&gt;
&lt;div class="separator" style="clear: both; text-align: center;"&gt;
&lt;br /&gt;&lt;/div&gt;
&lt;div class="separator" style="clear: both; text-align: center;"&gt;
&lt;a href="http://www.4shared.com/file/cDN8WaLa/SDP_Scalloped_Brushes.html"&gt;DOWNLOAD HERE &lt;/a&gt;&lt;/div&gt;
&lt;div class="separator" style="clear: both; text-align: center;"&gt;
&lt;br /&gt;&lt;/div&gt;
&lt;div class="separator" style="clear: both; text-align: left;"&gt;
Ciao!!!&lt;/div&gt;
&lt;br /&gt;</description><link>http://scrapdigitalphotoshop.blogspot.com/2011/09/freebie-scalloped-brushes.html</link><author>noreply@blogger.com (Unknown)</author><media:thumbnail xmlns:media="http://search.yahoo.com/mrss/" height="72" url="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEgfseWv4O1e5nyeBhkb9n8_QMAXXPbxd0JckJLD41lNS30PdODJgJjGaqi2S4QDlAOBCHsDVlMjcrh_G0EmJG-bWMEZl0FtkTPCWy2Nr_ZYxi0IBoP2w2822zv-8Iq8JbmCYxjV3vKeLQFK/s72-c/SDP_Scalloped+Brushes.jpg" width="72"/><thr:total>1</thr:total></item><item><guid isPermaLink="false">tag:blogger.com,1999:blog-7692547556750428168.post-7326137132567892316</guid><pubDate>Wed, 31 Aug 2011 16:06:00 +0000</pubDate><atom:updated>2011-08-31T18:06:28.531+02:00</atom:updated><category domain="http://www.blogger.com/atom/ns#">Embossed Overlays</category><category domain="http://www.blogger.com/atom/ns#">Freebie</category><category domain="http://www.blogger.com/atom/ns#">Papers</category><category domain="http://www.blogger.com/atom/ns#">Photoshop</category><category domain="http://www.blogger.com/atom/ns#">Textures</category><title>Freebie. 10 Embossed Overlays.</title><description>Como siempre aquí os dejo una pequeña muestra de Embossed Overlays que he creado para vosotros.&lt;br /&gt;
&lt;br /&gt;
&lt;div class="separator" style="clear: both; text-align: center;"&gt;&lt;a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEgbXsdhyphenhyphenleOBAOBw0VmlD1nAP3zNsQX5_k-I8r2fzdrXwt2RK44zIqq24EMXft1_VMFokCkbEVkqiGn2FeTUVd9Sz3sANfpqO5XsmzkoOsEun4ZgIhAohWyAmFeMPn-zNbCAEP0f8F5Qi4J/s1600/SDP_Embossed_Overlays_preview.jpg" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"&gt;&lt;img border="0" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEgbXsdhyphenhyphenleOBAOBw0VmlD1nAP3zNsQX5_k-I8r2fzdrXwt2RK44zIqq24EMXft1_VMFokCkbEVkqiGn2FeTUVd9Sz3sANfpqO5XsmzkoOsEun4ZgIhAohWyAmFeMPn-zNbCAEP0f8F5Qi4J/s1600/SDP_Embossed_Overlays_preview.jpg" /&gt;&amp;nbsp;&lt;/a&gt;&lt;/div&gt;&lt;div class="separator" style="clear: both; text-align: center;"&gt;&lt;br /&gt;
&lt;/div&gt;&lt;div class="separator" style="clear: both; text-align: center;"&gt;&lt;a href="http://www.4shared.com/file/vvb6T_hW/SDP_Embossed_Overlays.html"&gt;DOWNLOAD HERE &lt;/a&gt;&lt;/div&gt;&lt;br /&gt;
&lt;br /&gt;
Espero que os sirvan en vuestros diseños.&lt;br /&gt;
&lt;br /&gt;
Ciao!</description><link>http://scrapdigitalphotoshop.blogspot.com/2011/08/freebie-10-embossed-overlays.html</link><author>noreply@blogger.com (Unknown)</author><media:thumbnail xmlns:media="http://search.yahoo.com/mrss/" height="72" url="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEgbXsdhyphenhyphenleOBAOBw0VmlD1nAP3zNsQX5_k-I8r2fzdrXwt2RK44zIqq24EMXft1_VMFokCkbEVkqiGn2FeTUVd9Sz3sANfpqO5XsmzkoOsEun4ZgIhAohWyAmFeMPn-zNbCAEP0f8F5Qi4J/s72-c/SDP_Embossed_Overlays_preview.jpg" width="72"/><thr:total>2</thr:total></item><item><guid isPermaLink="false">tag:blogger.com,1999:blog-7692547556750428168.post-2892028244631807350</guid><pubDate>Tue, 30 Aug 2011 15:45:00 +0000</pubDate><atom:updated>2011-09-04T19:51:09.721+02:00</atom:updated><category domain="http://www.blogger.com/atom/ns#">Embossed Overlays</category><category domain="http://www.blogger.com/atom/ns#">Papers</category><category domain="http://www.blogger.com/atom/ns#">Photoshop</category><category domain="http://www.blogger.com/atom/ns#">Textures</category><category domain="http://www.blogger.com/atom/ns#">Tutorial</category><title>Cómo hacer Embossed Overlays</title><description>Hoy os voy a explicar como hacer Embossed Overlays, o lo que es lo mismo, Overlays con Relieve.&lt;br /&gt;
&lt;br /&gt;
&lt;div class="separator" style="clear: both; text-align: center;"&gt;
&lt;a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEiQmw5mhGMeLQad_g6mmC9VghwnEI-zKpMAqtdyfZKHlVM9K7Yv9fSbXgJ_yzot-R8jYIoO4k3ireZd1SFiqSBSG6hefRGXazzNanwul_mQV4OukTtYX6XGl3YDV3P_R8IVaxYibnnLm92o/s1600/Embossed+Overlays+mini.jpg" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"&gt;&lt;img border="0" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEiQmw5mhGMeLQad_g6mmC9VghwnEI-zKpMAqtdyfZKHlVM9K7Yv9fSbXgJ_yzot-R8jYIoO4k3ireZd1SFiqSBSG6hefRGXazzNanwul_mQV4OukTtYX6XGl3YDV3P_R8IVaxYibnnLm92o/s1600/Embossed+Overlays+mini.jpg" /&gt;&lt;/a&gt;&lt;/div&gt;
&lt;br /&gt;
&lt;br /&gt;
Vamos a dividir el tutorial en 3 bloques:&lt;br /&gt;
&lt;ul&gt;
&lt;li&gt; Definir un motivo/pattern.&lt;/li&gt;
&lt;li&gt;Crear un Overlay con fondo transparente a partir del motivo y guardado como .psd.&lt;/li&gt;
&lt;li&gt;Crear un papel y usar el motivo anterior para texturizarlo.&lt;/li&gt;
&lt;/ul&gt;
Ya veréis como es muy fácil.&lt;br /&gt;
&lt;br /&gt;
PARTE I. DEFINIR UN MOTIVO.&lt;br /&gt;
&lt;br /&gt;
Lo primero que vamos a hacer es crear un motivo/pattern con el diseño que queremos poner en relieve. En mi caso voy a elegir un sencillo motivo de puntos.&lt;br /&gt;
&lt;br /&gt;
Abrimos un nuevo documento de 400x400.&lt;br /&gt;
&lt;br /&gt;
Seleccionamos Herramienta Elipse, y trazamos un circulo con tamaño fijo de 200 pixels. El color frontal debe ser negro.&lt;br /&gt;
&lt;br /&gt;
&lt;div class="separator" style="clear: both; text-align: center;"&gt;
&lt;img border="0" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEgLSCjEFaxUnSAiAvnc_Mzbvysuqm31X1ZDYWVY9S4GYHypELqsPcMWjPW8IudHyaCbspu-qWFLsI00ZDHN6_qqId9OQvQ1U9vqo7nMgFIDQ7qzika6ILFMuHpkmB12oTMlLlK6LLV01YXv/s1600/Embossed+Overlays+01.jpg" /&gt;&lt;/div&gt;
&lt;br /&gt;
El siguiente paso es centrarlo. Para ello, vamos a Selección --&amp;gt; Todo. Cuando veamos las hormiguitas en todo el documento, nos vamos a Capas --&amp;gt; Alinear capas con selección --&amp;gt; Centros verticales. Y otra vez, Capas --&amp;gt; Alinear capas con selección --&amp;gt; Centros horizontales.&lt;br /&gt;
&lt;br /&gt;
&lt;div class="separator" style="clear: both; text-align: center;"&gt;
&lt;img border="0" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEie1xenJB0WWFUf5NIb91TFqhdi3faBpbKkm3tvuf3LRVeHW-eMqKjjYoNNqg4ILLHvViorDUeMEe2RckzffAwB9kPLGW1pvMZsiUXuYWXTGanhQ5YubDDeFq_NVrwi7wpUsKmjnYAXXOOt/s1600/Embossed+Overlays+02.jpg" /&gt;&lt;/div&gt;
&lt;br /&gt;
Pulsamos Control+d para deseleccionar. En este momento, nuestro círculo estará completamente centrado.&lt;br /&gt;
&lt;br /&gt;
Siguiente paso. Vamos a duplicar la capa. Nos colocamos encima de ella, botón derecho y Duplicar capa.&lt;br /&gt;
&lt;br /&gt;
Ahora, vamos a desplazar la segunda capa a las 4 esquinas. Así que vamos a Filtro --&amp;gt; Otro --&amp;gt; Desplazamiento (nos pedirá rasterizar la capa y le diremos que sí). Ponemos que nos desplace 200 pixels (tiene que ser la mitad del tamaño de nuestro documento).&lt;br /&gt;
&lt;br /&gt;
&lt;div class="separator" style="clear: both; text-align: center;"&gt;
&lt;img border="0" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEhw9fVJ5JNpCNGYz3tckpSbaXowZrfk1kPwxlwZcnqF2Ui9NK2Ul1xRyR8kz7iit41a-rLM43lsz6sOD_hC15BStxBRIcN1eh1k0PErRemBXxNDZ_E_vA6z2pZzGpxpT-jGJ1zJ3UFkdUnw/s1600/Embossed+Overlays+03.jpg" /&gt;&amp;nbsp;&lt;/div&gt;
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&lt;a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEh52VacpRJW-oKnz1fE3kIpByh9c36YrvXLkC1s7ukNWAAFk3yJi4-MY38dXoB_pILuXyi7cU4A8XczNVQulKRRC1FQGJv9qnVyeVgi9ZeNRM6wpp97hhqexOdb3cwik8sjhobOtt0dAb3u/s1600/Embossed+Overlays+04.jpg" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"&gt;&lt;img border="0" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEh52VacpRJW-oKnz1fE3kIpByh9c36YrvXLkC1s7ukNWAAFk3yJi4-MY38dXoB_pILuXyi7cU4A8XczNVQulKRRC1FQGJv9qnVyeVgi9ZeNRM6wpp97hhqexOdb3cwik8sjhobOtt0dAb3u/s1600/Embossed+Overlays+04.jpg" /&gt;&lt;/a&gt;&lt;/div&gt;
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Ahora, vamos a Edición --&amp;gt; Definir motivo y le asignamos un nombre.&lt;br /&gt;
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&lt;br /&gt;&lt;/div&gt;
PARTE II. CREAR OVERLAY A PARTIR DEL MOTIVO/PATTERN.&lt;br /&gt;
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Abrimos un nuevo documento de 3600x3600 pixels.&lt;br /&gt;
&lt;br /&gt;
Seleccionamos Crear nueva capa de relleno o ajuste --&amp;gt; Motivo. Elegimos el motivo que acabamos de diseñar y ajustamos la escala. (Yo he elegido escala 20%).&lt;br /&gt;
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&lt;div class="separator" style="clear: both; text-align: center;"&gt;
&lt;img border="0" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEhe8QEHtd9UCz3gtPz_HzK3amgEulHqzkEpXjcM78fT-rN_dGKC5pc2JeAiyhC7IeAqQAIfv4-nOvafEp1vD1PE0fZiwloI_8VS6wQtmgTGZ-CrPh8SF-cIw2PElFSIfrWr5JLIkiHFqtj-/s1600/Embossed+Overlays+05.jpg" /&gt;&lt;/div&gt;
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&lt;img border="0" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEhgxPGIUHmchTCIp9Xh1SAU9NwD4V5ibt2sWWsdhjasgsvFuaJ4kz1flrHPgnKxTp8SuBoDOogKuQVGYP_jKZk4rEn7IL587kB3AM4HIhnFsk8E0f1NoezMg-wcw8l8fmeORdaMl9KrwgEs/s1600/Embossed+Overlays+06.jpg" /&gt;&lt;/div&gt;
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Ahora guardamos el documento con extensión .psd (acordaros de donde habéis dejado el documento, porque luego habrá que buscarlo).&lt;br /&gt;
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PARTE III. CREAR PAPEL Y USAR OVERLAY ANTERIOR PARA TEXTURIZAR&lt;br /&gt;
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De nuevo abrimos un documento de 3600x3600 pixels. &lt;br /&gt;
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Crear nueva capa de ajuste o relleno --&amp;gt; Color uniforme y ponemos como color #7b7b7b (Gris). Rasterizamos la capa.&lt;br /&gt;
&lt;br /&gt;
Ahora vamos a Filtro --&amp;gt; Textura --&amp;gt; Texturizar&lt;br /&gt;
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&lt;img border="0" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEioWL3pxTQwWbNVV5mAlvIUlSxtEG1iFXJS3woRJdHT8z_XXa1RcCZpmB5ZAmEb6FidNSbSozBtsVdFy2QqE1K73FvGfXJrdiiwkAQlwom3OsJXIdsy_83uVJEqTAshwIRaQfsEKCOatHdR/s1600/Embossed+Overlays+07.jpg" /&gt;&amp;nbsp;&lt;/div&gt;
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&lt;div class="separator" style="clear: both; text-align: left;"&gt;
Ahora vamos a buscar nuestro overlay. En la ventana que se abre, pulsar sobre la flechita y aparecerá un botón de Cargar Textura. Al pulsarlo se abrirá una ventana en la que debemos buscar nuestro fichero. Lo seleccionamos y pulsamos ok.&lt;/div&gt;
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&lt;div class="separator" style="clear: both; text-align: center;"&gt;
&lt;img border="0" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEgnmGjJhrPwVSSmtlKUSi_fO7gg09j4nTLbu8BfjXNMSHVWkRgdE0LVoHFd8Rs2TUb9V0uLIy_B1Ho1APShRWRJbGqoky50hz1SLu5-YZB5obHVlXvDEYKIkFK6lnxtFkl4JcZSfTxE3Jcy/s1600/Embossed+Overlays+08.jpg" /&gt;&lt;/div&gt;
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Podemos variar los valores de escala, relieve e invertirlo. Yo he dejado la escala al 100% y el relieve al 2. Pulsamos OK y ya está! Acabamos de crear nuestro primer Embossed Overlay.&lt;br /&gt;
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El resultado es el siguiente.&lt;br /&gt;
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&lt;div class="separator" style="clear: both; text-align: center;"&gt;
&lt;a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEiQmw5mhGMeLQad_g6mmC9VghwnEI-zKpMAqtdyfZKHlVM9K7Yv9fSbXgJ_yzot-R8jYIoO4k3ireZd1SFiqSBSG6hefRGXazzNanwul_mQV4OukTtYX6XGl3YDV3P_R8IVaxYibnnLm92o/s1600/Embossed+Overlays+mini.jpg" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"&gt;&lt;img border="0" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEiQmw5mhGMeLQad_g6mmC9VghwnEI-zKpMAqtdyfZKHlVM9K7Yv9fSbXgJ_yzot-R8jYIoO4k3ireZd1SFiqSBSG6hefRGXazzNanwul_mQV4OukTtYX6XGl3YDV3P_R8IVaxYibnnLm92o/s1600/Embossed+Overlays+mini.jpg" /&gt;&lt;/a&gt;&lt;/div&gt;
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Truco: Si guardamos directamente el motivo como .psd, podríamos saltarnos la Parte II. &lt;br /&gt;
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Espero que os sirva en vuestros diseños.&lt;br /&gt;
&lt;br /&gt;
Como siempre, podéis variar los parámetros a vuestro gusto y hacer mucho más complejo el diseño del motivo.&lt;br /&gt;
&lt;br /&gt;
Ciao!&lt;br /&gt;
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 </description><link>http://scrapdigitalphotoshop.blogspot.com/2011/08/como-hacer-embossed-overlays.html</link><author>noreply@blogger.com (Unknown)</author><media:thumbnail xmlns:media="http://search.yahoo.com/mrss/" height="72" url="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEiQmw5mhGMeLQad_g6mmC9VghwnEI-zKpMAqtdyfZKHlVM9K7Yv9fSbXgJ_yzot-R8jYIoO4k3ireZd1SFiqSBSG6hefRGXazzNanwul_mQV4OukTtYX6XGl3YDV3P_R8IVaxYibnnLm92o/s72-c/Embossed+Overlays+mini.jpg" width="72"/><thr:total>1</thr:total></item><item><guid isPermaLink="false">tag:blogger.com,1999:blog-7692547556750428168.post-3820582879916791269</guid><pubDate>Mon, 22 Aug 2011 18:27:00 +0000</pubDate><atom:updated>2011-08-30T17:49:01.278+02:00</atom:updated><category domain="http://www.blogger.com/atom/ns#">Papers</category><category domain="http://www.blogger.com/atom/ns#">Photoshop</category><category domain="http://www.blogger.com/atom/ns#">Tutorial</category><title>Cómo oscurecer los bordes en un papel ( Inked Edges)</title><description>Os voy a explicar una forma muy sencilla de oscurecer los bordes en los papers.&lt;br /&gt;
&lt;br /&gt;
Abrimos un papel que nos guste. Yo voy a usar uno de mis &lt;a href="http://scrapdigitalphotoshop.blogspot.com/2011/08/freebie-10-squared-papers.html"&gt;Squared Papers&lt;/a&gt;.&lt;br /&gt;
&lt;br /&gt;
Duplicamos la capa del papel de forma que tengamos 2 capas iguales.&lt;br /&gt;
&lt;br /&gt;
&lt;div class="separator" style="clear: both; text-align: center;"&gt;&lt;a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEhWC8ntn5gmNXt-2ZTQumiisA2H5XLDbmpRVzGk6vrJQTgym2GC6Gb4FhsehC1lmuYYTY5IW4HC5F0qE4-obSB4zYUL_rUwA-W-X5FF_xhiR5j6yAq6roTXUm37z-jTV16jaMZRFpQXr19Q/s1600/Oscurecer+borde+papel+1.jpg" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"&gt;&lt;img border="0" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEhWC8ntn5gmNXt-2ZTQumiisA2H5XLDbmpRVzGk6vrJQTgym2GC6Gb4FhsehC1lmuYYTY5IW4HC5F0qE4-obSB4zYUL_rUwA-W-X5FF_xhiR5j6yAq6roTXUm37z-jTV16jaMZRFpQXr19Q/s1600/Oscurecer+borde+papel+1.jpg" /&gt;&lt;/a&gt;&lt;/div&gt;&lt;br /&gt;
El siguiente paso es seleccionar la herramienta de Marco Rectangular. Yo he puesto Desvanecer a 250 pixels.&lt;br /&gt;
&lt;br /&gt;
&lt;div class="separator" style="clear: both; text-align: center;"&gt;&lt;a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEjIbX474_lePnOmRqrYdx5Lb7yifVS5pABa9IOyibTCyvhifsSytX_joqhFHaSWMaj-AmWSLIriZs5V3Nkt3tJJeo3UMT_hwo445evwIV8pMuo9g65QcD5vNUYNDgbaAPJsczHSHVwB5Uus/s1600/Oscurecer+borde+papel+2.jpg" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"&gt;&lt;img border="0" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEjIbX474_lePnOmRqrYdx5Lb7yifVS5pABa9IOyibTCyvhifsSytX_joqhFHaSWMaj-AmWSLIriZs5V3Nkt3tJJeo3UMT_hwo445evwIV8pMuo9g65QcD5vNUYNDgbaAPJsczHSHVwB5Uus/s1600/Oscurecer+borde+papel+2.jpg" /&gt;&amp;nbsp;&lt;/a&gt;&lt;/div&gt;&lt;div class="separator" style="clear: both; text-align: center;"&gt;&lt;br /&gt;
&lt;/div&gt;&lt;div class="separator" style="clear: both; text-align: left;"&gt;Situados sobre la capa que es copia, realizamos una selección de un cuadrado de tamaño menor al tamaño del papel. Como veremos, se redondean las esquinas...&lt;/div&gt;&lt;div class="separator" style="clear: both; text-align: left;"&gt;&lt;/div&gt;&lt;div class="separator" style="clear: both; text-align: center;"&gt;&lt;a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEj1_HGxQeAenOGG2BHaybrM9fcIZLJ1w6dhuNhnq7XpZXW95BJIpCXjd3rnrKAa4JzYL9TyT9eF7Q5dhXiM6TApRnm5LcU3ngznIY3Wc5hP3YO2swl-QTN6O383n08LrYaI4H9UIL6kEvEb/s1600/Oscurecer+borde+papel+3.jpg" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"&gt;&lt;img border="0" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEj1_HGxQeAenOGG2BHaybrM9fcIZLJ1w6dhuNhnq7XpZXW95BJIpCXjd3rnrKAa4JzYL9TyT9eF7Q5dhXiM6TApRnm5LcU3ngznIY3Wc5hP3YO2swl-QTN6O383n08LrYaI4H9UIL6kEvEb/s1600/Oscurecer+borde+papel+3.jpg" /&gt;&lt;/a&gt;&lt;/div&gt;&lt;div class="separator" style="clear: both; text-align: center;"&gt;&lt;br /&gt;
&lt;/div&gt;&lt;br /&gt;
&lt;div class="separator" style="clear: both; text-align: center;"&gt;&lt;br /&gt;
&lt;/div&gt;&lt;div class="separator" style="clear: both; text-align: left;"&gt;Y ahora, sin miedo pulsamos sobre la tecla Suprimir. (Otra opción es Edición --&amp;gt; Borrar)&amp;nbsp; &lt;/div&gt;&lt;div class="separator" style="clear: both; text-align: left;"&gt;&lt;br /&gt;
&lt;/div&gt;&lt;div class="separator" style="clear: both; text-align: left;"&gt;Pulsamos Control+d para deseleccionar y ponemos el modo de fusión de Capa a Multiplicar.&lt;/div&gt;&lt;div class="separator" style="clear: both; text-align: left;"&gt;&lt;br /&gt;
&lt;/div&gt;&lt;div class="separator" style="clear: both; text-align: center;"&gt;&lt;a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEiMOCPgGrEqYyYEFgg0NC8qqUn-zAqlvgJA4lfhxiAmgt-NfrFGrxkfx9w60jgeyGVrbG_AV6V1VEd-eU2UDkC_Q7jqw84TYS6vI_XuObHy9RSDDEGNe8Jo950okDxXSzq7BM-16zXMwy5j/s1600/Oscurecer+borde+papel+4.jpg" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"&gt;&lt;img border="0" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEiMOCPgGrEqYyYEFgg0NC8qqUn-zAqlvgJA4lfhxiAmgt-NfrFGrxkfx9w60jgeyGVrbG_AV6V1VEd-eU2UDkC_Q7jqw84TYS6vI_XuObHy9RSDDEGNe8Jo950okDxXSzq7BM-16zXMwy5j/s1600/Oscurecer+borde+papel+4.jpg" /&gt;&amp;nbsp;&lt;/a&gt;&lt;/div&gt;&lt;div class="separator" style="clear: both; text-align: center;"&gt;&lt;br /&gt;
&lt;/div&gt;&lt;div class="separator" style="clear: both; text-align: left;"&gt;Y voila! Lo guardamos con extensión .jpg a máxima calidad y muy importate, guardarlo con otro nombre para no perder el papel original.&lt;/div&gt;&lt;div class="separator" style="clear: both; text-align: left;"&gt;&lt;br /&gt;
&lt;/div&gt;&lt;div class="separator" style="clear: both; text-align: left;"&gt;&lt;br /&gt;
&lt;/div&gt;&lt;div class="separator" style="clear: both; text-align: left;"&gt;Partiendo de aquí.&lt;/div&gt;&lt;div class="separator" style="clear: both; text-align: left;"&gt;&lt;br /&gt;
&lt;/div&gt;&lt;div class="separator" style="clear: both; text-align: center;"&gt;&lt;a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEjZdF2oOKp03VQFmrGqGFnaGMFW8l711VRLIdHSfM9gXOo2Du_Q4JdOr65bBR-WgofbF0mstmsZZWM68qm3eBP08gfH0BuzPc0BCztRJG2k65Bx2PpUb7AzV7yh3Wjr5EhceQD5oTuMoHQ4/s1600/Papel+cuadriculado+6a+mini.jpg" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"&gt;&lt;img border="0" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEjZdF2oOKp03VQFmrGqGFnaGMFW8l711VRLIdHSfM9gXOo2Du_Q4JdOr65bBR-WgofbF0mstmsZZWM68qm3eBP08gfH0BuzPc0BCztRJG2k65Bx2PpUb7AzV7yh3Wjr5EhceQD5oTuMoHQ4/s1600/Papel+cuadriculado+6a+mini.jpg" /&gt;&lt;/a&gt;&lt;/div&gt;&lt;div class="separator" style="clear: both; text-align: left;"&gt;&lt;/div&gt;&lt;div class="separator" style="clear: both; text-align: left;"&gt;Este sería el resultado. Bonito ¿verdad?&lt;/div&gt;&lt;div class="separator" style="clear: both; text-align: left;"&gt;&lt;br /&gt;
&lt;/div&gt;&lt;div class="separator" style="clear: both; text-align: center;"&gt;&lt;a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEiQGypUXTv5OEggH_PZ1Qv1iCdoDrM6MvlXyuusFCyGQ7KwQg6Iuv30lllL6v5l4n0afzBEhNP4WzWmuJrFCef9SwVgfDmeyu66pLN6qTTi1Ex98kGjlXF7-CaWOF4MYTnXudWncpiVM__1/s1600/Papel+cuadriculado+6+mini.jpg" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"&gt;&lt;img border="0" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEiQGypUXTv5OEggH_PZ1Qv1iCdoDrM6MvlXyuusFCyGQ7KwQg6Iuv30lllL6v5l4n0afzBEhNP4WzWmuJrFCef9SwVgfDmeyu66pLN6qTTi1Ex98kGjlXF7-CaWOF4MYTnXudWncpiVM__1/s1600/Papel+cuadriculado+6+mini.jpg" /&gt;&lt;/a&gt;&lt;/div&gt;&lt;div class="separator" style="clear: both; text-align: left;"&gt;&lt;br /&gt;
&lt;/div&gt;&lt;div class="separator" style="clear: both; text-align: left;"&gt;Si en lugar de elegir el cuadrado seleccionais la elipse y jugais con los valores de Desvanecer podreis obtener otros resultados igual de interesantes.&lt;/div&gt;&lt;div class="separator" style="clear: both; text-align: left;"&gt;&lt;br /&gt;
&lt;/div&gt;&lt;div class="separator" style="clear: both; text-align: left;"&gt;Espero que os sirva en vuestros diseños.&lt;/div&gt;&lt;div class="separator" style="clear: both; text-align: left;"&gt;&lt;br /&gt;
&lt;/div&gt;&lt;div class="separator" style="clear: both; text-align: left;"&gt;Ciao!&lt;/div&gt;&lt;div class="separator" style="clear: both; text-align: left;"&gt;&lt;br /&gt;
&lt;/div&gt;&lt;div class="separator" style="clear: both; text-align: left;"&gt;&lt;/div&gt;</description><link>http://scrapdigitalphotoshop.blogspot.com/2011/08/como-oscurecer-los-bordes-en-un-papel.html</link><author>noreply@blogger.com (Unknown)</author><media:thumbnail xmlns:media="http://search.yahoo.com/mrss/" height="72" url="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEhWC8ntn5gmNXt-2ZTQumiisA2H5XLDbmpRVzGk6vrJQTgym2GC6Gb4FhsehC1lmuYYTY5IW4HC5F0qE4-obSB4zYUL_rUwA-W-X5FF_xhiR5j6yAq6roTXUm37z-jTV16jaMZRFpQXr19Q/s72-c/Oscurecer+borde+papel+1.jpg" width="72"/><thr:total>3</thr:total></item><item><guid isPermaLink="false">tag:blogger.com,1999:blog-7692547556750428168.post-8441460491448297529</guid><pubDate>Thu, 11 Aug 2011 19:35:00 +0000</pubDate><atom:updated>2011-08-11T21:35:27.725+02:00</atom:updated><category domain="http://www.blogger.com/atom/ns#">Freebie</category><category domain="http://www.blogger.com/atom/ns#">Papers</category><title>Freebie. 10 Squared Papers.</title><description>Aquí os dejo unos pocos papeles cuadriculados que he creado para vosotros.&lt;br /&gt;
&lt;br /&gt;
&lt;div class="separator" style="clear: both; text-align: center;"&gt;&lt;a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEi7ozWE7DPcMqyGkWYT88ai0kpYIf0wLw3dc8-22YzIyq0xqf7b5estjju3fY3XuerCTUlFRHSn7rhUfznnEHCVEs15VP79vJyEp8er5PtW3SumozVWO5EvVCd3VOok_NJhFyHIRBfPYQzN/s1600/SDP_10_SQUARED_PAPERS_preview.jpg" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"&gt;&lt;img border="0" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEi7ozWE7DPcMqyGkWYT88ai0kpYIf0wLw3dc8-22YzIyq0xqf7b5estjju3fY3XuerCTUlFRHSn7rhUfznnEHCVEs15VP79vJyEp8er5PtW3SumozVWO5EvVCd3VOok_NJhFyHIRBfPYQzN/s1600/SDP_10_SQUARED_PAPERS_preview.jpg" /&gt;&amp;nbsp;&lt;/a&gt;&lt;/div&gt;&lt;div class="separator" style="clear: both; text-align: center;"&gt;&lt;br /&gt;
&lt;/div&gt;&lt;div style="text-align: center;"&gt;&lt;a href="http://www.4shared.com/file/4k_s72iK/SDP_10_SQUARED_PAPERS.html"&gt;DOWNLOAD HERE&lt;/a&gt;&lt;/div&gt;&lt;br /&gt;
Espero que os sirvan en vuestros diseños.&lt;br /&gt;
&lt;br /&gt;
Ciao!</description><link>http://scrapdigitalphotoshop.blogspot.com/2011/08/freebie-10-squared-papers.html</link><author>noreply@blogger.com (Unknown)</author><media:thumbnail xmlns:media="http://search.yahoo.com/mrss/" height="72" url="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEi7ozWE7DPcMqyGkWYT88ai0kpYIf0wLw3dc8-22YzIyq0xqf7b5estjju3fY3XuerCTUlFRHSn7rhUfznnEHCVEs15VP79vJyEp8er5PtW3SumozVWO5EvVCd3VOok_NJhFyHIRBfPYQzN/s72-c/SDP_10_SQUARED_PAPERS_preview.jpg" width="72"/><thr:total>4</thr:total></item><item><guid isPermaLink="false">tag:blogger.com,1999:blog-7692547556750428168.post-6678545854292556784</guid><pubDate>Thu, 11 Aug 2011 16:31:00 +0000</pubDate><atom:updated>2011-08-30T17:49:16.335+02:00</atom:updated><category domain="http://www.blogger.com/atom/ns#">Papers</category><category domain="http://www.blogger.com/atom/ns#">Patterns</category><category domain="http://www.blogger.com/atom/ns#">Photoshop</category><category domain="http://www.blogger.com/atom/ns#">Tutorial</category><title>Cómo hacer papel cuadriculado con Photoshop.</title><description>Hoy os voy a explicar como hacer un papel cuadriculado como este.&lt;br /&gt;
&lt;br /&gt;
&lt;div class="separator" style="clear: both; text-align: center;"&gt;&lt;a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEj1m4AiTzDPbxe_rwwXcDqfRtM8-rb3oQW2pqkAFUcw78SZ94KYMzOJYv-IoKGdhhQrlYlW-KAyV4f0Hdsorj6mOfYy42eFlvxPrI7oOZkuUsCsnNCSjk2M0rMJHGWv9Fiz_onKxUsbxpPq/s1600/Papel+cuadriculado+1+mini.jpg" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"&gt;&lt;img border="0" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEj1m4AiTzDPbxe_rwwXcDqfRtM8-rb3oQW2pqkAFUcw78SZ94KYMzOJYv-IoKGdhhQrlYlW-KAyV4f0Hdsorj6mOfYy42eFlvxPrI7oOZkuUsCsnNCSjk2M0rMJHGWv9Fiz_onKxUsbxpPq/s1600/Papel+cuadriculado+1+mini.jpg" /&gt;&lt;/a&gt;&lt;/div&gt;&lt;br /&gt;
&lt;br /&gt;
Lo primero que vamos a hacer es crear un motivo/pattern con un trozo de la cuadrícula. De esta forma lo podremos usar siempre que queramos con distintas escalas y sin perder calidad.&lt;br /&gt;
&lt;br /&gt;
Empezamos!&lt;br /&gt;
&lt;br /&gt;
Abrimos un nuevo documento de 100x100 pixels y 300 ppi.&lt;br /&gt;
&lt;br /&gt;
A continuación vamos a mostrar una cuadrícula que nos servirá de guía. Para ello vamos a Edición --&amp;gt;&amp;nbsp; Preferencias --&amp;gt;&amp;nbsp; Guías, Cuadríacula y sectores. &lt;br /&gt;
&lt;br /&gt;
&lt;div class="separator" style="clear: both; text-align: center;"&gt;&lt;a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEg5KCy58kmCarATPij1-0H5ih4LTAYJ0BexGFnQxjhhZAJVGeH-gRrVfNchnPV_f_DA58x3UD-5fv-zbrBKF-oIK9MYoRDZJHrQBwuHnttPMLwEKEkf3WRqDw33_yU1VIq58xSaT7Cxv1GL/s1600/Papel+cuadriculado+1.jpg" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"&gt;&lt;img border="0" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEg5KCy58kmCarATPij1-0H5ih4LTAYJ0BexGFnQxjhhZAJVGeH-gRrVfNchnPV_f_DA58x3UD-5fv-zbrBKF-oIK9MYoRDZJHrQBwuHnttPMLwEKEkf3WRqDw33_yU1VIq58xSaT7Cxv1GL/s1600/Papel+cuadriculado+1.jpg" /&gt;&amp;nbsp;&lt;/a&gt;&lt;/div&gt;&lt;div class="separator" style="clear: both; text-align: center;"&gt;&lt;br /&gt;
&lt;/div&gt;&lt;div class="separator" style="clear: both; text-align: left;"&gt;Ponemos los siguientes parámetros:&lt;/div&gt;&lt;div class="separator" style="clear: both; text-align: left;"&gt;&lt;/div&gt;&lt;div class="separator" style="clear: both; text-align: left;"&gt;&lt;a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEir5yjyiPkcTm-AwmGXSi6DUwL8F85H60yBUbOocUt5NMoGj_A56Y6m4_dCRGO73UqhkNEENP-Iqp3zYAQMdR6QmaZ5nUd0ZUkNTt4Of-mTqVVjALtDiNW-ybO6mRzhuA657HYH7EBBoiUk/s1600/Papel+cuadriculado+2.jpg" style="clear: left; float: left; margin-bottom: 1em; margin-right: 1em;"&gt;&lt;img border="0" height="425" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEir5yjyiPkcTm-AwmGXSi6DUwL8F85H60yBUbOocUt5NMoGj_A56Y6m4_dCRGO73UqhkNEENP-Iqp3zYAQMdR6QmaZ5nUd0ZUkNTt4Of-mTqVVjALtDiNW-ybO6mRzhuA657HYH7EBBoiUk/s640/Papel+cuadriculado+2.jpg" width="640" /&gt;&lt;/a&gt;&lt;/div&gt;&lt;div class="separator" style="clear: both; text-align: center;"&gt;&lt;a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEir5yjyiPkcTm-AwmGXSi6DUwL8F85H60yBUbOocUt5NMoGj_A56Y6m4_dCRGO73UqhkNEENP-Iqp3zYAQMdR6QmaZ5nUd0ZUkNTt4Of-mTqVVjALtDiNW-ybO6mRzhuA657HYH7EBBoiUk/s1600/Papel+cuadriculado+2.jpg" imageanchor="1" style="clear: left; float: left; margin-bottom: 1em; margin-right: 1em;"&gt;&lt;br /&gt;
&lt;/a&gt;&lt;a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEir5yjyiPkcTm-AwmGXSi6DUwL8F85H60yBUbOocUt5NMoGj_A56Y6m4_dCRGO73UqhkNEENP-Iqp3zYAQMdR6QmaZ5nUd0ZUkNTt4Of-mTqVVjALtDiNW-ybO6mRzhuA657HYH7EBBoiUk/s1600/Papel+cuadriculado+2.jpg" imageanchor="1" style="clear: left; float: left; margin-bottom: 1em; margin-right: 1em;"&gt;&lt;br /&gt;
&lt;/a&gt;&lt;a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEir5yjyiPkcTm-AwmGXSi6DUwL8F85H60yBUbOocUt5NMoGj_A56Y6m4_dCRGO73UqhkNEENP-Iqp3zYAQMdR6QmaZ5nUd0ZUkNTt4Of-mTqVVjALtDiNW-ybO6mRzhuA657HYH7EBBoiUk/s1600/Papel+cuadriculado+2.jpg" imageanchor="1" style="clear: left; float: left; margin-bottom: 1em; margin-right: 1em;"&gt;&lt;br /&gt;
&lt;/a&gt;&lt;a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEir5yjyiPkcTm-AwmGXSi6DUwL8F85H60yBUbOocUt5NMoGj_A56Y6m4_dCRGO73UqhkNEENP-Iqp3zYAQMdR6QmaZ5nUd0ZUkNTt4Of-mTqVVjALtDiNW-ybO6mRzhuA657HYH7EBBoiUk/s1600/Papel+cuadriculado+2.jpg" imageanchor="1" style="clear: left; float: left; margin-bottom: 1em; margin-right: 1em;"&gt;&lt;br /&gt;
&lt;/a&gt;&lt;a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEir5yjyiPkcTm-AwmGXSi6DUwL8F85H60yBUbOocUt5NMoGj_A56Y6m4_dCRGO73UqhkNEENP-Iqp3zYAQMdR6QmaZ5nUd0ZUkNTt4Of-mTqVVjALtDiNW-ybO6mRzhuA657HYH7EBBoiUk/s1600/Papel+cuadriculado+2.jpg" imageanchor="1" style="clear: left; float: left; margin-bottom: 1em; margin-right: 1em;"&gt;&lt;br /&gt;
&lt;/a&gt;&lt;/div&gt;&lt;br /&gt;
Ahora, para poder verla, vamos a Vista --&amp;gt; Mostrar --&amp;gt; Cuadrícula.&lt;br /&gt;
&lt;br /&gt;
&lt;img border="0" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEiVV3opxEQz5P8qAKW_i5q7JpIyVtNhsNu1Inis96leRs-QDNOl7QsAzAhCVMpn7WeLcNxteAWN5DUEsz9khvlsTXNsRXAEnY8ymyOX7iRa14LHTp2em3VlubcK5OCKb1KXTd117P9OeSCl/s1600/Papel+cuadriculado+3.jpg" /&gt;&lt;br /&gt;
&lt;br /&gt;
&lt;br /&gt;
Ahora sobre nuestro documento cogemos la herramienta cuadrado y pintamos de color blanco la primera columna vertical y la última horizontal. Os tiene que quedar así:&lt;br /&gt;
&lt;br /&gt;
&lt;div class="separator" style="clear: both; text-align: center;"&gt;&lt;a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEiOUU9vCzBJ2gqcD2cvJ57P0u9XjGd-TUAVfltCbqe3JU6Owmzc2buveDe6J9pyb2_C_oOVOanLzgKwI6PrP7hrB5gjrHr3Pr6Ssq7NPYmbMr80-8phJbOhgk0D2ctDXRvxUqbM2rPNGGr4/s1600/Papel+cuadriculado+4.jpg" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"&gt;&lt;img border="0" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEiOUU9vCzBJ2gqcD2cvJ57P0u9XjGd-TUAVfltCbqe3JU6Owmzc2buveDe6J9pyb2_C_oOVOanLzgKwI6PrP7hrB5gjrHr3Pr6Ssq7NPYmbMr80-8phJbOhgk0D2ctDXRvxUqbM2rPNGGr4/s1600/Papel+cuadriculado+4.jpg" /&gt;&lt;/a&gt;&lt;/div&gt;&lt;br /&gt;
El siguiente paso es guardar el documento como Motivo/Pattern. Para ello, vamos a Edición --&amp;gt; Definir motivo.&lt;br /&gt;
&lt;br /&gt;
&lt;div class="separator" style="clear: both; text-align: center;"&gt;&lt;a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEijQMQ04B7huE5HYPnc-w6ty9XbTWlUWGor67GxOC2BZQ1GdOpOD7z8PD1dG2PXbnGQUZKLQimASiqbj7_AocigRSCJMqf6DIY3n8T6IXf3sA0yO8CJ6M19x7vnNmxxXvMiBEhSOnGLvnh2/s1600/Papel+cuadriculado+5.jpg" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"&gt;&lt;img border="0" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEijQMQ04B7huE5HYPnc-w6ty9XbTWlUWGor67GxOC2BZQ1GdOpOD7z8PD1dG2PXbnGQUZKLQimASiqbj7_AocigRSCJMqf6DIY3n8T6IXf3sA0yO8CJ6M19x7vnNmxxXvMiBEhSOnGLvnh2/s1600/Papel+cuadriculado+5.jpg" /&gt;&lt;/a&gt;&lt;/div&gt;&lt;br /&gt;
Lo guardáis con el nombre que queráis.&lt;br /&gt;
&lt;br /&gt;
Ahora ya podéis ir otra vez a Vista --&amp;gt; Mostrar y desmarcar Cuadrícula para que no nos moleste en los siguientes pasos.&lt;br /&gt;
&lt;br /&gt;
Vamos a crear nuestro papel.&lt;br /&gt;
&lt;br /&gt;
Abrimos un nuevo documento de 3600x3600 pixels y 300 ppi.&lt;br /&gt;
&lt;br /&gt;
Antes de poner la cuadrícula, vamos a crear una capa del color que hayamos escogido para nuestro papel.&lt;br /&gt;
Hacemos este paso primero para que se vea mejor la cuadrícula.&lt;br /&gt;
&lt;br /&gt;
Vamos a Crear nueva capa de relleno o ajuste. Seleccionamos Color uniforme y elegimos el color que más nos guste.&lt;br /&gt;
&lt;br /&gt;
&lt;div class="separator" style="clear: both; text-align: center;"&gt;&lt;a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEhL5-CJljHc69_8YBaNn85sgwE8Bf9wQPE0HD42vblFwx2GMemgzH22AbROCOmduWOb5pnYAHNlb8KPM_KJ2Ag4MHl0SYI8mEyIVpsSM-W-lMsu6LPsrx1aZoj_lF2DF6SxwU5i1dxtK-0V/s1600/Papel+cuadriculado+6.jpg" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"&gt;&lt;img border="0" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEhL5-CJljHc69_8YBaNn85sgwE8Bf9wQPE0HD42vblFwx2GMemgzH22AbROCOmduWOb5pnYAHNlb8KPM_KJ2Ag4MHl0SYI8mEyIVpsSM-W-lMsu6LPsrx1aZoj_lF2DF6SxwU5i1dxtK-0V/s1600/Papel+cuadriculado+6.jpg" /&gt;&amp;nbsp;&lt;/a&gt;&lt;/div&gt;&lt;div class="separator" style="clear: both; text-align: center;"&gt;&lt;br /&gt;
&lt;/div&gt;&amp;nbsp;Esta vez he elegido un bonito color verde.&lt;br /&gt;
&lt;br /&gt;
&lt;div class="separator" style="clear: both; text-align: center;"&gt;&lt;a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEj3EDru4SsPIuBWL-enpioUZ2gQepVWZhTzLk8t3VKlYHyfyZwareVj8GKOa4IoDVhah3uQlyNkoQnI2K491BbinVc4yOJAMjb8B36pw5eBUmXw5R0qFAQ1kUmtQntaXrggzSGdjL6aWLql/s1600/Papel+cuadriculado+7.jpg" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"&gt;&lt;img border="0" height="462" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEj3EDru4SsPIuBWL-enpioUZ2gQepVWZhTzLk8t3VKlYHyfyZwareVj8GKOa4IoDVhah3uQlyNkoQnI2K491BbinVc4yOJAMjb8B36pw5eBUmXw5R0qFAQ1kUmtQntaXrggzSGdjL6aWLql/s640/Papel+cuadriculado+7.jpg" width="640" /&gt;&lt;/a&gt;&lt;/div&gt;&lt;br /&gt;
Ahora vamos a pintar la cuadrícula. Vamos a Crear nueva capa de relleno o ajuste. Seleccionamos motivo y elegimos el motivo que acabamos de crear. Yo he elegido la escala del motivo al 50% para que quede un poco más pequeña.&lt;br /&gt;
&lt;br /&gt;
&lt;div class="separator" style="clear: both; text-align: center;"&gt;&lt;a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEjGu9n5uyV_VvLGRWR0OYlfZxnBm0uPE6BXUj4F-QcSKfN4bOoXPdPBmKEgTjF-1gsqS7GW1pVJh-eNQGorx5Jp5sAdF185SQZh1_pARs780axRJJicExtNs4N-zvUDfwB7-eEqjtls8RHR/s1600/Papel+cuadriculado+8.jpg" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"&gt;&lt;img border="0" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEjGu9n5uyV_VvLGRWR0OYlfZxnBm0uPE6BXUj4F-QcSKfN4bOoXPdPBmKEgTjF-1gsqS7GW1pVJh-eNQGorx5Jp5sAdF185SQZh1_pARs780axRJJicExtNs4N-zvUDfwB7-eEqjtls8RHR/s1600/Papel+cuadriculado+8.jpg" /&gt;&lt;/a&gt;&lt;/div&gt;&lt;br /&gt;
Ahora, voy a bajar la opacidad para que no quede tan marcado. La voy a poner al 35%. El resultado es el siguiente.&lt;br /&gt;
&lt;br /&gt;
&lt;div class="separator" style="clear: both; text-align: center;"&gt;&lt;a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEjOgWpaiXsbexQB8eV9gkwfw_I2X5BZhx4YWOTfe7rhkW5DOn6EZh0WugQIolGfWGdkFP52-d9SdqZYeJj0ih1IpSPJaVz1rwisgE-3r28LRDJ79tYIRFK4oKYtGr5VmmIWAhvQReAtusrg/s1600/Papel+cuadriculado+9.jpg" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"&gt;&lt;img border="0" height="462" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEjOgWpaiXsbexQB8eV9gkwfw_I2X5BZhx4YWOTfe7rhkW5DOn6EZh0WugQIolGfWGdkFP52-d9SdqZYeJj0ih1IpSPJaVz1rwisgE-3r28LRDJ79tYIRFK4oKYtGr5VmmIWAhvQReAtusrg/s640/Papel+cuadriculado+9.jpg" width="640" /&gt;&lt;/a&gt;&lt;/div&gt;&lt;br /&gt;
En este paso ya estaría creado nuestro papel, pero vamos a dar un paso más y vamos a aplicarle un poco de textura.&lt;br /&gt;
&lt;br /&gt;
Para ello, he usado una de las Texture Overlays del post anterior (&lt;a href="http://scrapdigitalphotoshop.blogspot.com/2011/08/freebie-10-texture-overlays.html"&gt;aquí&lt;/a&gt;).&lt;br /&gt;
Abrimos la Texture Overlay 5.jpg. y la colocamos encima de las otras dos capas. Cambiamos el modo de Normal a Superponer.&lt;br /&gt;
&lt;br /&gt;
&lt;div class="separator" style="clear: both; text-align: center;"&gt;&lt;a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEiUQxyf8ixb5ZFC8CbHwclxr7nQza11VbeO_u7kgB3Av11lQ9spA89jE0IjjTB7WVqFTsxQPSZl4aYcBkFV7wplyXITuNItg7bR9s2VLH7u989Z4grLzSHJxLDSQ_AxQLsSYRNdVBtl1nem/s1600/Papel+cuadriculado+10.jpg" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"&gt;&lt;img border="0" height="466" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEiUQxyf8ixb5ZFC8CbHwclxr7nQza11VbeO_u7kgB3Av11lQ9spA89jE0IjjTB7WVqFTsxQPSZl4aYcBkFV7wplyXITuNItg7bR9s2VLH7u989Z4grLzSHJxLDSQ_AxQLsSYRNdVBtl1nem/s640/Papel+cuadriculado+10.jpg" width="640" /&gt;&lt;/a&gt;&lt;/div&gt;&lt;br /&gt;
Como vemos, nuestro papel se ha aclarado demasiado. Vamos a corregirlo. Seleccionamos Imagen --&amp;gt; Ajustes --&amp;gt; Niveles y movemos el nivel central hasta donde empieza el color negro (en la imagen se ve más claro que con la explicación).&lt;br /&gt;
&lt;br /&gt;
&lt;div class="separator" style="clear: both; text-align: center;"&gt;&lt;a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEjogeRNBn9zSnjd9EUunSM1TkFG7LowQUtBGfAsPIP08iUo4MWtdR4XrovoWGvjTkFeIqaJ-OFXCuxocDYvePyVDoPSqDflPfgVbWLYlKIVV5vLcEl1ox1DD92rzro_zAhIKKSWxDxkp2mF/s1600/Papel+cuadriculado+11.jpg" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"&gt;&lt;img border="0" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEjogeRNBn9zSnjd9EUunSM1TkFG7LowQUtBGfAsPIP08iUo4MWtdR4XrovoWGvjTkFeIqaJ-OFXCuxocDYvePyVDoPSqDflPfgVbWLYlKIVV5vLcEl1ox1DD92rzro_zAhIKKSWxDxkp2mF/s1600/Papel+cuadriculado+11.jpg" /&gt;&amp;nbsp;&lt;/a&gt;&lt;/div&gt;&lt;div class="separator" style="clear: both; text-align: center;"&gt;&lt;br /&gt;
&lt;/div&gt;&lt;div class="separator" style="clear: both; text-align: left;"&gt;&lt;br /&gt;
&lt;/div&gt;Ahora guardamos nuestro documento con extensión .jpg y calidad máxima.&lt;br /&gt;
&lt;div class="separator" style="clear: both; text-align: left;"&gt;&lt;br /&gt;
&lt;/div&gt;&lt;div class="separator" style="clear: both; text-align: left;"&gt;Y ya hemos creado nuestro papel cuadriculado.&lt;/div&gt;&lt;div class="separator" style="clear: both; text-align: left;"&gt;&lt;br /&gt;
&lt;/div&gt;&lt;div class="separator" style="clear: both; text-align: center;"&gt;&lt;a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEj1m4AiTzDPbxe_rwwXcDqfRtM8-rb3oQW2pqkAFUcw78SZ94KYMzOJYv-IoKGdhhQrlYlW-KAyV4f0Hdsorj6mOfYy42eFlvxPrI7oOZkuUsCsnNCSjk2M0rMJHGWv9Fiz_onKxUsbxpPq/s1600/Papel+cuadriculado+1+mini.jpg" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"&gt;&lt;img border="0" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEj1m4AiTzDPbxe_rwwXcDqfRtM8-rb3oQW2pqkAFUcw78SZ94KYMzOJYv-IoKGdhhQrlYlW-KAyV4f0Hdsorj6mOfYy42eFlvxPrI7oOZkuUsCsnNCSjk2M0rMJHGWv9Fiz_onKxUsbxpPq/s1600/Papel+cuadriculado+1+mini.jpg" /&gt;&lt;/a&gt;&lt;/div&gt;&lt;br /&gt;
Como siempre podéis jugar con todos los parámetros para crear los papeles a vuestro gusto.&lt;br /&gt;
&lt;br /&gt;
Espero que os sirva en vuestros diseños.&lt;br /&gt;
&lt;br /&gt;
Ciao!</description><link>http://scrapdigitalphotoshop.blogspot.com/2011/08/como-hacer-papel-cuadriculado-con.html</link><author>noreply@blogger.com (Unknown)</author><media:thumbnail xmlns:media="http://search.yahoo.com/mrss/" height="72" url="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEj1m4AiTzDPbxe_rwwXcDqfRtM8-rb3oQW2pqkAFUcw78SZ94KYMzOJYv-IoKGdhhQrlYlW-KAyV4f0Hdsorj6mOfYy42eFlvxPrI7oOZkuUsCsnNCSjk2M0rMJHGWv9Fiz_onKxUsbxpPq/s72-c/Papel+cuadriculado+1+mini.jpg" width="72"/><thr:total>3</thr:total></item><item><guid isPermaLink="false">tag:blogger.com,1999:blog-7692547556750428168.post-355208489168749450</guid><pubDate>Thu, 04 Aug 2011 13:51:00 +0000</pubDate><atom:updated>2011-08-04T17:48:22.149+02:00</atom:updated><category domain="http://www.blogger.com/atom/ns#">Freebie</category><category domain="http://www.blogger.com/atom/ns#">Overlays</category><category domain="http://www.blogger.com/atom/ns#">Photoshop</category><category domain="http://www.blogger.com/atom/ns#">Textures</category><title>Freebie. 10 Texture Overlays.</title><description>He de reconocer que estoy enamorada de los papers... &lt;br /&gt;
&lt;br /&gt;
Aquí os dejo 10 Texture Overleay que he creado con la técnica que os expliqué en el anterior post.&lt;br /&gt;
&lt;br /&gt;
&lt;div class="separator" style="clear: both; text-align: center;"&gt;&lt;a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEjZdbYl103mwJHry_wBR3om9ZrKEuHauSie-IoXFTUvgOG10f1b5C94xbQYGHRo4XnDIr-j6Xrk699h-P70sGEok8HB4ZuJHT3cFhF8dEGcZOxDQ0Gv5knTvHdGMAIwSpI38GkUxWH6J07E/s1600/SDP_10_Texture_Overlays_Preview.jpg" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"&gt;&lt;img border="0" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEjZdbYl103mwJHry_wBR3om9ZrKEuHauSie-IoXFTUvgOG10f1b5C94xbQYGHRo4XnDIr-j6Xrk699h-P70sGEok8HB4ZuJHT3cFhF8dEGcZOxDQ0Gv5knTvHdGMAIwSpI38GkUxWH6J07E/s1600/SDP_10_Texture_Overlays_Preview.jpg" /&gt;&lt;/a&gt;&lt;/div&gt;&lt;br /&gt;
&lt;div style="text-align: center;"&gt;&lt;a href="http://www.4shared.com/file/QMFgbWX1/SDP_10_Texture_Overlays.html"&gt;DOWNLOAD HERE&lt;/a&gt;&lt;/div&gt;&lt;br /&gt;
&lt;br /&gt;
Espero que os sirvan en vuestros diseños.&lt;br /&gt;
&lt;br /&gt;
Ciao!</description><link>http://scrapdigitalphotoshop.blogspot.com/2011/08/freebie-10-texture-overlays.html</link><author>noreply@blogger.com (Unknown)</author><media:thumbnail xmlns:media="http://search.yahoo.com/mrss/" height="72" url="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEjZdbYl103mwJHry_wBR3om9ZrKEuHauSie-IoXFTUvgOG10f1b5C94xbQYGHRo4XnDIr-j6Xrk699h-P70sGEok8HB4ZuJHT3cFhF8dEGcZOxDQ0Gv5knTvHdGMAIwSpI38GkUxWH6J07E/s72-c/SDP_10_Texture_Overlays_Preview.jpg" width="72"/><thr:total>3</thr:total></item></channel></rss>