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	<title>Qart-Hadast :. Pastores del Cáucaso &#187; Qart-Hadast :. Pastores del Cáucaso</title>
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	<description>Donde las Leyendas se hacen Realidad</description>
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		<title>Camada &#8220;G&#8221; de Qart-Hadast</title>
		<link>http://pastordelcaucaso.es/?p=1540</link>
		<comments>http://pastordelcaucaso.es/?p=1540#comments</comments>
		<pubDate>Fri, 01 Jan 2016 07:00:10 +0000</pubDate>
		<dc:creator><![CDATA[WebMaster]]></dc:creator>
				<category><![CDATA[Camadas]]></category>

		<guid isPermaLink="false">http://pastordelcaucaso.es/?p=1540</guid>
		<description><![CDATA[Del cruce de nuestra nueva promesa Kozak KV y de nuestra estandarte en hembras Fartovaya de Qart-Hadast, anunciamos el nacimiento de una camada, que aúna las mejores líneas de sangre de Ucrania y de Rusia. Kozak (actualmente con calificación de Excelente en los Grados 1 de Guarda y Coraje del CEPPC)<a href="http://pastordelcaucaso.es/?p=1540" class="read-more">Read the Rest...</a>]]></description>
				<content:encoded><![CDATA[<p>Del cruce de nuestra nueva promesa <a title="Kozak KV" href="http://pastordelcaucaso.es/?page_id=1504" target="_blank">Kozak KV</a> y de nuestra estandarte en hembras <a title="Fartovaya de Qart-Hadast" href="http://pastordelcaucaso.es/?page_id=1049" target="_blank">Fartovaya de Qart-Hadast</a>, anunciamos el nacimiento de una camada, que aúna las mejores líneas de sangre de Ucrania y de Rusia.</p>
<p>Kozak (actualmente con calificación de Excelente en los Grados 1 de Guarda y Coraje del CEPPC) es hijo de <strong>Amur</strong> (por parte de padre) y nieto de <strong>Varlay II</strong> (por parte de madre), ambos testados en pruebas de trabajo de ARES Ucrania, también con excelentes calificaciones.</p>
<p>Fartovaya, dispone de los Grados 2 de Guarda y 3 de Coraje del CEPPC y es hija de <strong>Gorzhus Toboj Lankaster</strong> y de <strong>Zlato Vyatki Cilia</strong>, ambos con los Grados 3 de Guarda y Coraje del CEPPC y con el título de Campeones del Club.</p>
<p>Esta camada, es por tanto, una apuesta segura, ya que padres y abuelos, han sido testados por organizaciones oficiales (CEPPC y ARES Ucrania).</p>
<p>Os dejamos un pequeño vídeo con algunas imágenes de los progenitores de esta camada:</p>
<p style="text-align: center;"><span style="color: #ffffff;">-</span></p>
<p style="text-align: center;"><span style="font-size: 13px; line-height: 19px;">//http://www.youtube.com/watch?v=O9R5Z7ktZIE</span></p>
<p style="text-align: center;"><span style="color: #ffffff;">-</span></p>
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<p style="text-align: center;"><a href="https://www.facebook.com/qarthadast/videos/1093154794050495/">Cachorros camada &#8220;G&#8221;</a></p>
<p style="text-align: center;"><span style="color: #ffffff;">-</span></p>
<h2 style="text-align: center;"><span style="text-decoration: underline;"><span style="color: #ff0000; text-decoration: underline;">NO QUEDAN CACHORROS DISPONIBLES</span></span></h2>
<p><span style="color: #ffffff;">-</span></p>
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		</item>
		<item>
		<title>Kalina &amp; Kozak, la nueva generación</title>
		<link>http://pastordelcaucaso.es/?p=1524</link>
		<comments>http://pastordelcaucaso.es/?p=1524#comments</comments>
		<pubDate>Mon, 09 Nov 2015 07:57:44 +0000</pubDate>
		<dc:creator><![CDATA[WebMaster]]></dc:creator>
				<category><![CDATA[Pruebas de Trabajo]]></category>

		<guid isPermaLink="false">http://pastordelcaucaso.es/?p=1524</guid>
		<description><![CDATA[Este pasado 8 de Noviembre los jóvenes de la casa, Kalina y Kozak (de 11 meses de edad) se estrenaban en las pruebas de trabajo del CEPPC. Ambos, a pesar de su edad e inexperiencia, las superaron de manera satisfactoria, por lo que estamos muy,muy contentos. Kozak obtuvo sendos Excelentes<a href="http://pastordelcaucaso.es/?p=1524" class="read-more">Read the Rest...</a>]]></description>
				<content:encoded><![CDATA[<p>Este pasado 8 de Noviembre los jóvenes de la casa, Kalina y Kozak (de 11 meses de edad) se estrenaban en las pruebas de trabajo del CEPPC.</p>
<p>Ambos, a pesar de su edad e inexperiencia, las superaron de manera satisfactoria, por lo que estamos muy,muy contentos.</p>
<p>Kozak obtuvo sendos Excelentes con 98 puntos en guarda y 97 puntos en coraje de grado 1 y Kalina obtuvo un Excelente con 99 puntos en guarda y un muy bueno con 92 puntos en coraje de grado 1.</p>
<p>Os dejo un vídeo del entrenamiento, unos días antes de la prueba, en la que fue su primera toma de contacto con un figurante.</p>
<p style="text-align: center;"><span style="font-size: 13px; line-height: 19px;">//http://www.youtube.com/watch?v=Jmm318tI3wA</span></p>
]]></content:encoded>
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		</item>
		<item>
		<title>FARTOVAYA DE QART-HADAST &#8220;BELLA&#8221;, APTA PARA LA CRÍA POR EL CEPPC</title>
		<link>http://pastordelcaucaso.es/?p=1493</link>
		<comments>http://pastordelcaucaso.es/?p=1493#comments</comments>
		<pubDate>Sat, 13 Dec 2014 12:40:45 +0000</pubDate>
		<dc:creator><![CDATA[WebMaster]]></dc:creator>
				<category><![CDATA[Noticias]]></category>

		<guid isPermaLink="false">http://pastordelcaucaso.es/?p=1493</guid>
		<description><![CDATA[Fartovaya de Qart-Hadast (Bella), ha obtenido hoy el diagnóstico de libre de displasia, que junto con las pruebas de trabajo superadas (Grados 1 y 2 de Coraje y Guarda con la calificación de Excelente) y la calificación morfológica de Muy Bueno, le otorgan el título de Apto para la Cría<a href="http://pastordelcaucaso.es/?p=1493" class="read-more">Read the Rest...</a>]]></description>
				<content:encoded><![CDATA[<p>Fartovaya de Qart-Hadast (Bella), ha obtenido hoy el diagnóstico de libre de displasia, que junto con las pruebas de trabajo superadas (Grados 1 y 2 de Coraje y Guarda con la calificación de Excelente) y la calificación morfológica de Muy Bueno, le otorgan el título de Apto para la Cría por el Club Español del Perro de Pastor del Cáucaso.</p>
<p><a href="http://pastordelcaucaso.es/wp-content/uploads/2014/12/CNM-2014.jpg"><img class="aligncenter size-medium wp-image-1495" src="http://pastordelcaucaso.es/wp-content/uploads/2014/12/CNM-2014-300x283.jpg" alt="CNM 2014" width="300" height="283" /></a></p>
<p>&nbsp;</p>
]]></content:encoded>
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		<item>
		<title>Resultados de nuestros perros en la XVI y XVII Edición de Pruebas de Trabajo CEPPC</title>
		<link>http://pastordelcaucaso.es/?p=1487</link>
		<comments>http://pastordelcaucaso.es/?p=1487#comments</comments>
		<pubDate>Wed, 10 Dec 2014 08:23:50 +0000</pubDate>
		<dc:creator><![CDATA[WebMaster]]></dc:creator>
				<category><![CDATA[Pruebas de Trabajo]]></category>

		<guid isPermaLink="false">http://pastordelcaucaso.es/?p=1487</guid>
		<description><![CDATA[Test de Grado 2 superados !!! En noviembre de 2014, en una prueba de trabajo CEPPC realizada in-situ, Fartovaya de Qart-Hadast &#8220;Bella&#8221; obtuvo el excelente con 96 puntos sobre 100, tanto en Guarda, como en Coraje. Posteriormente y durante el Campeonato Nacional de Trabajo 2014 del CEPPC, celebrado en Santa<a href="http://pastordelcaucaso.es/?p=1487" class="read-more">Read the Rest...</a>]]></description>
				<content:encoded><![CDATA[<p>Test de Grado 2 superados !!!</p>
<p>En noviembre de 2014, en una prueba de trabajo CEPPC realizada in-situ, Fartovaya de Qart-Hadast &#8220;Bella&#8221; obtuvo el excelente con 96 puntos sobre 100, tanto en Guarda, como en Coraje.</p>
<p>Posteriormente y durante el Campeonato Nacional de Trabajo 2014 del CEPPC, celebrado en Santa María del Berrocal, Ávila, revalidó su segundo Grado 2 de Coraje, obteniendo en esta ocasión un Muy Bueno con 94 puntos.</p>
<p>&nbsp;</p>
<p>&nbsp;</p>
]]></content:encoded>
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		</item>
		<item>
		<title>Resultados de nuestros perros en la XIII Edición de Pruebas de Trabajo CEPPC</title>
		<link>http://pastordelcaucaso.es/?p=1449</link>
		<comments>http://pastordelcaucaso.es/?p=1449#comments</comments>
		<pubDate>Sat, 22 Mar 2014 21:06:16 +0000</pubDate>
		<dc:creator><![CDATA[WebMaster]]></dc:creator>
				<category><![CDATA[Uncategorized]]></category>

		<guid isPermaLink="false">http://pastordelcaucaso.es/?p=1449</guid>
		<description><![CDATA[Un buen estreno para dos perras que están empezando ahora su preparación y su camino dentro de las pruebas de trabajo del CEPPC (Club Español del Perro de Pastor del Cáucaso). * FARTOVAYA DE QART-HADAST (BELLA): 10,5 meses TEST DE SOCIABILIDAD: MUY BUENO (84 PUNTOS) TEST DE GUARDA DE GRADO<a href="http://pastordelcaucaso.es/?p=1449" class="read-more">Read the Rest...</a>]]></description>
				<content:encoded><![CDATA[<p>Un buen estreno para dos perras que están empezando ahora su preparación y su camino dentro de las pruebas de trabajo del CEPPC (Club Español del Perro de Pastor del Cáucaso).</p>
<p><span style="text-decoration: underline;"><strong>* FARTOVAYA DE QART-HADAST (BELLA): 10,5 meses</strong></span></p>
<ul>
<li><strong>TEST DE SOCIABILIDAD</strong>: MUY BUENO (84 PUNTOS)</li>
<li><strong>TEST DE GUARDA DE GRADO 1</strong>: EXCELENTE (95 PUNTOS)</li>
<li><strong>TEST DE CORAJE DE GRADO 1</strong>: MUY BUENO (73 PUNTOS)<span style="text-align: center;"> </span></li>
</ul>
<p style="text-align: center;"><a href="http://pastordelcaucaso.es/wp-content/uploads/2014/03/BELLA-TDG1-.jpg"><img class="aligncenter size-medium wp-image-1455" alt="" src="http://pastordelcaucaso.es/wp-content/uploads/2014/03/BELLA-TDG1--300x204.jpg" width="300" height="204" /></a></p>
<p><span style="color: #ffffff;">-</span></p>
<p><span style="text-decoration: underline;"><strong>* RUNA CHARAN GORDOLAN (STORM): 19,1 meses</strong></span></p>
<ul>
<li><strong>TEST DE SOCIABILIDAD</strong>: EXCELENTE (97 PUNTOS)</li>
<li><strong>TEST DE GUARDA DE GRADO 1</strong>: EXCELENTE (93 PUNTOS)</li>
<li><strong>TEST DE CORAJE DE GRADO 1</strong>: SUFICIENTE (32 PUNTOS)</li>
</ul>
<p style="text-align: center;"><a href="http://pastordelcaucaso.es/wp-content/uploads/2014/03/RUNA-TDG1-.jpg"><img class="aligncenter size-medium wp-image-1456" alt="" src="http://pastordelcaucaso.es/wp-content/uploads/2014/03/RUNA-TDG1--300x218.jpg" width="300" height="218" /></a></p>
]]></content:encoded>
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		</item>
		<item>
		<title>La displasia de cadera (HD)</title>
		<link>http://pastordelcaucaso.es/?p=1423</link>
		<comments>http://pastordelcaucaso.es/?p=1423#comments</comments>
		<pubDate>Tue, 18 Feb 2014 10:34:20 +0000</pubDate>
		<dc:creator><![CDATA[WebMaster]]></dc:creator>
				<category><![CDATA[Artículos]]></category>

		<guid isPermaLink="false">http://pastordelcaucaso.es/?p=1423</guid>
		<description><![CDATA[Para los aficionados y criadores comprometidos de cualquier raza la Displasia de cadera, denominada también Displasia Coxofemoral (internacionalmente &#8220;HD&#8221;), es y debe ser, si se pretende mejorar la raza, una gran preocupación, y un macho o hembra con esta enfermedad debe quedar automáticamente descartado para la reproducción (y también,  en<a href="http://pastordelcaucaso.es/?p=1423" class="read-more">Read the Rest...</a>]]></description>
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<![endif]--></p>
<p class="MsoNormal" style="margin-bottom: .0001pt; line-height: normal; mso-layout-grid-align: none; text-autospace: none;"><span style="font-size: 12.0pt; mso-bidi-font-family: 'Times New Roman';">Para los aficionados y criadores comprometidos de cualquier raza la Displasia de cadera, denominada también Displasia Coxofemoral (internacionalmente &#8220;HD&#8221;), es y debe ser, si se pretende mejorar la raza, una gran preocupación, y un macho o hembra con esta enfermedad debe quedar automáticamente descartado para la reproducción (y también, <span style="mso-spacerun: yes;"> </span>en algunos clubes como el REAL CEPPA, para la obtención de la calificación de Excelente en pruebas monográficas). <span style="mso-spacerun: yes;"> </span></span></p>
<p class="MsoNormal" style="margin-bottom: .0001pt; line-height: normal; mso-layout-grid-align: none; text-autospace: none;"><span style="font-size: 12.0pt; mso-bidi-font-family: 'Times New Roman';"> </span></p>
<p class="MsoNormal" style="margin-bottom: .0001pt; line-height: normal; mso-layout-grid-align: none; text-autospace: none;"><span style="font-size: 12.0pt; mso-bidi-font-family: 'Times New Roman';">Sin ánimo de dogmatizar, vamos a comentar algunos aspectos leídos en publicaciones especializadas sobre este tema, aunque hemos encontrado, que investigadores de distintos países han hallado resultados diferentes de acuerdo con las experiencias llevadas a cabo en cada caso y no coincidentes con los resultados obtenidos en otros países por otros investigadores. </span></p>
<p class="MsoNormal" style="margin-bottom: .0001pt; line-height: normal; mso-layout-grid-align: none; text-autospace: none;"><span style="font-size: 12.0pt; mso-bidi-font-family: 'Times New Roman';">Sin embargo y por el momento, parece que más o menos todo el mundo está de acuerdo en que la Displasia de cadera es una enfermedad biomecánica debida a un crecimiento rápido de la estructura ósea del perro acompañado de presiones anómalas en las articulaciones.</span></p>
<p class="MsoNormal" style="margin-bottom: .0001pt; line-height: normal; mso-layout-grid-align: none; text-autospace: none;"><span style="font-size: 12.0pt; mso-bidi-font-family: 'Times New Roman';">Displasia, es un vocablo de origen griego compuesto de &#8220;<b style="mso-bidi-font-weight: normal;">dis</b>&#8221; que significa en griego &#8220;anormal&#8221; &#8220;deficiente&#8221; y de &#8220;<b style="mso-bidi-font-weight: normal;">plasia</b>&#8221; que significa &#8220;formación&#8221; &#8220;desarrollo&#8221;, por lo tanto &#8220;<b style="mso-bidi-font-weight: normal;">Displasia</b>&#8221; quiere decir &#8220;<b style="mso-bidi-font-weight: normal;">desarrollo anormal</b> &#8221; o &#8220;<b style="mso-bidi-font-weight: normal;">formación deficiente</b>&#8220;.</span></p>
<p class="MsoNormal" style="margin-bottom: .0001pt; line-height: normal; mso-layout-grid-align: none; text-autospace: none;"><span style="font-size: 12.0pt; mso-bidi-font-family: 'Times New Roman';"> </span></p>
<p class="MsoNormal" style="margin-bottom: .0001pt; line-height: normal; mso-layout-grid-align: none; text-autospace: none;"><span style="font-size: 12.0pt; mso-bidi-font-family: 'Times New Roman';">Un perro displásico en mayor o menor grado, es aquel cuya articulación de la cadera no es congruente, es decir que la cabeza del fémur no es redonda y no asienta bien en su cavidad o se encuentra fuera de ella (subluxación), con desgarros o degeneración de los tejidos blandos, cartílago, o que el cuello del fémur esta deformado.</span></p>
<p class="MsoNormal" style="margin-bottom: .0001pt; line-height: normal; mso-layout-grid-align: none; text-autospace: none;"><b><span style="font-size: 12.0pt; mso-bidi-font-family: 'Times New Roman';"> </span></b></p>
<p class="MsoNormal" style="margin-bottom: .0001pt; line-height: normal; mso-layout-grid-align: none; text-autospace: none;"><b><span style="font-size: 12.0pt; mso-bidi-font-family: 'Times New Roman';">El índice muscular pélvico (IMP)</span></b></p>
<p class="MsoNormal" style="margin-bottom: .0001pt; line-height: normal; mso-layout-grid-align: none; text-autospace: none;"><span style="font-size: 12.0pt; mso-bidi-font-family: 'Times New Roman';"> </span></p>
<p class="MsoNormal" style="margin-bottom: .0001pt; line-height: normal; mso-layout-grid-align: none; text-autospace: none;"><span style="font-size: 12.0pt; mso-bidi-font-family: 'Times New Roman';">Se puede decir que la <b>Displasia </b>de cadera es una malformación de la articulación que afecta a todo tipo de razas caninas, con mayor frecuencia en aquellas cuyo peso en los adultos sea superior a los 20 Kg, con algunas excepciones tales como el Greyhound, Doberman, Husky Siberiano donde la HD es relativamente rara, debido, quizás, según algunos autores a que el Índice Muscular Pélvico (IMP) (relación entre el peso de los músculos pélvicos y el peso total del perro, multiplicado por 100) es superior al de otras razas. </span></p>
<p class="MsoNormal" style="margin-bottom: .0001pt; line-height: normal; mso-layout-grid-align: none; text-autospace: none;"><span style="font-size: 12.0pt; mso-bidi-font-family: 'Times New Roman';"> </span></p>
<p class="MsoNormal" style="margin-bottom: .0001pt; line-height: normal; mso-layout-grid-align: none; text-autospace: none;"><span style="font-size: 12.0pt; mso-bidi-font-family: 'Times New Roman';">Los Músculos Pélvicos vienen determinados por la herencia genética, pero son susceptibles de mejora con entrenamiento y alimentación, por lo que sí conseguimos aumentar la masa especifica de los músculos pélvicos y reducimos el peso total del perro, incrementaremos el Índice Muscular Pélvico.</span></p>
<p class="MsoNormal" style="margin-bottom: .0001pt; line-height: normal; mso-layout-grid-align: none; text-autospace: none;"><span style="font-size: 12.0pt; mso-bidi-font-family: 'Times New Roman';"> </span></p>
<p class="MsoNormal" style="margin-bottom: .0001pt; line-height: normal; mso-layout-grid-align: none; text-autospace: none;"><b><span style="font-size: 12.0pt; mso-bidi-font-family: 'Times New Roman';">Herencia</span></b></p>
<p class="MsoNormal" style="margin-bottom: .0001pt; line-height: normal; mso-layout-grid-align: none; text-autospace: none;"><span style="font-size: 12.0pt; mso-bidi-font-family: 'Times New Roman';"> </span></p>
<p class="MsoNormal" style="margin-bottom: .0001pt; line-height: normal; mso-layout-grid-align: none; text-autospace: none;"><span style="font-size: 12.0pt; mso-bidi-font-family: 'Times New Roman';">La Displasia de Cadera, no es pues, una enfermedad congénita simple, sino que se presenta como un fenómeno poligenético complejo (se denomina fenómeno poligenético, cuando diferentes genes están presentes en un mismo efecto, pudiendo tener un resultado acumulativo) y polifactorial, influenciado por los diversos factores ambientales, consecuentemente y debido a estos fenómenos, la enfermedad no se transmite como tal enfermedad, sino que lo que transmiten los progenitores es la predisposición genética a manifestar dicha enfermedad. </span></p>
<p class="MsoNormal" style="margin-bottom: .0001pt; line-height: normal; mso-layout-grid-align: none; text-autospace: none;"><span style="font-size: 12.0pt; mso-bidi-font-family: 'Times New Roman';"> </span></p>
<p class="MsoNormal" style="margin-bottom: .0001pt; line-height: normal; mso-layout-grid-align: none; text-autospace: none;"><span style="font-size: 12.0pt; mso-bidi-font-family: 'Times New Roman';">Simplificando el problema para su mejor entendimiento, denominaremos: <strong>HERENCIA DE PREDISPOSICION</strong>, a la predisposición genética a transmitir la enfermedad y <strong>HERENCIA DE TRANSMISION</strong>, cuando la enfermedad es recibida únicamente de los progenitores. </span></p>
<p class="MsoNormal" style="margin-bottom: .0001pt; line-height: normal; mso-layout-grid-align: none; text-autospace: none;"><span style="font-size: 12.0pt; mso-bidi-font-family: 'Times New Roman';"> </span></p>
<p class="MsoNormal" style="margin-bottom: .0001pt; line-height: normal; mso-layout-grid-align: none; text-autospace: none;"><span style="font-size: 12.0pt; mso-bidi-font-family: 'Times New Roman';">Investigaciones realizas sobre este tema, demuestran que: <strong>TODOS LOS CACHORROS NACEN SIN DISPLASIA</strong>, confirmándose, que no se trata de una Herencia de Transmisión, sino que es, una Herencia de Predisposición, ya que la HD no aparece en el nacimiento del cachorro, sino que se desarrolla a medida que el cachorro va creciendo, por esto, no es posible eliminarla totalmente partiendo solo de programas de selección y control de los progenitores. </span></p>
<p class="MsoNormal" style="margin-bottom: .0001pt; line-height: normal; mso-layout-grid-align: none; text-autospace: none;"><span style="font-size: 12.0pt; mso-bidi-font-family: 'Times New Roman';"> </span></p>
<p class="MsoNormal" style="margin-bottom: .0001pt; line-height: normal; mso-layout-grid-align: none; text-autospace: none;"><span style="font-size: 12.0pt; mso-bidi-font-family: 'Times New Roman';">He aquí la gran importancia de controlar y vigilar el perfecto crecimiento de los cachorros, sobre todo en aquellas razas caninas, donde la osificación del núcleo de la cabeza del fémur es tardía. En las primeras 8/10 semanas de crecimiento de los cachorros, es el periodo más delicado debido a las diferentes fases de desarrollo de los músculos y hueso, con la dificultad de mantener la cabeza del fémur dentro de su cavidad. El desarrollo y fortalecimiento del ligamento redondo, es de gran importancia en las primeras 14/18 semanas de vida del cachorro, ya que es el encargado de mantener la cabeza del fémur dentro de su cavidad hasta que la formación ósea y muscular se va consolidando. </span></p>
<p class="MsoNormal" style="margin-bottom: .0001pt; line-height: normal; mso-layout-grid-align: none; text-autospace: none;"><span style="font-size: 12.0pt; mso-bidi-font-family: 'Times New Roman';"> </span></p>
<p class="MsoNormal" style="margin-bottom: .0001pt; line-height: normal; mso-layout-grid-align: none; text-autospace: none;"><span style="font-size: 12.0pt; mso-bidi-font-family: 'Times New Roman';">Bajo un punto de vista puramente teórico, la HD podría prevenirse si pudiésemos conseguir que la articulación de la cadera se mantuviese bien posicionada, hasta que la osificación del acetábulo y los tejidos del entorno estén lo suficientemente fuertes para evitar la subluxación de la cabeza del fémur.</span></p>
<p class="MsoNormal" style="margin-bottom: .0001pt; line-height: normal; mso-layout-grid-align: none; text-autospace: none;"><b><span style="font-size: 12.0pt; mso-bidi-font-family: 'Times New Roman';"> </span></b></p>
<p class="MsoNormal" style="margin-bottom: .0001pt; line-height: normal; mso-layout-grid-align: none; text-autospace: none;"><b><span style="font-size: 12.0pt; mso-bidi-font-family: 'Times New Roman';">Diagnóstico de la &#8220;HD&#8221;</span></b></p>
<p class="MsoNormal" style="margin-bottom: .0001pt; line-height: normal; mso-layout-grid-align: none; text-autospace: none;"><span style="font-size: 12.0pt; mso-bidi-font-family: 'Times New Roman';"> </span></p>
<p class="MsoNormal" style="margin-bottom: .0001pt; line-height: normal; mso-layout-grid-align: none; text-autospace: none;"><span style="font-size: 12.0pt; mso-bidi-font-family: 'Times New Roman';">El diagnóstico clínico de la &#8220;HD&#8221;, es relativamente fácil, cuando se trata de un animal que tiene una Displasia grave, por medio de palpación y observación del movimiento ya que un animal con Displasia grave o cojea o tiene el movimiento limitado o defectuoso.</span></p>
<p class="MsoNormal" style="margin-bottom: .0001pt; line-height: normal; mso-layout-grid-align: none; text-autospace: none;"><span style="font-size: 12.0pt; mso-bidi-font-family: 'Times New Roman';"> </span></p>
<p class="MsoNormal" style="margin-bottom: .0001pt; line-height: normal; mso-layout-grid-align: none; text-autospace: none;"><span style="font-size: 12.0pt; mso-bidi-font-family: 'Times New Roman';">El problema resulta un poco más complejo cuando de lo que se trata es de determinar o certificar el grado de Displasia oficial para la obtención del título de apto para la reproducción, en estos casos el único método fiable para detectar la enfermedad es el análisis radiológico. </span></p>
<p class="MsoNormal" style="margin-bottom: .0001pt; line-height: normal; mso-layout-grid-align: none; text-autospace: none;"><span style="font-size: 12.0pt; mso-bidi-font-family: 'Times New Roman';"> </span></p>
<p class="MsoNormal" style="margin-bottom: .0001pt; line-height: normal; mso-layout-grid-align: none; text-autospace: none;"><span style="font-size: 12.0pt; mso-bidi-font-family: 'Times New Roman';">Para clubes como el CEPPC, se realiza a partir de los 18 meses de edad y la radio es oficialmente reconocida siempre que esté realizada según la norma del Club<span style="mso-spacerun: yes;">  </span>y examinada por cualquiera de los tres organismos autorizados, que son quienes dictaminan el grado de &#8220;HD&#8221;.</span></p>
<p class="MsoNormal" style="margin-bottom: .0001pt; line-height: normal; mso-layout-grid-align: none; text-autospace: none;"><span style="font-size: 12.0pt; mso-bidi-font-family: 'Times New Roman';"> </span></p>
<p class="MsoNormal" style="margin-bottom: .0001pt; line-height: normal; mso-layout-grid-align: none; text-autospace: none;"><span style="font-size: 12.0pt; mso-bidi-font-family: 'Times New Roman';">Durante el crecimiento se puede detectar si el cachorro tiene Displasia, pero no se puede garantizar el que no la vaya a tener. Los criadores cada día más, están realizando radiografías previas de las caderas de los cachorros a partir de los seis meses de edad, con el fin de detectar posibles futuros animales displásicos. </span></p>
<p class="MsoNormal" style="margin-bottom: .0001pt; line-height: normal; mso-layout-grid-align: none; text-autospace: none;"><span style="font-size: 12.0pt; mso-bidi-font-family: 'Times New Roman';"> </span></p>
<p class="MsoNormal" style="margin-bottom: .0001pt; line-height: normal; mso-layout-grid-align: none; text-autospace: none;"><span style="font-size: 12.0pt; mso-bidi-font-family: 'Times New Roman';">En general la &#8220;HD&#8221; puede afectar a ambas caderas por igual, aunque normalmente en una está más acusada que en la otra y afecta tanto a machos como a hembras con cierta ligera tendencia en las hembras.</span></p>
<p class="MsoNormal" style="margin-bottom: .0001pt; line-height: normal; mso-layout-grid-align: none; text-autospace: none;"><span style="font-size: 12.0pt; mso-bidi-font-family: 'Times New Roman';"> </span></p>
<p class="MsoNormal" style="margin-bottom: .0001pt; line-height: normal; mso-layout-grid-align: none; text-autospace: none;"><b><span style="font-size: 12.0pt; mso-bidi-font-family: 'Times New Roman';">Mecanismo de la articulación de la cadera</span></b></p>
<p class="MsoNormal" style="margin-bottom: .0001pt; line-height: normal; mso-layout-grid-align: none; text-autospace: none;"><b><span style="font-size: 12.0pt; mso-bidi-font-family: 'Times New Roman';"> </span></b></p>
<p class="MsoNormal" style="margin-bottom: .0001pt; line-height: normal; mso-layout-grid-align: none; text-autospace: none;"><span style="font-size: 12.0pt; mso-bidi-font-family: 'Times New Roman';">La articulación de la cadera se puede comparar con una rótula mecánica similar a las que llevan todos los automóviles para el mando de las ruedas delanteras ya que sus funciones son muy semejantes.</span></p>
<p class="MsoNormal" style="margin-bottom: .0001pt; line-height: normal; mso-layout-grid-align: none; text-autospace: none;"><span style="font-size: 12.0pt; mso-bidi-font-family: 'Times New Roman';"> </span></p>
<p class="MsoNormal" style="margin-bottom: .0001pt; line-height: normal; mso-layout-grid-align: none; text-autospace: none;"><span style="font-size: 12.0pt; mso-bidi-font-family: 'Times New Roman';">En la rótula mecánica como en la articulación de la cadera, los dos conceptos fundamentales sin los cuales el mecanismo no funciona correctamente son: <b>la redondez de la rótula y el alojamiento que cubre la rótula.</b></span></p>
<p class="MsoNormal" style="margin-bottom: .0001pt; line-height: normal; mso-layout-grid-align: none; text-autospace: none;"><span style="font-size: 12.0pt; mso-bidi-font-family: 'Times New Roman';"> </span></p>
<p class="MsoNormal" style="margin-bottom: .0001pt; line-height: normal; mso-layout-grid-align: none; text-autospace: none;"><span style="font-size: 12.0pt; mso-bidi-font-family: 'Times New Roman';">RÓTULA MECANICA</span></p>
<p class="MsoNormal" style="margin-bottom: .0001pt; line-height: normal; mso-layout-grid-align: none; text-autospace: none;"><span style="font-size: 12.0pt; mso-bidi-font-family: 'Times New Roman';"> </span></p>
<p class="MsoNormal" style="margin-bottom: .0001pt; line-height: normal; mso-layout-grid-align: none; text-autospace: none;"><span style="font-size: 12.0pt; mso-bidi-font-family: 'Times New Roman';">Para que este mecanismo funcione correctamente es necesario:</span></p>
<p class="MsoNormal" style="margin-bottom: .0001pt; line-height: normal; mso-layout-grid-align: none; text-autospace: none;"><span style="font-size: 12.0pt; mso-bidi-font-family: 'Times New Roman';"> </span></p>
<p class="MsoNormal" style="margin-bottom: .0001pt; line-height: normal; mso-layout-grid-align: none; text-autospace: none;"><span style="font-size: 12.0pt; mso-bidi-font-family: SymbolMT;">• </span><span style="font-size: 12.0pt; mso-bidi-font-family: 'Times New Roman';">Que la rótula sea esférica.</span></p>
<p class="MsoNormal" style="margin-bottom: .0001pt; line-height: normal; mso-layout-grid-align: none; text-autospace: none;"><span style="font-size: 12.0pt; mso-bidi-font-family: SymbolMT;">• </span><span style="font-size: 12.0pt; mso-bidi-font-family: 'Times New Roman';">Que el alojamiento de la rótula tenga un ángulo de recubrimiento lo suficientemente grande para que la rótula se mantenga en su interior (si este ángulo es igual o menor de 90 <b>grados,</b> la rótula se escapará).</span></p>
<p class="MsoNormal" style="margin-bottom: .0001pt; line-height: normal; mso-layout-grid-align: none; text-autospace: none;"><span style="font-size: 12.0pt; mso-bidi-font-family: SymbolMT;">• </span><span style="font-size: 12.0pt; mso-bidi-font-family: 'Times New Roman';">Que entre la rótula y el alojamiento exista una película de aceite que lubrique el mecanismo, ya que si no, con el movimiento las superficies se deterioran.</span></p>
<p class="MsoNormal" style="margin-bottom: .0001pt; line-height: normal; mso-layout-grid-align: none; text-autospace: none;"><span style="font-size: 12.0pt; mso-bidi-font-family: SymbolMT;">• </span><span style="font-size: 12.0pt; mso-bidi-font-family: 'Times New Roman';">Que todo el mecanismo esté ajustado para que realice su función adecuadamente. Debe de funcionar sin holguras.</span></p>
<p class="MsoNormal" style="margin-bottom: .0001pt; line-height: normal; mso-layout-grid-align: none; text-autospace: none;"><span style="font-size: 12.0pt; mso-bidi-font-family: 'Times New Roman';"> </span></p>
<p class="MsoNormal" style="margin-bottom: .0001pt; line-height: normal; mso-layout-grid-align: none; text-autospace: none;"><span style="font-size: 12.0pt; mso-bidi-font-family: 'Times New Roman';">ARTICULACION DE LA CADERA</span></p>
<p class="MsoNormal" style="margin-bottom: .0001pt; line-height: normal; mso-layout-grid-align: none; text-autospace: none;"><span style="font-size: 12.0pt; mso-bidi-font-family: 'Times New Roman';"> </span></p>
<p class="MsoNormal" style="margin-bottom: .0001pt; line-height: normal; mso-layout-grid-align: none; text-autospace: none;"><span style="font-size: 12.0pt; mso-bidi-font-family: 'Times New Roman';">La articulación de la cadera es igual que dos rótulas una a cada lado, y está compuesta de:</span></p>
<p class="MsoNormal" style="margin-bottom: .0001pt; line-height: normal; mso-layout-grid-align: none; text-autospace: none;"><span style="font-size: 12.0pt; mso-bidi-font-family: 'Times New Roman';"> </span></p>
<p class="MsoNormal" style="margin-bottom: .0001pt; line-height: normal; mso-layout-grid-align: none; text-autospace: none;"><span style="font-size: 12.0pt; mso-bidi-font-family: SymbolMT;">• </span><span style="font-size: 12.0pt; mso-bidi-font-family: 'Times New Roman';">Cabeza de fémur (rótula) que debe ser lo más esférica posible, puesto que si está afacetada, aplanada, ovalada etc. la articulación no funciona correctamente.</span></p>
<p class="MsoNormal" style="margin-bottom: .0001pt; line-height: normal; mso-layout-grid-align: none; text-autospace: none;"><span style="font-size: 12.0pt; mso-bidi-font-family: SymbolMT;">• </span><span style="font-size: 12.0pt; mso-bidi-font-family: 'Times New Roman';">Cavidad acetabular o Cotiloide (alojamiento) que cubre con un cierto ángulo (ángulo acetabular) la cabeza del fémur.</span></p>
<p class="MsoNormal" style="margin-bottom: .0001pt; line-height: normal; mso-layout-grid-align: none; text-autospace: none;"><span style="font-size: 12.0pt; mso-bidi-font-family: SymbolMT;">• </span><span style="font-size: 12.0pt; mso-bidi-font-family: 'Times New Roman';">Liquido sinovial (aceite lubricante) de espesor y viscosidad adecuada para un buen funcionamiento de la articulación de la cadera.</span></p>
<p class="MsoNormal" style="margin-bottom: .0001pt; line-height: normal; mso-layout-grid-align: none; text-autospace: none;"><span style="font-size: 12.0pt; mso-bidi-font-family: 'Times New Roman';"> </span></p>
<p class="MsoNormal" style="margin-bottom: .0001pt; line-height: normal; mso-layout-grid-align: none; text-autospace: none;"><span style="font-size: 12.0pt; mso-bidi-font-family: 'Times New Roman';">El ajuste de la cabeza del fémur a su cavidad está garantizado por los ligamentos de la cápsula articular, el ligamento redondo que se encuentra en el centro de la cabeza femoral y mantiene esta ligada a la cavidad y por los músculos pelvianos y especialmente por el músculo pectíneo, que mantiene toda la articulación ajustada y sin holguras.</span></p>
<p class="MsoNormal" style="margin-bottom: .0001pt; line-height: normal; mso-layout-grid-align: none; text-autospace: none;"><span style="color: #ffffff;">-</span></p>
<p class="MsoNormal" style="margin-bottom: .0001pt; line-height: normal; mso-layout-grid-align: none; text-autospace: none;"><b><span style="font-size: 14.0pt; mso-bidi-font-family: 'Times New Roman';">Cálculo del ángulo acetabular (ángulo de NORBERG)</span></b></p>
<p class="MsoNormal" style="margin-bottom: .0001pt; line-height: normal; mso-layout-grid-align: none; text-autospace: none;"><b><span style="font-size: 14.0pt; mso-bidi-font-family: 'Times New Roman';"> </span></b></p>
<p class="MsoNormal" style="margin-bottom: .0001pt; line-height: normal; mso-layout-grid-align: none; text-autospace: none;"><span style="font-size: 12.0pt; mso-bidi-font-family: 'Times New Roman';">Entre los principales factores que determinan la existencia de la Displasia de Cadera (Displasia coxofemoral) encontramos el valor del ángulo <b>Acetabular</b>, denominado también ángulo de <b>Norberg</b>.</span></p>
<p class="MsoNormal" style="margin-bottom: .0001pt; line-height: normal; mso-layout-grid-align: none; text-autospace: none;"><span style="font-size: 12.0pt; mso-bidi-font-family: 'Times New Roman';"> </span></p>
<p class="MsoNormal" style="margin-bottom: .0001pt; line-height: normal; mso-layout-grid-align: none; text-autospace: none;"><span style="font-size: 12.0pt; mso-bidi-font-family: 'Times New Roman';">Partiendo de una radiografía bien posicionada y sobre todo bien contrastada se puede calcular el ángulo <b>Acetabular </b>utilizando el método de <b>Norberg</b>-Olsson (científicos que han definida la forma de medirlo) y que en general es aceptado como un valor constante y suficientemente valido.</span></p>
<p class="MsoNormal" style="margin-bottom: .0001pt; line-height: normal; mso-layout-grid-align: none; text-autospace: none;"><span style="font-size: 12.0pt; mso-bidi-font-family: 'Times New Roman';"><br />
</span></p>
<p class="MsoNormal" style="margin-bottom: .0001pt; text-align: center; line-height: normal; mso-layout-grid-align: none; text-autospace: none;" align="center"><img alt="" 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" /></p>
<p class="MsoNormal" style="margin-bottom: .0001pt; line-height: normal; mso-layout-grid-align: none; text-autospace: none;"><span style="font-size: 12.0pt; mso-bidi-font-family: 'Times New Roman';"> </span></p>
<p class="MsoNormal" style="margin-bottom: .0001pt; line-height: normal; mso-layout-grid-align: none; text-autospace: none;"><span style="font-size: 12.0pt; mso-bidi-font-family: 'Times New Roman';"> </span></p>
<p class="MsoNormal" style="margin-bottom: .0001pt; line-height: normal; mso-layout-grid-align: none; text-autospace: none;"><span style="font-size: 12.0pt; mso-bidi-font-family: 'Times New Roman';">Para su valoración se procede de la siguiente forma:</span></p>
<p class="MsoNormal" style="margin-bottom: .0001pt; line-height: normal; mso-layout-grid-align: none; text-autospace: none;"><span style="font-size: 12.0pt; mso-bidi-font-family: 'Times New Roman';"> </span></p>
<p class="MsoNormal" style="margin-bottom: .0001pt; line-height: normal; mso-layout-grid-align: none; text-autospace: none;"><span style="font-size: 12.0pt; mso-bidi-font-family: 'Times New Roman';">Se determina el centro geométrico de la cabeza del fémur tanto de la derecha como de la izquierda, por cualquier procedimiento geométrico (utilización de un compás o superponiendo plantillas) (fig. 3) puntos &#8220;A&#8221; y &#8220;B&#8221;.</span></p>
<p class="MsoNormal" style="margin-bottom: .0001pt; line-height: normal; mso-layout-grid-align: none; text-autospace: none;"><span style="font-size: 12.0pt; mso-bidi-font-family: 'Times New Roman';"> </span></p>
<p class="MsoNormal" style="margin-bottom: .0001pt; line-height: normal; mso-layout-grid-align: none; text-autospace: none;"><span style="font-size: 12.0pt; mso-bidi-font-family: 'Times New Roman';">Una vez determinado el centro de las cabezas del fémur se unen dichos centros por medio de la línea &#8220;AB&#8221;.</span></p>
<p class="MsoNormal" style="margin-bottom: .0001pt; line-height: normal; mso-layout-grid-align: none; text-autospace: none;"><span style="font-size: 12.0pt; mso-bidi-font-family: 'Times New Roman';"> </span></p>
<p class="MsoNormal" style="margin-bottom: .0001pt; line-height: normal; mso-layout-grid-align: none; text-autospace: none;"><span style="font-size: 12.0pt; mso-bidi-font-family: 'Times New Roman';">Partiendo del centro de la cabeza del fémur, punto &#8220;A&#8221; se traza una línea que pase tangente por el borde craneal de la cavidad <b>Acetabular </b>(línea &#8220;AC&#8221; ), el ángulo que forma esta línea &#8220;AC&#8221; con la línea &#8220;AB&#8221; es el ángulo <b>Acetabular </b>o ángulo de <b>Norberg<span style="mso-spacerun: yes;">  </span></b>(B ).</span></p>
<p class="MsoNormal" style="margin-bottom: .0001pt; line-height: normal; mso-layout-grid-align: none; text-autospace: none;"><span style="font-size: 12.0pt; mso-bidi-font-family: 'Times New Roman';"> </span></p>
<p class="MsoNormal" style="margin-bottom: .0001pt; line-height: normal; mso-layout-grid-align: none; text-autospace: none;"><span style="font-size: 12.0pt; mso-bidi-font-family: 'Times New Roman';">Valores inferiores a 90 grados y caderas con algunos de los defectos indicados son considerados ya, perros displásicos. Los defectos pueden estar más acusados en una cadera que en la otra, y de hecho así ocurre, consecuentemente, se debe de realizar el <b>cálculo </b>del ángulo en ambos lados. Y el análisis se realiza de acuerdo con el lado más defectuoso.</span></p>
<p class="MsoNormal" style="margin-bottom: .0001pt; line-height: normal; mso-layout-grid-align: none; text-autospace: none;"><span style="font-size: 12.0pt; mso-bidi-font-family: 'Times New Roman';"> </span></p>
<p class="MsoNormal" style="margin-bottom: .0001pt; line-height: normal; mso-layout-grid-align: none; text-autospace: none;"><b><span style="font-size: 16.0pt; mso-bidi-font-family: 'Times New Roman';"> </span></b></p>
<p class="MsoNormal" style="margin-bottom: .0001pt; line-height: normal; mso-layout-grid-align: none; text-autospace: none;"><b><span style="font-size: 16.0pt; mso-bidi-font-family: 'Times New Roman';">Clasificación de los grados de displasia:</span></b></p>
<p class="MsoNormal" style="margin-bottom: .0001pt; line-height: normal; mso-layout-grid-align: none; text-autospace: none;"><b><span style="font-size: 12.0pt; mso-bidi-font-family: 'Times New Roman';"> </span></b></p>
<table class="MsoTableGrid" style="width: 474.9pt; margin-left: -15.9pt; border-collapse: collapse; border: none; mso-border-alt: solid windowtext .5pt; mso-yfti-tbllook: 1184; mso-padding-alt: 0cm 5.4pt 0cm 5.4pt;" width="633" border="1" cellspacing="0" cellpadding="0">
<tbody>
<tr style="mso-yfti-irow: 0; mso-yfti-firstrow: yes;">
<td style="width: 85.8pt; border: solid windowtext 1.0pt; mso-border-alt: solid windowtext .5pt; background: yellow; padding: 0cm 5.4pt 0cm 5.4pt;" width="114">
<p class="MsoNormal" style="margin-bottom: .0001pt; text-align: center; line-height: normal; mso-layout-grid-align: none; text-autospace: none;" align="center"><b><span style="font-size: 12.0pt; mso-bidi-font-family: 'Times New Roman';">IMAGEN</span></b></p>
</td>
<td style="width: 218.2pt; border: solid windowtext 1.0pt; border-left: none; mso-border-left-alt: solid windowtext .5pt; mso-border-alt: solid windowtext .5pt; background: yellow; padding: 0cm 5.4pt 0cm 5.4pt;" width="291">
<p class="MsoNormal" style="margin-bottom: .0001pt; text-align: center; line-height: normal; mso-layout-grid-align: none; text-autospace: none;" align="center"><b><span style="font-size: 12.0pt; mso-bidi-font-family: 'Times New Roman';">Según Comité Internacional de Displasia</span></b></p>
</td>
<td style="width: 170.9pt; border: solid windowtext 1.0pt; border-left: none; mso-border-left-alt: solid windowtext .5pt; mso-border-alt: solid windowtext .5pt; background: yellow; padding: 0cm 5.4pt 0cm 5.4pt;" width="228">
<p class="MsoNormal" style="margin-bottom: .0001pt; text-align: center; line-height: normal; mso-layout-grid-align: none; text-autospace: none;" align="center"><b><span style="font-size: 12.0pt; mso-bidi-font-family: 'Times New Roman';">Según Club alemán S.V.</span></b></p>
</td>
</tr>
<tr style="mso-yfti-irow: 1;">
<td style="width: 85.8pt; border-right: 1pt solid windowtext; border-width: medium 1pt 1pt; border-style: none solid solid; border-color: -moz-use-text-color windowtext windowtext; -moz-border-top-colors: none; -moz-border-right-colors: none; -moz-border-bottom-colors: none; -moz-border-left-colors: none; padding: 0cm 5.4pt; text-align: center;" width="114"> <img alt="" 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" /></td>
<td style="width: 218.2pt; border-top: none; border-left: none; border-bottom: solid windowtext 1.0pt; border-right: solid windowtext 1.0pt; mso-border-top-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-alt: solid windowtext .5pt; padding: 0cm 5.4pt 0cm 5.4pt;" valign="top" width="291">
<p class="MsoNormal" style="margin-bottom: .0001pt; line-height: normal; mso-layout-grid-align: none; text-autospace: none;"><b><span style="font-size: 10.0pt; mso-bidi-font-family: 'Times New Roman';">Ningún signo de displasia o libre o &#8220;A&#8221;.</span></b></p>
<p class="MsoNormal" style="margin-bottom: .0001pt; line-height: normal; mso-layout-grid-align: none; text-autospace: none;"><span style="font-size: 10.0pt; mso-bidi-font-family: 'Times New Roman';">La cabeza femoral y el acetábulo son congruentes.</span></p>
<p class="MsoNormal" style="margin-bottom: .0001pt; line-height: normal; mso-layout-grid-align: none; text-autospace: none;"><span style="font-size: 10.0pt; mso-bidi-font-family: 'Times New Roman';">El borde craneolateral aparece puntiagudo y ligeramente redondeado.</span></p>
<p class="MsoNormal" style="margin-bottom: .0001pt; line-height: normal; mso-layout-grid-align: none; text-autospace: none;"><span style="font-size: 10.0pt; mso-bidi-font-family: 'Times New Roman';">El espacio articular es estrecho y uniforme.</span></p>
<p class="MsoNormal" style="margin-bottom: .0001pt; line-height: normal; mso-layout-grid-align: none; text-autospace: none;"><span style="font-size: 10.0pt; mso-bidi-font-family: 'Times New Roman';">El ángulo acetabular según Norberg está alrededor de 105 <b>grados </b>(como referencia).</span></p>
<p class="MsoNormal" style="margin-bottom: .0001pt; line-height: normal; mso-layout-grid-align: none; text-autospace: none;"><span style="font-size: 10.0pt; mso-bidi-font-family: 'Times New Roman';">El borde craneolateral circunda la cabeza femoral un poco más en dirección laterocaudal.</span></p>
</td>
<td style="width: 170.9pt; border-top: none; border-left: none; border-bottom: solid windowtext 1.0pt; border-right: solid windowtext 1.0pt; mso-border-top-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-alt: solid windowtext .5pt; padding: 0cm 5.4pt 0cm 5.4pt;" valign="top" width="228">
<p class="MsoNormal" style="margin-bottom: .0001pt; line-height: normal; mso-layout-grid-align: none; text-autospace: none;"><b><span lang="PT" style="font-size: 10.0pt; mso-bidi-font-family: 'Times New Roman'; mso-ansi-language: PT;">&#8220;a&#8221; normal, igual o superior a 105 grados.</span></b></p>
<p class="MsoNormal" style="margin-bottom: .0001pt; line-height: normal; mso-layout-grid-align: none; text-autospace: none;"><span style="font-size: 10.0pt; mso-bidi-font-family: 'Times New Roman'; mso-bidi-font-weight: bold;">Además del valor del ángulo, toda la articulación debe de estar libre de defectos tales como deformación de la cabeza de fémur, aplanamientos, incongruencia entre cavidad y cabeza, signos marcados de luxación, subluxación u osteoartrosis etc.</span></p>
<p class="MsoNormal" style="margin-bottom: .0001pt; line-height: normal; mso-layout-grid-align: none; text-autospace: none;"><b><span style="font-size: 10.0pt; mso-bidi-font-family: 'Times New Roman';"> </span></b></p>
</td>
</tr>
<tr style="mso-yfti-irow: 2;">
<td style="width: 85.8pt; border-right: 1pt solid windowtext; border-width: medium 1pt 1pt; border-style: none solid solid; border-color: -moz-use-text-color windowtext windowtext; -moz-border-top-colors: none; -moz-border-right-colors: none; -moz-border-bottom-colors: none; -moz-border-left-colors: none; padding: 0cm 5.4pt; text-align: center;" width="114"> <img alt="" 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" /></td>
<td style="width: 218.2pt; border-top: none; border-left: none; border-bottom: solid windowtext 1.0pt; border-right: solid windowtext 1.0pt; mso-border-top-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-alt: solid windowtext .5pt; padding: 0cm 5.4pt 0cm 5.4pt;" valign="top" width="291">
<p class="MsoNormal" style="margin-bottom: .0001pt; line-height: normal; mso-layout-grid-align: none; text-autospace: none;"><b><span style="font-size: 10.0pt; mso-bidi-font-family: 'Times New Roman';">Caderas casi normales, fast normal, borderline o &#8220;B&#8221;.</span></b></p>
<p class="MsoNormal" style="margin-bottom: .0001pt; line-height: normal; mso-layout-grid-align: none; text-autospace: none;"><span style="font-size: 10.0pt; mso-bidi-font-family: 'Times New Roman';">La cabeza femoral y el acetábulo son ligeramente incongruentes y el ángulo acetabular de Norbeg está alrededor de 105 <b>grados </b>o el centro de la cabeza femoral está en posición interna con respecto al borde dorsal del acetábulo y éste y la cabeza son congruentes.</span></p>
</td>
<td style="width: 170.9pt; border-top: none; border-left: none; border-bottom: solid windowtext 1.0pt; border-right: solid windowtext 1.0pt; mso-border-top-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-alt: solid windowtext .5pt; padding: 0cm 5.4pt 0cm 5.4pt;" valign="top" width="228">
<p class="MsoNormal" style="margin-bottom: .0001pt; line-height: normal; mso-layout-grid-align: none; text-autospace: none;"><b><span lang="PT" style="font-size: 10.0pt; mso-bidi-font-family: 'Times New Roman'; mso-ansi-language: PT;">&#8220;a&#8221; fast normal, de 100 a 105 grados.</span></b></p>
<p class="MsoNormal" style="margin-bottom: .0001pt; line-height: normal; mso-layout-grid-align: none; text-autospace: none;"><span style="font-size: 10.0pt; mso-bidi-font-family: 'Times New Roman'; mso-bidi-font-weight: bold;">Además del valor del ángulo, toda la articulación debe de estar libre de defectos tales como deformación de la cabeza de fémur, aplanamientos, incongruencia entre cavidad y cabeza, signos marcados de luxación, subluxación u osteoartrosis etc.</span></p>
</td>
</tr>
<tr style="mso-yfti-irow: 3;">
<td style="width: 85.8pt; border: solid windowtext 1.0pt; border-top: none; mso-border-top-alt: solid windowtext .5pt; mso-border-alt: solid windowtext .5pt; padding: 0cm 5.4pt 0cm 5.4pt;" width="114">
<p class="MsoNormal" style="margin-bottom: .0001pt; text-align: center; line-height: normal; mso-layout-grid-align: none; text-autospace: none;" align="center"><span style="font-size: 12.0pt; mso-bidi-font-family: 'Times New Roman'; mso-fareast-language: ES; mso-no-proof: yes;"> </span></p>
<p class="MsoNormal" style="margin-bottom: .0001pt; line-height: normal; mso-layout-grid-align: none; text-autospace: none;"><img alt="" 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" /></p>
</td>
<td style="width: 218.2pt; border-top: none; border-left: none; border-bottom: solid windowtext 1.0pt; border-right: solid windowtext 1.0pt; mso-border-top-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-alt: solid windowtext .5pt; padding: 0cm 5.4pt 0cm 5.4pt;" valign="top" width="291">
<p class="MsoNormal" style="margin-bottom: .0001pt; line-height: normal; mso-layout-grid-align: none; text-autospace: none;"><b><span style="font-size: 10.0pt; mso-bidi-font-family: 'Times New Roman';">Displasia leve, notch zuggelasen, ligera o &#8220;C&#8221;.</span></b></p>
<p class="MsoNormal" style="margin-bottom: .0001pt; line-height: normal; mso-layout-grid-align: none; text-autospace: none;"><span style="font-size: 10.0pt; mso-bidi-font-family: 'Times New Roman';">La cabeza femoral y el acetábulo son incongruentes.</span></p>
<p class="MsoNormal" style="margin-bottom: .0001pt; line-height: normal; mso-layout-grid-align: none; text-autospace: none;"><span style="font-size: 10.0pt; mso-bidi-font-family: 'Times New Roman';">El ángulo acetabular de Norberg es aproximadamente de 100 <b>grados </b>y/o hay un borde craneolateral ligeramente aplanado.</span></p>
<p class="MsoNormal" style="margin-bottom: .0001pt; line-height: normal; mso-layout-grid-align: none; text-autospace: none;"><span style="font-size: 10.0pt; mso-bidi-font-family: 'Times New Roman';">Pueden presentarse irregularidades o ligeros signos de cambios <span style="mso-spacerun: yes;"> </span>osteoartrósicos del margen acetabular craneal, caudal o dorsal o sobre la cabeza o cuello femoral.</span><b><span style="font-size: 10.0pt; mso-bidi-font-family: 'Times New Roman';"><br />
</span></b></p>
</td>
<td style="width: 170.9pt; border-top: none; border-left: none; border-bottom: solid windowtext 1.0pt; border-right: solid windowtext 1.0pt; mso-border-top-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-alt: solid windowtext .5pt; padding: 0cm 5.4pt 0cm 5.4pt;" valign="top" width="228">
<p class="MsoNormal" style="margin-bottom: .0001pt; line-height: normal; mso-layout-grid-align: none; text-autospace: none;"><b><span style="font-size: 10.0pt; mso-bidi-font-family: 'Times New Roman';">&#8220;a&#8221; noch zugelassen, de 90 a 100 grados</span></b></p>
<p class="MsoNormal" style="margin-bottom: .0001pt; line-height: normal; mso-layout-grid-align: none; text-autospace: none;"><span style="font-size: 10.0pt; mso-bidi-font-family: 'Times New Roman'; mso-bidi-font-weight: bold;">Además del valor del ángulo, toda la articulación debe de estar libre de defectos tales como deformación de la cabeza de fémur, aplanamientos, incongruencia entre cavidad y cabeza, signos marcados de luxación, subluxación u osteoartrosis etc.</span></p>
<p class="MsoNormal" style="margin-bottom: .0001pt; line-height: normal; mso-layout-grid-align: none; text-autospace: none;">
</td>
</tr>
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" /></p>
</td>
<td style="width: 218.2pt; border-top: none; border-left: none; border-bottom: solid windowtext 1.0pt; border-right: solid windowtext 1.0pt; mso-border-top-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-alt: solid windowtext .5pt; padding: 0cm 5.4pt 0cm 5.4pt;" valign="top" width="291">
<p class="MsoNormal" style="margin-bottom: .0001pt; line-height: normal; mso-layout-grid-align: none; text-autospace: none;"><b><span style="font-size: 10.0pt; mso-bidi-font-family: 'Times New Roman';">Displasia moderada, media o &#8220;D&#8221;.</span></b></p>
<p class="MsoNormal" style="margin-bottom: .0001pt; line-height: normal; mso-layout-grid-align: none; text-autospace: none;"><span style="font-size: 10.0pt; mso-bidi-font-family: 'Times New Roman';">Clara incongruencia entre la cabeza femoral y el acetábulo con subluxación.</span></p>
<p class="MsoNormal" style="margin-bottom: .0001pt; line-height: normal; mso-layout-grid-align: none; text-autospace: none;"><span style="font-size: 10.0pt; mso-bidi-font-family: 'Times New Roman';">El ángulo acetabular de Norberg es algo mayor de 90 <b>grados </b>(sólo como referencia).</span></p>
<p class="MsoNormal" style="margin-bottom: .0001pt; line-height: normal; mso-layout-grid-align: none; text-autospace: none;"><span style="font-size: 10.0pt; mso-bidi-font-family: 'Times New Roman';">Aplanamiento del borde craneolateral y/o signos osteoartrósicos.</span><b><span style="font-size: 10.0pt; mso-bidi-font-family: 'Times New Roman';"><br />
</span></b></p>
</td>
<td style="width: 170.9pt; border-top: none; border-left: none; border-bottom: solid windowtext 1.0pt; border-right: solid windowtext 1.0pt; mso-border-top-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-alt: solid windowtext .5pt; padding: 0cm 5.4pt 0cm 5.4pt;" valign="top" width="228">
<p class="MsoNormal" style="margin-bottom: .0001pt; line-height: normal; mso-layout-grid-align: none; text-autospace: none;"><b><span style="font-size: 10.0pt; mso-bidi-font-family: 'Times New Roman';"> </span></b></p>
</td>
</tr>
<tr style="mso-yfti-irow: 5; mso-yfti-lastrow: yes;">
<td style="width: 85.8pt; border: solid windowtext 1.0pt; border-top: none; mso-border-top-alt: solid windowtext .5pt; mso-border-alt: solid windowtext .5pt; padding: 0cm 5.4pt 0cm 5.4pt;" width="114">
<p class="MsoNormal" style="margin-bottom: .0001pt; text-align: center; line-height: normal; mso-layout-grid-align: none; text-autospace: none;" align="center"><span style="font-size: 12.0pt; mso-bidi-font-family: 'Times New Roman'; mso-fareast-language: ES; mso-no-proof: yes;"> </span><img alt="" 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" 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<td style="width: 218.2pt; border-top: none; border-left: none; border-bottom: solid windowtext 1.0pt; border-right: solid windowtext 1.0pt; mso-border-top-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-alt: solid windowtext .5pt; padding: 0cm 5.4pt 0cm 5.4pt;" valign="top" width="291">
<p class="MsoNormal" style="margin-bottom: .0001pt; line-height: normal; mso-layout-grid-align: none; text-autospace: none;"><b><span lang="PT" style="font-size: 10.0pt; mso-bidi-font-family: 'Times New Roman'; mso-ansi-language: PT;">Displasia severa, grave o &#8220;E&#8221;.</span></b></p>
<p class="MsoNormal" style="margin-bottom: .0001pt; line-height: normal; mso-layout-grid-align: none; text-autospace: none;"><span style="font-size: 10.0pt; mso-bidi-font-family: 'Times New Roman';">Marcados signos displásicos en las articulaciones coxofemorales como subluxación destacada.</span></p>
<p class="MsoNormal" style="margin-bottom: .0001pt; line-height: normal; mso-layout-grid-align: none; text-autospace: none;"><span style="font-size: 10.0pt; mso-bidi-font-family: 'Times New Roman';">El ángulo acetabular de Norberg es menor de 90 <b>grados</b>.</span></p>
<p class="MsoNormal" style="margin-bottom: .0001pt; line-height: normal; mso-layout-grid-align: none; text-autospace: none;"><span style="font-size: 10.0pt; mso-bidi-font-family: 'Times New Roman';">Claro aplanamiento del margen acetabular craneal.</span></p>
<p class="MsoNormal" style="margin-bottom: .0001pt; line-height: normal; mso-layout-grid-align: none; text-autospace: none;"><span style="font-size: 10.0pt; mso-bidi-font-family: 'Times New Roman';">Deformación de la cabeza femoral.</span></p>
<p class="MsoNormal" style="margin-bottom: .0001pt; line-height: normal; mso-layout-grid-align: none; text-autospace: none;"><span style="font-size: 10.0pt; mso-bidi-font-family: 'Times New Roman';">Otros signos de osteoartrosis.</span></p>
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<p class="MsoNormal" style="margin-bottom: .0001pt; line-height: normal; mso-layout-grid-align: none; text-autospace: none;"><b><span style="font-size: 10.0pt; mso-bidi-font-family: 'Times New Roman';"> </span></b></p>
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<p class="MsoNormal" style="margin-bottom: .0001pt; line-height: normal; mso-layout-grid-align: none; text-autospace: none;"><span style="font-size: 12.0pt; mso-bidi-font-family: 'Times New Roman';"> </span></p>
<p class="MsoNormal" style="margin-bottom: .0001pt; line-height: normal; mso-layout-grid-align: none; text-autospace: none;"><em>Esta información  es de </em><em>&#8220;<strong>Copia y Pega</strong>&#8220;. La</em><em> he encontrado en otra web, y me ha parecido completa e interesante.</em></p>
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		<item>
		<title>La alimentación natural</title>
		<link>http://pastordelcaucaso.es/?p=1377</link>
		<comments>http://pastordelcaucaso.es/?p=1377#comments</comments>
		<pubDate>Tue, 31 Dec 2013 12:15:58 +0000</pubDate>
		<dc:creator><![CDATA[WebMaster]]></dc:creator>
				<category><![CDATA[Uncategorized]]></category>

		<guid isPermaLink="false">http://pastordelcaucaso.es/?p=1377</guid>
		<description><![CDATA[&#160; ¿Es posible tener un perro sano y con un rendimiento óptimo suministrando solo piensos? Esta es &#8220;la pregunta del millón&#8221;. Aún a pesar de tener en cuenta que dentro del amplio abanico de piensos, con calidades y precios muy distintos, es posible encontrar una buena alimentación, seguramente, no será<a href="http://pastordelcaucaso.es/?p=1377" class="read-more">Read the Rest...</a>]]></description>
				<content:encoded><![CDATA[<p>&nbsp;</p>
<p>¿<strong>Es posible tener un perro sano y con un rendimiento óptimo suministrando solo piensos</strong>?</p>
<p>Esta es &#8220;la pregunta del millón&#8221;.</p>
<p>Aún a pesar de tener en cuenta que dentro del amplio abanico de piensos, con calidades y precios muy distintos, es posible encontrar una buena alimentación, seguramente, no será todo lo correcta o completa que nuestro perro necesite.</p>
<p>Se habla mucho de la alimentación natural, que va desde el uso de carnes, entre la que destaca la de caballo, por ser muy nutritiva, por su moderado aporte calórico en comparación con el resto de carnes, por su contenido en proteínas, por los minerales, (siendo la de mayor fuente de hierro de origen cárnico), por su contenido en hidratos de carbono, lo que le proporciona más aporte de energía que el resto de las carnes, y finalmente, por su 20 % de proteína, totalmente natural.</p>
<p>Pero volviendo al principio, también encontramos cada vez más, algunos piensos con el calificativo de &#8220;naturales&#8221;, que se caracterizan por ser hipoalergénicos, por no contener cereales y estar compuestos por una variedad natural de ingredientes frescos, que ayude a mejorar la condición física en perros de todas las razas y etapas de la vida.</p>
<p>Como decimos, son piensos sin cereales, y los hay que contienen frutas, verduras y plantas que proporcionan una rica fuente de vitaminas B, fito-nutrientes y oligoelementos esenciales, siendo en general,  de un porcentaje alto en proteínas, y bajos en carbohidratos (el exceso puede convertirlos en grasa en vez de usarlos como energía), para ajustarse mejor a la dieta natural del perro.</p>
<p>Se caracterizan también por contener altos porcentajes de carne deshidratada (pollo, cordero, pavo) o de pescado y algunas marcas incorporan también carne fresca.</p>
<p>Todos estos piensos denominados naturales, contienen (en mayor o menor medida según la gama y composición) ácidos grasos omega 3 y 6, calcio, fósforo &#8230;., unos valores de grasas que oscilan entre el 16 y el 20% y entre un 18 y un 33% de proteína.</p>
<p>Hay varias marcas de pienso en el mercado español que incluyen estos ingredientes y propiedades en sus formulaciones y por lo general, no suele haber ,mucha diferencia en los precios, encontrando una horquilla de entre 3 y 7 € de diferencia entre ellos.</p>
<p>Siendo lo ideal incorporar en la dieta de tu perro carnes frescas, como la de caballo, con estos piensos naturales, se puede mantener una alimentación sana y equilibrada, y más allá de marcas y precios, el mejor pienso, siempre será el que mejor le sienta a tu perro.</p>
<p>&nbsp;</p>
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		<title>Resultados de nuestros perros en la VII Monográfica del CEPPC</title>
		<link>http://pastordelcaucaso.es/?p=1351</link>
		<comments>http://pastordelcaucaso.es/?p=1351#comments</comments>
		<pubDate>Sun, 22 Dec 2013 14:00:41 +0000</pubDate>
		<dc:creator><![CDATA[WebMaster]]></dc:creator>
				<category><![CDATA[Exposiciones]]></category>

		<guid isPermaLink="false">http://pastordelcaucaso.es/?p=1351</guid>
		<description><![CDATA[&#160; Organizada por el Club Español del Perro de Padtor del Cáucaso, se ha celebrado en Alhama de Murcia y participamos con todos nuestros actuales ejemplares. &#160; Obtuvimos unos estupendos resultados para cerrar un año que ha estado lleno de actividades. &#160; Fartovaya de Qart-Hadast &#8220;Bella&#8221;: Muy Bueno, Mejor Hembra<a href="http://pastordelcaucaso.es/?p=1351" class="read-more">Read the Rest...</a>]]></description>
				<content:encoded><![CDATA[<p>&nbsp;</p>
<p>Organizada por el Club Español del Perro de Padtor del Cáucaso, se ha celebrado en Alhama de Murcia y participamos con todos nuestros actuales ejemplares.</p>
<p>&nbsp;</p>
<p>Obtuvimos unos estupendos resultados para cerrar un año que ha estado lleno de actividades.</p>
<p>&nbsp;</p>
<ul>
<li><strong>Fartovaya de Qart-Hadast</strong> &#8220;Bella&#8221;: Muy Bueno, Mejor Hembra y Mejor de Clase Cachorro</li>
<li><strong>Ruta Charan Gordolan</strong>: Excelente 3º, Clase Jóvenes</li>
<li><strong>Dixi de Casa del Zar</strong> &#8220;Sombra&#8221;: Bueno, Mejor Macho de Clase Trabajo</li>
<li><strong>Zlato Vyatki Cilia</strong> &#8220;Tula&#8221;: Excelente, Mejor Hembra y Mejor de Clase Abierta, 2º Clasificado, Reserva de Best in Show</li>
<li><strong>Voronezskie Bogatyri Ladomir</strong> &#8220;DuKe&#8221;: Excelente, Mejor Macho y Mejor de Clase Trabajo</li>
</ul>
<p>Además, nuestra hembra de referencia, <span style="color: #ff0000;"><strong>Zlato Vyatki Cilia</strong></span> &#8220;Tula&#8221;, al obtener el Excelente que le faltaba, completa los requisitos que le otorgan el título de <strong><span style="color: #ff0000;">Campeón del CEPPC</span></strong>.</p>
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		<title>Nuestros perros en el Campeonato Nacional CEPPC 2013</title>
		<link>http://pastordelcaucaso.es/?p=1220</link>
		<comments>http://pastordelcaucaso.es/?p=1220#comments</comments>
		<pubDate>Fri, 01 Nov 2013 09:20:16 +0000</pubDate>
		<dc:creator><![CDATA[WebMaster]]></dc:creator>
				<category><![CDATA[Exposiciones]]></category>
		<category><![CDATA[Pruebas de Trabajo]]></category>

		<guid isPermaLink="false">http://pastordelcaucaso.es/?p=1220</guid>
		<description><![CDATA[Resumen de nuestros perros en el evento: * VB Ladomir (DuKe) Prueba de Trabajo: aprueba el segundoTest de Coraje de Grado 2, con lo que consolida su nombramiento como ejemplar Recomendado para la Cría por el CEPPC. Morfología: Excelente, Primer Clasificado en la Clase Campeones, Segundo Clasificado CNM 2013 Machos<a href="http://pastordelcaucaso.es/?p=1220" class="read-more">Read the Rest...</a>]]></description>
				<content:encoded><![CDATA[<p><span class="userContent" data-ft="{&quot;tn&quot;:&quot;K&quot;}">Resumen de nuestros perros en el evento:</span></p>
<p>* VB Ladomir (DuKe)</p>
<p>Prueba de Trabajo: aprueba el segundoTest de Coraje de Grado 2, con lo que consolida su nombramiento como ejemplar Recomendado para la Cría por el CEPPC.<br />
Morfología: Excelente, Primer Clasificado en la Clase Campeones, Segundo Clasificado CNM 2013 Machos</p>
<p>* Zlato Vyatki Cilia (Tula)</p>
<p>Morfología: Excelente, Mejo<span class="text_exposed_show">r Hembra de Clase Abierta, Segundo Clasificado CNM 2013 Hembras</span></p>
<p>* Fartovaya de Qart-Hadast (Bella)</p>
<p>Morfología: Muy Prometedor en Clase Cachorros</p>
<p>&nbsp;</p>
<p style="text-align: center;">http://www.youtube.com/watch?v=LfH1vt2BPP8</p>
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		<title>Trabajando con Sergey Onupko</title>
		<link>http://pastordelcaucaso.es/?p=1132</link>
		<comments>http://pastordelcaucaso.es/?p=1132#comments</comments>
		<pubDate>Wed, 07 Aug 2013 21:06:09 +0000</pubDate>
		<dc:creator><![CDATA[WebMaster]]></dc:creator>
				<category><![CDATA[Noticias]]></category>

		<guid isPermaLink="false">http://pastordelcaucaso.es/?p=1132</guid>
		<description><![CDATA[El pasado mes de Agosto, gracias a la gentileza de Mariano D&#8217;Acosta, tuve la oportunidad de compartir unas sesiones de trabajo con Sergey Onupko,  de la Escuela ARES de perros de guarda de Ucrania. Sergey, además de una persona excelente, es un gran especialista que sabe sacar el mayor rendimiento<a href="http://pastordelcaucaso.es/?p=1132" class="read-more">Read the Rest...</a>]]></description>
				<content:encoded><![CDATA[<p>El pasado mes de Agosto, gracias a la gentileza de Mariano D&#8217;Acosta, tuve la oportunidad de compartir unas sesiones de trabajo con Sergey Onupko,  de la <a title="ARES" href="http://varlay.com.ua" target="_blank"><strong>Escuela ARES</strong></a> de perros de guarda de Ucrania.</p>
<p>Sergey, además de una persona excelente, es un gran especialista que sabe sacar el mayor rendimiento de los perros con los que trabaja, por lo que estoy muy agradecido por su trabajo y sus consejos.</p>
<p>Os dejo un par de vídeos.</p>
<p style="text-align: center;">http://www.youtube.com/watch?v=MLbx7Y5vs-4</p>
<p style="text-align: center;">http://www.youtube.com/watch?v=3rVG_mOqcSM</p>
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