BANKIA EVOLUCION PRUDENTE 1.0.0 2013-01-01 2013-06-30 BANKIA EVOLUCION PRUDENTE 1.0.0 2012-07-01 2012-12-31 BANKIA EVOLUCION PRUDENTE 1.0.0 2013-01-01 2013-06-30 BANKIA EVOLUCION PRUDENTE 1.0.0 2012-01-01 2012-12-31 BANKIA EVOLUCION PRUDENTE 1.0.0 2013-04-01 2013-06-30 BANKIA EVOLUCION PRUDENTE 1.0.0 2013-01-01 2013-03-31 BANKIA EVOLUCION PRUDENTE 1.0.0 2012-10-01 2012-12-31 BANKIA EVOLUCION PRUDENTE 1.0.0 2012-07-01 2012-09-30 BANKIA EVOLUCION PRUDENTE 1.0.0 2011-01-01 2011-12-31 BANKIA EVOLUCION PRUDENTE 1.0.0 2010-01-01 2010-12-31 BANKIA EVOLUCION PRUDENTE 1.0.0 2008-01-01 2008-12-31 BANKIA EVOLUCION PRUDENTE 1.0.0 2010-01-01 2012-12-31 BANKIA EVOLUCION PRUDENTE 1.0.0 2008-01-01 2012-12-31 BANKIA EVOLUCION PRUDENTE 1.0.0 2013-06-30 BANKIA EVOLUCION PRUDENTE 1.0.0 2012-12-31 BANKIA EVOLUCION PRUDENTE 1.0.0 2011-12-31 BANKIA EVOLUCION PRUDENTE 1.0.0 2010-12-31 iso4217:EUR xbrli:pure BANKIA EVOLUCION PRUDENTE 2704 02 02 2013 EUR BB- false www.bankiafondos.es EM fondos@bankia.com www.cnmv.es 05 P. de la Castellana, 189 28046 Madrid EM fondos@bankia.com 2003-02-28 07 14 BAJO El fondo invertira mas del 50% en otras Instituciones de Inversion Colectiva financieras que sean activo apto armonizadas o no pertenecientes o no al grupo de la Gestora, nacionales o extranjeras, de renta fija publica, renta fija privada,renta variable, emergente, high yield, etc, con independencia del tipo de gestion que realicen.El nivel de volatilidad no superara el 2% anual. El objetivo de rentabilidad a un ano no esta garantizado y dependera de lascondiciones de mercado de cada momento, en las condiciones actuales el objetivo es superar el euribor a 3 meses mas 50 puntos basicos. La metodologia aplicada para calcular la exposicion total al 01 0.00 0.83 0.00 2.20 0.01 0.06 0.01 0.19 EUR 1132435.71 737462.15 9577 5035 0.00 0.00 false 100.00 139653558 90844496 170644498 230928437 123.3214 123.1853 118.8716 120.0640 0.25 0.25 0.00 0.00 0.25 0.25 01 0.05 0.05 01 0.11 -0.61 0.72 1.30 0.95 3.63 -0.66 -0.66 2013-06-20 2013-06-20 0.29 0.29 2013-06-26 2013-06-26 01 1.47 1.47 0.96 0.90 1.19 0.90 25.25 25.25 28.49 27.88 30.46 27.88 2.18 2.18 2.45 2.53 2.72 2.53 1.39 1.39 1.39 1.39 1.39 1.39 0.44 0.22 0.22 0.21 0.21 0.80 0.72 0.69 EvolucionValorLiquidativo_198.png png 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 RentabilidadUltimosAnnos_198.png png 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false false false false false false false false true false 05/04/2013 - Fusion de Fondos de Inversion La CNMV ha resuelto: Autorizar, a solicitud de BANKIA FONDOS, S.G.I.I.C., S.A., como entidad Gestora, y de BANKIA, S.A, como entidad Depositaria, la fusion por absorcion de BANKIA EVOLUCION VAR 6, FI (inscrito en el correspondiente registro de la CNMV con el numero 2353), BANKIA GESTION ALTERNATIVA, FI (inscrito en el correspondiente registro de la CNMV con el numero 662), GESMADRID BOLSA EUROPEA 8, FI (inscrito en el correspondiente registro de la CNMV con el numero 4155), CAJA MADRID RENTAS 3 ANOS, FI (inscrito en el correspondiente registro de la CNMV con el numero 3551), BANCAJA GARANTIZADO 18, FI (inscrito en el correspondiente registro de la CNMV con el numero 3172), por BANKIA EVOLUCION VAR 3, FI (inscrito en el correspondiente registro de la CNMV con el numero 2704). false false true true false false true false D. Compras: 138.565 miles de EUR.Ventas: 135.565 miles de EUR.Se trata del importe total de operaciones, desglosada entre compra y venta, en las que el depositario ha actuado como vendedor o comprador. G. 0.22% percibido por las empresas del grupo de la gestora en concepto de comisiones de comercializacion, depositaria e intermediacion. En el trimestre hemos asistido a una mejora de los fundamentos economicos que no ha tenido un reflejo en la evolucion de los mercados. La causa se halla en el temor de los inversores al fin de los estimulos monetarios de la Fed, al contrario del BCE que volvio a bajar su tipo de intervencion en mayo, situandolo en el 0,50%, minimo historico, ademas de mantener en estudio una bateria de medidas orientadas a apoyar un mayor flujo de credito a la economia real y a reducir la fragmentacion de los mercados financieros. El crecimiento economico mundial puede haber aumentado ligeramente, sin que se esperen cambios significativos a corto plazo. En los mercados de deuda, el cambio de actitud de la Fed provoco dos fases bien diferenciadas. Al principio, la elevada liquidez siguio propiciando un elevado interes inversor en los activos de renta fija, generando un descenso en los tipos de interes. La segunda fase se inicio en junio cuando la Reserva Federal advirtio que podria moderar sus compras de activos este mismo ano lo que genero una tendencia alcista en los tipos de interes. En renta variable, la tendencia alcista se mantuvo hasta bien avanzado mayo, permitiendo que una docena de indices bursatiles de amplia difusion alcanzaran nuevos maximos. Este comportamiento se trunco el 22 de mayo, con la publicacion de las actas de la reunion de la Fed. Desde entonces y hasta el cierre del trimestre, las caidas han sido algo superiores al 3% en EEUU, del 7% en Europa y por encima del 10% en Japon y el grupo de emergentes. El balance del trimestre es negativo en la mayoria de los casos (a excepcion de EEUU). En el mercado de divisas, destaca la renovada fortaleza del euro durante el trimestre, que le permitio apreciarse con las 16 principales divisas. En segundo lugar, es necesario comentar el rally bajista del yen, motivado por la ronda de estimulos anunciada por el BoJ en abril para lograr que la inflacion se situe en el 2% en un plazo de 2 anos. El patrimonio del fondo en el periodo se incremento en un 53.73%, el numero de participes en el periodo aumento en 4540 y la rentabilidad del fondo en el trimestre fue de -0.607%. Los gastos totales soportados por el fondo fueron de 0.158% en el trimestre. La rentabilidad diaria maxima alcanzada en el trimestre fue del 0.293% mientras que la renta minima diaria fue de -0.661%. Los fondos de la misma categoria gestionados por Bankia Fondos S.G.I.I.C. S.A. tuvieron una rentabilidad media ponderada del -0.362% en el periodo. La liquidez del fondo se ha remunerado a un tipo medio del 0.009% en el periodo. El fondo obtuvo una rentabilidad inferior a la rentabilidad de la letra del Tesoro a un ano en 1.03% en el trimestre. El fondo ha registrado una rentabilidad del -0,61% en el trimestre, pero se mantiene con una rentabilidad ligeramente positiva en lo que llevamos de ano. El mayor impacto negativo ha venido por la brusca caida del mercado global de renta fija desde finales de mayo, provocado fundamentalmente por el cambio de sesgo anunciado por la Reserva Federal con respecto a su agresiva politica de estimulos actualmente en vigor. Las posiciones que mantenemos en materias primas y en renta variable tambien han detraido rentabilidad en el periodo. La parte de la cartera invertida en depositos ha permitido amortiguar la caida y mantener la volatilidad relativamente controlada en un entorno tan complicado de mercado. El dato TER simulado informado (0,60%) en la carta enviada a los participes del fondo con motivo de la fusion del mismo fue incorrecto; el dato TER simulado correcto es 1,35%. A lo largo del trimestre hemos mantenido una exposicion moderada a activos de riesgo. En el primer tramo del periodo fuimos aumentando progresivamente dicha exposicion para luego volver a reducirla en el tramo final, a la vista de la volatilidad del mercado. Nuestra vision sigue siendo positiva para los activos de riesgo de cara al conjunto del ano, asi que permanecemos atentos a correcciones de los mercados para incrementar nuevamente el riesgo de la cartera, aunque siempre buscando un equilibrio que nos permita mantener una volatilidad acorde al perfil del producto.El fondo hace uso de instrumentos derivados con el fin de la consecucion del objetivo. Como consecuencia del uso de derivados, el fondo tuvo un grado de apalancamiento directo o indirecto medio del 49.87% en el periodo.La volatilidad historica del fondo en el trimestre alcanzo el 1.47% en linea con los mercados en los que invierte. La volatilidad historica es un indicador de riesgo que nos da cierta informacion acerca de la magnitud de los movimientos que cabe esperar en el valor liquidativo del fondo, aunque no debe usarse como una prediccion o un limite de perdida maxima. La crisis economica global en la que nos encontramos no da tregua. Si bien estamos asistiendo a una fortaleza inusitada para este tipo de entornos por parte de Estados Unidos, los mercados emergentes parece que pueden seguir dando sorpresas tanto positivas como negativas, con los consiguientes flujos de dinero que ello conlleva. Brasil sigue en el punto de mira de todos los inversores americanos por la divergencia entre la evolucion de su economia y sus valoraciones fundamentales, mientras que China cada vez genera mas dudas en su capacidad manufacturera en un momento decisivo para la region. Europa no se salva de este contexto economico actual. Vuelven los rumores de rescate para Portugal e Irlanda, mientras en Grecia se duda de los resultados del rescate realizado ya hace tiempo. Espana e Italia no consiguen liberarse de las dudas sobre sus economias y las primas de riesgo no bajan lo suficiente como para dar un respiro a ambos paises. Sin embargo, la esperanza radica en que una vez pasado el periodo electoral aleman, nuestros vecinos empiecen a relajar las medidas de austeridad y nos centremos en el crecimiento. 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