BANKIA EVOLUCIÿN PRUDENTE 1.0.0 2016-07-01 2016-09-30 BANKIA EVOLUCIÿN PRUDENTE 1.0.0 2016-04-01 2016-06-30 BANKIA EVOLUCIÿN PRUDENTE 1.0.0 2016-01-01 2016-09-30 BANKIA EVOLUCIÿN PRUDENTE 1.0.0 2015-01-01 2015-12-31 BANKIA EVOLUCIÿN PRUDENTE 1.0.0 2016-01-01 2016-03-31 BANKIA EVOLUCIÿN PRUDENTE 1.0.0 2015-10-01 2015-12-31 BANKIA EVOLUCIÿN PRUDENTE 1.0.0 2014-01-01 2014-12-31 BANKIA EVOLUCIÿN PRUDENTE 1.0.0 2013-01-01 2013-12-31 BANKIA EVOLUCIÿN PRUDENTE 1.0.0 2011-01-01 2011-12-31 BANKIA EVOLUCIÿN PRUDENTE 1.0.0 2013-01-01 2015-12-31 BANKIA EVOLUCIÿN PRUDENTE 1.0.0 2011-01-01 2015-12-31 BANKIA EVOLUCIÿN PRUDENTE 1.0.0 2016-09-30 BANKIA EVOLUCIÿN PRUDENTE 1.0.0 2016-06-30 BANKIA EVOLUCIÿN PRUDENTE 1.0.0 2015-12-31 BANKIA EVOLUCIÿN PRUDENTE 1.0.0 2014-12-31 BANKIA EVOLUCIÿN PRUDENTE 1.0.0 2013-12-31 iso4217:EUR xbrli:pure BANKIA EVOLUCIÿN PRUDENTE 2704 01 03 2016 EUR BB+ false www.bankiafondos.es EM fondos@bankia.com www.cnmv.es 05 Pº de la Castellana, 189 28046 Madrid EM fondos@bankia.com 2003-02-28 07 14 2, en una escala del 1 al 7 Plazo indicativo de la inversión: Este fondo puede no ser adecuado para inversores que prevean retirar su dinero en un plazo de menos de 1 año. El fondo invertirá más del 50% en otras Instituciones de Inversión Colectiva financieras que sean activo apto armonizadas o no pertenecientes o no al grupo de la Gestora, nacionales o extranjeras, de renta fija pública, renta fija privada,renta variable, emergente, high yield, etc, con independencia del tipo de gestión que realicen.El nivel de volatilidad no superará el 2% anual. El objetivo de rentabilidad NO GARANTIZADO, a un año dependerá de lascondiciones de mercado de cada momento, en las condiciones actuales el objetivo es superar el euribor a 3 meses más 50 puntos básicos. La metodologia aplicada para calcular la exposición total al riesgo de mercado es el método del compromiso 01 0.00 0.04 0.23 0.00 0.00 0.00 0.00 0.00 EUR 18289747.04 17809562.87 93214 91122 0.00 0.00 false 100.00 2347048250 2397572663 686950936 186517815 128.3259 127.6215 127.7851 125.5009 0.19 0.56 0.00 0.00 0.19 0.56 01 0.03 0.07 01 0.55 0.37 0.60 -0.42 0.12 -0.13 1.82 1.88 -0.14 -0.24 -0.66 2016-09-12 2016-01-07 2013-06-20 0.12 0.27 0.29 2016-07-01 2016-01-22 2013-06-26 01 1.29 1.29 1.55 1.62 1.50 1.50 1.06 1.50 26.79 26.79 28.43 24.44 21.71 21.71 18.45 18.84 0.68 0.68 0.35 0.30 0.24 0.24 0.49 1.60 1.05 1.05 1.39 1.39 1.39 1.39 1.39 1.39 0.80 0.27 0.26 0.26 0.27 1.06 1.15 1.00 0.72 EvolucionValorLiquidativo_198.png png 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RentabilidadUltimosAnnos_198.png png 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 OPC|PT. CURRENCY SHARES EURO T Compra de opciones "call" 161590000.00 02 OPC|SPX- SyP 500 INDEX- $|100 Compra de opciones "put" 47800000.00 02 209390000.00 209390000.00 PT. PIMCO - LOW AVERAGE DURATI Otros compromisos de compra 0.00 02 PT. ROBECO EMERGING CONSEVATIV Otros compromisos de compra 0.00 02 PT. AMUNDI FUNDS - VOLATILITY Otros compromisos de compra 0.00 02 PT. JB MULTIBOND- LOCAL EMERGI Otros compromisos de compra 0.00 02 PT. PICTET - SHOT TERM EMERGIN Otros compromisos de compra 0.00 02 PT. MyG OPTIMAL INCOME - C- EU Otros compromisos de compra 0.00 02 PT. JPMORGAN IF- INCOME OPPORT Otros compromisos de compra 0.00 02 PT. VONTOBEL FUND - EMERGING M Otros compromisos de compra 0.00 02 PT. MUZINICH ENHANCEDYIELD SHO Otros compromisos de compra 0.00 02 PT. JB MULTISTOCK- ABSOLUTE RE Otros compromisos de compra 0.00 02 PT. BNY MELLON- ABSOLUTE RETUR Otros compromisos de compra 0.00 02 PT. BLACKROCK SF- FIXED INCOME Otros compromisos de compra 0.00 02 PT. JPM FUNDS- GLOBAL BOND OPP Otros compromisos de compra 0.00 02 PT. PIONEER SF - EURO CURVE 1- Otros compromisos de compra 0.00 02 PT. AXA IM FIIS- US SHORT DURA Otros compromisos de compra 0.00 02 PT. ROBECO CG- GLB CONSUMER TR Otros compromisos de compra 0.00 02 PT. HENDERSON H - EURO CORPORA Otros compromisos de compra 0.00 02 PT. FIDELITY EUROPEAN DIVIDEND Otros compromisos de compra 0.00 02 PT. THREADNEEDLE FOCUS IF- CRE Otros compromisos de compra 0.00 02 PT. GAM STAR - CONTINENTAL EUR Otros compromisos de compra 0.00 02 PT. NORDEA 1 FLEXIBLE FI BI EU Otros compromisos de compra 0.00 02 PT. DNCA INVEST - MIURI - I ¿ Otros compromisos de compra 0.00 02 PT. CANDRIAM INDEX ARBITRAGE- Otros compromisos de compra 0.00 02 PT. BLACKSTONE DIVERSIFIED MUL Otros compromisos de compra 0.00 02 PT. PICTET - EUR SHORT TERM HI Otros compromisos de compra 0.00 02 PT. EDMOND DE RTH-EU SYN-I EUR Otros compromisos de compra 0.00 02 PT. INVESCO GLOBAL TOTAL RETUR Otros compromisos de compra 0.00 02 PT. ABSOLUTE INSIGHT EQTY MARK Otros compromisos de compra 0.00 02 PT. ROBECO GLOBAL TOTAL RETURN Otros compromisos de compra 0.00 02 PT. SCHRODER ISF- EURO CREDIT Otros compromisos de compra 0.00 02 PT. INVESCO PAN EUROPEAN EQUIT Otros compromisos de compra 0.00 02 PT. BLACKROCK SF- EUROPEAN ABS Otros compromisos de compra 0.00 02 PT. CANDRIAM LONG SHORT CREDIT Otros compromisos de compra 0.00 02 PT. AXA WF-GLOBAL STRATEGIC BO Otros compromisos de compra 0.00 02 PT. CARMIGNAC SECURITE- A¿ACC Otros compromisos de compra 0.00 02 PT. TEMPLETON EMERGING MKTS SM Otros compromisos de compra 0.00 02 PT. MORGAN STANLEY IF-SHORT MA Otros compromisos de compra 0.00 02 PT. HENDERSON GARTMORE - UK AB Otros compromisos de compra 0.00 02 PT. AMUNDI BOND GLOBAL AGGREGA Otros compromisos de compra 0.00 02 PT. UBAM-DYNAMIC USD BOND- IHE Otros compromisos de compra 0.00 02 PT. ABERDEEN EMERGING MARKETS Otros compromisos de compra 0.00 02 PT. PIMCO GIS - GLOBAL HIGH YL Otros compromisos de compra 0.00 02 PT. ING L RENTA FUND- US CREDI Otros compromisos de compra 0.00 02 PT. CANDRIAM BONDS - TOTAL RET Otros compromisos de compra 0.00 02 FUT|OB. ESTADO ALEMAN 1% VTO. Futuros vendidos 98382000.00 02 98382000.00 98382000.00 false false false false false false false false false false Sin hechos relevantes false false true true false false true false D. Compras: 3.571 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. 0.16% percibido por las empresas del grupo de la gestora en concepto de comisiones de comercialización, depositaria e intermediación. Aunque las tasas de crecimiento económico continúan demasiado bajas las expectativas actuales son una mejora a corto plazo. EEUU: expectativas positivas gracias a que el mercado laboral y el consumo continúan mostrando fortaleza y a la finalización del ajuste de existencias. En Europa los efectos del Brexit están siendo algo inferiores a lo esperado. En España, pese a la incertidumbre politica, la economia ha seguido mostrando un elevado dinamismo. Los mercados emergentes ddestacan positivamente y se sitúan entre los más rentables tanto en renta fija como en renta variable. Politicas monetarias: se ha empezado a constatar el rumbo distinto que los principales bancos centrales puede trazar en el futuro inmediato. Banco de Inglaterra, rebajó su tipo base hasta el 0,25% en agosto (no descarta rebajas adicionales). La Reserva Federal de EEUU ha dado a entender que antes de finalizar 2016 subirá su tipo de interés, lo que le situaria en el rango 0,50%-0,75%, senda que podria prolongar con dos subidas más en 2017. Entre ambos están el BCE y el Banco de Japón. Deuda Publica: Lo más llamativo fue el repunte en las tires que provocaronlos temores sobre un posible descenso en las compras de activos del BCE y del BoJ. Finalmente, todo se quedó en un susto, al confirmarse que los bancos centrales no tienen intención de efectuar cambios en el más corto plazo. Llama la atención lo bien que se comportó la deuda española, con una caida de su prima de riesgo de 30 pb. Renta Variable: trimestre positivo. Tras los desplomes que provocó el Brexit, julio y agosto se caracterizaron por una mejora que permitió a los principales indices de bolsa recuperar, todo o casi todo, el terreno perdido. Septiembre fue un mes con mayor volatilidad fruto del temor a la introducción de cambios en las politicas monetarias de los grandes bancos centrales. Divisas: los mayores movimientos se han vuelto a producir en la Libra, que perdió en el trimestre un 2,55% frente al dólar y un 3,8% con el euro. El patrimonio del fondo en el periodo se incrementó en un 3,07%, el número de participes en el periodo aumentó en 2.092 y la rentabilidad de la IIC en el trimestre fue de 0,368%. Los gastos totales soportados por el fondo fueron de 0,215% en el trimestre. La rentabilidad diaria máxima alcanzada en el trimestre fue del 0,121% mientras que la renta minima diaria fue de -0,139%. Los fondos de la misma categoria gestionados por Bankia Fondos S.G.I.I.C. S.A. tuvieron una rentabilidad media ponderada del 0,289% en el periodo. La liquidez del fondo se ha remunerado a un tipo medio del 0,000% en el periodo. El fondo obtuvo una rentabilidad superior a la rentabilidad de los indices asociados en 0,47% en el trimestre. En el periodo analizado el fondo ha tenido una rentabilidad neta (descontadas comisiones) de +0,37%. La evolución de la renta variable a lo largo del tercer trimestre fue positiva. Reino Unido no invocará el articulo 50 (salida de la Unión Europea) hasta marzo de 2017, además se espera que la negociación para la salida se alargue como minimo un año. Por lo tanto, los efectos del Brexit los empezaremos a notar como minimo dentro de año y medio. Por otro lado, el miedo existente a una recesión económica en el corto plazo se ha reducido lo que se ha traducido en cierta estabilidad para los activos de riesgo. En el tercer trimestre del año el fondo se ha visto beneficiado por las ganancias generalizadas en las distintas categorias de renta fija que se vieron apoyadas por las politicas claramente acomodaticias de los principales bancos centrales. La cartera sigue muy diversificada a nivel geográfico y en lo referente a las diferentes clases de activo en las que invierte. A lo largo del trimestre hemos apostado por fondos de renta fija emergente: JB MULTIBOND LOCAL EMERGING BOND FUND (JBLEMBC LX) y el PICTET SHORT TERM EMERGING CORPORATE BONDS (PSEHIEU LX), por productos que se benefician de un repunte de la volatilidad: AMUNDI FUNDS VOLATILITY EURO (CAVEQAI LX) y por fondos de renta fija global: CARMIGNAC SECURITE (CARSECC FP). Al final del periodo, el porcentaje de inversión en total en otras IIC era de un 65%. Entre las gestoras en las que se invierte significativamente destacan PIONEER, AMUNDI y ROBECO.El fondo hace uso de instrumentos derivados con el fin de la consecución del objetivo. Como consecuencia del uso de derivados, el fondo tuvo un grado de apalancamiento directo o indirecto medio del 70,62% en el periodo.De cara al último trimestre del año, pensamos que la volatilidad continuará en los mercados debido a una serie de factores que ocurrirán en los próximos meses. En Portugal estaremos pendientes de la presentación de presupuestos a Bruselas, asi como de la decisión que tomará la agencia de calificación crediticia DBRS sobre el rating de su deuda. Si esta agencia bajara el rating de la deuda portuguesa, un segundo rescate seria inevitable. También nos preocupa el referéndum constitucional en Italia que se celebrará el 4 de diciembre y que, de momento, tiene parada la reestructuración bancaria. Parece que se está descontando un triunfo en contra de la reforma constitucional. Por último, las elecciones norteamericanas que se celebrarán el 8 de noviembre influirán en los mercados, sobre todo si ganase el candidato republicano Donald Trump, que tiene un discurso muy radical y proteccionista frente a las politicas más continuistas de la candidata demócrata Hillary Clinton. Dicho esto, y manteniéndonos al margen de este ruido de mercado, seguimos pensando que por valoración y rentabilidad por dividendo, la renta variable sigue manteniendo su atractivo a largo plazo. La volatilidad histórica del fondo en el trimestre alcanzó el 1,29% en linea con los mercados en los que invierte. La volatilidad histórica es un indicador de riesgo que nos da cierta información acerca de la magnitud de los movimientos que cabe esperar en el valor liquidativo del fondo, aunque no debe usarse como una predicción o un limite de pérdida máxima. Sin Advertencias 0 0 0.00 105128125 5030 -0.14 2219650539 69147 0.03 57163638 2377 -0.57 513331734 23092 0.75 1265345729 48089 0.51 396260880 20703 0.91 557156996 23200 1.19 160933475 12265 7.58 218967232 21202 2.24 119927607 5311 3.96 2652446617 113958 0.20 1869207767 89860 1.10 211933109 11253 0.23 2542183727 104759 0.41 113719869 4055 3.17 13003357043 554300 0.64