CREAND DOLPHIN EQUITIES FI 1.0.0 2024-01-01 2024-06-30 CREAND DOLPHIN EQUITIES FI 1.0.0 2023-07-01 2023-12-31 CREAND DOLPHIN EQUITIES FI 1.0.0 2024-01-01 2024-06-30 CREAND DOLPHIN EQUITIES FI 1.0.0 2023-01-01 2023-12-31 CREAND DOLPHIN EQUITIES FI 1.0.0 2024-04-01 2024-06-30 CREAND DOLPHIN EQUITIES FI 1.0.0 2024-01-01 2024-03-31 CREAND DOLPHIN EQUITIES FI 1.0.0 2023-10-01 2023-12-31 CREAND DOLPHIN EQUITIES FI 1.0.0 2023-07-01 2023-09-30 CREAND DOLPHIN EQUITIES FI 1.0.0 2022-01-01 2022-12-31 CREAND DOLPHIN EQUITIES FI 1.0.0 2021-01-01 2021-12-31 CREAND DOLPHIN EQUITIES FI 1.0.0 2019-01-01 2019-12-31 CREAND DOLPHIN EQUITIES FI 1.0.0 2021-01-01 2023-12-31 CREAND DOLPHIN EQUITIES FI 1.0.0 2019-01-01 2023-12-31 CREAND DOLPHIN EQUITIES FI 1.0.0 2024-06-30 CREAND DOLPHIN EQUITIES FI 1.0.0 2023-12-31 CREAND DOLPHIN EQUITIES FI 1.0.0 2022-12-31 CREAND DOLPHIN EQUITIES FI 1.0.0 2021-12-31 iso4217:EUR xbrli:pure CREAND DOLPHIN EQUITIES FI 5862 02 02 2024 EUR NA false C/Ortega y Gasset, 7, 28006 Madrid EM gesalcala@bancoalcala.com www.bancoalcala.com 05 C/Jose Ortega y Gasset, 7, 28006 Madrid EM atencionalcliente@creand.es 2024-04-26 06 09 7 EN UNA ESCALA DE 1 A 7 Se podrá invertir entre el 0%-100% de la exposición total en renta variable o renta fija (incluyendo depósitos e instrumentos del mercado monetario cotizados o no, que sean líquidos). La inversión en renta variable será en compañías de cualquier capitalización bursátil con perspectivas de revalorización a medio y largo plazo. El Fondo sigue una filosofía value investing, analizando empresas y seleccionando activos infravalorados respecto a su precio de mercado, con alto potencial de revalorización. Se invertirá tanto en renta variable como en renta fija en emisores/mercados principalmente de la zona Euro, sin descartar otros países de la OCDE, así como en emisores/mercados de países emergentes. No existe objetivo predeterminado, ni límites máximos en lo que se refiere a la distribución de activos por tipo de emisor (público o privado), ni por rating, ni duración, ni sector económico. Se podrá tener el 100% de la exposición total en renta fija de baja calidad crediticia.La inversión en activos de baja calidad crediticia y/o baja capitalización bursátil puede influir negativamente en la liquidez del fondo. El riesgo divisa será de 0-100% de la exposición total. 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Distribucion2.png png 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 false false false true false false false false false false No Aplicable true false false false false true false false a.) Existe un Partícipe significativo con un volumen de inversión de 1.937.939,59 euros que supone el 41,56% sobre el patrimonio de la IIC. f.) El importe de las adquisiciones de valores o instrumentos financieros cuya contrapartida ha sido una entidad del grupo de la gestora o depositario, u otra IIC gestionada por la misma gestora u otra gestora del grupo es 1.885.774,63 euros, suponiendo un 215,46% sobre el patrimonio medio de la IIC en el período de referencia. Los gastos asociados a esta operativa han supuesto 1.742,67 euros. 1. SITUACION DE LOS MERCADOS Y EVOLUCIÓN DEL FONDO. a) Visión de la gestora/sociedad sobre la situación de los mercados. El impulso económico que vimos en el primer trimestre del año ha continuado durante el segundo trimestre, lo que ha hecho que el primer semestre del 2024 haya resultado mucho más favorable, en lo que se refiere sobre todo a datos macro, de lo que se esperaba inicialmente. Las expectativas que había a principios de año sobre recortes de tipos no se han materializado y el mercado ha ido reduciendo las expectativas de recortes de tipos de los bancos centrales. A medida que ha ido avanzando el trimestre, los temores sobre un recalentamiento en Estados Unidos se ha ido disipando y se han reavivado las esperanzas de un aterrizaje suave. En Europa, el impulso económico también ha seguido siendo positivo. El precio de este crecimiento económico continuado ha sido una inflación pegajosa, a pesar de que la inflación ya está en tendencia bajista tanto en Estados Unidos como en Europa. No obstante, los datos de crecimiento y la presión de los salarios han justificado la acción del BCE y la FED de mantener los tipos de referencia en niveles restrictivos, aunque mostrando ambos un giro ligeramente ?hawkish?. En junio el BCE realizó el primer recorte de tipos desde la pandemia, ajustando a la baja 25pb sus tipos de referencia y marcando un punto de divergencia respecto a la FED. Esta medida ya fue anunciada antes de su reunión de junio, pero la inflación de los servicios, más firme de lo previsto, hizo que el BCE insistiera en que el camino hacia una mayor normalización de la política depende en gran medida de los datos. Mientras tanto, en EE. UU. Powell insistió en que la FED no hará recortes hasta que haya más confianza que la inflación se acerca al objetivo del 2%. La Reserva Federal sigue mantenido una postura prudente en sus discursos, enfatizando la necesidad de datos certeros y evidentes de que la inflación se está reduciendo de cara a comprometerse con la relajación monetaria. En este contexto la renta variable ha evolucionado favorablemente con el Eurostoxx 50 subiendo un +8% (en junio, los activos franceses se vendieron después de que el presidente Macron anunciara elecciones legislativas anticipadas) y el S&P 500 subiendo un +15% durante el primer semestre y registrando numerosos máximos históricos a lo largo del mismo. El boom de la inteligencia artificial ha caracterizado y liderado el mercado de renta variable, y la divergencia entre las acciones de megacapitalización y el resto ha seguido en aumento. Por ejemplo, los 7 Magníficos subieron más de un +30% en el primer semestre, mientras que vimos una clara debilidad en otros sectores, ya que el S&P 500 de igual ponderación sólo ha subido un +4% y el Russell 2000 de pequeña capitalización sólo se ha revalorizado un +1%. Los fundamentales de los Mercados Emergentes también han demostrado resiliencia y han sido una buena opción en el semestre. En renta fija, la rentabilidad del bono americano a dos años se movía en un rango con un máximo en 5,05%, aunque finalmente cerraba el semestre a 4,75%, cotizando ya las expectativas de una próxima bajada de tipos por parte de la FED. En Europa los tipos a 2 años del bono alemán tocaban mínimos de 2,42% y cerraban el semestre en 2,90% después que el mercado reconsiderara y redujese el número de bajadas de tipos por parte del BCE. El Bund alemán cerraba el semestre a niveles del 2,60% y su homólogo americano en el 4,40%. Un ligero aplanamiento de las curvas ha sido la tónica durante el semestre, tanto en Europa como en EEUU. El reajuste constante de las expectativas sobre la futura evolución de los tipos de interés junto a un posible aterrizaje suave de la economía ha ayudado a este aplanamiento. En cuanto a divisas, el dólar ha tenido un buen rendimiento con una apreciación de más del +3%. Las expectativas de menores recortes de tipos de la FED frente al BCE han ayudado a ello. Además, el yen ha destacado por su debilidad, ya que la decisión del Banco de Japón de aumentar el rango el control de curva no ha favorecido la divisa nipona como se pretendía y la divisa ha alcanzado nuevos mínimos históricos por debajo del 161 contra el dólar. Los puntos calientes de la geopolítica han tenido el foco en Ucrania e Israel, por su posible efecto en la inflación a través del precio del petróleo, aunque lo que más afectó al movimiento del petróleo fueron los ataques de los Houties a buques comerciales en el Mar Rojo. El precio del petróleo se movía desde el área de los 70 USD hasta en área de los 80 USD. b) Decisiones generales de inversión adoptadas. La cobertura de la cartera ha sido positiva dado el momento bajista de los precios de los bonos, dado que en este momento los tipos de los mismo han ido al alza. c) Índice de referencia. La rentabilidad de la IIC es de 0%, por debajo de la rentabilidad de la letra del tesoro español con vencimiento a un año, que es de 1,72%. d) Evolución del Patrimonio, partícipes, rentabilidad y gastos de la IIC. Evolución no relevante pues se trata de un fondo de reciente creación, que no estbaa vigente en el periodo anterior. e)Rendimiento del fondo en comparación con el resto de fondos de la gestora. La rentabilidad del fondo obtenida en el periodo de 0% es menor que el promedio de las rentabilidades del resto de fondos gestionados por la gestora que es de 6,16%. 2. INFORMACIÓN SOBRE LAS INVERSIONES. a) Inversiones concretas realizadas durante el periodo. Al apostar por inversión con alto grado de seguridad, se buscaba evitar el riesgo de impago de los activos. Las principales inversiones siguen siendo los bonos gubernamentales. La mayor aportación de rentabilidad lo han provisto los bonos a mayor plazo de inversión. No ha habido movimientos de compra o de venta de los bonos en el periodo, si hemos conado con pago de cupones y amortizaciones. La decisión de mantener calidad en los bonos ha sido acertada, en cuanto a reducir el riesgo de la cartera. Aunque, por otro lado, La cobertura de la misma ha beneficiado a largo plazo la rentabilidad del conjunto de la cartera. b) Operativa de préstamos de valores. N/A c) Operativa en derivados y adquisición temporal de activos. N/A d) Otra información sobre inversiones. Este fondo no tiene ningún activo en litigio ni afectado al artículo 48.1.j. del RIIC. 3. EVOLUCIÓN DEL OBJETIVO CONCRETO DE RENTABILIDAD. N/A 4. RIESGO ASUMIDO POR EL FONDO. El riesgo asumido por la IIC, medido por la volatilidad del valor liquidativo, es de 3,47%, frente a una volatilidad de 0,18% de la letra del tesoro español con vencimiento un año. 5. EJERCICIO DERECHOS POLÍTICOS. En cuanto a la política establecida en el ejercicio de los derechos políticos de nuestros fondos en acciones participadas es la de delegar el voto en el Consejo de Administración correspondiente. 6. INFORMACIÓN Y ADVERTENCIAS CNMV. N/A 7. ENTIDADES BENEFICIARIAS DEL FONDO SOLIDARIO E IMPORTE CEDIDO A LAS MISMAS. N/A 8. COSTES DERIVADOS DEL SERVICIO DE ANÁLISIS. N/A 9. COMPARTIMENTOS DE PROPÓSITO ESPECIAL (SIDE POCKETS). N/A 10. PERSPECTIVAS DE MERCADO Y ACTUACIÓN PREVISIBLE DEL FONDO. Los tipos de interés todavía habría una posibilidad de que subiesen más lo tipos reales de los bonos, con lo que seguirían bajando los precios de los mismos. Mientras no haya una política monetaria con tendencia clara, nos vemos avocados a una indecisión del mercado. Por lo que a corto plazo podrían subir un poco más los tipos, pero, a su vez, también estaríamos ante el comienzo del cambio de tendencia en los precios de los bonos y los tipos. El trasfondo del mercado a largo plazo es que bajen los tipos de interés y comience la senda alcista de los precios de los bonos. La cuenta corriente del fondo en la entidad depositaria es ES5302320311700038300588. Informarles que el Informe de Auditoría correspondiente al ejercicio 2023 ha sido aprobado sin salvedades. No aplicable. 10198945 176 0.97 2881178 102 2.25 41686533 257 0.80 0 0 0.00 434514 35 -2.87 29519651 146 5.11 0 0 0.00 47881232 769 6.06 0 0 0.00 0 0 0.00 0 0 0.00 0 0 0.00 40119102 462 1.75 147154043 3701 6.31 0 0 0.00 0 0 0.00 0 0 0.00 0 0 0.00 0 0 0.00 0 0 0.00 0 0 0.00 319875198 5648 4.65