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<iic-com:Patrimonio decimals="0" contextRef="FIM_S12025_V-10976678_ipy2" unitRef="euro">945804</iic-com:Patrimonio>
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<iic-com:ValorLiquidativo decimals="4" contextRef="FIM_S12025_V-10976678_ipy" unitRef="euro">10.3302</iic-com:ValorLiquidativo>
<iic-com:ValorLiquidativo decimals="4" contextRef="FIM_S12025_V-10976678_ipy2" unitRef="euro">10.0748</iic-com:ValorLiquidativo>
<iic-com-fon:ComisionesAplicadas>
<iic-com-fon:ComisionGestion>
<iic-com:ComisionGestionCobradaPatrimonio decimals="2" contextRef="FIM_S12025_V-10976678_da" unitRef="pure">0.73</iic-com:ComisionGestionCobradaPatrimonio>
<iic-com:ComisionGestionCobradaPatrimonio decimals="2" contextRef="FIM_S12025_V-10976678_daa" unitRef="pure">0.73</iic-com:ComisionGestionCobradaPatrimonio>
<iic-com-fon:ComisionGestionCobrada decimals="2" contextRef="FIM_S12025_V-10976678_da" unitRef="pure">0.73</iic-com-fon:ComisionGestionCobrada>
<iic-com-fon:ComisionGestionCobrada decimals="2" contextRef="FIM_S12025_V-10976678_daa" unitRef="pure">0.73</iic-com-fon:ComisionGestionCobrada>
<iic-com-fon:XCode_BaseCalculoComisionGestion_01 contextRef="FIM_S12025_V-10976678_daa">01</iic-com-fon:XCode_BaseCalculoComisionGestion_01>
</iic-com-fon:ComisionGestion>
<iic-com-fon:ComisionDepositario>
<iic-com-fon:ComisionDepositarioCobrada decimals="2" contextRef="FIM_S12025_V-10976678_da" unitRef="pure">0.05</iic-com-fon:ComisionDepositarioCobrada>
<iic-com-fon:ComisionDepositarioCobrada decimals="2" contextRef="FIM_S12025_V-10976678_daa" unitRef="pure">0.05</iic-com-fon:ComisionDepositarioCobrada>
</iic-com-fon:ComisionDepositario>
<iic-com-fon:XCode_SistemaImputacionComisionGestion_01 contextRef="FIM_S12025_V-10976678_da">01</iic-com-fon:XCode_SistemaImputacionComisionGestion_01>
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<iic-fim:RentabilidadClaseFIM>
<iic-com:RentabilidadIIC decimals="2" contextRef="FIM_S12025_V-10976678_daa" unitRef="pure">10.96</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC decimals="2" contextRef="FIM_S12025_V-10976678_daq" unitRef="pure">12.14</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC decimals="2" contextRef="FIM_S12025_V-10976678_dpq" unitRef="pure">-1.05</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC decimals="2" contextRef="FIM_S12025_V-10976678_dpq2" unitRef="pure">2.23</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC decimals="2" contextRef="FIM_S12025_V-10976678_dpq3" unitRef="pure">1.88</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC decimals="2" contextRef="FIM_S12025_V-10976678_dpy" unitRef="pure">2.54</iic-com:RentabilidadIIC>
</iic-fim:RentabilidadClaseFIM>
<iic-com-fon:RentabilidadExtremaClase>
<iic-com-fon:RentabilidadMinimaValor decimals="2" contextRef="FIM_S12025_V-10976678_daq" unitRef="pure">-4.95</iic-com-fon:RentabilidadMinimaValor>
<iic-com-fon:RentabilidadMinimaValor decimals="2" contextRef="FIM_S12025_V-10976678_dpy" unitRef="pure">-4.95</iic-com-fon:RentabilidadMinimaValor>
<iic-com-fon:RentabilidadMinimaFecha contextRef="FIM_S12025_V-10976678_daq">2025-04-04</iic-com-fon:RentabilidadMinimaFecha>
<iic-com-fon:RentabilidadMinimaFecha contextRef="FIM_S12025_V-10976678_dpy">2025-04-04</iic-com-fon:RentabilidadMinimaFecha>
<iic-com-fon:RentabilidadMaximaValor decimals="2" contextRef="FIM_S12025_V-10976678_daq" unitRef="pure">4.20</iic-com-fon:RentabilidadMaximaValor>
<iic-com-fon:RentabilidadMaximaValor decimals="2" contextRef="FIM_S12025_V-10976678_dpy" unitRef="pure">4.20</iic-com-fon:RentabilidadMaximaValor>
<iic-com-fon:RentabilidadMaximaFecha contextRef="FIM_S12025_V-10976678_daq">2025-04-10</iic-com-fon:RentabilidadMaximaFecha>
<iic-com-fon:RentabilidadMaximaFecha contextRef="FIM_S12025_V-10976678_dpy">2025-04-10</iic-com-fon:RentabilidadMaximaFecha>
</iic-com-fon:RentabilidadExtremaClase>
<iic-com:PeriodicidadCalculoVL>
<iic-com:XCode_PeriodicidadCalculoVL_01 contextRef="FIM_S12025_V-10976678_da">01</iic-com:XCode_PeriodicidadCalculoVL_01>
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<iic-fim:MedidasRiesgoFIM>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_S12025_V-10976678_daa" unitRef="pure">19.75</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_S12025_V-10976678_daq" unitRef="pure">22.98</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_S12025_V-10976678_dpq" unitRef="pure">16.31</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_S12025_V-10976678_dpq2" unitRef="pure">10.77</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_S12025_V-10976678_dpq3" unitRef="pure">15.08</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_S12025_V-10976678_dpy" unitRef="pure">12.47</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_S12025_V-10976678_daa" unitRef="pure">20.60</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_S12025_V-10976678_daq" unitRef="pure">23.89</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_S12025_V-10976678_dpq" unitRef="pure">16.94</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_S12025_V-10976678_dpq2" unitRef="pure">12.83</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_S12025_V-10976678_dpq3" unitRef="pure">13.93</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_S12025_V-10976678_dpy" unitRef="pure">13.48</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_S12025_V-10976678_daa" unitRef="pure">0.14</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_S12025_V-10976678_daq" unitRef="pure">0.17</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_S12025_V-10976678_dpq" unitRef="pure">0.09</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_S12025_V-10976678_dpq2" unitRef="pure">0.10</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_S12025_V-10976678_dpq3" unitRef="pure">0.11</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_S12025_V-10976678_dpy" unitRef="pure">0.12</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadIndice>
<iic-com-fon:VolatilidadElemento contextRef="FIM_S12025_V-10976678_da">DOW JONES EUROPE STOXX</iic-com-fon:VolatilidadElemento>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_S12025_V-10976678_daa" unitRef="pure">17.74</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_S12025_V-10976678_daq" unitRef="pure">22.56</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_S12025_V-10976678_dpq" unitRef="pure">11.50</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_S12025_V-10976678_dpq2" unitRef="pure">10.01</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_S12025_V-10976678_dpq3" unitRef="pure">12.80</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_S12025_V-10976678_dpy" unitRef="pure">10.32</iic-com-fon:VolatilidadElementoValor>
</iic-com-fon:VolatilidadIndice>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_S12025_V-10976678_daa" unitRef="pure">8.05</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_S12025_V-10976678_daq" unitRef="pure">8.05</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_S12025_V-10976678_dpq" unitRef="pure">8.02</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_S12025_V-10976678_dpq2" unitRef="pure">8.28</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_S12025_V-10976678_dpq3" unitRef="pure">8.81</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_S12025_V-10976678_dpy" unitRef="pure">8.28</iic-com-fon:VolatilidadVaRHistorica>
</iic-fim:MedidasRiesgoFIM>
<iic-fim:GastosClaseFIM>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_S12025_V-10976678_daa" unitRef="pure">0.82</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_S12025_V-10976678_daq" unitRef="pure">0.43</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_S12025_V-10976678_dpq" unitRef="pure">0.40</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_S12025_V-10976678_dpq2" unitRef="pure">1.72</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_S12025_V-10976678_dpq3" unitRef="pure">0.00</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_S12025_V-10976678_dpy" unitRef="pure">1.72</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_S12025_V-10976678_dpy2" unitRef="pure">0.00</iic-com:RatioTotalGastos>
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</iic-fim:GastosClaseFIM>
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<iic-com-fon:RentabilidadMaximaFecha contextRef="FIM_S12025_V-10976678_daq">2025-04-10</iic-com-fon:RentabilidadMaximaFecha>
<iic-com-fon:RentabilidadMaximaFecha contextRef="FIM_S12025_V-10976678_dpy">2025-04-10</iic-com-fon:RentabilidadMaximaFecha>
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<iic-com-fon:RentabilidadMaximaFecha contextRef="FIM_S12025_V-10976678_dpy">2025-04-10</iic-com-fon:RentabilidadMaximaFecha>
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NUj7cV+iOlUCXnD+CR9EIYzP5flrlwWHab5maVnOxAsyN3gAFwtF430TOZZs0/iEcYEK27svep482O3AFCxR7nJPU1N2eaEC4aGy2zp6Q40OzIHaB/un5Qy3ZaZQhr97u2oR6EN2efNEmbfdo01dbmzGNE7gB9fovb9VydZjDxqs+JByjV0eF8syN3gL6o/tKqM5y6RtW3EA9Q2uZTpjjf7MgdIDCebpW3u3cu5s7vCQkodfGiZXbJ3J1tduQOEIDmdmvGTpF7cZWbm3NAGOnoUA8/rM0+caJu2+54kDvAbdhFMfJXlgFuM/vUqTp/dwPIHaAXydNNUUzGxjD0rYcYobNTpaVpsycn6xaQLiGiMzE1NTUtWbIkLS1N/jY3NyN3cND39+eup/IoKKe9I7jb7CrCMzHl5eWZEX0rKyuXLl2K3MEhnLtgdT0d+6wqryUe8DNdXSo11Spnd5XZVYQHDluwYIEY33g/PT0duYMT2PaxdrqY/eFXteUBenP2uXO12ceP17NwuI3ojAp54MCBNWvWIHeIclr2g54jwhSyL9tJUQzcnrOb0hjJ2evq3PgJIi33lpaWgoICMfv169d9tmQmJogkze16lBhTFCPJO8BtZrdz9nq3DjMfUbmfPn160aJFZ86c6WMPZO4QAQ5+ZrV3TM5XdU3EA243e0aGe0tjoiP3zMzMS5f6mdIcucOwX/QHae8IwZk/X5t97FhXmz2icr9586b3BKqzZ89G7hBhOr/XQjddT0XxdD0FX556Spt99GhVWen6JIZOTBAn1DWpSS9psycuY6oNCERurlUac/RoLPxCRe4QD1R9rp0uZp/yW8Z3hEAsXmzl7LUx0tMBuUOM4+lW+XutQvbMUtVxg5BAcLNXVcXMZ0LuEMtcvKrS/qi1PnoJXU8hCHl52uzycH85O3KHuKC2Ubd0NOM7yjJAAAoKrJx9z54Y+2TIHWKTDR9a81nP38R81tCn2UeMiLGcHblDbGKP7zgiRxV+QHtHCEJhoVUas21bTH4+5A4xRX2L1d6R+awhns2O3CGm2HnCau+Y+poeOgYgbs2O3CFG8HSrxWXWVBvZ25nPGoKzYYNl9s2bY/uDRm4mJo/H88Ybb2T0IAs//vgjcoew0NimUgq11sc/p/acIh4QnB07dPVpHJhdRXImprKyMjPSr1BQUPDee+8hdxg69nzWdD2Ffti50zK7JO9xQOQGDlu4cGFTkzW4qixkZWUhdxgKnm61dr/V9TTtj3Q9hdBy9rVr4+QTR07uaWlp3ut9niJ3GBCi8rkljO8IoXHwoGX24uL4+dDRkftPP/3kL3dmYoIQOVpvFcWMf04vA/RFebll9jjzSeTknpWVZRfLfPPNNxTLwCAv2Z+n2nj4VdVwiXhAaDl7Xl7cfVMiJvd33323oKDArlCVp8gdBkTHDWsUMHnkvsd81hCC2UeP1mYvKFAeD3IfLrl7PJ5Nmzalp6fPmjVr8+bNNIWEAVHfoqauscZ33HmCeEB/VFVZZl+8OA7NrujEBK5gR40eTsC0dzx3gXhAf1RXW2bPzY1PsyN3cDpdP+gep6YoJrOUrqcQAidP6qnyjNnjGOQOzuXiVV1rasxOe0cIibo6NXasNnt2dtzm7MgdHI3d3lH+Vn9JPCAEGhtVUpI2e2ZmnJsduYNTr8uf2zvOKNL5O0D/nDtnmX3+fNXVRTyQOzgL7/aOBeUUxUBo1NerSZO02dPSMDtyB+d9Q73aO+6oIR4QGo2NauJEcnbkDg6F9o4wGJqbVXKyNntKCmZH7uAsvNs7MtUGDMzspjRmxgzVyTzoyB2chN3ekaIYGHzO3tZGPIZX7v3Ou7R7924zAkFFRQVyB+/2jozvCANJCi6qadO02eVvRwfxGEa5hzjvkpj92x5kAbnH+8VHe0cYHGJz2+zk7JHJ3Pudd8nIXdZIRo/c4zfrutrb3pGupzAwOjt1e0cx+6RJmD0Kcg8279KuXbtkm5kzZ+7evRu5xyf1LSo5n66nMFizP/ywNvvUqbpkBqIrd3vepaKiom3btv3YgywU3z7lFTMxxQPe7R0bybpgcDn7lCm6bTtERe4B510KZRpVMvdYhfaOMCQ8HpWRoc0+caJqaCAeUZN7wHmX8vLy3nnnHZO5l5WV5QWa+Aq5xySSpNP1FIaQGnRZZk9OxuxRlnvAeZeuXLmybt269B5eeeUVeYrc4wG7vSNdT2FIOXtSEqUxUZP70EHusXaFebV3bKMLIQw6Zxez19YSD+QO0Yf2jhCGnH3+fG328eP1uI+A3CHq0N4RwkB2tmV2cnbkDk7Abu9I11MYPIsXY3bkDo75Gd2tlu20imJy36MoBjA7ckfu7qe+RU1bR3tHCJPZR49WJ08SDOQOUabyjEpcRntHCJ/Zq6oIBnKHaOLpVvl7rfaOdD2F8Jj96FGCgdwhmly8qlJfoygGwkFurmX2ykqC4Ti59ztZh1BSUjJr1qzc3Fx6qLqdmn9YXU+T8/UywOBZu1abfcQItWcPwXCW3EOcrKO8vHzTpk2y8e7du4uKipC7e9n2sc7Wxexpf1QdN4gHDIHCQsrZnZ659ztZx6JFi0T35mZw69Yt5O5G2jrV3BKrveOynXq4R4ChSEibXR47dxIMF8g92Oi+s2fP3rJlS3p6+pIlS5qbm5G766hv0e1hROuJy1TV58QDhkZOjlUas2MHwXCf3O3JOswGlT21JYcOHcrNzUXu7sLuejptnbY8wCC5eFEXxfziF1bOjtldJPeAk3UIc+bMsTf2mSObmZicDO0dIQx0demWMHPn6uJ1o/UxY9STTxIYN8k94GQdqmemvf3798tCRUXFypUrydzdkWZd1aPEiNZF7ts+Jh4wcBoadNn6+PGW00eMUJmZWvQeD7FxmdwDTtYhtLe3L1++PC0tbcWKFTSFdAW1jWrii9rsk15SJ/9JPGCAqfrBgyo11XK6PCZNUsXFqqOD2LhM7kMHuTuKzYet9o5P/YmiGBhQUlCr8vJ6U/WxY3UfJfqdInfkHnXaOrXQTXvH/L2M7wihISl5aalKSelN1WV5xw7V1kZskDtyjz51TVZRzNhn9YhgAP3g8ej+R5mZvTWliYk6VT93jtggd+TuFOz2jg+/SntH6I/mZrVhgy5Jt2tKMzL0EAJdXcQGuSN3x6Rf3XqGDbqeQv+Iu8Xg4nGxudH6lCna8oF6JgJyR+7RpOOGytjI+I7QH/X1qqCgt6Z09GhdGkNNKXJH7s6k5h9WIXvSC7R3hIA3/0A1pbKGRo3IHbk7lsIPrPaOkrkznzX4cvKkrhq1U3VZkKeSvwNyR+7OzcZ+LooZkaOKq2jvCF6YmtIpU6gpRe7I3WXUNfWO78hUG2BhN2q0a0onTtSF7A0NxCZ+5R7KNEzC+fPnZT1yjyJdP6hFZWrkIto7ghemplRU7l1TKqJn+Jd4lnuI0zAJra2tCxcutLdE7hGm+kuVtdUqYTeDCtDeMe5v9T2NGuUradeUmkaN1JQid5t+p2ES1+fk5Jw9exa5Rzona1EF5VYhjClh/6/r9RqIawLWlMpKQO7B5B5wGiaPx7NixYqamhrvLZH7sNLcrjZ8qKausZwuD/F7ySG9HuIX06jRrim1h3+hphS5D0ju9jRM69evr6io8NkSuQ8Hnd+rg5/pZjB28UvSCzpPb2TspnjGf/gXU1NKo0bkHrrcA07DNMOPa9eueb+cmZiGSNcPas8pXaQ+/jnL6SL37O16plPaOMb3L7hmPVGGXVM6YoSaP5+aUuQ+GLkHm4bJf0sy97Bw8p96TBjb6SNy1NwSPWUSlaXxfbf3G/5F/L52LcO/IPfByz3YNEzIPcwJWU+Rul1NKo+UQt0XiSL1eKe+/raaUnv4F0rVkfvg5B4WkHv/CVlP8UvGRmu6anlMfFEXqdNcPd7xH/5l2jS1ebO6eJHYIHfk7mh8il9GL1GZpRSpQ0+jxuzs3ppSWZCnNYztidyRu7MJWPxSekSPDAPxfWXcPvwLjRoBubvjR/YNPa46xS/gi2nU6F1TmpSk8vNVXR2xAeTu4G9uty5pySztbaVO8QtY+Az/InJPTWWkRkDujv/m9gwSYCbNMC0aZxRR/AI9jRp37LitppRGjYDcnY+4WwyeUnjbIAEbPqRFI/gN/yKpOo0aAbk7HP/il/HP6cYwzHIHulGjT03p1KmqsJBUHZC7o/EvfsnYqJuu06EUdKWopOqJiTRqBOTuGkyLRkcUv0gCuGaNev55VV2t6+j4jR/9i6OnUaOk5z79jxhUHZwg935nYmpqalqyZElaWpr8bQ7yAzP25O7foTQKxS+dnbr0trhYZWXpuji7CZ39kAwxOVlX2c2dq1PFtWvVtm3q4EGdMzY06JfDcODx6Ah7z2knOTvTT4Nz5B7iTEx5eXlm0MfKysqlS5fGvNwDdiiNUPGLWKO2VgtabC7Ktvsu2ir/xS/Uffepf/s3XbDr89+AD5GObCmnWEy0bJkeZbC0VLe2rqtTjY2MLzhg5JZZWNjbqFEeqalq507uo+DEzL3fmZgWLFggtwFzM0hPT49VuUenQ2lXl073duyQW6i2+dixvnaWxFy8LMl7wLYW4hRxtGSRkq3LTsQ7kr9LFi/GmTQpVPvLlnINyOkuKNCFDHv26Pei2MfnplterqNqxy0pSZ8yUnVwhdwDzsTkzYEDByS1jzG5R2E8L9GxCFSiJJH3969YIyNDa7qyMgxFtxcvagGJrOUdN2/Wb5qbK6dWFw3LbcO/nCdYsY/cYOSFon65hUjiL/uMk2Gtzp3TH9x/+mnufOBSudszMRlaWloKCgpMoU3MyD1y43mJCESvEhbxgrjSX6ByCiRrll/3kS8qaWvTRQ1yePLu4m45DDlIOZ5Qin1s9cvdSAxol/mcPOl69cttdds2fRe0739Tp+r4MFIjuFHuAWdiEk6fPr1o0aIzZ84EfLnrZmKSlPx3B4e/+EU0LUludnYASxqbiw1lA9nM0b9ruvQRiqwl8Rdxi/rlE4nK5UPJL4x+y3xkG9lStpdXyWtlD7If2Zvs07GZr9znli3r7X80dqy+21VXUz8BLpZ7sJmYMjMzL1261PdOnJ+5+3coDXPxiwhLktZghS2S4YrgxG6x1E3RVr98cPlopsxHVC65fCjqlyjZlb3eZT5RSfw7OwNPP01NKcSA3APOxHTz5k3vCVRnz57tLrkH7FAanhlKTWGLKEms7V/YYipCJRTx3OnclPiLr8WSEigxuMREpCnBCaWy1yfx967sDaP9JSufO7f3eBITqSmFGJF7WHCg3IelQ6ld2BKwnaLcJuWzi4AcXtjinMTfruz1LvMJPfH3L/GvrLTa+PdbFy3nSN7R7lNqGjXKkZCqA3J3ptzDPJ5XH4Ut8lTMIj5yftF5bCT+3pW9odjf/H6S7Z96Si1erE9iSYl6+231yivqiSd6a0onTdJtk9raiDcgdyfKPWzjefXdsiUmi87dm/j7l/ibNv5ymuwa0T4SfzNSIzWlgNydKfdzF1Te7iEUv4gjRBDBWraIJuRXf5wXnbsX08pzzx7drlHS82XL1COP6AYwL73E8C+A3B0q9+Z2VXJITVvX2/loAMUvpuhcEr2AhS0UnQMAco+w3E2H0vmbeotfEpepxWX9Fb94F537FNd6F53T5x4AkHuE5W6K1Mc+21v8Ik8rzwRp0dhvO0WKzgEAuUdR7vUtqvADNXVNb+uXGUWquMqvQ2noRef0IAcA5B4tuXf9oHae0C0a7SL15HyVv/f2DqWNjXqsvry8oEXnBQW0UwQA5B59uXu6dUmLd/GLGc/raH1P6xdJuqurtbLnz7+t+wlF5wCA3H3oeyamYNMzhV3upvjFbtFoil92VHW2HT5ltTr3niHBPGTNU0/pnikUnQMAcrcJZSamYNMzhUvupkWjd/HLpBVdhWtO1S9aqwdZ9RlwPClJF7YUFurSGIrOAQC590HfMzEFm55piHI3HUqztnrNUJp9I2v+X47e+989/+Il9LFj9bQSy5bpwpZz5zjxAIDcwzMTU7/TMw1U7nVNavHG9sQl31stGv/DMyPj6M5/zeq6o6dGVFJ1sblpp1hTQ2ELACD3cMrdnompj+mZBiT3jsZLxXn/N+V/1ovNreKXJxs2PFDQfOdEPXLT3Lm6TXp1NZ3CAQC5h1nuAWdiCjY9U28mHtpMTKWFf7WKX57pyPtvbx3NyFP5+brXKO0UAQCGVe4BZ2IKNj3TQDP3tqb/l/+/j5Vv/Ljr72cZhw8AIHJyDzgTU8CVg5A7AABEVO5hAbkDACB3AABwg9zPnDljL+fn5/8OAAAGTl5enrPkDgAAkQG5AwAgdwAAQO59YLo1RZe9e/ceA6JBNAiF26LhXX9J5h4A79Y7QDSIBqGIpWjEtdxDufsRDaJBKAiCG6NBmTsAQAyC3AECcPnyZYJAKIRHH33ULHg8nqSkpISEhAceeAC5O50JEybIqZo8eTJfYELhwx133EEQCIX3x5fviBkScdeuXb/61a+Qu+OorKwcM2bMXXfddd999+3bt0/WFBUV2TdnQhGfodDfhB7u+BmzPHLkSEIRz6HwlrvEwSx0d3e7IhpxJ3fR2YULF1pbW+1TJb+2Ro0aFYdXLaHw5vz58xKHEydOkK4SCh+5f/3115cvX5Zs3ZRQybcmMTERuTuOcePGyamShfr6evs+LJqLw6uWUPhw69atO++80/yIiXOjEQqbjRs3PvTQQ8nJyfIbNzU1taury/vOh9wdhNx75a7b0NBg6+z111+fPn16HF61hCIg8k0uKSmhzJ1Q9HHnc8VxxntrmQcffJBaRELhw4IFC+K2iJlQxAw0hQQA6OsHrmkBmZqaaq90RellAqfKLaeKUBANQhF5JBR//vOfZWHr1q2zZs0yK11RVJXAqVLxWmVEKIgGoehfkQm9kkxJSamrq0PunCpCQTQIheuZMGHC9u3bu7u7Zbmzs1PiYP4id04VoSAahMLF3Lhx495775WYmKfHjx8fN24ccudUEQqiQShikGvXriF3ThWhIBqEApA7AIDDWLt27d13321G2klMTFy9ejVy51QRCqJBKNxNVlbWvHnz7HGPZeHxxx/PyclB7pwqQkE0CIWLGTVqlMfj8V5z69YtOjFxqggF0SAURAO5c6oIBdEgFM77HSM/XK5cuWKetra2pqamPvPMM8idU0UoiAahcDerVq1KTEwc2YMsrFu3zhWHncCpcsupIhREg1AAcgcACAOMCsmpIhREg1DEIIwKyakiFESDUMQgjArJqSIURINQxCCMCsmpIhREg1DEIIwKyakiFESDUMQLjArJqSIURINQuJuUlJTFixd/9913rjvyBE5V3EIoiAahCAWPx/Pll1/OmDHjscceq6+vR+6cKkJBNAhFrPHtt98uX77cu5EocudUEQqiQShcySOPPNLe3t7S0jJhwoSEhITJkyeTuXOqgAsD3M0999yzfft21dP8f9++fbKwa9euX/7yl8idU+Vc6IjIhcGF0S8jR440C97thWgKyalyNHRE5MLgwuiXrKyslStXdnZ2Zmdnm7CUlpbef//9yJ1T5eBzT0dELgwujBB48803J0yYcOedd0oQ5G9aWpo7ziOnyi2nKuzQEZELgwsjlm/ShCBuoSMicGEgd4gX6JMJXBg+rF279u67776jh8TExNWrVyN3ThVwYYC7ycrKmjdv3uXLl81TWXj88cdzcnKQO6cKuDDAxbh3uvAETlXczux+7733JiQk3HE7dotALgwuDC4M5M6pcivHjx8nNePC4MLo+yed/Ia7cuWKedra2pqamvrMM88gd04VcGGAu1m1alViYuLIHmRh3bp1rjjsBE6VW04VcGFA5GE8d04VoSAahCI2YTx3ThWhIBqEIsZhPHdOFaEgGoQCkDsAgFOhhyqnCrgwINaghyqnyn3QV4ULgwujX+jExKlyJfRV4cLgwkDunCrgwoB4/ElHD1VOFXBhQAxCD1VOFXBhACB3cBITJkxISEiYPHkyoQAujNiIRgKnKm4v3MrKyjFjxtx111333Xffvn37ZE1RUdGjjz7Kd5gLgwsjBqKRwKmK2wtX4nDhwoXW1lZ7tnuPxzNq1Ci+w1wYXBgxEI0ETlXcXrjjxo37+uuvZcEePKS7uztu24dwYXBhxFg0EjhVcXvhXr58OTExsaGhwY7D66+/Pn36dL7DXBhcGDEQjQROVTxfuN48+OCD8VxvxoXBhRFj0UjgVHHhAhcGxB40hQQAQO4AAIDcAQAAuQMAAHIHAADkHuVAA8DPIATkHlNyJwgAfBeQOxc0AN8FQO5c0AB8FwC5c0ED8F1A7sAFDcB3AbnDsF3QM3qYP39+dXW193p5+j96sNfLckdHhyx8/fXX8pJz586pnjFsZb3PDvvYidmgpqbGZ+MZXtTW1mZmZprlgEdr/8t7A59dzZkz59ChQ/0eiZCWlpaVlfXJJ5/479/gczwzbifYW9y6des3v/nNtWvXZPn69euyfPXqVZ81N2/eDNfFkJub+80339hPL1y4sHTp0mBnfKBXyKBfHvAMDu6FyB25I3c1iK/ujRs3CgoKTpw4YVYePnx4xYoV13p48cUXja1ef/3148ePy4JI84knnjhw4IAsixNlfcCvZcCdmA2WLFnib2R7DwsWLPD2VIii8dnV6dOn5Y7V75HI359++kk2ePLJJ4M5JeDx+GwZ8C0++uijzZs3y8Jbb731/vvvB1wTLuR0vP322/bTd955p6KiYjjkHpbrLSCzZs0ic0fuEGa5C01NTdnZ2WZZkj57CPLz58+bHPDIkSMlJSWy8NprrxUVFRUWFsry1q1bfVJ+e4cBd2I2WL16tcg3mNyffvpp87NgKHIXZaenp/d7JPbLzcYB1RPweHy2DPYWixYt+tvf/mYHNuCasCA/BeQmJJ/aPJWfGnLDtn9nZGRkyPn1OXI54F/3YB+5/EtuCXbc+o75F198Iff4P/zhD/4n0X8h4MbeB+bzS8gs5OTkXLp0SRauXLkicQt4zMgduces3A9+ppLzB/CQ7YN9ddPS0uwFWxOyYNbL10x++5uvnPzqF33IsqSrshxwhwF3YjaQb+by5csDFsvIcmtrq3x7vQtV/Itl+pX7/v37X3755X6PxCzIR5M7lv/+DQGPx2ebYG8h9zBZtn8SBVzTy8GDKjl5AA/Z3os1a9bIbUMW/v73v69fv977X/J7wpw77yOXc/e3Hsy5MP/at2+f/UH6lvvKlStPnTold7JQ5O6/cR8HZi+XlZWVl5fLgvzKkeWAx4zckXvMyr24SiVkD+Cx4cPAcpevtP27OJiqROjff/+9KWQX38k3U7LFYClt30qVb+lXX30VUNNCQ0OD3EJ8srPQM3dBDszUEPR9JKa+YcuWLab4O1ihgf/xhCj3Tz75RBLhs2fP2lv6r+mluFhO6gAeGzZ4v1r2/Morr5ifVrW1tWal/OYQe8rx+IfaZOje5z3gxw8Wc3mV+cihyN1/4z4OzF6Wm0FeXp4svPjii2bOE/9jRu7IPZaLZRrbBvDwdAf+6soX6fnnnzfL8q2Tp/6FDGKNTZs2mQKZV1999Y033vDJEL13GGwnZgOx2+rVq4PJXWhvb589e3bfopGv+o8//hjQUOJrSRVDOZIQS4R9jsdny4BvIUeVnZ0taaZdx+C/xpfGxgE8PB7vl8rOn3zySfmd8fTTT9sr5X5s1xX7y/2nHgYnd/8fQH0s+G/cx4F5L8tnkU9kV9r7HzNyR+6xLPehYL5FkrcWFBTYNjx69KjkStevX5fkVxYOHz5s1h86dEi+bKYmcP/+/ZLzVlZW+uxw5syZfe/Eu1C+D7lLmmxKfvoQjex23759svCXv/zFvjPZn0j2b5qm9Hskocjd53h8tgz4FgcOHHjrrbdkYfPmzR999FHANeFFditx2LZtm71GztelS5fk4OWA5fC8j1ySYknwfYplQpe73KW++OIL2YP33UI+vlwk/qfVf2P/A5MbgNxBfV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</iic-com:ContenidoFicheroAdjunto>
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</iic-com:ContenidoFicheroAdjunto>
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</iic-com:ContenidoFicheroAdjunto>
</iic-com:FicheroAdjunto>
</iic-com:DistribucionInversionesFinancieras>
<iic-com:OperativaDerivadosPosiciones>
</iic-com:OperativaDerivadosPosiciones>
</iic-fim:InversionesFinancierasFIM>
<iic-fim:HechosRelevantesFIM>
<iic-com-fon:HechoRelevanteSuspensionSuscripciones contextRef="FIM_S12025_V-10976678_da">false</iic-com-fon:HechoRelevanteSuspensionSuscripciones>
<iic-com-fon:HechoRelevanteReanudacionSuscripciones contextRef="FIM_S12025_V-10976678_da">false</iic-com-fon:HechoRelevanteReanudacionSuscripciones>
<iic-com-fon:HechoRelevanteReembolsoPatrimonio contextRef="FIM_S12025_V-10976678_da">false</iic-com-fon:HechoRelevanteReembolsoPatrimonio>
<iic-com:HechoRelevanteEndeudamiento contextRef="FIM_S12025_V-10976678_da">false</iic-com:HechoRelevanteEndeudamiento>
<iic-com-fon:HechoRelevanteCambioGestora contextRef="FIM_S12025_V-10976678_da">false</iic-com-fon:HechoRelevanteCambioGestora>
<iic-com-fon:HechoRelevanteCambioDepositaria contextRef="FIM_S12025_V-10976678_da">false</iic-com-fon:HechoRelevanteCambioDepositaria>
<iic-com-fon:HechoRelevanteCambioControlGestora contextRef="FIM_S12025_V-10976678_da">false</iic-com-fon:HechoRelevanteCambioControlGestora>
<iic-com:HechoRelevanteCambioEsencial contextRef="FIM_S12025_V-10976678_da">false</iic-com:HechoRelevanteCambioEsencial>
<iic-com-fon:HechoRelevanteAutorizacionFusion contextRef="FIM_S12025_V-10976678_da">false</iic-com-fon:HechoRelevanteAutorizacionFusion>
<iic-com:HechoRelevanteOtros contextRef="FIM_S12025_V-10976678_da">false</iic-com:HechoRelevanteOtros>
</iic-fim:HechosRelevantesFIM>
<iic-com:ExplicacionHechosRelevantes contextRef="FIM_S12025_V-10976678_da">NO APLICA</iic-com:ExplicacionHechosRelevantes>
<iic-fim:OperacionesVinculadasFIM>
<iic-com-fon:OperacionesVinculadasParticipesSignificativos contextRef="FIM_S12025_V-10976678_da">true</iic-com-fon:OperacionesVinculadasParticipesSignificativos>
<iic-com-fon:OperacionesVinculadasModificacionesReglamento contextRef="FIM_S12025_V-10976678_da">false</iic-com-fon:OperacionesVinculadasModificacionesReglamento>
<iic-com:OperacionesVinculadasMismoGrupoDepoGest contextRef="FIM_S12025_V-10976678_da">false</iic-com:OperacionesVinculadasMismoGrupoDepoGest>
<iic-com:OperacionesVinculadasOperacionesConDepositario contextRef="FIM_S12025_V-10976678_da">false</iic-com:OperacionesVinculadasOperacionesConDepositario>
<iic-com:OperacionesVinculadasAvales contextRef="FIM_S12025_V-10976678_da">false</iic-com:OperacionesVinculadasAvales>
<iic-com:OperacionesVinculadasContrapartidaEnGrupo contextRef="FIM_S12025_V-10976678_da">false</iic-com:OperacionesVinculadasContrapartidaEnGrupo>
<iic-com:OperacionesVinculadasIngresosEnElGrupo contextRef="FIM_S12025_V-10976678_da">false</iic-com:OperacionesVinculadasIngresosEnElGrupo>
<iic-com:OperacionesVinculadasOtros contextRef="FIM_S12025_V-10976678_da">false</iic-com:OperacionesVinculadasOtros>
</iic-fim:OperacionesVinculadasFIM>
<iic-com:AnexoOperacionesVinculadas contextRef="FIM_S12025_V-10976678_da">a.) Existe un Part&#237;cipe significativo con un volumen de inversi&#243;n de 2.967.247,10 euros que supone el 33,17% sobre el patrimonio de la IIC. a.) Existe un Part&#237;cipe significativo con un volumen de inversi&#243;n de 2.509.010,19 euros que supone el 28,05% sobre el patrimonio de la IIC. Anexo: NO APLICA</iic-com:AnexoOperacionesVinculadas>
<iic-com:ExplicacionInformePeriodico contextRef="FIM_S12025_V-10976678_da">1. SITUACION DE LOS MERCADOS Y EVOLUCI&#211;N DEL FONDO. a) Visi&#243;n de la gestora sobre la situaci&#243;n de los mercados. Entorno de Mercado, EEUU frente a Europa: el semestre ha estado marcado por  la debilidad del d&#243;lar en EEUU y la entrada de capitales en Europa. La fue rte depreciaci&#243;n del d&#243;lar estadounidense frente al euro en lo que va de a&#241; o (-13% en 2025) es una se&#241;al muy relevante que dificulta la financiaci&#243;n d el creciente d&#233;ficit fiscal americano. Aunque los mercados descuentan que l a econom&#237;a americana podr&#237;a resistir por el impacto creciente de las invers iones en IA y recortes fiscales, la realidad es que los inversores est&#225;n bu scando activos (p.ej. el oro) y monedas refugio (euro). Los mercados europe os siguen mostrando un buen perfil defensivo y buenas oportunidades de inve rsi&#243;n. Las condiciones macroecon&#243;micas en Europa son relativamente estables , con tipos de inter&#233;s bajos, una inflaci&#243;n controlada y una moneda favorab le, creando un entorno propicio para las empresas europeas. Creemos que los  mercados europeos continuar&#225;n recibiendo flujos de inversi&#243;n del exterior,  benefici&#225;ndose del contexto global. Alemania, en particular, podr&#237;a impulsar la inversi&#243;n en la regi&#243;n si avanz a en las reformas necesarias. Adem&#225;s, la debilidad la econom&#237;a en China, af ectada por el entorno de aranceles, est&#225;n acentuando a los inversores a red irigir capital hacia Europa, una tendencia que consideramos est&#225; a&#250;n en fas es iniciales. b) Decisiones generales de inversi&#243;n adoptadas. El fondo ha tenido un semestre muy positivo batiendo a nuestros principales  &#237;ndices de referencia. Sin embargo, la incertidumbre global persiste as&#237; q ue hemos incrementado la posici&#243;n en cash, actualmente estamos invertido al  93%. En este contexto tambi&#233;n hemos realizado algunas desiversiones antici pando un entorno macro m&#225;s dif&#237;cil para el resto del 2025. Durante el mes de junio realizamos algunas desinversiones selectivas, entre  ellas Computacenter, una empresa bien gestionada de servicios de IT pero q ue tiene riesgos de reducci&#243;n de gasto por parte de sus clientes corporativ os. c) &#205;ndice de referencia. La IIC se gestiona activamente conforme a sus objetivos y pol&#237;tica de inver si&#243;n, de forma que su gesti&#243;n no est&#225; vinculada ni limitada por ning&#250;n &#237;ndi ce de referencia, sino que toma como referencia el comportamiento del &#237;ndic e en t&#233;rminos meramente informativos o comparativos. El Tracking error o de sviaci&#243;n efectiva de la IIC con respecto a su &#237;ndice de referencia ha sido del 6,5% durante el periodo y en los &#250;ltimos doce meses ha sido del 6,27%. Un tracking error superior al 4% indica una gesti&#243;n activa. La rentabilidad neta de la IIC en el periodo ha sido del 10,96%. En el mism o periodo el &#237;ndice de referencia ha obtenido una rentabilidad de 8,41%. d) Evoluci&#243;n del Patrimonio, participes, rentabilidad y gastos de la IIC. Durante el periodo el patrimonio de la IIC ha registrado una variaci&#243;n posi tiva del 18,07% y el n&#250;mero de participes ha registrado una variaci&#243;n posit iva de 23 participes, lo que supone una variaci&#243;n del 19,83%.   La rentabil idad neta de la IIC durante el periodo ha sido del 10,96%, con un impacto t otal de los gastos soportados en el mismo per&#237;odo del 0,82%. e) Rendimiento del fondo en comparaci&#243;n con el resto de fondos de la gestor a. La IIC ha obtenido una rentabilidad neta en el periodo de un 10,96%, a su v ez durante el mismo periodo el conjunto de fondos gestionados por GVC Gaesc o Gesti&#243;n SGIIC, S.A. ha registrado una rentabilidad media durante el perio do del  2,76%. En el cuadro del apartado 2.2.B) del informe  se puede consultar el rendimi ento medio de los fondos agruapados en funcion de su vocaci&#243;n gestora. 2. INFORMACION SOBRE LAS INVERSIONES. a) Inversiones concretas realizadas durante el periodo. A inicios del a&#241;o incrementamos nuestra posici&#243;n en Zegona Communications h asta niveles importantes. Zegona es la sociedad holding que opera en Espa&#241;a  como Vodafone en la que pensamos hay un valor intr&#237;nseco muy alto y un bue n equipo gestor concentrado en aflorar ese valor. Este semestre tambi&#233;n inc rementamos ligeramente algunas posiciones con la debilidad de las bolsas en  el mes de abril tomando posiciones adicionales en valores que tuvieron una  correcci&#243;n fuerte como en EFG International, el banco privado suizo que es t&#225; teniendo una buen evoluci&#243;n operativa. Tambi&#233;n hemos aumentado la posici &#243;n en Redcare Pharmacy, el l&#237;der en farmacia online en Europa que en nuestr a opini&#243;n tiene una posici&#243;n de s&#243;lido liderazgo y muy buen balance que no est&#225; bien recogida en la valoraci&#243;n de la empresa. Y por &#250;ltimo tambi&#233;n aum entamos la posici&#243;n en Elementis que posteriormente anunci&#243; una operaci&#243;n m uy favorable, la venta de su divisi&#243;n de talco afectada por cambios regulat orios. A pesar de estas inversiones, el neto del semestre ha sido m&#225;s bien de toma  de beneficios conforme algunas posiciones del fondo se acercaban a valorac iones objetivo. A fin de periodo la inversi&#243;n de GVC Gaesco Columbus European Fund en el fo ndo m&#225;ster, Pareturn GVC Gaesco Columbus Europa Mid Cap Fund I2B era del 97 ,82% del patrimonio. b) Operativa de pr&#233;stamo de valores.    La IIC no ha realizado durante el periodo operativa de pr&#233;stamos de valo res. El fondo m&#225;ster Pareturn GVC Gaesco Columbus European Mid Cap Equity Fund e fectua la operativa de pr&#233;stamo de valores realizada a trav&#233;s de la platafo rma Sharegain. Durante el a&#241;o ha obtenido unos ingresos de 3.617 euros, que  supone un 0,04% del patrimonio medio del fondo m&#225;ster. c) Operativa en derivados y adquisici&#243;n temporal de activos. Durante el periodo el fondo no se han realizado operaciones en instrmentos derivados. d) Otra informaci&#243;n sobre inversiones.  En cuanto a productos estructurados, activos en litigio o activos que se i ncluyan en el art&#237;culo 48.1j del RIIC, la IIC no posee ninguno. 3. EVOLUCION DEL OBJETIVO CONCRETO DE RENTABILIDAD. N&#47;A 4. RIESGO ASUMIDO POR EL FONDO. La Volatilidad de la IIC en el periodo ha sido del 7,41%. En el mismo perio do el &#237;ndice de referencia ha registrado una volatilidad del 14,45%. GVC Gaesco Gesti&#243;n SGIIC analiza la profundidad del mercado de los valores en que invierte la IIC, considerando la negociaci&#243;n habitual y el volumen i nvertido. En condiciones normales se tardar&#237;a 0,30 d&#237;as en liquidar el 90% de la cartera invertida. 5. EJERCICIO DERECHOS POLITICOS. El ejercicio de los derechos pol&#237;ticos y econ&#243;micos inherentes a los valore s que integran las carteras de las IIC gestionadas por GVC Gaesco Gesti&#243;n S GIIC se ha hecho, en todo caso, en inter&#233;s exclusivo de los socios y part&#237;c ipes de las IIC. GVC Gaesco Gesti&#243;n SGIIC ejerce el derecho de asistencia y  voto en las juntas generales que se celebran en Barcelona y Madrid de empr esas que est&#225;n en las carteras de las IIC gestionadas, en especial de aquel las sociedades en las que la posici&#243;n global de las IIC gestionadas por est a entidad gestora fuera mayor o igual al 1 por 100 de su capital social y t uvieran una antig&#252;edad superior a doce meses. Adicionalmente, la Sociedad G estora tambi&#233;n ejerce el derecho de asistencia y&#47;o voto en aquellos casos e n que, no d&#225;ndose las circunstancias anteriores, el emisor se hubiera consi derado relevante o existieran derechos econ&#243;micos a favor de los inversores , tales como primas de asistencia a juntas. En concreto durante el a&#241;o se ha votado en las Juntas de:  GRIFOLS , en tod as ellas el sentido del voto ha sido a favor de todas las propuestas del or den del d&#237;a. 6. INFORMACION Y ADVERTENCIAS CNMV. N&#47;A 7. ENTIDADES BENEFICIARIAS DEL FONDO SOLIDARIO E IMPORTE CEDIDO A LAS MISMAS. N&#47;A 8. COSTES DERIVADOS DEL SERVICIO DE ANALISIS. Durante el periodo la IIC no ha soportado costes derivados del servicio de an&#225;lisis. 9. COMPARTIMENTOS DE PROPOSITO ESPECIAL (SIDE POCKETS). N&#47;A 10. PERSPECTIVAS DE MERCADO Y ACTUACION PREVISIBLE DEL FONDO. Durante el primer semestre del a&#241;o, el fondo acumula una subida del 12,3%, mientras que en los &#250;ltimos 12 meses ha ganado un 17,9%, frente al 6,6% del  Stoxx 600 en lo que va de 2025 y el 5,9% a un a&#241;o. Esta s&#243;lida evoluci&#243;n s it&#250;a al fondo en el 10% mejor de su categor&#237;a este a&#241;o, seg&#250;n Morningstar .  Desde su lanzamiento en junio de 2008, el fondo acumula una apreciaci&#243;n de l +184%, batiendo a los principales &#237;ndices burs&#225;tiles europeos. Pensamos que en el resto del a&#241;o la situaci&#243;n macro en EEUU es previsible q ue se deteriore conforme el impacto de la incertidumbre comercial sea m&#225;s v isible. EEUU tiene un problema serio de d&#233;ficit fiscal y comercial que no t iene soluci&#243;n sencilla. La pol&#237;ticas arancelarias son ligeramente inflacion istas, como lo es la pol&#237;tica de inmigraci&#243;n y la debilidad del d&#243;lar lo qu e dificulta la bajada de tipos en una econom&#237;a muy apalancada. Las bolsas a mericanas est&#225;n a niveles muy altos. Todo ello contrasta con el mercado eur opeo que se beneficia de tipos de inter&#233;s m&#225;s bajos,  la posibilidad de ref ormas, un coste de la energ&#237;a a la baja y la posibilidad de m&#225;s inversiones  en Alemania y el fin de la guerra en Ucrania, todos estos aspectos son muy  positivos y pensamos que seguir&#225;n produciendo la entrada de flujo de capit ales de forma global. Esta entrada de fondos globales ha sido visible en el  primer semestre del 2025 y en nuestra opini&#243;n no ha hecho m&#225;s que empezar.</iic-com:ExplicacionInformePeriodico>
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