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<iic-com:UltimoValorLiquidativoDefinitivo decimals="2" contextRef="FIL_S12025_V-88109681_daa" unitRef="pure">4.25</iic-com:UltimoValorLiquidativoDefinitivo>
<iic-com:RentabilidadIIC decimals="2" contextRef="FIL_S12025_V-88109681_dpy" unitRef="pure">4.14</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC decimals="2" contextRef="FIL_S12025_V-88109681_dpy2" unitRef="pure">3.15</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC decimals="2" contextRef="FIL_S12025_V-88109681_dpy3" unitRef="pure">2.77</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC decimals="2" contextRef="FIL_S12025_V-88109681_dpy5" unitRef="pure">4.76</iic-com:RentabilidadIIC>
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<iic-com:PeriodicidadCalculoVL>
<iic-com:XCode_PeriodicidadCalculoVL_02 contextRef="FIL_S12025_V-88109681_da">02</iic-com:XCode_PeriodicidadCalculoVL_02>
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<iic-fil:MedidasRiesgoFIL>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIL_S12025_V-88109681_daa" unitRef="pure">12.88</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIL_S12025_V-88109681_daq" unitRef="pure">6.81</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIL_S12025_V-88109681_dpq" unitRef="pure">16.80</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIL_S12025_V-88109681_dpq2" unitRef="pure">4.94</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIL_S12025_V-88109681_dpq3" unitRef="pure">9.65</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIL_S12025_V-88109681_dpy" unitRef="pure">7.51</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIL_S12025_V-88109681_dpy2" unitRef="pure">8.47</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIL_S12025_V-88109681_dpy3" unitRef="pure">5.73</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIL_S12025_V-88109681_dpy5" unitRef="pure">6.30</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadIndice>
<iic-com-fon:VolatilidadElemento contextRef="FIL_S12025_V-88109681_da">LET. TESORO 1 A&#209;O</iic-com-fon:VolatilidadElemento>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIL_S12025_V-88109681_daa" unitRef="pure">0.03</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIL_S12025_V-88109681_dpq" unitRef="pure">0.03</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIL_S12025_V-88109681_dpy3" unitRef="pure">0.06</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIL_S12025_V-88109681_dpy5" unitRef="pure">0.03</iic-com-fon:VolatilidadElementoValor>
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<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIL_S12025_V-88109681_daa" unitRef="pure">1.98</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIL_S12025_V-88109681_daq" unitRef="pure">1.98</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIL_S12025_V-88109681_dpq" unitRef="pure">1.99</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIL_S12025_V-88109681_dpq2" unitRef="pure">1.97</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIL_S12025_V-88109681_dpq3" unitRef="pure">1.99</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIL_S12025_V-88109681_dpy" unitRef="pure">1.97</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIL_S12025_V-88109681_dpy2" unitRef="pure">2.54</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIL_S12025_V-88109681_dpy3" unitRef="pure">5.30</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIL_S12025_V-88109681_dpy5" unitRef="pure">6.86</iic-com-fon:VolatilidadVaRHistorica>
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<iic-fil:GastosClaseFIL>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIL_S12025_V-88109681_daa" unitRef="pure">0.83</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIL_S12025_V-88109681_dpy" unitRef="pure">1.69</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIL_S12025_V-88109681_dpy2" unitRef="pure">1.66</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIL_S12025_V-88109681_dpy3" unitRef="pure">1.59</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIL_S12025_V-88109681_dpy5" unitRef="pure">2.18</iic-com:RatioTotalGastos>
<iic-com:RatioGastosEstimado contextRef="FIL_S12025_V-88109681_da">true</iic-com:RatioGastosEstimado>
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</iic-com:ContenidoFicheroAdjunto>
</iic-com:EvolucionValorLiquidativo>
<iic-com:RentabilidadUltimosAnnos>
<iic-com:NombreFicheroAdjunto contextRef="FIL_S12025_V-88109681_da">GraficaRT.png</iic-com:NombreFicheroAdjunto>
<iic-com:TipoMimeFicheroAdjunto contextRef="FIL_S12025_V-88109681_da">png</iic-com:TipoMimeFicheroAdjunto>
<iic-com:ContenidoFicheroAdjunto 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<iic-com:NumeroRegistroClase decimals="0" contextRef="FIL_S12025_V-88109681_ia" unitRef="pure">2</iic-com:NumeroRegistroClase>
<iic-com:DenominacionClase contextRef="FIL_S12025_V-88109681_ia">ALTERALIA DEBT FUND II CLASE B</iic-com:DenominacionClase>
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<dgi-lc-int:Xcode_ISO4217.EUR contextRef="FIL_S12025_V-88109681_da">EUR</dgi-lc-int:Xcode_ISO4217.EUR>
<iic-fil:DatosGeneralesClaseFIL>
<iic-com-fon:NumeroParticipaciones decimals="0" contextRef="FIL_S12025_V-88109681_ia" unitRef="pure">822198</iic-com-fon:NumeroParticipaciones>
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<iic-com:DistribuyeDividendos contextRef="FIL_S12025_V-88109681_da">false</iic-com:DistribuyeDividendos>
<iic-com:InversionMinimaDescripcion contextRef="FIL_S12025_V-88109681_ia"></iic-com:InversionMinimaDescripcion>
<iic-com:Patrimonio decimals="0" contextRef="FIL_S12025_V-88109681_ia" unitRef="euro">9348785.00</iic-com:Patrimonio>
<iic-com:Patrimonio decimals="0" contextRef="FIL_S12025_V-88109681_ipy" unitRef="euro">9131555.00</iic-com:Patrimonio>
<iic-com:Patrimonio decimals="0" contextRef="FIL_S12025_V-88109681_ipy2" unitRef="euro">9836805.00</iic-com:Patrimonio>
<iic-com:Patrimonio decimals="0" contextRef="FIL_S12025_V-88109681_ipy3" unitRef="euro">11814032.00</iic-com:Patrimonio>
<iic-fil:CalculaValoresLiquidativosEstimados contextRef="FIL_S12025_V-88109681_ia">false</iic-fil:CalculaValoresLiquidativosEstimados>
<iic-com:FechaDefinitivo contextRef="FIL_S12025_V-88109681_ia">2025-06-27</iic-com:FechaDefinitivo>
<iic-com:ImporteDefinitivo decimals="4" contextRef="FIL_S12025_V-88109681_ia" unitRef="euro">11.3704</iic-com:ImporteDefinitivo>
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<iic-com:ValorLiquidativo decimals="4" contextRef="FIL_S12025_V-88109681_ipy" unitRef="euro">10.8907</iic-com:ValorLiquidativo>
<iic-com:ValorLiquidativo decimals="4" contextRef="FIL_S12025_V-88109681_ipy2" unitRef="euro">10.4268</iic-com:ValorLiquidativo>
<iic-com:ValorLiquidativo decimals="4" contextRef="FIL_S12025_V-88109681_ipy3" unitRef="euro">9.8793</iic-com:ValorLiquidativo>
<iic-com:DiferenciaEstimadoDefinitivo contextRef="FIL_S12025_V-88109681_ia">true</iic-com:DiferenciaEstimadoDefinitivo>
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<iic-com-fon:ComisionGestion>
<iic-com:ComisionGestionCobradaPatrimonio decimals="2" contextRef="FIL_S12025_V-88109681_da" unitRef="pure">0.15</iic-com:ComisionGestionCobradaPatrimonio>
<iic-com:ComisionGestionCobradaPatrimonio decimals="2" contextRef="FIL_S12025_V-88109681_daa" unitRef="pure">0.15</iic-com:ComisionGestionCobradaPatrimonio>
<iic-com-fon:ComisionGestionCobrada decimals="2" contextRef="FIL_S12025_V-88109681_da" unitRef="pure">0.15</iic-com-fon:ComisionGestionCobrada>
<iic-com-fon:ComisionGestionCobrada decimals="2" contextRef="FIL_S12025_V-88109681_daa" unitRef="pure">0.15</iic-com-fon:ComisionGestionCobrada>
<iic-com-fon:XCode_BaseCalculoComisionGestion_01 contextRef="FIL_S12025_V-88109681_daa">01</iic-com-fon:XCode_BaseCalculoComisionGestion_01>
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<iic-com-fon:ComisionDepositario>
<iic-com-fon:ComisionDepositarioCobrada decimals="2" contextRef="FIL_S12025_V-88109681_da" unitRef="pure">0.04</iic-com-fon:ComisionDepositarioCobrada>
<iic-com-fon:ComisionDepositarioCobrada decimals="2" contextRef="FIL_S12025_V-88109681_daa" unitRef="pure">0.04</iic-com-fon:ComisionDepositarioCobrada>
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<iic-com-fon:XCode_SistemaImputacionComisionGestion_01 contextRef="FIL_S12025_V-88109681_da">01</iic-com-fon:XCode_SistemaImputacionComisionGestion_01>
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</iic-fil:DatosGeneralesClaseFIL>
<iic-fil:RentabilidadClaseFIL>
<iic-com:UltimoValorLiquidativoDefinitivo decimals="2" contextRef="FIL_S12025_V-88109681_daa" unitRef="pure">4.41</iic-com:UltimoValorLiquidativoDefinitivo>
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<iic-com:RentabilidadIIC decimals="2" contextRef="FIL_S12025_V-88109681_dpy2" unitRef="pure">3.46</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC decimals="2" contextRef="FIL_S12025_V-88109681_dpy3" unitRef="pure">3.02</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC decimals="2" contextRef="FIL_S12025_V-88109681_dpy5" unitRef="pure">5.22</iic-com:RentabilidadIIC>
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<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIL_S12025_V-88109681_dpq2" unitRef="pure">4.97</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIL_S12025_V-88109681_dpq3" unitRef="pure">9.65</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIL_S12025_V-88109681_dpy" unitRef="pure">7.51</iic-com-fon:VolatilidadValorLiquidativo>
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<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIL_S12025_V-88109681_dpy3" unitRef="pure">5.71</iic-com-fon:VolatilidadValorLiquidativo>
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<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIL_S12025_V-88109681_dpq2" unitRef="pure">1.95</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIL_S12025_V-88109681_dpq3" unitRef="pure">1.97</iic-com-fon:VolatilidadVaRHistorica>
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C7IN1/v1w+yo3168u1o7VqXb1G6YYbrv7cdBM98YS+DsA/AuEOUDK9e9O6dfpGq/7+++rApUt07lyhfwH8UxDuACXj40P79+sbARwVwh2gBC5elPNetOPpAM4A4Q5QArt3yxnrAM4D4Q5QAvxG7ddP3wjgwBDuACUwbhy9+aa+EcCBIdwBSqB7d7kREoDzQLgDlIC7O/3vf/pGAAeGcIeK7dIlatKEnnuOHn+cnn6aQkOpTx/pynH4cJo1S+6ONGcOpaTILZPy8/XTAjgwhDs4hvffp82b5WbQ69bJPaAPHKDjx69fDVR+vv2WGjSgyZNpwAB69lkaPJgeeEBOjGnenFq3lstQ69aVG5l6euonBHBsCHdwDG5ukqe8gXzLLXJPUR7gn0qV6MYb5SJ+/qlenW6/Xa4kuvNO2dbu0YMuX9YXKYOZM2nUKH0jgPNDuIMDuHJFgvv8eX07Fdxu9PRp+ukn+vlnuWXd9u20fDlt2EBdu0qPLi+9RJ07S2cvL7xAISFyICU0lCZNkshetUo6+froI9q3TyZPT5eeACwPrXTrJtUAXA7CHRzA99/LoY/SGj2aoqJkE75NG3rsMUn5Xr3k+Im7O3l4UMOGspnP6wxeB1SpIteXVq4snXnxngHvB9SqRXfdJTsBvGfAKw8Al4NwBwcQG0tDh+oby0NeHl24QH/9Jb3E7NolZzcuXKgfB8AlGAr39PT0AN4jLrrF29u7yjXbeYfaAsIdRL9+tHixvhEADCh7uM+bN8/f39/8Btm6lry8vPq8R2wTwh2Ejw/997/6RgAwoOzhnpycHBMTYx7uupa0tLTWrVub/msVwh3o5EmqWdPKV50AYEDZw50K30PVsoVLe3l5de3a1dPTMyQkJNdad6kId+A9PvL31zcCgDHlGO579+6NjY3lTM/Ozu7WrVtCQoL5mBqEO8i1oH366BsBwJhyDPe8vLz8a/vanOzBwcHXx7sG4Q701FO0erW+EQCMKcdw50APCgq6cuVKZmZmYGBgUlKS+Zipqan82HFxceaNUBH5+NCvv+obAcCYcgx3jvWwsDAfHx8PD48pU6aYj2aCLfeK7u+/pZsBa9/HAIARhsLdOIR7Rfftt9Sqlb4RAAxDuINdJSTQoEH6RgAwDOEOdvXKKzR3rr4RAAxDuENxNmygJUv4nULffSddMx44QMeOUWamdLJoXPv2UhkAVEO4Q3E6dqRmzaTPxdatpct1b2+qV49q1JDO1m+4QbpdrF1bemFs3Fg6X+ThRo2oRQvphrdJE7n9BQ+0aSN98/btSxMm0JQpsqkeH0/z50uXvDz5mTP6RwQAwxDuUJzu3enjj/WNmpwcOd3lxAlKS6NffqHEREntBQsoJuZqR4/R0RLrbdvKZUrt2knHvB06yIC/v9ydg9cBd96prwkAKiDcoTi8tf7TT/pGAHBsCHcoTs2aOHIC4HQQ7mDT+fNykREAOBuEO9j066/k56dvBACHh3AHm7ZupS5d9I0A4PAQ7mDT4sVyugsAOBuEO9g0bRpNnqxvBACHh3AHm4YMke5fAMDZINzBJhtXMAGAA0O4g024ggnAOSHcwSZcwQTgnAyFe3p6ekBAgI2WlStX+vn5+fr6Llmy5PpIZhDuDg1XMAE4rbKH+7x58/z9/c1vs6drOXHihJubW0ZGxsmTJ728vI4ePWoa0wTh7lh++43WrpVz23/8UX6+/ZZ8ffXjAIAzKHu4Jycnx8TEmIe7roWDOzAwUBsOCQlJsHbSBcLdsURE0N13S7e99etT5cpUrZoMA4ATKnu4U3E3yJ4+fXp4eLg2PGvWrMjIyOvjXYNwdyxz5lBoqL4RAJxQOYZ7dHR0BG8JFuBwnzRp0vXxrkG4O5bJk+WqJQBwfuUY7omJib169dKGQ0ND4+Pjr493DcLdsQQHy902AMD5lWO4Z2RkuLu7Z2VlnTt3ztvb+/Dhw+Zjpqam8mPHxcWZN0JJZWbKzepSUuROdV99RX/8Qb//rh+nDJ5+mtas0TcCgBMqx3BnSUlJLQvgVEjFNm2iO+4gHx/55rNaNfrXv+jGG+WmprfcQlWrUt26cjvTxo3J3V2GH36YHniABgygHj3k1ndjxsi9TE+e1NdkjzxC27bpGwHACRkKd+MQ7mXEK8v+/fWNWVm8uyT3Mv3vf2njRvrsMxntxRcpKkpGjoigoCC5Y/UTT8gdrqdP10/O7r2X9uzRNwKAE0K4O6fRo2nWLH1jye3aJRv12dn69gYN6MgRfSMAOCGEu3Pq2pU2b9Y3lgpvv8+bp2+89Va6dEnfCABOCOHunOrUMbqJzeuGSpXk0Pxtt9Htt5OHh/yuXFk/GgA4J4S7Ezp+nO68U99YBmfPyteqBw/S99/T7t20bBnNmKEfBwCcE8LdCX36KXXurG8EADCDcHdC77xDISH6RgAAMwh3JzRwIC1YoG8EADCDcHcMx4/T3r2Unk6XL+v/pXPsmBxwT07WtwMAmEG4O4bgYLm4VPvRrjWtXl2uQa1SRW50V6+eXDvaogV16SK3RnrhBbleCQCgaAh3x9C3LyUmXh3Oy5MN+aNH6bvvKCaGNmyQq0n5vxERNHGi3EwDAKA4CHfH0KABHTigbwQAKCuEuwP4808JdwAAdRDuDmDxYnr+eX0jAIABCHcH8NJLZO0GswAAZYZwdwANG9Kvv+obAQAMMBTu6enpAQEBpj9Xrlzp5+fn6+trujWHt7d3lWu2b99uGtOkgob7119Lj7t5eTJ86JDcagMAQKmyh/u8efP8/f1N9106ceKEm5tbRkbGyZMnvby8jh49mpeXV79+/cIT6VXQcB86lDw9r3bIvnw59emjHwEAwJiyh3tycnJMTIwp3DmmAwMDteGQkJCEhIS0tLTWrVtfn8CaihjuBw/SXXfJDY/uvFMOtfNCe/tt/TgAAMaUPdyp8B1Tp0+fHh4erg3PmjUrMjKSS/MmfNeuXT09PTnuc3Nzr095jeuE+/DhVKuWpHbjxnIR6YMPysA991CHDtSkCQ0eLDfH4HHGj6dOnWjcOJkkJISaNZN7nG7cqK8GAGCMsnCPjo6OiIjQhjncJ02atHfv3tjYWM707Ozsbt26JVg7IcR1wv2ZZ+jNN+mTT+TOpbGxtGoVvf46vfqq/Dz+uGR6UNDVn6ZN6fff9ZMDACilLNwTExN79eqlDYeGhsbHx+fl5eXn52stnOzBwcHasDnXCfc6deivv/SNAAB2oizcMzIy3N3ds7Kyzp075+3tffjwYQ70oKCgK1euZGZmBgYGJiUlmU+bmprKjx0XF2fe6Kx+/pl8fPSNAAD2oyzcGcd3ywLaqZAc62FhYT4+Ph4eHlOmTDGNZs5FttzfeYeGDdM3AgDYj6FwN84Rw/3iRX1LsXr2RGeNAOBQEO6F/fEH3XAD3Xwz1ahBVavK2Sw1a1LbtnLqS+fO1KsXPfwwjRolZ6Y/8QQ9+qh0sx4aKmOeOqUvBQBgPwj3wgYOpEmT6ORJSkujbdto926aP5/WrKE33qApU6Q79aAgOYWRM33cOJowQTr8GjFC/gQAcCQIdzO//Ua1a+MmRwDgAhDuZp59lmbM0DcCADghhPs1e/bIrUovXNC3AwA4oQoT7sWeA/P443JlKQCAS6gw4d60Kd10k/zUqUPVq1OjRtLSqxc9/TT5+VHHjtLv7uXL+qkAAJxThQn3hg1p7165W+n+/dIDzMaNtGIFbdhA//439e4tKT91qn4SAACnVTHC/X//k+PpAAAVRsUI90WLqF8/fSMAgOuqGOH+/POUmKhvBABwXU4S7lFRNHas3PIiPl5ORV+9mjZtkp7T//yTDh++ejNSG9AfLwBUME4S7m5ucjeM5s3pscfI25t8fcnLi26/ne6+W06AufFG6Q3m1lupfn1pbNZMToapXVt6BWjQQFYJuAM1AFQwzhDuO3bI2Yo25OdLnwG//kr79tH69fThhzR3Lr34IkVGSp9fo0ejP14AqGicIdwHDqRZs/SNAABQNIcP94wM6XT3+HF9OwAAFM1QuKenpwcEBJj+XLlypZ+fn6+vr3YnJqstOsWH+8SJ5OGhbwQAAJvKHu7z5s3z9/c33WbvxIkTbm5uGRkZJ0+e9PLyOnr0qGVL4QKi+HDv148WLtQ3AgCATWUP9+Tk5JiYGFO4c0wHBgZqwyEhIQkJCZYt2rC5YsI9P19OdElL07cDAIBNZQ93KnyD7OnTp4eHh2vDs2bNioyMtGzRhs0VE+4//CD3twMAgFJSFu7R0dERERHaMEf5pEmTLFu0YXPFhPsbb8gdSgEAoJSUhXtiYmKvXr204dDQ0Pj4eMsWbdhcUeGeceDEmf8dpw4drny85dR5OnmeMs5S6iE69TddytGPnJ8vP+zwaVr0FX2yj5bvoAnraPFX1PUtik6moUtp8GIatpQeiqYhS+jxdyhsJY1aQRPX0cuLqMFoqhdG9UKp4Ti6M4RueJluH0r/GkV3DKOHZ9C9U+jNFEr8krbspf/so7lbKfErCl1Bs7fQu9to+Xb6fD+t+Y6++o0+/oli/0NLvqKQ5RT/GUVtlJ8FX8hDr/6O/v2FTDtnK41eJRPyQ8d9Su9spbGrZeDtzTJjPFc8If/3+QSatJ76JVCnN+SJ8EzyPPCz4Jbe88g3nJ6YSw9Oo6di6f/eokbjqN00qjuKvMbSQ6+TfyQFzKA6o+iRmdRyijy7h9+k9tOp7wKZpMc79PS79NK/Za68x9N9keQ5hqoNpzqhdMsgunGgjD9xPY1bQ9WDqW00tZgs1Z6YI4vr1VU0fq3MeeQGivyAgmKvLnaWl0+/pctUIUmU8DntPiivxe/H6cLl6+MAwD9JWbhnZGS4u7tnZWWdO3fO29v78OHDli3m06ampvJjx8XFmTeaDB30VY1+ZzlnbxxAlQfSzYPp9mFUeZDEbqWXZeCWwVRpAN00UP7kgRsKftccQTWCyS+C6odJYLWMpLtD6Jl4yWjORI4zzrUxqylwjgTTk7E0/SOa+x8asliydcvP9OcJWYucu0S/ZdBPh+jDVPpoD/VNoKB5Enn8wzGqhea9kyUu/V+jf42kxhOo+nAJVh6B47LzTBn+v1nUdKLkJrfwzDw0ndxelfE7vEFNJlK3GLonQqK2zVSJV56Z7rOp+STqMouC35OfZhPpxX9LkXvC6Zl3ZQXDc94uWlKeVwYcrzGbJaDHrpE8nf2JrDxe2yDxzf/iNcrCL+Q3r044hZ+bL8NPxtHUZBr2now/Yjm1e53Gr6GI92nFt7RuN+38U57yF/vpv0do2XaZz6fjpcjKbyXEJ7xPkz+QNVPMFpr5sSy0qRtlWvdX6YEomTFeAVQdKs/6zhHkN0HWkfwq8A+/OjcPkt/82vHi+usUZedQbnFdRQCAEsrCnSUlJbUsYDrx0bJFp6gtd825C9aTIPMC8eb8pSt0Oef6tuFFbCT+s06co66zZAWQmiYLvyin/5b9leBlV9fEHPS83or9lFL2yCsIAOXEULgbZzvcwZXwLhH79Rg9P192DqoHy/El3pN49G1qFSVrCF5hc+Kfz9ZPCABlgHAHu1m7S45WvfGRHGuqOkSOpN06RA7EceIDgEEId3AIV3KvHo5fs0tS/vuD1//F7Uk75NtsACg5hDs4nA92y8lLm/bSl7/Jt983DZTN+duHUYfp8kXu0+/Kd9EeY+R7bP/X5NvmjLP6CgCAcAdH1C1GTiu6eZCcfHnkjGzXZ12UxiFLJOLjtsm5TF/sp40/yFmhlQfRA6/J+U6n/6ajmfpSABUTwh0cVwlPf1r3vZyGX/MVOZ5TaYCc/Lr4K/04ABUNwh1cB68MMs7KtQW3DaVj2ISHig3hDi5o6ka5OLmEG/4ALgnhDi4oN08uDO70ppw7D1AxIdzBNR0+TaFJ0mHOx3vkz+wc+VYWwDFlXizoTmoBPRdPAxOly5PRq6jnHOmuavYW6fIkJImejaf5n8nPzE3SgxOP9u8v6ZOf9aVMEO7gyt77RvoX4s9J3VC5IPa3dP0IAGWTk0d51rtHEfn5hXrX4JF/LHxbirOX5CK+IUuo2STplqrSy9R2muT1gEU0eAkFzJQeOx57W876bT1VeogalUSto6jjm3IWWdOJ0mPgPeHSX9a72wqVNYdwBxe3aie5j5ETJd/5RM6tbBl59dMSOEc+J7cPo+Qfr475y1HptogKtvrR7w2wv05J134cu9WCpfO7zjPku/o7hkkW3zRAui9sOkmuvbh4Wd48S7+h/52kD36QizB4Y6LSALpjuPSmV3WI7EFWHiid693/mvyrdohU0LpcjdlC3/x+tXMOtRDuUIHwZy8llV5cSKEracQy6S9zwvuS+C8ukG41qw6Vz2GtEXLZFP/4TZCuN3cf1BcB17M/nV7bKFvN/MZY/DW9v0sOffBWM6/7n0+g9btp7XcUtkJ6596TRmf+lpOyeGP8xDnpPKPLTHm31HpFrrzjNPceL3H/8xHKyaXfM6TTJN5m/ztbusVe/wPN+FiK/5pOl8v/ICHCHSq6rAvU513ZquJPOG9Azd0qH8WT5yh+G72wUKKf95p537nDG7I7vOhL+u5PGQGc1y/H5JXlFHZ7VbadH3ubagbLNviTsdR/gXSs/chMchstQbz/mH5aq346dHUgz5FO0EK4A9iSn087/pCuzUavlKtheVv+gSjZN280jnrNlS/BXv+IPv9VLo616kouNY6QqQYmSvfI63bLhhuUH87ZP47LCvj347TjgNzhYMW3NCNFtq8bjpPdsmrD5aY0gxbLjX1W7aR3P6UHo+nAcX0dF4BwByg17c5T676XAzt+EXLDFu362Dqj5LDsU7Fyu64f/5IVA28JPvQ6TV4v3RprX53xiuGtzVfPwc/Nk3XGmJXUepr0puDIJ+b/8BcdPCHHoHkmc4r+ItGO9h2RLxgrD6I6I2UhVw+W4yS+4XJGbL0weaXe/542/SRfqFSQO8Yg3AHUyLpIH6XKYVnetK8yhG4dLPlyT4T+u9m0U3InrH+NlDMiao+UEYYspZ7vkOdYmarNNLlN4xsfyW7BlA/sHKOnzst3EryR6zNevjy8u+DbCN7s1fp4GLZU1mfvbZdDWLO3yIbw4q/k+PJvGVcnv3ztjpimLj+p8IELfna8V2R6jjwah69245dDp+WItjn+c2SSHDTjvaUPfqAl39Dw92jgIvl+suUU6UWu6lBZjLiywQThDlBedv1Pbk5i6cJliv5Qcmph4U8fjxyxVo751gmVFQBHPwcWb3jyOuPgSf25dJY4Jc1Purh4RTa0S4Uj+M8TtHUfffYrffpfuj9KvlHk1dXPR67vVfC66qdDsgILfk/Ow2s+Se6C6TdBdlBqBMutJW8ZJCs27ZQSj1flh9cB/K82U2UqXjHwf7mF12Q3F5xDwr+rDpGvInmAG3ktwgNchMvy028+WXZ3eF3I/7p3spzj5P6qdAXK6xveSRqzWu4l+fEemVvQQbgDOK5fjkl43TZUDvhw5HGoDV4iB3D+s0/uiBuaJHd79x4vtzJvNE7u6n7jADmsXC9MNrErF5zzI0eK3pRTQT75r6S2djEXV+A0nPExrf9eTsXrMkui+eaCVOXk5VULZzSHKUfn79c2w4vC1c5e1DfySuXPk7Llvvug3HSXN8N/S6cBidJZf0YWHT0jnXfymky76xav6vi/ew/TmYLzUHnloR0B5zXNtl9knmM2Sx3LRwHbEO4AzoGzcvYncriGN3KbTZID/S8tkmMm8Z/Ryp30yjKJSI7ar3+XrxN5mMORfz7ZR9OS5VygFpNlJaElPldoOlFWBv6RcpbIkMXyJcHn+/VHkMCpIdwBKhDeTD5bDtfLgANCuAMAuCA7h/vChQuX2hQXF6dvKj0U0TFeYSmKWIMilowXMV5haYUssnbtWn3gFviHwr1YRa18SgVFdIxXIBSxBkUsGS9ivAKhiJkb9A12smdPQYetxqCIjvEKhCLWoIgl40WMVyAUMeMo4Q4AAArZLdyPHj2akJAQGRk5adKk+Pj4w4cP68coASVFwFxOTs6CBQsiIiJ27NhhapwwYYLZKMVzsSIsNTWVK+Tl5e3atSsqKmr16tX5pe9DwMWKmAwYMEDfVHrOXmT79u3aQG5u7vz584ODg1esWFF4lOIpKWJin3BfsmSJl5dXSEjIrAKhoaHe3t5LS3lGjZIioDNkyJBOnTrNnDmzadOmycnJWmPNmjULj1UMFysyderUevXqde7cuX///k2aNBk/fnyrVq14haEfzyaXKcKrhLDCatSooQ3oRy2aixVhVapU0QZGjBjRvXt33ujs2bMnb3cWHqsYSoqY2CfcfX19T50qdMX0uXPn/P39zVuKpaRIQEDAfdbox7PJeBHjFUhRkbp162ZlZVHBXlGjRo1OnDhBpU9DFytSv379M2fO8ED79u1XrVrFA5mZmbxhoR/PJlcqMnHiRE7A6OjohAK1a9fWBvTj2eRiRUy57OnpmZ0tl+SWdqmSoiIm9gl3Pz+/48cLdb7Jz6G0uaykSHp6OsdfTEzM/sL049lkvIjxCqSoyD333HP69GlteNGiRX369KHSp6GLFfHw8LhyRa7pXLZs2ZEjR3jgwoULDRs21I9nk4sV+fLLLx988MFNmzbxsI+Pj/7fJeNKRUy53KVLl7yC+/LxQuYN0EIjFUdJERP7hPvKlSvd3d0DAwPDw8N5f7BXr15ubm6lPbqkpAibO3euaYe9zIwXMV6BVBSZM2cOv5lmzZql/fnMM8/06NHD9J4rIRcrwnvovJG7detW7c/du3dzkVdeeaXwWMVwsSKMd4n69u3LE/LHUP+/EnOZIt7e3rxL1Lp1a97Qjo2Nzc/PDwoKGj16tH48m5QUMbFPuDPeQV66dOn06dN5bygxMTEjo7iOi6xRUgR0eGN/8+bN2jBvPqxZsyYkJKTwKMVzsSK8TWf6sislJWXhwoW5uaW+f5qLFdEsX768Z8+e+tZSco0i/O5KS0v74osv9u7dy8MJCQnaHlKpKCmisU+4KzmHwZWKGK9AKGINilgyXsR4BUIRa5QUMbFPuCs5h8GVihivQChiDYpYMl7EeAVCEWuUFDGxT7grOYfBlYoYr0AoYg2KWDJexHgFQhFrlBQxsU+4KzmHwZWKGK9AKGINilgyXsR4BUIRa5QUMbFPuCs5h8GVihivQChiDYpYMl7EeAVCEWuUFDGxT7iTonMYXKmI8QqEItagiCXjRYxXIBSxRkkRjd3C/aiKbmFcqYjxCoQi1qCIJeNFjFcgFLFGSRGNfcJdSbcwrlTEeAVCEWtQxJLxIsYrEIpYo6SIyQ36hn+Er4puYVypiPEKhCLWoIgl40WMVyAUsUZJERP7hLuSbmFcqYjxCoQi1qCIJeNFjFcgFLFGSRET+4S7km5hXKmI8QqEItagiCXjRYxXIBSxRkkRE/uEOynqFsaVihivQChiDYpYMl7EeAVCEWuUFNHYJ9yVdKHgSkWMVyAUsQZFLBkvYrwCoYg1SoqY2CfclXSh4EpFjFcgFLEGRSwZL2K8AqGINUqKmNgn3JV0oeBKRYxXIBSxBkUsGS9ivAKhiDVKipjYJ9yVdKHgSkWMVyAUsQZFLBkvYrwCoYg1SoqY2CfclXSh4EpFjFcgFLEGRSwZL2K8AqGINUqKmNgn3HNycox3oeBKRYxXIBSxBkUsGS9ivAKhiDVKipjYJ9x5dkNDQ1NSUrQ7fJeNKxUxXoFQxBoUsWS8iPEKhCLWKCliYp9wZzz3H3744ciRI0eMGLF+/foLFy7oxygBVypivAKhiDUoYsl4EeMVCEWsUVJEY7dwN7ly5cqWLVtGjRo1fPhw/f9KzJWKGK9AKGINilgyXsR4BUIRa4wXsU+49+jR44MPPtA1luH+60ctuscsQxFLBosMGDCASlnExRbI9u3btQGecP78+cHBwStWrChtESwTq7iOdoULf/J5L37BggWcAvqRSq9Uc5Jj7Vob/tNslOI5zgJR8nRYamoqV8jLy9u1a1dUVNTq1au5sn6k4qSkpFwpEBcXx7G+bNmyMhTR2Cfcb775Zp7vbt267d+/X/+/ElPbPWaZ8WsZVliNGjW0Af2oRXOlBcJM3+/zrmX37t05W3v27MnxWnisYmCZWOLxfX19mzdvPmTIkPvuu4+fUefOnUePHq0fr5wpudbGcRaIkqczderUevXq8aP379+/SZMm48ePb9WqVWnXEPxGbdOmzeXLlwcNGhQQEBATE9OhQ4fw8HD9eCVjn3DXXlde0T3yyCO8ZDdt2nTp0iX9SMXxVdE9Ji/B+6zRj2fTxIkTOdCjo6MTCtSuXVsb0I9XNBdbIKbPraenZ3bBV0OZmZkcsoVGKg6WiSU3N7fz58/zh7969ep79+7llqysLHd3d/14Nhl/OnXrKrjWxnEWiJKnU79+/TNnzvBA+/btV61aRWV6OlxEe5PzeoLfqFRwcMbPz08/XsnYM9w169evDwoKuvvuu5944gmzUYqnpHvM9PR0flvzGnJ/YfrxivPll18++OCDHEA87OPjo/93cVxsgZieTpcuXXjPhgreo5yzhUYqDpaJJc6ys2fPchRWq1aNV3vcwoHi4eGhH88m409HybU2jrNAlDwdflDtcNCyZcuOHDnCAxcuXGjYsKF+PJtat2594MABHmjZsqVWhN+uzZo1049XMvYPdw0viHXr1ukabVPVPebcuXNN+2JG8Mq/b9++r7zySmk3HMjlFoi3tzdvg/A7lbdcYmNj8/PzOZpLu7OMZWLp9ddf5xDhUiNHjmzRosW0adPatm07fvx4/XjFMfh0lFxr4zgLRMnTCQsL4232rVu3an/u3r2bi3AaFB6rGDt37uT1wcsvv9y7d2/eoRk8eDD/5rWFfrySsU+480uibyqTE+q6x1Rl+fLlPXv21LcWx/UWCG+LpaWlffHFF7yzzMMJCQml/ZoLy8Sq77///scff6SCnUVeY/H7jWNRP1L526/iWhvHWSBKng7vuJu+JU5JSVm4cGEZvh/mLRh+9JkzZ7722mvx8fF//fWXfowSs0+4k7VzGPRj/FOUzInxIsYrqKJkThyniBJK5sRxihinZDYcp4gSSuZESRGNfcLdcc5hUDInxosYr6CKkjlxnCJKKJkTxylinJLZcJwiSiiZEyVFTOwT7o5zDoOSOTFexHgFcq0FQoqKYJlYMr5MlMyG4xQxvkBI0ZwoKWJin3B3nHMYlMyJ8SLGK5BrLRBSVATLxJLxZaJkNhyniPEFQormREkRE/uEu+Ocw6BkTowXMV5B4zILhBQVISwTawwuEyWz4ThFyPACIUVzoqSIiX3CPScnx/g5DGW+KtecqjkxWMR4BXKtBULqiuibSk/VnDhOEX1TKamaDccpom8qPVVzYryIiX3CPURFz5auVMR4BUIRa1DEkvEixisQilijpIiJfcKdFPVs6UpFjFcgFLEGRSwZL2K8AqGINUqKaOwW7ibGe7Yk1ypivAKhiDUoYsl4EeMVCEWsMV7EbuFuvHvMHEUddRrvMpT98ssvM2fODAsLmzhx4sKFC0+fPl3ai9NSVHT1qeS5WCrtcyFFT8f4UrXKLkVUvV0tlXZOlPSlrOT1NVeGjrI1llf9lKGI8TiyqrRzouSlMbFPuCvpHlNJR52RKroM5Q+tt7d3aGho48aN+/Tpw/tTnp6en376qX68ooWo6OpTyXNRQsnTMb5UHYqSt6sSxvtSNv76KukomxRd9aMkjpQw/tKYs0+4K+kes66KjjrdVHQZyulz9uxZHjh+/HiLFi144MiRIw888IB+vKIp6epTyXNRckGHkqdjfKmSoqejpIiSt6uSOTHel7KS19d4R9mk6KofJXHkIC+NOfuEu5LuMZV01OmmostQHl97h/GuHG848AC/JKVKVSVdfSp5Lkou6FDydIwvVVL0dJQUUfJ2VTInxvtSVvL6kuGOsknRVT9K4shBXhpz9gn3MBXdYyrpqFNJl6GRkZH3338/79w99NBD/Cw4jO69995x48bpxyuakq4+lTwXUnFBh5KnY3ypaow/HVJRRMnblVTMieWDXihlX8pKXl+NkY6ySdFVP0riiBzjpTFnn3AnRd1j7lfRUaeSLkP5BRgzZszixYt5NviJfPbZZ/oxinNBRVefSp6LEkqejvGl6lCUvF2NU9KXspLX16RsHWVrlFz1oySOjFPy0pjYLdwtv+PWj1ECLlbEOCWzYXnmQBnWEMbnxOrpJRMmTDAbpXhKipCiZQLmXOylUfJ0lBQxsU+4K/mO28WKGKdkNpScOaBkTpScXqKkiJJlAjou9tIoeTpKipjYJ9yVfMftSkWUfNVufDZI0ZkDSuZEyeklSoooWSZKXmIHKWK8ArncS6Pk6SgpYmKfcFfyHbcrFVHyVbvx2SBFZw4omRMlp5coKaJkmSh5iR2kiPEK5HIvjZKno6SIiX3CXcl33C5WxPhX7UpmQ8mZA0rmRMnpJUqKKFkmpOIlJocpYryCi700Sp6OkiIm9gl3UvQdt4sVMU7JbCg5c0DJnOxXcXqJkiJKlgnouNhLo+TpKCmisVu4AwBA+UG4AwC4IIQ7AIALQrgDALgghDsAgAtCuJejGwCgOPqPDSiCJVuOHPmNO2LEiKCgoI4dO5oumgD45znyZ8TZYcmWI0d+4yq5ixiAQY78GXF2WLLlyPgbd/fu3d26ddO3WnPhwoVjx47pWwssWLCA5+TQoUPan1988cUdd9xx9OhR7c85c+a8/fbbPMCTP/30002bNm3evPno0aMtbwHDLaNGjbKcpdzcXO0K6Z07d3JlntzX19fHx0e7Jd6pU6duueWW5gXq1avXq1cvrnPkyJFbb71Va2Tt2rUzL/jXX39VqVKF2xs3bnzfffdp1x/ansTqo5hmrKhp3333XT8/v5YtWz766KOm5ZOWlta7d29vb29+9MGDB5tuP291+fCy1e6Losq4ceO0l0MTGBj4ySefmP3/qnXr1k2ePFnfao3l67V69eoSdi1rOSY/d/M/Tc6cOZOSkkLWJrHN+GcEioIlW46Mv3EtP5lW5efnT5kyxTwUzHFytW3bdt68edqfHO61atV68cUXtT+1cL98+TLHlnZzXs7EiRMnPvfcc6YKmpiYmG+++cZylszD3fQvTmTt3ngcu5ySWiM/Svv27ZcuXcppW1RMUEG4m7ptOnDgQMOGDTlYbU9i9VHMw91y2v3793t6ev799988vG3bto4dO2rtDz/8MEc2L1KefMyYMcHBwVRQ0+ry4eh/4YUXrhc1jJchz7w2zOuP+vXra32n6BQb7qarNC1fLy6YnZ1t3lIUyzEtF6OGF6bWEYrlJLYZ/4xAUbBky5HxN67lJ9MqDqa7777barjzJhUHBEctZ5bWwuHOyd66dWvOEboW7u+9996QIUNMU3G0cTT/8ccfphb2yCOPkLVZshruvNn+f//3f1Q4dtnYsWP5Ea2mrYl5uLNp06a99dZbtiex+ii2w53ntlWrVpza2p9acH/++ec9evQwjcPRr2WojeUzdOhQ7Z5zSnBlXuVovTVs2rSpX79+VJCYTz31FC+TDh06bNmyha6Fe05ODs/VAw888OCDD/Lrwu0bN24cMWIEv7j79u3TClq+XtrG9cWLF3n9xEuAdw60Pt2SkpJmzJhBBS+otvy1Mc+fP//kk0/yozz//PO8T0bW5of/xW+zZcuWaZN06tRJm4Evv/ySx7ScTxPjnxEoCpZsOTL+xrX8ZBYlLi7OargvWbJk4MCB/GnkmNN6EOVwf/nll7dv386b8xwlWrjzJqruNmnDhw/fsGGD6U9eSTz++ONkbZbMw71atWr8meecrVy58nfffUeFY5fTkNNkz549nLZVqlQp6FdV6DZ+deG+fv16nhnbk1h9FPNwt5w2Ly+P040jaeTIkaaep0wHqXRsLJ/Zs2eX+UZoVoWGhi5cuJAHXnnlFa1yamqq1kf5jh07OGfpWrgvX768b9++/OeuXbu0gOZwb9asmbY7orF8vbT85dnWOi3hxastpaLC/c0339TGXLt2rTam5fyYtty1SXgnT+v9itey3GI5nybGPyNQFCzZcmT8jWv5ySxKUeHOiax1d8cfwkWLFtG1cOcB3irkwNLi7NVXX+VPoPmEpmTR8MqAQ5CszZLVLfevv/7a3d2d/2V+NLx27drPPvssr1Gsbkqb6MKdt6m1cLcxidVHsb3lrvnzzz/j4+P54bRs0u4bpf2Lt395qttvv52L21g+nKdTp041/5dBvOi6d+9OBT0nm2Ka05Nfvp4F6Fq480Y6R6c2Qt26dbOzs3lmwsLCrlUSlq+Xlr/8fuDdFCo4ssRLjIoO9yeeeEIbkzfh77rrLq2Ibn504c67MtqeIkc5T2U5n9owqfiMQFGwZMuR8Teu5SezKFbD/ezZs7wp3bYAb9BpBxxM4c6Rx3vZ0dHRPOHSpUuHDRtmmpCTsWXLluZHG3hY2/iynCWr4c54H/yXX34x36bmjeXOnTvzFr2NtCWLcOew4M1A25NYfRTb4c7b3Zs2bdKG+fk2atTo0KFDnOC8o2M+WtOmTbm4jeWzePHihISE6xMYxvPv6en5zTffmG57n5KSwmuaVatW8RLWhfuaNWu0cRo0aHDx4kUOd92xeMvXS8tfrqNF9qVLl+rUqUNm4c57aebh3rt3b21MDmWOZrI2P7pw5wFePvzQTz31FBWcd6ubT22YVHxGoChYsuXI9MaN2liKH3OWn0yOFatfWFkNd/64ah85Kgj66tWr829TuFNBbvIHmyfkmk2aNPnwww+p4CFee+01LcpNuFHbFrOcJavhfvLkyVq1ap0+fVp3NHz06NEcoFbT1sQ83HmYY/fo0aO2J7H6KLbDnROK13napjHHOucpb8Ny0vEKTzvxg/FW/E033cTFbSyfCRMmmN/x8qqoqFL8WODdAt7mXbJkifbn2LFjtb0u3tPSDo5p4c5/9u/fnwpujK4tsZKHO+9tjBo1igom0ZYS56/2vQIvOvNw58TXxuSnr41pOT8c7trxGV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<iic-com:NombreFicheroAdjunto contextRef="FIL_S12025_V-88109681_da">GraficaRT.png</iic-com:NombreFicheroAdjunto>
<iic-com:TipoMimeFicheroAdjunto contextRef="FIL_S12025_V-88109681_da">png</iic-com:TipoMimeFicheroAdjunto>
<iic-com:ContenidoFicheroAdjunto 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<iic-com:RentabilidadIIC decimals="2" contextRef="FIL_S12025_V-88109681_dpy" unitRef="pure">4.58</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC decimals="2" contextRef="FIL_S12025_V-88109681_dpy2" unitRef="pure">3.59</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC decimals="2" contextRef="FIL_S12025_V-88109681_dpy3" unitRef="pure">3.22</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC decimals="2" contextRef="FIL_S12025_V-88109681_dpy5" unitRef="pure">5.57</iic-com:RentabilidadIIC>
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<iic-com:PeriodicidadCalculoVL>
<iic-com:XCode_PeriodicidadCalculoVL_02 contextRef="FIL_S12025_V-88109681_da">02</iic-com:XCode_PeriodicidadCalculoVL_02>
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<iic-fil:MedidasRiesgoFIL>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIL_S12025_V-88109681_daa" unitRef="pure">12.89</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIL_S12025_V-88109681_daq" unitRef="pure">6.85</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIL_S12025_V-88109681_dpq" unitRef="pure">16.80</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIL_S12025_V-88109681_dpq2" unitRef="pure">4.97</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIL_S12025_V-88109681_dpq3" unitRef="pure">9.70</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIL_S12025_V-88109681_dpy" unitRef="pure">7.53</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIL_S12025_V-88109681_dpy2" unitRef="pure">9.93</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIL_S12025_V-88109681_dpy3" unitRef="pure">7.11</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIL_S12025_V-88109681_dpy5" unitRef="pure">6.31</iic-com-fon:VolatilidadValorLiquidativo>
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<iic-com-fon:VolatilidadElemento contextRef="FIL_S12025_V-88109681_da">LET. TESORO 1 A&#209;O</iic-com-fon:VolatilidadElemento>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIL_S12025_V-88109681_daa" unitRef="pure">0.03</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIL_S12025_V-88109681_dpq" unitRef="pure">0.03</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIL_S12025_V-88109681_dpy3" unitRef="pure">0.06</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIL_S12025_V-88109681_dpy5" unitRef="pure">0.03</iic-com-fon:VolatilidadElementoValor>
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<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIL_S12025_V-88109681_daa" unitRef="pure">1.94</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIL_S12025_V-88109681_daq" unitRef="pure">1.94</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIL_S12025_V-88109681_dpq" unitRef="pure">1.95</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIL_S12025_V-88109681_dpq2" unitRef="pure">1.93</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIL_S12025_V-88109681_dpq3" unitRef="pure">1.95</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIL_S12025_V-88109681_dpy" unitRef="pure">1.93</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIL_S12025_V-88109681_dpy2" unitRef="pure">2.42</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIL_S12025_V-88109681_dpy3" unitRef="pure">4.36</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIL_S12025_V-88109681_dpy5" unitRef="pure">5.55</iic-com-fon:VolatilidadVaRHistorica>
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<iic-com:RatioTotalGastos decimals="2" contextRef="FIL_S12025_V-88109681_daa" unitRef="pure">0.61</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIL_S12025_V-88109681_dpy" unitRef="pure">1.27</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIL_S12025_V-88109681_dpy2" unitRef="pure">1.23</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIL_S12025_V-88109681_dpy3" unitRef="pure">1.15</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIL_S12025_V-88109681_dpy5" unitRef="pure">1.41</iic-com:RatioTotalGastos>
<iic-com:RatioGastosEstimado contextRef="FIL_S12025_V-88109681_da">true</iic-com:RatioGastosEstimado>
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<iic-com:ContenidoFicheroAdjunto 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</iic-fil:VariacionPatrimonialFIL>
</iic-fil:DatosEconomicosFIL>
<iic-com:InversionesFinancieras contextRef="FIL_S12025_V-88109681_da">No aplicable</iic-com:InversionesFinancieras>
<iic-fil:HechosRelevantesFIL>
<iic-com-fon:HechoRelevanteSuspensionSuscripciones contextRef="FIL_S12025_V-88109681_da">false</iic-com-fon:HechoRelevanteSuspensionSuscripciones>
<iic-com-fon:HechoRelevanteReanudacionSuscripciones contextRef="FIL_S12025_V-88109681_da">false</iic-com-fon:HechoRelevanteReanudacionSuscripciones>
<iic-com-fon:HechoRelevanteReembolsoPatrimonio contextRef="FIL_S12025_V-88109681_da">false</iic-com-fon:HechoRelevanteReembolsoPatrimonio>
<iic-com:HechoRelevanteEndeudamiento contextRef="FIL_S12025_V-88109681_da">false</iic-com:HechoRelevanteEndeudamiento>
<iic-com-fon:HechoRelevanteCambioGestora contextRef="FIL_S12025_V-88109681_da">false</iic-com-fon:HechoRelevanteCambioGestora>
<iic-com-fon:HechoRelevanteCambioDepositaria contextRef="FIL_S12025_V-88109681_da">false</iic-com-fon:HechoRelevanteCambioDepositaria>
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<iic-com:HechoRelevanteOtros contextRef="FIL_S12025_V-88109681_da">false</iic-com:HechoRelevanteOtros>
</iic-fil:HechosRelevantesFIL>
<iic-com:ExplicacionHechosRelevantes contextRef="FIL_S12025_V-88109681_da">No aplicable</iic-com:ExplicacionHechosRelevantes>
<iic-fil:OperacionesVinculadasFIL>
<iic-com-fon:OperacionesVinculadasParticipesSignificativos contextRef="FIL_S12025_V-88109681_da">false</iic-com-fon:OperacionesVinculadasParticipesSignificativos>
<iic-com-fon:OperacionesVinculadasModificacionesReglamento contextRef="FIL_S12025_V-88109681_da">false</iic-com-fon:OperacionesVinculadasModificacionesReglamento>
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<iic-com:OperacionesVinculadasOperacionesConDepositario contextRef="FIL_S12025_V-88109681_da">false</iic-com:OperacionesVinculadasOperacionesConDepositario>
<iic-com:OperacionesVinculadasAvales contextRef="FIL_S12025_V-88109681_da">false</iic-com:OperacionesVinculadasAvales>
<iic-com:OperacionesVinculadasContrapartidaEnGrupo contextRef="FIL_S12025_V-88109681_da">false</iic-com:OperacionesVinculadasContrapartidaEnGrupo>
<iic-com:OperacionesVinculadasIngresosEnElGrupo contextRef="FIL_S12025_V-88109681_da">false</iic-com:OperacionesVinculadasIngresosEnElGrupo>
<iic-com:OperacionesVinculadasDiferencias contextRef="FIL_S12025_V-88109681_da">false</iic-com:OperacionesVinculadasDiferencias>
<iic-com-fon:OperacionesVinculadasDerechoDisposicion contextRef="FIL_S12025_V-88109681_da">false</iic-com-fon:OperacionesVinculadasDerechoDisposicion>
<iic-com:OperacionesVinculadasOtros contextRef="FIL_S12025_V-88109681_da">false</iic-com:OperacionesVinculadasOtros>
<iic-com:OtrasInformaciones>
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</iic-com:OtrasInformaciones>
</iic-fil:OperacionesVinculadasFIL>
<iic-com:AnexoOperacionesVinculadas contextRef="FIL_S12025_V-88109681_da">No aplicable</iic-com:AnexoOperacionesVinculadas>
<iic-com:ExplicacionInformePeriodico contextRef="FIL_S12025_V-88109681_da">a) Visi&#243;n de la gestora&#47;sociedad sobre la situaci&#243;n de los mercados.

Ha sido un semestre marcado por la incertidumbre, los conflictos geopol&#237;ticos y la guerra arancelaria han sido los grandes protagonistas. Pero todo con una econom&#237;a global aguantando y unos mercados que, aunque han vivido movimientos fuertes en el periodo tienden a cotizar m&#225;s lo bueno que lo malo, resultando en un semestre de rentabilidades positivas en los activos de riesgo, tambi&#233;n positiva la deuda gubernamental, salvo la europea a m&#225;s largo plazo que sus retornos son ligeramente negativos. Las materias primas tambi&#233;n con subidas en este primer semestre, sobre todo el oro subiendo m&#225;s de un 20%, cierran un circulo de activos al alza. Con una excepci&#243;n muy relevante para los inversores denominados en euros y es el movimiento del USD que ha ca&#237;do un 12%, llevando muchas de las rentabilidades antes comentadas a terreno negativo. As&#237; un inversor en los &#237;ndices globales de renta variable al pasarlo a euros a acabado el semestre con una rentabilidad negativa.

Como dec&#237;amos la econom&#237;a a aguantado, con cierta decepci&#243;n en EE.UU. respecto a lo esperado a principios de a&#241;o y con sorpresa positiva en Europa, que mejora las expectativas pero no llega a superar las expectativas que hay para fin de a&#241;o en EE.UU. 

En la parte americana vemos un mercado laboral que sigue fuerte, y aunque los datos de confianza han pasado por muchos escenarios diferentes en estos seis meses, al final hemos viso un repunte gracias a la tregua arancelaria y a unas empresas publicando buenos n&#250;meros. El Congreso americano finalmente aprob&#243; el plan fiscal de Trump, que incluye recortes fiscales y aunque tambi&#233;n reducci&#243;n en el gasto, la balanza se inclina hacia un mayor d&#233;ficit.

En Europa, destacable la desaceleraci&#243;n de la inflaci&#243;n hasta niveles objetivos del BCE y un crecimiento, como dec&#237;amos, ligeramente superior a las expectativas. Todo esto permiti&#243; al Banco Central Europeo a proceder a su octavo recorte de tipos el pasado 5 de junio. 

En China, el riesgo de deflaci&#243;n a&#250;n presente y los efectos negativos de la guerra comercial deber&#237;an multiplicar las medidas de apoyo fiscal y monetario. Adem&#225;s, las ventas minoristas chinas de mayo repuntaron gracias a las subvenciones para la compra de determinados productos.



b) Decisiones generales de inversi&#243;n adoptadas.

Durante el primer semestre del a&#241;o, lo m&#225;s relevante y de mayor calado en el cambio de nuestro posicionamiento ha estado en la gesti&#243;n de la renta Fija. Donde en momentos como el anuncio de Alemania de un ambicioso plan de est&#237;mulo provoc&#243; un repunte de las tires de los bonos y aprovechamos para incrementar la duraci&#243;n. Tambi&#233;n hemos ido rotando desde el cr&#233;dito hacia bonos gobiernos porque la reducci&#243;n de spreads nos hac&#237;an ver las valoraciones algo ajustadas, no hemos renunciado al cr&#233;dito, simplemente reducido por si presenta oportunidad en el futuro para tener capacidad de compra. 

En renta variable nos hemos mantenido en la neutralidad con una buena diversificaci&#243;n geogr&#225;fica, y destacamos el fuerte rebalanceo que hicimos de abril, cuando el mercado ante el anuncio de los aranceles de Trump perdi&#243; m&#225;s de un 15% en unos d&#237;as, quitando mucha exposici&#243;n a la cartera que aprovechamos para comprar en muy buen momento.

c) &#205;ndice de referencia.

No sigue a ning&#250;n &#237;ndice de referencia

d) Evoluci&#243;n del Patrimonio, participes, rentabilidad y gastos de la IIC.

El fondo no ha realizado operativa significativa en este periodo

e) Rendimiento del fondo en comparaci&#243;n con el resto de fondos de la gestora.

Los fondos de la misma categor&#237;a de renta fija mixta euro gestionados por Mutuactivos SAU SGIIC tuvieron una rentabilidad media del 2,52% en el periodo.

2. INFORMACION SOBRE LAS INVERSIONES.

a) Inversiones concretas realizadas durante el periodo

El fondo no ha realizado operativa significativa en este periodo

b) Operativa de pr&#233;stamo de valores.

N&#47;A

c) Operativa en derivados y adquisici&#243;n temporal de activos.

N&#47;A

d) Otra informaci&#243;n sobre inversiones.

La entidad depositaria ha remunerado los importes mantenidos en cuenta corriente en las condiciones pactadas. 

Activos en situaci&#243;n de litigio: N&#47;A

Inversiones en otros fondos N&#47;A

Inversiones clasificadas como 48.1.j: N&#47;A

3. EVOLUCION DEL OBJETIVO CONCRETO DE RENTABILIDAD.

N&#47;A

4. RIESGO ASUMIDO POR EL FONDO.

N&#47;A



5. EJERCICIO DERECHOS POLITICOS.

N&#47;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.

N&#47;A 

9. COMPARTIMENTOS DE PROPOSITO ESPECIAL (SIDE POCKETS).

N&#47;A

10. PERSPECTIVAS DE MERCADO Y ACTUACION PREVISIBLE DEL FONDO.

Este entorno en el que los aranceles siguen en el foco, al ser todav&#237;a una p&#225;gina por escribir, con las dudas respecto al d&#233;ficit, consideramos que las incertidumbres siguen altas, pero a la vez que la econom&#237;a sigue manteniendo un ritmo de crecimiento, con planes de est&#237;mulo en varias partes del mundo, unos bancos centrales con capacidad de reacci&#243;n y con unas empresas con situaciones financieras buenas y unos resultados &#243;ptimos, nos llevan a mantener la neutralidad en renta variable. Eso si con una estructura diversificada y apuestas concretas en calidad. 

Mantenemos que los resultados empresariales crecer&#225;n, pero de una forma m&#225;s moderada a los de anteriores ejercicios y, por tanto, nuestra visi&#243;n sigue siendo constructiva de los mercados de renta variable y en los de renta fija aunque en este &#250;ltimo caso de manera t&#225;ctica hemos rebajado el nivel de riesgo a la espera de oportunidades en forma de ampliaci&#243;n de spread. Igualmente seguimos con la apuesta de oro a modo de cobertura ya que se mantienen los flujos vistos en los &#250;ltimos a&#241;os y el aumento de las tensiones geopol&#237;ticas durante la primera parte del a&#241;o nos hace sentir c&#243;modos con el metal precioso.</iic-com:ExplicacionInformePeriodico>
<iic-com:AdvertenciasCNMV contextRef="FIL_S12025_V-88109681_da">No aplicable</iic-com:AdvertenciasCNMV>
<iic-com:InformacionReglamentoUE_2015_2365 contextRef="FIL_S12025_V-88109681_da">No aplicable</iic-com:InformacionReglamentoUE_2015_2365>
</iic-fil:DatosFondoCompartimentoFIL>
</iic-fil:InformeFIL>
</xbrli:xbrl>
