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<iic-com:ComisionGestionCobradaPatrimonio decimals="2" contextRef="FIM_S12026_V-02746964_daa" unitRef="pure">0.87</iic-com:ComisionGestionCobradaPatrimonio>
<iic-com-fon:ComisionGestionCobrada decimals="2" contextRef="FIM_S12026_V-02746964_da" unitRef="pure">0.87</iic-com-fon:ComisionGestionCobrada>
<iic-com-fon:ComisionGestionCobrada decimals="2" contextRef="FIM_S12026_V-02746964_daa" unitRef="pure">0.87</iic-com-fon:ComisionGestionCobrada>
<iic-com-fon:XCode_BaseCalculoComisionGestion_01 contextRef="FIM_S12026_V-02746964_daa">01</iic-com-fon:XCode_BaseCalculoComisionGestion_01>
</iic-com-fon:ComisionGestion>
<iic-com-fon:ComisionDepositario>
<iic-com-fon:ComisionDepositarioCobrada decimals="2" contextRef="FIM_S12026_V-02746964_da" unitRef="pure">0.04</iic-com-fon:ComisionDepositarioCobrada>
<iic-com-fon:ComisionDepositarioCobrada decimals="2" contextRef="FIM_S12026_V-02746964_daa" unitRef="pure">0.04</iic-com-fon:ComisionDepositarioCobrada>
</iic-com-fon:ComisionDepositario>
<iic-com-fon:XCode_SistemaImputacionComisionGestion_01 contextRef="FIM_S12026_V-02746964_da">01</iic-com-fon:XCode_SistemaImputacionComisionGestion_01>
</iic-com-fon:ComisionesAplicadas>
</iic-com-fon:DatosGeneralesClase>
<iic-fim:RentabilidadClaseFIM>
<iic-com:RentabilidadIIC decimals="2" contextRef="FIM_S12026_V-02746964_daa" unitRef="pure">-0.96</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC decimals="2" contextRef="FIM_S12026_V-02746964_daq" unitRef="pure">0.82</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC decimals="2" contextRef="FIM_S12026_V-02746964_dpq" unitRef="pure">-1.76</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC decimals="2" contextRef="FIM_S12026_V-02746964_dpq2" unitRef="pure">0.04</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC decimals="2" contextRef="FIM_S12026_V-02746964_dpq3" unitRef="pure">1.89</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC decimals="2" contextRef="FIM_S12026_V-02746964_dpy" unitRef="pure">-3.89</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC decimals="2" contextRef="FIM_S12026_V-02746964_dpy2" unitRef="pure">12.04</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC decimals="2" contextRef="FIM_S12026_V-02746964_dpy3" unitRef="pure">3.85</iic-com:RentabilidadIIC>
</iic-fim:RentabilidadClaseFIM>
<iic-com-fon:RentabilidadExtremaClase>
<iic-com-fon:RentabilidadMinimaValor decimals="2" contextRef="FIM_S12026_V-02746964_daq" unitRef="pure">-0.43</iic-com-fon:RentabilidadMinimaValor>
<iic-com-fon:RentabilidadMinimaValor decimals="2" contextRef="FIM_S12026_V-02746964_dpy" unitRef="pure">-0.68</iic-com-fon:RentabilidadMinimaValor>
<iic-com-fon:RentabilidadMinimaValor decimals="2" contextRef="FIM_S12026_V-02746964_dly3" unitRef="pure">-1.34</iic-com-fon:RentabilidadMinimaValor>
<iic-com-fon:RentabilidadMinimaFecha contextRef="FIM_S12026_V-02746964_daq">2026-05-18</iic-com-fon:RentabilidadMinimaFecha>
<iic-com-fon:RentabilidadMinimaFecha contextRef="FIM_S12026_V-02746964_dpy">2026-01-27</iic-com-fon:RentabilidadMinimaFecha>
<iic-com-fon:RentabilidadMinimaFecha contextRef="FIM_S12026_V-02746964_dly3">2023-11-14</iic-com-fon:RentabilidadMinimaFecha>
<iic-com-fon:RentabilidadMaximaValor decimals="2" contextRef="FIM_S12026_V-02746964_daq" unitRef="pure">0.47</iic-com-fon:RentabilidadMaximaValor>
<iic-com-fon:RentabilidadMaximaValor decimals="2" contextRef="FIM_S12026_V-02746964_dpy" unitRef="pure">0.69</iic-com-fon:RentabilidadMaximaValor>
<iic-com-fon:RentabilidadMaximaValor decimals="2" contextRef="FIM_S12026_V-02746964_dly3" unitRef="pure">1.84</iic-com-fon:RentabilidadMaximaValor>
<iic-com-fon:RentabilidadMaximaFecha contextRef="FIM_S12026_V-02746964_daq">2026-04-08</iic-com-fon:RentabilidadMaximaFecha>
<iic-com-fon:RentabilidadMaximaFecha contextRef="FIM_S12026_V-02746964_dpy">2026-03-10</iic-com-fon:RentabilidadMaximaFecha>
<iic-com-fon:RentabilidadMaximaFecha contextRef="FIM_S12026_V-02746964_dly3">2023-01-03</iic-com-fon:RentabilidadMaximaFecha>
</iic-com-fon:RentabilidadExtremaClase>
<iic-com:PeriodicidadCalculoVL>
<iic-com:XCode_PeriodicidadCalculoVL_01 contextRef="FIM_S12026_V-02746964_da">01</iic-com:XCode_PeriodicidadCalculoVL_01>
</iic-com:PeriodicidadCalculoVL>
<iic-fim:MedidasRiesgoFIM>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_S12026_V-02746964_daa" unitRef="pure">3.24</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_S12026_V-02746964_daq" unitRef="pure">2.95</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_S12026_V-02746964_dpq" unitRef="pure">3.50</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_S12026_V-02746964_dpq2" unitRef="pure">1.38</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_S12026_V-02746964_dpq3" unitRef="pure">2.73</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_S12026_V-02746964_dpy" unitRef="pure">5.70</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_S12026_V-02746964_dpy2" unitRef="pure">5.61</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_S12026_V-02746964_dpy3" unitRef="pure">7.89</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_S12026_V-02746964_daa" unitRef="pure">19.14</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_S12026_V-02746964_daq" unitRef="pure">18.63</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_S12026_V-02746964_dpq" unitRef="pure">19.59</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_S12026_V-02746964_dpq2" unitRef="pure">11.55</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_S12026_V-02746964_dpq3" unitRef="pure">12.82</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_S12026_V-02746964_dpy" unitRef="pure">16.81</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_S12026_V-02746964_dpy2" unitRef="pure">18.67</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_S12026_V-02746964_dpy3" unitRef="pure">13.93</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_S12026_V-02746964_daa" unitRef="pure">0.10</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_S12026_V-02746964_daq" unitRef="pure">0.12</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_S12026_V-02746964_dpq" unitRef="pure">0.08</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_S12026_V-02746964_dpq2" unitRef="pure">0.08</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_S12026_V-02746964_dpq3" unitRef="pure">0.08</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_S12026_V-02746964_dpy" unitRef="pure">0.11</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_S12026_V-02746964_dpy2" unitRef="pure">0.12</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_S12026_V-02746964_dpy3" unitRef="pure">0.13</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadIndice>
<iic-com-fon:VolatilidadElemento contextRef="FIM_S12026_V-02746964_da">BENCHMARK JP MORGAN ASIA CREDIT</iic-com-fon:VolatilidadElemento>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_S12026_V-02746964_daa" unitRef="pure">2.94</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_S12026_V-02746964_daq" unitRef="pure">2.75</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_S12026_V-02746964_dpq" unitRef="pure">3.12</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_S12026_V-02746964_dpq2" unitRef="pure">1.59</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_S12026_V-02746964_dpq3" unitRef="pure">2.21</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_S12026_V-02746964_dpy" unitRef="pure">3.05</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_S12026_V-02746964_dpy2" unitRef="pure">2.97</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_S12026_V-02746964_dpy3" unitRef="pure">4.38</iic-com-fon:VolatilidadElementoValor>
</iic-com-fon:VolatilidadIndice>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_S12026_V-02746964_daa" unitRef="pure">3.75</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_S12026_V-02746964_daq" unitRef="pure">3.75</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_S12026_V-02746964_dpq" unitRef="pure">4.03</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_S12026_V-02746964_dpq2" unitRef="pure">3.94</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_S12026_V-02746964_dpq3" unitRef="pure">4.00</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_S12026_V-02746964_dpy" unitRef="pure">3.94</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_S12026_V-02746964_dpy2" unitRef="pure">3.94</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_S12026_V-02746964_dpy3" unitRef="pure">4.37</iic-com-fon:VolatilidadVaRHistorica>
</iic-fim:MedidasRiesgoFIM>
<iic-fim:GastosClaseFIM>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_S12026_V-02746964_daa" unitRef="pure">1.00</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_S12026_V-02746964_daq" unitRef="pure">0.51</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_S12026_V-02746964_dpq" unitRef="pure">0.50</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_S12026_V-02746964_dpq2" unitRef="pure">0.50</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_S12026_V-02746964_dpq3" unitRef="pure">0.50</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_S12026_V-02746964_dpy" unitRef="pure">2.13</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_S12026_V-02746964_dpy2" unitRef="pure">1.35</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_S12026_V-02746964_dpy3" unitRef="pure">2.02</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_S12026_V-02746964_dpy5" unitRef="pure">0.00</iic-com:RatioTotalGastos>
<iic-com:RatioGastosEstimado contextRef="FIM_S12026_V-02746964_da">false</iic-com:RatioGastosEstimado>
</iic-fim:GastosClaseFIM>
<iic-com:EvolucionValorLiquidativo>
<iic-com:NombreFicheroAdjunto contextRef="FIM_S12026_V-02746964_da">GraficaVL.png</iic-com:NombreFicheroAdjunto>
<iic-com:TipoMimeFicheroAdjunto contextRef="FIM_S12026_V-02746964_da">png</iic-com:TipoMimeFicheroAdjunto>
<iic-com:ContenidoFicheroAdjunto 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/fROcXIBnlJFAWOXlYd2G+j4S5zWQbJ2aYC2TpE2kDTenrPHxXunojc/5oWCTOy3+B0zdTQD+WVyLVfhSf1PFuBUhmf1GtpS0dUFOgG+dilfYBFUnWygFuK4g7iDsA4v6ZFTsUS2D6XOziVsimrq2vH0OzXuriOdCEjsWTjeKSeEhUIWM6knsskXw3tqXtvCkgmJD0jv1vblUVe5manDrTzlmcboP28L7x22n3fKvTUtL4jc3gnoK4g7gDfzo+H7Mn2zoJkOhbA0JGUC2n2Dh1YyfHQyO4SdQqRj2GQEE1hLi5rZKnX2s/MAavItgd6ANMzFF9wO7/ETBhxtnA4CmDTOk/cjopJWUQ2xrEHcQdAJgBjJCqDmyU1N0vQr/r6yUbk7cp6t7+aOFTVfW2wJf+7cz41/YN4iJSpS3tGfUNPCTKHAdXVA18bhwbg9JLamo3+L2obCtkEgDiDuIOAF0lNC9vhasPL4l6ISrm1xwRSf8kayemdc/85knJLK/A4MmcBIqUpf0QmEoK4g7iDgA/QlRBwaYA5lwkBRdPDjyF38Ss4tcay1uCQta4+1o2zjhd7uIpbGo+gmo5294Vbg2IO4g7AHQf0tt3fCQqWtDwCdTzD/b4mP0bC1NTX59VUcFLpMlYwvgWEHcQdwDotpjW1W/wD8IQKKklZUPJFhapv9/FOdJ3DJ58MCQc7g6IO4g7AHSTkNw8pOx8jR4TsQRK4bexpH8XaaXlcGtA3EHcAaD7UN6lLnL2WOnqJWxijvPy61uFD3/9jltcRWffXbiPIO4g7gDwDZsDQ+Y79pnYobn5xcWlX2NY23u8GjpR5+QNCtxHEHcQdwD4hoMvw2/HxveJou48+R9WRHnt5ivslFV6l8TmbjO4QIT7COIO4g4A3yBn5cgKGP3bCXudfOgiCS08IDpKLdzpGRTzhPy1SaG05erctUfHzd9x4PxXKTe8bKK85eqmQw/hPoK4g7gDwFdIie84CZSo/MLeUJhHJs4DZLXQAre4KlYUxy+pzi2hwl47Zqb+37P0tx17rL7zJjtR39Boo8H9f3An4FaCuIO4A386b0tKR1ItD4WGZ1RUnAqP7p7rmJ8B0dwbK4Y7eJ7IL6UuuWCHsJz26Omb2GtHTNVD6XoGD4ZN1mUnKm+9tuvkU/H52+G2grh/5vhCp4kFBQUKCgq8vLzLli0rLCwEcQf6AZ+qqjR9A/mMqY0eHykceMp636DfWJ7Hpq5JKR9Zy/+R3Xgl1KQW7kT2++T/HcCIKA+SX89aFZeUISijgVLSMnKHTdqAUnafehb2+t3wyRvO36VPXWkAdxbE/auad5poaGior6+PJB79HjlyBMQd6Aeoevtj8OTj4VF7g0PHmFk/jk9KLS37jeUZMkHn8sOmiNVXjKy09tyesHQfn6T6uAU7/pqxmVu8qVtGZvEejIjSIDmm1mNFlW1cX6J/kdZjRXAuvhESYLmDuH+XuEtLSyckMN1Px8fHo2UQd6AfsCkg+HZsXO8pz+AJOqs3XWYtC8lqLlI7JSCtPmPV4b9nbcFtu8YlrsJg1JWWVfJIqF57bH33OdMhgfSiXU8p7vzSGhLztiN9/5RfPGzyBrizIO7fIe6CgoKVlZVoAf2i5RaZo6KiUCGMjIzgZgB9Baf0TCyBfO11rxL39Us0TjW9cVIaFk4vOMVwzt7huXnFpeVVA2W1C4vLLByDRkzRa/gSWm/aqsOSC3YJymiu2XTJIyC6llHHJYaDmwvi3k1xFxISAssd6OvIWzlO7jWfT/UMHpy/ay4sp71E4/QdvH1qei7S6+zcQoyIEtJrVh7ecWoC0hprNl2evfZrv6jskj1YUeUZqw4dv0ZmpaBNSsoq4f6CuHdV3KFbBui78BvTeEm02fau/CSauncASsF5+mMJFNfMj7+3YIXF5aWNQswljlPeeg3J9/DJGzjGKi1RPz1AVqu2lmFs6cPOzC2hwiWmstHg/s2ndh2a/zrIwIebDuLeVXE/fPgw+4OqoaEhiDvQhxhMpnMTqRg8RdDEDIuncBIo2r5BK1y9Wge6+8VMWXlw6ETdlA85SNy5xHDMj6KiytKLdqOF8Yt3t8hcVFKOEqeuPGhs4d3BPkdP35SVWwg3/U8Xd45v6SAxPz9/6dKlPDw86BdJPIg70Pupqa+fZuus6h3ARaCOpdsMMDarrqvnIlAGk81Xunlb/j53vrht1zjFcLl5Rev33kVqPh939K8Zm5Gm84xTra9vQH9GJi7v3rfhR36R2kkhGU0nr7AOdi4xfzuqLeDug+Xek4C4A70KcnIqkvIRFEtRuk0Fg4H+UCL6HUG14iJSfqOvdpXt15FGI/leu/nKgPFaHGOVbvxnm1dYGhbzruMNh07SRZUB+2tqm8gr7HuT9AHuPog7iDvQb1F085lt7zqcYjHX4ZsYdRv8X4ymWr3/fU7S1XbcGDlFT3rxzqkrD/41fbPewQdd3LCurvN+pOmKh8I7qyQAEHcQd6APM5hscTk6FounrnL37VUFW6pxetTUjchgR38b9t938YnowZ3/gzseGBoPdx/EHcQd6CccfhWxM+hVfFGJ95eop4NNzd+VlI42s4wpLOpVRR02ecOoaZuWaZ7J+VTc4ztfrn3WIyAangcQdxB3oJ+w0s2bg0DmIlBFzGzORcYglUfLvaqEDEbd7DVHD5wnDp2k6/fiTUFR6c84yj+4ExSbbxTB/9Ubork3PCEg7iDuQJ9E2zfwQmTMKJoVB56MVP5J/NsJNo69qoRl5VUYEWWOsUo8Eqo1tYyfdBR5hb0yi74Ooywtq1qz+bLUgp0hEYnJadnwnIC4g7gDvUi1K+vqOs02wdqRnprGNJDrG5a6ePASaTKW9r3qRJ7TPAbJrxeQ0hgwXuvnHcXRK2y64mE9g/usf7GN1cnfMzePW7Bj/b478DiBuIO4A7+H5hOLvLJyuZiTj8g5lVUdbJJUUqrhE8hLor38lM9KkbOy5ybSHsUn9apTM7H2Xb3p0tBJugLSGj/vKDGJaZyiyjzj1NByRMw7dKydJ58IyWhiRZW194C4g7iDuAO/nPdlZcMpFlxEyqeqqpjCojE0KyTro6mWo2nWJ8OjH8Yltrehrv8LLJ7CS6LWfRkAnlhccqf3hULlFldR1Lv418zNc5WO/byj1NQw5qw7IiClvvvUMyfvcNmle6trGJxiysiEF5u7DR4zEHcQd+BXczMmXsjETNiEbpn24Ul8koAxTdGd+RlwnIUdhkDmJFBH06xab+X5MZsDT17r4ZtSWtrLT5BLXHX5+nODJ6yfjzv+Uw9UV1fPjMwno77/PEFtxw2UEvgyztTad77yMXjMQNxB3IFfjap3gKqX/zRbZ2SqnwqP3h74kpWu7RMgZm6LIVAGm5q33upfd28xC9uQ3LxefnYNDQ1c4irIrD5yxSQqLu1nHw6Z6hhR5QHjNVdvvMRKCYlIQhY9PGYg7iDuQM+j5OU3imrZ5qpbsfGcRMr9NwlvCot4SbSRVMtN/sHfqBWROprahuW+wS/ocfzb3n/u7v7RSGp/2eEEZTSNLX25xVUOnCOwUl7Hp8kt2ecbEgvPIYg7iDvQw4y3ssfgyfWtXKMU1NSscvdF2l3GYFTX14vRbTnwZNeMb/zxJpWUDGpluW8KCObAU/BJyb3/3AfIaSHB/ZVHrKur5xLDkb44DX73PhsrqowRUYbnEMQdxB3oYbAE8kATemF1TfPE54nJiu4+SPSPvPo6C7+81TBwJPocBDInkZzbbOSMkqff1sCXlYy63n/uc9YdCYn41aN3Vuie9/tiqmflFnKLq/JLq8NzCOIO4g70JOllFUPIFuLmts2DUIfk5q318EOi/z9Xr073cCQscjjFQs7KIaO8yeeXpIXd41423rE9Ji7fH5Pw/jcWoKSsAtvoLx4eRRB3EHfg+0goKgnMyW1vrZ5f0FCyhZSFHZZAHUW1Wu3hgyxuZLBzESii5taR+QVdOYSWbwAGT+HAkyfZOCq4eGIJlHclvW6QzPl79Gn/GtR+254Y98+ONl20/zIYjDoOESU+SbWq6to+92j5v4zzf/mmuobxp71TIO5Ar2Cdl6+QCX2Rswfr36OhUSpe/klfxBelnw6PHmhiJmRixk+kYfFkHhJNgESb6+D2prCr/rNUvQJ4CLRBJuaoShhnactDpJbU9Dqpkl60a+ikDdwSKnPXHd1woGmm6KhpG7M//U7/ZQ0NDXPWHh0yUSe/sLQPPVR7Tj9T3X592KQNnKI4zFhl6YW7fmRvfS4AIYg78Jux+5DOR6LxkaicRAqypiPzC2vq67EEMlq+GROHMqx290H/uqZnXoyO2f0iNL6oGEukiNPtDr8K/64DHXwZpurlfy4iRs7aAdnvHTQUfiMzVh0aNnkDF1OMlKQW7kQplx9aYsVwpb0gbvXY2VvSP+b1oUdLQFoDI6KE/uSW7l2pe15ARnOa4qFZa5iRPmOT3p+6SRWb19WZWZVVNah6OHypc5nKyi3M7h2hCkHcgd+MuLntMIrFUIqFoLHZIFPzMWbWzxKShU3p6t7+M+ycnyW+5SHSptk6s0fJ5FZWceApDT9wxEoGo7iml3YvjF+8GyuiPGbWZn4pDZE5W4uKy8/fo3OIKHUl1MYvKFvCu8xe/jiVVVRRbfyHT9bjHaeGruQqvYsG54kovaaWwSWmglIwIsqczJCzSiyf+EiyH5m4dmiwl198QJ+84gBn++OFXkW9lVqw0+CCMTOY7VilQfI6IO4g7n80YXkFInQbDIGcVFz6saJSyMTsX3ef6bYuy1w80Z/t+3QsnsJPoiEru+pb518FNTX99ZpgRXEzVh/eceI/kbn6SHpuPrG9/dweLXQcHu/XICy3nu4Q2N7akPCEa49tfnGR6uu/Xpbw2BStPbe5JVTQ5eIUxQnKaHi28k2PLuO9545TVxms3ngpMjbF3uMVUm1Uj6psvVZSWsHKQHcICg5PYOVft+XKQFktZvBxMRwy+YdM0CGYezWvaFH+jQcfzF13FFUY6LhDJ+puPWI0cupGEHcQ9z+aI6GRPETq0VDmKMbsykpkuR8Pi5Iwt53r4EZ8yxx+PtHKaQTFck9waH0vkLZfQGp67uCJ69n/qm6/MWC85pCJOpsPPewNxVu18SLVzr+9tadu0pCo+b6IfZOU/gsKc+uJ3aAJOkh2FbTOzFxt6OgVOnyyLqoakbh7Br4ur6jq4n5sXF9iRJn1AZe48r4z+MUap5HpPWXFgWPXTMXnb8c2ulELCm3Sev6mfh7lmWsM+STVp6w4uGbjFaYrZhHlyw8tWHmqa2p5Gz2vgbiDuP+5yFjabwoIZne2CBjTrr5+g+x0ZMsH9coO8Z/E64T34vO30WwDHpu6jpiqx06/9MACK6KELNDj18i9oZwrdc+v3XylvbXn7tCF5bWRSi5SO/WzS2Jq7ccjoSogrTFQTovVwcKUdXGVsOikkIjE791bfmFJ9qdCTjEVTGOnzXTFQ0jf0W55JFRW6FxonnP/OcK/uuflluzFjlUWHK/FEnqZRbuqqr5pSqKyJadl9WFx5/jCN+3lggIFBQVeXt5ly5YVFha2yNkiM4j7H466dwD1XRprOa+qmo9EexCX6JCeaZ324Y+6DgS6FzIDheXXIyNdZds1dnpQaDwyG5HxePa2WW8oJ5LvHceftLf20gNLbnHVkdP0uvLVsRtsPfI4M5vpltnVN2LAeK2/Z215k8R8TugOAZL/7Fyifup1fNqP7J9Zv9oFlFdWNzQ03Hxie+1Ru11MGw7e5xJT2XPq2bSVhxiMutxWA5lE525drnUWt/V64m/9RPGjlnsLvTY0NNTX10cSj36PHDnSZh4Qd4DFag8fxw9NT39hdQ0viWYUl/gHXofdJ59O+t8+Hgkcn5T6mVvfhPerr6/nGadqeNmkN5STaO61qf0OoitG1sjgHTlVb8fx/3r80InJmcgw55NQnbh8v4CkOq+kWs7vGxu6+dBDJN8dZDh+lcxsTIjg7hF+ZzyvHhZ3aWnphARm/1R8fDxaBnEHOmCJswc7IHVxTS0PidpXpoz2IJVVNZxiKqs2XkLK2OYUoVHTNh66SOoNRbVxDVHeeq29tRfuW2DGKovM3tqDMZuSUj7OUz6GxBQjosQlihvK7FVnOpdn/FanEaiGQ22FDjI4eoUtVjuFFcVNXXnQ/1VcB1+ho+PTdp18+l1Hz8otOHrV9DeIu6CgYGUlc0Au+kXL7DyDBg0aMmQIDofLyMgAcQdYzLZ3ffmpadx0aW0tN5H6JOFt3z2diJh3br6R37tVwKu4AbJadXX1pla+bQ6JEZ+3bfuxx73hBL0CXy9QOdHe2jO3aWdvm9m5v1qnf+UHD1TLqLtwz/zec6dxC3ehCgMjoswtocopimN2wtgHhr9+93uvg4Xji7N36B3n8X/5BiuihCpsTjHl8Ut2t5nnIclFUEYD1QHlldWslH1n8Ww3y+3hGRDNJaaCFvaffS63ZE/Kh5zfIO5CQkLNV+Xm5hoYGCxdurTFHqKiolAhjIyMQOz+NCZYO8YUNjWuyxkMLiLleWJy3z0dzV235Zft7TjPq6i3Lfw7BocnduwqHdUZmdkFveEEzR0D24vgunbzZckFO278Z+sV9FpB88yPHGXKioPDJm9gfSZF4iizaJeJlY+1S0jgq7i+VNPHpqA6iWLlP2C8pvSiNmbGPjJ2Ra0QYfn1PONUUc7xi/egCn70jM2oXTJ77ZGOmwWoPviQmcfZ+A15mdaZ39ktw6akpKSF4oPl/icjYW6b8sURWGVdHSeBQkh613dPR3X7dfmlnYj7lYdWLdxvOXmHK+pd7BMnmPguU2Zx20boMu2zg+S1rxpZU239BaQ0GIy6Y1dNkS3fjaPILtkrtXDXkAnr+aXU5+OOI1nviw9DdPx7TjFmUwO1M9AFabFWY9dNHnHV6YoGHz7mvUn6sNHgHlaEOUyeR0L1H9wxLnHV/+mcY2eurqlV0Dh9+b41sgM+N84TRnseNmnDiCl6sUkfOhhJ1cPifvjwYfYHVUNDw+arioqKjh8/vmDBAhB3QJRuw0uiIVM9vrjJMwzT5QCeQnrbh8V9rf6V8Uv2dJxHazdzlk1A6Bt2Ct7MU3tv34g9nf4xDylLi8Qjl02MLX3+UTmGzM8D5/A1tQwBaY3I2FRkfi5ff64bHTJDJuiIzt0mr7Bv7Kwt/eBRr6lh8I1TvWpk1bwphsxz1Do5c+tr5Tdi2kbJhTvQpauorOaTVGdPgzp+zRTT2L3Dmpk1ctpGtDxrtaHgeM3NhzuZ/dADQyGbj3HMz89funQpDw8P+kUS3zynsLCwoqJiamoqiDsw0NRsgLHZYLIF0nRWCqO+AYMnmySn9LaihkQmmlj56hs+klPYR7H17yDnQtUTEvO3d7y34ZM3IMu9ccqMCrLI/iO7Int/huLhPnHX8gtLh07SbZGI6rNFqicVNE87eze5+kGnc5/gNG7BDiT3w6dsePf+o//LN108xFOqO7oySPg0dt3qP0+7nBa3OG7MzM3lFVVuvpG+wbETlu1vkaeyqqbqS6yC6LhUAWn1M7fNrj6yRgsD5bQLi8uqqmqRdT90sp53UEwXjwuTmIBfTVZFJTeRMtfRdamLBzuxvqEBQyCTk1N7W2l5xqnyoj8JVayokoBUu9Eq0tJzsWOV+aXUiebtOpcvK68eMXXj9UfWY2bpc4qpzFx9GKn8RoMHd57b94kbhwSIv9UVEJZlTlwaIKtl6/aKlSI+b9vgCesFpDWRjcktroIqMz7JzmdsIpvd3jNsztojazZdQobtjFWH+s0Dj2pxZHRjRXF3nzswPRmI4uQ67L5Dxv6A8Vpz1h1FmVFVx57xiy4mSungCyqIO/CbOR0RLWFul1ddnV9d/c0zhyez5zT1HkbP2NQ4Al2N6XZKVNnMNqDNbOfu0EdM2cgrobZC5zz690VYwppNl9lr/9U9P3KKnrDcevRy1tXVT1l5UFhOW3bJHkyjk/QHRKc+ceMaGhrQFWgxpIdbVEVlxw1UBYZFN30MP3LFZOwsfSEZTd5x6kibOMVw6PfMbRrFxn/EFD32hkYmLknvMhOSM/1fxt157jBq+iaMCA6J4K6TT5aon6LY+vWbBx5dMT4pdeHx2vyS6sOn6A2SXz+xleXeAje/yIGy2kLjNdEDw3alYGTsIj5/e15hCYg70BtBFvp4S/ulLp5tPHN4slnK+972WjLnzkiqicze0jhqjdmjUllV06ozweP2M/vtx/6jOwSi109QWgPlF/gSlA6pOY8Ec0QEn6Q6O1reX9M3czXOdx8yUTcyNqWv3D5kuVdUfq2SC4rKkFQ9NnXhllDNK2gSnaKSclY38XMzT3SCaBPMWOVdJ57o7LuL0lE28bnbZq0xRBcTnTu6thyNc/35x6mPna1fXlHdLx97v5dvhGSY7gpUtl/LzC7o1PoODI1Hl05R93zrjxzfcVAQd+BXImhsNsCEHpqX33oVBk8xS+ldlntyWja3hIr4/G1DJuiYWvvmfioaM1M/I+ubwqem5yKdWqV36fQtmqtPJBbptbwupxjTYi0pYzoafJuWNXjC+uXa55Cas99q3LZrI6bqIYP31E1aH7p9A2Q1WT4AULWnu/8uqvkEZTR9XsSwWiTsbDtPPkE2eGlZJRLuDx/z9jKDZtzQ3H1bQFqTq7GjBq1FbRdmnTdWmTk8VFrj4HlC/37yv8uvJ3pynlE9frRGAXH/2RDfJl+OjgVZR0TlF2LxFCTuuZVthJ5Aq+ipvctyT0zJ/HuWflLKRwK9qakxXfEwy/pmaRmyUjccuI8a3Uizdp5gTjV8HZ/W6IWKObINWbUo5eYTu04/tPYZcR+vFZvIvEcMRj06QaTsE/934GVkUovxnbWMOifvcAajbrois+v8xhNbqYU7NXffQhKPKsudzeZkZn8q+F7hA0DcewuDyeacBAo8ap+ZDtzzJ9m0620DXSXzXibuEbEpU1caNE8ZNX3TqZvUC/cteCXVKiqrF6icRG1t0blbp6486B4Qxc7GJ6m+Su/ipBUHntM8HpKcf3zSZi9BetEuVNV9Zn4crkInLjJnyyK1k2kZn1pcpZb3/XXyYPn1QuM1PQOjJRfsNDJxgXcBxL2HKa+orv3lXimGUyz4SN/d9K5gMP6Lb3suvoyl/SJnjxZfI/sE9h8y1nj4tivuRKp5L+uWmbLiYItpO7r7785Ze3Sx+inecerr997hFMUdvWLSeqLN6Zu0qLgUZKVyieGOXTU1uEDsH3oxecWBA+cIOvvv5uQVIWtdZ98dr8DXnW6VkZXP9AkjirP7MqIGAHHvYf6asdnw8i9tIpTU1mLxFG4ilT2gu4s4p2diCGRk9YuZ2QwlM+MAoIarV6ObLWa4UQLFJT3zY0Ulo1vt2fqGhtyqql//tOn4BU21dW5vLReRYpnys5z9LtM+O3C8Vvan7whuOXiiDjJOZRZ9I+4WTi/kl+1boHJCuDFAD2asUlRcu8M3+aXUkahhxirvPfO8f+jFXKWjK3UvyCzalZqeM2amfhfjZZdVIDNfGV385oGTABD376CquvZVVLuepxQ0z6F3ddLy/T/7XJDRHZnfNIEroahE2tJ+OMXy03eK6f6QUGkLB2ETM6TjLMP/YlQMBk/hN6GhlHkOrvwkMw48+X77PnIbGv8QScXfvIFLnD0weDK2MbjdL7u/cUXFUpZ2M+ydL0TFtC/uVMuf1i0z+X/7BaQ1SJY+Xd8E5R82WVdO4ZshyUjUkAXKKYaj2vmfuG66etPlnLzi9vYgLK/dGP9B6Wd4wf0tLNU4vVz7LKq0hMZrtqj2OgZ61UHcfwgHj1AeCVXx+ds0d99uvXb1xotTVx7Cbbv2s8/FNDmV/0s/zL03CZIWdmNo1mz3h11kc0DIruBXSIUHmNAFjc2CcvOWu3oNNKEPNjUfTbU6FhaFJVAWOnmiVe3tAbUYOAhkbiIF7QRVD+yQ0ENNLdZ5+I2gWh4NjTgX+fpO7JtJNk4/O46dhm8gqyRXotudrMjNFPcettx5JVRLy5kfb5GtvXz9WbK1X9fFCCk4ge7Z2t0ur6TazDWGZeWd19aWTsFCMpoD5bQ9u9B30SdYpXdxicZpVL3xSqhN/Pl2EgDi3oSrbwSm0QPDlJUHW69V3nrt0EVjtR03fva5OH3I4MBThpMtJcxtkaGq6uU/gmaFIZDji4o7ab0yGMg2Z3VcTLZxMopPfJaYvMk/eJApHUk8stOfJyYfDAmTsbJHWjzQlL4/JIyXRG1zV6re/mjVELL5GJolMtVRHYDs9NhGF4zjLOxiCorW+wYhqRU0pvEQqWihpr6+0+J1m4zy8v+5ep+NiPbLzilqP7Y1U9x7NAZTUUk5VkQZ2dqoPTdy6sZ1W64gkzO6a/F6SssqB8i27QExIDSuTcfrbffMSKsLSmv0G71Q3X5jbuPMSbG522auPvwZAHH/cXGvrq5tPpC2TZ7TPOWW7rv+2Gau0lH07wqdc0+p7s1blBfum3cQBLKnICenznZwRoqJlBr96vq9QH8DTcxCP+W3mf9DWblfdi6rD2cI2ULFi+nA5C+alU9205joxc6eSILXevgFtoosipoIFQwGa7mktnY4xRJJP5J1dGhk5m/we0FPZWqZjKUDJ4HCRWTWBMMoFp+qqrIqKnT9g1HxRlKtUE6b9+moQpK2/Cnz4Ac21kydBs/jIdKs0nqsW6aiqubiAwvecWqOXmG3n9ojldfYfROp0oDx2rW1Xz+qO3iG1tYyWm+e/jHv71n6P16MXSee3vjPtt/ohe7+e7JLd89XPjZ2zpZR0zaCgIK494C4D5Jffxfv0EGG1PRcjrFKk/93ID45Y9jkDSrbr2NElW8+sWOtfZuaNWKq3gOSE2t2+E/lTmz8vpCw42FRev7Byp7+icXMmXuTbZ1E6LbsvpHmGL6KEDahr/X0HUa2HE2zWuXuU1JTg8VTar98g30Yn8BFoDDa+iSLrF3SFze5kXn5SOuRiGOJ5Gl2Lm+aWeILHN3RzpH93tD43bKusRMmprCINXZlpp3L8fDIYVSLAcb0WzE97zVbxtJ+S2AIqsM6EXcS1arnumXc/CKZrjnEcKduUJ+beaJnA9X0TP8w0prGX3rek1I/ojwG5wlpGcxa8/h1ygrdpoDIGw7cFxqvCQLRApE5W9CVvPXUfvziXQvbD9wBgLh/j7hPWI/ber2DDCERSTNWMduJ+YWlzCEKzOgtKo9NXVlrvYJec4goP6O6L1b/6aHZFzp5KLi09B61NTAEmcmyVm3UT6fCo3mJNCTTyDxf6uIxx8HVNytbwtyOncEjM2udZ9v3ScHFU4xuG9X4/VbJ028k2QIdZZBp22Fi+IxppskpnF/EnY1+wMuV7j5TbZwGk82Xt+UY4Ed4npiMxZOL2++NaWa5U3swNLazd/hK3fO7Tz01MnYhmntxiatQbP15JdVW6J6/eN88MTkTb+ZJoHuxQiXsOcUczTJ0kq7kgp0HLxD/I7st0z67vo944v2VsFs58gp7f0EjGOj/4l5ZVSMsp71U43QHeXYcfyK5YAdrecB4rSETdecqHWW3iH1exKBWtoPXq3lKx37eWTAaGjiYvTFkWlsOsAaa0MXN22ihn494jSUwe1HQr67fC6RxaCes4Y+dYpH6Hlnie4NDmV00xjRUhQiZmLUXiVSEbqPi7T+t1WDEFW7eGAJF1dvfOi19oZN781WF1TUFVT80oN4oLknaoku9PbyknhT3XSefrtA5d+Y27fxd84ck5z2nnxWVVDh4hh48T5i56vDVR9aDJ6z/d8MFQRlNkTlbh03SPXLZdLC8jrzCPqTvmrtuDZTTptkFgEC0BxJ3tR034TqAuP+QuCMziktMBbWR13VoKdwjOO7+Mq1Zftl+JOIX7pmf/uIO397jFTI0wmPeseZD/ySyKyuHUywGkc1tP7QRKnaxswfSUMdWq85GRCM1jy0owuApu4JDkcSvdPPu+vCVnS9eIZPc8UMmF5Ha8TZot/Md3K69bjlepZzBOBoaGZVf6JSeIWxqzk5HZeAkklHZwtr5WtAV7r9JYNU9XRP39B65ETl5RfySGjtO/HftsY3QeC0+KfWjV5piCt/DO6GG3fXH1shg195zW2v3rasPrXgkVDkaw11imKHdlAfKafGOUysoKgOBaA/ZJXt6MBA28IeKu4XTCz5JNabjUDFcQGi7PcLHr5HPfYlau/8cQf/wQ2SdSS3cOU/5mO7+e2RrP539d2MTP0xYtu/nnQXSx0k27bpvZdQ3yFk7sCYiNedMRPQG/xdo4VrMG/eMLG4i9VnCd4QSjczLR22FqfZOonSbTqwtGwek1MfDotrLUFJbK2TydTLti5xPqB0w3c5lkrXTLHuXTf7BhdU1XS9YUnHpGJr1ucjXZyO6NBCQl0Szft8zlnujUuPq6xsOnicyx+2NU714/2tLSEhGEz1R/JLqSMEpNn7lldVI6HUO3CsqLr/zzGH6KgPU8kMpMDS7A+Lepmdk58N1AHH/IXF/bOqK2sgsk+plZNtzlLwCojEiSs1f4M+N0cHRJrPWGE7634FHJi47TzxJSvnYZrDanuJ2TFybHS9stHwDm7ssL2MwrkW/OfQq/Gazz5idfnhsQVVd3Sp3Hy4CtSs9ORF5BR0IdANzdDxZ27epO2J/SNgkG0ectx9z0lNjd5OslX17ThFaM9fBFbVUlLz8T7RfnXwj7kQk7u1a7lYuwSt1LqR8yLn51HZBh5/yamoZyBJn/1tXV4/0Xd/wa0wyAWmNoRN1cduvi83dGtPoBotPUt3Y0rv5HkgWPqAOAIj7zxX3vaefz1xjuGrjJYn5O9z925YJio0/l7gKu+nNwudFzEBZremKB5Huo7b5cu1z7zM/ic7Z+vPOAim7oltHoqDo7jOYbG76Jd6Qlk8glkBZ4Oh+4/UPjVHJrapa6OhxJCzyB8uPxH2GrYvBq/CYwiId/6BDryL2vwxDlcf9NwnDKZaoqEisOQmUrhi0+dXVqJXARaCgrW7EdCnKGrLcbdoXd7F52zhFcbee2O0/ix8zc3NHnWOfitghKFlwias2n5va2mn4PKVj/WaeEQD0GXFX0Dyz0eABWtDcfcvMPrDNPOaOQbPWGkbFpbVIR61vpOzzlY9jRXBXH9m8z8xjeWH9GWRVVCAhC//ieKBNTkdEDTShS1nYIiETNDHbGhDSqJhkJKO95IF4npjMR6LNsnflxFNGUC3OR371FpBeXv6utFTA2KysrYHhLUgpLRtFtUY1xCoP37qu9W90LO6r9C4uVDv5r+753aefDZ2s28F+4pMzZL8NVN2V2aQAAOL+q8V969FHLL/1C1RODhiv1ToODoJA99p0qI1Y4L4hb7jFVQJexW058igyNjUrt4DdYN939nnPevwwT3k/xsy602x3YuL5SFRBYxonkcLbOPxxhatX73kgjOKTBEg01LzgJlCxeHJUfktPW4ImtDXuPkklnfilWevhJ21p912HRpWKTTsfVFEjbMhE3WNXTLFiuMXqp1ihIa49ssnOLQiOSHyd8M3UJ1Nrv79nbYF3GwBx7+3ivn7fHYoNc9LmhXvMCYcZWU1OWhLeZbBDpD8gOrXpeA9JABKC8Jim75MNDQ1c4iqsma6oJb5I7WQPnkLH/mzZpJWVIWvdKvW9iLnNCIrlYmeP2zHxveqZCM8rGGBidjc2obataVOr3HyQ6AsY09R9AnMaY27MsndR8/Zvnqe+oQFLJE+3+z633Y3i3vYH1YfGzlhR5ei4tJHTNnKKKnOLq7Ii3qG/wfI6aPnsbea3dBvXkEMXSVRb/5864BUAQNx7RtyVt15DLy1rGTW34942GXd+r95g5LVzPjH9pVwxspr4iNymW11OMRwy7tj/Dp2km19YanCBiBFRmqHYk84xiEnvNvoHd5qtsq5unIUdkr9Xn/JSSkt74TORWFzCSSA7pWe2+9Bk5WDxFJSHNaBewNhMlGbT3DOaR2bWILL59x5X3toxqJV/BRa3ntphxjK9xFx9ZLNQ9STdMWCZ1tmRUzfuPvW0MVbGtlO3mJ4V1HZcHzxBZ9fJJ1p7bsO7DYC4d1PcOb7QPLGgoEBBQYGXl3fZsmWFhYUdJHZd3FfonHfza/pUuEDlRMCrpm+Pl9yCOJ6aBDYOjjx+g8KBJ2dVtBG8bc/pZ6xQXiwkF+xMTss6cY0yc7XhqOkbC4t7ZixzZnnFJBtHbb/AP+S5GUaxEKXb/M/Vi4EaQ0QqF4Eyx8GNvdYxPXNy+0NCu8HMVYbISE//2NKzJoNRd+4u/eB5oujcrcxJyI22PPpbu/kyvNsAiPsPWe4txN3Q0FBfXx+pOfo9cuRIB4ldF/d/cMfZgj5l5UH2pFNlC2eOZyZYEWVkuHFM1MY+J7tnMAOAjaJaKnm12z0yeMJ6U2s/jV239p1+xi2hEhad3CPXUd07gJNA0Q8I/kOem+l2znr+L+Y4uIbk5vEQqfSU9yOoluy1tu/T2/OX0D34JDUML5s0d/jVHJ8XMVhRpm8JHgnVA+cIMot2qe+EyZMAiHuPiru0tHRCQgJaiI+PR8sdJHZd3Kf9axARm9Jkxa8/d/OJnbVL8Gzt09LGFhx4U8x/xpiTdwfcfIaMx61BIfnV1dwEiqylfWlt205Zp/97CFl2f8/Uv2JkNXXl1z13nQoGQ8iENsPe5WizoYcTbRy7OFWn3+CWmTXIlC5hbouEvqauHtVtbLdomwKCtXx6rBFDsfVHqt2xT9AxM/R19t2drnjYzTcSPTBguQNAD4u7oKBgZeNHNvSLljtI7KK4z3hggrn97KSLP7uP5SHJ+e5zB+59lziekzHPTTmfmmBuPsU+N/3bzBqDJ4uY2Q4hW2AJFKN2/KukpufMWHVogsK+oLCEJRqnkdH3XdfrU1VVQE4OF4GKDvGv+9eh0/LWjq6N7YY2OXWTmpTyMSTybX96dHIqqzjxFG4SRd2bqeNi5jYO6ekKLl5T7Zjujv/XQ0OAsnILOESUhOU6GcA6ZKIOZqyS9h7mhPiikvI2h1QBAIh7z4i7kJBQB4lsoqKiUCGMjIzaEXcy9pmJgHHTnPhjV02RxX0P74jdcIJ78xlkto+68RypPPcj0pOE5EvRsSOolgrOnhxML+pB7ZV5ntIxpAXxyRnIxEPN+TvPv8OJ+WBTcw48ZYyZte37jKFk85Vu3r6N3wBHUy0zKyra24pnXOPoDhGlTl3S9yHqGhoweIpvVpPT+Zl2Lrdj47EEMoZAFjKmL3P5UXEfMUXv5hPb83fNpRbu7DTzjFWHUYUN7zMA9KVuGe+POZIWTSOmLz+0PHGdcvO5HcfFB/+SrDX33Jp/z5Tz2uPtZ5+htUhokM14ITp2rqPrZGvH9na4fu8dAWmNnLyiKSsODpTVJtC7KkPeWTkjqFbi5rbDKBYeH7ORiqHDidFtGyMokavq2u4RfkB0YrkgRsfqZ76oUPOFPRD+8KuIgyFhXATKSKoloyfiIA+bvGH7sf+kFuzsSsSfNZsv/1SXcADwp4v74cOH2d9ODQ0NO0jsurgXVNcM+TKu7n7jePa1zyw4npk+fhnNShw5dSPerMkLeXbjgJng3E8DTOj1DQ3no2I+Vla2UJrTt2gcY5VQy11z960pKw2I5l0V91EUK04i1eFDho4/s1mg4xfkmZWNbFUk9x047Ro+WW/IRN1P+cWSC3a+Tc3qT09PQnExuyWi5uOPGkzcJKpR+zG7vwshWS1UKc5XPhYY2vk8gJpaRlU1dMUAQE+IO8e3sBLz8/OXLl3Kw8ODfpGad5DYdXFH0oxsZFbwijO3aPyS6vMe0ziMiO/zizroMeAhUHcGvcTgmUMktXy/+bh38b45l5gKa3nXyaePTLo01yYsr4CPaIZ22CJd1tpBgERb4Oje3oYLVE74v2Q6V5m88uB0RYPU9Nx++SR9rKgwiksa2WzMzA8iLKvNLY4Tllv/7n02vKgA8Kst956i42AdE2ycWGHn7N1fIWuO+8JD2ZuEjncoYExDVcJYug0/ibY1KKT5qssPrQSk1VnLhy6Sbj3t0ix5aUs7LIGSUd6yYz2zomKQqfnWwJD2Npyx6nDYa+aAyxFT9FDhnbzCj14l80io+oW8iY5P+2vGZngKm6rkuvrl2mfzC5smdvGOU+OVUEMXKju3EC4OAPRPcUcMIZsfaxx6yK1zguM/432mjp3uc52H7zhzW6O4xJ0vXjVPv/LQcqCcNruL5sK9Ls2lVPL0s23LrVU5g8FDpB5u3/OXvMK+N0nMWfU3n9r9PUvfzS/ywHnCIDltD/+o+OQMjIiSs0/En/bYBYXFK22+kpVT0MJnOroaW44YNS4oc4xVhvcTAPq/uAsYm7EmPfIYXBPCU7ri9DyrojKxuISU9A6Z8J+qvvoFvGJkNWSiDnv5+DVyV0o4z9EtKOdTm6uQRX8+st1B7hLzt6d8aBpSorGL6djywDmC+Lxtk5bvD495N1BWy8791Z/22GnuvsUpitPZf7fxO7OWb3Ds5ybH68r6hkbFpRUQnBoA/hRxf5yQJEJn+lyceBO/z82/63t+lpDMRaSMpFohE5uVcumh5bBJG1jLd/EOwydvcPPt3BP6ULJFWF7boWe4CMzweO1tOGraxuxPTZ8Hdp54MnuN4ZSVB5Hi80tp+L98M0heR3X79aNXTUIiEv+QZ66svHKQ/HrZpXuWqJ8WnbsVCbqFI/MDdWFxGZ+UOroy0xQNBk/QgZcTAP4IcUemOieBIm/lsNE/mJD07rt2vjckjI9EffQlhFBSykfql9jHhy+RsKI4sk3nc+UFjc3aay4scfYgf4m/0RphOW1kirKWWfNjOcVUxs7ewiep5uITIbVw55Yjj4ZN3tDF3qF+wKf8EiTo/ygf55fWWLXxErogpla+KP195qfRMzfzSKhiRHAT/7cfXk4A+CPEHbHJ/wU3kTLDzsU67bsjbS529hhFtWqdTqB7cYgo0+2DOt0DMv+7N3wbqVXNl+gW+YVle08/F5DW8H7xmlMUp6h3Yfbao5OW7R86SffIFZM/5Jl7HZ82Ydm+N0np6Ky19t7BjFVeiDv5jOq27+yzcf/sEJ2zDSOq/NjUFV5OAPhTxB2x2t1HyIT+PPG7vX0llZYKkGj1bQjNe4yIcqfzmMoZDGS5d+O8amoYHCJKzVMqKqtTP+TW1zeg4/49S3+O0hFkxgpIq+888fQPeeYekJzHL96dV1CCzvroVVMFzTOofh3ADJOrPEBWOyklU05hL7yZAPBnifv2IGZcuvel3ZnniUzvkNy81un6ho869UCQWVHxF82qGwe1c3slKNP2t0Ek7pixOJnFu0/fovGOUx//bWS43gyqmcTmbtPcfUtzd3fcpl9/bKO44SLr8ylrHGpmVj5GBPcP7gS8kADwh4p7RnmFz8duTmmZYusU2VaA05W655dqnu54W8f0jCFki24cFCui3F7U1m1HH3/IzHuf+emRiQu/lPoKnfN95aEpKCpDNdMi1ZOC0sx6q7C4PCevuOubn7xBOXeHzhL3vWeesRK5xVVQIryQAPCHivuPsNTF06utigEZkrtPddIlsszVU97asYsHKq+optr5V1bV7Dz+BCui1J7lzsbwkglWDDdl5YG8gtI+8dC8SfrALaGioHVm+BQ99O9cpaN8kmpGxl0NqofaKJsPMyOen7tL92scBPmZ+dl5/eWHlvBCAgCI+3ej6u1vmdrGl1iiedvBtZuj4xdkktyR5/eL9yzUdtxgLbN81/BLqfFKqg2U1R4xVa/jnfsGx3KKMSOCLtY41ScemicUd95xqjPXGArLM+eCae29LSSjuf9syxi2ZRVVz2kerTf/d8MFZ+/wFonDJm+4+sgKXkgAAHH/bqbZOvORaK2DPls5B6tsv97xtsMoFiZvOxJ3nf13xy/ezVpes+nycu0zXOIqSLK3H/tv1PRNHe88JuE9VlT5+DXyqZvU3vyszFM+xopYK7NoF4+EGlZEmVMMh/7V3nsHnf6+VgHKI2JS0Hm1cSP+NQiPaTmYta6uvr4nfEkCAPDHifvzxOSBJvTkkpZdHx4B0cu1z3aw4aaAEE4iJbfZHNfWbDhwT2rBLrbQm1r7Tll5UGze1r1nno+e0Ym4f8wpQGb7zSe2BheIvflZQVL+r95FxQ0X/rf+3P+0z6/ffxc1TcrKKxX1LiLjXUBaw9b9ZfP8QWEJaBONXbeaJ6LLghXFJSRnwrsHACDuPYYo3eZcq2B4Tt7h/FLq94jMLvWUDzlZuS0/ukqY24vRbTves+7+e+LztrGWZ6w6bO/xKiQiEYndoYukTl2DlZZXInF/bOq688STHz/HFt5aegq0W4yIEnOEj4jSgPGaUXHMSVuCMhr/Udwk5m2/T3BAhvytp3aVVTXVNQx0GfFmno/JrgJSGij9feYnlMhydzx0ou5K3QvlFVXw7gEAiHuPsTXw5ZXo2BaJb95+GDVtEyukssyiXdMVDVpkWODkHpDdiZ9eZK3/PVOftTx0ki67T/noVdPRnXXLIHI+FRlb+ugdvP/jEjxiykatxmhzPYj/q/i7zx0GyGoNn6InKK0hLKf9MYfpiUFB88xfM/WR4gdHJGFFcA9JLuL/7EAVFVZEiXec2kA57RmrD42ctjHlffZzMw9UE6BNxszUz8jKhxcPAEDce5JtQSGTbZyi8gvvxCY0T7943+KvGZtiEz/wjlMfO2tLi62m2jq3OYayOeq7bvFJaRhbMKOqjp29Jf1j04B6N1+mD8iulM3cMYj9SbZ7qO+6OXTSBoyoMmqIzF13tKcumkdANNonVpQ55QoZ5s17xo9fM0VSPmXFAVSpnLhOufTAcvAEncVqp7jFVYZN1kWiX1pWKbNo939k1y1HH6E9MBj1A2W/OmMAAADEvWcgJqWs8/C7+voNO7QTi4BXcf/gjrv7RSHpmb32SIutJC3s3jb21CNzNT45Y9OhB8vWn+WWUHVt5qoXt/Uql5gqq+8eWbglZd+tX45eYas3XvqRsxs5VQ8riuMUxWHHMvtPGIy6Hrlo4/7ZKTRek0sMN3zyhg66gHYcfzJiygYucRWfoBik42hBahHzI4To7K0cIspKW66glKi4NE4xHHw4BQAQ9x7GOT1zqYvn3uAwHiKteXrkm5SpKw1s3V4uVD05a03LQICjqFbZjQG+dfbfGyS/HsmT7JK9I6dufPRlZHdVdS1K33v6udLWa0i5UIZudHy7+0fNVzo+9V+DY11zQdwaVIbBE3QXqZ4QkNYYMlH3RVhCj1y0masPq2y7ziepNnF5R868qHb+fJLqqFLJ+VSI2jHI2B8oq9VYN+zgEsfxSKjKLt5z/h4dlQ3eOgAAce9h/LNzhU3pHHgKhkC+/voNO/1tapbUwp1PKG64bdcnrzjASixnMPaHhCWXlvKSqGWNnr+Q7vOIq4yetglZsuPm71DQPMPKWVPDQKK26+QzbgmVj9n5gt3SL5KFz+AJOlgRZdSG6Er+W0/tkGJOWXFw29HHqEYJeBmHtv1rxuZbT+yE5dfLKexFivyZOcSwLiE5w8jYpa6uvhul4h2H9FoJVX4LVE4Eh3filPjOc3uecaqs5eCIt0XFzObL+MV7JP/ZicrG7DISUUIVALx1AADi3sNE5BcMIVsMo1iMs7C9E/s17HJWbuGQCTqYsUpIE9nD1Z8lJGHw5EuRsTxEal2jJS67dA8S8Z0n/hsySffkDcrsNU0dOOUVVYIymkhhheW0+SQ1Bsh0J9BEclqW6NytyOJW2nK1K/nP3aEPn7wBqbnihovouEIy2gLS6mLztj0kOf89S//EDYr23juN6qyKWhIcIsqFRd1xyPP37C28kmqxSe+7kvmRqWtrw1x2yR6V7dfF5m5z94uSV9g3eMJ6eOsAAMS9h0kqLuEkUMbQrMaZ2/EQadu+BD4tLatEJqe8wv7YxA/i87azEvcGh3ETaUPJ5voBwayU+crHNHff3n8Gj+SS7hDEJYZjTcssKCpjhXbafxbPKYrrno+UopLyAeM1RedsRTZyV/Ifv0aWXrQLK6KEFVVG1RK3uMoSzVPqO5sGlZtY+ejuvztn3dG/Z25GpeViFjiwU99kqH4qaxykWF1TGxKR2NDQwC+lXllV08VTwNM8hMZrtRZ3rT1N/sVUd9xEFSS8dQAA4t7DvC8rxxDI/tm5xm9TROk2at7+bFFDJrnBBeLHnAL2sPT5jm4S5rbIeH8Q19QdMXH5/piE98jMx4golZRWYJh+YzT0Dt5nb3XiOhWZ3t0uHqeoCtLfQc1sW6wIrr3w0POUjp24ThOds0V8/rbRM1uOtrT3eDVQTgvpPqq0Rk7dyCOhuk7/Gu+XPpMW3MM7vM9kRhCk2flzS6h6+EdbOgejCkNAShOZ7V0vP6oPlLZcaZEos2j3hoP3WMumVj7gHQwA+qS4x8TEzJgxg4+PT1FRsaSkpGlfzfi94p5fVb3etykuByHp3eYvJvnnRq+ER6+Y5BeWDp3UpM4TrZ2oyanjTMzj8wqVt15du/kKMqvTMnKRPbtE43Qto+7UTeog+fUis7cERyaw7P2TN6hISbtdPB5x1Wn/Ggz9Uj2g9gRWRJkVXLs1c9cdfW7G9Nxy7bH18vXnWt7XkFiMqPL4xbuxojh5hX3cEiqNw8/bGELDMs+f0zwv3LMYO1ufY6yyxu5bbn6Rcsv2cYopC8v9aC+Kb3BsXHI6vGkA0LfFfdasWQ8ePCgvL0e/p06dYot7L7Hcm2OV9gHn9TUW6wBZrRPXKWXlVezQzFIWdonFJZxiuODwBAEpDdG5WwdP0Cn4tuc6POYdMvnvE51YPfUfPuZ5Br7udpGGTdYdPX2TgLSG3NI9Ugt2Si7YgSzupxT3yqqa1sNv/sEdDwyNb29Xjl5haNs9p56hvU1acUBJ/6qQjCaXmEoLpy6Tlu9fvfESaoLsPPEUqT/vODXUVhg0QUd7zx2tPbfHzNSXW7oPXhIAAHH/zM/PX1HBHCOBfmVlZXuzuHt9zFZw8WT/O2SizqkbVGSPIxPe2SfCzv0lJ4FSXFOLtNvdP+qv6ZuwosocIkrV1bXNd5KWnjtgvBYSd/YYmx9BYv52tZ03UAEaxxFqI83lEldBpUIy7eYX1Txn9qcCkTlbYxPbDTeIKiFzh6CD54gTlu0n2/i5+0WhRonUgl3RcWnNs01ZeRBVWugUFPUucUuortp4KSk1C0n8qGkbd518Kr1o19SVB+ElAQAQ98/Tpk0zMjJCyv7o0SMhISG2uA8aNGjIkCE4HC4jI6OXiLvt+4whlK9TmUZM1Tt5k4IWMGOVR83Y9I/KCQyeXFxawSmKO3zJmDnzfqrexQcWrS3oTYceIv1tPTq+G0j+s2PjoftIarnEcNziqo9MXU7dpF64Z45aD+aOQUpbrs5ec0Rm0W4FrTOokYFqnczs75vHP0/p2Ivwbwa/T/vXANUoazZdVtS7OOl/TfWTg2coaqksVDkxevrm8Yvh+ycAgLh//hweHj5p0iRBQcEjR44gNW++Kjc318DAYOnSpS02iYqKQoVAVcIvPvOCqhouImXrlwEzo6ZtQoqJFkTnbBUcr7lA9SQ3kXroojGvpKrq9utcYirt7Udrz+11+pe7OMSlY5CxbGzpwyWO45VQQ4JOoHtdfWQ9XfEQs9EwVmmFzvlJ/9v/14zNyJBH4osqodzviX/0uTHmlEuzWbUI+aV7UeNA7+B9qYW72H4XAkPjUdUSGvVW/7ARUn94SQAAxP0r1tbW8+fPb5FYUlLCNud/u+WOOBIascjJM7OxHyk+OYPVnx4RmyIgrfmP5mlBYzMBGaaTLH4pdb72B43sO4OfvfZIx06Dv4vl688OlNOeuHw/1S7g4n0L1HQYJKeDqhwBaY2B4zWR0GNFcANltXef/O6A2hq7btEdApunTP33oMicLahxgCoPhS+nEJv4AR0FHDcCAIj7N9TX14eFhUlKStrafuMmt6io6Pjx4wsWLOg94m4Un4ghUE6HRzdPfJuahYzi+dqnhU3MucVVjIydR0zRexmZ1N5OyDZ+SBnbC5TaDW4/sxf+srfX8WnIkM/JK9LZdwfD9BijJLVgN/qtr+/OdNPZq48gk5/BaNrW8LKJoIzmq6i3KKWiopo9hfVN0gdUf8C7AQAg7s024+DAYDBjx469f/9+80SEsLCwoqJiampq7xH3RuM98mr0mxaJ3OKqU1WODTGhIwP5uZknMttT03Pa20NZRZWl44uYhPc9VaSw18l7v0Q1yvlUiBFpCmaE2hOGl40ZjLqnFPfuOW2//p+t4Hjtp1R31r8q26+jnbf+KltVXWvtEgLvBgCAuPcAv0vctwa+nGDt0CJx2r8GUzVODDOmL1I7ae4QhBSw5Pd5qWUb2sMmb3hs6vqDexsyUVd0ztbGBlaD+s6b6NSi41PhNQAAEPf+Ju7O6Zl/0VrGZfYNjp2jd57nAUFi/nZkI+8+9bSm0XFYP+AZzWOdPnMS6bApepixyit0L+Q2hkUFAADEvV+JezmDwU2khuV9E4sjKCxBRvUYx7XHfiGx/ex+ewW9ZjmznKF4eNepZ2Xw1RQAQNz7pbgjJlg7mqemNU9x8AgVWrANc/VR/7vfr6LesobkyyzenfAOolQDAIh7/xX39b5B5ORv+p3fvc/+a+1Bzsv9UNzjkzNkG31DCkpr5nznMHkAAEDc+5K46/m/MHgZ3jwl+1PR4JV7ufujuL9NzRoyUaekrIJbXKV74ykBAABx7zPivtbDt3kK0j5+hV18l4363/3OKyjhFMXtPvVUZPZWePoBAMS9P4u7SXKKrt+LyPwCLJ6y0tX7M3P0YR12+S7BS4/65S3nGaeGGas0TfEQPP0AAOLen8XdLePjPAe3KdbOQ8gWSp5ME17XL4gDT8Y+NemXt1xm8e4tRx7ZusE0JQAAce/X4k5PTWNKOYGi7h2AwZNt0j5sDgjh2XZ+zroj8HwAAADi3lfFvb7h/+1dDVAWVduW0eQ3BNHEcigFMUQI0dGIRAPNlLTIyqnGV/kicpqcGkJDU8gGbfoxjSAMZ94RxCklEf+aUqN6U74ENVTUyZAIajQREfwB0uS7hv3enZ3nefb5XeXsel3jMPuse67n3Pe5z3Xus8/ZPTd+Pn/hjn8Xl9TVDyze/D//qZi194feia8NjPoX44MgCIq7XsUd6Lz+D5L3S9eurag+9vK+n5C/T1zx2ftrtzI+CIKguOtY3IH/PXvuRldX/olTUPkBxZsvGeV9AwRBUNxva3GX8OGxEz7rPz/deomRQRAExd044l5x9tziqsMMC4IgKO6GEneCIAiKO8WdIAiC4m4VBQUF660iNzd3vRYgD3nIQ57bgWfz5s1CiLvToxB5yEMe8pDHfggn7tXV1eQhD3nIQx4XeYQTd4IgCMJ1CC3uly5dMiQPQRDE7SLuR44cGTVqlJ+fX0pKSltb2/9XrlcvvfOUl5cHBgZGRUXV1NRMmDDBy8srLi6urq5O1zxaVcY0FntpE43kUUNjY2N8fLyPjw9azZX2MhiP7NiDBw+OGTMG8Tx+/PijR4/qnkcQcY+NjV21alVzc/Py5cvHjh3b1NTkXDSLxhMdHb1x48aSkpKAgICsrCyME5mZmYmJibrm0aoy7u7uc+bMmTZtWnh4uK+vb6//gjza8shFkpKS0tLSWltbFy9e7ER7GZXHzc1N2q0sIiIiNzf3ypUrOTk56PV65xFF3DE6wQbpeN26dYjmM2fOOBHHovF4enpevXq1vb0dZRF8OHPx4kVMCHTNo1VlioqKYmJiGhoaXMxMyWOnCPr7+587dw4HLS0tTrSXUXmGDBlSVVWFA29vb6nXX7582cPDQ+88oog75viHDh2SP65ZsyYsLMyJaBaNJzIysra2VhmI9fX1wcHBuubRqjJAZWUl5gEVFRUu3nYgjz0iiPTflZs8RuVZvXp1SEjIli1b0tPT8/LypEwZEya984gi7mVlZTNmzFCeyc7OdqKdROMpLS2dO3eu8kxqampxcbGuebSqjARMiSZNmlRYWOjiPWXyWBFB81s6zompIXmAkpISTJKQ9SNZHjFiREZGBiajeufhUkii59HR0ZGcnOz6D4bkIQh9iLtRl0IakofOIQ95hOLhUkjyOMxD55CHPOLzcCkkeRzmoXPIQx7xebgUkjwO89A55CGP+DxcCkkeh3noHPKQR3weLoUkj8M8dA55yCM+DxdXEQRBGBAUd4IgCIr7TUNzc/PChQtDQ0N9fHy8vb1xsGjRogsXLpBHQB46hzzkEZ9HFHGPj49/8cUXT5w4cbUbOMDHyZMnk0dAHjqHPOQRn0cUce/bty/GK5Phy93dnTwC8tA55CGP+DxiZe4nT56UBisc4GNCQgJ5BOShc8hDHvF5RBH38+fPp6enh4aGencDBwsXLjQZvsgjCA+dQx7yiM/D1TIEQRAGBN8KSR6+FZI85DEgD98KSR6+FZI85OFbIW8a+II3HfHQOeQhj/g8fCskefhWSPKQh2+FvGngC950xEPnkIc84vPwrZDk4VshyUMevhWSIAiC0ANEEfeRI0dmZmYePXqUPOLz0DnkIY/4PKKI+4EDB9LT04cOHRoaGrpkyZLDhw+TR1geOoc85BGfR7jbMgcPHszIyBg+fPiwYcMWLVpUWVlJHmF56BzykEdYHnHvuVdXVy9dujQsLIw84vPQOeQhj2g8/EHVAWj1JDFB9HgQMpgND1HEvV+/fvPnz6+qqnKR5+LFi0uWLLn//vt9fHz8/f1jY2PLysqc4NHqCeDy8vLAwMCoqKiampoJEyZ4eXnFxcXV1dU5bWBjY2N8fDysA5sTPNu2bRswYADqc+zYMdTE09MzOjoasz+HSLTaKcZyRPbq1VMMckE4ZMyYMWis8ePHO/G7lmhBqBWPUEHIONSNuMOeFStWBAcHR0ZGfvzxx06831LCtGnTcnJyrly58sknn6Clt2zZEhISkpub6yiPVk8AI2o3btxYUlISEBCQlZWFrpWZmZmYmOh0eyclJaWlpbW2ti5evNgJHnSAnd2A6OTl5cFRcBcq6RCJVjvFaNUl3N3d58yZg6YPDw/39fXt9V84yuPm5vbPP//gICIiAjEjOQetr/cg1OxxdpGCkHGoJ3HH3xs3biDVfeGFF5BlzJ49e/fu3Y7yeHh4SE/uXr58GYM5DjAbCAoKcpRHqyeAkZUg7Nrb21EWnUFK62Cd06GG/nDu3DkctLS0OMHTt2/fzs7Ojo4OEKJiOAMzUUlHSbTZKUYFjvIUFRXFxMQ0NDS4mDENGTJEmjsicuQoQkTpPQg1e5xdpCBkHOpM3GUgaDBkjR492lEejG9S0oS/mATgDMZAjISO8mj1BDDqUFtbqzSwvr4eExSn/YOMwJXkYsSIEV91A/0zPz8fXQupk6N+1mynGEv1d65LVFZWIvWrqKhwpVOtXr0aKTYS7fT0dDmjRCKm9yDU7HF2kYKQcahXcXcaR48eHTdunMldvB58Ari0tHTu3LnKM6mpqcXFxa4kF644TbrdCcWBo+Li4pAOoOc7usRKs51itOtUALLRSZMmFRYWuhJLJSUlSL6QjcIuaFBGRgZmWnoPQs0eZxcpCBmHuhF3gnAdmOknJydrlSgQhK7jkN2AIAjCgBBF3LVa1STa6ijR7Lp5/qFzGIT0j1A8ooi7VquaRFsdJZpdN88/dA6DkP4RikcUcddqVZNoq6NEs0sTHjqHQUj/6MA/QmXurq9qEm11lGh2acJD5zAI6R8d+EcQcddqVZNoq6NEs0sTHjqHQUj/6MA/XQRBEIThwJ2YyEOjyEMe7sR008BNVXTEQ+eQhzzi83AnJvJwJybykMeAPNyJiTzciYk85DEgD39QJQiCMCCEFncDPEmslV1C+Ucr52i1Y5FoPFrtNKQVj2jbnBnVP6LtMGU0cTfqE9JC+Ucr52i1Y5FoPFrtNKQVj2jbnBnVP6LtMCXQ+9wN+SSxVnYJ5R+tnKPVjkWi8Wi405AmPKJtc2ZU/wi3w5TISboBniTWyi6h/KOVc7TasUg0Hq12GtKKR7RtzozqH+F2mDKYuBv1CWmh/KOVc7TasUg0Hq12GtKKR7RtzozqH+F2mOoiCIIgDIfbQtwvXbpEuwg6mXZR3HsAWq3+OXLkyKhRo/z8/FJSUtra2rSddvXg0kyh7CovLw8MDMSUs6amZsKECV5eXpiE1tXV0cm0i3a5bpdW/ctoOzHFxsauWrUKXl6+fPnYsWObmpq69L/0UDS7oqOjN27cWFJSEhAQkJWVhX6VmZmZmJhIJ9Mu2uW6XVr1L6PtxIRRTlqtBaxbty48PPzMmTN6X3ooml2enp6I3fb2dhRsbW3t6n68BQkUnUy7aJfrdmnWv4TK3F1f/YO5zKFDh+SPa9asCQsL0/vSQ9HsioyMrK2tVRasr68PDg6mk2kX7XLdLs36lyDirtXqn7KyshkzZijPZGdn633poWh2lZaWzp07V3kmNTW1uLiYTqZdtMt1uzTrX10EQRCE4UBxJwiCoLgTBEEQFHeCIAiC4k4QBEFQ3AmCIAjjiXsvgiCImw+Kew+IOwdngiCoMxR3giAIijudThAExZ3iTqcTBEFxp7hT3AmC/UsH1aO467V15R/EfXx84uPjT5w4YXLe5BdzHIwfP16tGrt27XrggQc8PDxGjRq1adMmtXoq2QoKCpT/9dVXX5lcHxISMnz4cIt1DggISExMPHXqlPkXHT9+PCws7Ntvv1X7Xplh5syZFvcBsFm3nTt3hoeH9+3bF39xbLN6wM8//zx9+nRfX18/P7+JEyd+/fXXNi214m0TmBc/c+bMnDlzAgMD8Y0JCQl79uyxSGJe0ARqzarWCmqRA/Tp0+fuu+9+9tln4QoTo27eOo21a9fiG83PP/PMMyZNrFX/shLzWnVzm4QmF2heAYq7DsRdOmhtbc3Ozh4zZozNkJo6deoXX3xhzlBdXX3XXXdt3boVVMeOHZO7k3VxHzt27PXr1+X/euSRR5TX79+///5uVFRUmBc/f/78smXLYmJiTM7v27cPgnXgwAEr3ysdNDU1vfnmmw8//LBFS63UDcYOHDhw+/btMHbHjh04PnLkiPXq1dTUwD95eXl//vlnS0vLd9999+ijj9q0VM3bJrBYfMqUKW+88cbZs2dRyd27d2PwNiexWFAJm82q1goWnf/333//+uuvK1euxPCmtse05mrS3t4+ePDg3377TXkSHzHM4L9ujbjf+u7fg7t2UNzFEveu7t0XkZ3Z7KLo4Uj0Ojs7Ta5EHpSfn+9QFoMDqM+GDRvkXHj+/PnK61NTU999911owcsvv2yRsK2tzdPTU3l+27ZtwcHBUFIrNVEyQLO8vb0tXmylbtA4yLR8cW5u7uzZs61XD0U+/PBDtYZQs1TN2/YUh10Wd9S06WGT9NZms5q3gs0wwJc+8cQTt0bcgbfffvv1119XnnnttdfeeecdHPzyyy+zZs3q379/v379kpKSpP2MlNXo6OjAxZgADRo0CAf4KF+wbt26IUOGuLm52R/zaMpXXnkFX4co/fTTTy3GpMVYVStosf4WZ04Yp1H2xo0b0hkcDBs2DEmJmoEUd4OIO/on+pucw1rvoi+99NJHH31kcuV9993X2NjoqLjX1dVhsi8F3Lhx406ePKnsVAjZxm5g7q/sVNJBc3Pz0qVLUUrZ2UJDQ9W2W1TL3GNjYy1ebKVuMLahoUG+GMdDhw61Xj1k9ybJowzrllr0tj3F4+LiFixYgExZzQ9qBZWw2azmrWBPuNbW1g4YMOCWiTsaGvOPixcvSh9xgI+Yc3R1bw1RXl5+9epVnHz11VdTUlJMqoF5yeTJkyUvYfaWmZkpX4DxCfMwh2I+KysLbH/88YfEZr+4qxW0WX/lx+jo6L1790pn9uzZI83U1QykuPe8uK8/ddr+f2r33KXb7vLGLlbunOIvZvr33ntvS0uLshru7u4W1cHKvVTpYObMmV9++eX27dsfe+wxJeGmTZumTJkiHSP4Nm/ebE6onG7jI3KoH3/80abH5OKQtscff1za9sXixWp1MzEWx8pJj8Xq9e7dW74JYOIHK5aqeVsJteIoiNnGPffcg5zu+eefl2XI5vcqYU+zmrSClbaWATHq06ePo+K+vqTc/n8mZeGK999/Xzp+7733kAWb82Mah0zcpBpIb48fPy4dYyIlbwmEC+rr6x29547iSjb7xV2toM36Kz9iiinfWMOcTJp9qhlIce95cZ/3Q4X9/9RI0NlWrVo1ceJEO/Ov7Ozs9PR01zN3KYMYPXo0cgrpB0b5f6dPny5vv7JhwwZ5h1zpAiTUyEkx1SgtLZXPFxQUQMvkSLXntox196rVzWbmbl4988zdTkstelsJteIy/vrrr7S0NPPGtVnQZrNabAU7M3c4xFFxn5eWY/8/k7KnTp0KCgr6uxs4kCc0VVVV8fHx/v7+0lCEMdikGhi25VEZB8pRXL7FYX/Mm7DZL+5qBW3WX/kRKYKvr++5buBAyhjUDKS4G+ee++XLl+2/c4rBYPjw4chclPfcP/vsMyfEHQjrhtRV5HQVmZ0yAcRHnDQh/P333wMDA9va2uTzhYWFgwYNUu4t6Yq4W6ybMuuR77lb/AFZWb1Zs2atXr3a/CvssdTc2zKsFFcCdZB/WrD5vSb33G02q3kr2AyDlStXJiUl3bLbMhKefPJJDGYYxp566in5JBJVxExzc/P169cvXLhgHiRWMnf7+6YyAZfXpNXU1Ci1W97tWrnPtc2CavU3+SVAPv/cc8998MEHmMRgMmfdQIq7QcQd8rFmzRpkqfbnX+gkiA/lAhKoallZGTo5QsTiD4z2iKx0EtOIefPmKc8nJydLt55NSj399NNr165Vnv/8888DAgL27dunibhbPHn48GEknjt27MBEeOfOnTiW1/apVU9adoK5BQQU3Xjv3r0OWWribRlWiiOh2717N7KzpqamjIyMuLg4Oz2shJ3Nat4KFl137do15OxQ9v79+8OHt1jc9+/fjwiPiopSLg3CsLR169aOjo7Tp09jADYPkrfeeku+JQ2XLl261BVxX7Zs2dSpU//oBmjl87GxscuXL0eCVVdXN3PmTPNqqBVUqz9iUh4MlDyYjI4YMSI0NFS++a5mIMVd9+IuATk7wgs92f47p0hmx40bZ7L0W1oQHRERYXLj2FFxj4yM/P7775Xn8RHk5qW++eab6Ohok/NbtmzBRFVe2S3NS+68806txL2re1nOyJEj77jjDvzdvn27WkG5esBPP/2EzoMMGmNPQkKCtAzfTkvNvS3BSnGYj2+B1ejn6PbIr+30sAnsaVZlK1hZ5967d+/BgwdjliOvHL2V4g7ExMQ89NBDyjO7du2C2KEdg4KCcnJyzIOzvb19wYIFg7qBA+UPJza7lewB5Y/Y8+fPx9iGfDk/P18+j4HzwQcf9PLywjSxqKjIvBpqBdXqj8Hbz8/PnAeBdF835HtKagZS3PUt7rcJOjs7EfcW17MTBHuxIXWG4n5boE+fPpiMW7wRTxDsxRR3Op0gCIo7xZ1OJwiCww/FneJOEAR1huJOcScIgjpjUHEnCILgBtlGE3eCIAhCDf8H7A7lAdB2vrgAAAAASUVORK5CYII=</iic-com:ContenidoFicheroAdjunto>
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<iic-com:ModificadaPoliticaInversion contextRef="FIM_S12026_V-02746964_da">true</iic-com:ModificadaPoliticaInversion>
<iic-com:ModificacionPoliticaInversionTexto contextRef="FIM_S12026_V-02746964_da">La Pol&#237;tica de Inversi&#243;n de la IIC ha sido cambiada el 01 de Enero de 2022</iic-com:ModificacionPoliticaInversionTexto>
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<iic-com:NumeroRegistroClase decimals="0" contextRef="FIM_S12026_V-02746964_ia" unitRef="pure">2</iic-com:NumeroRegistroClase>
<iic-com:DenominacionClase contextRef="FIM_S12026_V-02746964_ia">CLASE I</iic-com:DenominacionClase>
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</iic-com:ContenidoFicheroAdjunto>
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<iic-com:ModificacionPoliticaInversion>
<iic-com:ModificadaPoliticaInversion contextRef="FIM_S12026_V-02746964_da">true</iic-com:ModificadaPoliticaInversion>
<iic-com:ModificacionPoliticaInversionTexto contextRef="FIM_S12026_V-02746964_da">La Pol&#237;tica de Inversi&#243;n de la IIC ha sido cambiada el 01 de Enero de 2022</iic-com:ModificacionPoliticaInversionTexto>
</iic-com:ModificacionPoliticaInversion>
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<iic-com:NumeroRegistroClase decimals="0" contextRef="FIM_S12026_V-02746964_ia" unitRef="pure">3</iic-com:NumeroRegistroClase>
<iic-com:DenominacionClase contextRef="FIM_S12026_V-02746964_ia">CLASE P</iic-com:DenominacionClase>
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<iic-com-fon:RentabilidadMaximaFecha contextRef="FIM_S12026_V-02746964_dly3">2023-01-03</iic-com-fon:RentabilidadMaximaFecha>
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<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_S12026_V-02746964_dpq3" unitRef="pure">0.08</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_S12026_V-02746964_dpy" unitRef="pure">0.11</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_S12026_V-02746964_dpy2" unitRef="pure">0.12</iic-com-fon:VolatilidadLetrasTesoro>
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<iic-com-fon:VolatilidadElemento contextRef="FIM_S12026_V-02746964_da">BENCHMARK JP MORGAN ASIA CREDIT</iic-com-fon:VolatilidadElemento>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_S12026_V-02746964_daa" unitRef="pure">2.94</iic-com-fon:VolatilidadElementoValor>
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</iic-com:ContenidoFicheroAdjunto>
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</iic-com:InversionesFinancierasImporte>
</iic-com:InversionesFinancierasAdquisicionTemporalActivos>
<iic-com:InversionesFinancierasAdquisicionTemporalActivosTotal>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_S12026_V-02746964_ia" unitRef="euro">0.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_S12026_V-02746964_ia" unitRef="pure">0.00</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_S12026_V-02746964_ipy" unitRef="euro">100000.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_S12026_V-02746964_ipy" unitRef="pure">1.91</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
</iic-com:InversionesFinancierasAdquisicionTemporalActivosTotal>
<iic-com:InversionesFinancierasRF>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_S12026_V-02746964_ia" unitRef="euro">0.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_S12026_V-02746964_ia" unitRef="pure">0.00</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_S12026_V-02746964_ipy" unitRef="euro">100000.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_S12026_V-02746964_ipy" unitRef="pure">1.91</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
</iic-com:InversionesFinancierasRF>
<iic-com:InversionesFinancierasTotalInversion>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_S12026_V-02746964_ia" unitRef="euro">0.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_S12026_V-02746964_ia" unitRef="pure">0.00</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_S12026_V-02746964_ipy" unitRef="euro">100000.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_S12026_V-02746964_ipy" unitRef="pure">1.91</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
</iic-com:InversionesFinancierasTotalInversion>
</iic-com:InversionesFinancierasInterior>
<iic-com:InversionesFinancierasExterior>
<iic-com:InversionesFinancierasDPMas1Anno>
<iic-com:CodigoISIN contextRef="FIM_S12026_V-02746964_ia">USY6142NAJ73</iic-com:CodigoISIN>
<iic-com:InversionesFinancierasDescripcion contextRef="FIM_S12026_V-02746964_ia">Bonos|MONGOLIA|3,312|2030-02-25</iic-com:InversionesFinancierasDescripcion>
<dgi-lc-int:Xcode_ISO4217.USD contextRef="FIM_S12026_V-02746964_da">USD</dgi-lc-int:Xcode_ISO4217.USD>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_S12026_V-02746964_ia" unitRef="euro">0.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_S12026_V-02746964_ia" unitRef="pure">0.00</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_S12026_V-02746964_ipy" unitRef="euro">175272.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_S12026_V-02746964_ipy" unitRef="pure">3.34</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
</iic-com:InversionesFinancierasDPMas1Anno>
<iic-com:InversionesFinancierasDPMas1Anno>
<iic-com:CodigoISIN contextRef="FIM_S12026_V-02746964_ia">USQ82780AF65</iic-com:CodigoISIN>
<iic-com:InversionesFinancierasDescripcion contextRef="FIM_S12026_V-02746964_ia">Obligaciones|SANTOS FINANCE LTD|1,824|2031-04-2</iic-com:InversionesFinancierasDescripcion>
<dgi-lc-int:Xcode_ISO4217.USD contextRef="FIM_S12026_V-02746964_da">USD</dgi-lc-int:Xcode_ISO4217.USD>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_S12026_V-02746964_ia" unitRef="euro">164353.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_S12026_V-02746964_ia" unitRef="pure">4.78</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_S12026_V-02746964_ipy" unitRef="euro">159496.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_S12026_V-02746964_ipy" unitRef="pure">3.04</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
</iic-com:InversionesFinancierasDPMas1Anno>
<iic-com:InversionesFinancierasDPMas1Anno>
<iic-com:CodigoISIN contextRef="FIM_S12026_V-02746964_ia">USY7140WAG34</iic-com:CodigoISIN>
<iic-com:InversionesFinancierasDescripcion contextRef="FIM_S12026_V-02746964_ia">Obligaciones|INDONESIA ASAHAN ALU|2,900|2050-05</iic-com:InversionesFinancierasDescripcion>
<dgi-lc-int:Xcode_ISO4217.USD contextRef="FIM_S12026_V-02746964_da">USD</dgi-lc-int:Xcode_ISO4217.USD>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_S12026_V-02746964_ia" unitRef="euro">0.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_S12026_V-02746964_ia" unitRef="pure">0.00</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_S12026_V-02746964_ipy" unitRef="euro">166682.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_S12026_V-02746964_ipy" unitRef="pure">3.18</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
</iic-com:InversionesFinancierasDPMas1Anno>
<iic-com:InversionesFinancierasDPMas1Anno>
<iic-com:CodigoISIN contextRef="FIM_S12026_V-02746964_ia">USY7329CAA37</iic-com:CodigoISIN>
<iic-com:InversionesFinancierasDescripcion contextRef="FIM_S12026_V-02746964_ia">Obligaciones|ROP SUKUK TRUST|2,522|2029-06-06</iic-com:InversionesFinancierasDescripcion>
<dgi-lc-int:Xcode_ISO4217.USD contextRef="FIM_S12026_V-02746964_da">USD</dgi-lc-int:Xcode_ISO4217.USD>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_S12026_V-02746964_ia" unitRef="euro">0.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_S12026_V-02746964_ia" unitRef="pure">0.00</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_S12026_V-02746964_ipy" unitRef="euro">261989.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_S12026_V-02746964_ipy" unitRef="pure">5.00</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
</iic-com:InversionesFinancierasDPMas1Anno>
<iic-com:InversionesFinancierasDPMas1Anno>
<iic-com:CodigoISIN contextRef="FIM_S12026_V-02746964_ia">XS2339967932</iic-com:CodigoISIN>
<iic-com:InversionesFinancierasDescripcion contextRef="FIM_S12026_V-02746964_ia">Obligaciones|DUA CAPITAL|1,390|2031-05-11</iic-com:InversionesFinancierasDescripcion>
<dgi-lc-int:Xcode_ISO4217.USD contextRef="FIM_S12026_V-02746964_da">USD</dgi-lc-int:Xcode_ISO4217.USD>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_S12026_V-02746964_ia" unitRef="euro">160471.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_S12026_V-02746964_ia" unitRef="pure">4.67</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_S12026_V-02746964_ipy" unitRef="euro">157472.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_S12026_V-02746964_ipy" unitRef="pure">3.00</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
</iic-com:InversionesFinancierasDPMas1Anno>
<iic-com:InversionesFinancierasDPMas1Anno>
<iic-com:CodigoISIN contextRef="FIM_S12026_V-02746964_ia">XS2841151553</iic-com:CodigoISIN>
<iic-com:InversionesFinancierasDescripcion contextRef="FIM_S12026_V-02746964_ia">Obligaciones|CHINA GREATWALL|3,575|2070-07-02</iic-com:InversionesFinancierasDescripcion>
<dgi-lc-int:Xcode_ISO4217.USD contextRef="FIM_S12026_V-02746964_da">USD</dgi-lc-int:Xcode_ISO4217.USD>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_S12026_V-02746964_ia" unitRef="euro">179471.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_S12026_V-02746964_ia" unitRef="pure">5.22</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_S12026_V-02746964_ipy" unitRef="euro">177064.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_S12026_V-02746964_ipy" unitRef="pure">3.38</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
</iic-com:InversionesFinancierasDPMas1Anno>
<iic-com:InversionesFinancierasDPMas1Anno>
<iic-com:CodigoISIN contextRef="FIM_S12026_V-02746964_ia">US912810UP11</iic-com:CodigoISIN>
<iic-com:InversionesFinancierasDescripcion contextRef="FIM_S12026_V-02746964_ia">Obligaciones|ESTADO USA|2,312|2055-11-15</iic-com:InversionesFinancierasDescripcion>
<dgi-lc-int:Xcode_ISO4217.USD contextRef="FIM_S12026_V-02746964_da">USD</dgi-lc-int:Xcode_ISO4217.USD>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_S12026_V-02746964_ia" unitRef="euro">249045.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_S12026_V-02746964_ia" unitRef="pure">7.25</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_S12026_V-02746964_ipy" unitRef="euro">0.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_S12026_V-02746964_ipy" unitRef="pure">0.00</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
</iic-com:InversionesFinancierasDPMas1Anno>
<iic-com:InversionesFinancierasDPMas1AnnoTotal>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_S12026_V-02746964_ia" unitRef="euro">753340.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_S12026_V-02746964_ia" unitRef="pure">21.93</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_S12026_V-02746964_ipy" unitRef="euro">1097975.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_S12026_V-02746964_ipy" unitRef="pure">20.94</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
</iic-com:InversionesFinancierasDPMas1AnnoTotal>
<iic-com:InversionesFinancierasDPMenos1Anno>
<iic-com:CodigoISIN contextRef="FIM_S12026_V-02746964_ia">US91282CJP77</iic-com:CodigoISIN>
<iic-com:InversionesFinancierasDescripcion contextRef="FIM_S12026_V-02746964_ia">Bonos|ESTADO USA|2,187|2026-12-15</iic-com:InversionesFinancierasDescripcion>
<dgi-lc-int:Xcode_ISO4217.USD contextRef="FIM_S12026_V-02746964_da">USD</dgi-lc-int:Xcode_ISO4217.USD>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_S12026_V-02746964_ia" unitRef="euro">175544.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_S12026_V-02746964_ia" unitRef="pure">5.11</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_S12026_V-02746964_ipy" unitRef="euro">0.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_S12026_V-02746964_ipy" unitRef="pure">0.00</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
</iic-com:InversionesFinancierasDPMenos1Anno>
<iic-com:InversionesFinancierasDPMenos1AnnoTotal>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_S12026_V-02746964_ia" unitRef="euro">175544.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_S12026_V-02746964_ia" unitRef="pure">5.11</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_S12026_V-02746964_ipy" unitRef="euro">0.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_S12026_V-02746964_ipy" unitRef="pure">0.00</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
</iic-com:InversionesFinancierasDPMenos1AnnoTotal>
<iic-com:InversionesFinancierasRFCotizadaMas1Anno>
<iic-com:CodigoISIN contextRef="FIM_S12026_V-02746964_ia">USN57445AB99</iic-com:CodigoISIN>
<iic-com:InversionesFinancierasDescripcion contextRef="FIM_S12026_V-02746964_ia">Obligaciones|MINEJESA CAPITAL BV|2,812|2037-08-</iic-com:InversionesFinancierasDescripcion>
<dgi-lc-int:Xcode_ISO4217.USD contextRef="FIM_S12026_V-02746964_da">USD</dgi-lc-int:Xcode_ISO4217.USD>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_S12026_V-02746964_ia" unitRef="euro">0.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_S12026_V-02746964_ia" unitRef="pure">0.00</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_S12026_V-02746964_ipy" unitRef="euro">168876.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_S12026_V-02746964_ipy" unitRef="pure">3.22</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
</iic-com:InversionesFinancierasRFCotizadaMas1Anno>
<iic-com:InversionesFinancierasRFCotizadaMas1Anno>
<iic-com:CodigoISIN contextRef="FIM_S12026_V-02746964_ia">USJ64264AG96</iic-com:CodigoISIN>
<iic-com:InversionesFinancierasDescripcion contextRef="FIM_S12026_V-02746964_ia">Bonos|RAKUTEN|5,625|2027-02-15</iic-com:InversionesFinancierasDescripcion>
<dgi-lc-int:Xcode_ISO4217.USD contextRef="FIM_S12026_V-02746964_da">USD</dgi-lc-int:Xcode_ISO4217.USD>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_S12026_V-02746964_ia" unitRef="euro">0.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_S12026_V-02746964_ia" unitRef="pure">0.00</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_S12026_V-02746964_ipy" unitRef="euro">181864.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_S12026_V-02746964_ipy" unitRef="pure">3.47</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
</iic-com:InversionesFinancierasRFCotizadaMas1Anno>
<iic-com:InversionesFinancierasRFCotizadaMas1Anno>
<iic-com:CodigoISIN contextRef="FIM_S12026_V-02746964_ia">USQ66345AB78</iic-com:CodigoISIN>
<iic-com:InversionesFinancierasDescripcion contextRef="FIM_S12026_V-02746964_ia">Obligaciones|NEWCASTLE COAL INFRA|2,350|2031-05</iic-com:InversionesFinancierasDescripcion>
<dgi-lc-int:Xcode_ISO4217.USD contextRef="FIM_S12026_V-02746964_da">USD</dgi-lc-int:Xcode_ISO4217.USD>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_S12026_V-02746964_ia" unitRef="euro">0.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_S12026_V-02746964_ia" unitRef="pure">0.00</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_S12026_V-02746964_ipy" unitRef="euro">168032.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_S12026_V-02746964_ipy" unitRef="pure">3.20</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
</iic-com:InversionesFinancierasRFCotizadaMas1Anno>
<iic-com:InversionesFinancierasRFCotizadaMas1Anno>
<iic-com:CodigoISIN contextRef="FIM_S12026_V-02746964_ia">USY7140QAA95</iic-com:CodigoISIN>
<iic-com:InversionesFinancierasDescripcion contextRef="FIM_S12026_V-02746964_ia">Obligaciones|CIKARANG LISTRINDO|2,825|2035-03-1</iic-com:InversionesFinancierasDescripcion>
<dgi-lc-int:Xcode_ISO4217.USD contextRef="FIM_S12026_V-02746964_da">USD</dgi-lc-int:Xcode_ISO4217.USD>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_S12026_V-02746964_ia" unitRef="euro">0.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_S12026_V-02746964_ia" unitRef="pure">0.00</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_S12026_V-02746964_ipy" unitRef="euro">173565.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_S12026_V-02746964_ipy" unitRef="pure">3.31</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
</iic-com:InversionesFinancierasRFCotizadaMas1Anno>
<iic-com:InversionesFinancierasRFCotizadaMas1Anno>
<iic-com:CodigoISIN contextRef="FIM_S12026_V-02746964_ia">USY7141BAC73</iic-com:CodigoISIN>
<iic-com:InversionesFinancierasDescripcion contextRef="FIM_S12026_V-02746964_ia">Obligaciones|FREEPORT INDONESIA|3,100|2052-04-1</iic-com:InversionesFinancierasDescripcion>
<dgi-lc-int:Xcode_ISO4217.USD contextRef="FIM_S12026_V-02746964_da">USD</dgi-lc-int:Xcode_ISO4217.USD>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_S12026_V-02746964_ia" unitRef="euro">0.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_S12026_V-02746964_ia" unitRef="pure">0.00</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_S12026_V-02746964_ipy" unitRef="euro">173720.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_S12026_V-02746964_ipy" unitRef="pure">3.31</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
</iic-com:InversionesFinancierasRFCotizadaMas1Anno>
<iic-com:InversionesFinancierasRFCotizadaMas1Anno>
<iic-com:CodigoISIN contextRef="FIM_S12026_V-02746964_ia">USY77108AF80</iic-com:CodigoISIN>
<iic-com:InversionesFinancierasDescripcion contextRef="FIM_S12026_V-02746964_ia">Obligaciones|KIAOMI CLASS B|2,050|2051-07-14</iic-com:InversionesFinancierasDescripcion>
<dgi-lc-int:Xcode_ISO4217.USD contextRef="FIM_S12026_V-02746964_da">USD</dgi-lc-int:Xcode_ISO4217.USD>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_S12026_V-02746964_ia" unitRef="euro">0.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_S12026_V-02746964_ia" unitRef="pure">0.00</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_S12026_V-02746964_ipy" unitRef="euro">204608.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_S12026_V-02746964_ipy" unitRef="pure">3.90</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
</iic-com:InversionesFinancierasRFCotizadaMas1Anno>
<iic-com:InversionesFinancierasRFCotizadaMas1Anno>
<iic-com:CodigoISIN contextRef="FIM_S12026_V-02746964_ia">USY7749XAY77</iic-com:CodigoISIN>
<iic-com:InversionesFinancierasDescripcion contextRef="FIM_S12026_V-02746964_ia">Obligaciones|SHINHAN FINANCIAL GR|1,437|2065-11</iic-com:InversionesFinancierasDescripcion>
<dgi-lc-int:Xcode_ISO4217.USD contextRef="FIM_S12026_V-02746964_da">USD</dgi-lc-int:Xcode_ISO4217.USD>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_S12026_V-02746964_ia" unitRef="euro">0.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_S12026_V-02746964_ia" unitRef="pure">0.00</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_S12026_V-02746964_ipy" unitRef="euro">168653.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_S12026_V-02746964_ipy" unitRef="pure">3.22</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
</iic-com:InversionesFinancierasRFCotizadaMas1Anno>
<iic-com:InversionesFinancierasRFCotizadaMas1Anno>
<iic-com:CodigoISIN contextRef="FIM_S12026_V-02746964_ia">XS2051369671</iic-com:CodigoISIN>
<iic-com:InversionesFinancierasDescripcion contextRef="FIM_S12026_V-02746964_ia">Obligaciones|POWER FINANCE CORP|1,950|2029-09-1</iic-com:InversionesFinancierasDescripcion>
<dgi-lc-int:Xcode_ISO4217.USD contextRef="FIM_S12026_V-02746964_da">USD</dgi-lc-int:Xcode_ISO4217.USD>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_S12026_V-02746964_ia" unitRef="euro">169248.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_S12026_V-02746964_ia" unitRef="pure">4.93</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_S12026_V-02746964_ipy" unitRef="euro">166675.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_S12026_V-02746964_ipy" unitRef="pure">3.18</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
</iic-com:InversionesFinancierasRFCotizadaMas1Anno>
<iic-com:InversionesFinancierasRFCotizadaMas1Anno>
<iic-com:CodigoISIN contextRef="FIM_S12026_V-02746964_ia">XS2182954797</iic-com:CodigoISIN>
<iic-com:InversionesFinancierasDescripcion contextRef="FIM_S12026_V-02746964_ia">Obligaciones|PHOENIX GROUP HOLDIN|2,375|2031-09</iic-com:InversionesFinancierasDescripcion>
<dgi-lc-int:Xcode_ISO4217.USD contextRef="FIM_S12026_V-02746964_da">USD</dgi-lc-int:Xcode_ISO4217.USD>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_S12026_V-02746964_ia" unitRef="euro">0.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_S12026_V-02746964_ia" unitRef="pure">0.00</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_S12026_V-02746964_ipy" unitRef="euro">170144.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_S12026_V-02746964_ipy" unitRef="pure">3.25</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
</iic-com:InversionesFinancierasRFCotizadaMas1Anno>
<iic-com:InversionesFinancierasRFCotizadaMas1Anno>
<iic-com:CodigoISIN contextRef="FIM_S12026_V-02746964_ia">XS2191367494</iic-com:CodigoISIN>
<iic-com:InversionesFinancierasDescripcion contextRef="FIM_S12026_V-02746964_ia">Obligaciones|PLDT|1,250|2031-01-23</iic-com:InversionesFinancierasDescripcion>
<dgi-lc-int:Xcode_ISO4217.USD contextRef="FIM_S12026_V-02746964_da">USD</dgi-lc-int:Xcode_ISO4217.USD>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_S12026_V-02746964_ia" unitRef="euro">0.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_S12026_V-02746964_ia" unitRef="pure">0.00</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_S12026_V-02746964_ipy" unitRef="euro">233689.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_S12026_V-02746964_ipy" unitRef="pure">4.46</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
</iic-com:InversionesFinancierasRFCotizadaMas1Anno>
<iic-com:InversionesFinancierasRFCotizadaMas1Anno>
<iic-com:CodigoISIN contextRef="FIM_S12026_V-02746964_ia">XS2306962841</iic-com:CodigoISIN>
<iic-com:InversionesFinancierasDescripcion contextRef="FIM_S12026_V-02746964_ia">Obligaciones|NBK TIER 1 FNC|1,812|2070-08-24</iic-com:InversionesFinancierasDescripcion>
<dgi-lc-int:Xcode_ISO4217.USD contextRef="FIM_S12026_V-02746964_da">USD</dgi-lc-int:Xcode_ISO4217.USD>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_S12026_V-02746964_ia" unitRef="euro">261887.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_S12026_V-02746964_ia" unitRef="pure">7.62</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_S12026_V-02746964_ipy" unitRef="euro">251103.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_S12026_V-02746964_ipy" unitRef="pure">4.79</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
</iic-com:InversionesFinancierasRFCotizadaMas1Anno>
<iic-com:InversionesFinancierasRFCotizadaMas1Anno>
<iic-com:CodigoISIN contextRef="FIM_S12026_V-02746964_ia">XS2800583606</iic-com:CodigoISIN>
<iic-com:InversionesFinancierasDescripcion contextRef="FIM_S12026_V-02746964_ia">Bonos|FAR EAST HORIZON LTD|3,312|2027-04-16</iic-com:InversionesFinancierasDescripcion>
<dgi-lc-int:Xcode_ISO4217.USD contextRef="FIM_S12026_V-02746964_da">USD</dgi-lc-int:Xcode_ISO4217.USD>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_S12026_V-02746964_ia" unitRef="euro">0.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_S12026_V-02746964_ia" unitRef="pure">0.00</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_S12026_V-02746964_ipy" unitRef="euro">173968.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_S12026_V-02746964_ipy" unitRef="pure">3.32</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
</iic-com:InversionesFinancierasRFCotizadaMas1Anno>
<iic-com:InversionesFinancierasRFCotizadaMas1Anno>
<iic-com:CodigoISIN contextRef="FIM_S12026_V-02746964_ia">XS2824215425</iic-com:CodigoISIN>
<iic-com:InversionesFinancierasDescripcion contextRef="FIM_S12026_V-02746964_ia">Obligaciones|COASTAL EMERALD|3,250|2070-11-30</iic-com:InversionesFinancierasDescripcion>
<dgi-lc-int:Xcode_ISO4217.USD contextRef="FIM_S12026_V-02746964_da">USD</dgi-lc-int:Xcode_ISO4217.USD>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_S12026_V-02746964_ia" unitRef="euro">178307.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_S12026_V-02746964_ia" unitRef="pure">5.19</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_S12026_V-02746964_ipy" unitRef="euro">175389.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_S12026_V-02746964_ipy" unitRef="pure">3.35</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
</iic-com:InversionesFinancierasRFCotizadaMas1Anno>
<iic-com:InversionesFinancierasRFCotizadaMas1Anno>
<iic-com:CodigoISIN contextRef="FIM_S12026_V-02746964_ia">XS2922957746</iic-com:CodigoISIN>
<iic-com:InversionesFinancierasDescripcion contextRef="FIM_S12026_V-02746964_ia">Bonos|FORTUNE STAR BVI|4,250|2028-05-19</iic-com:InversionesFinancierasDescripcion>
<dgi-lc-int:Xcode_ISO4217.USD contextRef="FIM_S12026_V-02746964_da">USD</dgi-lc-int:Xcode_ISO4217.USD>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_S12026_V-02746964_ia" unitRef="euro">0.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_S12026_V-02746964_ia" unitRef="pure">0.00</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_S12026_V-02746964_ipy" unitRef="euro">174712.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_S12026_V-02746964_ipy" unitRef="pure">3.33</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
</iic-com:InversionesFinancierasRFCotizadaMas1Anno>
<iic-com:InversionesFinancierasRFCotizadaMas1Anno>
<iic-com:CodigoISIN contextRef="FIM_S12026_V-02746964_ia">XS3094282343</iic-com:CodigoISIN>
<iic-com:InversionesFinancierasDescripcion contextRef="FIM_S12026_V-02746964_ia">Obligaciones|MTR CORP|2,812|2070-12-24</iic-com:InversionesFinancierasDescripcion>
<dgi-lc-int:Xcode_ISO4217.USD contextRef="FIM_S12026_V-02746964_da">USD</dgi-lc-int:Xcode_ISO4217.USD>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_S12026_V-02746964_ia" unitRef="euro">180587.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_S12026_V-02746964_ia" unitRef="pure">5.26</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_S12026_V-02746964_ipy" unitRef="euro">178865.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_S12026_V-02746964_ipy" unitRef="pure">3.41</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
</iic-com:InversionesFinancierasRFCotizadaMas1Anno>
<iic-com:InversionesFinancierasRFCotizadaMas1Anno>
<iic-com:CodigoISIN contextRef="FIM_S12026_V-02746964_ia">US62828M2D24</iic-com:CodigoISIN>
<iic-com:InversionesFinancierasDescripcion contextRef="FIM_S12026_V-02746964_ia">Bonos|MUTHHOT FINANCE|3,187|2029-04-23</iic-com:InversionesFinancierasDescripcion>
<dgi-lc-int:Xcode_ISO4217.USD contextRef="FIM_S12026_V-02746964_da">USD</dgi-lc-int:Xcode_ISO4217.USD>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_S12026_V-02746964_ia" unitRef="euro">0.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_S12026_V-02746964_ia" unitRef="pure">0.00</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_S12026_V-02746964_ipy" unitRef="euro">173136.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_S12026_V-02746964_ipy" unitRef="pure">3.30</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
</iic-com:InversionesFinancierasRFCotizadaMas1Anno>
<iic-com:InversionesFinancierasRFCotizadaMas1Anno>
<iic-com:CodigoISIN contextRef="FIM_S12026_V-02746964_ia">US606822DP65</iic-com:CodigoISIN>
<iic-com:InversionesFinancierasDescripcion contextRef="FIM_S12026_V-02746964_ia">Obligaciones|MITSUBISHI TOKYO FIN|3,175|2070-01</iic-com:InversionesFinancierasDescripcion>
<dgi-lc-int:Xcode_ISO4217.USD contextRef="FIM_S12026_V-02746964_da">USD</dgi-lc-int:Xcode_ISO4217.USD>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_S12026_V-02746964_ia" unitRef="euro">174993.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_S12026_V-02746964_ia" unitRef="pure">5.09</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_S12026_V-02746964_ipy" unitRef="euro">0.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_S12026_V-02746964_ipy" unitRef="pure">0.00</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
</iic-com:InversionesFinancierasRFCotizadaMas1Anno>
<iic-com:InversionesFinancierasRFCotizadaMas1Anno>
<iic-com:CodigoISIN contextRef="FIM_S12026_V-02746964_ia">USJ54675BE26</iic-com:CodigoISIN>
<iic-com:InversionesFinancierasDescripcion contextRef="FIM_S12026_V-02746964_ia">Obligaciones|NIPPO LIFE INSURANCE|3,250|2055-04</iic-com:InversionesFinancierasDescripcion>
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<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_S12026_V-02746964_ipy" unitRef="pure">0.00</iic-com:InversionesFinancierasPorcentaje>
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<iic-com:CodigoISIN contextRef="FIM_S12026_V-02746964_ia">USY3004DAD67</iic-com:CodigoISIN>
<iic-com:InversionesFinancierasDescripcion contextRef="FIM_S12026_V-02746964_ia">Obligaciones|GC TREASURY CENTRE|3,250|2070-12-1</iic-com:InversionesFinancierasDescripcion>
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<iic-com:InversionesFinancierasImporte>
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<iic-com:InversionesFinancierasImporte>
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<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_S12026_V-02746964_ipy" unitRef="euro">0.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_S12026_V-02746964_ipy" unitRef="pure">0.00</iic-com:InversionesFinancierasPorcentaje>
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<iic-com:InversionesFinancierasDescripcion contextRef="FIM_S12026_V-02746964_ia">Obligaciones|MAADEN SUKUK|2,625|2036-01-29</iic-com:InversionesFinancierasDescripcion>
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<iic-com:InversionesFinancierasImporte>
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<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_S12026_V-02746964_ipy" unitRef="euro">0.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_S12026_V-02746964_ipy" unitRef="pure">0.00</iic-com:InversionesFinancierasPorcentaje>
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<iic-com:CodigoISIN contextRef="FIM_S12026_V-02746964_ia">XS3277009877</iic-com:CodigoISIN>
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<iic-com:InversionesFinancierasImporte>
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<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_S12026_V-02746964_ipy" unitRef="euro">0.00</iic-com:InversionesFinancierasValor>
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<iic-com:CodigoISIN contextRef="FIM_S12026_V-02746964_ia">US86562MEK27</iic-com:CodigoISIN>
<iic-com:InversionesFinancierasDescripcion contextRef="FIM_S12026_V-02746964_ia">Obligaciones|MITSUI TRUST HOLDING|2,667|2041-03</iic-com:InversionesFinancierasDescripcion>
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<iic-com:InversionesFinancierasImporte>
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<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_S12026_V-02746964_ipy" unitRef="euro">0.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_S12026_V-02746964_ipy" unitRef="pure">0.00</iic-com:InversionesFinancierasPorcentaje>
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<iic-com:CodigoISIN contextRef="FIM_S12026_V-02746964_ia">USJ45992RQ93</iic-com:CodigoISIN>
<iic-com:InversionesFinancierasDescripcion contextRef="FIM_S12026_V-02746964_ia">Obligaciones|MIZUHO BANK LTD|2,886|2046-04-16</iic-com:InversionesFinancierasDescripcion>
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<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_S12026_V-02746964_ia" unitRef="euro">177150.00</iic-com:InversionesFinancierasValor>
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<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_S12026_V-02746964_ipy" unitRef="euro">0.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_S12026_V-02746964_ipy" unitRef="pure">0.00</iic-com:InversionesFinancierasPorcentaje>
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<iic-com:InversionesFinancierasDescripcion contextRef="FIM_S12026_V-02746964_ia">Obligaciones|ZHONGAN ONLINE PC IN|1,750|2026-03</iic-com:InversionesFinancierasDescripcion>
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<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_S12026_V-02746964_ipy" unitRef="euro">212684.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_S12026_V-02746964_ipy" unitRef="pure">4.06</iic-com:InversionesFinancierasPorcentaje>
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<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_S12026_V-02746964_ia" unitRef="pure">0.00</iic-com:InversionesFinancierasPorcentaje>
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<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_S12026_V-02746964_ia" unitRef="pure">90.80</iic-com:InversionesFinancierasPorcentaje>
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<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_S12026_V-02746964_ipy" unitRef="euro">4247658.00</iic-com:InversionesFinancierasValor>
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</iic-com:ContenidoFicheroAdjunto>
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<iic-com:NombreFicheroAdjunto contextRef="FIM_S12026_V-02746964_da">Distribucion2.png</iic-com:NombreFicheroAdjunto>
<iic-com:TipoMimeFicheroAdjunto contextRef="FIM_S12026_V-02746964_da">png</iic-com:TipoMimeFicheroAdjunto>
<iic-com:ContenidoFicheroAdjunto 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<iic-com:NombreFicheroAdjunto contextRef="FIM_S12026_V-02746964_da">Distribucion3.png</iic-com:NombreFicheroAdjunto>
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</iic-com:ContenidoFicheroAdjunto>
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<iic-com:NombreFicheroAdjunto contextRef="FIM_S12026_V-02746964_da">Distribucion4.png</iic-com:NombreFicheroAdjunto>
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<iic-com:ExplicacionHechosRelevantes contextRef="FIM_S12026_V-02746964_da">c.) Con fecha 27 de Mayo, se produci&#243; en el GVC Gaesco Asian Fixed Income Fund, un reembolso que supone una disminuci&#243;n superior al 20% del patrimonio del fondo, concretamente el 26,2%.</iic-com:ExplicacionHechosRelevantes>
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<iic-com:AnexoOperacionesVinculadas contextRef="FIM_S12026_V-02746964_da">d.)  Durante el periodo se han efectuado operaciones de pacto de recompra con la Entidad Depositaria por importe de medio 4,5 millones de euros en concepto de compra, el 0,54% del patrimonio medio, y por importe medio de 4,6003 millones de euros en concepto de venta, que supone un 0,55% del patrimonio medio.

g.) El importe de los ingresos percibidos por entidades del grupo de la Gestora que tienen como origen comisiones o gastos satisfechos por la IIC asciende a 459,23 euros, lo que supone un 0,01% sobre el patrimonio medio de la IIC en el per&#237;odo de referencia.</iic-com:AnexoOperacionesVinculadas>
<iic-com:ExplicacionInformePeriodico contextRef="FIM_S12026_V-02746964_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.
 Durante el segundo trimestre de 2026, la curva de tipos de los bonos del Tesoro de EE. UU. se aplan&#243;, debido a que los tipos de corto plazo se vieron sometidos a una presi&#243;n alcista debido a unos datos econ&#243;micos mejores de lo esperado y al tono m&#225;s agresivo del reci&#233;n nombrado presidente de la Fed, Kevin Warsh, quien reiter&#243; su postura. El tipo de los bonos del Tesoro de EE. UU. a 2 a&#241;os subi&#243; 38 puntos b&#225;sicos, hasta el 4,18 %. El reajuste de precios, en l&#237;nea con una pol&#237;tica monetaria m&#225;s restrictiva, se hizo especialmente evidente tras la reuni&#243;n del FOMC de junio, cuando el rendimiento a dos a&#241;os subi&#243; bruscamente al indicar los responsables pol&#237;ticos la posibilidad de una subida de tipos a finales de a&#241;o. El mercado tuvo que pasar a cotizar un cambio de previsiones, que distaba mucho de las iniciales de principios del primer trimestre del a&#241;o. Los rendimientos a m&#225;s largo plazo tambi&#233;n subieron inicialmente, para luego retroceder desde sus m&#225;ximos trimestrales, ya que los avances en las negociaciones de alto el fuego entre EE. UU. e Ir&#225;n y la ca&#237;da de los precios del petr&#243;leo contribuyeron a moderar las preocupaciones sobre la inflaci&#243;n a largo plazo. El rendimiento de los bonos del Tesoro estadounidense a 30 a&#241;os cerr&#243; el trimestre 4 puntos b&#225;sicos al alza, situ&#225;ndose en torno al 4,95 %. En general, el &#237;ndice Bloomberg de bonos del Tesoro de EE. UU. obtuvo una rentabilidad del 0,32 % en el segundo trimestre, al compensar los ingresos por cupones la modesta ca&#237;da de los precios. El &#237;ndice JP Morgan Asia de cr&#233;dito (JACI Hedged EUR) obtuvo una rentabilidad del 1,27 % durante el trimestre. Los bonos con calificaci&#243;n de inversi&#243;n (IG) y de alto rendimiento (HY) registraron una rentabilidad del 0,91 % y del 3,70 %, respectivamente, superando los HY a los primeros debido a su perfil de menor duraci&#243;n, en un entorno de subida de tipos y a un mayor rendimiento por cup&#243;n. Los diferenciales de cr&#233;dito se redujeron en general durante el trimestre, y el diferencial global del JACI se redujo en unos 23 puntos b&#225;sicos, hasta situarse en 137 puntos b&#225;sicos. Los cr&#233;ditos de Oriente Medio obtuvieron mejores resultados, ya que el estrechamiento de los diferenciales de cr&#233;dito impuls&#243; la recuperaci&#243;n de los precios. Los datos de empleo de junio en EE. UU. sorprendieron a la baja, situ&#225;ndose en 57 000 frente a la cifra de consenso de 113 000. Por ello, una subida de tipos por parte de la Fed a corto plazo se volvi&#243; menos probable a finales del periodo, seg&#250;n los precios y previsiones que hizo el   mercado. Dicho esto, los mercados siguen a la espera de pruebas m&#225;s concretas de una tendencia a la baja de la inflaci&#243;n tras el alto el fuego, que marcaran el devenir de la segunda parte del a&#241;o.
  
 b) Decisiones generales de inversi&#243;n adoptadas.
  
 Durante el trimestre, mantuvimos la duraci&#243;n de la cartera entre 4,6 y 4,8 a&#241;os, lo que supone una ligera sobreponderaci&#243;n de entre 0,2 y 0,4 a&#241;os respecto al &#237;ndice de referencia. Este posicionamiento refleja nuestra visi&#243;n constructiva sobre los bonos, cuyos rendimientos se han acercado a niveles que consideramos atractivos desde una perspectiva a medio plazo. El nivel de efectivo aument&#243; ligeramente del 6 % al 9 %, al haber inyectado efectivo para aprovechar oportunidades de emisi&#243;n primaria durante este periodo vol&#225;til.
  
 c) &#205;ndice de referencia.
  
 La IIC se gestiona activamente conforme a sus objetivos y pol&#237;tica de inversi&#243;n, de forma que su gesti&#243;n no est&#225; vinculada ni limitada por ning&#250;n &#237;ndice de referencia, sino que toma como referencia el comportamiento del &#237;ndice en t&#233;rminos meramente informativos o comparativos. El Tracking error o desviaci&#243;n efectiva de la IIC con respecto a su &#237;ndice de referencia ha sido del 2,91% durante el trimestre y en los &#250;ltimos doce meses ha sido del 4,41%. Un tracking error superior al 4% indica una gesti&#243;n activa.
  
 La rentabilidad neta de la IIC en el periodo ha sido del -0,96%. En el mismo periodo el &#237;ndice de referencia ha obtenido una rentabilidad de 4,14%.
  
  
 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 negativa del -34,48% y el n&#250;mero de participes ha registrado una variaci&#243;n negativa de -15 participes, lo que supone una variaci&#243;n del -9,8%.   La rentabilidad neta de la IIC durante el periodo ha sido del -0,96%, con un impacto total de los gastos soportados en el mismo per&#237;odo del 1%. 
  
 e) Rendimiento del fondo en comparaci&#243;n con el resto de fondos de la gestora.
  
  
 La IIC ha obtenido una rentabilidad neta en el periodo de un -0,96%, a su vez durante el mismo periodo el conjunto de fondos gestionados por GVC Gaesco Gesti&#243;n SGIIC, S.A. ha registrado una rentabilidad media durante el periodo del  5,70%.
 En el cuadro del apartado 2.2.B) del informe  se puede consultar el rendimiento medio de los fondos agrupados en funcion de su vocaci&#243;n gestora.
  
 2. INFORMACION SOBRE LAS INVERSIONES.
  
 a)      Inversiones concretas realizadas durante el periodo.
 Durante el periodo el Fondo registr&#243; reembolsos que obligaron a la venta de algunas posiciones que manten&#237;amos en cartera. En este apartado citamos ejemplos como, las ventas de, Phoneix Group, Mongolia Intl.y PLDT. Junto a estas , hubo la amortizaci&#243;n de la Shinhan Financial Group. Parte de esta amortizaci&#243;n se destino a compra la compra de Treasury EEUU de corto plazo (vto. dic.26) , a la espera de mayor visibilidad en los tramos largos de la Curva. En el periodo tambi&#233;n se procedi&#243; a renovar la cobertura de tipo de cambio eur&#47;usd que mantenemos desde periodo anterior con contratos de CME. Los principales detractores de rentabilidad en la cartera del fondo fueron: Misuho 5,77% vto 04&#47;26, T  4 5&#47;8 vto 11&#47;55 y Telpm  2,5% vto 01&#47;31. Por el lado positivo, contribuyeron en rendimiento Toptb 6,1 Perp., Pttgc 6,5% Perp. Y Ntbkkk 3 5&#47;8 Perp.
  
  
 b) Operativa de pr&#233;stamo de valores.
  
             La IIC no ha realizado durante el periodo operativa de pr&#233;stamos de valores.
  
 c) Operativa en derivados y adquisici&#243;n temporal de activos.
  
 Durante el periodo el fondo se han realizado operaciones en instrumentos derivados, con finalidad de inversi&#243;n, en: futuros sobre tipo cambio EUR&#47;USD que han proporcionado un resultado global de -142.756,58 euros.  El nominal comprometido en instrumentos derivados supon&#237;a al final del periodo un 87,32%.
  
 El apalancamiento medio de la IIC durante el periodo ha sido del 17,27%.
  
 Durante el periodo se han efectuado operaciones de compra-venta de Deuda P&#250;blica con pacto de recompra (repos) con la distintas entidades por importe de 9,1 millones de euros, que supone un 1,09% del patrimonio medio.
  
 La remuneraci&#243;n media obtenida por la liquidez mantenida por la IIC durante el periodo ha sido del 0,92%.
  
  
 d) Otra informaci&#243;n sobre inversiones.
  
                 En cuanto a productos estructurados, activos en litigio o activos que se incluyan 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 3,22%. En el mismo periodo el &#237;ndice de referencia ha registrado una volatilidad del 2,94%. 
 La duraci&#243;n de la cartera de renta fija a final del trimestre era de 42,19 meses. El c&#225;lculo de la duraci&#243;n para las emisiones flotantes se ha efectuado asimilando la fecha de vencimiento a la pr&#243;xima fecha de renovaci&#243;n de intereses.
 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 invertido. En condiciones normales se tardar&#237;a 4,45 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 valores que integran las carteras de las IIC gestionadas por GVC Gaesco Gesti&#243;n SGIIC se ha hecho, en todo caso, en inter&#233;s exclusivo de los socios y part&#237;cipes 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 empresas que est&#225;n en las carteras de las IIC gestionadas, en especial de aquellas sociedades en las que la posici&#243;n global de las IIC gestionadas por esta entidad gestora fuera mayor o igual al 1 por 100 de su capital social y tuvieran una antig&#252;edad superior a doce meses. Adicionalmente, la Sociedad Gestora tambi&#233;n ejerce el derecho de asistencia y&#47;o voto en aquellos casos en que, no d&#225;ndose las circunstancias anteriores, el emisor se hubiera considerado relevante o existieran derechos econ&#243;micos a favor de los inversores, tales como primas de asistencia a juntas.
  
  
 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.
 Aunque el alto el fuego entre EE. UU. e Ir&#225;n y la reapertura del estrecho de Ormuz han reducido de forma inmediata los riesgos extremos, pensamos que la situaci&#243;n sigue siendo fr&#225;gil y susceptible de sufrir retrocesos. Cualquier nueva interrupci&#243;n de las exportaciones de energ&#237;a podr&#237;a reavivar la volatilidad en todas las clases de activos. En general, creemos que el entorno de inversi&#243;n sigue favoreciendo un enfoque disciplinado orientado al carry. Aunque los riesgos geopol&#237;ticos se han moderado y los fundamentos crediticios siguen siendo favorables, la incertidumbre en torno a la inflaci&#243;n y la pol&#237;tica de los bancos centrales sigue siendo elevada. Por lo tanto, seguimos prefiriendo el tramo medio de la curva frente al tramo largo; por lo tanto, mantenemos una posici&#243;n neutral respecto a la incre&#237;ble sobreponderaci&#243;n de la duraci&#243;n frente al &#237;ndice.</iic-com:ExplicacionInformePeriodico>
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