FONDO NARANJA RENT 2027 I FI 1.0.0 2025-01-01 2025-06-30 FONDO NARANJA RENT 2027 I FI 1.0.0 2024-07-01 2024-12-31 FONDO NARANJA RENT 2027 I FI 1.0.0 2025-01-01 2025-06-30 FONDO NARANJA RENT 2027 I FI 1.0.0 2024-01-01 2024-12-31 FONDO NARANJA RENT 2027 I FI 1.0.0 2025-04-01 2025-06-30 FONDO NARANJA RENT 2027 I FI 1.0.0 2025-01-01 2025-03-31 FONDO NARANJA RENT 2027 I FI 1.0.0 2024-10-01 2024-12-31 FONDO NARANJA RENT 2027 I FI 1.0.0 2024-07-01 2024-09-30 FONDO NARANJA RENT 2027 I FI 1.0.0 2023-01-01 2023-12-31 FONDO NARANJA RENT 2027 I FI 1.0.0 2022-01-01 2022-12-31 FONDO NARANJA RENT 2027 I FI 1.0.0 2020-01-01 2020-12-31 FONDO NARANJA RENT 2027 I FI 1.0.0 2022-01-01 2024-12-31 FONDO NARANJA RENT 2027 I FI 1.0.0 2020-01-01 2024-12-31 FONDO NARANJA RENT 2027 I FI 1.0.0 2025-06-30 FONDO NARANJA RENT 2027 I FI 1.0.0 2024-12-31 FONDO NARANJA RENT 2027 I FI 1.0.0 2023-12-31 FONDO NARANJA RENT 2027 I FI 1.0.0 2022-12-31 iso4217:EUR xbrli:pure FONDO NARANJA RENT 2027 I FI 5807 02 02 2025 EUR A+ false Pº.de la Castellana, 33 Edf.Fortuny 2º planta 28046 Madrid EM info@mutuactivos.com www.mutuactivos.com 05 PASEO DE LA CASTELLANA, 33 EDIFICIO FORTUNY, 2º 28046 MADRID EM info@mutuactivos.com 2023-10-06 08 02 2, en una escala del 1 al 7 Invierte 100% exposición en renta fija pública/privada, incluyendo depósitos e instrumentos del mercado monetario, cotizados o no, con una duración similar al vencimiento estrategia. Hasta 40% deuda subordinada (con derecho de cobro posterior a acreedores comunes),emisores/mercados OCDE (hasta 10% emergentes) con al menos mediana calidad crediticia (mínimo BBB-) o la del R. España si fuera inferior, y hasta un 10% en baja calidad (inferior BBB-) o sin rating. Si hay bajadas sobrevenidas de rating, los activos podrán mantenerse en cartera. La cartera se irá comprando al contado y se prevé mantener los activos hasta el vencimiento de la estrategia, pudiendo haber cambios en las emisiones por criterios de gestión Duración media estimada cartera inicial inferior 3 años No existe exposición riesgo divisa. Tras el horizonte temporal de la estrategia se invertirá en activos que preserven y estabilicen el valor liquidativo, comunicándose a los partícipes dentro de los 3 meses siguientes las nuevas condiciones del FI. Se repartirá vía reembolso de participaciones obligatorio (con fecha valor liquidativo 19.09.2024, 19.03.2025, 19.09.2025, 19.03.2026y 19.09.2026, o siguiente día hábil) un cupón del 1,5% semestral sobre la inversión inicial/mantenida. Se podrá invertir más del 35% del patrimonio en valores emitidos o avalados por un Estado de la UE, una Comunidad Autónoma, una Entidad Local, los Organismos Internacionales de los que España sea miembro y Estados con solvencia no inferior a la de España. La IIC diversifica las inversiones en los activos mencionados anteriormente en, al menos, seis emisiones diferentes. La inversión en valores de una misma emisión no supera el 30% del activo de la IIC. Se podrá operar con derivados negociados en mercados organizados de derivados con la finalidad de cobertura y de inversión y no negociados en mercados organizados de derivados con la finalidad de cobertura y de inversión. Esta operativa comporta riesgos por la posibilidad de que la cobertura no sea perfecta, por el apalancamiento que conllevan y por la inexistencia de una cámara de compensación. El grado máximo de exposición al riesgo de mercado a través de instrumentos financieros derivados es el importe del patrimonio neto. 01 0.00 0.01 0.00 0.00 1.95 2.96 1.95 2.49 EUR 72599.92 74915.36 372 381 0.00 0.00 true 7877402 7960365 304287 108.5043 106.2581 101.4291 0.44 0.44 0.44 0.44 01 0.01 0.01 01 2.11 1.21 0.90 0.74 2.75 4.76 -0.20 -0.33 2025-04-07 2025-03-05 0.21 0.22 2025-04-10 2025-01-31 01 1.15 1.06 1.25 1.34 1.33 1.48 19.70 24.03 14.39 12.96 13.62 13.15 0.44 0.43 0.46 0.63 0.43 0.50 0.60 0.60 0.68 0.71 0.71 0.71 0.51 0.23 0.28 0.26 0.24 1.05 0.20 false GraficaVL.png png 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tm1l/nyCAcgduYP1qaqSmTOlVSsZPlxKS4kHIPdTlXtJSUlMTIz/aX5+vtPptNvtcXFxWVlZ4l1dr3///ianX79+5r/IHUJPdrZ06SI33ii5uQQDIARyd7vdsbGxgcvsuVyu9PR0k0hNTU1MTBTvGqq53p/c0qVL77vvPuQOoeTAARk8WNq0kblztfIOACGRe0JCQmFhYaDcIyMjq7y/MY/HE1ij99G9e3fkDqHBnGZz5qjWjdxLSogHQCjl7iNQ7na7PWjasHHjxgkTJlR7bU5OjjF7cnIycocTwO3WRpiuXWX9eoIB0BByt9ls/rTD4fCny8rKXC7X4cOHqbnDKVFaKg89JK1b6+1T2mEAGkzuUVFRHo9HvM0yJu3L3L9//7hx44qLi2t7B+QOdeKtt7SbY3y81H4uAUC9yD0pKSnNu/SBeTRVddGODNkjRowoOWarKHKH47Bxo9x6qw5NyswkGACnQe5utzs6Otpmszmdzry8PJMTExPTLQDkDifGoUMycqROJDB1qk4qAAANJvdTB7lDcN55R373O4mLk337CAYAcgfr88UXYrfrVL1r1xIMAOQO1qesTJ54QhfWmDxZKiqIBwByB+uzcKG0b6+L4X3zDcEAQO5gfbZtk9tv16WrV64kGADIHazPkSPmqGs7zPjxcvQo8QBA7mB9liyRDh0kJkZ27yYYAMgdrM/OnRIZKRdfLMuWEQwA5A7Wp7xcnnlG22HGjtU0ACB3sDxLl2ptPSpKa+4AgNzB8uzaJXffLR07inf2IQBA7mBxjh6V55/XdpjERO0bAwDIHSxPRoZccon06iUFBQQDALmD9Skqkj595IIL5IMPCAbAqVNRKaWH5esS2fKN5H+N3KGBOXpUsrK063pEhIwerXPFAICXco98+70UFsumr+WzAvk4XxZtkPn/lhkr5cWP5J8fSMI78sA8uW+m3PWKOCbI9c/I5U/K7xPk3KFy5kA5o5/8+gFpO1wuflyiXkbuUN9UVsqmTTJ3rgwZIl26SPPmcvnlcuWV8vnnxAbCjLJy2VsqBfsk9yv5dKsszZPUbJm3VqZ+LM+nyVPvy4gFEj9H+rwqd0yW256XP/1TLhkl5z8sLYfIL/rLfw+Qc4ZIu0fk0lHSJUlsz8udL8m902XgXHn4bXEtlPHpMi1D3vhU3s+WZRtl3Vb5v12yfZ/sOyiH69xtODRyLykpiTF1tB/Jz893Op12uz0uLi7LVN+CbYPcw4Ht23Wy9ZEjdYGkX/9aLrxQW2AmTpQ1a6iqgyWaNdbvlE++kLRceeczeX21vLRMxi6WJ96VoW/JP16TmKly+0S5+Vm5+mm56DE5b7icdb9WnH85UFoNkw4JcsVTcsMz8pcXJPoV+d9ZMvgNeTRFkhbJxKUyc5UsyJQPcyQjXz7fru0nX30rB76Xow01yWkI5O52u2NjYwPXV3K5XOnp6SaRmpqamJgYdBvkbkm++UY+/FCeekp69JDf/EbX0LjrLnn2WVm+XA4cIDxguWaNa56WW56TnhPlnmnS73UZNl9GvSfPLpGXl8vsNZLyuaTnyuotsmGnfLlHikrk4BGptMiS7CGQe0JCQmFhYaC4IyMjq7xr0ns8Hl9tveY2yN0aGGUvW6aDSKOiVOVG6EbrRu5G8czHC2HdrGF16mUNVbvdHjSN3K3wsyvTRpWJE7WB5cILtbHl1lu14eWdd7QRBqDJNGsg9yDittls/rTD4Tiu3HNycozZk5OTkfvpuMQtl+xsefVV6ddPb4E2by5du+pN0blz9QYpq1E3GSqr5ItvtFnjb9No1kDutcg9KirK4/H4mmVMmpp7I/sRV8rGjT91a/nlL3WR0v79Zfp0Wb+eudSbVAU8b7c2hhgj3zRW69QdH5UeL2rvOpo1kHtwuSclJaV5Zw4xjy6XC7mffgoKxFwYPfKI3HKLnHWWXHSRLmI3aZIuPE23libD0QrJKZTXPtHWj+vGSPNB0ulxbdd+4V/a9FHCiYDcjyt3t9sdHR1ts9mcTmdeXh5yPw0UFcmiRfLkk9K9e/VuLSUlhKeJ8INHW6unr9Q7jdcmakt359HatD15mTaVHPqBCCH3BgG5nxKB3Vp++1sdF3r77WIumxYvpltL06GsXJtQpqzQm5lXPqU2v8qlTeEm59/baFFB7sjdEnz/vaxeLS++KL17/6dbi7kwSkiQlBTZsYPwNBEOHtHOKpOW6s3PS0epzf+YKIPmao/vrB1acwfkjtwbPeXlOlvLtGnyj3/IZZf9p1vLgw/KvHmSn0+3liZCSZmO2ZnwL+n9qnZWaT5Iu7IMeVO7Ibq/opsgIHdL4OvWMmeODB4sf/oT3VqaJvsP6RifZ5fI3VO0Y/ivH9Bu4w/N164sG3drjxcA5G4FqnVrufhi+fvfZfJk+fRTOXyY87UpUFQiS9w6kCfqZR2TefZgHYE5MllH9HzxjVTRSRyQuzX4+mud6Hz0aPnLX+Scc+T88yU6Wp57TlaskO++4wRtCnz1rXywQcfc95qkYzgjHtQRm4+/K+9m6QB9AORuEb79VpeHfuYZiYyUtm3l3HN/6tayZw9nZFNg+z4V9xPvSvcXdMxnm4d0hKeR+8L1OhkWAHK3CIHdWjp21G4tt90mjz5Kt5YmQlWVzsHydqaO6bc9r1Nf/W6ERL6kkxcudmsjDABytwjl5bpCxdSpP3Vrue46GTpU3nhDNm+m0TTsqajUqWjf+FSGL9B5V379gM7K4pyiN0U/ytMR/ADI3Sq/5grJy5PZs+WBB+SPf9RuLVdeKQMGyIwZsmED3VrCHk+ldkOcvUYefFM7Jv5qkM6A2PtVnaFlxSadyBAAuVtH7tu2ydtvy8MPy803062lqVHukewdOiftoLk61fgvB+oAor4zdKLaT77Q6XABkLt15F6tW0u7duJ0yrhx8vHHdGsJew6X6/D9qR9L/9k6Nbmx+RVP6RD/V1boWhNlDOsH5G4luX/7rXz0kYwZI3fe+Z9uLT17mj2TJUtk715OnfDm0A+y5ktdeuJ/Z8llo9Xm1ybq2kCvZuhUXEdoaQPkbiW5Hzokn3wiL7wgf/ubdOggLVr8p1vLu+/Kzp2cK+HNd4dl5Wad/Pbe6fKHJ3RYf9ckXbDitU90oQmG9QNyt5Tcf/jhP91a4uKkc2ft1nL99XRraSIUH9JlKMal6RJCHR/VpSpuHKvLVsxdqwtTMKwfkLul5F5RIf/3fz/r1nLVVRIfLzNnSk6OeJhDL5zZU6pLvo35UJeOa/+ItHhAuo3T9ZTn/1s2F7H2GyB3y8l961ZZsEBGjJCbbpJf/Uo6dZK+feWll2TdOrq1hDe7D8iiDfL0Qrljsi74ec4QsY+Xx1J0Keete7kwA+ReB7mXlJTExMT4n+bn5zudTrvdHhcXl5WVFTSnHuW+e7csXCijRonDIS1b/qxbS2kphzyM2bFfUrNldKouBNpqmP7dPlGfmsydDOsH5H6icne73bGxsYFL6LlcrvT0dJNITU1NTEwMmhNKuRcX/9St5bzzpFUr6dVLzKekpdGtJYwxVW9TAU/+TB5N0Sq5qZj/doRW0k1V/cMcrbYDIPdTkntCQkJhYWGg3CMjI6u8F70ej8dXo6+Zc0pyP3TIbC0TJvzUrcVmk8cek/fek8JCDmq4Ulkl+V/LW+u0ofzW57TRvP0jEv2KPPOhNqbv5aoMILRy9xEod7vdXi1dMyeQnJwcY/bk5OTj7tbIgR//o9f7D9w86+E7F4watGzMGPeEN/ZNWV712id6W8xcfZsfeUa+jjdxf6WTXxcW62/+4BG6slkST6V2XJm7Voa+pV1ZfjVILnxUO7eMS5Plm+RbhvUDNLDcbaYe/SMOhyNozsnV3Be/ljV7fuHU5ZUvfqT1tSdT5ZFkXWOs3+vaPfmuV7SNtds4uW6Mrg7c6XFp94g2vJ51v/yiv5zRTzsvRzyoc/Jd9Jhc/qR0SdJ5nbq/oFP09X5V4l7Tfs0jFsio93SphAn/0vGHptgwVUVTbKR5i411WyWnUDtX7CzW3helh3UkOoQKE8wNO2XWJ3oguibp8frDE3pkzeFeuVm7ogPA6ZR7VFSUx9ut0DyadNCcU2qWOSkqKuX7H3TRsl0H5Ms9WiX8rEBnAvkoT5dKeDtT5qyRaRk6PcjYxTq59shknQeq/2z5+wy99u85UW57XqeFusqlxmn/iLQephP+/fcA+a9/6AjG3zyobb6mannZaJ1v5OZndcmFO1+Sv02T2Fly/zydI/CJd3Wi1/Hp8vJyVdib6+S9LF125+N8HcVuvJb/td4V/OY7FVlTWN34yFE9Cq9myIDZco13WL8pdE24Xloma7/UYaIA0IjknpSUlJaWZhLm0eVyBc1peLnXH5VVOrtI8SG9ibd1r+Tt1hHqq7fo0peLNugdv7lr1V+Tluqkr6bYSHhHi40B3mLDOUWLDZu32Lj6aS02LhipxUaLH4uNMwfqrcK2w3WgjSk2/pioxYZjghYb93iLjUFztdh43FtsPJ+mxcbMVVpsvOstNlZs0mJjvbfY2L5Pi42SstNZbJjy1eyP2UlznXTFU2pz861NCWqK1cwCncIFABqv3N1ud3R0tM1mczqdeXl5QXPCSe71XWx8+70WG9u8xUbWDi02lm3UYuMdb7ExfaUWG88tEddC7Tcy9C2dAqXvDF1Pudck+fN4ueEZrRRfMkpnFW/zkK7J+T8/FhstvcVGhwTpPFrnTrlprHY7uWOyxEzVOVUGztWFmB9LkcQPtJnb1KZnrNRpylM+11Umlm/SynX2Dp27vGCfLjpx4HutiVfrP156WFZ9oddDZpfMPhibm8sacx1jSiDzWhq1ABq73E8d5N6QGAWbarLR8dclquaNu1W1a75UZX+Yo/qet1ZVPnmZav3phar4YfNV9/fNVPX/dZIWAzeO1WLjUm+xcd5wLTb+X7wWG+bRpE3O/8RL84FaupgrldlrJPcrvUcKAMgdLFlsmPq7KTZMXX7NFvopASB35A4AgNwBAAC5AwAgd+QOAIDckTsAAHJH7gAAyB0AAJA7AAAgdwAA5I7cAQCQO3IHAGjqcne73f70yJEjnwYAgJNl+PDhjUXuAADQkCB3AADkDgAAyD0oOTk5q6xAcnLyKiCehJR4Nj4C72JScz9hAnv4APEkpMSTmnuYUJeyEYgnISWeyB0AAJA7AAAg95CwatWqM888s02bNqmpqc2bN2/WrFmHDh0ISwg544wzCALxbJwxLCoqatWqVdj86pH7z4iIiMjNzV29erU5wObR5OTl5XXq1InInPwZ5uWMH/Glf/GLXxAZ4tnY5G5+/ocOHTKJ4uLiCy64ALmH2y/HlzjrrLOoHIWEzMxME8ykpCSCSTwbudz9P//wCCxy/xnmoiwjI8MkysvLfTlbt2415TmROUWMjFq2bJmTk4OMiGcjrNJdffXV5hrdPPpyCgoKTHiRe1hRVFTUpk2bwJwWLVqYI01kTp2ysrJu3brRgEA8GxulpaW5ubnXXXedvxpnfvXG9cgdAACQe+PGFOCm0Da1ocjISH8mV76ElHgSUuRubVq2bLlo0SLxNrX7u0PxyyGkxJOQIneLh6PZzwJy7bXX8sshpMSTkCJ3yxMREfH555/7nx45cqRdu3b8cggp8SSkyN3a5OTkVOv4uGrVqsA+70BIiSchRe4AAIDcGwGLFy++5JJLWrZs6RvbbUrviy66KAx6vBJS4glNLaTI/We0atUqJSXlyJEjvqcmsXDhwjAYq0ZIiSc0tZAi95+Ho1mQgHC3ipAST0KK3K1NixYt0tLS/BPLmDLcN/cvkSGkxJOQIncLs3nz5k6dOvmGq5mi2yQ6d+68ZcsWIkNIiSchRe4AAIDcGxNM3EFIiSchFdrcww8m7iCkxJOQIvdwvJBh4g5CSjwJKXIPP5i4g5AST0LK3DJhCBN3EFLiSUiZWyYMadmy5dVXX52dnV1aWko0CCnxJKTIPUzwr6bY0gu/IkJKPAkpcg/bQ17tkg0IKfEkpMgdAACQ++mGESIhJyMjwzfB3qZNm0xtqFmzZu3atTt06BCR4RTlFEXuDQcjREJO8+bN161b54ttQUGBL7atWrUiMpyinKLIvQHDwQiRUGPqmNUS1dLAKcopitzrHUaIhJzbb789OTl53759LpfrrbfeEu/CNzfccAOR4RTlFEXuDQcjROqDJ5980lzk+udT7d27NzHhFOUURe4AAIDcoZHBgs7AKYrcIQxhQWfgFEXupx9Tbjdr1uyMn0PXjlM6w1jQmVOUUxS5NwbM72TPnj3EIVSwoDOnKKcocm8UZGdnd+7cmTiEChZ05hTlFEXupx+m2SOkxJOQhgfI/WcwnyohJZ6ElCl/m8ohZz5VQko8CSlyBwAA5A7hDoOYgFMUuUMYwiAm4BRF7qcfRoiE/gxjEBOnKKcocm8MMEIktDCIiVOUUxS5NwoYIRJaGMTEKcopitwBAAC51wOrVq0688wz27Rp47sua9asmX+ZSiCkxJOQInerEhERkZubu3r1anOAzaPJycvLM5dsRIaQEk9CitytHI4f75sHrltG1w5CSjwJKXK3Nq1atcrIyDAJ/63zrVu3MrabkBJPQorcrU1RUVGbNm0Cc1q0aFFQUEBkCCnxJKTIHQAAkDsAACB3AABA7gAAyB0AAJA7AAAg9wb5PgAAJwVyb+xyp8QGANSB3AEAkDtHCKChyMzM7NOnz/vvv9+9e3eigTqQO3KHMMHhcCxdurRfv36fffYZ0UAdyB25AwDqQO7B6NatW82cQOqS2aNHj7S0NP87bNiwwWS63e7Ai+6+ffva7fa4uLjA/MD3Mf8NrLXV9onH+CJ13O2gO1NVVTVt2jTzRXr27Dl9+vSabxv4HWvb+NSPRc3POu73OtEDVNuW69atqxbkw4cPjxkzpnv37rGxsTt37qx5CGoe6ECKioqio6OD/qvmC4PuQD3F2UdCQsL27dv9TwsKCh5//PE6/kZO9AdVTy9//fXXT+IjkHuTlnsdN/Y/LSws7NWrlz9/1KhRs2bNGj16tD8nMjJy8+bNJpGbmxsTExP0bY3ZjUf8fg+6G8c9iWvbw0CC7szs2bPNPldUVJh0SkrK3Llzj/Eda9s4VMci8LPqGIdjb1aXN7zvvvuMTAM3ePnll32H46OPPhoyZEjNl9c80H4WLFhw//3313a8ar4w6A7UU5x9rFix4pVXXvE/NWnfXLghl3vIf6Gn/lnI3TJy37FfVm6u65/ZOORyN9W6qKgoX3rv3r3mV2oSprpn0r7M/v37p6enezyeY7+tUYmpUNe33IPujLG8P6e0tPSee+45xnesbeNQ/YwDPyskcq/LG5qqsRFo4AamFDTfzpf2FYeB/w16oP2YCwVj6qCfFfSFQXegTnHesUNWrqzrn9n4R0yZYd7QV3L40r6ixVxAOJ1Oh8Px7rvvVvvKWVlZ5lrE/Nck/P8aNmxYHQ/NmjVrTBH7wgsv1LwSrZkwG5vrlbFjx/pzqu1Y4LWX73Hw4MG+axFzuE3JGnSHkbvF5D5njXQbV9c/s/FJNMvUpk4f5pRdvny5/1LR9xM1p6Cpefl/mSY91EteXt4xxHTcdoYTlXvNNwm6M/5CpdrToN+xto1D1SwT+FnHbm+pY6tUXd7w4MGDffr0McHxZwb9Xv7/Bj3QdSlygr6wLjsQPM5z5pgX1/XPbBzA5MmTly5d6rs0MZcpfunv37//wIEDPXr0qPYt+vbta04Yc8HnK5x8/zJb1lHu5ttt3LjR7XbXRe7ms8zG5rP8OcfYMV9i8eLFvmuRqVOnLlq0KOgOI3eaZU6gXrxnz54RI0aYX6bv/DM1RL84TNpXGwqstZl6xOmtuQfdGZPwVxJNwp9f8zseY+OQHItqn3XqNfe6v6FxrvGCfwNT6fMf1tTU1MAtj3uga/us2l4YdAfqKc5+tmzZMnz4cJMwtW+T9mVmZmYmJiYaLdYUrv/kPMZZeowcm812XKcfI3GMHfMlTIh81yLmiufw4cNBdxi5I/cTU+eKFSvMxaZJmOrhpEmT/BuYtKkTmYQ558ypaRK7du2qrc3dbNC9e3ffZvUq96A7M2/evGnTplV4MX6p2ebu/47H2DhUxyLws0LSLFPHNzSeNVU8/wamGui7yWm+76hRowK3rO1AH3evanth0B2opzgH0q9fv6ysLPPozzH14uzs7Pz8/KC16VwvJnESco+LizOvNVXpwNLCVGgCc/wJE4dqGwfdMV+zkj/HxPN5L7XtMHJvWnKvdpF+Qs0y/vSQIUO2bt3qe/RnFhQUDB482CTMpWj//v1NzcWcZOYEDboPdewtU9u+1b1ZpradmT59es+ePc1PyCT89dCa3/EYG4ewoPV/Vh2bp467WR3f8NNPP/WnTbXdON3hcJhw7d+/P3DL2g70cU1X2wuD7kA9xTkQc63Qu3dvXzORj2effdaciubjagbH34R9jNv+QX9Qvn9t2LAhMjLS5XIFXqqa8M6YMaPmZ5l/3XHHHWPGjPHn1NwxE0zz8sBXmdiatLF5bTuM3JuQ3AGggQl5jxrUgdwB4PTjq26jDuSO3AEAdSB3AADkzhECAOSO3BvdEQIAYCUm6rkAAGHI/wdXjR7vDnuolQAAAABJRU5ErkJggg== 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 Distribucion2.png png 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Distribucion3.png png 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 Distribucion4.png png 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false false false false false false false false false false No aplicable false false false false false false false false a) El fondo no tiene participaciones significativas. 1. SITUACION DE LOS MERCADOS Y EVOLUCIÓN DEL FONDO. a) Visión de la gestora/sociedad sobre la situación de los mercados. Durante el primer semestre de 2025, los mercados financieros estuvieron marcados por fuertes contrastes entre regiones y una elevada volatilidad impulsada por eventos políticos y geopolíticos. Las políticas económicas de la nueva administración de Trump hicieron temer un enfriamiento económico doméstico por aumento de la inflación y menor poder adquisitivo de los consumidores. De hecho, tras años de rally bursátil, el S&P 500 inició el año corrigiendo -4,5% en el primer trimestre. El famoso grupo de las 7 magníficas cayeron en conjunto un 16% en ese periodo, con Tesla desplomándose 35% debido a la impopularidad creciente de su polémico CEO y Nvidia cediendo 19% tras la irrupción de la china DeepSeek. Estos retrocesos evidenciaron la rotación del apetito inversor hacia otros mercados. Europa, por el contrario, destacó al alza en el trimestre. Impulsadas por valoraciones atractivas y expectativas de mayor crecimiento (apoyado en la flexibilización fiscal en países como Alemania). Los sectores cíclicos lideraron: banca y defensa que se dispararon ante la perspectiva de mayor actividad económica, y expansión del gasto militar en la Unión Europea. En abril, los mercados enfrentaron un nuevo sobresalto: el anuncio de aranceles recíprocos por parte de EE.UU. afectando a amplios sectores (incluyendo un 25% a la importación de automóviles) desencadenó caídas bursátiles generalizadas. El temor a una guerra comercial plena hizo que la volatilidad se disparara y muchos índices borraran las ganancias recientes. Hacia mayo, la administración Trump concedió prórrogas y simultáneamente varios países aceleraron pactos bilaterales con EE.UU. Este giro más conciliador, sumado a datos macroeconómicos mejores de lo esperado, restauró la confianza inversora. Para finales de junio, los principales índices estadounidenses habían no solo recuperado lo perdido, sino, alcanzado máximos históricos (+6,20% S&P 500). Europa, aunque tuvo dificultades para seguir el frenético ritmo americano en el segundo trimestre, acabó subiendo un 8,5%. La volatilidad también ha afectado a los mercados de renta fija. La TIR del Bono americano a 10 años americano se ha movido entre el 4.8% y el 4% durante el semestre, muy presionado por las dudas sobre el aumento del déficit americano. El Bund alemán subió llegando a tocar niveles de 2,90% con la publicación del paquete fiscal alemán, para estabilizarse posteriormente entorno al 2.5%. Los diferenciales de crédito se ampliaron tras el sobresalto de abril, pero cerraron el semestre estrechando nuevamente y finalizando el periodo en zona de mínimos, con alta demanda por bonos de calidad. En divisas, el movimiento del dólar ha sido especialmente llamativo, que cierra cerca del 1,18 EUR/USD, lo que supone una depreciación de mas de un 12% en el año. Esta debilidad del dólar, junto a los aranceles, explica también el buen comportamiento del oro, que se aprecia un 20% en el semestre. b) Decisiones generales de inversión adoptadas. A principios de 2025, Mutuactivos mantuvo una postura neutral en bolsa, preparada para aprovechar un rebote. El mercado experimentó un fuerte crecimiento hasta febrero, impulsado por buenas perspectivas de beneficios empresariales en Europa y valoraciones atractivas. Sin embargo, a partir de marzo, comenzamos a reducir gradualmente la exposición y adoptar una postura más defensiva debido al aumento del riesgo de escalada arancelaria de EE.UU. El movimiento de abril nos permitió volver a recuperar los niveles de inversión previos a marzo. Desde mayo, decidimos recoger beneficios y bajar exposición a renta variable. Junto a este movimiento, comenzamos a rotar desde EE.UU hacia Europa. En renta fija, aumentamos la duración en las carteras con el anuncio del paquete fiscal de inversión en infraestructuras y defensa en Alemania. En abril, rotamos desde Gobiernos hacia crédito y bajamos duración. En el segmento de crédito, mantenemos una clara preferencia hacia el crédito financiero y emisiones híbridas de rating elevado, en detrimento de posiciones en high yield más volátiles. En cuanto a las divisas, se observó el dólar estadounidense sobrevalorado frente al euro y otras divisas fuertes. Debido a la incertidumbre comercial y la fuerte depreciación del activo en los últimos meses, el equipo decidió reducir ligeramente su exposición a dólar, hasta que se esclarezca el tema arancelario. c) Índice de referencia. No sigue a ningún índice de referencia d) Evolución del Patrimonio, participes, rentabilidad y gastos de la IIC. El número de partícipes del fondo asciende a 372. El ratio de gastos soportados en el presente periodo se situó en 0,51% dentro de un nivel normal de gastos para este fondo que incluye los gastos por comisiones de gestión sobre patrimonio, depositario, de auditoría, etc. El patrimonio al final del periodo ha disminuido en un 1,04%. La rentabilidad neta del fondo se ha situado en un 2,11%. e) Rendimiento del fondo en comparación con el resto de fondos de la gestora. Los fondos de la misma categoría de Renta fija euro gestionados por Mutuactivos SAU SGIIC tuvieron una rentabilidad media del 2,02% en el periodo. 2. INFORMACION SOBRE LAS INVERSIONES. a) Inversiones concretas realizadas durante el periodo. Compras BONOS Y OBLIGACIONES VTO.30.04.27 BUONI POLIENNALI DEL TES 1,1% 01/04/2027 Ventas BUONI POLIENNALI DEL TES 1,1% 01/04/2027 BONOS Y OBLIGACIONES VTO.30.04.27 Activos ilíquidos:0%. Activos con calificación HY o NR: 3,71% b) Operativa de préstamo de valores. N/A c) Operativa en derivados y adquisición temporal de activos. El fondo utiliza productos derivados tanto como cobertura o apalancamiento de los niveles de inversión. El grado de cobertura medio se sitúa durante el periodo en el 98,25% y el apalancamiento medio en el 0,17%. d) Otra información sobre inversiones. La entidad depositaria ha remunerado los importes mantenidos en cuenta corriente en las condiciones pactadas. Activos en situación de litigio: N/A Duración al final del periodo: 1,83 años Tir al final del periodo: 2,82% Concentración por Gestora: N/A Inversiones clasificadas como 48.1.j: El fondo no tiene activos clasificados dentro de este apartado. 3. EVOLUCION DEL OBJETIVO CONCRETO DE RENTABILIDAD. N/A 4. RIESGO ASUMIDO POR EL FONDO. La volatilidad indica si históricamente los valores liquidativos del fondo han experimentado variaciones importantes o si por el contrario han evolucionado de manera estable. Un fondo muy volátil tiene un riesgo implícito mayor. Por ello, es una medida de la frecuencia e intensidad de los cambios en el valor liquidativo. La volatilidad anual del fondo se ha situado en el 1,48% disminuyendo desde el semestre pasado. El nivel actual de volatilidad anual se encuentra en niveles inferiores en comparación con la volatilidad anual del Ibex 35, que se situó en 13,15% y superiores a la de la Letra del Tesoro con vencimiento a un año, que se situó en el 0,50%. El VaR del fondo se ha situado este último semestre en el 0,71%, manteniéndose con respecto al semestre anterior. La metodología aplicada para calcular la exposición total al riesgo de mercado es el método del compromiso, desarrollada en la sección 1ª del capítulo II de la Circular 6/2010 de la CNMV. Dentro de este cálculo no se consideran las operaciones a plazo que correspondan a la operativa habitual de contado del mercado en el que se realicen, aquellas en las que el diferimiento de la adquisición sea forzoso, las permutas de retorno total, ni las estrategias de gestión con derivados en las que no se genere una exposición adicional. La operativa con instrumentos derivados pueden comportar riesgos de mercado y contrapartida. Al final del periodo, el porcentaje de instrumentos derivados medidos por la metodología del compromiso sobre el patrimonio de la IIC es 0%. 5. EJERCICIO DERECHOS POLITICOS. N/A 6. INFORMACION Y ADVERTENCIAS CNMV. N/A 7. ENTIDADES BENEFICIARIAS DEL FONDO SOLIDARIO E IMPORTE CEDIDO A LAS MISMAS. N/A 8. COSTES DERIVADOS DEL SERVICIO DE ANALISIS. N/A 9. COMPARTIMENTOS DE PROPOSITO ESPECIAL (SIDE POCKETS). N/A 10. PERSPECTIVAS DE MERCADO Y ACTUACION PREVISIBLE DEL FONDO. El consenso proyecta una desaceleración suave en EE.UU. con un crecimiento del PIB del 1,5% en 2025 y una leve recuperación en Europa con un crecimiento del 1%. Si la inflación comienza a ceder tras el verano, los bancos centrales podrán adoptar un enfoque más moderado. Se prevé que la Fed recorte 50 puntos básicos entre el cuarto trimestre de 2025 y el primer trimestre de 2026, mientras que el BCE mantendrá los tipos estables en torno al 2,0-2,5%. Esta postura sería favorable para la renta fija y neutral o positiva para la renta variable, siempre que el crecimiento no se deteriore bruscamente. Las claves a vigilar incluyen: los resultados empresariales del segundo trimestre y las revisiones de estimaciones. Existe riesgo de recortes en las estimaciones de beneficios a lo largo del año. Los próximos trimestres determinarán si las empresas logran mantener sus márgenes a pesar de los costes arancelarios y salariales. Aunque el panorama económico y financiero presenta desafíos, también hay oportunidades dependiendo de la evolución de la inflación, las políticas de los bancos centrales y los resultados empresariales. Mantener una vigilancia cuidadosa de estos factores será crucial para navegar en el entorno económico actual. No aplicable. 3108458453 30844 2.02 0 0 0.00 491501385 8348 2.52 951237842 5876 2.42 53413371 50 1.94 1309711360 5319 0.75 148456183 1397 23.86 788389056 13072 -2.00 0 0 0.00 0 0 0.00 0 0 0.00 0 0 0.00 0 0 0.00 1932215456 1080 -0.96 1247353357 40116 0.97 0 0 0.00 0 0 0.00 453371441 6461 1.18 1553588927 6465 1.64 0 0 0.00 166816938 5235 1.23 12204513769 124263 1.27