BBVA HIPOTECARIO 3 Fondo de Titulización de Activos 2.0.0 2011-07-01 2011-12-31 BBVA HIPOTECARIO 3 Fondo de Titulización de Activos 2.0.0 2010-07-01 2010-12-31 BBVA HIPOTECARIO 3 Fondo de Titulización de Activos 2.0.0 2010-01-01 2010-12-31 BBVA HIPOTECARIO 3 Fondo de Titulización de Activos 2.0.0 2011-01-01 2011-12-31 BBVA HIPOTECARIO 3 Fondo de Titulización de Activos 2.0.0 2005-06-13 2005-06-13 BBVA HIPOTECARIO 3 Fondo de Titulización de Activos 2.0.0 2011-12-31 BBVA HIPOTECARIO 3 Fondo de Titulización de Activos 2.0.0 2010-12-31 BBVA HIPOTECARIO 3 Fondo de Titulización de Activos 2.0.0 2005-06-13 iso4217:EUR iso4217:USD iso4217:JPY iso4217:GBP xbrli:pure BBVA HIPOTECARIO 3 Fondo de Titulización de Activos 8146 NIF EUROPEA DE TITULIZACION S.A., S.G.F.T. 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NIF BBVA NIF - NIF - NIF BBVA NIF - NIF - 3 4846000 2617000 2.01 0.78 1.38 0 0 0.00 0.00 0.00 4846000 2617000 2.01 0.78 1.38 Capítulo II - Epígrafe 11.3.3 12 11783000 13574000 4.66 3.89 5.04 0 0 0.00 0.00 0.00 11783000 13574000 4.66 3.89 5.04 Capítulo II - Epígrafe 11.3.3 Triggers Amortización Secuencial Referencia del folleto: II.1.1.3.5 Pag. (35-36) Aplicación excepcional a prorrata de la Clase A (“Amortización a Prorrata de la Clase A”) si no se hubiera producido la amortización de la Serie A1 en su totalidad: Se interrumpirá el orden de aplicación del apartado 2.1 anterior, en caso de que en la Fecha de Determinación precedente a la Fecha de Pago correspondiente, el Saldo Vivo de los Préstamos Hipotecarios Morosos fuera superior al 1,50% del Saldo Vivo de los Préstamos Hipotecarios no Dudosos. Referencia del folleto: II.1.1.3.5 Pag. (35-36) En este supuesto, en la Fecha de Pago correspondiente los Fondos Disponibles para Amortización aplicados a la amortización de la Clase A se aplicarán a la amortización de la Serie A1 y a la amortización de la Serie A2 o al depósito de los importes aplicados a la amortización del principal de la Serie A2 en la Cuenta de Amortización, según corresponda, distribuyéndose entre las mismas a prorrata directamente proporcional (i) al Saldo de Principal Pendiente de la Serie A1, y (ii) al Saldo de Principal Pendiente de la Serie A2 minorado en el saldo, si existiera, de los importes aplicados a la amortización del principal de la Serie A2 depositados en la Cuenta de Amortización y en la Cuenta de Excedentes transferidos de la Cuenta de Amortización a la Fecha de Determinación precedente a la Fecha de Pago correspondiente. Referencia del folleto: II.1.1.3.5 Pag. (36) No obstante aunque no hubiera sido amortizada la Clase A (Series A1 y A2) en su totalidad, los Fondos Disponibles para Amortización se aplicarán también a la amortización de la Serie B y de la Serie C en la Fecha de Pago en la que se cumplan las circunstancias siguientes (“Condiciones para la Amortización a Prorrata”): i) que en la Fecha de Determinación precedente, el Saldo Vivo de los Préstamos Hipotecarios Morosos en relación con el Saldo Vivo de los Préstamos Hipotecarios no Dudosos fuera inferior al 1,25% para proceder a la amortización de la Serie B y fuera inferior al 1,00% para proceder a la amortización de la Serie C; ii) que la suma del Saldo de Principal Pendiente de la Serie B y de la Serie C a la Fecha de Determinación precedente sea igual o mayor al 10,317% de la diferencia entre el Saldo de Principal Pendiente de la Emisión de Bonos a la Fecha de Determinación precedente y los Fondos Disponibles para Amortización en la Fecha de Pago correspondiente; iii) que en la Fecha de Pago anterior, a) el importe disponible del Crédito Subordinado no fuera inferior al Importe Máximo del Crédito Subordinado a esa Fecha de Pago, o b), en sustitución de a) en caso de llegar a constituirse, el Fondo de Reserva hubiera sido dotado en el importe del Fondo de Reserva Requerido a esa Fecha de Pago; y iv) que en la Fecha Determinación precedente, el importe del Saldo Vivo de los Préstamos Hipotecarios sea igual o superior al 10 por 100 del Saldo Vivo inicial a la constitución del Fondo. Referencia del folleto: II.1.1.3.5 Pag. (36) En caso de ser de aplicación en una Fecha de Pago la amortización de la Serie B y de la Serie C, según lo previsto en la regla 3 anterior, los Fondos Disponibles para Amortización se aplicarán también a la amortización de la Serie B y de la Serie C, según corresponda, de modo tal que el Saldo de Principal Pendiente de la Serie B y el de la Serie C con relación al Saldo de Principal Pendiente de la Emisión de Bonos se mantengan, respectivamente, en el 7,710% o en el 2,607%, o porcentajes superiores a éstos lo más próximos posibles. Diferimiento/Postergamiento intereses Referencia del folleto: V.4.2.1 Pag. (122) Pago de los intereses devengados de los Bonos de la Serie B salvo postergación de este pago al 8º lugar en el orden de prelación. Se procederá a la postergación de este pago al 8º lugar cuando en la Fecha de Determinación precedente a la Fecha de Pago correspondiente el Saldo Vivo acumulado de los Préstamos Hipotecarios Dudosos desde la constitución del Fondo fuera superior al 8,00% del Saldo Vivo inicial de los Préstamos Hipotecarios en la constitución del Fondo. Referencia del folleto: V.4.2.1 Pag. (122) Pago de los intereses devengados de los Bonos de la Serie C salvo postergación de este pago al 9º lugar en el orden de prelación. Se procederá a la postergación de este pago al 9º lugar cuando en la Fecha de Determinación precedente a la Fecha de Pago correspondiente el Saldo Vivo acumulado de los Préstamos Hipotecarios Dudosos desde la constitución del Fondo fuera superior al 6,00% del Saldo Vivo inicial de los Préstamos Hipotecarios en la constitución del Fondo . Otros Referencia del folleto: V.3.3.1 Pag. (114) Limite: Máximo: 26.100.000,00 Mínimo: La cantidad mayor entre: a) El 3,60% del Saldo de Principal Pendiente de la Emisión de Bonos.b) El 0,90% del importe nominal inicial de la Emisión de Bonos. El Importe Máximo del Crédito Subordinado no se reducirá y permanecerá en la cantidad establecida que hubiera correspondido en la anterior Fecha de Pago si en la Fecha de Pago correspondiente se produjera cualquiera de las circunstancias siguientes: i) Que en la Fecha de Determ inación anterior a la Fecha de Pago correspondiente, el importe a que ascienda el Saldo Vivo de los Préstamos Hipotecarios Morosos fuera igual o superior al 1,00% del Saldo Vivo de los Préstamos Hipotecarios no Dudosos. ii) Que en la Fecha de Pago precedente a la Fecha de Pago correspondiente, el importe disponible del Crédito Subordinado fuera inferior al Importe Máximo del Crédito Subordinado a esa Fecha de Pago. iii) Que no hubieran transcurrido dos (2) años desde la fecha de constitución del Fondo. 634 57603000 760 74550000 1665 322183000 47 4803000 57 7110000 104 25398000 50 4978000 59 6848000 116 21122000 53 6112000 64 8419000 142 31007000 135 17376000 160 28554000 398 139991000 29 1588000 30 1978000 60 7429000 142 13387000 163 17288000 320 66075000 83 5726000 97 7662000 203 28568000 504 50720000 571 70040000 1210 276229000 5 484000 6 709000 22 2754000 36 3016000 40 3786000 74 12216000 119 6734000 137 9440000 252 37537000 298 29839000 356 40943000 814 188620000 7 118000 8 191000 19 1153000 70 6968000 83 9440000 148 33960000 21 2337000 25 3311000 45 10214000 22 1997000 26 4877000 58 17081000 320 25455000 382 35786000 796 158021000 145 13721000 173 18380000 349 70455000 2720 252962000 3197 349312000 6795 1450013000 0 0 0 0 0 0 0 0 0 0 0 0 2720 252962000 3197 349312000 6795 1450013000 2720 252962000 252962000 3197 349312000 349312000 6795 1450013000 1450013000 2720 252962000 3197 349312000 6795 1450013000 2443 203386000 2731 261953000 2568 351655000 242 44239000 385 73447000 2653 582267000 32 5036000 76 13397000 1097 328601000 2 243000 4 452000 469 184427000 0 0 0 0 6 2828000 1 58000 1 63000 0 0 0 0 0 0 1 153000 0 0 0 0 1 82000 2720 252962000 3197 349312000 6795 1450013000 28.52 31.76 54.12 EURIBOR/MIBOR a 1 año 429 50268000 0.87 3.02 EURIBOR/MIBOR a 1 año (M. Hipo 1393 98753000 0.79 2.95 EURIBOR/MIBOR a 11 meses 3 255000 1.06 2.93 EURIBOR/MIBOR a 3 meses 251 57788000 0.76 2.40 EURIBOR/MIBOR a 4 meses 9 1151000 0.66 2.36 EURIBOR/MIBOR a 5 meses 2 474000 0.56 2.56 EURIBOR/MIBOR a 6 meses 216 32575000 0.77 2.61 EURIBOR/MIBOR a 7 meses 2 1370000 0.41 2.66 EURIBOR/MIBOR a 9 meses 5 109000 0.93 3.01 Fijo 1 8000 3.00 M. Hipotecario Bancos 239 6221000 0.13 3.59 M. Hipotecario Conjunto de Ent 170 3990000 0.15 3.53 TOTAL 2720 252962000 0.77 2.81 0 0 0 0 0 0 0 0 41 23069000 0 0 10 5870000 360 65127000 0 0 299 62107000 903 120876000 23 13330000 772 93651000 327 39818000 797 462818000 553 47221000 304 34714000 2027 498896000 898 37071000 1069 57536000 2833 376713000 152 5918000 148 6825000 841 78664000 11 294000 10 260000 101 9002000 23 485000 30 735000 159 9828000 1 4000 1 4000 5 464000 0 0 3 7000 8 206000 0 0 0 0 1 92000 0 0 0 0 0 0 1 341000 1 341000 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 2720 252962000 3197 349312000 6795 1450013000 2.63 2.44 3.20 1.54 1.25 7.94 7.14 4.73 - 10005 254547000 254547000 14500 1450000000 1450000000 10005 254547000 14500 1450000000 EstadoS06NotasExplicativas.pdf pdf 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