RURAL HIPOTECARIO XII Fondo de Titulización de Activos 1.0.0 2009-07-01 2009-12-31 RURAL HIPOTECARIO XII Fondo de Titulización de Activos 1.0.0 2009-01-01 2009-12-31 RURAL HIPOTECARIO XII Fondo de Titulización de Activos 1.0.0 2009-11-04 2009-11-04 RURAL HIPOTECARIO XII Fondo de Titulización de Activos 1.0.0 2009-12-31 RURAL HIPOTECARIO XII Fondo de Titulización de Activos 1.0.0 2009-11-04 iso4217:EUR iso4217:USD iso4217:JPY iso4217:GBP xbrli:pure RURAL HIPOTECARIO XII Fondo de Titulización de Activos 9553 NIF EUROPEA DE TITULIZACION S.A., S.G.F.T. NIF false S2 2009 TE EM En la presente versión de los estados financieros, se han llevado a cabo reclasificaciones contables en los estados S01, S02, S03 y S04 con objeto de dar una mayor homogeneidad y mejor comprensión a determinadas partidas. Adicionalmente algunos de los cuadros incluidos en el estado S05 se han modificado por la corrección del método empleado en su confección. 868828000 868828000 868828000 814547000 54281000 92106000 36612000 2082000 32632000 30386000 1261000 985000 1898000 1898000 55494000 55494000 960934000 913902000 913902000 870901000 823134000 47767000 43001000 43001000 42373000 42345000 21000 40138000 38470000 1668000 2186000 2159000 -104000 131000 28000 26000 23000 14000 2000 -14000 1000 2000 4659000 4659000 960934000 5691000 5691000 4422000 4422000 1269000 1269000 -5767000 -5767000 -1668000 -1668000 -131000 -131000 -3968000 -3968000 -76000 -76000 -42000 -42000 -2000 -2000 -2000 -2000 -40000 -40000 -23000 -23000 -14000 -14000 -2000 -2000 -1000 -1000 118000 118000 3498000 3498000 3436000 62000 51996000 909371000 910000000 -629000 -910100000 -910100000 9626000 9626000 43099000 45159000 -2082000 4000 18000 55494000 0 55494000 1899000 1899000 2760000 -4659000 CAJA R. DEL MEDITERRANEO, R.CAJA, S.C.C. CAJA RURAL DE ARAGÓN, S.C.C. CAJA RURAL DE NAVARRA, S.C.C. CAJA RURAL DE TERUEL, S.C.C. OTRAS CAJAS DE AHORRO (inidicar en notas) 7886 844932000 7916 854360000 329 55542000 329 55740000 8215 900474000 8245 910100000 OTRAS ENTIDADES: CAJA RURAL DE GIJON, S.C.C.; CREDIT VALENCIA CAJA RURAL C.C.V.; CAJA RURAL DEL SUR, S.C.C.; CAJA RURAL CASTELLÓN - S. ISIDRO C.C.V.; CAIXA RURAL DE CALLOSA D'EN SARRIÁ, S.C.C.; CAJA RURAL DE TOLEDO, S.C.C.; CAJASIETE, CAJA RURAL, S.C.C.; CAJA RURAL DE CORDOBA, S.C.C.; CAJA RURAL DE GRANADA, S.C.C.; CAJA RURAL DE CANARIAS, S.C.C.; CAJA RURAL LA JUNQUERA DE CHILCHES, S.C.C.V.; CAJA RURAL DE EXTREMADURA, S.C.C. Conciliación entre saldo de balance y Estado S.05.1 CuadroA Balance Saldo + Derechos de Crédito (LP) 868828000 + Derechos de Crédito (CP) 32632000 - Correciones valor por deterioro de los activos 0 - Intereses y gastos devengados no vencidos 985000 - Activos dudosos por intereses y otros 0 ------------- Total saldo neto partidas de balance 900475000 -4548000 -5078000 -9626000 0 900474000 4.55 802 215000 153000 368000 89442000 90023000 105 53000 61000 114000 11318000 11463000 10 7000 13000 20000 1410000 1434000 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 0 0 0 0 917 275000 227000 502000 102170000 102920000 802 215000 153000 368000 89442000 90023000 155512000 57.89 105 53000 61000 114000 11318000 11463000 19855000 57.73 10 7000 13000 20000 1410000 1434000 2394000 59.90 0 0 0 0 0 0 0 0.00 0 0 0 0 0 0 0 0.00 0 0 0 0 0 0 0 0.00 0 0 0 0 0 0 0 0.00 0 0 0 0 0 0 0 0.00 0 0 0 0 0 0 0 0.00 917 275000 227000 502000 102170000 102920000 177761000 57.90 2.32 0.80 83.71 90.00 2.32 0.80 83.71 90.00 0 0 0 0 1 190000 1 190000 3 93000 2 39000 24 1021000 24 1113000 352 19502000 340 19215000 7835 879668000 7878 889543000 8215 900474000 8245 910100000 24.52 24.65 2.71 2.56 01 BONOSA ES0323976003 8622 100000 862200000 16.03 8622 100000 862200000 13.25 BONOSB ES0323976011 205 100000 20500000 21.56 205 100000 20500000 26.64 BONOSC ES0323976029 273 100000 27300000 21.56 273 100000 27300000 26.64 9100 910000000 9100 910000000 ES0323976003 BONOSA NS Euribor 03 meses 0.30 1.15 360 56 1555000 862200000 0 0 862200000 ES0323976011 BONOSB S Euribor 03 meses 0.50 1.35 360 56 43000 20500000 0 0 20500000 ES0323976029 BONOSC S Euribor 03 meses 0.70 1.55 360 56 66000 27300000 0 0 27300000 1664000 910000000 910000000 BONOSA ES0323976003 2053-06-22 0 0 0 0 BONOSB ES0323976011 2053-06-22 0 0 0 0 BONOSC ES0323976029 2053-06-22 0 0 0 0 BONOSA ES0323976003 2009-11-04 MDY Aaa Aaa Aaa BONOSB ES0323976011 2009-11-04 MDY A1 A1 A1 BONOSC ES0323976029 2009-11-04 MDY Baa3 Baa3 Baa3 41860000 4.65 1.92 true false false 0 true 94.75 0 0.00 0 false NIF Caja Rural de Gijon, S.C.C.;Caja Rural de Navarra, S.C.C.;Caja Rural de Extremadura, S.C.C.;Caja Rural de Aragón, S.C.C.;Caja Rural de Granada, S.C.C.;Caja Rural de Cordoba, S.C.C.;Cajasiete, Caja Rural, S.C.C.;Caja Rural de Teruel, S.C.C.;Caja Rural de Toledo, S.C.C.;Caja Rural del Mediterráneo, S.C.C.;Caixa Rural de Callosa d en Sarriá, S.C.C.;Caja Rural Castellón - S. Isidro C.C.V.;Caja Rural La Junquera de Chilches, S.C.C.V.;Caja Rural de Canarias, S.C.C.;Caja Rural del Sur, S.C.C.;Credit Valencia Caja Rural C.C.V.. NIF Caja Rural de Gijon, S.C.C.;Caja Rural de Navarra, S.C.C.;Caja Rural de Extremadura, S.C.C.;Caja Rural de Aragón, S.C.C.;Caja Rural de Granada, S.C.C.;Caja Rural de Cordoba, S.C.C.;Cajasiete, Caja Rural, S.C.C.;Caja Rural de Teruel, S.C.C.;Caja Rural de Toledo, S.C.C.;Caja Rural del Mediterráneo, S.C.C.;Caixa Rural de Callosa d en Sarriá, S.C.C.;Caja Rural Castellón - S. Isidro C.C.V.;Caja Rural La Junquera de Chilches, S.C.C.V.;Caja Rural de Canarias, S.C.C.;Caja Rural del Sur, S.C.C.;Credit Valencia Caja Rural C.C.V.. NIF - NIF - NIF - NIF - NIF - 3 0 0.00 0.00 4,9,3,3 NOTA DE VALORES 18 0 0.00 0.00 0 0.00 0.00 0 0.00 0.00 4,9,3,3 NOTA DE VALORES Triggers Amortización Secuencial Referencia del folleto: 4.9.3.5 Los Fondos Disponibles para Amortización se aplicarán en cada Fecha de Pago a la amortización de cada una de las Series con sujeción a las siguientes reglas (“Distribución de los Fondos Disponibles para Amortización”): 1. Los Fondos Disponibles para Amortización se aplicarán secuencialmente, en primer lugar a la amortización de la Serie A hasta su total amortización, en segundo lugar a la amortización de la Serie B hasta su total amortización y en tercer lugar a la amortización de la Serie C hasta su total amortización, sin perjuicio de lo dispuesto en la regla 2 siguiente para la amortización a prorrata de la Serie A, de la Serie B y de la Serie C. Referencia del folleto: 4.9.3.5 Limite: 4,51% Aunque no hubiera sido amortizada la Serie A en su totalidad, los Fondos Disponibles para Amortización se aplicarán también a la amortización de la Serie B y, en su caso, de la Serie C en las Fechas de Pago en las que se cumplan todas las circunstancias siguientes respecto a cada una de estas Series (“Condiciones para la Amortización a Prorrata”): a) Para proceder a la amortización de la Serie B, que en la Fecha de Determinación precedente a la Fecha de Pago correspondiente: i) El Saldo de Principal Pendiente de la Serie B sea igual o mayor al 4,505% del Saldo de Principal Pendiente de la Emisión de Bonos, y Referencia del folleto: 4.9.3.5 Limite: 1,25% ii) El Saldo Vivo de los Préstamos Hipotecarios Morosos no exceda del 1,25% del Saldo Vivo de los Préstamos Hipotecarios no Dudosos. Referencia del folleto: 4.9.3.5 Limite: 6,00% b) Para proceder a la amortización de la Serie C, que en la Fecha de Determinación precedente a la Fecha de Pago correspondiente: i) El Saldo de Principal Pendiente de la Serie C sea igual o mayor al 6,000% del Saldo de Principal Pendiente de la Emisión de Bonos, y Referencia del folleto: 4.9.3.5 Limite: 0,75% ii) El Saldo Vivo de los Préstamos Hipotecarios Morosos no exceda del 0,75% del Saldo Vivo de los Préstamos Hipotecarios no Dudosos. Referencia del folleto: 4.9.3.5 Adicionalmente, para proceder a la amortización de la Serie B y, en su caso, de la Serie C: i) que el importe del Fondo de Reserva Requerido fuera a ser dotado en su totalidad en la Fecha de Pago correspondiente, Referencia del folleto: 4.9.3.5 Limite: 10% ii) que en la Fecha de Determinación precedente a la Fecha de Pago correspondiente, el importe del Saldo Vivo de los Préstamos Hipotecarios no Dudosos sea igual o superior al 10 por 100 del Saldo Vivo inicial a la constitución del Fondo. Referencia del folleto: 4.9.3.5 Limite: 4,505%-6,00% En caso de ser de aplicación en una Fecha de Pago la amortización de la Serie B y, en su caso, de la Serie C por cumplirse, respectivamente, las Condiciones para la Amortización a Prorrata de la Serie B y, en su caso, de la Serie C, los Fondos Disponibles para Amortización se aplicarán también a la amortización de la Serie B y, en su caso, a la amortización de la Serie C, de modo tal que el Saldo de Principal Pendiente de la Serie B y, en su caso, el Saldo de Principal Pendiente de la Serie C con relación al Saldo de Principal Pendiente de la Emisión de Bonos se mantengan, respectivamente, en el 4,505% y en el 6,000%, o porcentajes superiores a éstos lo más próximos posibles. Diferimiento/Postergamiento intereses Referencia del folleto: 3.4.6.2.1,2 Limite: 15% Se procederá a la postergación del pago de los intereses del Bono B al 7º lugar cuando en la Fecha de Determinación precedente a la Fecha de Pago correspondiente el Saldo Vivo acumulado de los Préstamos Hipotecarios Dudosos, computados por el importe del Saldo Vivo a la fecha de clasificación del Préstamo Hipotecario Dudoso, desde la constitución del Fondo fuera superior al 15,00% del Saldo Vivo inicial de los Préstamos Hipotecarios en la constitución del Fondo y siempre que no se hubiera producido la completa amortización de los Bonos de la Serie A y no se fuera a producir en la Fecha de Pago correspondiente. Referencia del folleto: 3.4.6.2.1,2 Limite: 10,00% 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, computados por el importe del Saldo Vivo a la fecha de clasificación del Préstamo Hipotecario Dudoso, desde la constitución del Fondo fuera superior al 10,00% del Saldo Vivo inicial de los Préstamos Hipotecarios en la constitución del Fondo y siempre que no se hubiera producido la completa amortización de los Bonos de la Serie A y de la Serie B y no se fuera a producir en la Fecha de Pago correspondiente. No reducción del Fondo de Reserva Referencia del folleto: 3.4.2.2,3 El Fondo de Reserva Requerido no se reducirá en la Fecha de Pago que corresponda y permanecerá en el importe del Fondo de Reserva Requerido en la Fecha de Pago precedente, cuando en la Fecha de Pago concurra cualquiera de las circunstancias siguientes: Referencia del folleto: 3.4.2.2,3 Limite: 1% Que en la Fecha de Determinación precedente a la Fecha de Pago correspondiente, el importe a que ascienda el Saldo Vivo de los Préstamos Hipotecarios Morosos fuera superior al 1,00% del Saldo Vivo de los Préstamos Hipotecarios no Dudosos. Referencia del folleto: 3.4.2.2,3 ii) Que el Fondo de Reserva no fuera dotado en el importe del Fondo de Reserva Requerido en la Fecha de Pago correspondiente. Referencia del folleto: 3.4.2.2,3 Limite: 0,65% iii) Que el margen medio que se suma al índice de referencia correspondiente para la determinación del tipo de interés nominal de los Préstamos Hipotecarios, ponderado por el principal pendiente de vencimiento de los mismos fuera igual o inferior a 0,65%. Referencia del folleto: 3.4.2.2,3 Limite: <3años iv) Que no hubieran transcurrido tres (3) años desde la fecha de constitución del Fondo. 1040 126589000 1046 128177000 633 73315000 639 74485000 35 6938000 35 6968000 3 452000 3 455000 99 14792000 99 14846000 0 0 0 0 68 7374000 68 7618000 3020 301265000 3028 304494000 101 12936000 101 12984000 0 0 0 0 98 13597000 98 13712000 5 585000 5 588000 418 50887000 420 51406000 0 0 0 0 38 4864000 38 4895000 67 14227000 67 14293000 91 12284000 91 12397000 2433 244974000 2441 247331000 66 15395000 66 15451000 8215 900474000 8245 910100000 0 0 0 0 0 0 0 0 8215 900474000 8245 910100000 8215 900474000 900474000 8245 910100000 910100000 8215 900474000 8245 910100000 1688 111111000 1649 109611000 2458 249918000 2436 248492000 3748 485081000 3831 496257000 321 54364000 329 55740000 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 8215 900474000 8245 910100000 61.66 61.99 EURIBOR/MIBOR a 1 año (M. Hipo 7867 874344000 0.78 2.81 M. Hipotecario Cajas de Ahorro 304 22469000 0.48 4.42 M. Hipotecario Conjunto de Ent 44 3661000 0.31 3.81 TOTAL 8215 900474000 0.77 2.85 0 0 0 0 1 170000 0 0 1966 241930000 1289 166045000 2025 206413000 1802 206285000 826 88340000 1227 112800000 613 63953000 605 62895000 1397 150311000 1331 144493000 789 90612000 769 87720000 151 17170000 175 20704000 150 16749000 166 18543000 159 14414000 267 29878000 62 4968000 405 43132000 72 5178000 194 16282000 4 266000 15 1323000 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 8215 900474000 8245 910100000 2.85 3.20 0.53 0.53 - 9100 910000000 910000000 9100 910000000 910000000 9100 910000000 9100 910000000 EstadoS06NotasExplicativas.pdf pdf 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