MBS BANCAJA 1 Fondo de Titulización de Activos 1.0.0 2009-07-01 2009-12-31 MBS BANCAJA 1 Fondo de Titulización de Activos 1.0.0 2009-01-01 2009-12-31 MBS BANCAJA 1 Fondo de Titulización de Activos 1.0.0 2004-05-17 2004-05-17 MBS BANCAJA 1 Fondo de Titulización de Activos 1.0.0 2009-12-31 MBS BANCAJA 1 Fondo de Titulización de Activos 1.0.0 2004-05-17 iso4217:EUR iso4217:USD iso4217:JPY iso4217:GBP xbrli:pure MBS BANCAJA 1 Fondo de Titulización de Activos 5847 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. 168162000 168162000 168162000 165512000 2650000 36414000 24442000 535000 23907000 23263000 315000 329000 11972000 11972000 204576000 178090000 178090000 171190000 141728000 29462000 6900000 6900000 27982000 27080000 115000 24660000 19534000 4897000 229000 39000 39000 2266000 2266000 902000 892000 7000 7000 1000 877000 10000 -1496000 -1496000 204576000 5627000 15359000 3798000 9878000 1829000 5481000 -5333000 -14572000 -1217000 -4197000 -171000 -397000 -3945000 -9978000 294000 787000 -294000 -787000 -1000 -21000 -1000 -21000 -293000 -766000 -28000 -53000 -10000 -21000 -3000 -6000 -252000 -608000 -78000 -726000 -111000 10402000 -5285000 -5043000 247000 -432000 -594000 -52000 -21000 -6000 -515000 -21000 -21000 -1004000 -2294000 38105000 -40399000 1290000 -119000 957000 -4000 456000 -1730000 13702000 11972000 -6240000 -6240000 4744000 1496000 78000 -78000 CAJA DE AHORROS DE VALENCIA, CASTELLON Y ALICANTE, BANCAJA 5279 191701000 13476 690017000 5279 191701000 13476 690017000 Conciliación entre saldo de balance y Estado S.05.1 CuadroA Balance Saldo + Derechos de Crédito (LP) 168162000 + Derechos de Crédito (CP) 23907000 - Correciones valor por deterioro de los activos 0 - Intereses y gastos devengados no vencidos 329000 - Activos dudosos por intereses y otros 38000 ------------- Total saldo neto partidas de balance 191702000 -22858000 -15247000 -498316000 0 191701000 7.00 202 69000 12000 81000 8327000 8430000 56 48000 10000 58000 2364000 2428000 29 28000 9000 37000 1230000 1270000 23 54000 16000 70000 1026000 1099000 11 45000 17000 62000 539000 602000 8 28000 16000 44000 269000 314000 4 69000 44000 113000 364000 478000 1 8000 8000 16000 49000 65000 4 67000 47000 114000 143000 257000 338 416000 179000 595000 14311000 14943000 202 69000 12000 81000 8327000 8430000 25944000 32.49 56 48000 10000 58000 2364000 2428000 8024000 30.26 29 28000 9000 37000 1230000 1270000 3490000 36.39 23 54000 16000 70000 1026000 1099000 3329000 33.01 11 45000 17000 62000 539000 602000 1626000 37.02 8 28000 16000 44000 269000 314000 758000 41.42 4 69000 44000 113000 364000 478000 973000 49.13 1 8000 8000 16000 49000 65000 99000 65.66 4 67000 47000 114000 143000 257000 734000 35.01 338 416000 179000 595000 14311000 14943000 44977000 33.22 1.53 37.47 0.10 100.00 282 755000 56 471000 337 2543000 208 2886000 405 5441000 454 6533000 1067 19698000 1407 27814000 1713 66908000 4319 149826000 1475 96356000 7032 502487000 5279 191701000 13476 690017000 11.23 14.83 7.85 2.71 01 SERIEA ES0361794003 6306 26000 161262000 5.72 6306 100000 630600000 7.20 SERIEB ES0361794011 145 57000 8216000 7.88 145 100000 14500000 12.05 SERIEC ES0361794029 311 57000 17625000 8.64 311 100000 31100000 12.05 SERIED ES0361794037 138 62000 8517000 9.23 138 100000 13800000 12.05 6900 195620000 6900 690000000 ES0361794003 SERIEA NS Euribor 03 meses 0.17 0.88 360 45 178000 161262000 0 0 161262000 ES0361794011 SERIEB S Euribor 03 meses 0.21 0.92 360 45 9000 8216000 0 0 8216000 ES0361794029 SERIEC S Euribor 03 meses 0.43 1.14 360 45 25000 17625000 0 0 17625000 ES0361794037 SERIED S Euribor 03 meses 0.84 1.55 360 45 17000 8517000 0 0 8517000 229000 195620000 195620000 SERIEA ES0361794003 2035-11-17 34137000 469338000 4278000 61326000 SERIEB ES0361794011 2035-11-17 1697000 6284000 221000 2334000 SERIEC ES0361794029 2035-11-17 3640000 13475000 518000 5346000 SERIED ES0361794037 2035-11-17 924000 5283000 268000 2655000 40398000 494380000 5285000 71661000 SERIEA ES0361794003 2007-11-01 FCH AAA AAA AAA SERIEA ES0361794003 2004-05-17 MDY Aaa Aaa Aaa SERIEB ES0361794011 2007-11-01 FCH AAA AAA AAA SERIEB ES0361794011 2004-05-17 MDY Aa2 Aa2 Aa2 SERIEC ES0361794029 2007-11-01 FCH AA AA A+ SERIEC ES0361794029 2004-05-17 MDY A2 A2 A2 SERIED ES0361794037 2007-11-01 FCH A- A- BBB SERIED ES0361794037 2004-05-17 MDY Baa2 Baa2 Baa2 6900000 3.60 2.77 true false false 0 true 82.44 0 0.00 0 false NIF Bancaja NIF Bancaja NIF - NIF - NIF - NIF - NIF - 3 1961000 1.03 1.33 0 0.00 0.00 1961000 1.03 1.33 Capitulo II.Epígrafe 11.3.1.3 18 701000 0.37 0.38 0 0.00 0.00 701000 0.37 0.38 Capitulo II.Epígrafe 11.3.1.3 Triggers Amortización Secuencial Referencia del folleto: II.11.3.1.5 Distribución de los Fondos Disponibles para Amortización entre cada Serie. 2. A partir de la Fecha de Pago correspondiente al 17 de febrero de 2006, incluida, 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, en tercer lugar a la amortización de la Serie C hasta su total amortización y en cuarto lugar a la amortización de la Serie D hasta su total amortización, sin perjuicio de lo dispuesto en las reglas 3 y 4 siguientes para la amortización a prorrata de las diferentes Series. Referencia del folleto: II.11.3.1.5 Distribución de los Fondos Disponibles para Amortización entre cada Serie. 3. No obstante 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/o de la Serie C y/o de la Serie D en la Fecha de Pago que ni fuera la última Fecha de Pago ni fuera la fecha de liquidación del Fondo y en la que se cumplieran las circunstancias siguientes (“Condiciones para la Amortización a Prorrata”): a) Para proceder a la amortización de la Serie B, que en la Fecha de Determinación anterior a la Fecha de Pago correspondiente: i) el Saldo de Principal Pendiente de la Serie B fuera igual o mayor al 4,20% del Saldo de Principal Pendiente de la Emisión de Bonos, y ii) el Saldo Vivo de los Préstamos Hipotecarios Morosos no exceda del 1,50% del Saldo Vivo de los Préstamos Hipotecarios no Dudosos. b) Para proceder a la amortización de la Serie C, que en la Fecha de Determinación anterior a la Fecha de Pago correspondiente: i) el Saldo de Principal Pendiente de la Serie C fuera igual o mayor al 9,01% del Saldo de Principal Pendiente de la Emisión de Bonos, y ii) el Saldo Vivo de los Préstamos Hipotecarios Morosos no exceda del 1,50% del Saldo Vivo de los Préstamos Hipotecarios no Dudosos. c) Para proceder a la amortización de la Serie D, que en la Fecha de Determinación anterior a la Fecha de Pago correspondiente: i) el Saldo de Principal Pendiente de la Serie D fuera igual o mayor al 4,00% del Saldo de Principal Pendiente de la Emisión de Bonos, y ii) el Saldo Vivo de los Préstamos Hipotecarios Morosos no exceda del 1,00% del Saldo Vivo de los Préstamos Hipotecarios no Dudosos. d) Para proceder a la amortización de la Serie B, de la Serie C y de la Serie D: i) que el Fondo de Reserva Requerido fuera a ser dotado en su totalidad, y ii) en la Fecha Determinación anterior a la Fecha de Pago correspondiente, el importe del Saldo Vivo de los Préstamos Hipotecarios fuera igual o superior al 10 por 100 del importe nominal de la Emisión de Bonos. Referencia del folleto: II.11.3.1.5 Distribución de los Fondos Disponibles para Amortización entre cada Serie. 4. En caso de ser de aplicación en una Fecha de Pago la amortización de la Serie B y/o de la Serie C y/o de la Serie D, según lo previsto en la regla 3 anterior, los Fondos Disponibles para Amortización se aplicarán también a la amortización de la Serie B y/o de la Serie C y/o de la Serie D de modo tal que el Saldo de Principal Pendiente de la Serie B o el de la Serie C o el de la Serie D con relación al Saldo de Principal Pendiente de la Emisión de Bonos se mantengan en el 4,20% o en el 9,01% o en el 4,00%, respectivamente, o porcentajes superiores a éstos lo más próximos posibles. Diferimiento/Postergamiento intereses Referencia del folleto: V.4.2.1 Fondos Disponibles: origen y aplicación. 2.Aplicación: 4º. Pago de los intereses devengados de los Bonos de la Serie B salvo postergamiento de este pago al 8º lugar en el orden de prelación. Se procederá al postergamiento de este pago al 8º lugar cuando en la Fecha de Determinación anterior a la Fecha de Pago correspondiente se produjese la siguiente circunstancia: que fuera mayor de cero el importe resultante de minorar el Saldo de Principal Pendiente de la Serie A en los siguientes importes: a) el remanente de Fondos Disponibles una vez deducidos los importes aplicados a las obligaciones de pago en los órdenes del 1º al 4º lugar, b) el saldo de la Cuenta de Amortización, y c) el Saldo Vivo de los Préstamos Hipotecarios no Dudosos en la Fecha de Pago correspondiente. Referencia del folleto: V.4.2.1 Fondos Disponibles: origen y aplicación. 2.Aplicación: 5º. Pago de los intereses devengados de los Bonos de la Serie C salvo postergamiento de este pago al 10º lugar en el orden de prelación. Se procederá al postergamiento de este pago al 10º lugar cuando en la Fecha de Determinación anterior a la Fecha de Pago correspondiente se produjese la siguiente circunstancia: que fuera mayor de cero el importe resultante de minorar la suma del Saldo de Principal Pendiente de la Serie A y de la Serie B en los siguientes importes: a) el remanente de Fondos Disponibles una vez deducidos los importes aplicados a las obligaciones de pago en los órdenes del 1º al 5 lugar b) el saldo de la Cuenta de Amortización, y c) el Saldo Vivo de los Préstamos Hipotecarios en la Fecha de Pago correspondiente. Referencia del folleto: V.4.2.1 Fondos Disponibles: origen y aplicación. 2.Aplicación: 6º. Pago de los intereses devengados de los Bonos de la Serie C salvo postergamiento de este pago al 12º lugar en el orden de prelación. Se procederá al postergamiento de este pago al 12º lugar cuando en la Fecha de Determinación anterior a la Fecha de Pago correspondiente se produjese la siguiente circunstancia: que fuera mayor de cero el importe resultante de minorar la suma del Saldo de Principal Pendiente de la Serie A, de la Serie B y de la Serie C en los siguientes importes: a) el remanente de Fondos Disponibles una vez deducidos los importes aplicados a las obligaciones de pago en los órdenes del 1º al 6º lugar b) el saldo de la Cuenta de Amortización, y c) el Saldo Vivo de los Préstamos Hipotecarios en la Fecha de Pago correspondiente. No reducción del Fondo de Reserva Referencia del folleto: III.2.3.1 Importe del Fondo de Reserva 3. No obstante lo anterior, 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 anterior Fecha de Pago, cuando en la Fecha de Pago concurra cualquiera de las circunstancias siguientes: i) Que en la Fecha de Determinación 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 anterior, el Fondo de Reserva no hubiera sido dotado en el importe del Fondo de Reserva Requerido a esa Fecha de Pago. 41 2866000 101 10335000 22 750000 50 3235000 5 255000 12 1014000 60 3822000 175 14294000 81 4667000 196 14096000 1 72000 2 196000 65 3634000 117 9965000 154 4417000 395 17145000 178 12534000 456 41631000 0 0 0 0 2 171000 5 377000 31 1596000 60 4177000 181 12135000 512 50126000 1 42000 1 60000 25 942000 59 4334000 42 2231000 84 6501000 8 454000 15 975000 4350 139701000 11164 506437000 32 1412000 72 5119000 5279 191701000 13476 690017000 0 0 0 0 0 0 0 0 5279 191701000 13476 690017000 5279 191701000 191701000 13476 690017000 690017000 5279 191701000 13476 690017000 3748 93115000 5204 146968000 1157 69239000 4408 238050000 348 26788000 3368 256951000 26 2559000 496 48048000 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 5279 191701000 13476 690017000 41.31 55.77 EURIBOR/MIBOR a 1 año 201 5680000 1.09 3.17 EURIBOR/MIBOR a 1 año (M. Hipo 3817 161011000 0.97 2.81 EURIBOR/MIBOR a 3 meses 94 4090000 1.00 1.98 M. Hipotecario Cajas de Ahorro 1097 20595000 0.14 4.31 TOTAL Tipo Activo Referencia Cajas A 70 325000 0.36 5.57 5279 191701000 0.89 2.97 0 0 0 0 6 202000 0 0 155 10911000 0 0 1350 65896000 1 99000 1303 53085000 600 60513000 856 22206000 4020 285988000 491 12278000 6063 261401000 306 8817000 1907 62387000 171 3307000 388 10989000 244 8229000 292 5606000 145 2449000 120 1971000 208 3820000 17 225000 29 409000 4 37000 15 92000 7 124000 0 0 8 100000 0 0 13 158000 0 0 12 135000 0 0 17 206000 0 0 5 56000 0 0 2 22000 5279 191701000 13476 690017000 2.97 3.45 1.65 0.71 - 6900 195620000 195620000 6900 690000000 690000000 6900 195620000 6900 690000000 EstadoS06NotasExplicativas.pdf pdf 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