BANKINTER 2 Fondo de Titulización Hipotecaria 1.0.0 2010-07-01 2010-12-31 BANKINTER 2 Fondo de Titulización Hipotecaria 1.0.0 2009-07-01 2009-12-31 BANKINTER 2 Fondo de Titulización Hipotecaria 1.0.0 2009-01-01 2009-12-31 BANKINTER 2 Fondo de Titulización Hipotecaria 1.0.0 2010-01-01 2010-12-31 BANKINTER 2 Fondo de Titulización Hipotecaria 1.0.0 1999-10-25 1999-10-25 BANKINTER 2 Fondo de Titulización Hipotecaria 1.0.0 2010-12-31 BANKINTER 2 Fondo de Titulización Hipotecaria 1.0.0 2009-12-31 BANKINTER 2 Fondo de Titulización Hipotecaria 1.0.0 1999-10-25 iso4217:EUR iso4217:USD iso4217:JPY iso4217:GBP xbrli:pure BANKINTER 2 Fondo de Titulización Hipotecaria 3056 NIF EUROPEA DE TITULIZACION S.A., S.G.F.T. NIF false S2 2010 TE EM 43505000 52772000 43505000 52772000 43505000 52772000 43347000 52636000 158000 136000 11837000 13745000 7342000 8218000 487000 636000 6855000 7582000 6780000 7496000 29000 24000 46000 62000 4495000 5527000 4495000 5527000 55342000 66517000 46796000 55766000 46796000 55766000 46796000 55766000 43330000 51635000 3466000 4131000 8546000 10751000 8350000 10151000 8350000 10151000 7411000 8997000 593000 720000 346000 434000 196000 600000 196000 600000 9000 9000 2000 3000 1000 1000 184000 587000 55342000 66517000 538000 1017000 1183000 2956000 524000 992000 1155000 2871000 14000 25000 28000 85000 -390000 -546000 -776000 -1648000 -390000 -546000 -776000 -1648000 148000 471000 407000 1308000 -148000 -471000 -407000 -1308000 -3000 -3000 -8000 -8000 -1000 -1000 -5000 -4000 -2000 -2000 -3000 -4000 -145000 -468000 -399000 -1300000 -10000 -10000 -20000 -18000 -3000 -4000 -6000 -7000 -1000 -2000 -3000 -3000 -131000 -452000 -370000 -1272000 -474000 -1347000 337000 -41000 1172000 2999000 -863000 -3125000 28000 85000 -803000 -1298000 -20000 -15000 -6000 -7000 -3000 -3000 -774000 -1273000 -8000 -8000 -8000 -8000 -558000 -790000 -707000 -1421000 9977000 11137000 -10684000 -12558000 149000 631000 149000 390000 241000 -1032000 -2137000 5527000 7664000 4495000 5527000 BANKINTER, S.A. 1766 50312000 1975 60290000 4933 320006000 1766 50312000 1975 60290000 4933 320006000 Conciliación entre saldo de balance y Estado S.05.1 CuadroA Balance Saldo + Derechos de Crédito (LP) 43505000 + Derechos de Crédito (CP) 6855000 - Correciones valor por deterioro de los activos 0 - Intereses y gastos devengados no vencidos 46000 - Activos dudosos por intereses y otros 1000 ------------- Total saldo neto partidas de balance 50313000 -7266000 -7209000 -2711000 -3927000 -269693000 -259716000 0 0 50312000 60290000 4.81 5.78 17 4000 1000 5000 594000 600000 10 6000 1000 7000 429000 437000 6 7000 1000 8000 268000 276000 2 1000 1000 2000 74000 76000 1 1000 0 1000 5000 6000 2 15000 2000 17000 54000 71000 0 0 0 0 0 0 1 11000 1000 12000 17000 29000 0 0 0 0 0 0 39 45000 7000 52000 1441000 1495000 17 4000 1000 5000 594000 600000 1662000 36.10 10 6000 1000 7000 429000 437000 1446000 30.22 6 7000 1000 8000 268000 276000 988000 27.94 2 1000 1000 2000 74000 76000 131000 58.02 1 1000 0 1000 5000 6000 33000 18.18 2 15000 2000 17000 54000 71000 301000 23.59 0 0 0 0 0 0 0 0.00 1 11000 1000 12000 17000 29000 85000 34.12 0 0 0 0 0 0 0 0.00 39 45000 7000 52000 1441000 1495000 4646000 32.18 0.37 31.09 0.26 35.29 20 214000 79 462000 0 0 6 51000 11 90000 0 0 469 5636000 9 97000 4 106000 26 536000 521 8457000 47 1407000 632 17431000 696 21208000 559 25435000 613 26444000 659 29976000 4323 293058000 1766 50312000 1975 60290000 4933 320006000 10.52 11.11 18.24 12.45 11.45 1.27 01 BONOA1 ES0313800007 21400 1000 21400000 0.90 BONOA2 ES0313800015 26900 1000 26900000 2.20 BONOA3 ES0313800023 36400 1000 36400000 4.00 BONOA4 ES0313800031 2225 23000 50741000 5.16 2225 27000 60633000 5.23 2225 100000 222500000 12.40 BONOB ES0313800049 128 32000 4059000 13.61 128 38000 4851000 10.66 128 100000 12800000 15.09 2353 54800000 2353 65484000 87053 320000000 ES0313800031 BONOA4 NS Euribor 06 meses 0.25 1.39 365 163 316000 50741000 0 0 50741000 ES0313800049 BONOB S Euribor 06 meses 0.50 1.65 365 163 30000 4059000 0 0 4059000 346000 54800000 54800000 BONOA1 ES0313800007 2001-01-22 0 21400000 0 789000 0 21400000 0 789000 BONOA2 ES0313800015 2002-07-22 0 26900000 0 2620000 0 26900000 0 2620000 BONOA3 ES0313800023 2004-07-22 0 36400000 0 5701000 0 36400000 0 5701000 BONOA4 ES0313800031 2034-07-22 9892000 171759000 788000 52712000 11628000 161867000 2881000 51924000 BONOB ES0313800049 2034-07-22 792000 8741000 75000 4037000 930000 7949000 244000 3962000 10684000 265200000 863000 65859000 12558000 254516000 3125000 64996000 BONOA4 ES0313800031 1999-10-25 MDY Aaa Aaa Aaa BONOB ES0313800049 1999-10-25 MDY A1 A1 A1 3836000 4584000 7.62 7.60 0.75 1.96 false false false false false false 0 0 true true 92.59 92.59 0 0 0.00 0.00 0 0 false false NIF - NIF - NIF - NIF - NIF BANKINTER, S.A NIF - NIF - 90 178000 130000 0.35 0.22 0.27 0 0 0.00 0.00 0.00 178000 130000 0.35 0.22 0.27 Capítulo II. Epigrafe 11.3.2.1.6.a. 18 28000 0 0.06 0.00 0.06 0 0 0.00 0.00 0.00 28000 0 0.06 0.00 0.06 No definido Triggers Amortización Secuencial Referencia del folleto: V.5.1. 2.Aplicación. i) Hasta la primera Fecha de Pago (incluida), en la que el Saldo de Principal Pendiente de Pago de los Bonos de la Clase B sea igual o mayor al 8,00% del Saldo de Principal Pendiente de los Bonos de la Clase A, los Fondos Disponibles para Amortización serán utilizados en su totalidad para la amortización de los Bonos de la Clase A. Referencia del folleto: V.5.1. 2.Aplicación. ii) A partir de la Fecha de Pago posterior a aquélla en que la relación anterior resultare ser igual o mayor al 8,00%, los Fondos Disponibles para Amortización se aplicarán a la amortización de ambas Clases A y B, proporcionalmente entre las mismas, de modo tal que dicha relación entre Saldos de Principal Pendientes de Pago de Bonos de la Clase A y de la Clase B se mantenga en el 8,00% o porcentaje superior más próximo posible. Referencia del folleto: V.5.1. 2.Aplicación. iii) En el momento en el cual el Saldo de Principal Pendiente de Pago de los Bonos de la Clase B alcance la cifra de tres millones doscientos mil (3.200.000) euros (532.435.200 Ptas.), cesará la amortización de los Bonos de la citada Clase, destinándose la totalidad de los Fondos Disponibles para Amortización al reembolso de los Bonos de la Clase A, hasta su total amortización. Referencia del folleto: V.5.1. 2.Aplicación. iv) Y una vez que haya tenido lugar la total amortización de los Bonos de la Clase A, dará comienzo nuevamente la amortización de los Bonos de la Clase B hasta su completa amortización. Reglas excepcionales de prelación de los pagos a cargo del Fondo. a) En relación a la Amortización de los Bonos de la Clase B, y aún cumpliéndose la totalidad de los supuestos previstos en las reglas anteriores, la misma no tendrá lugar si se produjeran cualquiera de las dos circunstancias siguientes: (i) Que el importe a que ascienda la suma del Saldo Vivo de las Participaciones Hipotecarias, tal como se define en el apartado II.11.3.2, 4, con morosidad igual o superior a noventa (90) días en la Fecha de Determinación anterior a la Fecha de Pago en curso, fuera igual o superior al 6,5 % del Saldo Vivo de las Participaciones Hipotecarias a esa misma fecha, en cuyo caso la totalidad de los Fondos Disponibles para Amortización serán destinados a la amortización de los Bonos de la Clase A. (ii) Que exista un Déficit de Amortización, tal como se define en el apartado II.11.3.2, 5, en cuyo caso la totalidad de los Fondos Disponibles para Amortización serán destinados igualmente a la amortización de los Bonos de la Clase A. Diferimiento/Postergamiento intereses Referencia del folleto: V.5.1. 2.Aplicación. 2º. Pago de los intereses devengados de los Bonos de las Series A1, A2, A3, y A4, por orden de vencimiento. Referencia del folleto: V.5.1. 2.Aplicación. 3º. Pago de los intereses devengados de los Bonos de la Serie B, por orden de vencimiento. No reducción del Fondo de Reserva Referencia del folleto: V.3.2 El Importe Máximo del Crédito será, en cada momento, igual a la menor de las siguientes cantidades: (i) once millones doscientos mil (11.200.000) euros (1.863.523.200 Ptas.), o (ii) el 7,00% del Saldo Vivo de las Participaciones Hipotecarias. No obstante lo anterior, el Importe Máximo del Crédito permanecerá en el nivel establecido en la anterior Fecha de Pago, independientemente de la reducción habida en el Saldo Vivo de las Participaciones Hipotecarias cuando, en una Fecha de Pago determinada, se produzca alguna de las siguientes situaciones: (i) Que el importe a que ascienda la suma del Saldo Vivo de las Participaciones Hipotecarias con morosidad igual o superior a noventa (90) días en la Fecha de Determinación anterior a la Fecha de Pago en curso, fuera igual o superior al 3% del Saldo Vivo de las Participaciones Hipotecarias a esa misma fecha. (ii) Que el importe a que ascienda la suma del Saldo Vivo de las Participaciones Hipotecarias con morosidad igual o superior a doce (12) meses en la Fecha de Determinación anterior a la Fecha de Pago en curso, fuera igual o superior al 0,05% del capital o principal total a que asciende la emisión de las Participaciones Hipotecarias multiplicado por el número de Fechas de Pago transcurridas desde la Fecha de Desembolso. (iii) Que el tipo de interés medio ponderado de las Participaciones Hipotecarias, en la correspondiente Fecha de Pago, sea inferior al Tipo de Interés de Referencia de los Bonos determinado para el nuevo Periodo de Devengo de Intereses más un diferencial del 0,40%. (iv) Que exista un Déficit de Amortización, tal como se ha definido en el apartado II.11.3.2.1.5 del Folleto Informativo. 125 2875000 136 3419000 419 22596000 43 1141000 47 1340000 129 7323000 70 1821000 75 2198000 170 9143000 14 557000 15 624000 52 3075000 41 1114000 44 1288000 140 7571000 64 1608000 74 1895000 163 9230000 145 3462000 163 4216000 349 20623000 47 1068000 51 1224000 123 6277000 206 7018000 233 8474000 535 39254000 0 0 0 0 0 0 14 329000 15 399000 45 2290000 108 3216000 114 3719000 244 15837000 475 14873000 548 18037000 1439 110885000 0 0 0 0 0 0 31 501000 39 640000 79 3732000 11 275000 14 340000 29 2150000 4 127000 6 147000 18 1130000 128 2338000 141 2876000 426 18972000 240 7989000 260 9454000 573 39918000 1766 50312000 1975 60290000 4933 320006000 0 0 0 0 0 0 0 0 0 0 0 0 1766 50312000 1975 60290000 4933 320006000 1766 50312000 50312000 1975 60290000 60290000 4933 320006000 320006000 1766 50312000 1975 60290000 4933 320006000 1497 35393000 1564 38354000 897 39318000 265 14688000 395 20896000 1582 97225000 4 231000 16 1040000 2454 183463000 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 1766 50312000 1975 60290000 4933 320006000 32.07 33.87 59.68 EURIBOR/MIBOR a 1 año 1766 50312000 0.69 2.00 TOTAL 1766 50312000 0.69 2.00 0 0 0 0 0 0 0 0 0 0 0 0 763 24388000 314 12301000 0 0 982 25651000 1166 34934000 0 0 16 217000 472 12413000 0 0 5 56000 10 235000 1496 103300000 0 0 4 151000 2610 169670000 0 0 9 256000 586 33054000 0 0 0 0 218 12535000 0 0 0 0 20 1183000 0 0 0 0 3 264000 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 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 1766 50312000 1975 60290000 4933 320006000 2.00 2.26 3.71 2.98 2.64 0.81 - 2353 54800000 54800000 87053 320000000 320000000 2353 54800000 87053 320000000 EstadoS06NotasExplicativas.pdf pdf 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