AyT Kutxa Hipotecario III, FTA 2.0.0 2012-01-01 2012-06-30 AyT Kutxa Hipotecario III, FTA 2.0.0 2011-01-01 2011-06-30 AyT Kutxa Hipotecario III, FTA 2.0.0 2011-01-01 2011-12-31 AyT Kutxa Hipotecario III, FTA 2.0.0 2008-04-30 2008-04-30 AyT Kutxa Hipotecario III, FTA 2.0.0 2012-06-30 AyT Kutxa Hipotecario III, FTA 2.0.0 2011-06-30 AyT Kutxa Hipotecario III, FTA 2.0.0 2011-12-31 AyT Kutxa Hipotecario III, FTA 2.0.0 2008-04-30 iso4217:EUR iso4217:USD iso4217:JPY iso4217:GBP xbrli:pure AyT Kutxa Hipotecario III, FTA 9043 NIF Ahorro y Titulización S.G.F.T., S.A. NIF false S1 2012 TE EM 343907000 385529000 343907000 385529000 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 343907000 385529000 0 0 362614000 384167000 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 16550000 5631000 -35257000 -4269000 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 69884000 44827000 0 0 48070000 19574000 6000 18000 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 48064000 19556000 0 0 13858000 10024000 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 37035000 35574000 -3720000 -26973000 847000 880000 0 0 44000 51000 0 0 0 0 0 0 0 0 0 0 0 0 97000 135000 0 0 97000 135000 21717000 25118000 21717000 25118000 0 0 413791000 430356000 422606000 435430000 0 0 422606000 435430000 384278000 393882000 336778000 346382000 47500000 47500000 0 0 0 0 4005000 8288000 29244000 29494000 0 0 0 0 -25239000 -21206000 0 0 0 0 34323000 33260000 34323000 33260000 0 0 0 0 0 0 0 0 25664000 28434000 0 0 0 0 25619000 28414000 177000 154000 17052000 21157000 13812000 17139000 0 0 3240000 4018000 0 0 0 0 6936000 6201000 2325000 2075000 0 0 0 0 421000 477000 0 0 4190000 3649000 1454000 902000 1454000 902000 0 0 0 0 0 0 45000 20000 36000 13000 33000 34000 19000 19000 3000 4000 0 0 0 0 0 0 -19000 -44000 0 0 9000 7000 -34479000 -33508000 0 0 -34323000 -33260000 0 0 -156000 -248000 413791000 430356000 9834000 8569000 0 0 9737000 8478000 97000 91000 -4267000 -3820000 -3782000 -3383000 -485000 -437000 -1677000 -4196000 3890000 553000 0 0 0 0 0 0 0 0 0 0 0 0 -162000 -166000 -6000 -6000 -6000 -6000 -156000 -160000 -37000 -39000 -21000 -22000 -4000 -4000 -94000 -95000 -7735000 -19119000 0 0 -7735000 -19119000 0 0 0 0 0 0 0 0 4007000 18732000 0 0 0 0 0 0 1163000 2838000 1212000 2890000 6763000 9329000 -4561000 -3304000 -1125000 -3191000 135000 56000 0 0 -43000 -45000 -39000 -41000 -4000 -4000 -6000 -7000 0 0 0 0 -6000 -7000 -4565000 2932000 0 0 0 0 -4565000 2932000 8366000 15449000 0 0 -12931000 -12517000 0 0 0 0 0 0 0 0 0 0 0 0 0 0 -3402000 5770000 25118000 20603000 21716000 26373000 0 0 0 0 0 0 0 0 0 0 0 0 0 0 -2740000 -2890000 -2740000 -2890000 0 0 1677000 5633000 0 0 1063000 -2743000 0 0 0 0 0 0 0 0 93000 234000 -93000 -234000 0 0 0 0 CAJA DE AHORROS Y MONTE DE PIEDAD DE GIPUZKOA Y SAN SEBASTIAN 2259 419167000 2268 427533000 2418 500000000 2259 419167000 2268 427533000 2418 500000000 0 0 -5468000 -20004000 -2902000 -5713000 -80833000 -72467000 0 0 419167000 427533000 0.70 1.40 66 13000 18000 31000 12732000 12792000 52 32000 27000 59000 10233000 10317000 39 58000 68000 126000 7672000 7798000 23 58000 90000 148000 4620000 4768000 21 1681000 232000 1913000 2387000 4300000 44 6512000 1576000 8088000 1345000 9433000 107 17838000 8922000 26760000 526000 27285000 352 26192000 10933000 37125000 39515000 76693000 66 13000 18000 31000 12732000 12792000 14734000 14734000 86.82 52 32000 27000 59000 10233000 10317000 11879000 11879000 86.85 39 58000 68000 126000 7672000 7798000 8926000 8926000 87.37 23 58000 90000 148000 4620000 4768000 5346000 5346000 89.18 21 1681000 232000 1913000 2387000 4300000 4610000 4610000 93.27 44 6512000 1576000 8088000 1345000 9433000 10481000 10481000 90 107 17838000 8922000 26760000 526000 27285000 25179000 25179000 108.37 352 26192000 10933000 37125000 39515000 76693000 81155000 81155000 94.50 10.28 0 16.78 7.93 0 36.45 1 0.00 0 0 0 0 0 0 0 1 3000 0 0 0 0 1 18000 1 3000 0 0 1 16000 2 48000 0 0 4 289000 3 180000 1 29000 2252 418841000 2262 427302000 2417 499971000 2259 419167000 2268 427533000 2418 500000000 28.68 29.20 33.27 5.52 5.02 1.36 01 C ES0312253026 100 100000 10000000 17.50 100 100000 10000000 17.30 100 100000 10000000 0 B ES0312253018 375 100000 37500000 17.50 375 100000 37500000 17.30 375 100000 37500000 0 A ES0312253000 4525 77000 350590000 12.20 4525 80000 363521000 11.80 4525 100000 452500000 0 5000 398090000 5000 411021000 5000 500000000 C ES0312253026 S EURIBOR 6 MESES 1.20 2.68 360 160 119000 0 10000000 0 10119000 B ES0312253018 S EURIBOR 6 MESES 0.60 2.08 360 160 347000 0 37500000 0 37847000 A ES0312253000 NS EURIBOR 6 MESES 0.30 1.78 360 160 2774000 0 350590000 0 353364000 3240000 0 398090000 0 401330000 C ES0312253026 2061-01-22 0 0 155000 1256000 0 0 243000 1101000 B ES0312253018 2061-01-22 0 0 464000 3860000 0 0 681000 3396000 A ES0312253000 2061-01-22 12931000 101909000 3942000 38781000 22934000 88978000 5750000 34839000 12931000 101909000 4561000 43897000 22934000 88978000 6674000 39336000 C ES0312253026 2012-03-29 SYP CCC+ B- BBB B ES0312253018 2012-03-29 SYP B+ BB A A ES0312253000 2012-03-29 SYP BB+ A- AAA 8532000 10969000 2.04 2.57 1.08 1.11 true true false false false false 0 0 true true 88.07 88.44 0 0 0 0 0 0 false false NIF CAJA DE AHORROS Y MONTE DE PIEDAD DE GIPUZKOA Y SAN SEBASTIAN NIF CAJA DE AHORROS Y MONTE DE PIEDAD DE GIPUZKOA Y SAN SEBASTIAN NIF 0 NIF 0 NIF 0 NIF 0 NIF 0 0 90 37034000 35573000 10.19 7.80 8.27 0 0 0 0 0 37034000 35573000 10.19 7.80 8.27 FOLLETO INFORMATIVO. GLOSARIO DE DEFINICIONES 18 0 30400000 25592000 5.14 4.56 4.58 6275000 4555000 1.69 1.07 1.01 36675000 30147000 6.83 5.63 5.59 FOLLETO INFORMATIVO. NOTA DE VALORES. APARTADO 4.9.2.b (iv) ES0312253026 ES0312253026 0.75 7.66 8.86 FOLLETO INFORMATIVO. NOTA DE VALORES. APARTADO 4.9.2.b (iv) ES0312253018 ES0312253018 1 7.66 8.86 FOLLETO INFORMATIVO. NOTA DE VALORES. APARTADO 4.9.2.b (iv) ES0312253026 ES0312253026 13 7.69 5.70 FOLLETO INFORMATIVO. MÓDULO ADICIONAL.3.4.6.1.B ES0312253018 ES0312253018 19 6.16 5.70 FOLLETO INFORMATIVO. MÓDULO ADICIONAL.3.4.6.1.B 1 7.23 8.86 FOLLETO INFORMATIVO. MÓDULO ADICIONAL.3.4.2.1 CANTIDAD REQUERIDA DE FONDO DE RESERVA 5.25 0.66 0 FOLLETO INFORMATIVO. MÓDULO ADICIONAL.3.4.2.1 DETERIORO DE LOS ACTIVOS 10 87.56 79.62 FOLLETO INFORMATIVO. NOTA DE VALORES. APARTADO 4.9.2.b (iv) 126 20029000 126 20222000 131 22977000 63 11382000 63 11476000 68 13511000 30 3986000 30 4032000 31 4477000 0 0 0 0 0 0 1 173000 1 175000 1 184000 10 1582000 10 1611000 10 1939000 145 20847000 146 21247000 151 23855000 93 15506000 94 15963000 100 18297000 247 53700000 249 54714000 256 60990000 0 0 0 0 0 0 2 294000 2 297000 2 361000 65 8327000 65 8420000 67 9839000 622 125972000 626 129373000 679 154048000 0 0 0 0 0 0 22 3320000 22 3355000 22 3611000 20 3966000 20 4008000 21 4630000 31 3825000 31 3899000 33 4796000 121 18668000 121 19000000 126 21365000 661 127590000 662 129742000 720 155118000 2259 419167000 2268 427534000 2418 499998000 0 0 0 0 0 0 0 0 0 0 0 0 2259 419167000 2268 427534000 2418 499998000 2259 419167000 419167000 2268 427533000 427533000 2418 500000000 500000000 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 2259 419167000 2268 427533000 2418 500000000 37 2809000 23 1649000 0 0 53 6478000 46 5743000 0 0 573 102585000 520 94319000 4 731000 1596 307295000 1679 325822000 2414 499270000 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 2259 419167000 2268 427533000 2418 500001000 83.74 84.78 91.91 TIPO FIJO 1 153000 0 1.09 MIBOR 3 MESES 1 243000 0 1.75 IRPH entidades 4 879000 0.18 3.65 IRPH cajas 1734 315818000 0.04 3.74 EURIBOR AÑO 519 102074000 0.56 2.56 2259 419167000 0.16 3.45 0 0 0 0 0 0 1 153000 0 0 0 0 47 8460000 5 1188000 0 0 143 27789000 141 29254000 0 0 318 63209000 449 86588000 0 0 140 27623000 729 135950000 65 12570000 1515 275012000 887 163768000 146 31153000 75 12912000 18 2842000 403 87445000 11 2339000 24 5147000 803 163760000 8 1548000 14 2676000 621 127396000 1 121000 1 122000 368 75828000 0 0 0 0 11 1668000 0 0 0 0 1 180000 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 2259 419166000 2268 427535000 2418 500000000 6.82 3.63 4.82 1.96 1.60 5.26 0.87 0.86 0.78 0 0 0 0 0 0 0 5000 398090000 398090000 5000 500000000 500000000 5000 398090000 5000 500000000 S06 NOTAS EXPLICATIVAS KUTXA HIP III.pdf pdf 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