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MFN: 16031
Identificador: 8af5638f-2dc9-499c-aa4a-c9137fdcde12
Formato: UNIMARC
Tipo de documento: BOOK
Criado em: 2024-11-07 15:04:25
Alterado em: 2024-11-07 15:22:34

001 BMO20241107145913
010   ^a978-989-23-2140-0
021   ^aPT^b349389/12
100   ^a20241107d2012    k  y0porb0103    ba
101 0 ^apor
102   ^aPT
105   ^aa       001yy
106   ^ar
200 1 ^aComo avalia a sua vida?^ea estratégia para a felicidade do mais influente pensador de gestão do mundo^fClayton M. Christensen, James Allworth e Karen Dillon^gtrad. Jorge Nunes
210   ^aAlfragide^cLua de papel^d2012
215   ^a199, [1] p.^d23 cm
606   ^aPsicologia individual
675   ^a159.923^vBN^zpor
700  1^aChristensen,^bClayton M.
701  1^aAllworth,^bJames^4070
701  1^aDillon,^bKaren^4070
702  1^aNunes,^bJorge^4730
801   ^aPT^bBMO^c20241107^gRPC
859   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G5ysOlbWoOrpfoiWlq43sEkjiQbtJHJIcDxFxvXmNZfBvHDBLUQVN2saX4JGjlAZ2a5vHoyzW74GtIymmnikJ2cbmCPFfLE04mC/AWafisIqztY6GIkpYeU6dRvVb7r5HgtVNCRT6UbSSYtnjkBsbEhmKwvw3Lp/hM1bgdo8zHFjpY7R8rK1xkRxXPdT5hDp1pk5I20rbnIXdiAF/abD4rpvhL0mxui6hpOcgDGjiXEjK3uBPwUivVZljas/SqWV9F/sr+CjQkUVCyqbi2k7eWSbjkvdhAHDesHwnPkra+HRsOZjY6V3HlYSQDboaB/rC9TqRVNg0RTmTkhkRe72DN273FeA1Un0jJU1GkqaKIulc5l5jYtFw7C34YRf2LJ7JGii28RVrtrS9r99l9EXPAjpjDLNRuP6QbVgPpNADx77W/wBK7CvnSodUUGk2zyMDXh4mLYzibheTiDfYRjFl36DSTHsa9pu1wBB6QRcJTehr4tSXMVWO0l9y6hVvHGpRWNWw5JYQmNlBT0Bnaycxquol7NyRLrJzGq6iXs3JFSi6t8xpeoi7Nq0Vnat8xpeoi7Nq0VCBZJZKhAFkx8TTvaD7xdPQgEwjoTBAwG4a35BSIQolk18LTvaD7wCnoQgwxttawt0WyStjA3AD3BOQhbkZgbvwj5BK6Jp3gH3i6ehBcaYxa1hboshsYGQAHuCchBcjdC0m5aD7wE5rAMgAPgnIQXEsiyVCECyEIQGdrJzGq6iXs3JEusnMarqJezckVKLq3zGl6iLs2rRWdq3zGl6iLs2rRUICp6W0nFTQunmdhY21zYu3mwyaCVcVPS2jYqiF0MzcTHWuLkbjcZjNH8DOnlzLPt1tuee/ORo39ufpSfyqzo3XmgnlZDFMS95s0bOQXNid5bYZBca100EKOtkhbfBk+Mnfhdwvxsbj4L23gj0RSyMNQWk1EMhzxGzQW5WG7cSvPGpJyyn0WK4Zg6WF9Ii5NPbbrtfT6ntdN630dJIIp5S15aHWDHuyJIBu0EcCs/8AOToz9ufpS/yql4U9FUnislXK07YNbHG4OIzJJaLXsd7j7rryPgy1RiqxLNUNLo2HA1tyAXWu4kjPIEfNZSnJTyo82HweDlhHXqOSto9tX8NDomkNe6CGV0Msxa9hs4bOQ2yvvDbHIhV/zk6M/bn6Uv8AKsPwp6s0zaWWtawibGy7sRs7E4MIIOW63yXNNXKBs9ZTwPvhkkDXWyNuNjw3LGdSUXY9OD4Zg6+Hda8tN9ui1tod4ZrbSGldWCQ7FrsJdgfvuBbDbFvI4LO/ORoz9ufpS/yrSj1WpG0rqMR/guOItxO33Bve994C4drloxlNXzwRXwMIwgm5Ac0OtfjmSspzlBXPPw7BYTF1JQvLuttvjpudf/ORoz9ufpS/yq7Qa6UExDWVLLncHXZf/UAvEeDXU+kqaR087C9xe5o5RAaG23W4rN8IuorKRgqafEYi4NcxxxFhO4g7y2+WdzmFM87ZrGfoWAlXeHUpKV7XdrX+h2hrr7kq4j4ONcJKedlNK4ugkIaATfZuJs0t6G3yI9vBduWyE1JXObj8DPCVMktV0fcgratkUb5ZDhYwFzj0AbyvMfnJ0b+3P0pP5VmeGLS2zpGUwdZ0zrnpwMIJ++ELkukNHvh2W0FtrG2Vvta69v4LXUquLsjqcM4RSxFJTqyabbta3TwPpemma9jZGm7XAOaRxDhcH5KReI8EumNtQ7EnlQHB+4c2H3bx8F7dbou6ucTE0HQqypvowQhCpoM7WTmNV1EvZuSJdZOY1XUS9m5IqUXVvmNL1EXZtWis7VvmNL1EXZtWioQEKCWpAUPjgQHgvDPorFDDVN3xksd/lfmD8HD/AHLzPgn0tsa/ZE8mduD95vKb/wCQ+K6lrFAKmknp+L2OANr2dbkn4Gy4BSiaKVkgY8OjeHDkuycx1+jpC89RZZqSPquGVI4jBTw8nt56r7nvfDNpfHPFSNzEQxuH+Nws0e/Cf9y6NqdojxWhhg/WAxP9r3Zu+5+y5DqtTSVul9vMx1sRnfdptySMLbn24R8F2sVnsWVJXk5Hg4nJUaNLCx6av5nnPCx/8TN/mi7Vq5LqQf7zpOtH8CuoeFOpxaMkYAS5z47AC5NpGk7vYCVy3U9rmaRpXua4AStuS0gDfvNlhVX9xeB0OFTS4fUXfN+D6LC4F4TT/e1T+52bV3EVi4V4RC5+lKlzWuIu0XDSRlG0HP2G4+Czrr1Tw/0/LLiJN9vNHSvA8f7t/wCq/wD4Wx4QGA6Lq78IyfiLWXnfBNU4dHlhuCJX3BBBF7WUXhR1kHirqSK7pJCA/CCcDBmb24mwFlV7PwNNSLnxF5fev4XOPl2V9y+o6ZxLGE7y0X99l886m6AfU1cbXMcImkPkJaQMIPm58Tut712bWvTvi9HLK2+PDhYAMy52QyHRv+CwoqybZ7+O1I1qtOlDV/ucw1pqRpDTQixDZh4hBvYBjCTIbndnjz9y9L4W6GF9JDLE9hMBDLNcCcDrC1hwBDfmvHal6n+OiUyyPiDMIHIuXE3JPK4ZL0rvBXDY2qn36tveolJp6bm6rWw9KrSjzLcvS1r376/EwPBdpjYaQYwmzJ/w3e/ew/PL95d5C+WzDKx/Ja67HZENO9pyI+S+hdXNOiopYprWc5oxji14HKB+Kzo7WPJx6nFzjWj1Vn5G+hQRVF1Otx88Z2snMarqJezckS6ycxquol7NyRUourfMaXqIuzatFZ2rfMaXqIuzatFQgIshCALJuzHQPknIQtxAwDcAlQhCCFoO8JNmOgfJOQhbiJNmOgfJcw1i14qZqzxKgs3lmPHldzh5xF8mtFjnneyz9N1umaAxyTVGJrjYea9txnhdyRa4/gtbqo69Lg1aWVSlGMpaqLerOwBoG4JDGOgfJeX1F1uFdG5rmhksdsQG4g7nN9mW7gvUrNNS1Rzq9GpQqOnUVmhGtA3AJS0cQEqFTTcQNA3AIslQhBmzb0D5JwaBuCVCFuxEqEIQztZOY1XUS9m5Il1k5jVdRL2bkipRdW+Y0vURdm1aKztW+Y0vURdm1aKhAQhCAEIQgBCEIASEJUIDhOm9TK2Kqe2OF7w55LHsGRDiSLn9U2Od1ta/1DotG0VFM7FUCz353LQ0EC547wL8cJXUdLVexglmtfZsc+3ThaSuW6i6v+UZZa6sONuO2G/nOtextuYAQLcf4+eVO2kep9Th+IuvGNfEWUaXbeT2SJ/A1QSbWaoLSI8AjBO5zi4E26bW+66so4YWsaGtaGtAsABYAe5SLdCOVWOFj8W8VXlVatcEIQsjxghCEAIQhACEIQGdrJzGq6iXs3JEusnMarqJezckVKLq3zGl6iLs2rRWdq3zGl6iLs2rRUICQlKhAMMnsKaZvYVKhAQGoPon5JPGD6J+SsIQFfxg+ifkjxg+ifkrCEB5PXfTFVHC1lLTukfJcE7PG1jRvu3cSb5Xy3rK1D0vX7R0NVTOawgua8QiOzhva4NABvwNuC6CkWLWtz0xrpUuXkXz6kHjB9E/JHjB9E/JWELI8xX8YPon5I8YPon5KwhUEIn/AMJ+SNt/hPyUyFARiX2FPulQgC6EIQGdrJzGq6iXs3JEusnMarqJezckVKLq3zGl6iLs2rRWNqvXRupKVge0u2EWQOeUbbrZWMZRlrF3DTW4IQhUgIUVTO2Nhe82a3MnoHSbcPbwUjXAgEbihbdRUKvVVrI3RtcbGR2BuW82Jz6Bla/SQOKJa6JuLFI0Yb3u4C1hc3HDLNCFhCrP0hCL3kYLXvyhlYEm/uAPyTX6ShAcTI3k5HPjYGw6TYjcgLaFAayMAuL2gAgElwyJ3A9B9iR1bEN8jBnbNwGfR70BYQom1DDhs5vK83Mcr3dKpN03CW4gcsez4XJ2gixAXvhxm10BpIVUaQjs04hyiABxzva44DI5+xRRaZhdG6UPGFuM5kA2Y4sJGe64sDxyQF9ChpapkjQ5pBuAbcRiFxccDZSucACTkBmUAqFFS1LZGB7DdrswbEXHSL8PbxUqFasCEIQhnaycxquol7NyRRa0zAUVUOJgl7NyFSnmtRWD+zH/APFvZBe0q7ua6NkmB9gbixLbnIlp4GxHzXjdRt1N1LOyC0NOUUM07nPk2ZaBFdoJxA2cWkDPLEc+GL3ri8Jb5NWyv60vI2ylmazMs6n6YlnZI2YNxxkcpu5zXXsbcM2n7L0KwNDwx0uKIY3CwLpXNPKcAb3da1gMNv8AN71twShzQ4biL5rq0VNQSnuYVHFyeXYZXRl0UjRvLHAfFpCytSqjFo+maTy2RMZID5zXtbhcHDeDcFatdIWxSOG8McR8ASsjUmmDaCneR+JLGySRx8573NBc5x3k58d25Z9TYvYv5r8Mtaf2DInTTC4YMQGIg3ZywG5+ddv2UFRTUL9o9+zPKu/lbnP/AA8wDkTYt99/atWqpWSNLJGNe07w4Aj5FMGj4QHARss4gkYRmQbi/uOfvKpoMWdujnsxkxvA2jh+Je5LMUu91jyHXz4OSVOjqQuY8OaGh8rHAEEFzmHaAknI2a69s8z7U3R8uj5JHRNhiBD3RsAi84bGPGQMOQwvDOg2U7tJ0Fi04LAmQgxOtfzC/wA2x3kX9/QUBSrzR4REzzZpI5XuY64JbKwAkk5C9gbcFcEWj24iHRC4c82ed2HC52/LI2vwUbdJaPv5jBYXBMefJlDLBtr3xYf4pZ5qGN7Y9lHZzCXEM3NdbCLBvKxHh7NyAsU4ocULWOZeLKIBxyxi9m58rL3pjY6AOydGHYiMnm5c2R0hG+5IeHn3gpZayhi2byGNu3aMcIieTnygWty3n5qCOpoIw4uLSccji50ZJDnOlLs8OQGGX4BAP/u7ATjjwEYz+IbENGHEc87B1viFBFTaOL3xYW3ZaO5kJvifjLWnFvD9/G9k5kuj3PfEYorYhGPwwQ8mwcLYcgCGtvuyGa2fJUGLFsY7k4r4BfFe992++aoG6IhgDMdPhLX2za7EDYWuDcqjrrUhtBUNB/EkjeyNo85z3NIaGjeTchbMELWNDGNDWtFgGiwA6ABuWNrtTB1BUOA/EjjfJG4ecx7Wktc07wbjgsXsbaFuZG/dGtQRlsUbTvaxoPwaFOoKGQuijcd7mNJ+LQVOqYS3YKvU1FsklVUYR7VnyzhnKdmejoQxKusDf7HVE79hL8Pw3JFS0rVufR1Nwf0M2fD9G7JCpStqNupupZ2QXuAwDcLLw+o26m6lnZBe6XH4N7Op+uXkZTMeHQ4OHaYni78TXuLmkFzi04TlfNasMQa0NbkBuHQOj3J6F1zAiqqdsjHRvF2uFiLkXHEZcDuT2MAAAFgMgBwTkIW/QEIQhCJlMwG4Y0G97gAG53n3qCk0XDG0tawWuTmAczv927/neriEBD4pHnyG57+SM875/HNK+nYTctaTa2YBy6PcpUICJ1Mw2u1psLC4G7o9yQ0kfoMz/wAI/wDeJ+amQgIRSx3vgbe974Rv6fepkIVAJHtBBBFwcilQoCKlp2xsbGwWa0WAuTYcAL8BuA4BR1NSBkN6WpntkN6ouBzd+twQpHPMGjEczwCzXB0hcSRbK5++SfKHyO5WQG+6ztJV9+QzJo6OP9FQUtaa69NPGzJojk3ceQULL0y7+zz9VJ/2FCA8LoXTFS0R4aiYWYALSvFhhGWRW1+UFZ61P9Z/ehC8+HSSdu7Kw8v1nrU/1n96PL9Z61P9Z/ehC9BA8v1nrU/1n96PL9Z61P8AWf3oQgDy/WetT/Wf3o8v1nrU/wBZ/ehCAPL9Z61P9Z/ejy/WetT/AFn96EIA8v1nrU/1n96PL9Z61P8AWf3oQgDy/WetT/Wf3o8v1nrU/wBZ/ehCAPL9Z61P9Z/ejy/WetT/AFn96EIA8v1nrU/1n96PL9Z61P8AWf3oQgIH6eq8XOZ/rP70h09V+sz/AFn96RCAgqtOVRab1M31X96zTpao/by/Ud3oQgK9XpOcxvBmkILXb5HdB9qEIQH/2Q==^zImagem de capa
920 n
921 a
922 m