ScalingStacks

Chapter 49: Homological mirror symmetry and torus fibrations 001C

Kontsevich, Maxim; Soibelman, Yan

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Source edition: math/0011041v1

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Statements and objects

  1. Remark 1 [03Q5]
  2. Remark 2 [03Q7]
  3. Remark 3 [03Q9]
  4. Definition 1 [03QH]
  5. Lemma 1 [03QI]
  6. Conjecture 1 [03QJ]
  7. Remark 4 [03QK]
  8. Conjecture 2 [03QL]
  9. Remark 5 [03QM]
  10. Definition 2 [03QP]
  11. Lemma 2 [03QQ]
  12. Proof. [03QR]
  13. Proposition 1 [03QS]
  14. Corollary 1 [03QT]
  15. Conjecture 3 [03QU]
  16. Remark 6 [03QV]
  17. Remark 7 [03QW]
  18. Definition 3 [03R1]
  19. Definition 4 [03R2]
  20. Definition 5 [03R3]
  21. Remark 8 [03R4]
  22. Definition 6 [03R5]
  23. Remark 9 [03R6]
  24. Definition 7 [03R8]
  25. Definition 8 [03R9]
  26. Definition 9 [03RA]
  27. Definition 10 [03RB]
  28. Remark 10 [03RC]
  29. Definition 11 [03RD]
  30. Definition 12 [03RE]
  31. Definition 13 [03RF]
  32. Definition 14 [03RG]
  33. Conjecture 4 [03RH]
  34. Definition 15 [03RJ]
  35. Conjecture 5 [03RK]
  36. Definition 16 [03RN]
  37. Definition 17 [03RP]
  38. Remark 11 [03RQ]
  39. Proposition 2 [03RR]
  40. Theorem 1 [03RS]
  41. Remark 12 [03RU]
  42. Proposition 3 [03RV]
  43. Remark 13 [03RW]
  44. Remark 14 [03RX]
  45. Definition 18 [03S1]
  46. Remark 15 [03S2]
  47. Definition 19 [03S3]
  48. Definition 20 [03S4]
  49. Theorem 2 [03S6]
  50. Proposition 4 [03S8]
  51. Theorem 3 [03S9]
  52. Proposition 5 [03SA]
  53. Remark 16 [03SB]
  54. Lemma 3 [03SD]
  55. Proof . [03SE]
  56. Proposition 6 [03SF]
  57. Remark 17 [03SG]
  58. Definition 21 [03SK]
  59. Definition 22 [03SL]
  60. Proposition 7 [03SM]
  61. Remark 18 [03SN]
  62. Proposition 8 [03SQ]
  63. Remark 19 [03SU]
  64. Proposition 9 [03SV]
  65. Proposition 10 [03SW]
  66. Proposition 11 [03SY]
  67. Proposition 12 [03SZ]
  68. Theorem 4 [03T0]
  69. Remark 20 [03T1]
  70. Lemma 4 [03T4]
  71. Proof. [03T5]
  72. Proposition 13 [03T6]
  73. Proof. [03T7]
  74. Definition 23 [03T8]
  75. Remark 21 [03TA]

Contents

Original mathematics by the credited authors. Source-backed reader collection; mathematical self-containment is not assessed.