Содержание
- 2. Relations
- 3. Relations
- 4. Relations
- 5. Relations
- 6. Relations We can use the concept of a directed graph to describe the ordered pairs belonging
- 7. Relations
- 8. 1 2 3 4 5 6 7
- 9. Relations
- 10. Properties of relations
- 11. Properties of relations
- 12. Properties of relations
- 13. Properties of relations
- 14. Properties of relations
- 15. Properties of relations
- 16. Properties of relations
- 17. Properties of relations
- 18. Properties of relations
- 19. Properties of relations
- 20. Equivalence relation
- 21. Equivalence relation
- 22. Equivalence relation
- 23. Equivalence relation
- 24. Equivalence relation
- 25. Equivalence relation
- 26. Equivalence relation
- 27. Equivalence relation
- 28. Equivalence relation
- 29. Equivalence relation
- 30. Equivalence relation
- 31. Equivalence relation
- 32. Equivalence relation
- 33. Equivalence relation
- 34. Equivalence relation
- 38. Equivalence relation
- 39. Equivalence relation
- 40. Equivalence relation
- 41. Equivalence relation
- 43. Partial Orderings
- 44. Partial Orderings
- 45. Partial Orderings Example 2 The divisibility relation| is a partial ordering on the set of positive
- 46. Partial Orderings
- 47. Partial Orderings
- 48. Partial Orderings
- 49. Partial Orderings
- 50. Partial Orderings
- 51. Partial Orderings
- 52. Start with the directed graph for this relation. 3 4 2 1
- 53. Remove all loops. 3 4 2 1
- 54. Remove all loops. 3 4 2 1
- 55. 3 4 2 1
- 56. 3 4 2 1
- 57. Remove all the arrows on the directed edges, because all edges point “upward” toward their terminal
- 58. Remove all the arrows on the directed edges, because all edges point “upward” toward their terminal
- 59. 12 6 3 1 8 12 4 2
- 61. Maximal and minimal elements
- 62. Maximal and minimal elements Maximal and minimal elements are easy to spot using a Hasse diagram.
- 63. The maximal elements are 8, 12, and the minimal element is 1. 12 6 3 1
- 65. Topological sorting
- 66. Topological sorting
- 67. Topological sorting
- 68. The topological sorting algorithm
- 69. The topological sorting algorithm
- 70. The topological sorting algorithm 20 2 5 20 12 4 1
- 71. The topological sorting algorithm 20 2 5 20 12 4 1
- 72. The topological sorting algorithm 20 2 5 20 12 4
- 73. The topological sorting algorithm 20 2 5 20 12 4
- 74. The topological sorting algorithm 20 2 20 12 4
- 75. The topological sorting algorithm 20 2 20 12 4
- 76. The topological sorting algorithm 20 20 12 4
- 77. The topological sorting algorithm 20 20 12 4
- 78. The topological sorting algorithm 20 20 12
- 79. The topological sorting algorithm 20 20 12
- 80. The topological sorting algorithm 12
- 81. The topological sorting algorithm
- 82. The topological sorting algorithm
- 83. The topological sorting algorithm Example 8 Find a compatible total ordering for the poset. 12
- 84. The topological sorting algorithm 12
- 85. The topological sorting algorithm 12
- 86. The topological sorting algorithm 12
- 87. The topological sorting algorithm 12
- 88. The topological sorting algorithm 12
- 89. The topological sorting algorithm 12
- 90. The topological sorting algorithm 12
- 91. The topological sorting algorithm 12
- 92. The topological sorting algorithm 12
- 93. The topological sorting algorithm 12
- 94. The topological sorting algorithm 12
- 95. The topological sorting algorithm 12
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