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Figure 11.1 An ordinary table of cities

Figure 11.1 An ordinary table of cities. Figure 11.2 The data fields for two sorted linear implementations of the ADT table for the data in Figure 11.1: a) array based; b) reference based. Figure 11.3

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Figure 11.1 An ordinary table of cities

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  1. Figure 11.1 An ordinary table of cities

  2. Figure 11.2 The data fields for two sorted linear implementations of the ADT table for the data in Figure 11.1: a) array based; b) reference based

  3. Figure 11.3 The data fields for a binary search tree implementation of the ADT table for the data in Figure 11.1

  4. Figure 11.4 Insertion for unsorted linear implementations: a) array based; b) reference based

  5. Figure 11.5 Insertion for sorted linear implementations: a) array based; b) reference based

  6. Figure 11.6 The average-case order of the operations of the ADT table for various implementations

  7. Figure 11.7a and 11.7b Some implementations of the ADT priority queue: a) array based; b) reference based

  8. Figure 11.7c Some implementations of the ADT priority queue: c) binary search tree

  9. Figure 11.8 A heap with its array representation

  10. Figure 11.9a a) Disjoint heaps

  11. Figure 11.9b b) a semiheap

  12. Figure 11.10 Deletion for a heap

  13. Figure 11.11 Recursive calls to heapRebuild

  14. Figure 11.12 Insertion into a heap

  15. Figure 11.13 a) The initial contents of anArray’s corresponding binary tree

  16. Figure 11.14 Transforming an array anArray into a heap

  17. Figure 11.15 Heapsort partitions an array into two regions

  18. Figure 11.16a A trace of heapsort, beginning with the heap in Figure 11-14

  19. Figure 11.16b A trace of heapsort, beginning with the heap in Figure 11-14

  20. Figure 11.16c A trace of heapsort, beginning with the heap in Figure 11-14

  21. Figure 11.17 Array for Self-Test Exercise 2 and 7 and Exercise 17

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