Sorting a Sequence With Merge Sort u Sort
- Slides: 25
Sorting a Sequence With Merge Sort u Sort the sequence 6, 5, 8, 3, 2, 7, 1 using merge sort G R Lockwood, 2006 1
Sorting a Sequence With Merge Sort u u Split the sequence at m= (i+j)/2 i=1, j=7, m=4 6 5 8 3 2 7 1 G R Lockwood, 2006 2
Sorting a Sequence With Merge Sort u u Make a recursive call to merge sort m : = (i+j)/2 = 2. 5 =2 6 5 8 3 2 7 1 G R Lockwood, 2006 3
Sorting a Sequence With Merge Sort u u Now sorting this part i=1, j=2, m=1 and make a recursive call 6 5 8 3 2 7 1 G R Lockwood, 2006 4
Sorting a Sequence With Merge Sort u Sequence of length 1 is already sorted, so return 6 5 8 3 2 7 1 G R Lockwood, 2006 5
Sorting a Sequence With Merge Sort u Sequence of length 1 is sorted 6 5 8 3 2 7 1 G R Lockwood, 2006 6
Sorting a Sequence With Merge Sort u Return control and merge these 2 subsequences into correct order 6 5 8 3 2 7 1 G R Lockwood, 2006 7
Sorting a Sequence With Merge Sort u Now sort the second part of this subsequence 5 6 8 3 2 7 1 G R Lockwood, 2006 8
Sorting a Sequence With Merge Sort u Sequence of length 1 is sorted 5 6 8 3 2 7 1 G R Lockwood, 2006 9
Sorting a Sequence With Merge Sort u Sequence of length 1 is sorted 5 6 8 3 2 7 1 G R Lockwood, 2006 10
Sorting a Sequence With Merge Sort u Merge these two into correct order 5 6 8 3 2 7 1 G R Lockwood, 2006 11
Sorting a Sequence With Merge Sort u u Return control to previous call. Now merge these two sub-sequences into correct order 5 6 3 8 2 7 1 G R Lockwood, 2006 12
Sorting a Sequence With Merge Sort u u The recursive call at line 7 is now completed First part of sequence is now fully sorted 3 5 6 8 2 7 1 G R Lockwood, 2006 13
Sorting a Sequence With Merge Sort u u Control now returns to the very first call of merge sort A recursive call is now made on the second part of the sequence 3 5 6 8 2 7 1 G R Lockwood, 2006 14
Sorting a Sequence With Merge Sort u u i=5, j=7, m=6 Split sequence at item 6 3 5 6 8 2 7 1 G R Lockwood, 2006 15
Sorting a Sequence With Merge Sort u u Make a recursive call to sort these two items Split sequence at item 5 3 5 6 8 2 7 1 G R Lockwood, 2006 16
Sorting a Sequence With Merge Sort u Make another recursive call on the first part of this subsequence 3 5 6 8 2 7 1 G R Lockwood, 2006 17
Sorting a Sequence With Merge Sort u Sequence of length 1 is sorted 3 5 6 8 2 7 1 G R Lockwood, 2006 18
Sorting a Sequence With Merge Sort u u Make a recursive call on second part of sequence Sequence of length 1 is sorted 3 5 6 8 2 7 1 G R Lockwood, 2006 19
Sorting a Sequence With Merge Sort u Now merge these 2 sub-sequences into correct order 3 5 6 8 2 7 1 G R Lockwood, 2006 20
Sorting a Sequence With Merge Sort u Make a recursive call with the remaining element 3 5 6 8 2 7 1 G R Lockwood, 2006 21
Sorting a Sequence With Merge Sort u Sequence of length 1 is sorted 3 5 6 8 2 7 1 G R Lockwood, 2006 22
Sorting a Sequence With Merge Sort u Now merge these 2 sub-sequences into correct order 3 5 6 8 2 7 1 G R Lockwood, 2006 23
Sorting a Sequence With Merge Sort u u Return to the first call Now merge these 2 sub-sequences into correct order 3 5 6 8 1 2 7 G R Lockwood, 2006 24
Sorting a Sequence With Merge Sort u Merge sort is completed 1 2 3 5 6 7 8 G R Lockwood, 2006 25
- Quick sort merge sort
- Quick sort merge sort
- Difference between external and internal sorting
- Merge adalah
- Merge sort mips implementation
- Merge sort advantages
- Merge sort recurrence relation
- Merge sort pseudocode
- Binary merge sort
- Bubble sort scheme
- Merge sort medium
- Two phase multiway merge sort
- Why is merge sort n log n
- Merge insertion sort python
- Merge sort
- Merge sort loop invariant
- Sort and merge in cobol
- Cara kerja quick sort
- Merge sort complexity
- Mips bubble sort
- Why is merge sort n log n
- Mergesort complexity
- Algoriyma
- Generic merge sort c
- Loop invariant induction
- Disadvantage of merge sort