3. The following is a new Partition algorithm using A[16] as the pivot element. Assume that ub > lb. Partition (A[], lb, ub): pivot + A[lb] down + lb - 1 up + ub + 1 while TRUE { do { up + up - 1 } while A[up] > pivot do { down down + 1 } while A[down] < pivot if down < up { A[down] A[up] } else { } return up Design a quicksort algorithm using the above Partition algorithm. Make sure that your algorithm does not loop forever.

Database System Concepts
7th Edition
ISBN:9780078022159
Author:Abraham Silberschatz Professor, Henry F. Korth, S. Sudarshan
Publisher:Abraham Silberschatz Professor, Henry F. Korth, S. Sudarshan
Chapter1: Introduction
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use the partition function given when writing quicksort algorithm

 
3. The following is a new Partition algorithm using A[lb] as the pivot element. Assume that
ub> lb.
Partition (A[], lb, ub):
pivot
A[lb]
downlb - 1
upub + 1
while TRUE {
do {
up up 1
} while A [up] > pivot
do {
down + 1
} while A[down] < pivot
if down < up {
A[up]
down
}
A [down]
} else {
return up
}
Design a quicksort algorithm using the above Partition algorithm. Make sure that your
algorithm does not loop forever.
Transcribed Image Text:3. The following is a new Partition algorithm using A[lb] as the pivot element. Assume that ub> lb. Partition (A[], lb, ub): pivot A[lb] downlb - 1 upub + 1 while TRUE { do { up up 1 } while A [up] > pivot do { down + 1 } while A[down] < pivot if down < up { A[up] down } A [down] } else { return up } Design a quicksort algorithm using the above Partition algorithm. Make sure that your algorithm does not loop forever.
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