Q1: MCM Algorithm Implementation Implement Matrix Chain Multiplication (MCM) algorithm using the following pseudocode as instructed in the Class Lecture. MATRIX-CHAIN-ORDER (p) 1 ne length[p] - 1 2 for i +1 ton 3 do m[i, i] +0 4 for / +2 to n 5 Dl is the chain length. do for i +1 to n-1+1 do jei+l-1 mli, j] + 0 for k +i to j - 1 7 8 9. do q + m[i, k] + m[k + 1, j]+ Pi–1 PkPj if q < m[i, j] then m[i, j] + q s[i, j] +k 10 11 12 13 return m and s
Q1: MCM Algorithm Implementation Implement Matrix Chain Multiplication (MCM) algorithm using the following pseudocode as instructed in the Class Lecture. MATRIX-CHAIN-ORDER (p) 1 ne length[p] - 1 2 for i +1 ton 3 do m[i, i] +0 4 for / +2 to n 5 Dl is the chain length. do for i +1 to n-1+1 do jei+l-1 mli, j] + 0 for k +i to j - 1 7 8 9. do q + m[i, k] + m[k + 1, j]+ Pi–1 PkPj if q < m[i, j] then m[i, j] + q s[i, j] +k 10 11 12 13 return m and s
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
Section: Chapter Questions
Problem 1PE
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![Q1: MCM Algorithm Implementation
Implement Matrix Chain Multiplication (MCM) algorithm using the following pseudocode as
instructed in the Class Lecture.
MATRIX-CHAIN-ORDER (p)
1 n length[p] - 1
2 for i +1 to n
do m[i, i] +0
4 for / +2 ton
3
Dl is the chain length.
do for i +1 ton-1+1
do j+i+1-1
m[i, j] + 00
for k +i to j - 1
5
6.
7
8
9.
do q + m[i, k] + m[k + 1, j]+ Pi–1 PkPj
if q < m[i, j]
then m[i, j] +q
s[i, j] +k
10
11
12
13 return m and s](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2F543f2fc0-f187-45c6-8784-5534314794c2%2F346f8ec2-fca7-46c4-9054-61a50ad40549%2Fminfoji_processed.png&w=3840&q=75)
Transcribed Image Text:Q1: MCM Algorithm Implementation
Implement Matrix Chain Multiplication (MCM) algorithm using the following pseudocode as
instructed in the Class Lecture.
MATRIX-CHAIN-ORDER (p)
1 n length[p] - 1
2 for i +1 to n
do m[i, i] +0
4 for / +2 ton
3
Dl is the chain length.
do for i +1 ton-1+1
do j+i+1-1
m[i, j] + 00
for k +i to j - 1
5
6.
7
8
9.
do q + m[i, k] + m[k + 1, j]+ Pi–1 PkPj
if q < m[i, j]
then m[i, j] +q
s[i, j] +k
10
11
12
13 return m and s
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