Consider we have a very small item catalog with 3 items, and have gathered co-occurence counts in the following matrix. Note that the co-occurence matrix is symmetric as mentioned in class. We show the counts Cii to represent the number of times users bought item i by itself (without any other purchases. Computer the Jaccard similarity between items A and C using this co-occurrence matrix. Be careful that you don't overcount the number of times someone bought A and C together! Enter your answer as a decimal number rounded to two digits. A B C A 20 12 6 B 12 7 5 C 6 5 3

Computer Networking: A Top-Down Approach (7th Edition)
7th Edition
ISBN:9780133594140
Author:James Kurose, Keith Ross
Publisher:James Kurose, Keith Ross
Chapter1: Computer Networks And The Internet
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Question 1
Consider we have a very small item catalog with 3 items, and have gathered co-occurence counts in the following
matrix. Note that the co-occurence matrix is symmetric as mentioned in class. We show the counts Cii to
represent the number of times users bought item i by itself (without any other purchases.
Computer the Jaccard similarity between items A and C using this co-occurrence matrix. Be careful that you don't
overcount the number of times someone bought A and C together! Enter your answer as a decimal number
rounded to two digits.
A B C
A 20 12 6
B 12 7 5
C 6 5 3
Transcribed Image Text:Question 1 Consider we have a very small item catalog with 3 items, and have gathered co-occurence counts in the following matrix. Note that the co-occurence matrix is symmetric as mentioned in class. We show the counts Cii to represent the number of times users bought item i by itself (without any other purchases. Computer the Jaccard similarity between items A and C using this co-occurrence matrix. Be careful that you don't overcount the number of times someone bought A and C together! Enter your answer as a decimal number rounded to two digits. A B C A 20 12 6 B 12 7 5 C 6 5 3
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