1. (4 points) Suppose we have a hash table of size 29 and we want to implement a system for looking up a friend's information given his/her name. Which of the following hash functions is the best? Justify your choice. (Assuming none of the names is empty.) (a) h(x) = x (b) h(x) = n % 13, where n is the number of characters in x (c) h(x) = (ord(x[0])+ ord(x[-1])) % 29, where x[0] is the first character in the name and x[-1] is the last. (d) h(x) = 29 (e) h(x) = 11 Σ ord(x[i]), where n is the number of characters in x, x[i] the ith character in x, i=0 and ord(c) returns the ordinal value of a character. (Instruction on the Σ summation symbol https://www.mathsisfun.com/algebra/sigma-notation.html.)
1. (4 points) Suppose we have a hash table of size 29 and we want to implement a system for looking up a friend's information given his/her name. Which of the following hash functions is the best? Justify your choice. (Assuming none of the names is empty.) (a) h(x) = x (b) h(x) = n % 13, where n is the number of characters in x (c) h(x) = (ord(x[0])+ ord(x[-1])) % 29, where x[0] is the first character in the name and x[-1] is the last. (d) h(x) = 29 (e) h(x) = 11 Σ ord(x[i]), where n is the number of characters in x, x[i] the ith character in x, i=0 and ord(c) returns the ordinal value of a character. (Instruction on the Σ summation symbol https://www.mathsisfun.com/algebra/sigma-notation.html.)
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
Related questions
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![Problem 3 (24 points)
1. (4 points) Suppose we have a hash table of size 29 and we want to implement a system for looking
up a friend's information given his/her name. Which of the following hash functions is the best?
Justify your choice. (Assuming none of the names is empty.)
(a) h(x) = x
(b) h(x) = n % 13, where n is the number of characters in x
(c) h(x) = (ord(x[0])+ ord (x[-1])) % 29, where x[0] is the first character in the name and x[-1]
is the last.
(d) h(x) = 29
n
(e) h(x) = ord(x[i]), where n is the number of characters in x, x[i] the ith character in x,
i=0
and ord(c) returns the ordinal value of a character. (Instruction on the Σ summation symbol
https://www.mathsisfun.com/algebra/sigma-notation.html.)](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2Fd4e885b8-8c58-4e27-b081-9596e9748b83%2F44d1a45c-18ad-41b5-9739-95c2bff2b763%2Fpawjx4r_processed.png&w=3840&q=75)
Transcribed Image Text:Problem 3 (24 points)
1. (4 points) Suppose we have a hash table of size 29 and we want to implement a system for looking
up a friend's information given his/her name. Which of the following hash functions is the best?
Justify your choice. (Assuming none of the names is empty.)
(a) h(x) = x
(b) h(x) = n % 13, where n is the number of characters in x
(c) h(x) = (ord(x[0])+ ord (x[-1])) % 29, where x[0] is the first character in the name and x[-1]
is the last.
(d) h(x) = 29
n
(e) h(x) = ord(x[i]), where n is the number of characters in x, x[i] the ith character in x,
i=0
and ord(c) returns the ordinal value of a character. (Instruction on the Σ summation symbol
https://www.mathsisfun.com/algebra/sigma-notation.html.)
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