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Beeblebrox defines the recursive function: g(1) = 42 g(n) = g(n/2) + 7 for all n > 1. The function g is NOT well-defined. The issue is that there are some g(n) values that cannot be uniquely determined from the recursive definition. The value at g(1) is determined, it is 42. The value at g(2) is determined, it is 49. The value at g(3) is NOT determined since there is no such thing as g(1.5). Put a check-mark in all of the boxes for which the function value is determined. The value at g(1) is determined (correct answer is YES, so check this off) | The value at g(2) is determined (correct answer is YES, so check this off) The value at g(3) is determined (correct answer is NO, so do NOT check this off) | The value at g(4) is determined | The value at g(5) is determined The value at g(6) is determined | The value at g(7) is determined The value at g(1234) is determined The value at g(4321) is determined

Beeblebrox defines the recursive function: g(1) = 42 g(n) = g(n/2) + 7 for all n > 1. The function g is NOT well-defined. The issue is that there are some g(n) values that cannot be uniquely determined from the recursive definition. The value at g(1) is determined, it is 42. The value at g(2) is determined, it is 49. The value at g(3) is NOT determined since there is no such thing as g(1.5). Put a check-mark in all of the boxes for which the function value is determined. The value at g(1) is determined (correct answer is YES, so check this off) | The value at g(2) is determined (correct answer is YES, so check this off) The value at g(3) is determined (correct answer is NO, so do NOT check this off) | The value at g(4) is determined | The value at g(5) is determined The value at g(6) is determined | The value at g(7) is determined The value at g(1234) is determined The value at g(4321) is determined

Database System Concepts
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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Beeblebrox defines the recursive function: g(1) = 42 g(n) = g(n/2) + 7 for all n > 1. The function g is NOT well-defined. The issue is that there are some g(n) values that cannot be uniquely determined from the recursive definition. The value at g(1) is determined, it is 42. The value at g(2) is determined, it is 49. The value at g(3) is NOT determined since there is no such thing as g(1.5). Put a check-mark in all of the boxes for which the function value is determined. The value at g(1) is determined (correct answer is YES, so check this off) | The value at g(2) is determined (correct answer is YES, so check this off) The value at g(3) is determined (correct answer is NO, so do NOT check this off) | The value at g(4) is determined | The value at g(5) is determined The value at g(6) is determined | The value at g(7) is determined The value at g(1234) is determined The value at g(4321) is determined
Transcribed Image Text:Beeblebrox defines the recursive function: g(1) = 42 g(n) = g(n/2) + 7 for all n > 1. The function g is NOT well-defined. The issue is that there are some g(n) values that cannot be uniquely determined from the recursive definition. The value at g(1) is determined, it is 42. The value at g(2) is determined, it is 49. The value at g(3) is NOT determined since there is no such thing as g(1.5). Put a check-mark in all of the boxes for which the function value is determined. The value at g(1) is determined (correct answer is YES, so check this off) | The value at g(2) is determined (correct answer is YES, so check this off) The value at g(3) is determined (correct answer is NO, so do NOT check this off) | The value at g(4) is determined | The value at g(5) is determined The value at g(6) is determined | The value at g(7) is determined The value at g(1234) is determined The value at g(4321) is determined
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