Proof of Correctness In this question, you will use strong induction to prove that your new algorithm works correctly. In other words, you will prove that nN xR-{0} FP(x,n) = xn a) Predicate Function Your conjecture has already been stated in symbolic form: It is a statement of the form nN, P(n) What is the predicate function P(n)? b) Proof: Base cases c) Proof: Inductive step setup This is the beginning of the inductive step where you are stating the assumptions in the inductive step and what you will be proving in that step. As you do so, identify the inductive hypothesis. d) proof: inductive steps
Proof of Correctness In this question, you will use strong induction to prove that your new algorithm works correctly. In other words, you will prove that nN xR-{0} FP(x,n) = xn a) Predicate Function Your conjecture has already been stated in symbolic form: It is a statement of the form nN, P(n) What is the predicate function P(n)? b) Proof: Base cases c) Proof: Inductive step setup This is the beginning of the inductive step where you are stating the assumptions in the inductive step and what you will be proving in that step. As you do so, identify the inductive hypothesis. d) proof: inductive steps
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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Q2 – Proof of Correctness In this question, you will use strong induction to prove that your new
a) Predicate Function Your conjecture has already been stated in symbolic form: It is a statement of the form nN, P(n) What is the predicate function P(n)?
b) Proof: Base cases
c) Proof: Inductive step setup This is the beginning of the inductive step where you are stating the assumptions in the inductive step and what you will be proving in that step. As you do so, identify the inductive hypothesis.
d) proof: inductive steps

Transcribed Image Text:Q2 – Proof of Correctness
In this question you will use strong induction to prove that your new algorithm works correctly.
In other words, you will prove that VneN VXER-{0} FP(x,n) = x"
a)
Predicate Function -
Your conjecture has already been stated in symbolic form:
It is a statement of the form VneN, P(n)
What is the predicate function P(n)?
b)
Proof: Base cases (.
c) Proof: Inductive step setup ,
This is the beginning of the inductive step where you are stating the assumptions in the inductive step and
what you will be proving in that step. As you do so, identify the inductive hypothesis.

Transcribed Image Text:d) Proof: Inductive step
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