Extend the JML definition of Peano from the lecture with a function computing the minimum of two numbers. Hint 1: This is Peano, and you cannot check something like '<' yet. Hint 2: You could define ≤ (geq) as follows: (a) geq(0,x) = true, (b) geq(s(x),0) = false, (c) geq(s(x),s(y))=geq(x,y). Hint 3: You could define min as follows: (a) min(0,x) = 0, (b) min(x,0) = 0, (c) min(s(x),s(y))=s(min(x,y)).
Extend the JML definition of Peano from the lecture with a function computing the minimum of two numbers. Hint 1: This is Peano, and you cannot check something like '<' yet. Hint 2: You could define ≤ (geq) as follows: (a) geq(0,x) = true, (b) geq(s(x),0) = false, (c) geq(s(x),s(y))=geq(x,y). Hint 3: You could define min as follows: (a) min(0,x) = 0, (b) min(x,0) = 0, (c) min(s(x),s(y))=s(min(x,y)).
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
Section: Chapter Questions
Problem R1RQ: What is the difference between a host and an end system? List several different types of end...
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Question
Extend the JML definition of Peano from the lecture with a function computing the minimum of two numbers.
Hint 1: This is Peano, and you cannot check something like '<' yet.
Hint 2: You could define ≤ (geq) as follows: (a) geq(0,x) = true, (b) geq(s(x),0) = false, (c) geq(s(x),s(y))=geq(x,y).
Hint 3: You could define min as follows: (a) min(0,x) = 0, (b) min(x,0) = 0, (c) min(s(x),s(y))=s(min(x,y)).
Expert Solution

Step 1
Answer:
Algorithms
Step1: We have ask for user input first number
Step2: We have ask for user input second number
Step3: we have find maximum of 0 and first number
Step4:we have find maximum of 0 and second number
Step5: then we have find minimum of both and print
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