Problem 54700. Leyland Primes

Created by Dyuman Joshi

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A Leyland Number is defined as a number of the form - x^y + y^x,  or, x^y - y^x    (x,y)>1
Given an array of numbers(>1), check if the corresponding numbers are Leyland Primes (Leyland Number and a prime) or not.
Example - 
x=17, y=1 (2^3+3^2 and a prime)
x=1, y=0 (3^2-2^3 but not a prime)
x=2, y=0 (a prime but not a layland number)
x=8, y=0 (2^2+2^2 but not a prime)
x=37, y=1 (a prime but not a layland number)
x=7, y=1 (2^5-5^2 and a prime)
See the test suite for banned functions -

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Last Solution submitted on Jul 20, 2022

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Tim on 5 Jun 2022

24^5+25^12 in test case 6 is greater than 2^53 and therefore cannot be tested using ordinary double precision numbers.

Dyuman Joshi on 5 Jun 2022

Tim, William, Chris -

The faulty test case has been edited out of the test suite. Apologies for the inconvenience. Please attempt/edit your answer accordingly.

ChrisR on 5 Jun 2022

Dyuman, it looks like Test 6 is still being applied.

Dyuman Joshi on 5 Jun 2022

I thought commenting it out would work, but it didn't. I have removed it completely and rescored the solutions, good to go.

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Problem 54700. Leyland Primes

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Problem 54700. Leyland Primes

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