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The Collatz hypothesis
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kolc::Integer -> Integer | |
kolc n | even n = toInteger n `div` 2 | |
kolc n | not $ even n = (n*3)+1 | |
gks'::[Integer] -> [Integer] | |
gks' xs = xs ++ [kolc $ last xs] | |
gks::[Integer] -> [Integer] | |
gks xs | (last xs) == 1 = xs | |
gks xs = gks $ gks' xs | |
--pass any number | |
main = print $ gks [5] |
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def is_even(number): | |
return number % 2 == 0 | |
def kolc(number): | |
print(int(number))#it can be float,but something like x.0 | |
if number == 1: | |
return number | |
if is_even(number): | |
n = number/2 | |
kolc(n) | |
else: | |
n=(number*3)+1 | |
kolc(n) | |
#pass any number here | |
n = kolc(666) |
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