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Collections are a way for you to organize kata so that you can create your own training routines. Every collection you create is public and automatically sharable with other warriors. After you have added a few kata to a collection you and others can train on the kata contained within the collection.
Get started now by creating a new collection.
Yesn't,
Char
is an instance ofOrd
where the characters are ordered by their unicode codepoint. It does not really "threat them as they were numbers" but deep down at some point everything is an int eventually.wait, Haskell treats chars the same way as if they were numbers? like, he automatically converts char to number like ord() in python?
python new test framework is required. updated in this fork
And now I know about the sorted() function...I love it.
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nice, never knew this concept.
So interesting solution
nice code, clean :)
Great :)
Damn thats clever, mine is more or less the same but I didn't think to use the test method which could've shrunk my code down into a single line like yours, nice :)
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This seems like it shouldn't be terribly difficult to implement, but, I can't make any sense of what is actually being asked. I'm trying to follow the "let's take a walk" examples as well, but to no avail.
If there have been no left choices, l = 1. Why isn't it 0 since left has been chosen 0 times so far?
If there have been no right choices, r = 0. Okay maybe that makes sense, as right has been chosen 0 times. But then why is s = 1 instead of 0? Or, why is m = 0 instead of 1? What do m and s even represent?
ahahaha nice, man!
technically, there is no proof given here of that most important last part that (n,k)%3==0 for k!=0,n and for n==3^d, though it is not hard to deduce, yet not that obvious.
Impressive! Easily the most efficient solution due to the binary operations for smaller sizes, but errors out for larger sizes due to the maximum recursion depth.
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