Dane Sabo
ae0ab17291
R "Zettelkasten/Hub Notes/NNFM Ontology.canvas" -> "NNFM Ontology.canvas" R "Zettelkasten/Hub Notes/Permanent Notes/Programming/Assembly/Assembly Canvas.canvas" -> "Programming/Assembly/Assembly Canvas.canvas" R "Zettelkasten/Hub Notes/Permanent Notes/Programming/Assembly/Untitled.md" -> Programming/Assembly/Untitled.md R "Zettelkasten/Hub Notes/Permanent Notes/Programming/Formal Methods/LEAN/Learning Plan.md" -> "Programming/Formal Methods/LEAN/Learning Plan.md" R "Zettelkasten/Hub Notes/Permanent Notes/Programming/Formal Methods/LEAN/Tutorial World.md" -> "Programming/Formal Methods/LEAN/Tutorial World.md" R "Zettelkasten/Hub Notes/Permanent Notes/Programming/Formal Methods/TLA/TLA Canvas.canvas" -> "Programming/Formal Methods/TLA/TLA Canvas.canvas" R "Zettelkasten/Hub Notes/Permanent Notes/Programming/Formal Methods/TLA/TLA+ Learning Plan.md" -> "Programming/Formal Methods/TLA/TLA+ Learning Plan.md" R "Zettelkasten/Hub Notes/Permanent Notes/Programming/Formal Methods/TLA/What is TLA?.md" -> "Programming/Formal Methods/TLA/What is TLA?.md"
33 lines
1.1 KiB
Haskell
33 lines
1.1 KiB
Haskell
doubleMe x = x + x
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doubleUs x y = doubleMe x + doubleMe y
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doubleSmallNumber x = if x > 100
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then x
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else x*2
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doubleSmallNumber' x = (if x > 100 then x else x*2) + 1
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-- boom bangs, ya heard???
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boomBangs xs = [ if x< 10 then "BOOM!" else "BANG!" | x <- xs, odd x]
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-- remember, [function | set, predicate] 'fucking stupid predicate'
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schtankyList x = [ x*y | x <- [2,5,10], y <- [8,10,11]]
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-- Now Writing our own custom list function
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length' xs = sum [1 | _ <- xs]
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-- use dummy variable _, draw an element from a list and replace it with 1. Sum all of those.
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--- Strings are lists! We can use list comprehensions on them.
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removeNonUppercase st = [ c | c <- st, c `elem` ['A'..'Z']]
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--------------Pythogoraus Problem----------------------
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--triangles with integer sides
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triangles x = [(a,b,c) | c <- [1..10], b <- [1..10], a <- [1..10]]
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--right triangles
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rightTriangles x = [(a,b,c) | c <- [1..10], b <- [1..10], a <- [1..10], a^2 + b^2 == c^2]
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-- Now only triangles with perimiter equal to 24
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rightTriangles' x = [(a,b,c) | c <- [1..10], b <- [1..10], a <- [1..10], a^2 + b^2 == c^2, a+b+c == 24]
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