Created
June 1, 2014 02:02
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| -- the power of type inference and functional programming! | |
| car (a, b) = a -- inferred type is car :: (t, t1) -> t | |
| cdr (a, b) = b -- ... cdr :: (t, t1) -> t1 | |
| caar = car . car -- caar :: ((c, t), t1) -> c | |
| cadr = car . cdr | |
| cdar = cdr . car | |
| cddr = cdr . cdr | |
| caaar = car . caar | |
| caadr = car . cadr -- inferred type is caadr :: (t2, ((c, t), t1)) -> c | |
| cadar = car . cdar | |
| caddr = car . cddr | |
| cdaar = cdr . caar | |
| cdadr = cdr . cadr | |
| cddar = cdr . cdar | |
| cdddr = cdr . cddr | |
| caaaar = car . caaar | |
| caaadr = car . caadr | |
| caadar = car . cadar | |
| caaddr = car . caddr -- inferred type is caaddr :: (t3, (t2, ((c, t), t1))) -> c | |
| cadaar = car . cdaar | |
| cadadr = car . cdadr | |
| caddar = car . cddar | |
| cadddr = car . cdddr | |
| cdaaar = cdr . caaar | |
| cdaadr = cdr . caadr | |
| cdadar = cdr . cadar -- inferred type is cdaddr :: (t3, (t2, ((t, c), t1))) -> c | |
| cdaddr = cdr . caddr | |
| cddaar = cdr . cdaar | |
| cddadr = cdr . cdadr | |
| cdddar = cdr . cddar | |
| cddddr = cdr . cdddr | |
| -- the same holds true for all of these, I just typed a select few of them for example | |
| -- fun fact: you can use GHCi (the GHC interpreter) to type expressions interactively in the REPL | |
| -- just prepend the GHCi command :t to any expression |
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