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| i x = x s k | |
| where s f g x = f x (g x) | |
| k x y = x | |
| -- Now this gives an epic compilation error... | |
| k = i (i (i i)) | |
| s = i (i (i (i i))) | |
| {- | |
| GHCi, version 7.10.2: http://www.haskell.org/ghc/ :? for help | |
| Prelude> :load "/Users/sacundim/src/scratch.hs" | |
| [1 of 1] Compiling Main ( /Users/sacundim/src/scratch.hs, interpreted ) | |
| /Users/sacundim/src/scratch.hs:6:13: | |
| Occurs check: cannot construct the infinite type: | |
| t0 | |
| ~ | |
| (((t4 -> t -> t4) -> ((t4 -> t) -> t4 -> t4) -> t4 -> t -> t4) | |
| -> ((t4 -> t -> t4) -> (t4 -> t) -> t4 -> t4) | |
| -> (t4 -> t -> t4) | |
| -> t4 | |
| -> t | |
| -> t4) | |
| -> t0 | |
| -> ((t4 -> t -> t4) -> ((t4 -> t) -> t4 -> t4) -> t4 -> t -> t4) | |
| -> ((t4 -> t -> t4) -> (t4 -> t) -> t4 -> t4) | |
| -> (t4 -> t -> t4) | |
| -> t4 | |
| -> t | |
| -> t4 | |
| Expected type: ((((((t4 -> t -> t4) | |
| -> ((t4 -> t) -> t4 -> t4) -> t4 -> t -> t4) | |
| -> ((t4 -> t -> t4) -> (t4 -> t) -> t4 -> t4) | |
| -> (t4 -> t -> t4) | |
| -> t4 | |
| -> t | |
| -> t4) | |
| -> t0 | |
| -> ((t4 -> t -> t4) -> ((t4 -> t) -> t4 -> t4) -> t4 -> t -> t4) | |
| -> ((t4 -> t -> t4) -> (t4 -> t) -> t4 -> t4) | |
| -> (t4 -> t -> t4) | |
| -> t4 | |
| -> t | |
| -> t4) | |
| -> ((((t4 -> t -> t4) -> ((t4 -> t) -> t4 -> t4) -> t4 -> t -> t4) | |
| -> ((t4 -> t -> t4) -> (t4 -> t) -> t4 -> t4) | |
| -> (t4 -> t -> t4) | |
| -> t4 | |
| -> t | |
| -> t4) | |
| -> (((t4 -> t -> t4) -> ((t4 -> t) -> t4 -> t4) -> t4 -> t -> t4) | |
| -> ((t4 -> t -> t4) -> (t4 -> t) -> t4 -> t4) | |
| -> (t4 -> t -> t4) | |
| -> t4 | |
| -> t | |
| -> t4) | |
| -> t0 | |
| -> ((t4 -> t -> t4) -> ((t4 -> t) -> t4 -> t4) -> t4 -> t -> t4) | |
| -> ((t4 -> t -> t4) -> (t4 -> t) -> t4 -> t4) | |
| -> (t4 -> t -> t4) | |
| -> t4 | |
| -> t | |
| -> t4) | |
| -> (((t4 -> t -> t4) -> ((t4 -> t) -> t4 -> t4) -> t4 -> t -> t4) | |
| -> ((t4 -> t -> t4) -> (t4 -> t) -> t4 -> t4) | |
| -> (t4 -> t -> t4) | |
| -> t4 | |
| -> t | |
| -> t4) | |
| -> ((t4 -> t -> t4) -> ((t4 -> t) -> t4 -> t4) -> t4 -> t -> t4) | |
| -> ((t4 -> t -> t4) -> (t4 -> t) -> t4 -> t4) | |
| -> (t4 -> t -> t4) | |
| -> t4 | |
| -> t | |
| -> t4) | |
| -> (((((t4 -> t -> t4) -> ((t4 -> t) -> t4 -> t4) -> t4 -> t -> t4) | |
| -> ((t4 -> t -> t4) -> (t4 -> t) -> t4 -> t4) | |
| -> (t4 -> t -> t4) | |
| -> t4 | |
| -> t | |
| -> t4) | |
| -> t0 | |
| -> ((t4 -> t -> t4) -> ((t4 -> t) -> t4 -> t4) -> t4 -> t -> t4) | |
| -> ((t4 -> t -> t4) -> (t4 -> t) -> t4 -> t4) | |
| -> (t4 -> t -> t4) | |
| -> t4 | |
| -> t | |
| -> t4) | |
| -> (((t4 -> t -> t4) -> ((t4 -> t) -> t4 -> t4) -> t4 -> t -> t4) | |
| -> ((t4 -> t -> t4) -> (t4 -> t) -> t4 -> t4) | |
| -> (t4 -> t -> t4) | |
| -> t4 | |
| -> t | |
| -> t4) | |
| -> (((t4 -> t -> t4) -> ((t4 -> t) -> t4 -> t4) -> t4 -> t -> t4) | |
| -> ((t4 -> t -> t4) -> (t4 -> t) -> t4 -> t4) | |
| -> (t4 -> t -> t4) | |
| -> t4 | |
| -> t | |
| -> t4) | |
| -> t0 | |
| -> ((t4 -> t -> t4) -> ((t4 -> t) -> t4 -> t4) -> t4 -> t -> t4) | |
| -> ((t4 -> t -> t4) -> (t4 -> t) -> t4 -> t4) | |
| -> (t4 -> t -> t4) | |
| -> t4 | |
| -> t | |
| -> t4) | |
| -> ((((t4 -> t -> t4) -> ((t4 -> t) -> t4 -> t4) -> t4 -> t -> t4) | |
| -> ((t4 -> t -> t4) -> (t4 -> t) -> t4 -> t4) | |
| -> (t4 -> t -> t4) | |
| -> t4 | |
| -> t | |
| -> t4) | |
| -> t0 | |
| -> ((t4 -> t -> t4) -> ((t4 -> t) -> t4 -> t4) -> t4 -> t -> t4) | |
| -> ((t4 -> t -> t4) -> (t4 -> t) -> t4 -> t4) | |
| -> (t4 -> t -> t4) | |
| -> t4 | |
| -> t | |
| -> t4) | |
| -> (((t4 -> t -> t4) -> ((t4 -> t) -> t4 -> t4) -> t4 -> t -> t4) | |
| -> ((t4 -> t -> t4) -> (t4 -> t) -> t4 -> t4) | |
| -> (t4 -> t -> t4) | |
| -> t4 | |
| -> t | |
| -> t4) | |
| -> ((t4 -> t -> t4) -> ((t4 -> t) -> t4 -> t4) -> t4 -> t -> t4) | |
| -> ((t4 -> t -> t4) -> (t4 -> t) -> t4 -> t4) | |
| -> (t4 -> t -> t4) | |
| -> t4 | |
| -> t | |
| -> t4) | |
| -> ((((t4 -> t -> t4) -> ((t4 -> t) -> t4 -> t4) -> t4 -> t -> t4) | |
| -> ((t4 -> t -> t4) -> (t4 -> t) -> t4 -> t4) | |
| -> (t4 -> t -> t4) | |
| -> t4 | |
| -> t | |
| -> t4) | |
| -> t0 | |
| -> ((t4 -> t -> t4) -> ((t4 -> t) -> t4 -> t4) -> t4 -> t -> t4) | |
| -> ((t4 -> t -> t4) -> (t4 -> t) -> t4 -> t4) | |
| -> (t4 -> t -> t4) | |
| -> t4 | |
| -> t | |
| -> t4) | |
| -> (((t4 -> t -> t4) -> ((t4 -> t) -> t4 -> t4) -> t4 -> t -> t4) | |
| -> ((t4 -> t -> t4) -> (t4 -> t) -> t4 -> t4) | |
| -> (t4 -> t -> t4) | |
| -> t4 | |
| -> t | |
| -> t4) | |
| -> ((t4 -> t -> t4) -> ((t4 -> t) -> t4 -> t4) -> t4 -> t -> t4) | |
| -> ((t4 -> t -> t4) -> (t4 -> t) -> t4 -> t4) | |
| -> (t4 -> t -> t4) | |
| -> t4 | |
| -> t | |
| -> t4 | |
| Actual type: ((((((t4 -> t -> t4) | |
| -> ((t4 -> t) -> t4 -> t4) -> t4 -> t -> t4) | |
| -> ((t4 -> t -> t4) -> (t4 -> t) -> t4 -> t4) | |
| -> (t4 -> t -> t4) | |
| -> t4 | |
| -> t | |
| -> t4) | |
| -> ((((t4 -> t -> t4) -> ((t4 -> t) -> t4 -> t4) -> t4 -> t -> t4) | |
| -> ((t4 -> t -> t4) -> (t4 -> t) -> t4 -> t4) | |
| -> (t4 -> t -> t4) | |
| -> t4 | |
| -> t | |
| -> t4) | |
| -> t0 | |
| -> ((t4 -> t -> t4) -> ((t4 -> t) -> t4 -> t4) -> t4 -> t -> t4) | |
| -> ((t4 -> t -> t4) -> (t4 -> t) -> t4 -> t4) | |
| -> (t4 -> t -> t4) | |
| -> t4 | |
| -> t | |
| -> t4) | |
| -> ((t4 -> t -> t4) -> ((t4 -> t) -> t4 -> t4) -> t4 -> t -> t4) | |
| -> ((t4 -> t -> t4) -> (t4 -> t) -> t4 -> t4) | |
| -> (t4 -> t -> t4) | |
| -> t4 | |
| -> t | |
| -> t4) | |
| -> ((((t4 -> t -> t4) -> ((t4 -> t) -> t4 -> t4) -> t4 -> t -> t4) | |
| -> ((t4 -> t -> t4) -> (t4 -> t) -> t4 -> t4) | |
| -> (t4 -> t -> t4) | |
| -> t4 | |
| -> t | |
| -> t4) | |
| -> (((t4 -> t -> t4) -> ((t4 -> t) -> t4 -> t4) -> t4 -> t -> t4) | |
| -> ((t4 -> t -> t4) -> (t4 -> t) -> t4 -> t4) | |
| -> (t4 -> t -> t4) | |
| -> t4 | |
| -> t | |
| -> t4) | |
| -> t0 | |
| -> ((t4 -> t -> t4) -> ((t4 -> t) -> t4 -> t4) -> t4 -> t -> t4) | |
| -> ((t4 -> t -> t4) -> (t4 -> t) -> t4 -> t4) | |
| -> (t4 -> t -> t4) | |
| -> t4 | |
| -> t | |
| -> t4) | |
| -> (((t4 -> t -> t4) -> ((t4 -> t) -> t4 -> t4) -> t4 -> t -> t4) | |
| -> ((t4 -> t -> t4) -> (t4 -> t) -> t4 -> t4) | |
| -> (t4 -> t -> t4) | |
| -> t4 | |
| -> t | |
| -> t4) | |
| -> ((t4 -> t -> t4) -> ((t4 -> t) -> t4 -> t4) -> t4 -> t -> t4) | |
| -> ((t4 -> t -> t4) -> (t4 -> t) -> t4 -> t4) | |
| -> (t4 -> t -> t4) | |
| -> t4 | |
| -> t | |
| -> t4) | |
| -> (((((t4 -> t -> t4) -> ((t4 -> t) -> t4 -> t4) -> t4 -> t -> t4) | |
| -> ((t4 -> t -> t4) -> (t4 -> t) -> t4 -> t4) | |
| -> (t4 -> t -> t4) | |
| -> t4 | |
| -> t | |
| -> t4) | |
| -> t0 | |
| -> ((t4 -> t -> t4) -> ((t4 -> t) -> t4 -> t4) -> t4 -> t -> t4) | |
| -> ((t4 -> t -> t4) -> (t4 -> t) -> t4 -> t4) | |
| -> (t4 -> t -> t4) | |
| -> t4 | |
| -> t | |
| -> t4) | |
| -> (((t4 -> t -> t4) -> ((t4 -> t) -> t4 -> t4) -> t4 -> t -> t4) | |
| -> ((t4 -> t -> t4) -> (t4 -> t) -> t4 -> t4) | |
| -> (t4 -> t -> t4) | |
| -> t4 | |
| -> t | |
| -> t4) | |
| -> (((t4 -> t -> t4) -> ((t4 -> t) -> t4 -> t4) -> t4 -> t -> t4) | |
| -> ((t4 -> t -> t4) -> (t4 -> t) -> t4 -> t4) | |
| -> (t4 -> t -> t4) | |
| -> t4 | |
| -> t | |
| -> t4) | |
| -> t0 | |
| -> ((t4 -> t -> t4) -> ((t4 -> t) -> t4 -> t4) -> t4 -> t -> t4) | |
| -> ((t4 -> t -> t4) -> (t4 -> t) -> t4 -> t4) | |
| -> (t4 -> t -> t4) | |
| -> t4 | |
| -> t | |
| -> t4) | |
| -> ((((t4 -> t -> t4) -> ((t4 -> t) -> t4 -> t4) -> t4 -> t -> t4) | |
| -> ((t4 -> t -> t4) -> (t4 -> t) -> t4 -> t4) | |
| -> (t4 -> t -> t4) | |
| -> t4 | |
| -> t | |
| -> t4) | |
| -> t0 | |
| -> ((t4 -> t -> t4) -> ((t4 -> t) -> t4 -> t4) -> t4 -> t -> t4) | |
| -> ((t4 -> t -> t4) -> (t4 -> t) -> t4 -> t4) | |
| -> (t4 -> t -> t4) | |
| -> t4 | |
| -> t | |
| -> t4) | |
| -> (((t4 -> t -> t4) -> ((t4 -> t) -> t4 -> t4) -> t4 -> t -> t4) | |
| -> ((t4 -> t -> t4) -> (t4 -> t) -> t4 -> t4) | |
| -> (t4 -> t -> t4) | |
| -> t4 | |
| -> t | |
| -> t4) | |
| -> ((t4 -> t -> t4) -> ((t4 -> t) -> t4 -> t4) -> t4 -> t -> t4) | |
| -> ((t4 -> t -> t4) -> (t4 -> t) -> t4 -> t4) | |
| -> (t4 -> t -> t4) | |
| -> t4 | |
| -> t | |
| -> t4) | |
| -> ((((t4 -> t -> t4) -> ((t4 -> t) -> t4 -> t4) -> t4 -> t -> t4) | |
| -> ((t4 -> t -> t4) -> (t4 -> t) -> t4 -> t4) | |
| -> (t4 -> t -> t4) | |
| -> t4 | |
| -> t | |
| -> t4) | |
| -> t0 | |
| -> ((t4 -> t -> t4) -> ((t4 -> t) -> t4 -> t4) -> t4 -> t -> t4) | |
| -> ((t4 -> t -> t4) -> (t4 -> t) -> t4 -> t4) | |
| -> (t4 -> t -> t4) | |
| -> t4 | |
| -> t | |
| -> t4) | |
| -> (((t4 -> t -> t4) -> ((t4 -> t) -> t4 -> t4) -> t4 -> t -> t4) | |
| -> ((t4 -> t -> t4) -> (t4 -> t) -> t4 -> t4) | |
| -> (t4 -> t -> t4) | |
| -> t4 | |
| -> t | |
| -> t4) | |
| -> ((t4 -> t -> t4) -> ((t4 -> t) -> t4 -> t4) -> t4 -> t -> t4) | |
| -> ((t4 -> t -> t4) -> (t4 -> t) -> t4 -> t4) | |
| -> (t4 -> t -> t4) | |
| -> t4 | |
| -> t | |
| -> t4 | |
| Relevant bindings include | |
| k :: t4 -> t -> t4 | |
| (bound at /Users/sacundim/src/scratch.hs:6:1) | |
| In the first argument of ‘i’, namely ‘i’ | |
| In the first argument of ‘i’, namely ‘(i i)’ | |
| /Users/sacundim/src/scratch.hs:7:16: | |
| Occurs check: cannot construct the infinite type: | |
| t3 | |
| ~ | |
| (((((t5 -> t4 -> t) -> (t5 -> t4) -> t5 -> t) | |
| -> (t2 -> t1 -> t2) -> (t5 -> t4 -> t) -> (t5 -> t4) -> t5 -> t) | |
| -> ((((t5 -> t4 -> t) -> (t5 -> t4) -> t5 -> t) -> t2 -> t1 -> t2) | |
| -> ((t5 -> t4 -> t) -> (t5 -> t4) -> t5 -> t) | |
| -> (t5 -> t4 -> t) | |
| -> (t5 -> t4) | |
| -> t5 | |
| -> t) | |
| -> ((t5 -> t4 -> t) -> (t5 -> t4) -> t5 -> t) | |
| -> (t2 -> t1 -> t2) | |
| -> (t5 -> t4 -> t) | |
| -> (t5 -> t4) | |
| -> t5 | |
| -> t) | |
| -> ((((t5 -> t4 -> t) -> (t5 -> t4) -> t5 -> t) | |
| -> (t2 -> t1 -> t2) -> (t5 -> t4 -> t) -> (t5 -> t4) -> t5 -> t) | |
| -> (((t5 -> t4 -> t) -> (t5 -> t4) -> t5 -> t) -> t2 -> t1 -> t2) | |
| -> ((t5 -> t4 -> t) -> (t5 -> t4) -> t5 -> t) | |
| -> (t5 -> t4 -> t) | |
| -> (t5 -> t4) | |
| -> t5 | |
| -> t) | |
| -> (((t5 -> t4 -> t) -> (t5 -> t4) -> t5 -> t) | |
| -> (t2 -> t1 -> t2) -> (t5 -> t4 -> t) -> (t5 -> t4) -> t5 -> t) | |
| -> ((t5 -> t4 -> t) -> (t5 -> t4) -> t5 -> t) | |
| -> (t2 -> t1 -> t2) | |
| -> (t5 -> t4 -> t) | |
| -> (t5 -> t4) | |
| -> t5 | |
| -> t) | |
| -> t3 | |
| -> ((((t5 -> t4 -> t) -> (t5 -> t4) -> t5 -> t) | |
| -> (t2 -> t1 -> t2) -> (t5 -> t4 -> t) -> (t5 -> t4) -> t5 -> t) | |
| -> ((((t5 -> t4 -> t) -> (t5 -> t4) -> t5 -> t) -> t2 -> t1 -> t2) | |
| -> ((t5 -> t4 -> t) -> (t5 -> t4) -> t5 -> t) | |
| -> (t5 -> t4 -> t) | |
| -> (t5 -> t4) | |
| -> t5 | |
| -> t) | |
| -> ((t5 -> t4 -> t) -> (t5 -> t4) -> t5 -> t) | |
| -> (t2 -> t1 -> t2) | |
| -> (t5 -> t4 -> t) | |
| -> (t5 -> t4) | |
| -> t5 | |
| -> t) | |
| -> ((((t5 -> t4 -> t) -> (t5 -> t4) -> t5 -> t) | |
| -> (t2 -> t1 -> t2) -> (t5 -> t4 -> t) -> (t5 -> t4) -> t5 -> t) | |
| -> (((t5 -> t4 -> t) -> (t5 -> t4) -> t5 -> t) -> t2 -> t1 -> t2) | |
| -> ((t5 -> t4 -> t) -> (t5 -> t4) -> t5 -> t) | |
| -> (t5 -> t4 -> t) | |
| -> (t5 -> t4) | |
| -> t5 | |
| -> t) | |
| -> (((t5 -> t4 -> t) -> (t5 -> t4) -> t5 -> t) | |
| -> (t2 -> t1 -> t2) -> (t5 -> t4 -> t) -> (t5 -> t4) -> t5 -> t) | |
| -> ((t5 -> t4 -> t) -> (t5 -> t4) -> t5 -> t) | |
| -> (t2 -> t1 -> t2) | |
| -> (t5 -> t4 -> t) | |
| -> (t5 -> t4) | |
| -> t5 | |
| -> t | |
| Expected type: ((((((((t5 -> t4 -> t) -> (t5 -> t4) -> t5 -> t) | |
| -> (t2 -> t1 -> t2) -> (t5 -> t4 -> t) -> (t5 -> t4) -> t5 -> t) | |
| -> ((((t5 -> t4 -> t) -> (t5 -> t4) -> t5 -> t) -> t2 -> t1 -> t2) | |
| -> ((t5 -> t4 -> t) -> (t5 -> t4) -> t5 -> t) | |
| -> (t5 -> t4 -> t) | |
| -> (t5 -> t4) | |
| -> t5 | |
| -> t) | |
| -> ((t5 -> t4 -> t) -> (t5 -> t4) -> t5 -> t) | |
| -> (t2 -> t1 -> t2) | |
| -> (t5 -> t4 -> t) | |
| -> (t5 -> t4) | |
| -> t5 | |
| -> t) | |
| -> ((((t5 -> t4 -> t) -> (t5 -> t4) -> t5 -> t) | |
| -> (t2 -> t1 -> t2) -> (t5 -> t4 -> t) -> (t5 -> t4) -> t5 -> t) | |
| -> (((t5 -> t4 -> t) -> (t5 -> t4) -> t5 -> t) -> t2 -> t1 -> t2) | |
| -> ((t5 -> t4 -> t) -> (t5 -> t4) -> t5 -> t) | |
| -> (t5 -> t4 -> t) | |
| -> (t5 -> t4) | |
| -> t5 | |
| -> t) | |
| -> (((t5 -> t4 -> t) -> (t5 -> t4) -> t5 -> t) | |
| -> (t2 -> t1 -> t2) -> (t5 -> t4 -> t) -> (t5 -> t4) -> t5 -> t) | |
| -> ((t5 -> t4 -> t) -> (t5 -> t4) -> t5 -> t) | |
| -> (t2 -> t1 -> t2) | |
| -> (t5 -> t4 -> t) | |
| -> (t5 -> t4) | |
| -> t5 | |
| -> t) | |
| -> t3 | |
| -> ((((t5 -> t4 -> t) -> (t5 -> t4) -> t5 -> t) | |
| -> (t2 -> t1 -> t2) -> (t5 -> t4 -> t) -> (t5 -> t4) -> t5 -> t) | |
| -> ((((t5 -> t4 -> t) -> (t5 -> t4) -> t5 -> t) -> t2 -> t1 -> t2) | |
| -> ((t5 -> t4 -> t) -> (t5 -> t4) -> t5 -> t) | |
| -> (t5 -> t4 -> t) | |
| -> (t5 -> t4) | |
| -> t5 | |
| -> t) | |
| -> ((t5 -> t4 -> t) -> (t5 -> t4) -> t5 -> t) | |
| -> (t2 -> t1 -> t2) | |
| -> (t5 -> t4 -> t) | |
| -> (t5 -> t4) | |
| -> t5 | |
| -> t) | |
| -> ((((t5 -> t4 -> t) -> (t5 -> t4) -> t5 -> t) | |
| -> (t2 -> t1 -> t2) -> (t5 -> t4 -> t) -> (t5 -> t4) -> t5 -> t) | |
| -> (((t5 -> t4 -> t) -> (t5 -> t4) -> t5 -> t) -> t2 -> t1 -> t2) | |
| -> ((t5 -> t4 -> t) -> (t5 -> t4) -> t5 -> t) | |
| -> (t5 -> t4 -> t) | |
| -> (t5 -> t4) | |
| -> t5 | |
| -> t) | |
| -> (((t5 -> t4 -> t) -> (t5 -> t4) -> t5 -> t) | |
| -> (t2 -> t1 -> t2) -> (t5 -> t4 -> t) -> (t5 -> t4) -> t5 -> t) | |
| -> ((t5 -> t4 -> t) -> (t5 -> t4) -> t5 -> t) | |
| -> (t2 -> t1 -> t2) | |
| -> (t5 -> t4 -> t) | |
| -> (t5 -> t4) | |
| -> t5 | |
| -> t) | |
| -> ((((((t5 -> t4 -> t) -> (t5 -> t4) -> t5 -> t) | |
| -> (t2 -> t1 -> t2) -> (t5 -> t4 -> t) -> (t5 -> t4) -> t5 -> t) | |
| -> ((((t5 -> t4 -> t) -> (t5 -> t4) -> t5 -> t) -> t2 -> t1 -> t2) | |
| -> ((t5 -> t4 -> t) -> (t5 -> t4) -> t5 -> t) | |
| -> (t5 -> t4 -> t) | |
| -> (t5 -> t4) | |
| -> t5 | |
| -> t) | |
| -> ((t5 -> t4 -> t) -> (t5 -> t4) -> t5 -> t) | |
| -> (t2 -> t1 -> t2) | |
| -> (t5 -> t4 -> t) | |
| -> (t5 -> t4) | |
| -> t5 | |
| -> t) | |
| -> ((((t5 -> t4 -> t) -> (t5 -> t4) -> t5 -> t) | |
| -> (t2 -> t1 -> t2) -> (t5 -> t4 -> t) -> (t5 -> t4) -> t5 -> t) | |
| -> (((t5 -> t4 -> t) -> (t5 -> t4) -> t5 -> t) -> t2 -> t1 -> t2) | |
| -> ((t5 -> t4 -> t) -> (t5 -> t4) -> t5 -> t) | |
| -> (t5 -> t4 -> t) | |
| -> (t5 -> t4) | |
| -> t5 | |
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| -> ((t5 -> t4 -> t) -> (t5 -> t4) -> t5 -> t) | |
| -> (t2 -> t1 -> t2) | |
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| -> t5 | |
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| -> (t2 -> t1 -> t2) -> (t5 -> t4 -> t) -> (t5 -> t4) -> t5 -> t) | |
| -> (((t5 -> t4 -> t) -> (t5 -> t4) -> t5 -> t) -> t2 -> t1 -> t2) | |
| -> ((t5 -> t4 -> t) -> (t5 -> t4) -> t5 -> t) | |
| -> (t5 -> t4 -> t) | |
| -> (t5 -> t4) | |
| -> t5 | |
| -> t) | |
| -> (((t5 -> t4 -> t) -> (t5 -> t4) -> t5 -> t) | |
| -> (t2 -> t1 -> t2) -> (t5 -> t4 -> t) -> (t5 -> t4) -> t5 -> t) | |
| -> ((t5 -> t4 -> t) -> (t5 -> t4) -> t5 -> t) | |
| -> (t2 -> t1 -> t2) | |
| -> (t5 -> t4 -> t) | |
| -> (t5 -> t4) | |
| -> t5 | |
| -> t) | |
| -> t3 | |
| -> ((((t5 -> t4 -> t) -> (t5 -> t4) -> t5 -> t) | |
| -> (t2 -> t1 -> t2) -> (t5 -> t4 -> t) -> (t5 -> t4) -> t5 -> t) | |
| -> ((((t5 -> t4 -> t) -> (t5 -> t4) -> t5 -> t) -> t2 -> t1 -> t2) | |
| -> ((t5 -> t4 -> t) -> (t5 -> t4) -> t5 -> t) | |
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| -> (t2 -> t1 -> t2) | |
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| -> t5 | |
| -> t) | |
| -> ((((t5 -> t4 -> t) -> (t5 -> t4) -> t5 -> t) | |
| -> (t2 -> t1 -> t2) -> (t5 -> t4 -> t) -> (t5 -> t4) -> t5 -> t) | |
| -> (((t5 -> t4 -> t) -> (t5 -> t4) -> t5 -> t) -> t2 -> t1 -> t2) | |
| -> ((t5 -> t4 -> t) -> (t5 -> t4) -> t5 -> t) | |
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| -> t) | |
| -> (((t5 -> t4 -> t) -> (t5 -> t4) -> t5 -> t) | |
| -> (t2 -> t1 -> t2) -> (t5 -> t4 -> t) -> (t5 -> t4) -> t5 -> t) | |
| -> ((t5 -> t4 -> t) -> (t5 -> t4) -> t5 -> t) | |
| -> (t2 -> t1 -> t2) | |
| -> (t5 -> t4 -> t) | |
| -> (t5 -> t4) | |
| -> t5 | |
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| -> (((((t5 -> t4 -> t) -> (t5 -> t4) -> t5 -> t) | |
| -> (t2 -> t1 -> t2) -> (t5 -> t4 -> t) -> (t5 -> t4) -> t5 -> t) | |
| -> ((((t5 -> t4 -> t) -> (t5 -> t4) -> t5 -> t) -> t2 -> t1 -> t2) | |
| -> ((t5 -> t4 -> t) -> (t5 -> t4) -> t5 -> t) | |
| -> (t5 -> t4 -> t) | |
| -> (t5 -> t4) | |
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| -> t) | |
| -> ((t5 -> t4 -> t) -> (t5 -> t4) -> t5 -> t) | |
| -> (t2 -> t1 -> t2) | |
| -> (t5 -> t4 -> t) | |
| -> (t5 -> t4) | |
| -> t5 | |
| -> t) | |
| -> ((((t5 -> t4 -> t) -> (t5 -> t4) -> t5 -> t) | |
| -> (t2 -> t1 -> t2) -> (t5 -> t4 -> t) -> (t5 -> t4) -> t5 -> t) | |
| -> (((t5 -> t4 -> t) -> (t5 -> t4) -> t5 -> t) -> t2 -> t1 -> t2) | |
| -> ((t5 -> t4 -> t) -> (t5 -> t4) -> t5 -> t) | |
| -> (t5 -> t4 -> t) | |
| -> (t5 -> t4) | |
| -> t5 | |
| -> t) | |
| -> (((t5 -> t4 -> t) -> (t5 -> t4) -> t5 -> t) | |
| -> (t2 -> t1 -> t2) -> (t5 -> t4 -> t) -> (t5 -> t4) -> t5 -> t) | |
| -> ((t5 -> t4 -> t) -> (t5 -> t4) -> t5 -> t) | |
| -> (t2 -> t1 -> t2) | |
| -> (t5 -> t4 -> t) | |
| -> (t5 -> t4) | |
| -> t5 | |
| -> t) | |
| -> (((((t5 -> t4 -> t) -> (t5 -> t4) -> t5 -> t) | |
| -> (t2 -> t1 -> t2) -> (t5 -> t4 -> t) -> (t5 -> t4) -> t5 -> t) | |
| -> ((((t5 -> t4 -> t) -> (t5 -> t4) -> t5 -> t) -> t2 -> t1 -> t2) | |
| -> ((t5 -> t4 -> t) -> (t5 -> t4) -> t5 -> t) | |
| -> (t5 -> t4 -> t) | |
| -> (t5 -> t4) | |
| -> t5 | |
| -> t) | |
| -> ((t5 -> t4 -> t) -> (t5 -> t4) -> t5 -> t) | |
| -> (t2 -> t1 -> t2) | |
| -> (t5 -> t4 -> t) | |
| -> (t5 -> t4) | |
| -> t5 | |
| -> t) | |
| -> ((((t5 -> t4 -> t) -> (t5 -> t4) -> t5 -> t) | |
| -> (t2 -> t1 -> t2) -> (t5 -> t4 -> t) -> (t5 -> t4) -> t5 -> t) | |
| -> (((t5 -> t4 -> t) -> (t5 -> t4) -> t5 -> t) -> t2 -> t1 -> t2) | |
| -> ((t5 -> t4 -> t) -> (t5 -> t4) -> t5 -> t) | |
| -> (t5 -> t4 -> t) | |
| -> (t5 -> t4) | |
| -> t5 | |
| -> t) | |
| -> (((t5 -> t4 -> t) -> (t5 -> t4) -> t5 -> t) | |
| -> (t2 -> t1 -> t2) -> (t5 -> t4 -> t) -> (t5 -> t4) -> t5 -> t) | |
| -> ((t5 -> t4 -> t) -> (t5 -> t4) -> t5 -> t) | |
| -> (t2 -> t1 -> t2) | |
| -> (t5 -> t4 -> t) | |
| -> (t5 -> t4) | |
| -> t5 | |
| -> t) | |
| -> t3 | |
| -> ((((t5 -> t4 -> t) -> (t5 -> t4) -> t5 -> t) | |
| -> (t2 -> t1 -> t2) -> (t5 -> t4 -> t) -> (t5 -> t4) -> t5 -> t) | |
| -> ((((t5 -> t4 -> t) -> (t5 -> t4) -> t5 -> t) -> t2 -> t1 -> t2) | |
| -> ((t5 -> t4 -> t) -> (t5 -> t4) -> t5 -> t) | |
| -> (t5 -> t4 -> t) | |
| -> (t5 -> t4) | |
| -> t5 | |
| -> t) | |
| -> ((t5 -> t4 -> t) -> (t5 -> t4) -> t5 -> t) | |
| -> (t2 -> t1 -> t2) | |
| -> (t5 -> t4 -> t) | |
| -> (t5 -> t4) | |
| -> t5 | |
| -> t) | |
| -> ((((t5 -> t4 -> t) -> (t5 -> t4) -> t5 -> t) | |
| -> (t2 -> t1 -> t2) -> (t5 -> t4 -> t) -> (t5 -> t4) -> t5 -> t) | |
| -> (((t5 -> t4 -> t) -> (t5 -> t4) -> t5 -> t) -> t2 -> t1 -> t2) | |
| -> ((t5 -> t4 -> t) -> (t5 -> t4) -> t5 -> t) | |
| -> (t5 -> t4 -> t) | |
| -> (t5 -> t4) | |
| -> t5 | |
| -> t) | |
| -> (((t5 -> t4 -> t) -> (t5 -> t4) -> t5 -> t) | |
| -> (t2 -> t1 -> t2) -> (t5 -> t4 -> t) -> (t5 -> t4) -> t5 -> t) | |
| -> ((t5 -> t4 -> t) -> (t5 -> t4) -> t5 -> t) | |
| -> (t2 -> t1 -> t2) | |
| -> (t5 -> t4 -> t) | |
| -> (t5 -> t4) | |
| -> t5 | |
| -> t) | |
| -> ((((((t5 -> t4 -> t) -> (t5 -> t4) -> t5 -> t) | |
| -> (t2 -> t1 -> t2) -> (t5 -> t4 -> t) -> (t5 -> t4) -> t5 -> t) | |
| -> ((((t5 -> t4 -> t) -> (t5 -> t4) -> t5 -> t) -> t2 -> t1 -> t2) | |
| -> ((t5 -> t4 -> t) -> (t5 -> t4) -> t5 -> t) | |
| -> (t5 -> t4 -> t) | |
| -> (t5 -> t4) | |
| -> t5 | |
| -> t) | |
| -> ((t5 -> t4 -> t) -> (t5 -> t4) -> t5 -> t) | |
| -> (t2 -> t1 -> t2) | |
| -> (t5 -> t4 -> t) | |
| -> (t5 -> t4) | |
| -> t5 | |
| -> t) | |
| -> ((((t5 -> t4 -> t) -> (t5 -> t4) -> t5 -> t) | |
| -> (t2 -> t1 -> t2) -> (t5 -> t4 -> t) -> (t5 -> t4) -> t5 -> t) | |
| -> (((t5 -> t4 -> t) -> (t5 -> t4) -> t5 -> t) -> t2 -> t1 -> t2) | |
| -> ((t5 -> t4 -> t) -> (t5 -> t4) -> t5 -> t) | |
| -> (t5 -> t4 -> t) | |
| -> (t5 -> t4) | |
| -> t5 | |
| -> t) | |
| -> (((t5 -> t4 -> t) -> (t5 -> t4) -> t5 -> t) | |
| -> (t2 -> t1 -> t2) -> (t5 -> t4 -> t) -> (t5 -> t4) -> t5 -> t) | |
| -> ((t5 -> t4 -> t) -> (t5 -> t4) -> t5 -> t) | |
| -> (t2 -> t1 -> t2) | |
| -> (t5 -> t4 -> t) | |
| -> (t5 -> t4) | |
| -> t5 | |
| -> t) | |
| -> t3 | |
| -> ((((t5 -> t4 -> t) -> (t5 -> t4) -> t5 -> t) | |
| -> (t2 -> t1 -> t2) -> (t5 -> t4 -> t) -> (t5 -> t4) -> t5 -> t) | |
| -> ((((t5 -> t4 -> t) -> (t5 -> t4) -> t5 -> t) -> t2 -> t1 -> t2) | |
| -> ((t5 -> t4 -> t) -> (t5 -> t4) -> t5 -> t) | |
| -> (t5 -> t4 -> t) | |
| -> (t5 -> t4) | |
| -> t5 | |
| -> t) | |
| -> ((t5 -> t4 -> t) -> (t5 -> t4) -> t5 -> t) | |
| -> (t2 -> t1 -> t2) | |
| -> (t5 -> t4 -> t) | |
| -> (t5 -> t4) | |
| -> t5 | |
| -> t) | |
| -> ((((t5 -> t4 -> t) -> (t5 -> t4) -> t5 -> t) | |
| -> (t2 -> t1 -> t2) -> (t5 -> t4 -> t) -> (t5 -> t4) -> t5 -> t) | |
| -> (((t5 -> t4 -> t) -> (t5 -> t4) -> t5 -> t) -> t2 -> t1 -> t2) | |
| -> ((t5 -> t4 -> t) -> (t5 -> t4) -> t5 -> t) | |
| -> (t5 -> t4 -> t) | |
| -> (t5 -> t4) | |
| -> t5 | |
| -> t) | |
| -> (((t5 -> t4 -> t) -> (t5 -> t4) -> t5 -> t) | |
| -> (t2 -> t1 -> t2) -> (t5 -> t4 -> t) -> (t5 -> t4) -> t5 -> t) | |
| -> ((t5 -> t4 -> t) -> (t5 -> t4) -> t5 -> t) | |
| -> (t2 -> t1 -> t2) | |
| -> (t5 -> t4 -> t) | |
| -> (t5 -> t4) | |
| -> t5 | |
| -> t) | |
| -> (((((t5 -> t4 -> t) -> (t5 -> t4) -> t5 -> t) | |
| -> (t2 -> t1 -> t2) -> (t5 -> t4 -> t) -> (t5 -> t4) -> t5 -> t) | |
| -> ((((t5 -> t4 -> t) -> (t5 -> t4) -> t5 -> t) -> t2 -> t1 -> t2) | |
| -> ((t5 -> t4 -> t) -> (t5 -> t4) -> t5 -> t) | |
| -> (t5 -> t4 -> t) | |
| -> (t5 -> t4) | |
| -> t5 | |
| -> t) | |
| -> ((t5 -> t4 -> t) -> (t5 -> t4) -> t5 -> t) | |
| -> (t2 -> t1 -> t2) | |
| -> (t5 -> t4 -> t) | |
| -> (t5 -> t4) | |
| -> t5 | |
| -> t) | |
| -> ((((t5 -> t4 -> t) -> (t5 -> t4) -> t5 -> t) | |
| -> (t2 -> t1 -> t2) -> (t5 -> t4 -> t) -> (t5 -> t4) -> t5 -> t) | |
| -> (((t5 -> t4 -> t) -> (t5 -> t4) -> t5 -> t) -> t2 -> t1 -> t2) | |
| -> ((t5 -> t4 -> t) -> (t5 -> t4) -> t5 -> t) | |
| -> (t5 -> t4 -> t) | |
| -> (t5 -> t4) | |
| -> t5 | |
| -> t) | |
| -> (((t5 -> t4 -> t) -> (t5 -> t4) -> t5 -> t) | |
| -> (t2 -> t1 -> t2) -> (t5 -> t4 -> t) -> (t5 -> t4) -> t5 -> t) | |
| -> ((t5 -> t4 -> t) -> (t5 -> t4) -> t5 -> t) | |
| -> (t2 -> t1 -> t2) | |
| -> (t5 -> t4 -> t) | |
| -> (t5 -> t4) | |
| -> t5 | |
| -> t) | |
| -> ((((t5 -> t4 -> t) -> (t5 -> t4) -> t5 -> t) | |
| -> (t2 -> t1 -> t2) -> (t5 -> t4 -> t) -> (t5 -> t4) -> t5 -> t) | |
| -> ((((t5 -> t4 -> t) -> (t5 -> t4) -> t5 -> t) -> t2 -> t1 -> t2) | |
| -> ((t5 -> t4 -> t) -> (t5 -> t4) -> t5 -> t) | |
| -> (t5 -> t4 -> t) | |
| -> (t5 -> t4) | |
| -> t5 | |
| -> t) | |
| -> ((t5 -> t4 -> t) -> (t5 -> t4) -> t5 -> t) | |
| -> (t2 -> t1 -> t2) | |
| -> (t5 -> t4 -> t) | |
| -> (t5 -> t4) | |
| -> t5 | |
| -> t) | |
| -> ((((t5 -> t4 -> t) -> (t5 -> t4) -> t5 -> t) | |
| -> (t2 -> t1 -> t2) -> (t5 -> t4 -> t) -> (t5 -> t4) -> t5 -> t) | |
| -> (((t5 -> t4 -> t) -> (t5 -> t4) -> t5 -> t) -> t2 -> t1 -> t2) | |
| -> ((t5 -> t4 -> t) -> (t5 -> t4) -> t5 -> t) | |
| -> (t5 -> t4 -> t) | |
| -> (t5 -> t4) | |
| -> t5 | |
| -> t) | |
| -> (((t5 -> t4 -> t) -> (t5 -> t4) -> t5 -> t) | |
| -> (t2 -> t1 -> t2) -> (t5 -> t4 -> t) -> (t5 -> t4) -> t5 -> t) | |
| -> ((t5 -> t4 -> t) -> (t5 -> t4) -> t5 -> t) | |
| -> (t2 -> t1 -> t2) | |
| -> (t5 -> t4 -> t) | |
| -> (t5 -> t4) | |
| -> t5 | |
| -> t) | |
| -> ((((((t5 -> t4 -> t) -> (t5 -> t4) -> t5 -> t) | |
| -> (t2 -> t1 -> t2) -> (t5 -> t4 -> t) -> (t5 -> t4) -> t5 -> t) | |
| -> ((((t5 -> t4 -> t) -> (t5 -> t4) -> t5 -> t) -> t2 -> t1 -> t2) | |
| -> ((t5 -> t4 -> t) -> (t5 -> t4) -> t5 -> t) | |
| -> (t5 -> t4 -> t) | |
| -> (t5 -> t4) | |
| -> t5 | |
| -> t) | |
| -> ((t5 -> t4 -> t) -> (t5 -> t4) -> t5 -> t) | |
| -> (t2 -> t1 -> t2) | |
| -> (t5 -> t4 -> t) | |
| -> (t5 -> t4) | |
| -> t5 | |
| -> t) | |
| -> ((((t5 -> t4 -> t) -> (t5 -> t4) -> t5 -> t) | |
| -> (t2 -> t1 -> t2) -> (t5 -> t4 -> t) -> (t5 -> t4) -> t5 -> t) | |
| -> (((t5 -> t4 -> t) -> (t5 -> t4) -> t5 -> t) -> t2 -> t1 -> t2) | |
| -> ((t5 -> t4 -> t) -> (t5 -> t4) -> t5 -> t) | |
| -> (t5 -> t4 -> t) | |
| -> (t5 -> t4) | |
| -> t5 | |
| -> t) | |
| -> (((t5 -> t4 -> t) -> (t5 -> t4) -> t5 -> t) | |
| -> (t2 -> t1 -> t2) -> (t5 -> t4 -> t) -> (t5 -> t4) -> t5 -> t) | |
| -> ((t5 -> t4 -> t) -> (t5 -> t4) -> t5 -> t) | |
| -> (t2 -> t1 -> t2) | |
| -> (t5 -> t4 -> t) | |
| -> (t5 -> t4) | |
| -> t5 | |
| -> t) | |
| -> t3 | |
| -> ((((t5 -> t4 -> t) -> (t5 -> t4) -> t5 -> t) | |
| -> (t2 -> t1 -> t2) -> (t5 -> t4 -> t) -> (t5 -> t4) -> t5 -> t) | |
| -> ((((t5 -> t4 -> t) -> (t5 -> t4) -> t5 -> t) -> t2 -> t1 -> t2) | |
| -> ((t5 -> t4 -> t) -> (t5 -> t4) -> t5 -> t) | |
| -> (t5 -> t4 -> t) | |
| -> (t5 -> t4) | |
| -> t5 | |
| -> t) | |
| -> ((t5 -> t4 -> t) -> (t5 -> t4) -> t5 -> t) | |
| -> (t2 -> t1 -> t2) | |
| -> (t5 -> t4 -> t) | |
| -> (t5 -> t4) | |
| -> t5 | |
| -> t) | |
| -> ((((t5 -> t4 -> t) -> (t5 -> t4) -> t5 -> t) | |
| -> (t2 -> t1 -> t2) -> (t5 -> t4 -> t) -> (t5 -> t4) -> t5 -> t) | |
| -> (((t5 -> t4 -> t) -> (t5 -> t4) -> t5 -> t) -> t2 -> t1 -> t2) | |
| -> ((t5 -> t4 -> t) -> (t5 -> t4) -> t5 -> t) | |
| -> (t5 -> t4 -> t) | |
| -> (t5 -> t4) | |
| -> t5 | |
| -> t) | |
| -> (((t5 -> t4 -> t) -> (t5 -> t4) -> t5 -> t) | |
| -> (t2 -> t1 -> t2) -> (t5 -> t4 -> t) -> (t5 -> t4) -> t5 -> t) | |
| -> ((t5 -> t4 -> t) -> (t5 -> t4) -> t5 -> t) | |
| -> (t2 -> t1 -> t2) | |
| -> (t5 -> t4 -> t) | |
| -> (t5 -> t4) | |
| -> t5 | |
| -> t) | |
| -> (((((t5 -> t4 -> t) -> (t5 -> t4) -> t5 -> t) | |
| -> (t2 -> t1 -> t2) -> (t5 -> t4 -> t) -> (t5 -> t4) -> t5 -> t) | |
| -> ((((t5 -> t4 -> t) -> (t5 -> t4) -> t5 -> t) -> t2 -> t1 -> t2) | |
| -> ((t5 -> t4 -> t) -> (t5 -> t4) -> t5 -> t) | |
| -> (t5 -> t4 -> t) | |
| -> (t5 -> t4) | |
| -> t5 | |
| -> t) | |
| -> ((t5 -> t4 -> t) -> (t5 -> t4) -> t5 -> t) | |
| -> (t2 -> t1 -> t2) | |
| -> (t5 -> t4 -> t) | |
| -> (t5 -> t4) | |
| -> t5 | |
| -> t) | |
| -> ((((t5 -> t4 -> t) -> (t5 -> t4) -> t5 -> t) | |
| -> (t2 -> t1 -> t2) -> (t5 -> t4 -> t) -> (t5 -> t4) -> t5 -> t) | |
| -> (((t5 -> t4 -> t) -> (t5 -> t4) -> t5 -> t) -> t2 -> t1 -> t2) | |
| -> ((t5 -> t4 -> t) -> (t5 -> t4) -> t5 -> t) | |
| -> (t5 -> t4 -> t) | |
| -> (t5 -> t4) | |
| -> t5 | |
| -> t) | |
| -> (((t5 -> t4 -> t) -> (t5 -> t4) -> t5 -> t) | |
| -> (t2 -> t1 -> t2) -> (t5 -> t4 -> t) -> (t5 -> t4) -> t5 -> t) | |
| -> ((t5 -> t4 -> t) -> (t5 -> t4) -> t5 -> t) | |
| -> (t2 -> t1 -> t2) | |
| -> (t5 -> t4 -> t) | |
| -> (t5 -> t4) | |
| -> t5 | |
| -> t) | |
| -> ((((t5 -> t4 -> t) -> (t5 -> t4) -> t5 -> t) | |
| -> (t2 -> t1 -> t2) -> (t5 -> t4 -> t) -> (t5 -> t4) -> t5 -> t) | |
| -> ((((t5 -> t4 -> t) -> (t5 -> t4) -> t5 -> t) -> t2 -> t1 -> t2) | |
| -> ((t5 -> t4 -> t) -> (t5 -> t4) -> t5 -> t) | |
| -> (t5 -> t4 -> t) | |
| -> (t5 -> t4) | |
| -> t5 | |
| -> t) | |
| -> ((t5 -> t4 -> t) -> (t5 -> t4) -> t5 -> t) | |
| -> (t2 -> t1 -> t2) | |
| -> (t5 -> t4 -> t) | |
| -> (t5 -> t4) | |
| -> t5 | |
| -> t) | |
| -> ((((t5 -> t4 -> t) -> (t5 -> t4) -> t5 -> t) | |
| -> (t2 -> t1 -> t2) -> (t5 -> t4 -> t) -> (t5 -> t4) -> t5 -> t) | |
| -> (((t5 -> t4 -> t) -> (t5 -> t4) -> t5 -> t) -> t2 -> t1 -> t2) | |
| -> ((t5 -> t4 -> t) -> (t5 -> t4) -> t5 -> t) | |
| -> (t5 -> t4 -> t) | |
| -> (t5 -> t4) | |
| -> t5 | |
| -> t) | |
| -> (((t5 -> t4 -> t) -> (t5 -> t4) -> t5 -> t) | |
| -> (t2 -> t1 -> t2) -> (t5 -> t4 -> t) -> (t5 -> t4) -> t5 -> t) | |
| -> ((t5 -> t4 -> t) -> (t5 -> t4) -> t5 -> t) | |
| -> (t2 -> t1 -> t2) | |
| -> (t5 -> t4 -> t) | |
| -> (t5 -> t4) | |
| -> t5 | |
| -> t | |
| Relevant bindings include | |
| s :: (t5 -> t4 -> t) -> (t5 -> t4) -> t5 -> t | |
| (bound at /Users/sacundim/src/scratch.hs:7:1) | |
| In the first argument of ‘i’, namely ‘i’ | |
| In the first argument of ‘i’, namely ‘(i i)’ | |
| Failed, modules loaded: none. | |
| -} |
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| -- This program compiles just fine... | |
| i x = x k s k | |
| where s f g x = f x (g x) | |
| k x y = x | |
| k = i i i | |
| s = i (i i) |
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