improve docs for and/c
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@ -274,34 +274,48 @@ If all of the arguments are procedures or @tech{flat contracts},
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the result is a @tech{flat contract}.
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The contract produced by @racket[and/c] tests any value by applying
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the contracts in order, from left to right. If more than one of the
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contracts are not @tech{flat contracts}, then the order in which the
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higher-order parts of the contract are tested can be counter-intuitive.
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For example, consider this function that uses @racket[or/c] in a higher-order
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manner.
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the contracts in order, from left to right.
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This means that @racket[and/c] can be used to guard predicates that are not
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total in contracts. For example, this contract is well-behaved, correctly
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blaming the definition of @racket[whoops-not-a-number] for not being
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a number:
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@examples[#:eval (contract-eval) #:once
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(define/contract (f g)
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(-> (and/c (-> (or/c 0 1 2 3) (or/c 0 1 2))
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(-> (or/c 0 1 2 3 4) (or/c 0 1)))
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any)
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g)
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(eval:error
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(define/contract whoops-not-a-number
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(and/c real? even?)
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"four"))]
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but if the arguments to @racket[and/c] are reversed, then the contract itself raises
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an error:
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@examples[#:eval (contract-eval) #:once
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(eval:error
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(define/contract whoops-not-a-number
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(and/c even? real?)
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"four"))]
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If more than one of the contracts are not @tech{flat contracts},
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then the order in which the higher-order parts of the contract are tested
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can be counter-intuitive. As an example, consider this function that
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uses @racket[and/c] in a higher-order manner with contracts that
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always succeed, but that print when they are called, in order for us
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to see the order in which they are called.
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@examples[#:eval (contract-eval) #:once
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(define ((show-me n) x)
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(printf "show-me ~a\n" n)
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#t)
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(define g (f (λ (x) x)))
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(define/contract identity-with-complex-printing-contract
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(and/c (-> (show-me 4) (show-me 5))
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(-> (show-me 3) (show-me 6))
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(-> (show-me 2) (show-me 7))
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(-> (show-me 1) (show-me 8)))
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(λ (x) x))
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(eval:error (g 5))
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(identity-with-complex-printing-contract 101)]
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(eval:error (g 4))
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(eval:error (g 3))
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(eval:error (g 2))]
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The function @racket[g] is the identity function, but with the contract given
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in the domain position of @racket[f]. As you can see from looking at the contract,
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the positions inside the contract on @racket[g] are ordered; none of them accept
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@racket[5], three accept @racket[4], two accept @racket[3], and only one
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accepts @racket[2]. This ordering reveals the order in which the contracts
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are checked. This order is just like the usual ordering when a contract
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The checking order is just like the usual ordering when a contract
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is double-wrapped. The contract that is first put on has its domain checked
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second but its range checked first and we see a similar pattern here in
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this example, because @racket[and/c] simply applies the contracts in order.
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