- hashtable-hash-function used to return an incorrect hash function
that the one supplied to make-hashtable; fixed. - div and mod raise an error, rather than an assertion when given zero second argument; fixed.
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@ -36,7 +36,7 @@
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hashtable-equivalence-function hashtable-hash-function
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string-hash string-ci-hash symbol-hash))
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(define-struct hasht (vec count tc mutable? hashf equivf))
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(define-struct hasht (vec count tc mutable? hashf equivf hashf0))
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;;; directly from Dybvig's paper
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(define tc-pop
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@ -337,7 +337,8 @@
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(define (dup-hasht h mutable? n)
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(let* ([hashf (hasht-hashf h)]
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[tc (and (not hashf) (let ([x (cons #f #f)]) (cons x x)))])
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(make-hasht (make-base-vec n) 0 tc mutable? hashf (hasht-equivf h))))
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(make-hasht (make-base-vec n) 0 tc mutable?
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hashf (hasht-equivf h) (hasht-hashf0 h))))
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(let ([v (hasht-vec h)] [n (hasht-count h)])
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(let ([r (dup-hasht h mutable? (vector-length v))])
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(let f ([i ($fxsub1 n)] [j ($fxsub1 (vector-length v))] [r r] [v v])
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@ -363,7 +364,7 @@
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[()
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(let ([x (cons #f #f)])
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(let ([tc (cons x x)])
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(make-hasht (make-base-vec 32) 0 tc #t #f eq?)))]
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(make-hasht (make-base-vec 32) 0 tc #t #f eq? #f)))]
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[(k)
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(if (and (or (fixnum? k) (bignum? k)) (>= k 0))
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(make-eq-hashtable)
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@ -374,7 +375,7 @@
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[()
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(let ([x (cons #f #f)])
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(let ([tc (cons x x)])
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(make-hasht (make-base-vec 32) 0 tc #t #f eqv?)))]
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(make-hasht (make-base-vec 32) 0 tc #t #f eqv? #f)))]
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[(k)
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(if (and (or (fixnum? k) (bignum? k)) (>= k 0))
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(make-eqv-hashtable)
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@ -402,7 +403,7 @@
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(unless (procedure? equivf)
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(die who "equivalence function is not a procedure" equivf))
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(if (and (or (fixnum? k) (bignum? k)) (>= k 0))
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(make-hasht (make-base-vec 32) 0 #f #t (wrap hashf) equivf)
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(make-hasht (make-base-vec 32) 0 #f #t (wrap hashf) equivf hashf)
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(die who "invalid initial capacity" k))]))
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(define hashtable-ref
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@ -495,7 +496,7 @@
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(define (hashtable-hash-function h)
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(if (hasht? h)
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(hasht-hashf h)
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(hasht-hashf0 h)
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(die 'hashtable-hash-function "not a hash table" h)))
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(define (string-hash s)
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@ -3378,7 +3378,7 @@
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(cond
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[(and (fixnum? n) (fixnum? m))
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(cond
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[(eq? m 0) (error 'div "division by 0")]
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[(eq? m 0) (die 'div "division by 0")]
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[(eq? m -1) (- n)]
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[else
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(let ([d0 ($fxquotient n m)])
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@ -3396,7 +3396,7 @@
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(cond
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[(and (fixnum? n) (fixnum? m))
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(cond
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[(eq? m 0) (error 'mod "division by 0")]
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[(eq? m 0) (die 'mod "division by 0")]
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[else
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(let ([d0 ($fxquotient n m)])
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(let ([m0 ($fx- n ($fx* d0 m))])
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@ -1 +1 @@
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1764
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1765
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