math.hashcodes: consistent number hashing.
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! Copyright (C) 2013 John Benediktsson
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! See http://factorcode.org/license.txt for BSD license
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USING: kernel sequences tools.test ;
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IN: math.hashcodes
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{ t } [
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{ 12 12.0 C{ 12 0 } }
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[ number-hashcode 12 = ] all?
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] unit-test
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{ t } [
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{ 1.5 3/2 C{ 1.5 0 } C{ 3/2 0 } }
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[ number-hashcode 3458764513820540928 = ] all?
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] unit-test
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! Copyright (C) 2013 John Benediktsson
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! See http://factorcode.org/license.txt for BSD license
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USING: combinators kernel layouts math math.bitwise
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math.floating-point math.functions ;
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IN: math.hashcodes
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GENERIC: number-hashcode ( x -- h )
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<PRIVATE
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: P ( -- x )
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cell-bits 64 = 61 31 ? 2^ 1 - ; inline foldable
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: M ( -- x )
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cell-bits 1 - 2^ ; inline foldable
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: hash-fraction ( m n -- h )
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[ 2dup [ P mod zero? ] bi@ and ] [
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[ P /i ] bi@
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] while
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dup P mod zero? [
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2drop 1/0.
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] [
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over [
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[ abs P mod ] [ P 2 - P ^mod P mod ] bi* *
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] dip 0 < [ neg ] when
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dup -1 = [ drop -2 ] when
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] if ; inline
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PRIVATE>
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M: integer number-hashcode 1 hash-fraction ;
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M: ratio number-hashcode >fraction hash-fraction ;
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M: float number-hashcode ( x -- h )
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{
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{ [ dup fp-nan? ] [ drop 0 ] }
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{ [ dup fp-infinity? ] [ 0 > 314159 -314159 ? ] }
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[ double>ratio number-hashcode ]
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} cond ;
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M: complex number-hashcode ( x -- h )
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>rect [ number-hashcode ] bi@ 1000003 * +
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[ M 1 - bitand ] [ M bitand ] bi -
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dup -1 = [ drop -2 ] when ;
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