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231 lines
6.9 KiB
C
231 lines
6.9 KiB
C
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/*
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* Copyright 2006 The Android Open Source Project
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*
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* Use of this source code is governed by a BSD-style license that can be
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* found in the LICENSE file.
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*/
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#ifndef Sk64_DEFINED
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#define Sk64_DEFINED
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#include "SkFixed.h"
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/** \class Sk64
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Sk64 is a 64-bit math package that does not require long long support from the compiler.
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*/
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struct SK_API Sk64 {
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int32_t fHi; //!< the high 32 bits of the number (including sign)
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uint32_t fLo; //!< the low 32 bits of the number
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/** Returns non-zero if the Sk64 can be represented as a signed 32 bit integer
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*/
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SkBool is32() const { return fHi == ((int32_t)fLo >> 31); }
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/** Returns non-zero if the Sk64 cannot be represented as a signed 32 bit integer
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*/
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SkBool is64() const { return fHi != ((int32_t)fLo >> 31); }
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/** Returns non-zero if the Sk64 can be represented as a signed 48 bit integer. Used to know
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if we can shift the value down by 16 to treat it as a SkFixed.
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*/
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SkBool isFixed() const;
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/** Return the signed 32 bit integer equivalent. Asserts that is32() returns non-zero.
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*/
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int32_t get32() const { SkASSERT(this->is32()); return (int32_t)fLo; }
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/** Return the number >> 16. Asserts that this does not loose any significant high bits.
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*/
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SkFixed getFixed() const {
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SkASSERT(this->isFixed());
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uint32_t sum = fLo + (1 << 15);
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int32_t hi = fHi;
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if (sum < fLo) {
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hi += 1;
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}
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return (hi << 16) | (sum >> 16);
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}
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/** Return the number >> 30. Asserts that this does not loose any
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significant high bits.
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*/
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SkFract getFract() const;
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/** Returns the square-root of the number as a signed 32 bit value. */
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int32_t getSqrt() const;
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/** Returns the number of leading zeros of the absolute value of this.
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Will return in the range [0..64]
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*/
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int getClzAbs() const;
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/** Returns non-zero if the number is zero */
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SkBool isZero() const { return (fHi | fLo) == 0; }
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/** Returns non-zero if the number is non-zero */
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SkBool nonZero() const { return fHi | fLo; }
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/** Returns non-zero if the number is negative (number < 0) */
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SkBool isNeg() const { return (uint32_t)fHi >> 31; }
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/** Returns non-zero if the number is positive (number > 0) */
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SkBool isPos() const { return ~(fHi >> 31) & (fHi | fLo); }
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/** Returns -1,0,+1 based on the sign of the number */
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int getSign() const { return (fHi >> 31) | Sk32ToBool(fHi | fLo); }
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/** Negate the number */
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void negate();
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/** If the number < 0, negate the number
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*/
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void abs();
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/** Returns the number of bits needed to shift the Sk64 to the right
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in order to make it fit in a signed 32 bit integer.
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*/
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int shiftToMake32() const;
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/** Set the number to zero */
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void setZero() { fHi = fLo = 0; }
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/** Set the high and low 32 bit values of the number */
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void set(int32_t hi, uint32_t lo) { fHi = hi; fLo = lo; }
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/** Set the number to the specified 32 bit integer */
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void set(int32_t a) { fHi = a >> 31; fLo = a; }
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/** Set the number to the product of the two 32 bit integers */
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void setMul(int32_t a, int32_t b);
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/** extract 32bits after shifting right by bitCount.
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Note: itCount must be [0..63].
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Asserts that no significant high bits were lost.
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*/
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int32_t getShiftRight(unsigned bitCount) const;
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/** Shift the number left by the specified number of bits.
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@param bits How far to shift left, must be [0..63]
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*/
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void shiftLeft(unsigned bits);
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/** Shift the number right by the specified number of bits.
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@param bits How far to shift right, must be [0..63]. This
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performs an arithmetic right-shift (sign extending).
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*/
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void shiftRight(unsigned bits);
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/** Shift the number right by the specified number of bits, but
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round the result.
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@param bits How far to shift right, must be [0..63]. This
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performs an arithmetic right-shift (sign extending).
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*/
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void roundRight(unsigned bits);
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/** Add the specified 32 bit integer to the number */
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void add(int32_t lo) {
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int32_t hi = lo >> 31; // 0 or -1
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uint32_t sum = fLo + (uint32_t)lo;
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fHi = fHi + hi + (sum < fLo);
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fLo = sum;
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}
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/** Add the specified Sk64 to the number */
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void add(int32_t hi, uint32_t lo) {
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uint32_t sum = fLo + lo;
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fHi = fHi + hi + (sum < fLo);
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fLo = sum;
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}
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/** Add the specified Sk64 to the number */
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void add(const Sk64& other) { this->add(other.fHi, other.fLo); }
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/** Subtract the specified Sk64 from the number. (*this) = (*this) - num
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*/
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void sub(const Sk64& num);
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/** Subtract the number from the specified Sk64. (*this) = num - (*this)
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*/
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void rsub(const Sk64& num);
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/** Multiply the number by the specified 32 bit integer
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*/
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void mul(int32_t);
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enum DivOptions {
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kTrunc_DivOption, //!< truncate the result when calling div()
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kRound_DivOption //!< round the result when calling div()
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};
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/** Divide the number by the specified 32 bit integer, using the specified
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divide option (either truncate or round).
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*/
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void div(int32_t, DivOptions);
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/** return (this + other >> 16) as a 32bit result */
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SkFixed addGetFixed(const Sk64& other) const {
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return this->addGetFixed(other.fHi, other.fLo);
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}
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/** return (this + Sk64(hi, lo) >> 16) as a 32bit result */
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SkFixed addGetFixed(int32_t hi, uint32_t lo) const {
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#ifdef SK_DEBUG
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Sk64 tmp(*this);
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tmp.add(hi, lo);
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#endif
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uint32_t sum = fLo + lo;
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hi += fHi + (sum < fLo);
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lo = sum;
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sum = lo + (1 << 15);
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if (sum < lo)
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hi += 1;
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hi = (hi << 16) | (sum >> 16);
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SkASSERT(hi == tmp.getFixed());
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return hi;
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}
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/** Return the result of dividing the number by denom, treating the answer
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as a SkFixed. (*this) << 16 / denom. It is an error for denom to be 0.
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*/
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SkFixed getFixedDiv(const Sk64& denom) const;
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friend bool operator==(const Sk64& a, const Sk64& b) {
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return a.fHi == b.fHi && a.fLo == b.fLo;
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}
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friend bool operator!=(const Sk64& a, const Sk64& b) {
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return a.fHi != b.fHi || a.fLo != b.fLo;
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}
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friend bool operator<(const Sk64& a, const Sk64& b) {
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return a.fHi < b.fHi || (a.fHi == b.fHi && a.fLo < b.fLo);
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}
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friend bool operator<=(const Sk64& a, const Sk64& b) {
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return a.fHi < b.fHi || (a.fHi == b.fHi && a.fLo <= b.fLo);
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}
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friend bool operator>(const Sk64& a, const Sk64& b) {
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return a.fHi > b.fHi || (a.fHi == b.fHi && a.fLo > b.fLo);
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}
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friend bool operator>=(const Sk64& a, const Sk64& b) {
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return a.fHi > b.fHi || (a.fHi == b.fHi && a.fLo >= b.fLo);
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}
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#ifdef SkLONGLONG
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SkLONGLONG getLongLong() const;
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#endif
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};
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#endif
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