| OLD | NEW |
| 1 // Copyright (c) 2012, the Dart project authors. Please see the AUTHORS file | 1 // Copyright (c) 2012, the Dart project authors. Please see the AUTHORS file |
| 2 // for details. All rights reserved. Use of this source code is governed by a | 2 // for details. All rights reserved. Use of this source code is governed by a |
| 3 // BSD-style license that can be found in the LICENSE file. | 3 // BSD-style license that can be found in the LICENSE file. |
| 4 | 4 |
| 5 part of fixnum; | 5 part of fixnum; |
| 6 | 6 |
| 7 /** | 7 /** |
| 8 * An immutable 64-bit signed integer, in the range [-2^63, 2^63 - 1]. | 8 * An immutable 64-bit signed integer, in the range [-2^63, 2^63 - 1]. |
| 9 * Arithmetic operations may overflow in order to maintain this range. | 9 * Arithmetic operations may overflow in order to maintain this range. |
| 10 */ | 10 */ |
| 11 class Int64 implements IntX { | 11 class Int64 implements IntX { |
| 12 | 12 |
| 13 // A 64-bit integer is represented internally as three non-negative | 13 // A 64-bit integer is represented internally as three non-negative |
| 14 // integers, storing the 22 low, 22 middle, and 20 high bits of the | 14 // integers, storing the 22 low, 22 middle, and 20 high bits of the |
| 15 // 64-bit value. _l (low) and _m (middle) are in the range | 15 // 64-bit value. _l (low) and _m (middle) are in the range |
| 16 // [0, 2^22 - 1] and _h (high) is in the range [0, 2^20 - 1]. | 16 // [0, 2^22 - 1] and _h (high) is in the range [0, 2^20 - 1]. |
| 17 int _l, _m, _h; | 17 int _l, _m, _h; |
| 18 | 18 |
| 19 // Note: instances of [Int64] are immutable outside of this library, | 19 // Note: instances of [Int64] are immutable outside of this library, |
| 20 // therefore we may return a reference to an existing instance. | 20 // therefore we may return a reference to an existing instance. |
| 21 // We take care to perform mutation only on internally-generated | 21 // We take care to perform mutation only on internally-generated |
| 22 // instances before they are exposed to external code. | 22 // instances before they are exposed to external code. |
| 23 | 23 |
| 24 // Note: several functions require _BITS == 22 -- do not change this value. | 24 // Note: several functions require _BITS == 22 -- do not change this value. |
| 25 static const int _BITS = 22; | 25 static const int _BITS = 22; |
| 26 static const int _BITS01 = 44; // 2 * _BITS | 26 static const int _BITS01 = 44; // 2 * _BITS |
| 27 static const int _BITS2 = 20; // 64 - _BITS01 | 27 static const int _BITS2 = 20; // 64 - _BITS01 |
| 28 static const int _MASK = 4194303; // (1 << _BITS) - 1 | 28 static const int _MASK = 4194303; // (1 << _BITS) - 1 |
| 29 static const int _MASK_2 = 1048575; // (1 << _BITS2) - 1 | 29 static const int _MASK2 = 1048575; // (1 << _BITS2) - 1 |
| 30 static const int _SIGN_BIT = 19; // _BITS2 - 1 | 30 static const int _SIGN_BIT = 19; // _BITS2 - 1 |
| 31 static const int _SIGN_BIT_VALUE = 524288; // 1 << _SIGN_BIT | 31 static const int _SIGN_BIT_MASK = 524288; // 1 << _SIGN_BIT |
| 32 | 32 |
| 33 // Cached constants | 33 // Cached constants |
| 34 static Int64 _MAX_VALUE; | 34 static Int64 _MAX_VALUE; |
| 35 static Int64 _MIN_VALUE; | 35 static Int64 _MIN_VALUE; |
| 36 static Int64 _ZERO; | 36 static Int64 _ZERO; |
| 37 static Int64 _ONE; | 37 static Int64 _ONE; |
| 38 static Int64 _TWO; | 38 static Int64 _TWO; |
| 39 | 39 |
| 40 // Precompute the radix strings for MIN_VALUE to avoid the problem | |
| 41 // of overflow of -MIN_VALUE. | |
| 42 static List<String> _minValues = const <String>[ | |
| 43 null, null, | |
| 44 "-1000000000000000000000000000000000000000000000000000000000000000", // 2 | |
| 45 "-2021110011022210012102010021220101220222", // base 3 | |
| 46 "-20000000000000000000000000000000", // base 4 | |
| 47 "-1104332401304422434310311213", // base 5 | |
| 48 "-1540241003031030222122212", // base 6 | |
| 49 "-22341010611245052052301", // base 7 | |
| 50 "-1000000000000000000000", // base 8 | |
| 51 "-67404283172107811828", // base 9 | |
| 52 "-9223372036854775808", // base 10 | |
| 53 "-1728002635214590698", // base 11 | |
| 54 "-41A792678515120368", // base 12 | |
| 55 "-10B269549075433C38", // base 13 | |
| 56 "-4340724C6C71DC7A8", // base 14 | |
| 57 "-160E2AD3246366808", // base 15 | |
| 58 "-8000000000000000" // base 16 | |
| 59 ]; | |
| 60 | |
| 61 // The remainder of the last divide operation. | 40 // The remainder of the last divide operation. |
| 62 static Int64 _remainder; | 41 static Int64 _remainder; |
| 63 | 42 |
| 64 /** | 43 /** |
| 65 * The maximum positive value attainable by an [Int64], namely | 44 * The maximum positive value attainable by an [Int64], namely |
| 66 * 9,223,372,036,854,775,807. | 45 * 9,223,372,036,854,775,807. |
| 67 */ | 46 */ |
| 68 static Int64 get MAX_VALUE { | 47 static Int64 get MAX_VALUE { |
| 69 if (_MAX_VALUE == null) { | 48 if (_MAX_VALUE == null) { |
| 70 _MAX_VALUE = new Int64._bits(_MASK, _MASK, _MASK_2 >> 1); | 49 _MAX_VALUE = new Int64._bits(_MASK, _MASK, _MASK2 >> 1); |
| 71 } | 50 } |
| 72 return _MAX_VALUE; | 51 return _MAX_VALUE; |
| 73 } | 52 } |
| 74 | 53 |
| 75 /** | 54 /** |
| 76 * The minimum positive value attainable by an [Int64], namely | 55 * The minimum positive value attainable by an [Int64], namely |
| 77 * -9,223,372,036,854,775,808. | 56 * -9,223,372,036,854,775,808. |
| 78 */ | 57 */ |
| 79 static Int64 get MIN_VALUE { | 58 static Int64 get MIN_VALUE { |
| 80 if (_MIN_VALUE == null) { | 59 if (_MIN_VALUE == null) { |
| 81 _MIN_VALUE = new Int64._bits(0, 0, _SIGN_BIT_VALUE); | 60 _MIN_VALUE = new Int64._bits(0, 0, _SIGN_BIT_MASK); |
| 82 } | 61 } |
| 83 return _MIN_VALUE; | 62 return _MIN_VALUE; |
| 84 } | 63 } |
| 85 | 64 |
| 86 /** | 65 /** |
| 87 * An [Int64] constant equal to 0. | 66 * An [Int64] constant equal to 0. |
| 88 */ | 67 */ |
| 89 static Int64 get ZERO { | 68 static Int64 get ZERO { |
| 90 if (_ZERO == null) { | 69 if (_ZERO == null) { |
| 91 _ZERO = new Int64(); | 70 _ZERO = new Int64(); |
| (...skipping 15 matching lines...) Expand all Loading... |
| 107 * An [Int64] constant equal to 2. | 86 * An [Int64] constant equal to 2. |
| 108 */ | 87 */ |
| 109 static Int64 get TWO { | 88 static Int64 get TWO { |
| 110 if (_TWO == null) { | 89 if (_TWO == null) { |
| 111 _TWO = new Int64._bits(2, 0, 0); | 90 _TWO = new Int64._bits(2, 0, 0); |
| 112 } | 91 } |
| 113 return _TWO; | 92 return _TWO; |
| 114 } | 93 } |
| 115 | 94 |
| 116 /** | 95 /** |
| 117 * Parses a [String] in a given [radix] between 2 and 16 and returns an | 96 * Parses a [String] in a given [radix] between 2 and 36 and returns an |
| 118 * [Int64]. | 97 * [Int64]. |
| 119 */ | 98 */ |
| 120 // TODO(rice) - make this faster by converting several digits at once. | |
| 121 static Int64 parseRadix(String s, int radix) { | 99 static Int64 parseRadix(String s, int radix) { |
| 122 if ((radix <= 1) || (radix > 16)) { | 100 if ((radix <= 1) || (radix > 36)) { |
| 123 throw new ArgumentError("Bad radix: $radix"); | 101 throw new ArgumentError("Bad radix: $radix"); |
| 124 } | 102 } |
| 125 Int64 x = ZERO; | 103 return _parseRadix(s, radix); |
| 104 } |
| 105 |
| 106 static Int64 _parseRadix(String s, int radix) { |
| 126 int i = 0; | 107 int i = 0; |
| 127 bool negative = false; | 108 bool negative = false; |
| 128 if (s[0] == '-') { | 109 if (s[0] == '-') { |
| 129 negative = true; | 110 negative = true; |
| 130 i++; | 111 i++; |
| 131 } | 112 } |
| 113 int d0 = 0, d1 = 0, d2 = 0; // low, middle, high components. |
| 132 for (; i < s.length; i++) { | 114 for (; i < s.length; i++) { |
| 133 int c = s.codeUnitAt(i); | 115 int c = s.codeUnitAt(i); |
| 134 int digit = Int32._decodeHex(c); | 116 int digit = Int32._decodeDigit(c); |
| 135 if (digit < 0 || digit >= radix) { | 117 if (digit < 0 || digit >= radix) { |
| 136 throw new Exception("Non-radix char code: $c"); | 118 throw new Exception("Non-radix char code: $c"); |
| 137 } | 119 } |
| 138 x = (x * radix) + digit; | 120 |
| 121 // [radix] and [digit] are at most 6 bits, component is 22, so we can |
| 122 // multiply and add within 30 bit temporary values. |
| 123 d0 = d0 * radix + digit; |
| 124 int carry = d0 >> _BITS; |
| 125 d0 &= _MASK; |
| 126 |
| 127 d1 = d1 * radix + carry; |
| 128 carry = d1 >> _BITS; |
| 129 d1 &= _MASK; |
| 130 |
| 131 d2 = d2 * radix + carry; |
| 132 d2 &= _MASK2; |
| 139 } | 133 } |
| 140 return negative ? -x : x; | 134 |
| 135 if (negative) { |
| 136 d0 = 0 - d0; |
| 137 int borrow = (d0 >> _BITS) & 1; |
| 138 d0 &= _MASK; |
| 139 d1 = 0 - d1 - borrow; |
| 140 borrow = (d1 >> _BITS) & 1; |
| 141 d1 &= _MASK; |
| 142 d2 = 0 - d2 - borrow; |
| 143 d2 &= _MASK2; |
| 144 } |
| 145 return new Int64._bits(d0, d1, d2); |
| 141 } | 146 } |
| 142 | 147 |
| 143 /** | 148 /** |
| 144 * Parses a decimal [String] and returns an [Int64]. | 149 * Parses a decimal [String] and returns an [Int64]. |
| 145 */ | 150 */ |
| 146 static Int64 parseInt(String s) => parseRadix(s, 10); | 151 static Int64 parseInt(String s) => _parseRadix(s, 10); |
| 147 | 152 |
| 148 /** | 153 /** |
| 149 * Parses a hexadecimal [String] and returns an [Int64]. | 154 * Parses a hexadecimal [String] and returns an [Int64]. |
| 150 */ | 155 */ |
| 151 static Int64 parseHex(String s) => parseRadix(s, 16); | 156 static Int64 parseHex(String s) => _parseRadix(s, 16); |
| 152 | 157 |
| 153 // | 158 // |
| 154 // Public constructors | 159 // Public constructors |
| 155 // | 160 // |
| 156 | 161 |
| 157 /** | 162 /** |
| 158 * Constructs an [Int64] equal to 0. | 163 * Constructs an [Int64] equal to 0. |
| 159 */ | 164 */ |
| 160 Int64() : _l = 0, _m = 0, _h = 0; | 165 Int64() : _l = 0, _m = 0, _h = 0; |
| 161 | 166 |
| 162 /** | 167 /** |
| 163 * Constructs an [Int64] with a given [int] value. | 168 * Constructs an [Int64] with a given [int] value. |
| 164 */ | 169 */ |
| 165 Int64.fromInt(int value) { | 170 Int64.fromInt(int value) { |
| 166 bool negative = false; | 171 bool negative = false; |
| 167 if (value < 0) { | 172 if (value < 0) { |
| 168 negative = true; | 173 negative = true; |
| 169 value = -value - 1; | 174 value = -value - 1; |
| 170 } | 175 } |
| 171 if (_haveBigInts) { | 176 if (_haveBigInts) { |
| 172 _l = value & _MASK; | 177 _l = value & _MASK; |
| 173 _m = (value >> _BITS) & _MASK; | 178 _m = (value >> _BITS) & _MASK; |
| 174 _h = (value >> _BITS01) & _MASK_2; | 179 _h = (value >> _BITS01) & _MASK2; |
| 175 } else { | 180 } else { |
| 176 // Avoid using bitwise operations that coerce their input to 32 bits. | 181 // Avoid using bitwise operations that coerce their input to 32 bits. |
| 177 _h = value ~/ 17592186044416; // 2^44 | 182 _h = value ~/ 17592186044416; // 2^44 |
| 178 value -= _h * 17592186044416; | 183 value -= _h * 17592186044416; |
| 179 _m = value ~/ 4194304; // 2^22 | 184 _m = value ~/ 4194304; // 2^22 |
| 180 value -= _m * 4194304; | 185 value -= _m * 4194304; |
| 181 _l = value; | 186 _l = value; |
| 182 } | 187 } |
| 183 | 188 |
| 184 if (negative) { | 189 if (negative) { |
| 185 _l = ~_l & _MASK; | 190 _l = ~_l & _MASK; |
| 186 _m = ~_m & _MASK; | 191 _m = ~_m & _MASK; |
| 187 _h = ~_h & _MASK_2; | 192 _h = ~_h & _MASK2; |
| 188 } | 193 } |
| 189 } | 194 } |
| 190 | 195 |
| 191 factory Int64.fromBytes(List<int> bytes) { | 196 factory Int64.fromBytes(List<int> bytes) { |
| 192 int top = bytes[7] & 0xff; | 197 int top = bytes[7] & 0xff; |
| 193 top <<= 8; | 198 top <<= 8; |
| 194 top |= bytes[6] & 0xff; | 199 top |= bytes[6] & 0xff; |
| 195 top <<= 8; | 200 top <<= 8; |
| 196 top |= bytes[5] & 0xff; | 201 top |= bytes[5] & 0xff; |
| 197 top <<= 8; | 202 top <<= 8; |
| (...skipping 27 matching lines...) Expand all Loading... |
| 225 bottom <<= 8; | 230 bottom <<= 8; |
| 226 bottom |= bytes[7] & 0xff; | 231 bottom |= bytes[7] & 0xff; |
| 227 | 232 |
| 228 return new Int64.fromInts(top, bottom); | 233 return new Int64.fromInts(top, bottom); |
| 229 } | 234 } |
| 230 | 235 |
| 231 /** | 236 /** |
| 232 * Constructs an [Int64] from a pair of 32-bit integers having the value | 237 * Constructs an [Int64] from a pair of 32-bit integers having the value |
| 233 * [:((top & 0xffffffff) << 32) | (bottom & 0xffffffff):]. | 238 * [:((top & 0xffffffff) << 32) | (bottom & 0xffffffff):]. |
| 234 */ | 239 */ |
| 235 Int64.fromInts(int top, int bottom) { | 240 factory Int64.fromInts(int top, int bottom) { |
| 236 top &= 0xffffffff; | 241 top &= 0xffffffff; |
| 237 bottom &= 0xffffffff; | 242 bottom &= 0xffffffff; |
| 238 _l = bottom & _MASK; | 243 int d0 = bottom & _MASK; |
| 239 _m = ((top & 0xfff) << 10) | ((bottom >> _BITS) & 0x3ff); | 244 int d1 = ((top & 0xfff) << 10) | ((bottom >> _BITS) & 0x3ff); |
| 240 _h = (top >> 12) & _MASK_2; | 245 int d2 = (top >> 12) & _MASK2; |
| 246 return new Int64._bits(d0, d1, d2); |
| 241 } | 247 } |
| 242 | 248 |
| 243 // Returns the [Int64] representation of the specified value. Throws | 249 // Returns the [Int64] representation of the specified value. Throws |
| 244 // [ArgumentError] for non-integer arguments. | 250 // [ArgumentError] for non-integer arguments. |
| 245 Int64 _promote(val) { | 251 Int64 _promote(val) { |
| 246 if (val is Int64) { | 252 if (val is Int64) { |
| 247 return val; | 253 return val; |
| 248 } else if (val is int) { | 254 } else if (val is int) { |
| 249 return new Int64.fromInt(val); | 255 return new Int64.fromInt(val); |
| 250 } else if (val is Int32) { | 256 } else if (val is Int32) { |
| 251 return val.toInt64(); | 257 return val.toInt64(); |
| 252 } | 258 } |
| 253 throw new ArgumentError(val); | 259 throw new ArgumentError(val); |
| 254 } | 260 } |
| 255 | 261 |
| 256 Int64 operator +(other) { | 262 Int64 operator +(other) { |
| 257 Int64 o = _promote(other); | 263 Int64 o = _promote(other); |
| 258 int sum0 = _l + o._l; | 264 int sum0 = _l + o._l; |
| 259 int sum1 = _m + o._m + _shiftRight(sum0, _BITS); | 265 int sum1 = _m + o._m + _shiftRight(sum0, _BITS); |
| 260 int sum2 = _h + o._h + _shiftRight(sum1, _BITS); | 266 int sum2 = _h + o._h + _shiftRight(sum1, _BITS); |
| 261 | 267 |
| 262 Int64 result = new Int64._bits(sum0 & _MASK, sum1 & _MASK, sum2 & _MASK_2); | 268 Int64 result = new Int64._bits(sum0 & _MASK, sum1 & _MASK, sum2 & _MASK2); |
| 263 return result; | 269 return result; |
| 264 } | 270 } |
| 265 | 271 |
| 266 Int64 operator -(other) { | 272 Int64 operator -(other) { |
| 267 Int64 o = _promote(other); | 273 Int64 o = _promote(other); |
| 268 int sum0 = _l - o._l; | 274 int sum0 = _l - o._l; |
| 269 int sum1 = _m - o._m + _shiftRight(sum0, _BITS); | 275 int sum1 = _m - o._m + _shiftRight(sum0, _BITS); |
| 270 int sum2 = _h - o._h + _shiftRight(sum1, _BITS); | 276 int sum2 = _h - o._h + _shiftRight(sum1, _BITS); |
| 271 | 277 |
| 272 Int64 result = new Int64._bits(sum0 & _MASK, sum1 & _MASK, sum2 & _MASK_2); | 278 Int64 result = new Int64._bits(sum0 & _MASK, sum1 & _MASK, sum2 & _MASK2); |
| 273 return result; | 279 return result; |
| 274 } | 280 } |
| 275 | 281 |
| 276 Int64 operator -() { | 282 Int64 operator -() { |
| 277 // Like 0 - this. | 283 // Like 0 - this. |
| 278 int sum0 = -_l; | 284 int sum0 = -_l; |
| 279 int sum1 = -_m + _shiftRight(sum0, _BITS); | 285 int sum1 = -_m + _shiftRight(sum0, _BITS); |
| 280 int sum2 = -_h + _shiftRight(sum1, _BITS); | 286 int sum2 = -_h + _shiftRight(sum1, _BITS); |
| 281 | 287 |
| 282 return new Int64._bits(sum0 & _MASK, sum1 & _MASK, sum2 & _MASK_2); | 288 return new Int64._bits(sum0 & _MASK, sum1 & _MASK, sum2 & _MASK2); |
| 283 } | 289 } |
| 284 | 290 |
| 285 Int64 operator *(other) { | 291 Int64 operator *(other) { |
| 286 Int64 o = _promote(other); | 292 Int64 o = _promote(other); |
| 287 | 293 |
| 288 // Grab 13-bit chunks. | 294 // Grab 13-bit chunks. |
| 289 int a0 = _l & 0x1fff; | 295 int a0 = _l & 0x1fff; |
| 290 int a1 = (_l >> 13) | ((_m & 0xf) << 9); | 296 int a1 = (_l >> 13) | ((_m & 0xf) << 9); |
| 291 int a2 = (_m >> 4) & 0x1fff; | 297 int a2 = (_m >> 4) & 0x1fff; |
| 292 int a3 = (_m >> 17) | ((_h & 0xff) << 5); | 298 int a3 = (_m >> 17) | ((_h & 0xff) << 5); |
| (...skipping 61 matching lines...) Expand 10 before | Expand all | Expand 10 after Loading... |
| 354 int c22 = p2 >> 18; | 360 int c22 = p2 >> 18; |
| 355 int c23 = p3 >> 5; | 361 int c23 = p3 >> 5; |
| 356 int c24 = (p4 & 0xfff) << 8; | 362 int c24 = (p4 & 0xfff) << 8; |
| 357 int c2 = c22 + c23 + c24; | 363 int c2 = c22 + c23 + c24; |
| 358 | 364 |
| 359 // Propagate high bits from c0 -> c1, c1 -> c2. | 365 // Propagate high bits from c0 -> c1, c1 -> c2. |
| 360 c1 += c0 >> _BITS; | 366 c1 += c0 >> _BITS; |
| 361 c0 &= _MASK; | 367 c0 &= _MASK; |
| 362 c2 += c1 >> _BITS; | 368 c2 += c1 >> _BITS; |
| 363 c1 &= _MASK; | 369 c1 &= _MASK; |
| 364 c2 &= _MASK_2; | 370 c2 &= _MASK2; |
| 365 | 371 |
| 366 return new Int64._bits(c0, c1, c2); | 372 return new Int64._bits(c0, c1, c2); |
| 367 } | 373 } |
| 368 | 374 |
| 369 Int64 operator %(other) { | 375 Int64 operator %(other) { |
| 370 if (other.isZero) { | 376 if (other.isZero) { |
| 371 throw new IntegerDivisionByZeroException(); | 377 throw new IntegerDivisionByZeroException(); |
| 372 } | 378 } |
| 373 if (this.isZero) { | 379 if (this.isZero) { |
| 374 return ZERO; | 380 return ZERO; |
| (...skipping 33 matching lines...) Expand 10 before | Expand all | Expand 10 after Loading... |
| 408 | 414 |
| 409 Int64 operator ^(other) { | 415 Int64 operator ^(other) { |
| 410 Int64 o = _promote(other); | 416 Int64 o = _promote(other); |
| 411 int a0 = _l ^ o._l; | 417 int a0 = _l ^ o._l; |
| 412 int a1 = _m ^ o._m; | 418 int a1 = _m ^ o._m; |
| 413 int a2 = _h ^ o._h; | 419 int a2 = _h ^ o._h; |
| 414 return new Int64._bits(a0, a1, a2); | 420 return new Int64._bits(a0, a1, a2); |
| 415 } | 421 } |
| 416 | 422 |
| 417 Int64 operator ~() { | 423 Int64 operator ~() { |
| 418 var result = new Int64._bits((~_l) & _MASK, (~_m) & _MASK, (~_h) & _MASK_2); | 424 var result = new Int64._bits((~_l) & _MASK, (~_m) & _MASK, (~_h) & _MASK2); |
| 419 return result; | 425 return result; |
| 420 } | 426 } |
| 421 | 427 |
| 422 Int64 operator <<(int n) { | 428 Int64 operator <<(int n) { |
| 423 if (n < 0) { | 429 if (n < 0) { |
| 424 throw new ArgumentError(n); | 430 throw new ArgumentError(n); |
| 425 } | 431 } |
| 426 n &= 63; | 432 n &= 63; |
| 427 | 433 |
| 428 int res0, res1, res2; | 434 int res0, res1, res2; |
| 429 if (n < _BITS) { | 435 if (n < _BITS) { |
| 430 res0 = _l << n; | 436 res0 = _l << n; |
| 431 res1 = (_m << n) | (_l >> (_BITS - n)); | 437 res1 = (_m << n) | (_l >> (_BITS - n)); |
| 432 res2 = (_h << n) | (_m >> (_BITS - n)); | 438 res2 = (_h << n) | (_m >> (_BITS - n)); |
| 433 } else if (n < _BITS01) { | 439 } else if (n < _BITS01) { |
| 434 res0 = 0; | 440 res0 = 0; |
| 435 res1 = _l << (n - _BITS); | 441 res1 = _l << (n - _BITS); |
| 436 res2 = (_m << (n - _BITS)) | (_l >> (_BITS01 - n)); | 442 res2 = (_m << (n - _BITS)) | (_l >> (_BITS01 - n)); |
| 437 } else { | 443 } else { |
| 438 res0 = 0; | 444 res0 = 0; |
| 439 res1 = 0; | 445 res1 = 0; |
| 440 res2 = _l << (n - _BITS01); | 446 res2 = _l << (n - _BITS01); |
| 441 } | 447 } |
| 442 | 448 |
| 443 return new Int64._bits(res0 & _MASK, res1 & _MASK, res2 & _MASK_2); | 449 return new Int64._bits(res0 & _MASK, res1 & _MASK, res2 & _MASK2); |
| 444 } | 450 } |
| 445 | 451 |
| 446 Int64 operator >>(int n) { | 452 Int64 operator >>(int n) { |
| 447 if (n < 0) { | 453 if (n < 0) { |
| 448 throw new ArgumentError(n); | 454 throw new ArgumentError(n); |
| 449 } | 455 } |
| 450 n &= 63; | 456 n &= 63; |
| 451 | 457 |
| 452 int res0, res1, res2; | 458 int res0, res1, res2; |
| 453 | 459 |
| 454 // Sign extend h(a). | 460 // Sign extend h(a). |
| 455 int a2 = _h; | 461 int a2 = _h; |
| 456 bool negative = (a2 & _SIGN_BIT_VALUE) != 0; | 462 bool negative = (a2 & _SIGN_BIT_MASK) != 0; |
| 457 if (negative) { | 463 if (negative) { |
| 458 a2 += 0x3 << _BITS2; // add extra one bits on the left | 464 a2 += 0x3 << _BITS2; // add extra one bits on the left |
| 459 } | 465 } |
| 460 | 466 |
| 461 if (n < _BITS) { | 467 if (n < _BITS) { |
| 462 res2 = _shiftRight(a2, n); | 468 res2 = _shiftRight(a2, n); |
| 463 if (negative) { | 469 if (negative) { |
| 464 res2 |= _MASK_2 & ~(_MASK_2 >> n); | 470 res2 |= _MASK2 & ~(_MASK2 >> n); |
| 465 } | 471 } |
| 466 res1 = _shiftRight(_m, n) | (a2 << (_BITS - n)); | 472 res1 = _shiftRight(_m, n) | (a2 << (_BITS - n)); |
| 467 res0 = _shiftRight(_l, n) | (_m << (_BITS - n)); | 473 res0 = _shiftRight(_l, n) | (_m << (_BITS - n)); |
| 468 } else if (n < _BITS01) { | 474 } else if (n < _BITS01) { |
| 469 res2 = negative ? _MASK_2 : 0; | 475 res2 = negative ? _MASK2 : 0; |
| 470 res1 = _shiftRight(a2, n - _BITS); | 476 res1 = _shiftRight(a2, n - _BITS); |
| 471 if (negative) { | 477 if (negative) { |
| 472 res1 |= _MASK & ~(_MASK >> (n - _BITS)); | 478 res1 |= _MASK & ~(_MASK >> (n - _BITS)); |
| 473 } | 479 } |
| 474 res0 = _shiftRight(_m, n - _BITS) | (a2 << (_BITS01 - n)); | 480 res0 = _shiftRight(_m, n - _BITS) | (a2 << (_BITS01 - n)); |
| 475 } else { | 481 } else { |
| 476 res2 = negative ? _MASK_2 : 0; | 482 res2 = negative ? _MASK2 : 0; |
| 477 res1 = negative ? _MASK : 0; | 483 res1 = negative ? _MASK : 0; |
| 478 res0 = _shiftRight(a2, n - _BITS01); | 484 res0 = _shiftRight(a2, n - _BITS01); |
| 479 if (negative) { | 485 if (negative) { |
| 480 res0 |= _MASK & ~(_MASK >> (n - _BITS01)); | 486 res0 |= _MASK & ~(_MASK >> (n - _BITS01)); |
| 481 } | 487 } |
| 482 } | 488 } |
| 483 | 489 |
| 484 return new Int64._bits(res0 & _MASK, res1 & _MASK, res2 & _MASK_2); | 490 return new Int64._bits(res0 & _MASK, res1 & _MASK, res2 & _MASK2); |
| 485 } | 491 } |
| 486 | 492 |
| 487 Int64 shiftRightUnsigned(int n) { | 493 Int64 shiftRightUnsigned(int n) { |
| 488 if (n < 0) { | 494 if (n < 0) { |
| 489 throw new ArgumentError(n); | 495 throw new ArgumentError(n); |
| 490 } | 496 } |
| 491 n &= 63; | 497 n &= 63; |
| 492 | 498 |
| 493 int res0, res1, res2; | 499 int res0, res1, res2; |
| 494 int a2 = _h & _MASK_2; // Ensure a2 is positive. | 500 int a2 = _h & _MASK2; // Ensure a2 is positive. |
| 495 if (n < _BITS) { | 501 if (n < _BITS) { |
| 496 res2 = a2 >> n; | 502 res2 = a2 >> n; |
| 497 res1 = (_m >> n) | (a2 << (_BITS - n)); | 503 res1 = (_m >> n) | (a2 << (_BITS - n)); |
| 498 res0 = (_l >> n) | (_m << (_BITS - n)); | 504 res0 = (_l >> n) | (_m << (_BITS - n)); |
| 499 } else if (n < _BITS01) { | 505 } else if (n < _BITS01) { |
| 500 res2 = 0; | 506 res2 = 0; |
| 501 res1 = a2 >> (n - _BITS); | 507 res1 = a2 >> (n - _BITS); |
| 502 res0 = (_m >> (n - _BITS)) | (_h << (_BITS01 - n)); | 508 res0 = (_m >> (n - _BITS)) | (_h << (_BITS01 - n)); |
| 503 } else { | 509 } else { |
| 504 res2 = 0; | 510 res2 = 0; |
| 505 res1 = 0; | 511 res1 = 0; |
| 506 res0 = a2 >> (n - _BITS01); | 512 res0 = a2 >> (n - _BITS01); |
| 507 } | 513 } |
| 508 | 514 |
| 509 return new Int64._bits(res0 & _MASK, res1 & _MASK, res2 & _MASK_2); | 515 return new Int64._bits(res0 & _MASK, res1 & _MASK, res2 & _MASK2); |
| 510 } | 516 } |
| 511 | 517 |
| 512 /** | 518 /** |
| 513 * Returns [true] if this [Int64] has the same numeric value as the | 519 * Returns [true] if this [Int64] has the same numeric value as the |
| 514 * given object. The argument may be an [int] or an [IntX]. | 520 * given object. The argument may be an [int] or an [IntX]. |
| 515 */ | 521 */ |
| 516 bool operator ==(other) { | 522 bool operator ==(other) { |
| 517 Int64 o; | 523 Int64 o; |
| 518 if (other is Int64) { | 524 if (other is Int64) { |
| 519 o = other; | 525 o = other; |
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| 563 | 569 |
| 564 bool operator >(other) { | 570 bool operator >(other) { |
| 565 return this.compareTo(other) > 0; | 571 return this.compareTo(other) > 0; |
| 566 } | 572 } |
| 567 | 573 |
| 568 bool operator >=(other) { | 574 bool operator >=(other) { |
| 569 return this.compareTo(other) >= 0; | 575 return this.compareTo(other) >= 0; |
| 570 } | 576 } |
| 571 | 577 |
| 572 bool get isEven => (_l & 0x1) == 0; | 578 bool get isEven => (_l & 0x1) == 0; |
| 573 bool get isMaxValue => (_h == _MASK_2 >> 1) && _m == _MASK && _l == _MASK; | 579 bool get isMaxValue => (_h == _MASK2 >> 1) && _m == _MASK && _l == _MASK; |
| 574 bool get isMinValue => _h == _SIGN_BIT_VALUE && _m == 0 && _l == 0; | 580 bool get isMinValue => _h == _SIGN_BIT_MASK && _m == 0 && _l == 0; |
| 575 bool get isNegative => (_h >> (_BITS2 - 1)) != 0; | 581 bool get isNegative => (_h >> (_BITS2 - 1)) != 0; |
| 576 bool get isOdd => (_l & 0x1) == 1; | 582 bool get isOdd => (_l & 0x1) == 1; |
| 577 bool get isZero => _h == 0 && _m == 0 && _l == 0; | 583 bool get isZero => _h == 0 && _m == 0 && _l == 0; |
| 578 | 584 |
| 579 /** | 585 /** |
| 580 * Returns a hash code based on all the bits of this [Int64]. | 586 * Returns a hash code based on all the bits of this [Int64]. |
| 581 */ | 587 */ |
| 582 int get hashCode { | 588 int get hashCode { |
| 583 int bottom = ((_m & 0x3ff) << _BITS) | _l; | 589 int bottom = ((_m & 0x3ff) << _BITS) | _l; |
| 584 int top = (_h << 12) | ((_m >> 10) & 0xfff); | 590 int top = (_h << 12) | ((_m >> 10) & 0xfff); |
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| 641 result[6] = (_h >> 4) & 0xff; | 647 result[6] = (_h >> 4) & 0xff; |
| 642 result[7] = (_h >> 12) & 0xff; | 648 result[7] = (_h >> 12) & 0xff; |
| 643 return result; | 649 return result; |
| 644 } | 650 } |
| 645 | 651 |
| 646 int toInt() { | 652 int toInt() { |
| 647 int l = _l; | 653 int l = _l; |
| 648 int m = _m; | 654 int m = _m; |
| 649 int h = _h; | 655 int h = _h; |
| 650 bool negative = false; | 656 bool negative = false; |
| 651 if ((_h & _SIGN_BIT_VALUE) != 0) { | 657 if ((_h & _SIGN_BIT_MASK) != 0) { |
| 652 l = ~_l & _MASK; | 658 l = ~_l & _MASK; |
| 653 m = ~_m & _MASK; | 659 m = ~_m & _MASK; |
| 654 h = ~_h & _MASK_2; | 660 h = ~_h & _MASK2; |
| 655 negative = true; | 661 negative = true; |
| 656 } | 662 } |
| 657 | 663 |
| 658 int result; | 664 int result; |
| 659 if (_haveBigInts) { | 665 if (_haveBigInts) { |
| 660 result = (h << _BITS01) | (m << _BITS) | l; | 666 result = (h << _BITS01) | (m << _BITS) | l; |
| 661 } else { | 667 } else { |
| 662 result = (h * 17592186044416) + (m * 4194304) + l; | 668 result = (h * 17592186044416) + (m * 4194304) + l; |
| 663 } | 669 } |
| 664 return negative ? -result - 1 : result; | 670 return negative ? -result - 1 : result; |
| 665 } | 671 } |
| 666 | 672 |
| 667 /** | 673 /** |
| 668 * Returns an [Int32] containing the low 32 bits of this [Int64]. | 674 * Returns an [Int32] containing the low 32 bits of this [Int64]. |
| 669 */ | 675 */ |
| 670 Int32 toInt32() { | 676 Int32 toInt32() { |
| 671 return new Int32.fromInt(((_m & 0x3ff) << _BITS) | _l); | 677 return new Int32.fromInt(((_m & 0x3ff) << _BITS) | _l); |
| 672 } | 678 } |
| 673 | 679 |
| 674 /** | 680 /** |
| 675 * Returns [this]. | 681 * Returns [this]. |
| 676 */ | 682 */ |
| 677 Int64 toInt64() => this; | 683 Int64 toInt64() => this; |
| 678 | 684 |
| 679 /** | 685 /** |
| 680 * Returns the value of this [Int64] as a decimal [String]. | 686 * Returns the value of this [Int64] as a decimal [String]. |
| 681 */ | 687 */ |
| 682 // TODO(rice) - Make this faster by converting several digits at once. | 688 String toString() => _toRadixString(10); |
| 683 String toString() { | |
| 684 Int64 a = this; | |
| 685 if (a.isZero) { | |
| 686 return "0"; | |
| 687 } | |
| 688 if (a.isMinValue) { | |
| 689 return "-9223372036854775808"; | |
| 690 } | |
| 691 | |
| 692 String result = ""; | |
| 693 bool negative = false; | |
| 694 if (a.isNegative) { | |
| 695 negative = true; | |
| 696 a = -a; | |
| 697 } | |
| 698 | |
| 699 Int64 ten = new Int64._bits(10, 0, 0); | |
| 700 while (!a.isZero) { | |
| 701 a = _divMod(a, ten, true); | |
| 702 result = "${_remainder._l}$result"; | |
| 703 } | |
| 704 if (negative) { | |
| 705 result = "-$result"; | |
| 706 } | |
| 707 return result; | |
| 708 } | |
| 709 | 689 |
| 710 // TODO(rice) - Make this faster by avoiding arithmetic. | 690 // TODO(rice) - Make this faster by avoiding arithmetic. |
| 711 String toHexString() { | 691 String toHexString() { |
| 712 Int64 x = new Int64._copy(this); | 692 Int64 x = new Int64._copy(this); |
| 713 if (isZero) { | 693 if (isZero) { |
| 714 return "0"; | 694 return "0"; |
| 715 } | 695 } |
| 716 String hexStr = ""; | 696 String hexStr = ""; |
| 717 Int64 digit_f = new Int64.fromInt(0xf); | 697 Int64 digit_f = new Int64.fromInt(0xf); |
| 718 while (!x.isZero) { | 698 while (!x.isZero) { |
| 719 int digit = x._l & 0xf; | 699 int digit = x._l & 0xf; |
| 720 hexStr = "${_hexDigit(digit)}$hexStr"; | 700 hexStr = "${_hexDigit(digit)}$hexStr"; |
| 721 x = x.shiftRightUnsigned(4); | 701 x = x.shiftRightUnsigned(4); |
| 722 } | 702 } |
| 723 return hexStr; | 703 return hexStr; |
| 724 } | 704 } |
| 725 | 705 |
| 726 String toRadixString(int radix) { | 706 String toRadixString(int radix) { |
| 727 if ((radix <= 1) || (radix > 16)) { | 707 if ((radix <= 1) || (radix > 36)) { |
| 728 throw new ArgumentError("Bad radix: $radix"); | 708 throw new ArgumentError("Bad radix: $radix"); |
| 729 } | 709 } |
| 730 Int64 a = this; | 710 return _toRadixString(radix); |
| 731 if (a.isZero) { | 711 } |
| 732 return "0"; | 712 |
| 733 } | 713 String _toRadixString(int radix) { |
| 734 if (a.isMinValue) { | 714 int d0 = _l; |
| 735 return _minValues[radix]; | 715 int d1 = _m; |
| 716 int d2 = _h; |
| 717 |
| 718 if (d0 == 0 && d1 == 0 && d2 == 0) return '0'; |
| 719 |
| 720 String sign = ''; |
| 721 if ((d2 & _SIGN_BIT_MASK) != 0) { |
| 722 sign = '-'; |
| 723 |
| 724 // Negate in-place. |
| 725 d0 = 0 - d0; |
| 726 int borrow = (d0 >> _BITS) & 1; |
| 727 d0 &= _MASK; |
| 728 d1 = 0 - d1 - borrow; |
| 729 borrow = (d1 >> _BITS) & 1; |
| 730 d1 &= _MASK; |
| 731 d2 = 0 - d2 - borrow; |
| 732 d2 &= _MASK2; |
| 733 // d2, d1, d0 now are an unsigned 64 bit integer for MIN_VALUE and an |
| 734 // unsigned 63 bit integer for other values. |
| 736 } | 735 } |
| 737 | 736 |
| 738 String result = ""; | 737 // Rearrange components into five components where all but the most |
| 739 bool negative = false; | 738 // significant are 10 bits wide. |
| 740 if (a.isNegative) { | 739 // |
| 741 negative = true; | 740 // d4, d3, d4, d1, d0: 24 + 10 + 10 + 10 + 10 bits |
| 742 a = -a; | 741 // |
| 742 // The choice of 10 bits allows a remainder of 20 bits to be scaled by 10 |
| 743 // bits and added during division while keeping all intermediate values |
| 744 // within 30 bits (unsigned small integer range for 32 bit implementations |
| 745 // of Dart VM and V8). |
| 746 // |
| 747 // 6 6 5 4 3 2 1 |
| 748 // 3210987654321098765432109876543210987654321098765432109876543210 |
| 749 // [--------d2--------][---------d1---------][---------d0---------] |
| 750 // --> |
| 751 // [----------d4----------][---d3---][---d2---][---d1---][---d0---] |
| 752 |
| 753 |
| 754 int d4 = (d2 << 4) | (d1 >> 18); |
| 755 int d3 = (d1 >> 8) & 0x3ff; |
| 756 d2 = ((d1 << 2) | (d0 >> 20)) & 0x3ff; |
| 757 d1 = (d0 >> 10) & 0x3ff; |
| 758 d0 = d0 & 0x3ff; |
| 759 |
| 760 int fatRadix = _fatRadixTable[radix]; |
| 761 |
| 762 // Generate chunks of digits. In radix 10, generate 6 digits per chunk. |
| 763 // |
| 764 // This loop generates at most 3 chunks, so we store the chunks in locals |
| 765 // rather than a list. We are trying to generate digits 20 bits at a time |
| 766 // until we have only 30 bits left. 20 + 20 + 30 > 64 would imply that we |
| 767 // need only two chunks, but radix values 17-19 and 33-36 generate only 15 |
| 768 // or 16 bits per iteration, so sometimes the third chunk is needed. |
| 769 |
| 770 String chunk1 = "", chunk2 = "", chunk3 = ""; |
| 771 |
| 772 while (!(d4 == 0 && d3 == 0)) { |
| 773 int q = d4 ~/ fatRadix; |
| 774 int r = d4 - q * fatRadix; |
| 775 d4 = q; |
| 776 d3 += r << 10; |
| 777 |
| 778 q = d3 ~/ fatRadix; |
| 779 r = d3 - q * fatRadix; |
| 780 d3 = q; |
| 781 d2 += r << 10; |
| 782 |
| 783 q = d2 ~/ fatRadix; |
| 784 r = d2 - q * fatRadix; |
| 785 d2 = q; |
| 786 d1 += r << 10; |
| 787 |
| 788 q = d1 ~/ fatRadix; |
| 789 r = d1 - q * fatRadix; |
| 790 d1 = q; |
| 791 d0 += r << 10; |
| 792 |
| 793 q = d0 ~/ fatRadix; |
| 794 r = d0 - q * fatRadix; |
| 795 d0 = q; |
| 796 |
| 797 assert(chunk2 == ""); |
| 798 chunk3 = chunk2; |
| 799 chunk2 = chunk1; |
| 800 // Adding [fatRadix] Forces an extra digit which we discard to get a fixed |
| 801 // width. E.g. (1000000 + 123) -> "1000123" -> "000123". An alternative |
| 802 // would be to pad to the left with zeroes. |
| 803 chunk1 = (fatRadix + r).toRadixString(radix).substring(1); |
| 743 } | 804 } |
| 805 int residue = (d2 << 20) + (d1 << 10) + d0; |
| 806 String leadingDigits = residue == 0 ? '' : residue.toRadixString(radix); |
| 807 return '$sign$leadingDigits$chunk1$chunk2$chunk3'; |
| 808 } |
| 744 | 809 |
| 745 Int64 r = new Int64._bits(radix, 0, 0); | 810 // Table of 'fat' radix values. Each entry for index `i` is the largest power |
| 746 while (!a.isZero) { | 811 // of `i` whose remainder fits in 20 bits. |
| 747 a = _divMod(a, r, true); | 812 static const _fatRadixTable = const <int>[ |
| 748 result = "${_hexDigit(_remainder._l)}$result"; | 813 0, |
| 749 } | 814 0, |
| 750 return negative ? "-$result" : result; | 815 2 * 2 * 2 * 2 * 2 * 2 * 2 * 2 * 2 * 2 * 2 * 2 * 2 * 2 * 2 * 2 * 2 * 2 * 2 |
| 751 } | 816 * 2, |
| 817 3 * 3 * 3 * 3 * 3 * 3 * 3 * 3 * 3 * 3 * 3 * 3, |
| 818 4 * 4 * 4 * 4 * 4 * 4 * 4 * 4 * 4 * 4, |
| 819 5 * 5 * 5 * 5 * 5 * 5 * 5 * 5, |
| 820 6 * 6 * 6 * 6 * 6 * 6 * 6, |
| 821 7 * 7 * 7 * 7 * 7 * 7 * 7, |
| 822 8 * 8 * 8 * 8 * 8 * 8, |
| 823 9 * 9 * 9 * 9 * 9 * 9, |
| 824 10 * 10 * 10 * 10 * 10 * 10, |
| 825 11 * 11 * 11 * 11 * 11, |
| 826 12 * 12 * 12 * 12 * 12, |
| 827 13 * 13 * 13 * 13 * 13, |
| 828 14 * 14 * 14 * 14 * 14, |
| 829 15 * 15 * 15 * 15 * 15, |
| 830 16 * 16 * 16 * 16 * 16, |
| 831 17 * 17 * 17 * 17, |
| 832 18 * 18 * 18 * 18, |
| 833 19 * 19 * 19 * 19, |
| 834 20 * 20 * 20 * 20, |
| 835 21 * 21 * 21 * 21, |
| 836 22 * 22 * 22 * 22, |
| 837 23 * 23 * 23 * 23, |
| 838 24 * 24 * 24 * 24, |
| 839 25 * 25 * 25 * 25, |
| 840 26 * 26 * 26 * 26, |
| 841 27 * 27 * 27 * 27, |
| 842 28 * 28 * 28 * 28, |
| 843 29 * 29 * 29 * 29, |
| 844 30 * 30 * 30 * 30, |
| 845 31 * 31 * 31 * 31, |
| 846 32 * 32 * 32 * 32, |
| 847 33 * 33 * 33, |
| 848 34 * 34 * 34, |
| 849 35 * 35 * 35, |
| 850 36 * 36 * 36 |
| 851 ]; |
| 752 | 852 |
| 753 String toDebugString() { | 853 String toDebugString() { |
| 754 return "Int64[_l=$_l, _m=$_m, _h=$_h]"; | 854 return "Int64[_l=$_l, _m=$_m, _h=$_h]"; |
| 755 } | 855 } |
| 756 | 856 |
| 757 /** | 857 /** |
| 758 * Constructs an [Int64] with a given bitwise representation. No validation | 858 * Constructs an [Int64] with a given bitwise representation. No validation |
| 759 * is performed. | 859 * is performed. |
| 760 */ | 860 */ |
| 761 Int64._bits(int this._l, int this._m, int this._h); | 861 Int64._bits(int this._l, int this._m, int this._h); |
| 762 | 862 |
| 763 /** | 863 /** |
| 764 * Constructs an [Int64] with the same value as an existing [Int64]. | 864 * Constructs an [Int64] with the same value as an existing [Int64]. |
| 765 */ | 865 */ |
| 766 Int64._copy(Int64 other) { | 866 Int64._copy(Int64 other) |
| 767 _l = other._l; | 867 : _l = other._l, |
| 768 _m = other._m; | 868 _m = other._m, |
| 769 _h = other._h; | 869 _h = other._h; |
| 770 } | |
| 771 | 870 |
| 772 // Determine whether the platform supports ints greater than 2^53 | 871 // Determine whether the platform supports ints greater than 2^53 |
| 773 // without loss of precision. | 872 // without loss of precision. |
| 774 static bool _haveBigIntsCached = null; | 873 static bool _haveBigIntsCached = null; |
| 775 | 874 |
| 776 static bool get _haveBigInts { | 875 static bool get _haveBigInts { |
| 777 if (_haveBigIntsCached == null) { | 876 if (_haveBigIntsCached == null) { |
| 778 var x = 9007199254740992; | 877 var x = 9007199254740992; |
| 779 // Defeat compile-time constant folding. | 878 // Defeat compile-time constant folding. |
| 780 if (2 + 2 != 4) { | 879 if (2 + 2 != 4) { |
| 781 x = 0; | 880 x = 0; |
| 782 } | 881 } |
| 783 var y = x + 1; | 882 var y = x + 1; |
| 784 var same = y == x; | 883 var same = y == x; |
| 785 _haveBigIntsCached = !same; | 884 _haveBigIntsCached = !same; |
| 786 } | 885 } |
| 787 return _haveBigIntsCached; | 886 return _haveBigIntsCached; |
| 788 } | 887 } |
| 789 | 888 |
| 790 String _hexDigit(int digit) => "0123456789ABCDEF"[digit]; | 889 String _hexDigit(int digit) => "0123456789ABCDEF"[digit]; |
| 791 | 890 |
| 792 // Implementation of '~/' and '%'. | 891 // Implementation of '~/' and '%'. |
| 793 | 892 |
| 794 // Note: mutates [this]. | 893 // Note: mutates [this]. |
| 795 void _negate() { | 894 void _negate() { |
| 796 int neg0 = (~_l + 1) & _MASK; | 895 int neg0 = (~_l + 1) & _MASK; |
| 797 int neg1 = (~_m + (neg0 == 0 ? 1 : 0)) & _MASK; | 896 int neg1 = (~_m + (neg0 == 0 ? 1 : 0)) & _MASK; |
| 798 int neg2 = (~_h + ((neg0 == 0 && neg1 == 0) ? 1 : 0)) & _MASK_2; | 897 int neg2 = (~_h + ((neg0 == 0 && neg1 == 0) ? 1 : 0)) & _MASK2; |
| 799 | 898 |
| 800 _l = neg0; | 899 _l = neg0; |
| 801 _m = neg1; | 900 _m = neg1; |
| 802 _h = neg2; | 901 _h = neg2; |
| 803 } | 902 } |
| 804 | 903 |
| 805 // Note: mutates [this]. | 904 // Note: mutates [this]. |
| 806 void _setBit(int bit) { | 905 void _setBit(int bit) { |
| 807 if (bit < _BITS) { | 906 if (bit < _BITS) { |
| 808 _l |= 0x1 << bit; | 907 _l |= 0x1 << bit; |
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| 858 int sum0 = a._l - b._l; | 957 int sum0 = a._l - b._l; |
| 859 int sum1 = a._m - b._m + _shiftRight(sum0, _BITS); | 958 int sum1 = a._m - b._m + _shiftRight(sum0, _BITS); |
| 860 sum2 += _shiftRight(sum1, _BITS); | 959 sum2 += _shiftRight(sum1, _BITS); |
| 861 | 960 |
| 862 if (sum2 < 0) { | 961 if (sum2 < 0) { |
| 863 return false; | 962 return false; |
| 864 } | 963 } |
| 865 | 964 |
| 866 a._l = sum0 & _MASK; | 965 a._l = sum0 & _MASK; |
| 867 a._m = sum1 & _MASK; | 966 a._m = sum1 & _MASK; |
| 868 a._h = sum2 & _MASK_2; | 967 a._h = sum2 & _MASK2; |
| 869 | 968 |
| 870 return true; | 969 return true; |
| 871 } | 970 } |
| 872 | 971 |
| 873 // Note: mutates [a] via _trialSubtract. | 972 // Note: mutates [a] via _trialSubtract. |
| 874 static Int64 _divModHelper(Int64 a, Int64 b, | 973 static Int64 _divModHelper(Int64 a, Int64 b, |
| 875 bool negative, bool aIsNegative, bool aIsMinValue, | 974 bool negative, bool aIsNegative, bool aIsMinValue, |
| 876 bool computeRemainder) { | 975 bool computeRemainder) { |
| 877 // Align the leading one bits of a and b by shifting b left. | 976 // Align the leading one bits of a and b by shifting b left. |
| 878 int shift = b.numberOfLeadingZeros() - a.numberOfLeadingZeros(); | 977 int shift = b.numberOfLeadingZeros() - a.numberOfLeadingZeros(); |
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| 1094 } | 1193 } |
| 1095 } | 1194 } |
| 1096 return ZERO; | 1195 return ZERO; |
| 1097 } | 1196 } |
| 1098 | 1197 |
| 1099 // Generate the quotient using bit-at-a-time long division. | 1198 // Generate the quotient using bit-at-a-time long division. |
| 1100 return _divModHelper(aIsCopy ? a : new Int64._copy(a), b, negative, | 1199 return _divModHelper(aIsCopy ? a : new Int64._copy(a), b, negative, |
| 1101 aIsNegative, aIsMinValue, computeRemainder); | 1200 aIsNegative, aIsMinValue, computeRemainder); |
| 1102 } | 1201 } |
| 1103 } | 1202 } |
| OLD | NEW |