expr.pas

公式解析源码

  ( sym: 266; act: 35 ),
  ( sym: 267; act: 36 ),
  ( sym: 268; act: 37 ),
  ( sym: 41; act: -29 ),
  ( sym: 44; act: -29 ),
{ 74: }
  ( sym: 40; act: 41 ),
  ( sym: 41; act: -28 ),
  ( sym: 44; act: -28 ),
{ 75: }
  ( sym: 41; act: 91 ),
  ( sym: 42; act: 27 ),
  ( sym: 43; act: 28 ),
  ( sym: 45; act: 29 ),
  ( sym: 47; act: 30 ),
  ( sym: 263; act: 32 ),
  ( sym: 264; act: 33 ),
  ( sym: 265; act: 34 ),
  ( sym: 266; act: 35 ),
  ( sym: 267; act: 36 ),
  ( sym: 268; act: 37 ),
{ 76: }
  ( sym: 41; act: 92 ),
  ( sym: 42; act: 27 ),
  ( sym: 43; act: 28 ),
  ( sym: 45; act: 29 ),
  ( sym: 47; act: 30 ),
  ( sym: 263; act: 32 ),
  ( sym: 264; act: 33 ),
  ( sym: 265; act: 34 ),
  ( sym: 266; act: 35 ),
  ( sym: 267; act: 36 ),
  ( sym: 268; act: 37 ),
{ 77: }
  ( sym: 41; act: 93 ),
  ( sym: 42; act: 27 ),
  ( sym: 43; act: 28 ),
  ( sym: 45; act: 29 ),
  ( sym: 47; act: 30 ),
  ( sym: 263; act: 32 ),
  ( sym: 264; act: 33 ),
  ( sym: 265; act: 34 ),
  ( sym: 266; act: 35 ),
  ( sym: 267; act: 36 ),
  ( sym: 268; act: 37 ),
{ 78: }
  ( sym: 41; act: 94 ),
  ( sym: 42; act: 27 ),
  ( sym: 43; act: 28 ),
  ( sym: 45; act: 29 ),
  ( sym: 47; act: 30 ),
  ( sym: 263; act: 32 ),
  ( sym: 264; act: 33 ),
  ( sym: 265; act: 34 ),
  ( sym: 266; act: 35 ),
  ( sym: 267; act: 36 ),
  ( sym: 268; act: 37 ),
{ 79: }
  ( sym: 41; act: 95 ),
  ( sym: 42; act: 27 ),
  ( sym: 43; act: 28 ),
  ( sym: 45; act: 29 ),
  ( sym: 47; act: 30 ),
  ( sym: 263; act: 32 ),
  ( sym: 264; act: 33 ),
  ( sym: 265; act: 34 ),
  ( sym: 266; act: 35 ),
  ( sym: 267; act: 36 ),
  ( sym: 268; act: 37 ),
{ 80: }
  ( sym: 41; act: 96 ),
  ( sym: 42; act: 27 ),
  ( sym: 43; act: 28 ),
  ( sym: 45; act: 29 ),
  ( sym: 47; act: 30 ),
  ( sym: 263; act: 32 ),
  ( sym: 264; act: 33 ),
  ( sym: 265; act: 34 ),
  ( sym: 266; act: 35 ),
  ( sym: 267; act: 36 ),
  ( sym: 268; act: 37 ),
{ 81: }
  ( sym: 41; act: 97 ),
  ( sym: 42; act: 27 ),
  ( sym: 43; act: 28 ),
  ( sym: 45; act: 29 ),
  ( sym: 47; act: 30 ),
  ( sym: 263; act: 32 ),
  ( sym: 264; act: 33 ),
  ( sym: 265; act: 34 ),
  ( sym: 266; act: 35 ),
  ( sym: 267; act: 36 ),
  ( sym: 268; act: 37 ),
{ 82: }
  ( sym: 41; act: 98 ),
  ( sym: 42; act: 27 ),
  ( sym: 43; act: 28 ),
  ( sym: 45; act: 29 ),
  ( sym: 47; act: 30 ),
  ( sym: 263; act: 32 ),
  ( sym: 264; act: 33 ),
  ( sym: 265; act: 34 ),
  ( sym: 266; act: 35 ),
  ( sym: 267; act: 36 ),
  ( sym: 268; act: 37 ),
{ 83: }
  ( sym: 41; act: 99 ),
  ( sym: 42; act: 27 ),
  ( sym: 43; act: 28 ),
  ( sym: 45; act: 29 ),
  ( sym: 47; act: 30 ),
  ( sym: 263; act: 32 ),
  ( sym: 264; act: 33 ),
  ( sym: 265; act: 34 ),
  ( sym: 266; act: 35 ),
  ( sym: 267; act: 36 ),
  ( sym: 268; act: 37 ),
{ 84: }
  ( sym: 41; act: 100 ),
  ( sym: 42; act: 27 ),
  ( sym: 43; act: 28 ),
  ( sym: 45; act: 29 ),
  ( sym: 47; act: 30 ),
  ( sym: 263; act: 32 ),
  ( sym: 264; act: 33 ),
  ( sym: 265; act: 34 ),
  ( sym: 266; act: 35 ),
  ( sym: 267; act: 36 ),
  ( sym: 268; act: 37 ),
{ 85: }
  ( sym: 41; act: 101 ),
  ( sym: 42; act: 27 ),
  ( sym: 43; act: 28 ),
  ( sym: 45; act: 29 ),
  ( sym: 47; act: 30 ),
  ( sym: 263; act: 32 ),
  ( sym: 264; act: 33 ),
  ( sym: 265; act: 34 ),
  ( sym: 266; act: 35 ),
  ( sym: 267; act: 36 ),
  ( sym: 268; act: 37 ),
{ 86: }
  ( sym: 41; act: 102 ),
  ( sym: 42; act: 27 ),
  ( sym: 43; act: 28 ),
  ( sym: 45; act: 29 ),
  ( sym: 47; act: 30 ),
  ( sym: 263; act: 32 ),
  ( sym: 264; act: 33 ),
  ( sym: 265; act: 34 ),
  ( sym: 266; act: 35 ),
  ( sym: 267; act: 36 ),
  ( sym: 268; act: 37 ),
{ 87: }
  ( sym: 41; act: 103 ),
  ( sym: 42; act: 27 ),
  ( sym: 43; act: 28 ),
  ( sym: 45; act: 29 ),
  ( sym: 47; act: 30 ),
  ( sym: 263; act: 32 ),
  ( sym: 264; act: 33 ),
  ( sym: 265; act: 34 ),
  ( sym: 266; act: 35 ),
  ( sym: 267; act: 36 ),
  ( sym: 268; act: 37 ),
{ 88: }
  ( sym: 40; act: 4 ),
  ( sym: 45; act: 5 ),
  ( sym: 257; act: 6 ),
  ( sym: 258; act: 7 ),
  ( sym: 259; act: 8 ),
  ( sym: 262; act: 9 ),
  ( sym: 272; act: 10 ),
  ( sym: 273; act: 11 ),
  ( sym: 274; act: 12 ),
  ( sym: 275; act: 13 ),
  ( sym: 276; act: 14 ),
  ( sym: 277; act: 15 ),
  ( sym: 278; act: 16 ),
  ( sym: 279; act: 17 ),
  ( sym: 280; act: 18 ),
  ( sym: 281; act: 19 ),
  ( sym: 282; act: 20 ),
  ( sym: 283; act: 21 ),
  ( sym: 284; act: 22 ),
  ( sym: 285; act: 23 ),
{ 89: }
{ 90: }
  ( sym: 40; act: 4 ),
  ( sym: 45; act: 5 ),
  ( sym: 257; act: 74 ),
  ( sym: 258; act: 7 ),
  ( sym: 259; act: 8 ),
  ( sym: 262; act: 9 ),
  ( sym: 272; act: 10 ),
  ( sym: 273; act: 11 ),
  ( sym: 274; act: 12 ),
  ( sym: 275; act: 13 ),
  ( sym: 276; act: 14 ),
  ( sym: 277; act: 15 ),
  ( sym: 278; act: 16 ),
  ( sym: 279; act: 17 ),
  ( sym: 280; act: 18 ),
  ( sym: 281; act: 19 ),
  ( sym: 282; act: 20 ),
  ( sym: 283; act: 21 ),
  ( sym: 284; act: 22 ),
  ( sym: 285; act: 23 ),
  ( sym: 41; act: -26 ),
  ( sym: 44; act: -26 ),
{ 91: }
{ 92: }
{ 93: }
{ 94: }
{ 95: }
{ 96: }
{ 97: }
{ 98: }
{ 99: }
{ 100: }
{ 101: }
{ 102: }
{ 103: }
{ 104: }
{ 105: }
  ( sym: 44; act: 90 ),
  ( sym: 41; act: -27 )
);

yyg : array [1..yyngotos] of YYARec = (
{ 0: }
  ( sym: -5; act: 1 ),
  ( sym: -3; act: 2 ),
  ( sym: -2; act: 3 ),
{ 1: }
{ 2: }
{ 3: }
{ 4: }
  ( sym: -5; act: 38 ),
  ( sym: -3; act: 39 ),
{ 5: }
  ( sym: -5; act: 1 ),
  ( sym: -3; act: 40 ),
{ 6: }
{ 7: }
{ 8: }
{ 9: }
  ( sym: -5; act: 42 ),
  ( sym: -3; act: 43 ),
{ 10: }
{ 11: }
{ 12: }
{ 13: }
{ 14: }
{ 15: }
{ 16: }
{ 17: }
{ 18: }
{ 19: }
{ 20: }
{ 21: }
{ 22: }
{ 23: }
{ 24: }
  ( sym: -5; act: 1 ),
  ( sym: -3; act: 57 ),
{ 25: }
  ( sym: -5; act: 58 ),
  ( sym: -3; act: 43 ),
{ 26: }
  ( sym: -5; act: 59 ),
  ( sym: -3; act: 43 ),
{ 27: }
  ( sym: -5; act: 1 ),
  ( sym: -3; act: 60 ),
{ 28: }
  ( sym: -5; act: 1 ),
  ( sym: -3; act: 61 ),
{ 29: }
  ( sym: -5; act: 1 ),
  ( sym: -3; act: 62 ),
{ 30: }
  ( sym: -5; act: 1 ),
  ( sym: -3; act: 63 ),
{ 31: }
{ 32: }
  ( sym: -5; act: 1 ),
  ( sym: -3; act: 64 ),
{ 33: }
  ( sym: -5; act: 1 ),
  ( sym: -3; act: 65 ),
{ 34: }
  ( sym: -5; act: 1 ),
  ( sym: -3; act: 66 ),
{ 35: }
  ( sym: -5; act: 1 ),
  ( sym: -3; act: 67 ),
{ 36: }
  ( sym: -5; act: 1 ),
  ( sym: -3; act: 68 ),
{ 37: }
  ( sym: -5; act: 1 ),
  ( sym: -3; act: 69 ),
{ 38: }
{ 39: }
{ 40: }
{ 41: }
  ( sym: -5; act: 1 ),
  ( sym: -4; act: 72 ),
  ( sym: -3; act: 73 ),
{ 42: }
{ 43: }
{ 44: }
  ( sym: -5; act: 1 ),
  ( sym: -3; act: 75 ),
{ 45: }
  ( sym: -5; act: 1 ),
  ( sym: -3; act: 76 ),
{ 46: }
  ( sym: -5; act: 1 ),
  ( sym: -3; act: 77 ),
{ 47: }
  ( sym: -5; act: 1 ),
  ( sym: -3; act: 78 ),
{ 48: }
  ( sym: -5; act: 1 ),
  ( sym: -3; act: 79 ),
{ 49: }
  ( sym: -5; act: 1 ),
  ( sym: -3; act: 80 ),
{ 50: }
  ( sym: -5; act: 1 ),
  ( sym: -3; act: 81 ),
{ 51: }
  ( sym: -5; act: 1 ),
  ( sym: -3; act: 82 ),
{ 52: }
  ( sym: -5; act: 1 ),
  ( sym: -3; act: 83 ),
{ 53: }
  ( sym: -5; act: 1 ),
  ( sym: -3; act: 84 ),
{ 54: }
  ( sym: -5; act: 1 ),
  ( sym: -3; act: 85 ),
{ 55: }
  ( sym: -5; act: 1 ),
  ( sym: -3; act: 86 ),
{ 56: }
  ( sym: -5; act: 1 ),
  ( sym: -3; act: 87 ),
{ 57: }
{ 58: }
{ 59: }
{ 60: }
{ 61: }
{ 62: }
{ 63: }
{ 64: }
{ 65: }
{ 66: }
{ 67: }
{ 68: }
{ 69: }
{ 70: }
{ 71: }
{ 72: }
{ 73: }
{ 74: }
{ 75: }
{ 76: }
{ 77: }
{ 78: }
{ 79: }
{ 80: }
{ 81: }
{ 82: }
{ 83: }
{ 84: }
{ 85: }
{ 86: }
{ 87: }
{ 88: }
  ( sym: -5; act: 1 ),
  ( sym: -3; act: 104 ),
{ 89: }
{ 90: }
  ( sym: -5; act: 1 ),
  ( sym: -4; act: 105 ),
  ( sym: -3; act: 73 )
{ 91: }
{ 92: }
{ 93: }
{ 94: }
{ 95: }
{ 96: }
{ 97: }
{ 98: }
{ 99: }
{ 100: }
{ 101: }
{ 102: }
{ 103: }
{ 104: }
{ 105: }
);

yyd : array [0..yynstates-1] of Integer = (
{ 0: } 0,
{ 1: } 0,
{ 2: } 0,
{ 3: } 0,
{ 4: } 0,
{ 5: } 0,
{ 6: } 0,
{ 7: } -24,
{ 8: } -25,
{ 9: } 0,
{ 10: } 0,
{ 11: } 0,
{ 12: } 0,
{ 13: } 0,
{ 14: } 0,
{ 15: } 0,
{ 16: } 0,
{ 17: } 0,
{ 18: } 0,
{ 19: } 0,
{ 20: } 0,
{ 21: } -23,
{ 22: } 0,
{ 23: } 0,
{ 24: } 0,
{ 25: } 0,
{ 26: } 0,
{ 27: } 0,
{ 28: } 0,
{ 29: } 0,
{ 30: } 0,
{ 31: } -1,
{ 32: } 0,
{ 33: } 0,
{ 34: } 0,
{ 35: } 0,
{ 36: } 0,
{ 37: } 0,
{ 38: } 0,
{ 39: } 0,
{ 40: } 0,
{ 41: } 0,
{ 42: } 0,
{ 43: } 0,
{ 44: } 0,
{ 45: } 0,
{ 46: } 0,
{ 47: } 0,
{ 48: } 0,
{ 49: } 0,
{ 50: } 0,
{ 51: } 0,
{ 52: } 0,
{ 53: } 0,
{ 54: } 0,
{ 55: } 0,
{ 56: } 0,
{ 57: } 0,
{ 58: } 0,
{ 59: } 0,
{ 60: } -4,
{ 61: } 0,
{ 62: } 0,
{ 63: } -5,
{ 64: } 0,
{ 65: } 0,
{ 66: } 0,
{ 67: } 0,
{ 68: } 0,
{ 69: } 0,
{ 70: } -33,
{ 71: } -6,
{ 72: } 0,
{ 73: } 0,
{ 74: } 0,
{ 75: } 0,
{ 76: } 0,
{ 77: } 0,
{ 78: } 0,
{ 79: } 0,
{ 80: } 0,
{ 81: } 0,
{ 82: } 0,
{ 83: } 0,
{ 84: } 0,
{ 85: } 0,
{ 86: } 0,
{ 87: } 0,
{ 88: } 0,
{ 89: } -21,
{ 90: } 0,
{ 91: } -16,
{ 92: } -18,
{ 93: } -15,
{ 94: } -17,
{ 95: } -12,
{ 96: } -14,
{ 97: } -8,
{ 98: } -9,
{ 99: } -10,
{ 100: } -11,
{ 101: } -13,
{ 102: } -19,
{ 103: } -20,
{ 104: } -22,
{ 105: } 0
);

yyal : array [0..yynstates-1] of Integer = (
{ 0: } 1,
{ 1: } 21,
{ 2: } 24,
{ 3: } 35,
{ 4: } 36,
{ 5: } 56,
{ 6: } 76,
{ 7: } 77,
{ 8: } 77,
{ 9: } 77,
{ 10: } 97,
{ 11: } 98,
{ 12: } 99,
{ 13: } 100,
{ 14: } 101,
{ 15: } 102,
{ 16: } 103,
{ 17: } 104,
{ 18: } 105,
{ 19: } 106,
{ 20: } 107,
{ 21: } 108,
{ 22: } 108,
{ 23: } 109,
{ 24: } 110,
{ 25: } 130,
{ 26: } 150,
{ 27: } 170,
{ 28: } 190,
{ 29: } 210,
{ 30: } 230,
{ 31: } 250,
{ 32: } 250,
{ 33: } 270,
{ 34: } 290,
{ 35: } 310,
{ 36: } 330,
{ 37: } 350,
{ 38: } 370,
{ 39: } 374,
{ 40: } 385,
{ 41: } 402,
{ 42: } 424,
{ 43: } 428,
{ 44: } 438,
{ 45: } 458,
{ 46: } 478,
{ 47: } 498,
{ 48: } 518,
{ 49: } 538,
{ 50: } 558,
{ 51: } 578,
{ 52: } 598,
{ 53: } 618,
{ 54: } 638,
{ 55: } 658,
{ 56: } 678,
{ 57: } 698,
{ 58: } 709,
{ 59: } 713,
{ 60: } 717,