test_rules_poly.py 4.4 KB

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  1. from src.rules.poly import match_combine_polynomes, combine_polynomes
  2. from src.rules.numerics import add_numerics
  3. from src.possibilities import Possibility as P
  4. from src.parser import Parser
  5. from tests.parser import ParserWrapper
  6. from tests.rulestestcase import RulesTestCase
  7. def tree(exp, **kwargs):
  8. return ParserWrapper(Parser, **kwargs).run([exp])
  9. class TestRulesPoly(RulesTestCase):
  10. def test_identifiers_basic(self):
  11. a1, a2 = root = tree('a+a')
  12. possibilities = match_combine_polynomes(root)
  13. self.assertEqualPos(possibilities,
  14. [P(root, combine_polynomes, (a1, a2, 1, 1, 'a', 1))])
  15. def test_identifiers_normal(self):
  16. a1, a2 = root = tree('a+2a')
  17. possibilities = match_combine_polynomes(root)
  18. self.assertEqualPos(possibilities,
  19. [P(root, combine_polynomes, (a1, a2, 1, 2, 'a', 1))])
  20. def test_identifiers_reverse(self):
  21. a1, a2 = root = tree('a+a*2')
  22. possibilities = match_combine_polynomes(root)
  23. self.assertEqualPos(possibilities,
  24. [P(root, combine_polynomes, (a1, a2, 1, 2, a1, 1))])
  25. def test_identifiers_exponent(self):
  26. a1, a2 = root = tree('a2+a2')
  27. possibilities = match_combine_polynomes(root)
  28. self.assertEqualPos(possibilities,
  29. [P(root, combine_polynomes, (a1, a2, 1, 1, 'a', 2))])
  30. def test_identifiers_coeff_exponent_left(self):
  31. a1, a2 = root = tree('2a3+a3')
  32. possibilities = match_combine_polynomes(root)
  33. self.assertEqualPos(possibilities,
  34. [P(root, combine_polynomes, (a1, a2, 2, 1, 'a', 3))])
  35. def test_identifiers_coeff_exponent_both(self):
  36. a1, a2 = root = tree('2a3+2a3')
  37. possibilities = match_combine_polynomes(root)
  38. self.assertEqualPos(possibilities,
  39. [P(root, combine_polynomes, (a1, a2, 2, 2, 'a', 3))])
  40. def test_basic_subexpressions(self):
  41. a_b, c, d = tree('a+b,c,d')
  42. left, right = root = tree('(a+b)^d + (a+b)^d')
  43. self.assertEqual(left, right)
  44. possibilities = match_combine_polynomes(root)
  45. self.assertEqualPos(possibilities,
  46. [P(root, combine_polynomes, (left, right, 1, 1, a_b, d))])
  47. left, right = root = tree('5(a+b)^d + 7(a+b)^d')
  48. possibilities = match_combine_polynomes(root)
  49. self.assertEqualPos(possibilities,
  50. [P(root, combine_polynomes, (left, right, 5, 7, a_b, d))])
  51. # TODO: Move to other strategy
  52. #left, right = root = tree('c(a+b)^d + c(a+b)^d')
  53. #self.assertEqual(left, right)
  54. #possibilities = match_combine_polynomes(root)
  55. #self.assertEqualPos(possibilities,
  56. # [P(root, combine_polynomes, (left, right, c, c, a_b, d))])
  57. def test_match_add_numerics(self):
  58. l0, l1, l2 = tree('0,1,2')
  59. root = l0 + l1 + l2
  60. possibilities = match_combine_polynomes(root)
  61. self.assertEqualPos(possibilities,
  62. [P(root, add_numerics, (l0, l1, l0, l1)),
  63. P(root, add_numerics, (l0, l2, l0, l2)),
  64. P(root, add_numerics, (l1, l2, l1, l2))])
  65. def test_match_add_numerics_explicit_powers(self):
  66. l0, l1, l2 = tree('0^1,1*1,1*2^1')
  67. root = l0 + l1 + l2
  68. possibilities = match_combine_polynomes(root)
  69. self.assertEqualPos(possibilities,
  70. [P(root, add_numerics, (l0, l1, l0[0], l1[1])),
  71. P(root, add_numerics, (l0, l2, l0[0], l2[1][0])),
  72. P(root, add_numerics, (l1, l2, l1[1], l2[1][0]))])
  73. def test_combine_polynomes(self):
  74. # 2a + 3a -> (2 + 3) * a
  75. l0, a, l1, l2 = tree('2,a,3,1')
  76. root = l0 * a + l1 * a
  77. left, right = root
  78. replacement = combine_polynomes(root, (left, right, l0, l1, a, 1))
  79. self.assertEqualNodes(replacement, (l0 + l1) * a)
  80. # a + 3a -> (1 + 3) * a
  81. root = a + l1 * a
  82. left, right = root
  83. replacement = combine_polynomes(root, (left, right, l2, l1, a, 1))
  84. self.assertEqualNodes(replacement, (l2 + l1) * a)
  85. # 2a + a -> (2 + 1) * a
  86. root = l0 * a + a
  87. left, right = root
  88. replacement = combine_polynomes(root, (left, right, l0, l2, a, 1))
  89. self.assertEqualNodes(replacement, (l0 + 1) * a)
  90. # a + a -> (1 + 1) * a
  91. root = a + a
  92. left, right = root
  93. replacement = combine_polynomes(root, (left, right, l2, l2, a, 1))
  94. self.assertEqualNodes(replacement, (l2 + 1) * a)