Пример #1
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 def test_long_ones(self):
     ret = get_polynomial_string([1, 5, 1, 2, 1, 1])
     self.assertEqual(ret, "x^5 + 5(x^4) + x^3 + 2(x^2) + x + 1")
Пример #2
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 def test_single(self):
     ret = get_polynomial_string([7])
     self.assertEqual(ret, "7")
Пример #3
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 def test_negatives(self):
     ret = get_polynomial_string([4, -2, -5, 3])
     self.assertEqual(ret, "4(x^3) - 2(x^2) - 5x + 3")
Пример #4
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 def test_nones_end(self):
     ret = get_polynomial_string([6, 2, None, None])
     self.assertEqual(ret, "6(x^3) + 2(x^2)")
Пример #5
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 def test_long(self):
     ret = get_polynomial_string([3, 5, 8, 2, 4, 6])
     self.assertEqual(ret, "3(x^5) + 5(x^4) + 8(x^3) + 2(x^2) + 4x + 6")
Пример #6
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 def test_working(self):
     ret = get_polynomial_string([8, 2, 4, 6])
     self.assertEqual(ret, "8(x^3) + 2(x^2) + 4x + 6")
Пример #7
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 def test_leading_nones(self):
     ret = get_polynomial_string([None, None, 4, 6])
     self.assertEqual(ret, "4x + 6")
Пример #8
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 def test_single_negative_one(self):
     ret = get_polynomial_string([-1])
     self.assertEqual(ret, "-1")
Пример #9
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 def test_leading_zero_then_negative_one(self):
     ret = get_polynomial_string([0, -1, 4, 6])
     self.assertEqual(ret, "-x^2 + 4x + 6")
Пример #10
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 def test_long_negative_ones(self):
     ret = get_polynomial_string([-1, 5, -1, 2, -1, 6])
     self.assertEqual(ret, "-x^5 + 5(x^4) - x^3 + 2(x^2) - x + 6")
Пример #11
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 def test_two_negative_ones(self):
     ret = get_polynomial_string([-1, -1])
     self.assertEqual(ret, "-x - 1")
Пример #12
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 def test_negative_one_end(self):
     ret = get_polynomial_string([9, 2, 4, -1])
     self.assertEqual(ret, "9(x^3) + 2(x^2) + 4x - 1")
Пример #13
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 def test_zeros(self):
     ret = get_polynomial_string([0, 0])
     self.assertEqual(ret, "0")
Пример #14
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 def test_negative_ones(self):
     ret = get_polynomial_string([4, -1, -1, 3])
     self.assertEqual(ret, "4(x^3) - x^2 - x + 3")
Пример #15
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 def test_zeros_end(self):
     ret = get_polynomial_string([6, 2, 0, 0])
     self.assertEqual(ret, "6(x^3) + 2(x^2)")
Пример #16
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 def test_negative_and_positive_ones(self):
     ret = get_polynomial_string([-1, 1, -1, 1])
     self.assertEqual(ret, "-x^3 + x^2 - x + 1")
Пример #17
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 def test_nones(self):
     ret = get_polynomial_string([None, None])
     self.assertEqual(ret, "0")
Пример #18
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 def test_zero_and_negative_one_middle(self):
     ret = get_polynomial_string([2, 0, -1, 6])
     self.assertEqual(ret, "2(x^3) - x + 6")
Пример #19
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 def test_leading_none(self):
     ret = get_polynomial_string([None, 2, 4, 6])
     self.assertEqual(ret, "2(x^2) + 4x + 6")
Пример #20
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 def test_zero_middle_negative_one_end(self):
     ret = get_polynomial_string([2, 4, 0, -1])
     self.assertEqual(ret, "2(x^3) + 4(x^2) - 1")
Пример #21
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 def test_none_middle(self):
     ret = get_polynomial_string([2, 4, None, 6])
     self.assertEqual(ret, "2(x^3) + 4(x^2) + 6")
Пример #22
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 def test_negative_ones_end(self):
     ret = get_polynomial_string([6, 2, -1, -1])
     self.assertEqual(ret, "6(x^3) + 2(x^2) - x - 1")
Пример #23
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 def test_none_end(self):
     ret = get_polynomial_string([2, 6, 3, 0])
     self.assertEqual(ret, "2(x^3) + 6(x^2) + 3x")
Пример #24
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 def test_negative_one_middle_zero_end(self):
     ret = get_polynomial_string([2, 6, -1, 0])
     self.assertEqual(ret, "2(x^3) + 6(x^2) - x")
Пример #25
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 def test_two(self):
     ret = get_polynomial_string([3, 7])
     self.assertEqual(ret, "3x + 7")
Пример #26
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 def test_leading_zeros(self):
     ret = get_polynomial_string([0, 0, 4, 6])
     self.assertEqual(ret, "4x + 6")
Пример #27
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 def test_empty_list(self):
     ret = get_polynomial_string([])
     self.assertEqual(ret, "0")
Пример #28
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 def test_zeros_middle(self):
     ret = get_polynomial_string([2, 0, 0, 6])
     self.assertEqual(ret, "2(x^3) + 6")
Пример #29
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 def test_leading_negative(self):
     ret = get_polynomial_string([-9, 2, 4, 6])
     self.assertEqual(ret, "-9(x^3) + 2(x^2) + 4x + 6")
Пример #30
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 def test_ones_end(self):
     ret = get_polynomial_string([6, 2, 1, 1])
     self.assertEqual(ret, "6(x^3) + 2(x^2) + x + 1")