#!/usr/bin/env python # encoding: utf-8 import unittest from pymath.render import tex, txt,p2i from pymath.fraction import Fraction from pymath.polynom import Polynom from pymath.operator import op class TestTexRender(unittest.TestCase): """Testing functions from pymath.renders.tex""" def test_type_render_int(self): self.assertEqual(tex([2]), "2") def test_type_render_str(self): self.assertEqual(tex(["a"]), "a") def test_type_render_fraction(self): self.assertEqual(tex([Fraction(1,2)]), "\\frac{ 1 }{ 2 }") def test_type_render_poly(self): P = Polynom([1,2,3]) self.assertEqual(tex([P]), "3 x^{ 2 } + 2 x + 1") def test_add_interger(self): exps = [ [2, 3, op.add ], [2, -3, op.add ], [-2, 3, op.add ], ] wanted_render = [ "2 + 3", "2 + ( -3 )", "-2 + 3", ] for (i,e) in enumerate(exps): rend = tex(e) self.assertEqual(rend, wanted_render[i]) def test_add_letter(self): exps = [[2, "a", op.add ], ["a", 3, op.add ], [-2, "a", op.add ], ["a", -2, op.add ], ] wanted_render = [ "2 + a", "a + 3", "-2 + a", "a + ( -2 )", ] for (i,e) in enumerate(exps): rend = tex(e) self.assertEqual(rend, wanted_render[i]) def test_add_fraction(self): exps = [[2, Fraction(1,2), op.add], [Fraction(1,2), 3, op.add], ] wanted_render = [ "2 + \\frac{ 1 }{ 2 }", "\\frac{ 1 }{ 2 } + 3", ] for (i,e) in enumerate(exps): rend = tex(e) self.assertEqual(rend, wanted_render[i]) def test_add_poly(self): exps = [[2, Polynom([1,2,3]), op.mul], [Polynom([1,2,3]), 2, op.mul], [Polynom([1,2,3]), Polynom([4,5,6]), op.mul], ] wanted_render = [ "2 ( 3 x^{ 2 } + 2 x + 1 )", "( 3 x^{ 2 } + 2 x + 1 ) \\times 2", "( 3 x^{ 2 } + 2 x + 1 ) ( 6 x^{ 2 } + 5 x + 4 )", ] for (i,e) in enumerate(exps): rend = tex(e) self.assertEqual(rend, wanted_render[i]) def test_mult_interger(self): exps = [[2, 3, op.mul], [2, -3, op.mul], [-2, 3, op.mul], ] wanted_render = [ "2 \\times 3", "2 \\times ( -3 )", "-2 \\times 3", ] for (i,e) in enumerate(exps): rend = tex(e) self.assertEqual(rend, wanted_render[i]) def test_mult_letter(self): exps = [[2, "a", op.mul], ["a", 3, op.mul], [-2, "a", op.mul], ["a", -2, op.mul], ] wanted_render = [ "2 a", "a \\times 3", "-2 a", "a \\times ( -2 )"] for (i,e) in enumerate(exps): rend = tex(e) self.assertEqual(rend, wanted_render[i]) def test_mult_fraction(self): exps = [ [2, Fraction(1,2), op.mul], [Fraction(1,2), 3, op.mul]] wanted_render = [ "2 \\times \\frac{ 1 }{ 2 }", "\\frac{ 1 }{ 2 } \\times 3"] for (i,e) in enumerate(exps): rend = tex(e) self.assertEqual(rend, wanted_render[i]) def test_mult_poly(self): exps = [[2, Polynom([1,2,3]), op.mul], [Polynom([1,2,3]), 2, op.mul], [Polynom([1,2,3]), Polynom([4,5,6]), op.mul], ] wanted_render = [ "2 ( 3 x^{ 2 } + 2 x + 1 )", "( 3 x^{ 2 } + 2 x + 1 ) \\times 2", "( 3 x^{ 2 } + 2 x + 1 ) ( 6 x^{ 2 } + 5 x + 4 )", ] for (i,e) in enumerate(exps): rend = tex(e) self.assertEqual(rend, wanted_render[i]) def test_parentheses_int(self): exps = [\ [ 2, 3, op.add, 4, op.mul],\ [ 2, 3, op.mul, 4, op.add],\ [ 2, 3, 4, op.mul, op.add],\ [ 2, 3, 4, op.add, op.add],\ [ 2, 3, 4, op.add, op.sub],\ ] wanted_render = [\ '( 2 + 3 ) \\times 4',\ '2 \\times 3 + 4',\ '2 + 3 \\times 4',\ '2 + 3 + 4',\ '2 - ( 3 + 4 )',\ ] for (i,e) in enumerate(exps): rend = tex(e) self.assertEqual(rend, wanted_render[i]) def test_parentheses_poly(self): P = Polynom([1,2,3]) Q = Polynom([4,5,6]) exps = [\ [ 2, P, op.add],\ [ 2, P, op.sub],\ [ 2, P, P, op.mul, op.sub],\ [ Q, P, op.add],\ [ Q, P, op.sub],\ ] wanted_render = [\ '2 + 3 x^{ 2 } + 2 x + 1' ,\ '2 - ( 3 x^{ 2 } + 2 x + 1 )' ,\ '2 - ( 3 x^{ 2 } + 2 x + 1 ) ( 3 x^{ 2 } + 2 x + 1 )' ,\ '6 x^{ 2 } + 5 x + 4 + 3 x^{ 2 } + 2 x + 1' ,\ '6 x^{ 2 } + 5 x + 4 - ( 3 x^{ 2 } + 2 x + 1 )' ,\ ] for (i,e) in enumerate(exps): rend = tex(e) self.assertEqual(rend, wanted_render[i]) def test_slash(self): pass class TesttxtRender(unittest.TestCase): """Testing functions from pymath.renders.txt""" def test_type_render_int(self): self.assertEqual(txt([2]), "2") def test_type_render_str(self): self.assertEqual(txt(["a"]), "a") def test_type_render_fraction(self): self.assertEqual(txt([Fraction(1,2)]), "1 / 2") def test_mult_interger(self): exps = [ [2, 3, op.mul], \ [2, -3, op.mul], \ [-2, 3, op.mul]] wanted_render = [ "2 * 3", "2 * ( -3 )", "-2 * 3"] for (i,e) in enumerate(exps): rend = txt(e) self.assertEqual(rend, wanted_render[i]) def test_mult_letter(self): exps = [ [2, "a", op.mul], \ ["a", 3, op.mul], \ [-2, "a", op.mul], \ ["a", -2, op.mul], ["a", -2, op.mul, -2, op.mul], ["a", -2, op.mul, "a", op.mul], ] wanted_render = [ "2 a", "a * 3", "-2 a", "a * ( -2 )", "a * ( -2 ) * ( -2 )", "a * ( -2 ) a", ] for (i,e) in enumerate(exps): rend = txt(e) self.assertEqual(rend, wanted_render[i]) def test_mult_fraction(self): exps = [ [2, Fraction(1,2), op.mul], \ [Fraction(1,2), 3, op.mul]] wanted_render = [ "2 * 1 / 2", "1 / 2 * 3"] for (i,e) in enumerate(exps): rend = txt(e) self.assertEqual(rend, wanted_render[i]) def test_parentheses(self): mul = op.get_op("*", 2) add = op.get_op("+", 2) exps = [\ [ 2, 3, add, 4, mul],\ [ 2, 3, mul, 4, add],\ [ 2, 3, 4, mul, add],\ [ 2, 3, 4, add, add],\ ] wanted_render = [\ '( 2 + 3 ) * 4',\ '2 * 3 + 4',\ '2 + 3 * 4',\ '2 + 3 + 4',\ ] for (i,e) in enumerate(exps): rend = txt(e) self.assertEqual(rend, wanted_render[i]) def test_slash(self): pass if __name__ == '__main__': unittest.main() # ----------------------------- # Reglages pour 'vim' # vim:set autoindent expandtab tabstop=4 shiftwidth=4: # cursor: 16 del