Commit 31876fd4 authored by Taddeus Kroes's avatar Taddeus Kroes

Improved preprocessor: a 4 (with space in between) is now converted to a*4 instead of a^4.

parent a6b3d671
...@@ -180,16 +180,17 @@ class Parser(BisonParser): ...@@ -180,16 +180,17 @@ class Parser(BisonParser):
# - "4a" with "4*a". # - "4a" with "4*a".
# - "a4" with "a^4". # - "a4" with "a^4".
pattern = ('(?:(\))\s*(\(|\[)' # )( -> ) * ( pattern = ('(?:(\))\s*(\(|\[)' # )( -> ) * (
# )[ -> ) * [ # )[ -> ) * [
+ '|([\x00-\x09\x0b-\x19a-z0-9])\s*(\(|\[)' # a( -> a * ( + '|([\x00-\x09\x0b-\x19a-z0-9])\s*(\(|\[)' # a( -> a * (
# a[ -> a * [ # a[ -> a * [
+ '|(\))\s*([\x00-\x09\x0b-\x19a-z0-9])' # )a -> ) * a + '|(\))\s*([\x00-\x09\x0b-\x19a-z0-9])' # )a -> ) * a
+ '|([\x00-\x09\x0b-\x19a-z])\s*' + '|([\x00-\x09\x0b-\x19a-z])\s*'
+ '([\x00-\x09\x0b-\x19a-z])' # ab -> a * b + '([\x00-\x09\x0b-\x19a-z])' # ab -> a * b
+ '|([0-9])\s*([\x00-\x09\x0b-\x19a-z])' # 4a -> 4 * a + '|([0-9])\s*([\x00-\x09\x0b-\x19a-z])' # 4a -> 4 * a
+ '|([\x00-\x09\x0b-\x19a-z])\s*([0-9])' # a4 -> a ^ 4 + '|([\x00-\x09\x0b-\x19a-z])([0-9])' # a4 -> a ^ 4
+ '|([0-9])\s+([0-9]))' # 4 4 -> 4 * 4 + '|([\x00-\x09\x0b-\x19a-z0-9])(\s+[0-9]))' # a 4 -> a * 4,
# 4 4 -> 4 * 4
) )
def preprocess_data(match): def preprocess_data(match):
...@@ -204,12 +205,11 @@ class Parser(BisonParser): ...@@ -204,12 +205,11 @@ class Parser(BisonParser):
# If all characters on the right are numbers. e.g. "a4", the # If all characters on the right are numbers. e.g. "a4", the
# expression implies exponentiation. Make sure ")4" is not # expression implies exponentiation. Make sure ")4" is not
# converted into an exponentiation, because that's multiplication. # converted into an exponentiation, because that's multiplication.
if left != ')' and not 48 <= ord(left) < 58 \ if left != ')' and not left.isdigit() and right.isdigit():
and all(map(lambda x: 48 <= ord(x) < 58, list(right))):
return '%s^%s' % (left, right) return '%s^%s' % (left, right)
# match: ab | abc | abcd (where left = "a") # match: ab | abc | abcd (where left = "a")
return '*'.join([left] + list(right)) return '*'.join([left] + list(re.sub(r'^ +', '', right)))
if self.verbose: # pragma: nocover if self.verbose: # pragma: nocover
data_before = data data_before = data
......
...@@ -42,6 +42,15 @@ class TestParser(unittest.TestCase): ...@@ -42,6 +42,15 @@ class TestParser(unittest.TestCase):
self.assertNotEqual(possibilities1, possibilities2) self.assertNotEqual(possibilities1, possibilities2)
def test_preprocessor(self):
self.assertEqual(tree('ab'), tree('a * b'))
self.assertEqual(tree('abc'), tree('a * b * c'))
self.assertEqual(tree('a2'), tree('a ^ 2'))
self.assertEqual(tree('a 2'), tree('a * 2'))
self.assertEqual(tree('2a'), tree('2 * a'))
self.assertEqual(tree('2(a + b)'), tree('2 * (a + b)'))
self.assertEqual(tree('(a + b)2'), tree('(a + b) * 2'))
def test_moved_negation(self): def test_moved_negation(self):
a, b = tree('a,b') a, b = tree('a,b')
...@@ -100,7 +109,7 @@ class TestParser(unittest.TestCase): ...@@ -100,7 +109,7 @@ class TestParser(unittest.TestCase):
# FIXME: self.assertEqual(tree('a' + token + 'a'), a * t * a) # FIXME: self.assertEqual(tree('a' + token + 'a'), a * t * a)
def test_integral(self): def test_integral(self):
x, y, dx, a, b = tree('x, y, dx, a, b') x, y, dx, a, b, l2 = tree('x, y, dx, a, b, 2')
self.assertEqual(tree('int x'), integral(x, x)) self.assertEqual(tree('int x'), integral(x, x))
self.assertEqual(tree('int x2'), integral(x ** 2, x)) self.assertEqual(tree('int x2'), integral(x ** 2, x))
...@@ -112,6 +121,9 @@ class TestParser(unittest.TestCase): ...@@ -112,6 +121,9 @@ class TestParser(unittest.TestCase):
self.assertEqual(tree('int_(a-b)^(a+b) x2'), self.assertEqual(tree('int_(a-b)^(a+b) x2'),
integral(x ** 2, x, a - b, a + b)) integral(x ** 2, x, a - b, a + b))
self.assertEqual(tree('int_a^b 2x'), integral(l2 * x, x, a, b))
self.assertEqual(tree('int_a^b2 x'), integral(x, x, a, b ** 2))
def test_indefinite_integral(self): def test_indefinite_integral(self):
x2, a, b = tree('x ^ 2, a, b') x2, a, b = tree('x ^ 2, a, b')
......
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