I came across this exercise of checking whether or not the simple brackets "(", ")" in a given string are matched evenly.
I have seen examples here using the stack command which I haven't encountered yet. So I attempted a different approach. Can anyone tell me where I am going wrong?
def matched(str):
ope = []
clo = []
for i in range(0,len(str)):
l = str[i]
if l == "(":
ope = ope + ["("]
else:
if l == ")":
clo = clo + [")"]
else:
return(ope, clo)
if len(ope)==len(clo):
return True
else:
return False
The idea is to pile up "(" and ")" into two separate lists and then compare the length of the lists. I also had another version where I had appended the lists ope and clo with the relevant I which held either ( or ) respectively.
A very slightly more elegant way to do this is below. It cleans up the for loop and replaces the lists with a simple counter variable. It also returns false if the counter drops below zero so that matched(")(") will return False.
def matched(str):
count = 0
for i in str:
if i == "(":
count += 1
elif i == ")":
count -= 1
if count < 0:
return False
return count == 0
This checks whether parentheses are properly matched, not just whether there is an equal number of opening and closing parentheses. We use a list as a stack and push onto it when we encounter opening parentheses and pop from it when we encounter closing parentheses.
The main problem with your solution is that it only counts the number of parentheses but does not match them. One way of keeping track of the current depth of nesting is by pushing opening parentheses onto a stack and popping them from the stack when we encounter a closing parenthesis.
def do_parentheses_match(input_string):
s = []
balanced = True
index = 0
while index < len(input_string) and balanced:
token = input_string[index]
if token == "(":
s.append(token)
elif token == ")":
if len(s) == 0:
balanced = False
else:
s.pop()
index += 1
return balanced and len(s) == 0
My solution here works for brackets, parentheses & braces
openList = ["[", "{", "("]
closeList = ["]", "}", ")"]
def balance(myStr):
stack = []
for i in myStr:
if i in openList:
stack.append(i)
elif i in closeList:
pos = closeList.index(i)
if stack and (openList[pos] == stack[-1]):
stack.pop()
else:
return "Unbalanced"
if len(stack) == 0:
return "Balanced"
print(balance("{[()](){}}"))
Most blatant error done by you is:
if l == ")":
clo = clo + [")"]
else:
return(ope, clo) # here
By using return, you exit from function when first char not equal to "(" or ")" is encountered. Also some indentation is off.
Minimal change which allows your code to run (although it won't give correct answers for all possible input strings) is:
def matched(str):
ope = []
clo = []
for i in range(0,len(str)):
l = str[i]
if l == "(":
ope = ope + ["("]
elif l == ")":
clo = clo + [")"]
if len(ope)==len(clo):
return True
else:
return False
The problem with your approach is that you don't consider the order. Following line would pass: ))) (((.
I'd suggest to keep the count of open and closed parenthesis:
counter starts from 0
every ( symbol increments counter
every ) symbol decrements counter
if at any moment counter is negative it is an error
if at the end of the line counter is 0 - string has matching parenthesis
a = "((a+b)*c)+(b*a))"
li = list(a)
result = []
for i in range(0, len(a)):
if a[i] == "(":
result.append(i)
elif a[i] == ")":
if len(result) > 0:
result.pop()
else:
li.pop(i)
for i in range(0, len(result)):
li.pop(result[i])
print("".join(li))
this code works fine
def matched(s):
p_list=[]
for i in range(0,len(s)):
if s[i] =='(':
p_list.append('(')
elif s[i] ==')' :
if not p_list:
return False
else:
p_list.pop()
if not p_list:
return True
else:
return False
You can do this in a couple of lines using accumulate (from itertools). The idea is to compute a cumulative parenthesis level going through the string with opening parentheses counting as level+1 and closing parentheses counting as level-1. If, at any point, the accumulated level falls below zero then there is an extra closing parenthesis. If the final level is not zero, then there is a missing closing parenthesis:
from itertools import accumulate
def matched(s):
levels = list(accumulate((c=="(")-(c==")") for c in s))
return all( level >= 0 for level in levels) and levels[-1] == 0
An alternative to check for balanced nested parentheses:
def is_balanced(query: str) -> bool:
# Alternative: re.sub(r"[^()]", "", query)
query = "".join(i for i in query if i in {"(", ")"})
while "()" in query:
query = query.replace("()", "")
return not query
for stmt in [
"(()()()())", # True
"(((())))", # True
"(()((())()))", # True
"((((((())", # False
"()))", # False
"(()()))(()", # False
"foo", # True
"a or (b and (c or d)", # False
"a or (b and (c or d))" # True
"a or (b and (c or (d and e)))", # True
]:
print(stmt)
print("Balanced:", is_balanced(stmt))
print()
It works by:
Removing everything but parentheses
Recursively remove innermost parentheses pairs
If you're left with anything besides the empty string, the statement is not balanced. Otherwise, it is.
if the parenthesis sequence is not an issue (strings like )( ) this code is faster :
def matched_parenthesis(s):
return s.count('(') == s.count(')')
Tested with 15KB string, it is ~20μs v.s. 1ms iterating over the whole string.
And for me the order is not an issue as the underlying protocol guaranties that the string is well-formed.
In case u also need to find the position of the first mismatching bracket from left u can use the below code which also cover certain edge cases:
def isBalanced(expr):
opening=set('([{')
new=set(')]}{[(')
match=set([ ('(',')'), ('[',']'), ('{','}') ])
stack=[]
stackcount=[]
for i,char in enumerate(expr,1):
if char not in new:
continue
elif char in opening:
stack.append(char)
stackcount.append(i)
else:
if len(stack)==0:
print(i)
return False
lastOpen=stack.pop()
lastindex=stackcount.pop()
if (lastOpen, char) not in match:
print (i)
return False
length=len(stack)
if length!=0:
elem=stackcount[0]
print (elem)
return length==0
string =input()
ans=isBalanced(string)
if ans==True:
print("Success")
if "(" ,")" these two characters are not present then we don't want to return true or false just return no matching found. if matching found i just checking the count of both characters are same then return true, else return false
def matched(str):
count1=0
count2=1
for i in str:
if i =="(":
count1+=1:
elif i==")":
count2+=1:
else:
print "no matching found for (,)"
if count1==count2:
return True
else:
return False
Simplest of all , though all of you guys have done good:
def wellbracketed(s):
left=[]
right=[]
for i in range(0,len(s)):``
if s[i]=='(':
left=left+['(']
elif s[i]==')':
if len(left)!=0:
right=right+[')']
else:
return False
return(len(left)==len(right))
here's another way to solve it by having a counter that tracks how many open parentheses that are difference at this very moment.
this should take care all of the cases.
def matched(str):
diffCounter = 0
length = len(str)
for i in range(length):
if str[i] == '(':
diffCounter += 1
elif str[i] == ')':
diffCounter -= 1
if diffCounter == 0:
return True
else:
return False
input_str = "{[()](){}}"
strblance=""
for i in input_str:
if not strblance:
strblance = strblance+i
elif (i is '}' and strblance[len(strblance)-1] is '{') \
or ( i is']'and strblance[len(strblance)-1] is '[') \
or ( i is ')'and strblance[len(strblance)-1] is '('):
strblance = strblance[:len(strblance)-1]
else:
strblance = strblance+i
if not strblance:
print ("balanced")
else:
print ("Not balanced")
More advanced example in which you additionally need to check a matching of square brackets '[]' and braces '{}' pars.
string = '([]{})'
def group_match(string):
d = {
')':'(',
']':'[',
'}':'{'
}
list_ = []
for index, item in enumerate(string):
if item in d.values():
list_.append(item)
elif (item in d.keys()) and (d.get(item) in list_):
list_.pop()
return len(list_) == 0
The simplest code ever!!
def checkpar(x):
while len(''.join([e for e in x if e in "()"]).split('()'))>1: x=''.join(x.split('()'))
return not x
you can check this code.
This code don't use stack operations.
def matched(s):
count = 0
for i in s:
if i is "(":
count += 1
elif i is ")":
if count != 0:
count -= 1
else:
return (False)
if count == 0:
return (True)
else:
return (False)
#function to check if number of closing brackets is equal to the number of opening brackets
#this function also checks if the closing bracket appears after the opening bracket
def matched(str1):
if str1.count(")")== str1.count("("):
p1=str1.find("(")
p2=str1.find(")")
if p2 >= p1:
str1=str1[p1+1:p2]+ str1[p2+1:]
if str1.count(")")>0 and str1.count("(")>0:
matched(str1)
return True
else:
return False
else:
return False
matched(str1)
parenthesis_String = input("Enter your parenthesis string")
parenthesis_List = []
for p in parenthesis_String:
parenthesis_List.append(p)
print(parenthesis_List)
if len(parenthesis_List)%2 != 0:
print("Not Balanced Wrong number of input")
for p1 in parenthesis_List:
last_parenthesis = parenthesis_List.pop()
print(last_parenthesis)
if (p1 == '{' and last_parenthesis == '}' or p1 == '[' and last_parenthesis == ']' or p1 == '(' and last_parenthesis == ')'):
print("Balanced")
else:
print("Not balanced")
A little different one.
expression = '{(){({)}}'
brackets = '[](){}'
stack = []
balanced = False
for e in expression:
if e in brackets and stack: # Popping from the stack if it is closing bracket
if stack [-1] == brackets[brackets.index(e)-1]:
stack.pop()
balanced = True
continue # it will go to the new iteration skipping the next if below
if e in brackets: # Push to stack if new bracket in the expression
stack .append(e)
balanced = False
balanced = 'Balanced' if balanced and not stack else 'Unbalanced'
print(balanced, stack)
just modified Henry Prickett-Morgan's code a little bit to handle it more sensibly, namely taking into account that the number of "(" matches that of ")" but string starts with ")" or ends with "(" which are apparently not right.
def ValidParenthesis(s):
count = 0
if s[0] == ')' or s[-1] == '(':
return False
else:
for c in s:
if c == '(':
count += 1
elif c == ')':
count -= 1
else:
continue
return count == 0
The best way to understand this snippet is to follow along with all kind of scenarios.
in_data = ['{','[','(']
out_data = ['}',']',')']
def check_match(statements):
stack = []
for ch in statements:
if ch in in_data:
stack.append(ch)
if ch in out_data:
last = None
if stack:
last = stack.pop()
if last is '{' and ch is '}':
continue
elif last is '[' and ch is ']':
continue
elif last is '(' and ch is ')':
continue
else:
return False
if len(stack) > 0:
return False
else:
return True
print(check_match("{www[eee}ee)eee"))
print(check_match("(ee)(eee[eeew]www)"))
print(check_match("(ss(ss[{ss}]zs)zss)"))
print(check_match("([{[[]]}])"))
def matched(str):
braces = {"{": "}", "(": ")", "[": "]"}
stack = []
for c in str:
if c in braces.keys():
stack.append(c)
elif c in braces.values():
if not stack:
return False
last_brace = stack.pop()
if braces[last_brace] != c:
return False
if stack:
return False
return True
print(matched("()"))
>> True
print(matched("(}"))
>> False
print(matched("}{"))
>> False
print(matched("}"))
>> False
print(matched("{"))
>> False
print(matched("(ff{fgg} [gg]h)"))
>> True
Given a string s containing just the characters '(', ')', '{', '}', '[' and ']',
determine if the input string is valid.
def isValid(s):
stack = []
for i in s:
if i in open_list:
stack.append(i)
elif i in close_list:
pos = close_list.index(i)
if open_list[pos] == stack[len(stack)-1]:
stack.pop()
else:
return False
if len(stack) == 0:
return True
else:
return False
print(isValid("{[(){}]}"))
s='{[]{()}}}{'
t=list(s)
cntc=0
cnts=0
cntp=0
cntc=min(t.count("{"),t.count("}"))
cnts=min(t.count("["),t.count("]"))
cntp=min(t.count("("),t.count(")"))
print(cntc+cnts+cntp)
for a balanced string, we can find an opening brace followed by it closing brace. if you do this basic check you could remove the checked substring and check the remaining string. At the end, if the string is not empty then it is not balanced.
def is_balanced(s: str) -> bool:
while any([x in s for x in ["", "", ""]]):
s=s.replace("{}", "").replace("[]","").replace("()","")
return s==""
def parenthesis_check(parenthesis):
chars = []
matches = {')':'(',']':'[','}':'{'}
for i in parenthesis:
if i in matches:
if chars.pop() != matches[i]:
return False
else:
chars.append(i)
return chars == []
foo1="()()())("
def bracket(foo1):
count = 0
for i in foo1:
if i == "(":
count += 1
else:
if count==0 and i ==")":
return False
count -= 1
if count == 0:
return True
else:
return False
bracket(foo1)
Although I'm not proposing a fix to your implementation, I suggest a cleaner and more pythonic version of the #kreld solution:
def check_parentheses(expr):
s = []
for c in expr:
if c in '(':
s.append(c)
elif c in ')':
if not len(s):
break
else:
s.pop()
else:
return not len(s)
return False
# test -----------------------------------------------------------------
test_expr = [')(', '(()', '())', '(', ')', '((', '))', '(()())', '(())',
'()', '()(())']
for i, t in enumerate(test_expr, 1):
print '%i\t%s\t%s' % (i, t, check_parentheses(t))
# output ---------------------------------------------------------------
1 )( False
2 (() False
3 ()) False
4 ( False
5 ) False
6 (( False
7 )) False
8 (()()) True
9 (()) True
10 () True
11 ()(()) True
I'm refreshing myself on how Stacks works and am doing this exercise below.
Write a function in python that checks if paranthesis in the string are balanced or not. Possible parantheses are "{}',"()" or "[]"
is_balanced("({a+b})") --> True
is_balanced("))((a+b}{") --> False
is_balanced("((a+b))") --> True
is_balanced("))") --> False
is_balanced("[a+b]*(x+2y)*{gg+kk}") --> True
I built it on top of a stack class I previously defined
from collections import deque
class Stack:
def __init__(self):
self.stack = deque()
def push(self, val):
self.stack.append(val)
def pop(self):
return self.stack.pop()
def peek(self):
return self.stack[-1]
def is_empty(self):
return len(self.stack) == 0
def size(self):
return len(self.stack)
def is_match(self, ch1, ch2):
match_dict = {
')':'(',
']':'[',
'}':'{',
}
return match_dict[ch1] == ch2
def is_balanced(self, string):
for char in string:
if char == '(' or char == '{' or char == '[':
self.push(char)
if char == ')' or char == '}' or char == ']':
if self.is_empty():
return False
if self.is_match(char, self.pop()):
return True
And here's the answer to the exercise
from collections import deque
def is_match(ch1, ch2):
match_dict = {
')': '(',
']': '[',
'}': '{',
}
return match_dict[ch1] == ch2
def is_balanced(s):
stack = deque()
for ch in s:
if ch == '(' or ch == '{' or ch == '[':
stack.append(ch)
if ch == ')' or ch == '}' or ch == ']':
if len(stack) == 0:
return False
if is_match(ch, stack.pop()):
return True
Other than the obvious differences, I feel like my implementation is 1:1
However, here's my result:
True
True
True
True
True
And here's the result I'm supposed to get:
True
False
True
False
True
Using the debugger, I noticed that the length of the my stack is never 0, unlike the length of the answers stack, which is definitely part of the reason I'm not getting False, but I don't know how to fix it.
What exactly am I missing here?
In your algorithm, when there is a match (e.g. [ and ]), then you return True right away. That is not correct, consider this case: "[]]".
My approach:
Scan the expression string, char by char
If there is an opening bracket, push to the stack (a simple list)
If there is a closing bracket, check for match:
If the stack is empty, meaning we have a closing bracket without a matching opening, return False right away
If not matched, return False right away
If matched then move on
When all chars exhausted, check the stack:
An empty stack means all brackets matched, return True
A non-empty stack means there are more opening than closing, return False
def is_balanced(expr: str) -> bool:
"""Return True if the expression is balanced with brackets."""
opening = "([{<"
closing = ")]}>"
pairs = dict(zip(opening, closing))
stack = []
for c in expr:
if c in opening:
stack.append(c)
elif c in closing:
try:
c_open = stack.pop()
except IndexError:
# Case: Found the closing without opening
return False
if pairs[c_open] != c:
# Case: mismatched opening and closing
return False
# A non-empty stack means there are opening without closing
return not stack