This is the "Pairs with Positive Negative values" problem from geeksforgeeks.org.
Given an array of distinct integers, print all the pairs having positive value and negative value of a number that exists in the array.
NOTE: If there is no such pair in the array , print "0".
Input:
The first line consists of an integer T i.e number of test cases. The first line of each test case consists of an integer n. The next line of each test case consists of n spaced integers.Output:
Print all the required pairs in the increasing order of their absolute numbers.
Here is my code:
def findPairs(l):
listLen=len(l)
nums=set()
for i in range(listLen):
if (-1*l[i]) in l[i+1:]:
nums.add(abs(l[i]))
continue
nums=sorted(nums)
#print (nums)
pairs=[]
for num in nums:
pairs.extend([-1*num,num])
return pairs
T=int(input())
pair=[]
for i in range(T):
input()
pair=findPairs(list(map(int,input().split())))
if len(pair):
print(" ".join(str(x) for x in pair))
else:
print("0")
1 Answer 1
You definitely incorporated the response to your previous questions, such as:
- Extract code into functions.
- Always indent with 4 spaces.
- Process input immediately instead of storing all input data and results in lists.
There is still too little (horizontal) whitespace, I suggest to check your code against the PEP8 coding style, for example at PEP8 online.
Also function and variable names should be snake_case
according to PEP8.
More suggestions:
- Variable names:
T
is too short and non-descriptive,num_tests
would be better.pair
is better namedpairs
. - There is no need to pre-assign
pair=[]
. The value of the iterator variable
i
in the main loop is not needed, a common convention is use_
instead:for _ in range(T):
Negation as in
-1*l[i]
can be simplified to-l[i]
When printing the result list
print(" ".join(str(x) for x in pair))
you can use
map
instead, as you already do when reading the input:print(" ".join(map(str, pair)))
Improving the performance:
Your algorithm has two nested loops traversing through the list, i.e. the time complexity is \$ O(n^2) \$ as a function of the list length.
This can be improved by sorting the list first. One option would be to sort the numbers in increasing order, e.g.
-3 -1 1 2 3 6
for the first test case, and then traverse the list from both ends to find pairs. The time complexity is \$ O(n \log n) \$ for the sorting, and \$ O(n) \$ for the traversal, so this would be faster for large input.
Another option is to sort the number in increasing absolute value, e.g.
-3 3 -1 1 2 6
Again a linear sweep of the sorted list is now sufficient to find matching pairs, which are now consecutive entries.
Here is a possible implementation of the second approach:
def find_pairs(numbers):
numbers.sort(key=lambda x: x + 0.5 if x >= 0 else -x)
pairs = []
for pair in [(x, y) for x, y in zip(numbers, numbers[1:]) if x == -y]:
pairs.extend(pair)
return pairs
using
sort()
with a custom key. This relies on the given fact that the numbers are distinct integers.zip
and list comprehension to enumerate pairs of consecutive list entries.
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