## Boyer-Moore voting use case.

In Computer science the Boyer-Moore voting algorithm is a famous optimal algorithms which is used for finding the majority element among the given elements list that have more than N/ 2 occurrences. This algorithm uses the logic that if an element occurs more than N/2 times, the remaining elements other than this would certainly be less than half of the list. The name of the algorithm comes after it's inventors Robert S. Boyer and J Strother Moore, who published it in 1981.

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- Updated:
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## Boyer–Moore majority vote algorithm Python code:

## Boyer–Moore algorithm Python code result:

The process logic is simple:

- Сhoose a candidate from the given set of elements.

- Iterate from input elements, if the element is equal to candidate element, increase the votes.

- Otherwise, decrease the votes.

- If votes become 0, choose a new candidate.

```
def findMajority(arr, n):
candidate = -1
votes = 0
# Finding majority candidate
for i in range (n):
if (votes == 0):
candidate = arr[i]
votes = 1
else:
if (arr[i] == candidate):
votes += 1
else:
votes -= 1
count = 0
# Checking if majority candidate occurs more than n/2 times
for i in range (n):
if (arr[i] == candidate):
count += 1
if (count > n // 2):
return candidate
else:
return -1
# Driver Code
arr = [ 2, 2, 2, 4, 2, 11, 3, 5, 2, 7, 2 ]
n = len(arr)
majority = findMajority(arr, n)
print(" The majority element is :" ,majority)
```

OUT: The majority element is : 2