Maximum Contiguous Subsequence Sum: given (a possibly
negative) integers A1, A2, …, AN, find (and identify the
sequence corresponding to) the maximum value of
∑
=
j
k i
Ak
For the degenerate case when all of the integers are negative,
the maximum contiguous subsequence sum is zero.
Solution:
- Initialize start=0,end=0,max=0,S=0,tmpstart=0
- Loop over all the elements of array
- if S > max then assign max=S,end=currentindex,start=tmpstart
- if S < 0 (that means we can omit all values calculated so for) then assign S=0,tmpstart=i+1
- tmpstart represents temporary start index which is used to store the start index of current subarray.
- then print max,end and start index.
Complexity: O(n)
Code:
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