Binary search algorithm- find the bit error position

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I was trying to implement a binary search algorithm for two random strings. I can able to find the error, but I need to know, which bit position is in error and how to correct it.
X = randi([0,1],10,1);
Y =bsc(X,0.03);
iterate(X,Y)
%%
function res = binaryDivide(list)
n = length(list);
res= {list(1:floor(n/2)), list(floor(n/2)+1:n)};
end
function res = iterate(X,Y)
if length(X)>1
x=binaryDivide(X);
y=binaryDivide(Y);
if sum(x{1})~=sum(y{1})
iterate(x{1},y{1});
elseif sum(x{2})~=sum(y{2})
iterate(x{2},y{2});
end
else
disp([X,Y]);
end
end
  1 Comment
Jan
Jan on 20 Nov 2018
I've edited the question and applied a code formatting. It is not hard and improves the readability.

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Accepted Answer

Guillaume
Guillaume on 20 Nov 2018
Edited: Guillaume on 20 Nov 2018
If you want to know the location(s) of the error, you need to keep track of your pivot point (floor(n/2)) and return that together with the list. In iterate you need to add/subtract (depending on which half you're looking at)the pivot location until you find the error bit.
edit: actually there's no subtraction involved. You either add (second half) or do not add (1st half) the pivot location to the current location.
E.g if you call the pivot location of step i, if you're comparing [1 1 0 0 0 0 1 1] and [1 1 0 0 0 1 1 1], the location is , since at step 0, you're choosing the 2nd half at pivot , at the second step, you're choosing the first half at and the last step you choose the second half at .

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