Median of Sorted Arrays

There are two sorted arrays A and B of size m and n respectively. Find the median of the two sorted arrays. The overall run time complexity should be O(log(m+n)).

double findMedian(int A[], int B[], int l, int r, int nA, int nB)
{
    if (l > r)
        return findMedian(B, A, max(0, (nA+nB)/2-nA), min(nB, (nA+nB)/2), nB, nA);
    int i = (l+r)/2;
    int j = (nA+nB)/2 - i - 1;
    if (j >= 0 && A[i] < B[j])
        return findMedian(A, B, i+1, r, nA, nB);
    else if (j < nB-1 && A[i] > B[j+1])
        return findMedian(A, B, l, i-1, nA, nB);
    else
    {
        if ((nA+nB)%2 == 1)
            return A[i];
        else if (i > 0)
            return (A[i]+max(B[j], A[i-1]))/2.0;
        else
            return (A[i]+B[j])/2.0;
    }
}

A O(m+n) solution:

bool findMedian(int A[], int B[], int nA, int nB)
{
    assert(A && B && nA >= 0 && nB >= 0);

    bool odd = (nA + nB) % 2 == 1 ? true : false;
    int medianIndex = (nA+nB)/2;
    if (odd == false)
        medianIndex++;

    int i = 0;
    int j = 0;
    int count = 0;
    int pre = -1;
    int cur = -1;
    while (i < nA && j < nB)
    {
        count++;
        if (A[i] < B[j])
        {
            if (count == medianIndex)
            {
                cur = A[i];
                break;
            }
            pre = A[i];
            i++;
        }
        else
        {
            if (count == medianIndex)
            {
                cur = B[i];
                break;
            }
            pre = B[j];
            j++;
        }
    }
    if (i == nA)
    {
        cur = B[j+medianIndex-count-1];
        if (medianIndex-count > 1)
            pre = B[j+medianIndex-count-2];
    }
    else if (j == nB)
    {
        cur = A[i+medianIndex-count-1];
        if (medianIndex-count > 1)
            pre = A[i+medianIndex-count-2];
    }

    if (odd == true)
        return cur;
    else
        return (cur+pre)/2.0;
}