合并数组求中位数
class Solution { public: double findMedianBaseCase(int med, int C[], int n) { if (n == 1) return (med+C[0])/2.0; if (n % 2 == 0) { int a = C[n/2 - 1], b = C[n/2]; if (med <= a) return a; else if (med <= b) return med; else /* med > b */ return b; } else { int a = C[n/2 - 1], b = C[n/2], c = C[n/2 + 1]; if (med <= a) return (a+b) / 2.0; else if (med <= c) return (med+b) / 2.0; else /* med > c */ return (b+c) / 2.0; } } double findMedianBaseCase2(int med1, int med2, int C[], int n) { if (n % 2 == 0) { int a = (((n/2-2) >= 0) ? C[n/2 - 2] : INT_MIN); int b = C[n/2 - 1], c = C[n/2]; int d = (((n/2 + 1) <= n-1) ? C[n/2 + 1] : INT_MAX); if (med2 <= b) return (b+max(med2,a)) / 2.0; else if (med1 <= b) return (b+min(med2,c)) / 2.0; else if (med1 >= c) return (c+min(med1,d)) / 2.0; else if (med2 >= c) return (c+max(med1,b)) / 2.0; else /* a < med1 <= med2 < b */ return (med1+med2) / 2.0; } else { int a = C[n/2 - 1], b = C[n/2], c = C[n/2 + 1]; if (med1 >= b) return min(med1, c); else if (med2 <= b) return max(med2, a); else /* med1 < b < med2 */ return b; } } double findMedianSingleArray(int A[], int n) { assert(n > 0); return ((n%2 == 1) ? A[n/2] : (A[n/2-1]+A[n/2])/2.0); } double findMedianSortedArrays(int A[], int m, int B[], int n) { assert(m+n >= 1); if (m == 0) return findMedianSingleArray(B, n); else if (n == 0) return findMedianSingleArray(A, m); else if (m == 1) return findMedianBaseCase(A[0], B, n); else if (n == 1) return findMedianBaseCase(B[0], A, m); else if (m == 2) return findMedianBaseCase2(A[0], A[1], B, n); else if (n == 2) return findMedianBaseCase2(B[0], B[1], A, m); int i = m/2, j = n/2, k; if (A[i] <= B[j]) { k = ((m%2 == 0) ? min(i-1, n-j-1) : min(i, n-j-1)); assert(k > 0); return findMedianSortedArrays(A+k, m-k, B, n-k); } else { k = ((n%2 == 0) ? min(m-i-1, j-1) : min(m-i-1, j)); assert(k > 0); return findMedianSortedArrays(A, m-k, B+k, n-k); } } };