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Minimize Marked Fruits Python Trilogy Innovations def minimize_marked_fruits(A, B, C):     marked = [False] * A     count = 0     for i in range(C):         if not marked[B[i]-1]:             marked[B[i]-1] = True             count += 1     min_count = count     for i in range(C, A):         if not marked[B[i]-1]:             marked[B[i]-1] = True             count += 1         if not marked[B[i-C]-1]:             count -= 1             marked[B[i-C]-1] = False         min_count = min(min_count, count)     return min_count Minimize Marked Fruits Python Trilogy

def count_xor_values(A):     def generate_subsequences(A, i, B):         if i == len(A):             if len(B) > 1 and all(B[j] < B[j+1] for j in range(len(B)-1)):                 subsequences.append(B[:])         else:             generate_subsequences(A, i+1, B)             B.append(A[i])             generate_subsequences(A, i+1, B)             B.pop()     def count_set_bits(n):         count = 0         while n > 0:             count += n & 1             n >>= 1         return count     subsequences = []     generate_subsequences(A, 0, [])     xor_values = set()     for B in subsequences:         xor_value = B[0]         for i in range(1, len(B)):             xor_value ^= B[i]             if count_set_bits(xor_value) >= count_set_bits(B[i]):                 xor_values.add(xor_value)     return len(xor_values)