import std.stdio; import std.array; import std.string; import std.conv; import std.algorithm; import std.typecons; import std.range; import std.random; import std.math; import std.container; import std.numeric; class FordFulkerson { int N, source, sink; int[][] adj; int[][] flow; bool[] used; this(int n, int s, int t) { N = n; source = s; sink = t; assert (s >= 0 && s < N && t >= 0 && t < N); adj = new int[][](N); flow = new int[][](N, N); used = new bool[](N); } void add_edge(int from, int to, int cap) { adj[from] ~= to; adj[to] ~= from; flow[from][to] = cap; } int dfs(int v, int min_cap) { if (v == sink) return min_cap; if (used[v]) return 0; used[v] = true; foreach (to; adj[v]) { if (!used[to] && flow[v][to] > 0) { auto bottleneck = dfs(to, min(min_cap, flow[v][to])); if (bottleneck == 0) continue; flow[v][to] -= bottleneck; flow[to][v] += bottleneck; return bottleneck; } } return 0; } int run() { int ret = 0; while (true) { foreach (i; 0..N) used[i] = false; int f = dfs(source, int.max); if (f > 0) ret += f; else return ret; } } } void main() { auto input = readln.split.map!(to!int); auto H = input[0]; auto W = input[1]; auto B = iota(H).map!(_ => readln.chomp).array; auto source = H*W, sink = H*W+1; auto ff = new FordFulkerson(H*W+2, source, sink); int[4] dx = [0, 0, -1, 1]; int[4] dy = [-1, 1, 0, 0]; auto count_b = 0, count_c = 0; foreach (i; 0..H*W) { auto r = i / W; auto c = i % W; if (B[r][c] == 'b') { count_b += 1; ff.add_edge(source, i, 1); foreach (d; 0..4) { auto nr = r + dx[d]; auto nc = c + dy[d]; auto j = nr * W + nc; if (nr >= 0 && nr < H && nc >= 0 && nc < W && B[nr][nc] == 'w') ff.add_edge(i, j, 1); } } else if (B[r][c] == 'w') { count_c += 1; ff.add_edge(i, sink, 1); } } auto pairs = ff.run(); auto amari_pairs = min(count_b, count_c) - pairs; auto single = max(count_b, count_c) - pairs - amari_pairs; writeln(pairs*100 + amari_pairs*10 + single); }