import std.stdio, std.array, std.string, std.conv, std.algorithm; import std.typecons, std.range, std.random, std.math, std.container; import std.numeric, std.bigint, core.bitop, std.bitmanip; alias Plane = Tuple!(int, "u", int, "v", int, "p", int, "q", int, "w"); immutable long INF = 1L << 59; void main() { auto s = readln.split.map!(to!int); auto N = s[0]; auto M = s[1]; auto D = s[2]; auto P = new Plane[](M); foreach (i; 0..M) { s = readln.split.map!(to!int); P[i] = Plane(s[0], s[1], s[2], s[3], s[4]); } int source = M; int sink = M + 1; auto ff = new FordFulkerson(M + 2, source, sink); foreach (i; 0..M) { if (P[i].u == 1) { ff.add_edge(source, i, P[i].w); } if (P[i].v == N) { ff.add_edge(i, sink, P[i].w); } } foreach (i; 0..M) { foreach (j; 0..M) { if (i == j) continue; if (P[i].v == P[j].u && P[j].p - P[i].q >= D) { ff.add_edge(i, j, min(P[i].w, P[j].w)); } } } ff.run.writeln; } class FordFulkerson { int N, source, sink; int[][] adj; long[][] 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 long[][](N, N); used = new bool[](N); } void add_edge(int from, int to, long cap) { adj[from] ~= to; adj[to] ~= from; flow[from][to] = cap; } long dfs(int v, long 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; } long run() { long ret = 0; while (true) { foreach (i; 0..N) used[i] = false; long f = dfs(source, long.max); if (f > 0) ret += f; else return ret; } } }