提出 #68414518


ソースコード 拡げる

// AHC051 A - Probabilistic Waste Sorting
// S-snake + corridor pruning. Devices connect only from recovery lanes (lane%4 in {1,2}).
// If crossings are detected, retry with fewer lanes (wider lanes). Guaranteed valid fallback.
//
// Compile: g++ -O2 -std=gnu++17 main.cpp
#include <bits/stdc++.h>
using namespace std;

static const int WIDTH = 10000;
static const int HEIGHT = 10000;

// ================= Geometry =================
struct P{ int x,y; };
static inline int sgn(long long v){ return (v>0)-(v<0); }
static inline int orient(const P& a,const P& b,const P& c){
    long long cr = 1LL*(b.x-a.x)*(c.y-a.y) - 1LL*(b.y-a.y)*(c.x-a.x);
    return sgn(cr); // >0: left
}
static inline bool on_seg(const P& a,const P& b,const P& c){
    return min(a.x,b.x)<=c.x && c.x<=max(a.x,b.x) &&
           min(a.y,b.y)<=c.y && c.y<=max(a.y,b.y);
}
static inline bool bbox_disjoint(const P& p1,const P& p2,const P& q1,const P& q2){
    if(max(p1.x,p2.x) < min(q1.x,q2.x)) return true;
    if(max(q1.x,q2.x) < min(p1.x,p2.x)) return true;
    if(max(p1.y,p2.y) < min(q1.y,q2.y)) return true;
    if(max(q1.y,q2.y) < min(p1.y,p2.y)) return true;
    return false;
}
static inline bool segments_intersect(const P& p1,const P& q1,const P& p2,const P& q2,bool allow_touch=true){
    if(bbox_disjoint(p1,q1,p2,q2)) return false;
    int o1=orient(p1,q1,p2), o2=orient(p1,q1,q2);
    int o3=orient(p2,q2,p1), o4=orient(p2,q2,q1);
    if(o1*o2<0 && o3*o4<0) return true;
    if(!allow_touch){
        if(o1==0 && on_seg(p1,q1,p2)) return true;
        if(o2==0 && on_seg(p1,q1,q2)) return true;
        if(o3==0 && on_seg(p2,q2,p1)) return true;
        if(o4==0 && on_seg(p2,q2,p1)) return true;
    }
    return false;
}
static inline uint64_t key64(const P& a){ return (uint64_t(uint32_t(a.x))<<32) | uint32_t(a.y); }

// ================= Plan container =================
struct Plan{
    vector<int> d;              // device assignment (0..N-1 identity)
    int s;                      // start destination node id
    vector<string> lines;       // M lines for splitters
    vector<pair<P,P>> segments; // all conveyor segments for validation
    bool ok = false;
};
// ---- reachability (for cycle check) ---------------------------------
static bool path_exists(const vector<vector<int>>& G, int s, int t){
    if(s==t) return true;
    int n=(int)G.size();
    vector<char> vis(n,0);
    std::stack<int> st; st.push(s); vis[s]=1;
    while(!st.empty()){
        int u=st.top(); st.pop();
        for(int v:G[u]){
            if(!vis[v]){
                if(v==t) return true;
                vis[v]=1; st.push(v);
            }
        }
    }
    return false;
}

// ---- add arc if valid: outdeg≤2 / no crossing / no cycle ------------
static bool add_arc_if_valid(
    int u, int v,
    const vector<P>& sor,
    vector<vector<int>>& G,
    vector<int>& outdeg,
    vector<pair<P,P>>& all_segments
){
    if(u==v) return false;
    if(outdeg[u] >= 2) return false;         // splitter 2本まで
    if(path_exists(G, v, u)) return false;   // u<-...-v が既にある → 閉路

    const P pu = sor[u], pv = sor[v];

    // 交差チェック(端点共有はOK)
    auto same = [](const P& a,const P& b){ return a.x==b.x && a.y==b.y; };
    for(const auto& e: all_segments){
        const P& a=e.first; const P& b=e.second;
        if( same(a,pu)||same(a,pv)||same(b,pu)||same(b,pv) ) continue;
        if(segments_intersect(pu,pv,a,b,true)) return false;
    }

    // 採用
    G[u].push_back(v);
    outdeg[u]++;
    all_segments.push_back({pu,pv});
    return true;
}

// ---- 同一レーンを S字で向き付け & レーン間ブリッジ -------------------
static void add_snake_same_lane_and_bridges(
    const vector<vector<int>>& lanes,
    const vector<P>& sor,
    vector<vector<int>>& G,
    vector<int>& outdeg,
    vector<pair<P,P>>& all_segments
){
    const int B = (int)lanes.size();
    // レーン i の並び(i 偶数: 左→右, i 奇数: 右→左)
    vector<vector<int>> dir_ids(B);

    for(int i=0;i<B;i++){
        dir_ids[i] = lanes[i];
        sort(dir_ids[i].begin(), dir_ids[i].end(),
             [&](int a,int b){ return sor[a].x < sor[b].x; });
        if(i%2==1) reverse(dir_ids[i].begin(), dir_ids[i].end()); // S字
    }

    // (1) 同一レーン内:隣接を i の方向に張る
    for(int i=0;i<B;i++){
        auto &ids = dir_ids[i];
        for(int t=0;t+1<(int)ids.size();++t){
            int u = ids[t], v = ids[t+1];
            add_arc_if_valid(u, v, sor, G, outdeg, all_segments);
        }
    }

    // (2) レーン間ブリッジ:i の末端 -> (i+1) の始端(同じ側)を優先して1本
    for(int i=0;i+1<B;i++){
        if(dir_ids[i].empty() || dir_ids[i+1].empty()) continue;
        int u = dir_ids[i].back();     // レーン i の終点
        int v = dir_ids[i+1].front();  // レーン i+1 の始点(折り返し)
        add_arc_if_valid(u, v, sor, G, outdeg, all_segments);
    }
}

// ================= Builder =================

struct Builder {
    // ------- fields -------
    int N, M, K, B;
    const vector<P>& dev;
    const vector<P>& sor;
    const P START{0, 5000};

    // ------- ctor -------
    Builder(int N, int M, int K, int B,
            const vector<P>& d, const vector<P>& s)
        : N(N), M(M), K(K), B(B), dev(d), sor(s) {}

    // ------- lane helpers -------
    inline int band_y(int y) const {
        int denom = max(1, HEIGHT / B);
        int li = y / denom;
        if (li < 0) li = 0;
        if (li >= B) li = B - 1;
        return li;
    }
    inline bool is_recovery(int li) const { return (li % 4) == 1 || (li % 4) == 2; }

  private:
    
    // ===== 層間ペア枝ユーティリティ =====
    bool has_path_in_G_(int s, int t, const vector<vector<int>>& G) const {
        vector<char> vis(M, 0);
        stack<int> st;
        st.push(s);
        vis[s] = 1;
        while (!st.empty()) {
            int u = st.top(); st.pop();
            if (u == t) return true;
            for (int v : G[u]) if (!vis[v]) { vis[v] = 1; st.push(v); }
        }
        return false;
    }

    bool try_add_pair_edge_(int u, int v,
                            vector<vector<int>>& G, vector<int>& outdeg,
                            vector<pair<int,int>>& pair_edges,
                            vector<pair<P,P>>& all_segments) const
    {
        if (u == v) return false;
        if (outdeg[u] >= 2) return false;

        const P& pu = sor[u];
        const P& pv = sor[v];

        auto same = [](const P& a, const P& b){ return a.x == b.x && a.y == b.y; };

        // 既存線分と交差しないか
        for (const auto& e : all_segments) {
            const P& a = e.first; const P& b = e.second;
            if (same(a, pu) || same(a, pv) || same(b, pu) || same(b, pv)) continue;
            if (segments_intersect(pu, pv, a, b, true)) return false;
        }
        // 追加済みペア枝とも交差しないか
        for (const auto& pr : pair_edges) {
            const P& a = sor[pr.first];
            const P& b = sor[pr.second];
            if (same(a, pu) || same(a, pv) || same(b, pu) || same(b, pv)) continue;
            if (segments_intersect(pu, pv, a, b, true)) return false;
        }
        // 閉路を作らない(v→…→u があるなら u→v は不可)
        if (has_path_in_G_(v, u, G)) return false;

        // 追加
        pair_edges.push_back({u, v});
        G[u].push_back(v);
        outdeg[u]++;
        all_segments.push_back({pu, pv});
        return true;
    }

    void add_adjacent_lane_pairs_(const vector<vector<int>>& lanes,
                                  vector<vector<int>>& G, vector<int>& outdeg,
                                  vector<pair<int,int>>& pair_edges,
                                  vector<pair<P,P>>& all_segments) const
    {
        auto byX = [&](int a, int b){ return sor[a].x < sor[b].x; };

        for (int li = 0; li + 1 < B; ++li) {
            vector<int> A = lanes[li];
            vector<int> Bn = lanes[li + 1];
            sort(A.begin(), A.end(), byX);
            sort(Bn.begin(), Bn.end(), byX);

            int i = 0, j = 0, cntAB = 0, cntBA = 0;
            while (i < (int)A.size() && j < (int)Bn.size()) {
                int a = A[i], b = Bn[j];

                bool okAB = try_add_pair_edge_(a, b, G, outdeg, pair_edges, all_segments);
                bool okBA = try_add_pair_edge_(b, a, G, outdeg, pair_edges, all_segments);

                if (okAB && okBA) {
                    // バランス優先(次点で距離短い方に偏る)
                    if (cntAB <= cntBA) {
                        // BA を巻き戻す
                        pair_edges.pop_back(); G[b].pop_back(); outdeg[b]--; all_segments.pop_back();
                        j++; cntAB++;
                    } else {
                        // AB を巻き戻す
                        pair_edges.pop_back(); G[a].pop_back(); outdeg[a]--; all_segments.pop_back();
                        i++; cntBA++;
                    }
                } else if (okAB) {
                    j++; cntAB++;
                } else if (okBA) {
                    i++; cntBA++;
                } else {
                    // どちらも不可なら x の小さい方を進める
                    (sor[a].x <= sor[b].x) ? ++i : ++j;
                }
            }
        }
    }

  public:
    // ====== main builder ======
    Plan build() {
        Plan out;
        out.d.resize(N);
        iota(out.d.begin(), out.d.end(), 0);

        // ---- lanes ----
        vector<vector<int>> lanes(B);
        for (int i = 0; i < M; i++) lanes[band_y(sor[i].y)].push_back(i);
        for (int i = 0; i < B; i++)
            sort(lanes[i].begin(), lanes[i].end(),
                 [&](int a, int b){ return sor[a].x < sor[b].x; });

        if (lanes[0].empty()) {
            int best = 0;
            for (int i = 1; i < M; i++) if (sor[i].y < sor[best].y) best = i;
            lanes[0] = {best};
        }
        int p0_idx = lanes[0][0];
        P p0 = sor[p0_idx];

        // START->p0 の左側は使わない
        auto left_of_start = [&](const P& c){
            long long cr = 1LL * (p0.x - START.x) * (c.y - START.y)
                         - 1LL * (p0.y - START.y) * (c.x - START.x);
            return cr < 0;
        };
        vector<char> valid(M, 1);
        for (int i = 0; i < M; i++) if (left_of_start(sor[i])) valid[i] = 0;

        // lanes を valid で組み直し
        for (int i = 0; i < B; i++) lanes[i].clear();
        for (int i = 0; i < M; i++) if (valid[i]) lanes[band_y(sor[i].y)].push_back(i);
        for (int i = 0; i < B; i++)
            sort(lanes[i].begin(), lanes[i].end(),
                 [&](int a, int b){ return sor[a].x < sor[b].x; });

        // ---- undirected skeleton with crossing guard ----
        vector<pair<P,P>> undirected, crossing;
        auto crosses_any = [&](const P& u, const P& v)->bool{
            for (const auto& e : crossing) {
                const P& a = e.first; const P& b = e.second;
                if ((a.x == u.x && a.y == u.y) || (a.x == v.x && a.y == v.y) ||
                    (b.x == u.x && b.y == u.y) || (b.x == v.x && b.y == v.y)) continue;
                if (segments_intersect(u, v, a, b, true)) return true;
            }
            return false;
        };
        auto add_u = [&](const P& u, const P& v){
            if (u.x == v.x && u.y == v.y) return false;
            if (crosses_any(u, v)) return false;
            undirected.push_back({u, v});
            crossing.push_back({u, v});
            return true;
        };

        // start chain
        add_u(START, p0);
        if (!lanes[1].empty()) add_u(p0, sor[lanes[1][0]]);

        auto is_right = [&](const P& A, const P& Z, const P& C){ return orient(A, Z, C) < 0; };
        auto is_left  = [&](const P& A, const P& Z, const P& C){ return orient(A, Z, C) > 0; };

        // even groups: base=0,4,8,...(右端ブリッジ)
        for (int base = 0; base < B; base += 4) {
            if (base + 3 >= B) break;
            if (lanes[base].empty() || lanes[base + 3].empty()) continue;
            P A = sor[lanes[base].back()], Z = sor[lanes[base + 3].back()];
            if (add_u(A, Z)) {
                for (int L : {base + 1, base + 2}) {
                    vector<int> v;
                    for (int idx : lanes[L]) if (!is_right(A, Z, sor[idx])) v.push_back(idx);
                    lanes[L].swap(v);
                }
                if (!lanes[base + 1].empty() && !lanes[base + 2].empty()) {
                    int u = *max_element(lanes[base + 1].begin(), lanes[base + 1].end(),
                                         [&](int a, int b){ return sor[a].x < sor[b].x; });
                    int v = *max_element(lanes[base + 2].begin(), lanes[base + 2].end(),
                                         [&](int a, int b){ return sor[a].x < sor[b].x; });
                    P U = sor[u], V = sor[v];
                    if (add_u(U, V)) {
                        for (int L : {base + 1, base + 2}) {
                            vector<int> w;
                            for (int idx : lanes[L]) if (!is_right(U, V, sor[idx])) w.push_back(idx);
                            lanes[L].swap(w);
                        }
                    }
                }
            }
        }
        // odd groups: base=2,6,...(左端ブリッジ)
        for (int base = 2; base < B; base += 4) {
            if (base + 3 >= B) break;
            if (lanes[base].empty() || lanes[base + 3].empty()) continue;
            P A = sor[lanes[base].front()], Z = sor[lanes[base + 3].front()];
            if (add_u(A, Z)) {
                for (int L : {base + 1, base + 2}) {
                    vector<int> v;
                    for (int idx : lanes[L]) if (!is_left(A, Z, sor[idx])) v.push_back(idx);
                    lanes[L].swap(v);
                }
                if (!lanes[base + 1].empty() && !lanes[base + 2].empty()) {
                    int u = *min_element(lanes[base + 1].begin(), lanes[base + 1].end(),
                                         [&](int a, int b){ return sor[a].x < sor[b].x; });
                    int v = *min_element(lanes[base + 2].begin(), lanes[base + 2].end(),
                                         [&](int a, int b){ return sor[a].x < sor[b].x; });
                    P U = sor[u], V = sor[v];
                    if (add_u(U, V)) {
                        for (int L : {base + 1, base + 2}) {
                            vector<int> w;
                            for (int idx : lanes[L]) if (!is_left(U, V, sor[idx])) w.push_back(idx);
                            lanes[L].swap(w);
                        }
                    }
                }
            }
        }
        // 各レーン内の単調エッジ
        for (int i = 0; i < B; i++) {
            auto ids = lanes[i];
            if ((int)ids.size() < 2) continue;
            sort(ids.begin(), ids.end(), [&](int a, int b){ return sor[a].x < sor[b].x; });
            for (int t = 0; t + 1 < (int)ids.size(); ++t) add_u(sor[ids[t]], sor[ids[t + 1]]);
        }
        // 最上段 2 レーンの連結
        if (B >= 2 && !lanes[B - 2].empty() && !lanes[B - 1].empty()) {
            int la = *min_element(lanes[B - 2].begin(), lanes[B - 2].end(),
                                  [&](int a, int b){ return sor[a].x < sor[b].x; });
            int lb = *min_element(lanes[B - 1].begin(), lanes[B - 1].end(),
                                  [&](int a, int b){ return sor[a].x < sor[b].x; });
            add_u(sor[la], sor[lb]);
        }

        // ---- undirected -> directed snake ----
        unordered_map<uint64_t,int> id_of;
        vector<P> id_to_pt;
        auto get_id = [&](const P& p){
            uint64_t k = key64(p);
            auto it = id_of.find(k);
            if (it != id_of.end()) return it->second;
            int nid = (int)id_to_pt.size();
            id_of.emplace(k, nid); id_to_pt.push_back(p);
            return nid;
        };
        for (auto &e : undirected) { get_id(e.first); get_id(e.second); }
        vector<vector<int>> adj(id_to_pt.size());
        for (auto &e : undirected) {
            int u = get_id(e.first), v = get_id(e.second);
            adj[u].push_back(v); adj[v].push_back(u);
        }
        auto extract_cycle = [&](int s)->vector<int>{
            vector<int> ord;
            if (s < 0 || s >= (int)adj.size()) return ord;
            if (adj[s].empty()) return ord;
            ord.push_back(s);
            int prev = -1, cur = s; set<pair<int,int>> used;
            for (size_t it = 0; it < adj.size() * 4; ++it) {
                int nxt = -1;
                for (int v : adj[cur]) {
                    if (v == prev) continue;
                    if (used.count({cur, v}) || used.count({v, cur})) continue;
                    nxt = v; used.insert({cur, v}); break;
                }
                if (nxt == -1) break;
                ord.push_back(nxt);
                prev = cur; cur = nxt;
                if (cur == s) break;
            }
            return ord;
        };
        int start_node = id_of.count(key64(p0)) ? id_of[key64(p0)] : -1;
        vector<int> ring = (start_node != -1) ? extract_cycle(start_node) : vector<int>{};
        if ((int)ring.size() < 4) {
            vector<int> bestcyc;
            for (int u = 0; u < (int)adj.size(); ++u) {
                auto tmp = extract_cycle(u);
                if (tmp.size() > bestcyc.size()) bestcyc = std::move(tmp);
            }
            ring = std::move(bestcyc);
        }
        vector<pair<P,P>> directed;
        if (!ring.empty()) {
            int tdi = 0;
            for (int i = 1; i < N; i++)
                if (dev[i].x + dev[i].y > dev[tdi].x + dev[tdi].y) tdi = i;
            P target = dev[tdi];
            auto d2 = [&](const P& a, const P& b)->long long{
                long long dx=a.x-b.x, dy=a.y-b.y; return dx*dx+dy*dy;
            };
            int n = (int)ring.size();
            vector<P> rpts(n);
            for (int i = 0; i < n; i++) rpts[i] = id_to_pt[ring[i]];
            vector<int> cand;
            for (int i = 0; i < n; i++) if (band_y(rpts[i].y) % 2 == 1) cand.push_back(i);
            if (cand.empty()) for (int i = 0; i < n; i++) cand.push_back(i);
            int pivot = cand[0];
            for (int i : cand) if (d2(rpts[i], target) < d2(rpts[pivot], target)) pivot = i;
            auto cyc_dist = [&](int i, int j){ int a=(j-i+n)%n, b=(i-j+n)%n; return min(a,b); };
            vector<int> dval(n);
            for (int i = 0; i < n; i++) dval[i] = cyc_dist(i, pivot);
            for (int i = 0; i < n; i++) {
                int j = (i + 1) % n; P u = rpts[i], v = rpts[j];
                if (dval[i] > dval[j]) directed.push_back({u, v});
                else if (dval[i] < dval[j]) directed.push_back({v, u});
                else directed.push_back((u.x > v.x) ? make_pair(u, v) : make_pair(v, u));
            }
            directed.push_back({rpts[pivot], target});
        }

        // ---- base segments(交差検証用)----
        vector<pair<P,P>> all_segments;
        all_segments.push_back({START, sor[p0_idx]});
        for (auto &e : directed) all_segments.push_back(e);

        // ---- device wiring(近傍+交差回避、各ソーター最大 outdeg=2 を尊重)----
        vector<int> outdeg(M, 0);
        unordered_map<uint64_t,int> idxS, idxD;
        idxS.reserve(M * 2); idxD.reserve(N * 2);
        for (int i = 0; i < M; i++) idxS.emplace(key64(sor[i]), i);
        for (int i = 0; i < N; i++) idxD.emplace(key64(dev[i]), i);
        for (auto &e : directed) {
            auto it = idxS.find(key64(e.first));
            if (it != idxS.end()) outdeg[it->second]++;
        }
        struct Cand { int si; P sp; };
        vector<Cand> picker;
        for (int i = 0; i < M; i++) if (valid[i]) picker.push_back({i, sor[i]});
        vector<pair<int,int>> dev_edges; // (sorter, device)
        vector<char> usedS(M, 0);
        auto dist2 = [&](const P& a, const P& b)->long long{
            long long dx=a.x-b.x, dy=a.y-b.y; return dx*dx+dy*dy;
        };
        for (int di = 0; di < N; ++di) {
            P dp = dev[di];
            vector<int> ord(picker.size());
            iota(ord.begin(), ord.end(), 0);
            sort(ord.begin(), ord.end(),
                 [&](int a, int b){ return dist2(dp, picker[a].sp) < dist2(dp, picker[b].sp); });
            for (int oi : ord) {
                int si = picker[oi].si;
                if (usedS[si] || outdeg[si] >= 2) continue;
                P sp = picker[oi].sp;
                bool bad = false;
                for (auto &e : all_segments) {
                    if (segments_intersect(dp, sp, e.first, e.second, true)) { bad = true; break; }
                }
                if (bad) continue;
                for (auto &pr : dev_edges) {
                    P sp2 = sor[pr.first], dp2 = dev[pr.second];
                    if (segments_intersect(dp, sp, dp2, sp2, true)) { bad = true; break; }
                }
                if (bad) continue;
                dev_edges.push_back({si, di});
                usedS[si] = 1;
                outdeg[si]++;
                all_segments.push_back({sp, dp});
                break;
            }
        }

        // ---- sorter graph(ソーター間の向き)----
        vector<vector<int>> G(M);
        auto push_from_segments = [&](const vector<pair<P,P>>& segs){
            for (const auto& e : segs) {
                auto itU = idxS.find(key64(e.first));
                auto itV = idxS.find(key64(e.second));
                if (itU != idxS.end() && itV != idxS.end()) {
                    G[itU->second].push_back(itV->second);
                }
            }
        };
        push_from_segments(directed);

        // ---- 層間のペア枝を追加(主題)----
        vector<pair<int,int>> pair_edges;
        
        add_adjacent_lane_pairs_(lanes, G, outdeg, pair_edges, all_segments);
        // add_snake_same_lane_and_bridges(lanes, sor, G, outdeg, all_segments);

        // ---- Compose outputs ----
        auto node_id = [&](const P& p)->int{
            auto itD2 = idxD.find(key64(p)); if (itD2 != idxD.end()) return itD2->second;
            auto itS2 = idxS.find(key64(p)); if (itS2 != idxS.end()) return N + itS2->second;
            return -1;
        };
        vector<vector<int>> outs(M);
        vector<char> installed(M, 0);

        for (auto &e : directed) {
            auto it = idxS.find(key64(e.first));
            if (it != idxS.end()) {
                int u = it->second, v = node_id(e.second);
                if (v != -1) {
                    outs[u].push_back(v); installed[u] = 1;
                    if (v >= N) installed[v - N] = 1;
                }
            }
        }
        for (auto &pr : dev_edges) {
            int si = pr.first, di = pr.second;
            outs[si].push_back(di); installed[si] = 1;
        }
        for (auto &pr : pair_edges) {
            int u = pr.first, v = pr.second;
            outs[u].push_back(N + v);
            installed[u] = 1; installed[v] = 1;
        }

        out.s = N + p0_idx;

        out.lines.assign(M, "-1");
        for (int i = 0; i < M; i++) {
            if (!installed[i]) continue;
            int a, b;
            if (outs[i].empty()) { a = b = 0; }
            else if ((int)outs[i].size() == 1) { a = b = outs[i][0]; }
            else { a = outs[i][0]; b = outs[i][1]; }
            out.lines[i] = "0 " + to_string(a) + " " + to_string(b);
        }

        out.segments.push_back({START, sor[p0_idx]});
        auto point_of_id = [&](int id)->P{
            if (id < N) return dev[id];
            else return sor[id - N];
        };
        for (int i = 0; i < M; i++) {
            if (out.lines[i] == "-1") continue;
            int k, a, b; { stringstream ss(out.lines[i]); ss >> k >> a >> b; }
            P spt = sor[i];
            out.segments.push_back({spt, point_of_id(a)});
            out.segments.push_back({spt, point_of_id(b)});
        }

        out.ok = true;
        return out;
    }
};
  

// ================= Validate crossings =================
static bool has_crossing(const vector<pair<P,P>>& segs){
    int E=(int)segs.size();
    for(int i=0;i<E;i++){
        for(int j=i+1;j<E;j++){
            const auto &a=segs[i], &b=segs[j];
            auto same = [](const P& u,const P& v){ return u.x==v.x && u.y==v.y; };
            if( same(a.first,b.first) || same(a.first,b.second) ||
                same(a.second,b.first) || same(a.second,b.second) ) continue;
            if(segments_intersect(a.first,a.second,b.first,b.second,true)) return true;
        }
    }
    return false;
}


// ============ Hungarian (maximization, square) ============
static vector<int> hungarian_max_assign(const vector<vector<double>>& w){ // row=color, col=device
    int n = (int)w.size();
    const double INF = 1e100;
    vector<double> u(n+1,0), v(n+1,0);
    vector<int> p(n+1,0), way(n+1,0);
    for(int i=1;i<=n;i++){
        p[0]=i;
        int j0=0;
        vector<double> minv(n+1, INF);
        vector<char> used(n+1,false);
        do{
            used[j0]=true;
            int i0=p[j0], j1=0;
            double delta=INF;
            for(int j=1;j<=n;j++) if(!used[j]){
                double cur = -(w[i0-1][j-1]) - u[i0] - v[j]; // maximize -> negate
                if(cur < minv[j]){ minv[j]=cur; way[j]=j0; }
                if(minv[j] < delta){ delta=minv[j]; j1=j; }
            }
            for(int j=0;j<=n;j++){
                if(used[j]){ u[p[j]] += delta; v[j] -= delta; }
                else minv[j] -= delta;
            }
            j0=j1;
        }while(p[j0]!=0);
        do{
            int j1=way[j0];
            p[j0]=p[j1]; j0=j1;
        }while(j0);
    }
    vector<int> assign_row_to_col(n,-1); // row i -> col j
    for(int j=1;j<=n;j++) if(p[j]) assign_row_to_col[p[j]-1]=j-1;
    return assign_row_to_col;
}

// ============ reachability & topo (graph fixed) ============
// best.lines[i] : "-1" か "k a b"(a,b は [0..N+M-1])
static void build_reach_and_topo(
    const Plan& best, int N, int M,
    const vector<string>& lines,
    vector<char>& installed, vector<int>& v1, vector<int>& v2,
    vector<char>& reachS, vector<int>& topo, vector<int>& rtopo
){
    installed.assign(M,0); v1.assign(M,-1); v2.assign(M,-1);
    for(int i=0;i<M;i++){
        if(lines[i]=="-1") continue;
        installed[i]=1;
        int k,a,b; stringstream ss(lines[i]); ss>>k>>a>>b;
        v1[i]=a; v2[i]=b;
    }
    vector<vector<int>> adjS(M), parS(M);
    auto push_edge = [&](int u,int to){
        if(to>=N){
            int v=to-N;
            if(0<=v&&v<M){ adjS[u].push_back(v); parS[v].push_back(u); }
        }
    };
    for(int u=0;u<M;u++) if(installed[u]){
        if(v1[u]!=-1) push_edge(u,v1[u]);
        if(v2[u]!=-1) push_edge(u,v2[u]);
    }
    reachS.assign(M,0);
    if(best.s>=N){
        int s0=best.s-N;
        if(0<=s0&&s0<M&&installed[s0]){
            queue<int> q; reachS[s0]=1; q.push(s0);
            while(!q.empty()){
                int u=q.front(); q.pop();
                for(int v: adjS[u]){
                    if(!installed[v]||reachS[v]) continue;
                    reachS[v]=1; q.push(v);
                }
            }
        }
    }
    vector<int> indeg(M,0);
    for(int v=0;v<M;v++) if(installed[v]&&reachS[v]){
        int c=0; for(int p:parS[v]) if(installed[p]&&reachS[p]) c++; indeg[v]=c;
    }
    topo.clear(); topo.reserve(M);
    {
        queue<int> q;
        for(int i=0;i<M;i++) if(installed[i]&&reachS[i]&&indeg[i]==0) q.push(i);
        while(!q.empty()){
            int u=q.front(); q.pop(); topo.push_back(u);
            for(int v:adjS[u]){
                if(!installed[v]||!reachS[v]) continue;
                if(--indeg[v]==0) q.push(v);
            }
        }
    }
    rtopo=topo; reverse(rtopo.begin(), rtopo.end());
}

// ============ forward flow (given k & swap) ============
struct FlowPack{
    vector<vector<double>> inflS; // [M][N] sorter inflow by color
    vector<vector<double>> flowD; // [N][N] device intake by color
};

static FlowPack forward_flow_allcolors(
    const Plan& best, int N, int M, int K,
    const vector<char>& installed, const vector<int>& v1, const vector<int>& v2,
    const vector<int>& curK, const vector<char>& swapFlag,
    const vector<char>& reachS, const vector<int>& topo,
    const vector<vector<double>>& prob
){
    vector<vector<double>> inflS(M, vector<double>(N,0.0));
    vector<vector<double>> flowD(N, vector<double>(N,0.0));

    if(best.s < N){
        int d=best.s;
        for(int c=0;c<N;c++) flowD[d][c]+=1.0/N;
    }else{
        int s0=best.s-N;
        if(0<=s0&&s0<M&&installed[s0]&&reachS[s0]){
            for(int c=0;c<N;c++) inflS[s0][c]+=1.0/N;
        }
    }

    for(int u: topo){
        if(!installed[u]) continue;
        double sm=0; for(int c=0;c<N;c++) sm+=inflS[u][c];
        if(sm==0) continue;

        int a=v1[u], b=v2[u];
        if(swapFlag[u]) std::swap(a,b);
        int k=curK[u];
        auto push=[&](int id,int c,double mass){
            if(mass==0) return;
            if(id<N) flowD[id][c]+=mass;
            else{
                int v=id-N; if(0<=v&&v<M) inflS[v][c]+=mass;
            }
        };
        for(int c=0;c<N;c++){
            double in=inflS[u][c]; if(in==0) continue;
            double p=prob[k][c];
            push(a,c,in*p);
            push(b,c,in*(1.0-p));
        }
    }
    return {inflS, flowD};
}

// ============ 割当固定で (k, swap) を逆トポ順に更新 ============
static void backward_pick_for_assignment(
    int N, int M, int K,
    const vector<char>& installed, const vector<int>& v1, const vector<int>& v2,
    const vector<vector<double>>& inflS,       // forward の各ソーター入口の色分布
    const vector<char>& reachS, const vector<int>& rtopo,
    const vector<int>& device_of_color,        // サイズ N: color c -> device d*
    vector<int>& curK, vector<char>& swapFlag,
    const vector<vector<double>>& prob
){
    auto Rdev = [&](int d,int c)->double{ return (device_of_color[c]==d)?1.0:0.0; };

    // R[u][c]: sorter u に入った色 c が「割当デバイスへ到達する」確率
    vector<vector<double>> R(M, vector<double>(N,0.0));

    auto childR = [&](int id,int c)->double{
        if(id<N) return Rdev(id,c);
        int v=id-N; if(0<=v&&v<M) return R[v][c];
        return 0.0;
    };

    for(int u: rtopo){
        if(!installed[u] || !reachS[u]) continue;

        int a0=v1[u], b0=v2[u];
        double bestVal=-1e100; int argK=curK[u]; char argS=swapFlag[u];

        // 子のRをキャッシュ
        vector<double> Ra(N), Rb(N);
        for(int c=0;c<N;c++){ Ra[c]=childR(a0,c); Rb[c]=childR(b0,c); }

        for(int k=0;k<K;k++){
            double vKeep=0.0, vSwap=0.0;
            for(int c=0;c<N;c++){
                double in = inflS[u][c];
                if(in==0) continue;
                double p = prob[k][c];
                vKeep += in*( p*Ra[c] + (1.0-p)*Rb[c] );
                vSwap += in*( p*Rb[c] + (1.0-p)*Ra[c] );
            }
            if(vKeep>bestVal){ bestVal=vKeep; argK=k; argS=0; }
            if(vSwap>bestVal){ bestVal=vSwap; argK=k; argS=1; }
        }

        curK[u]=argK; swapFlag[u]=argS;

        // 選んだ (k,swap) で R[u][c] を確定
        int aa=a0, bb=b0; if(argS) std::swap(aa,bb);
        for(int c=0;c<N;c++){
            double p = prob[argK][c];
            R[u][c] = p*childR(aa,c) + (1.0-p)*childR(bb,c);
        }
    }
}


// best を上書き最適化:分類器番号・出口入替・デバイス割当
// 依存: hungarian_max_assign / build_reach_and_topo / forward_flow_allcolors / backward_pick_for_assignment
// best を上書き最適化:分類器番号・出口入替・デバイス割当(改良版)
// best を上書き最適化:分類器番号・出口入替・デバイス割当(+余剰時間での軽量ヒルクライム)
static void optimize_plan(
    Plan& best, int N, int M, int K,
    const vector<vector<double>>& prob,
    int iters = 10,
    int restarts = 10,
    int extra_hill_ms = 450,   // ★余剰時間で回すヒルクライムの時間上限(ms)
    int hill_L = 30,           // ★1ラウンドで試すノード数(margin 小い順)
    int hill_rounds = 100        // ★ラウンド数
){
    using namespace std::chrono;

    // ==== グラフ解析(固定配線) ====
    vector<char> installed; vector<int> v1, v2;
    vector<char> reachS; vector<int> topo, rtopo;
    build_reach_and_topo(best, N, M, best.lines,
                         installed, v1, v2, reachS, topo, rtopo);

    // 便利ラムダ
    auto sumv = [&](const vector<double>& a){ double s=0; for(double x:a)s+=x; return s; };
    auto gini = [&](const vector<double>& a){
        double S=sumv(a); if(S<=0) return 0.0; double s2=0; for(double x:a){ double p=x/S; s2+=p*p; }
        return 1.0 - s2;
    };
    auto inc_mix = [&](const vector<double>& before, const vector<double>& add){
        double Sb=0,Mb=0; for(double x:before){ Sb+=x; Mb=max(Mb,x); }
        double Sa=Sb, Ma=Mb;
        for(size_t i=0;i<add.size();++i){ double v=before[i]+add[i]; Sa+=add[i]; Ma=max(Ma,v); }
        return (Sa-Ma) - (Sb-Mb);
    };

    // ========== トップダウン初期化 ==========
    auto seed_topdown_once = [&](double w_branch, double w_dev, double w_sorter){
        vector<vector<double>> histS(M, vector<double>(N,0.0));
        vector<vector<double>> histD(N, vector<double>(N,0.0));

        vector<int>  initK(M,0);
        vector<char> initSwap(M,0);

        auto child_hist = [&](int id)->vector<double>&{
            return (id<N)? histD[id] : histS[id-N];
        };
        auto child_w = [&](int id){ return (id<N)? w_dev : w_sorter; };

        if(best.s >= N){
            int s0=best.s-N;
            if(0<=s0 && s0<M && installed[s0] && reachS[s0]){
                for(int c=0;c<N;c++) histS[s0][c]+=1.0/N;
            }
        }else{
            int d0=best.s;
            for(int c=0;c<N;c++) histD[d0][c]+=1.0/N;
        }

        for(int u: topo){
            if(!(u>=0 && u<M)) continue;
            if(!installed[u] || !reachS[u]) continue;
            auto &fin = histS[u];
            if(sumv(fin)==0) continue;
            int a=v1[u], b=v2[u]; if(a==-1||b==-1) continue;
            auto &HA=child_hist(a); auto &HB=child_hist(b);

            double bestCost=1e100; int argK=0; char argS=0;
            vector<double> fA(N), fB(N);
            for(int k=0;k<K;k++){
                for(int c=0;c<N;c++){ double p=prob[k][c], x=fin[c]; fA[c]=x*p; fB[c]=x*(1.0-p); }
                double SA=sumv(fA), SB=sumv(fB);
                double wA=(SA+SB>0)? SA/(SA+SB):0.0, wB=1.0-wA;
                double branch = w_branch*( wA*gini(fA) + wB*gini(fB) );
                double keep   = branch + child_w(a)*inc_mix(HA,fA) + child_w(b)*inc_mix(HB,fB);
                double swap   = branch + child_w(a)*inc_mix(HA,fB) + child_w(b)*inc_mix(HB,fA);
                if(keep<bestCost){ bestCost=keep; argK=k; argS=0; }
                if(swap<bestCost){ bestCost=swap; argK=k; argS=1; }
            }
            initK[u]=argK; initSwap[u]=argS;

            // 反映
            for(int c=0;c<N;c++){
                double p=prob[argK][c], x=fin[c];
                double L=x*p, R=x*(1.0-p);
                if(!argS){ child_hist(a)[c]+=L; child_hist(b)[c]+=R; }
                else     { child_hist(a)[c]+=R; child_hist(b)[c]+=L; }
            }
        }
        return pair<vector<int>,vector<char>>(std::move(initK), std::move(initSwap));
    };

    // ========== backward:最良+次善手と margin を返す ==========
    auto backward_best_and_second = [&]( // curK/swap を最適にし、2番手とマージンも返す
        const vector<vector<double>>& inflS,
        const vector<int>& color2dev,
        vector<int>& curK, vector<char>& swapFlag,
        vector<int>& secK, vector<char>& secSwap, vector<double>& margin
    ){
        auto Rdev = [&](int d,int c)->double{ return (color2dev[c]==d)?1.0:0.0; };
        vector<vector<double>> R(M, vector<double>(N,0.0));
        auto childR = [&](int id,int c)->double{
            if(id<N) return Rdev(id,c);
            int v=id-N; if(0<=v&&v<M) return R[v][c];
            return 0.0;
        };
        secK.assign(M,0); secSwap.assign(M,0); margin.assign(M,0.0);

        for(int u: rtopo){
            if(!installed[u] || !reachS[u]) continue;
            int a0=v1[u], b0=v2[u];
            vector<double> Ra(N), Rb(N);
            for(int c=0;c<N;c++){ Ra[c]=childR(a0,c); Rb[c]=childR(b0,c); }

            double bestv=-1e100, second=-1e100; int argK=curK[u], argS=swapFlag[u];
            int argK2=0; char argS2=0;

            auto eval = [&](int k, int sw)->double{
                double val=0.0;
                for(int c=0;c<N;c++){
                    double in=inflS[u][c]; if(in==0) continue;
                    double p=prob[k][c];
                    if(!sw) val += in*( p*Ra[c] + (1.0-p)*Rb[c] );
                    else    val += in*( p*Rb[c] + (1.0-p)*Ra[c] );
                }
                return val;
            };

            for(int k=0;k<K;k++){
                double v0=eval(k,0);
                if(v0>bestv){ second=bestv; argK2=argK; argS2=argS; bestv=v0; argK=k; argS=0; }
                else if(v0>second){ second=v0; argK2=k; argS2=0; }
                double v_sw=eval(k,1); // ← rename: v1 -> v_sw(shadow 回避)
                if(v_sw>bestv){ second=bestv; argK2=argK; argS2=argS; bestv=v_sw; argK=k; argS=1; }
                else if(v_sw>second){ second=v_sw; argK2=k; argS2=1; }
            }
            curK[u]=argK; swapFlag[u]=argS;
            secK[u]=argK2; secSwap[u]=argS2; margin[u]=bestv-second;

            // R[u] を確定(best)
            int aa=a0, bb=b0; if(argS) std::swap(aa,bb);
            for(int c=0;c<N;c++){
                double p=prob[argK][c];
                R[u][c] = p*childR(aa,c) + (1.0-p)*childR(bb,c);
            }
        }
    };

    // ========== 評価 ==========
    auto score_from_flow = [&](const vector<vector<double>>& flowD,
                               const vector<int>& color2dev)->double{
        double s=0.0;
        for(int c=0;c<N;c++){ int d=color2dev[c]; if(0<=d && d<N) s+=flowD[d][c]; }
        return s;
    };
    auto eval_with_hungarian = [&](const vector<int>& curK, const vector<char>& swapFlag,
                                   vector<int>* out_assign=nullptr, vector<vector<double>>* out_flowD=nullptr)->double{
        auto fp = forward_flow_allcolors(best, N, M, K, installed, v1, v2, curK, swapFlag, reachS, topo, prob);
        vector<vector<double>> W(N, vector<double>(N,0.0));
        for(int d=0; d<N; ++d) for(int c=0; c<N; ++c) W[c][d]=fp.flowD[d][c];
        auto col2dev = hungarian_max_assign(W);
        if(out_assign) *out_assign = col2dev;
        if(out_flowD)  *out_flowD  = fp.flowD;
        return score_from_flow(fp.flowD, col2dev);
    };

    // ベスト解の保持
    double bestScore=-1.0; vector<int> best_d(N,-1);
    vector<int>  bestK; vector<char> bestSwap;

    std::mt19937 rng(1234567);

    // ==== シード集合 ====
    vector<pair<vector<int>,vector<char>>> seeds;
    { // 既存 lines
        vector<int> k0(M,0); vector<char> s0(M,0);
        for(int i=0;i<M;i++) if(installed[i]){
            int k,a,b; stringstream ss(best.lines[i]); ss>>k>>a>>b;
            k0[i]=max(0,min(K-1,k));
        }
        seeds.push_back({std::move(k0), std::move(s0)});
    }
    seeds.push_back( seed_topdown_once(0.35,  1.00, 0.25) );
    seeds.push_back( seed_topdown_once(0.35,  1.30, 0.35) );
    while((int)seeds.size()<restarts){
        vector<int> k(M,0); vector<char> s(M,0);
        for(int i=0;i<M;i++) if(installed[i]){
            if(K>1 && (rng()%3==0)) k[i]=rng()%K;
            if(rng()%5==0) s[i]=1;
        }
        seeds.push_back({std::move(k), std::move(s)});
    }

    // ==== 各シードで探索 ====
    for(auto seed : seeds){
        vector<int>  curK = std::move(seed.first);
        vector<char> swapFlag = std::move(seed.second);

        // 小さな初期摂動
        for(int i=0;i<M;i++) if(installed[i] && rng()%12==0){
            if(K>1) curK[i]=(curK[i]+1+(rng()%2))%K;
            if(rng()%2) swapFlag[i]^=1;
        }

        vector<int> color2dev(N,0);

        for(int it=0; it<iters; ++it){
            // forward
            auto fp = forward_flow_allcolors(best, N, M, K,
                                             installed, v1, v2,
                                             curK, swapFlag,
                                             reachS, topo, prob);

            // Hungarian(色→デバイス)
            vector<vector<double>> W(N, vector<double>(N,0.0));
            for(int d=0; d<N; ++d) for(int c=0; c<N; ++c) W[c][d]=fp.flowD[d][c];
            auto col2dev = hungarian_max_assign(W);
            color2dev = col2dev;

            // backward:最良+次善手と margin
            vector<int> secK; vector<char> secSwap; vector<double> margin;
            backward_best_and_second(fp.inflS, color2dev,
                                     curK, swapFlag,
                                     secK, secSwap, margin);

            // 少数ノードに摂動(マージン小を優先)
            vector<int> idx; idx.reserve(M);
            for(int i=0;i<M;i++) if(installed[i] && reachS[i]) idx.push_back(i);
            int perturb = max(1, (int)(idx.size() * (0.05 + 0.10*(iters-1-it)/max(1,iters-1)))); // 5〜15%
            perturb = min(perturb, (int)idx.size());
            nth_element(idx.begin(), idx.begin()+perturb, idx.end(),
                        [&](int a,int b){ return margin[a] < margin[b]; });
            for(int t=0;t<perturb; ++t){
                int u = idx[t];
                curK[u] = secK[u];
                if( (bool)swapFlag[u] != (bool)secSwap[u] ) swapFlag[u] ^= 1;
            }
        }

        // 仕上げ forward & Hungarian でスコア
        vector<vector<double>> flowD;
        auto fp_score = eval_with_hungarian(curK, swapFlag, nullptr, &flowD);

        if(fp_score > bestScore){
            bestScore = fp_score;
            // 割当を色→デバイスからデバイス→色へ
            vector<vector<double>> W(N, vector<double>(N,0.0));
            for(int d=0; d<N; ++d) for(int c=0; c<N; ++c) W[c][d]=flowD[d][c];
            auto col2dev = hungarian_max_assign(W);
            best_d.assign(N,-1);
            for(int c=0;c<N;c++){ int d=col2dev[c]; if(0<=d && d<N) best_d[d]=c; }
            bestK = curK; bestSwap = swapFlag;
        }
    }

    // ==== ★ 余剰時間ヒルクライム(sec-best ピボット)====
    {
        auto t0 = steady_clock::now();
        vector<int> curK = bestK; vector<char> swapFlag = bestSwap;

        // 現在の割当・流量
        vector<int> color2dev;
        vector<vector<double>> flowD;
        double curScore = eval_with_hungarian(curK, swapFlag, &color2dev, &flowD);

        // inflS を得るため forward を一度(割当は使わない)
        auto fp0 = forward_flow_allcolors(best, N, M, K, installed, v1, v2, curK, swapFlag, reachS, topo, prob);

        for(int rd=0; rd<hill_rounds; ++rd){
            // backward で “2番手” と margin を用意
            vector<int> secK; vector<char> secSwap; vector<double> margin;
            backward_best_and_second(fp0.inflS, color2dev, curK, swapFlag, secK, secSwap, margin);

            // 候補ノード(margin 小さい順 上位 L)
            vector<int> cand; cand.reserve(M);
            for(int u=0;u<M;u++) if(installed[u] && reachS[u]) cand.push_back(u);
            int L = min(hill_L, (int)cand.size());
            nth_element(cand.begin(), cand.begin()+L, cand.end(),
                        [&](int a,int b){ return margin[a] < margin[b]; });
            cand.resize(L);

            bool improved = false;
            for(int u: cand){
                if(duration_cast<milliseconds>(steady_clock::now()-t0).count() > extra_hill_ms) break;

                // ピボットして評価
                int oldK = curK[u]; char oldS = swapFlag[u];
                curK[u] = secK[u];
                if( (bool)swapFlag[u] != (bool)secSwap[u] ) swapFlag[u] ^= 1;

                double sc = eval_with_hungarian(curK, swapFlag);
                if(sc > curScore + 1e-12){
                    curScore = sc; improved = true;
                    // forward も更新(次ラウンドの inflS 用)
                    fp0 = forward_flow_allcolors(best, N, M, K, installed, v1, v2, curK, swapFlag, reachS, topo, prob);
                    // color2dev も更新
                    vector<vector<double>> W(N, vector<double>(N,0.0));
                    for(int d=0; d<N; ++d) for(int c=0; c<N; ++c) W[c][d]=fp0.flowD[d][c];
                    color2dev = hungarian_max_assign(W);
                }else{
                    // 戻す
                    curK[u] = oldK; swapFlag[u] = oldS;
                }
            }
            if(!improved) break;
        }

        if(curScore > bestScore + 1e-12){
            bestScore = curScore;
            // 最終の割当を更新
            auto fp = forward_flow_allcolors(best, N, M, K, installed, v1, v2, curK, swapFlag, reachS, topo, prob);
            vector<vector<double>> W(N, vector<double>(N,0.0));
            for(int d=0; d<N; ++d) for(int c=0; c<N; ++c) W[c][d]=fp.flowD[d][c];
            auto col2dev = hungarian_max_assign(W);
            best_d.assign(N,-1);
            for(int c=0;c<N;c++){ int d=col2dev[c]; if(0<=d && d<N) best_d[d]=c; }
            bestK = std::move(curK); bestSwap = std::move(swapFlag);
        }
    }

    // ==== Plan に書き戻し ====
    if(bestScore >= 0.0){
        best.d = best_d;
        for(int i=0;i<M;i++){
            if(best.lines[i]=="-1") continue;
            int dummy,a,b; { stringstream ss(best.lines[i]); ss>>dummy>>a>>b; }
            int k = (i<(int)bestK.size()? bestK[i] : 0);
            if(i<(int)bestSwap.size() && bestSwap[i]) std::swap(a,b);
            best.lines[i] = to_string(k) + " " + to_string(a) + " " + to_string(b);
        }
    }
}

// ===================== main =====================
// 既存の P, Plan, Builder, has_crossing を利用
int main(){
    ios::sync_with_stdio(false);
    cin.tie(nullptr);

    int N,M,K;
    if(!(cin>>N>>M>>K)) return 0;

    vector<P> dev(N), sor(M);
    for(int i=0;i<N;i++) cin>>dev[i].x>>dev[i].y;
    for(int i=0;i<M;i++) cin>>sor[i].x>>sor[i].y;

    vector<vector<double>> prob(K, vector<double>(N,0.5));
    for(int k=0;k<K;k++) for(int c=0;c<N;c++){ double x; cin>>x; prob[k][c]=x; }

    // 既存ビルダ(グラフは変えない)
    vector<int> Bs = {16,14,12,10,8,6,4,2};
    Plan best; bool found=false;
    int chosen_B = -1;
    for(int B: Bs){
        Builder bd(N,M,K,B,dev,sor);
        Plan p = bd.build();
        if(!has_crossing(p.segments)){ best=std::move(p); found=true; break; }
    }
    if(!found){
        for(int i=0;i<N;i++){ if(i) cout<<' '; cout<<i; } cout<<"\n";
        cout<<0<<"\n";
        for(int i=0;i<M;i++) cout<<-1<<"\n";
        return 0;
    }

    // ★ 交互最適化(Forward→Hungarian→Backward)
    // reorient_edges_bfs_snake_downhill(best, N, M, chosen_B, sor);
    // reorient_edges_by_lane_x(best, N, M, chosen_B, sor);
    optimize_plan(best, N, M, K, prob);

    // 出力
    for(int i=0;i<N;i++){ if(i) cout<<' '; cout<<best.d[i]; } cout<<"\n";
    cout<<best.s<<"\n";
    for(int i=0;i<M;i++) cout<<best.lines[i]<<"\n";
    return 0;
}

提出情報

提出日時
問題 A-Final - Probabilistic Waste Sorting (System Test)
ユーザ koshinM
言語 C++ 17 (gcc 12.2)
得点 283356349518
コード長 49090 Byte
結果 WA
実行時間 494 ms
メモリ 4664 KiB

コンパイルエラー

Main.cpp: In function ‘FlowPack forward_flow_allcolors(const Plan&, int, int, int, const std::vector<char>&, const std::vector<int>&, const std::vector<int>&, const std::vector<int>&, const std::vector<char>&, const std::vector<char>&, const std::vector<int>&, const std::vector<std::vector<double> >&)’:
Main.cpp:715:41: warning: unused parameter ‘K’ [-Wunused-parameter]
  715 |     const Plan& best, int N, int M, int K,
      |                                     ~~~~^
Main.cpp: In function ‘int main()’:
Main.cpp:1165:9: warning: unused variable ‘chosen_B’ [-Wunused-variable]
 1165 |     int chosen_B = -1;
      |         ^~~~~~~~
Main.cpp: At global scope:
Main.cpp:760:13: warning: ‘void backward_pick_for_assignment(int, int, int, const std::vector<char>&, const std::vector<int>&, const std::vector<int>&, const std::vector<std::vector<double> >&, const std::vector<char>&, const std::vector<int>&, const std::vector<int>&, std::vector<int>&, std::vector<char>&, const std::vector<std::vector<double> >&)’ defined but not used [-Wunused-function]
  760 | static void backward_pick_for_assignment(
      |             ^~~~~~~~~~~~~~~~~~~~~~~~~~~~
Main.cpp:101:13: warning: ‘void add_snake_same_lane_and_bridges(const std::vector<std::vector<int> >&, const std::vector<P>&, std::vector<std::vector<int> >&, std::vector<int>&, std::vector<std::pair<P, P> >&)’ defined but not used [-Wunused-function]
  101 | static void add_snake_same_lane_and_bridges(
      |             ^~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~

ジャッジ結果

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637265202 / 1000000000 665587564 / 1000000000 445514717 / 1000000000 442947352 / 1000000000 800000000 / 1000000000 618233292 / 1000000000 624382214 / 1000000000 518263769 / 1000000000 595559429 / 1000000000 570542028 / 1000000000 766789266 / 1000000000 611667929 / 1000000000 875000000 / 1000000000 787101823 / 1000000000 400630831 / 1000000000 582175865 / 1000000000 746035814 / 1000000000 641314448 / 1000000000 732906015 / 1000000000 742304045 / 1000000000 862835025 / 1000000000 804911168 / 1000000000 370651430 / 1000000000 686863362 / 1000000000 489543550 / 1000000000 461945698 / 1000000000 684437679 / 1000000000 606721182 / 1000000000 722547237 / 1000000000 544522660 / 1000000000 629167149 / 1000000000 886060010 / 1000000000 638689393 / 1000000000 798431278 / 1000000000 578320155 / 1000000000 563720929 / 1000000000 833096665 / 1000000000 469910660 / 1000000000 460867751 / 1000000000 719685374 / 1000000000 503751648 / 1000000000 648912080 / 1000000000 616544892 / 1000000000 826954895 / 1000000000 857142857 / 1000000000 788424279 / 1000000000 683965520 / 1000000000 544990368 / 1000000000 585399459 / 1000000000 802535546 / 1000000000 561147374 / 1000000000 358539077 / 1000000000 723908055 / 1000000000 809057244 / 1000000000 717300756 / 1000000000 510316690 / 1000000000 630158449 / 1000000000 398800716 / 1000000000 649161564 / 1000000000 517606577 / 1000000000 311507424 / 1000000000 599372454 / 1000000000 720723368 / 1000000000 833333333 / 1000000000 857142857 / 1000000000 648619903 / 1000000000 435018188 / 1000000000 709510896 / 1000000000 720603207 / 1000000000 682859794 / 1000000000 608434582 / 1000000000 571986217 / 1000000000 833333333 / 1000000000 557574147 / 1000000000 365586367 / 1000000000 557021866 / 1000000000 557615069 / 1000000000 800000000 / 1000000000 647041737 / 1000000000 577428579 / 1000000000 620442962 / 1000000000 628813839 / 1000000000 408243195 / 1000000000 699866457 / 1000000000 810228634 / 1000000000 664908313 / 1000000000 415812730 / 1000000000 762254848 / 1000000000 876441991 / 1000000000 808448175 / 1000000000 782487500 / 1000000000 863146525 / 1000000000 787684838 / 1000000000 909090909 / 1000000000 695094136 / 1000000000 0 / 1000000000 627180118 / 1000000000 937500000 / 1000000000 586107465 / 1000000000 743635489 / 1000000000 928571429 / 1000000000 435301171 / 1000000000 651384624 / 1000000000 482098101 / 1000000000 531172302 / 1000000000 888888889 / 1000000000 493146550 / 1000000000 690904231 / 1000000000 843881508 / 1000000000 616589088 / 1000000000 772925988 / 1000000000 579182201 / 1000000000 460656085 / 1000000000 694266005 / 1000000000 661068967 / 1000000000 866495765 / 1000000000 771346437 / 1000000000 612796623 / 1000000000 699344102 / 1000000000 613032149 / 1000000000 657926988 / 1000000000 339358877 / 1000000000 775341413 / 1000000000 622096287 / 1000000000 576118800 / 1000000000 735083076 / 1000000000 614509296 / 1000000000 0 / 1000000000 592339996 / 1000000000 740648562 / 1000000000 683364601 / 1000000000 524806270 / 1000000000 815634361 / 1000000000 420165431 / 1000000000 916666667 / 1000000000 170942069 / 1000000000 563613553 / 1000000000 523196617 / 1000000000 817184213 / 1000000000 600916994 / 1000000000 667642300 / 1000000000 684254310 / 1000000000 678941077 / 1000000000 643596610 / 1000000000 753531772 / 1000000000 652778547 / 1000000000 528179395 / 1000000000 788200841 / 1000000000 743269524 / 1000000000 360490294 / 1000000000 473333182 / 1000000000 721281636 / 1000000000 714240371 / 1000000000 798403922 / 1000000000 760203902 / 1000000000 710640164 / 1000000000 541903595 / 1000000000 737245306 / 1000000000 701106324 / 1000000000 875000000 / 1000000000 594882346 / 1000000000 785085714 / 1000000000 857542108 / 1000000000 545204278 / 1000000000 606460726 / 1000000000 751082926 / 1000000000 447021556 / 1000000000 771411799 / 1000000000 827829441 / 1000000000 391283207 / 1000000000 747704033 / 1000000000 580780714 / 1000000000 731899127 / 1000000000 679328323 / 1000000000 835553107 / 1000000000 490601754 / 1000000000 544771906 / 1000000000 755651085 / 1000000000 489459893 / 1000000000 735366011 / 1000000000 585507765 / 1000000000 601508804 / 1000000000 778348185 / 1000000000 619967397 / 1000000000 523888425 / 1000000000 730964624 / 1000000000 500311484 / 1000000000 556434485 / 1000000000 719991860 / 1000000000 523060982 / 1000000000 595927519 / 1000000000 794801956 / 1000000000 406164215 / 1000000000 705751334 / 1000000000 672523931 / 1000000000 933333333 / 1000000000 655622459 / 1000000000 706089871 / 1000000000 700418292 / 1000000000 579809448 / 1000000000 909090909 / 1000000000 687573090 / 1000000000 644682913 / 1000000000 615337693 / 1000000000 636244213 / 1000000000 572800154 / 1000000000 617874555 / 1000000000 846170097 / 1000000000 756310787 / 1000000000 507917747 / 1000000000 712342753 / 1000000000 941176471 / 1000000000 819728958 / 1000000000 692685953 / 1000000000 636609507 / 1000000000 876806754 / 1000000000 800000000 / 1000000000 857142857 / 1000000000 549283835 / 1000000000 750082763 / 1000000000 562746989 / 1000000000 482133098 / 1000000000 425199313 / 1000000000 565075154 / 1000000000 805872145 / 1000000000 685413938 / 1000000000 733881433 / 1000000000 838018716 / 1000000000 607587861 / 1000000000 745712291 / 1000000000 663698732 / 1000000000 657169218 / 1000000000 909090909 / 1000000000 689609307 / 1000000000 751553979 / 1000000000 726326953 / 1000000000 502467801 / 1000000000 528503663 / 1000000000 770431260 / 1000000000 717442360 / 1000000000 857142857 / 1000000000 764946139 / 1000000000 510390850 / 1000000000 822968982 / 1000000000 679322512 / 1000000000 629193927 / 1000000000 646704281 / 1000000000 532434731 / 1000000000 600385339 / 1000000000 662979205 / 1000000000 481134674 / 1000000000 791604548 / 1000000000 721741209 / 1000000000 650395615 / 1000000000 876241369 / 1000000000 947368421 / 1000000000 744103537 / 1000000000 708366232 / 1000000000 730357327 / 1000000000 724850251 / 1000000000 684556577 / 1000000000 692066675 / 1000000000 864166772 / 1000000000 798989803 / 1000000000 763491167 / 1000000000 860278886 / 1000000000 788501962 / 1000000000 469733209 / 1000000000 537206457 / 1000000000 612400429 / 1000000000 328974029 / 1000000000 644407128 / 1000000000 657162693 / 1000000000 645497754 / 1000000000 600693150 / 1000000000 631413615 / 1000000000 950000000 / 1000000000 586309823 / 1000000000 768710897 / 1000000000 659564959 / 1000000000 704798842 / 1000000000 833333333 / 1000000000 513619189 / 1000000000 612215687 / 1000000000 520664916 / 1000000000 490380430 / 1000000000 553713663 / 1000000000 366670498 / 1000000000 728749800 / 1000000000 612795784 / 1000000000 337952719 / 1000000000 606663486 / 1000000000 640980493 / 1000000000 707783857 / 1000000000 549384837 / 1000000000 487517879 / 1000000000 339544929 / 1000000000 507411713 / 1000000000 694961317 / 1000000000 533757685 / 1000000000 548389973 / 1000000000 846593002 / 1000000000 624183677 / 1000000000 363330744 / 1000000000 577890508 / 1000000000 802836881 / 1000000000 496927763 / 1000000000 898162044 / 1000000000 700617175 / 1000000000 542684239 / 1000000000 533601109 / 1000000000 541558485 / 1000000000 654021282 / 1000000000 944444444 / 1000000000 821111835 / 1000000000 677436680 / 1000000000 875000000 / 1000000000 597670163 / 1000000000 587226798 / 1000000000 677008366 / 1000000000 762939578 / 1000000000 371440148 / 1000000000 414396660 / 1000000000 933333333 / 1000000000 453356594 / 1000000000 833333333 / 1000000000 819514420 / 1000000000 479010831 / 1000000000 364376202 / 1000000000 941176471 / 1000000000 741420639 / 1000000000 606249964 / 1000000000 712421702 / 1000000000 694983724 / 1000000000 950000000 / 1000000000 662605237 / 1000000000 718387570 / 1000000000 569378354 / 1000000000 844255775 / 1000000000 661040215 / 1000000000 504840153 / 1000000000 534707015 / 1000000000 685720088 / 1000000000 658059260 / 1000000000 461863395 / 1000000000 432518969 / 1000000000 643628551 / 1000000000
結果
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
WA × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
WA × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
WA × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
WA × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
WA × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
WA × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
WA × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
AC × 1
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セット名 テストケース
test_0000 test_0000.txt
test_0001 test_0001.txt
test_0002 test_0002.txt
test_0003 test_0003.txt
test_0004 test_0004.txt
test_0005 test_0005.txt
test_0006 test_0006.txt
test_0007 test_0007.txt
test_0008 test_0008.txt
test_0009 test_0009.txt
test_0010 test_0010.txt
test_0011 test_0011.txt
test_0012 test_0012.txt
test_0013 test_0013.txt
test_0014 test_0014.txt
test_0015 test_0015.txt
test_0016 test_0016.txt
test_0017 test_0017.txt
test_0018 test_0018.txt
test_0019 test_0019.txt
test_0020 test_0020.txt
test_0021 test_0021.txt
test_0022 test_0022.txt
test_0023 test_0023.txt
test_0024 test_0024.txt
test_0025 test_0025.txt
test_0026 test_0026.txt
test_0027 test_0027.txt
test_0028 test_0028.txt
test_0029 test_0029.txt
test_0030 test_0030.txt
test_0031 test_0031.txt
test_0032 test_0032.txt
test_0033 test_0033.txt
test_0034 test_0034.txt
test_0035 test_0035.txt
test_0036 test_0036.txt
test_0037 test_0037.txt
test_0038 test_0038.txt
test_0039 test_0039.txt
test_0040 test_0040.txt
test_0041 test_0041.txt
test_0042 test_0042.txt
test_0043 test_0043.txt
test_0044 test_0044.txt
test_0045 test_0045.txt
test_0046 test_0046.txt
test_0047 test_0047.txt
test_0048 test_0048.txt
test_0049 test_0049.txt
test_0050 test_0050.txt
test_0051 test_0051.txt
test_0052 test_0052.txt
test_0053 test_0053.txt
test_0054 test_0054.txt
test_0055 test_0055.txt
test_0056 test_0056.txt
test_0057 test_0057.txt
test_0058 test_0058.txt
test_0059 test_0059.txt
test_0060 test_0060.txt
test_0061 test_0061.txt
test_0062 test_0062.txt
test_0063 test_0063.txt
test_0064 test_0064.txt
test_0065 test_0065.txt
test_0066 test_0066.txt
test_0067 test_0067.txt
test_0068 test_0068.txt
test_0069 test_0069.txt
test_0070 test_0070.txt
test_0071 test_0071.txt
test_0072 test_0072.txt
test_0073 test_0073.txt
test_0074 test_0074.txt
test_0075 test_0075.txt
test_0076 test_0076.txt
test_0077 test_0077.txt
test_0078 test_0078.txt
test_0079 test_0079.txt
test_0080 test_0080.txt
test_0081 test_0081.txt
test_0082 test_0082.txt
test_0083 test_0083.txt
test_0084 test_0084.txt
test_0085 test_0085.txt
test_0086 test_0086.txt
test_0087 test_0087.txt
test_0088 test_0088.txt
test_0089 test_0089.txt
test_0090 test_0090.txt
test_0091 test_0091.txt
test_0092 test_0092.txt
test_0093 test_0093.txt
test_0094 test_0094.txt
test_0095 test_0095.txt
test_0096 test_0096.txt
test_0097 test_0097.txt
test_0098 test_0098.txt
test_0099 test_0099.txt
test_0100 test_0100.txt
test_0101 test_0101.txt
test_0102 test_0102.txt
test_0103 test_0103.txt
test_0104 test_0104.txt
test_0105 test_0105.txt
test_0106 test_0106.txt
test_0107 test_0107.txt
test_0108 test_0108.txt
test_0109 test_0109.txt
test_0110 test_0110.txt
test_0111 test_0111.txt
test_0112 test_0112.txt
test_0113 test_0113.txt
test_0114 test_0114.txt
test_0115 test_0115.txt
test_0116 test_0116.txt
test_0117 test_0117.txt
test_0118 test_0118.txt
test_0119 test_0119.txt
test_0120 test_0120.txt
test_0121 test_0121.txt
test_0122 test_0122.txt
test_0123 test_0123.txt
test_0124 test_0124.txt
test_0125 test_0125.txt
test_0126 test_0126.txt
test_0127 test_0127.txt
test_0128 test_0128.txt
test_0129 test_0129.txt
test_0130 test_0130.txt
test_0131 test_0131.txt
test_0132 test_0132.txt
test_0133 test_0133.txt
test_0134 test_0134.txt
test_0135 test_0135.txt
test_0136 test_0136.txt
test_0137 test_0137.txt
test_0138 test_0138.txt
test_0139 test_0139.txt
test_0140 test_0140.txt
test_0141 test_0141.txt
test_0142 test_0142.txt
test_0143 test_0143.txt
test_0144 test_0144.txt
test_0145 test_0145.txt
test_0146 test_0146.txt
test_0147 test_0147.txt
test_0148 test_0148.txt
test_0149 test_0149.txt
test_0150 test_0150.txt
test_0151 test_0151.txt
test_0152 test_0152.txt
test_0153 test_0153.txt
test_0154 test_0154.txt
test_0155 test_0155.txt
test_0156 test_0156.txt
test_0157 test_0157.txt
test_0158 test_0158.txt
test_0159 test_0159.txt
test_0160 test_0160.txt
test_0161 test_0161.txt
test_0162 test_0162.txt
test_0163 test_0163.txt
test_0164 test_0164.txt
test_0165 test_0165.txt
test_0166 test_0166.txt
test_0167 test_0167.txt
test_0168 test_0168.txt
test_0169 test_0169.txt
test_0170 test_0170.txt
test_0171 test_0171.txt
test_0172 test_0172.txt
test_0173 test_0173.txt
test_0174 test_0174.txt
test_0175 test_0175.txt
test_0176 test_0176.txt
test_0177 test_0177.txt
test_0178 test_0178.txt
test_0179 test_0179.txt
test_0180 test_0180.txt
test_0181 test_0181.txt
test_0182 test_0182.txt
test_0183 test_0183.txt
test_0184 test_0184.txt
test_0185 test_0185.txt
test_0186 test_0186.txt
test_0187 test_0187.txt
test_0188 test_0188.txt
test_0189 test_0189.txt
test_0190 test_0190.txt
test_0191 test_0191.txt
test_0192 test_0192.txt
test_0193 test_0193.txt
test_0194 test_0194.txt
test_0195 test_0195.txt
test_0196 test_0196.txt
test_0197 test_0197.txt
test_0198 test_0198.txt
test_0199 test_0199.txt
test_0200 test_0200.txt
test_0201 test_0201.txt
test_0202 test_0202.txt
test_0203 test_0203.txt
test_0204 test_0204.txt
test_0205 test_0205.txt
test_0206 test_0206.txt
test_0207 test_0207.txt
test_0208 test_0208.txt
test_0209 test_0209.txt
test_0210 test_0210.txt
test_0211 test_0211.txt
test_0212 test_0212.txt
test_0213 test_0213.txt
test_0214 test_0214.txt
test_0215 test_0215.txt
test_0216 test_0216.txt
test_0217 test_0217.txt
test_0218 test_0218.txt
test_0219 test_0219.txt
test_0220 test_0220.txt
test_0221 test_0221.txt
test_0222 test_0222.txt
test_0223 test_0223.txt
test_0224 test_0224.txt
test_0225 test_0225.txt
test_0226 test_0226.txt
test_0227 test_0227.txt
test_0228 test_0228.txt
test_0229 test_0229.txt
test_0230 test_0230.txt
test_0231 test_0231.txt
test_0232 test_0232.txt
test_0233 test_0233.txt
test_0234 test_0234.txt
test_0235 test_0235.txt
test_0236 test_0236.txt
test_0237 test_0237.txt
test_0238 test_0238.txt
test_0239 test_0239.txt
test_0240 test_0240.txt
test_0241 test_0241.txt
test_0242 test_0242.txt
test_0243 test_0243.txt
test_0244 test_0244.txt
test_0245 test_0245.txt
test_0246 test_0246.txt
test_0247 test_0247.txt
test_0248 test_0248.txt
test_0249 test_0249.txt
test_0250 test_0250.txt
test_0251 test_0251.txt
test_0252 test_0252.txt
test_0253 test_0253.txt
test_0254 test_0254.txt
test_0255 test_0255.txt
test_0256 test_0256.txt
test_0257 test_0257.txt
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test_1622 test_1622.txt
test_1623 test_1623.txt
test_1624 test_1624.txt
test_1625 test_1625.txt
test_1626 test_1626.txt
test_1627 test_1627.txt
test_1628 test_1628.txt
test_1629 test_1629.txt
test_1630 test_1630.txt
test_1631 test_1631.txt
test_1632 test_1632.txt
test_1633 test_1633.txt
test_1634 test_1634.txt
test_1635 test_1635.txt
test_1636 test_1636.txt
test_1637 test_1637.txt
test_1638 test_1638.txt
test_1639 test_1639.txt
test_1640 test_1640.txt
test_1641 test_1641.txt
test_1642 test_1642.txt
test_1643 test_1643.txt
test_1644 test_1644.txt
test_1645 test_1645.txt
test_1646 test_1646.txt
test_1647 test_1647.txt
test_1648 test_1648.txt
test_1649 test_1649.txt
test_1650 test_1650.txt
test_1651 test_1651.txt
test_1652 test_1652.txt
test_1653 test_1653.txt
test_1654 test_1654.txt
test_1655 test_1655.txt
test_1656 test_1656.txt
test_1657 test_1657.txt
test_1658 test_1658.txt
test_1659 test_1659.txt
test_1660 test_1660.txt
test_1661 test_1661.txt
test_1662 test_1662.txt
test_1663 test_1663.txt
test_1664 test_1664.txt
test_1665 test_1665.txt
test_1666 test_1666.txt
test_1667 test_1667.txt
test_1668 test_1668.txt
test_1669 test_1669.txt
test_1670 test_1670.txt
test_1671 test_1671.txt
test_1672 test_1672.txt
test_1673 test_1673.txt
test_1674 test_1674.txt
test_1675 test_1675.txt
test_1676 test_1676.txt
test_1677 test_1677.txt
test_1678 test_1678.txt
test_1679 test_1679.txt
test_1680 test_1680.txt
test_1681 test_1681.txt
test_1682 test_1682.txt
test_1683 test_1683.txt
test_1684 test_1684.txt
test_1685 test_1685.txt
test_1686 test_1686.txt
test_1687 test_1687.txt
test_1688 test_1688.txt
test_1689 test_1689.txt
test_1690 test_1690.txt
test_1691 test_1691.txt
test_1692 test_1692.txt
test_1693 test_1693.txt
test_1694 test_1694.txt
test_1695 test_1695.txt
test_1696 test_1696.txt
test_1697 test_1697.txt
test_1698 test_1698.txt
test_1699 test_1699.txt
test_1700 test_1700.txt
test_1701 test_1701.txt
test_1702 test_1702.txt
test_1703 test_1703.txt
test_1704 test_1704.txt
test_1705 test_1705.txt
test_1706 test_1706.txt
test_1707 test_1707.txt
test_1708 test_1708.txt
test_1709 test_1709.txt
test_1710 test_1710.txt
test_1711 test_1711.txt
test_1712 test_1712.txt
test_1713 test_1713.txt
test_1714 test_1714.txt
test_1715 test_1715.txt
test_1716 test_1716.txt
test_1717 test_1717.txt
test_1718 test_1718.txt
test_1719 test_1719.txt
test_1720 test_1720.txt
test_1721 test_1721.txt
test_1722 test_1722.txt
test_1723 test_1723.txt
test_1724 test_1724.txt
test_1725 test_1725.txt
test_1726 test_1726.txt
test_1727 test_1727.txt
test_1728 test_1728.txt
test_1729 test_1729.txt
test_1730 test_1730.txt
test_1731 test_1731.txt
test_1732 test_1732.txt
test_1733 test_1733.txt
test_1734 test_1734.txt
test_1735 test_1735.txt
test_1736 test_1736.txt
test_1737 test_1737.txt
test_1738 test_1738.txt
test_1739 test_1739.txt
test_1740 test_1740.txt
test_1741 test_1741.txt
test_1742 test_1742.txt
test_1743 test_1743.txt
test_1744 test_1744.txt
test_1745 test_1745.txt
test_1746 test_1746.txt
test_1747 test_1747.txt
test_1748 test_1748.txt
test_1749 test_1749.txt
test_1750 test_1750.txt
test_1751 test_1751.txt
test_1752 test_1752.txt
test_1753 test_1753.txt
test_1754 test_1754.txt
test_1755 test_1755.txt
test_1756 test_1756.txt
test_1757 test_1757.txt
test_1758 test_1758.txt
test_1759 test_1759.txt
test_1760 test_1760.txt
test_1761 test_1761.txt
test_1762 test_1762.txt
test_1763 test_1763.txt
test_1764 test_1764.txt
test_1765 test_1765.txt
test_1766 test_1766.txt
test_1767 test_1767.txt
test_1768 test_1768.txt
test_1769 test_1769.txt
test_1770 test_1770.txt
test_1771 test_1771.txt
test_1772 test_1772.txt
test_1773 test_1773.txt
test_1774 test_1774.txt
test_1775 test_1775.txt
test_1776 test_1776.txt
test_1777 test_1777.txt
test_1778 test_1778.txt
test_1779 test_1779.txt
test_1780 test_1780.txt
test_1781 test_1781.txt
test_1782 test_1782.txt
test_1783 test_1783.txt
test_1784 test_1784.txt
test_1785 test_1785.txt
test_1786 test_1786.txt
test_1787 test_1787.txt
test_1788 test_1788.txt
test_1789 test_1789.txt
test_1790 test_1790.txt
test_1791 test_1791.txt
test_1792 test_1792.txt
test_1793 test_1793.txt
test_1794 test_1794.txt
test_1795 test_1795.txt
test_1796 test_1796.txt
test_1797 test_1797.txt
test_1798 test_1798.txt
test_1799 test_1799.txt
test_1800 test_1800.txt
test_1801 test_1801.txt
test_1802 test_1802.txt
test_1803 test_1803.txt
test_1804 test_1804.txt
test_1805 test_1805.txt
test_1806 test_1806.txt
test_1807 test_1807.txt
test_1808 test_1808.txt
test_1809 test_1809.txt
test_1810 test_1810.txt
test_1811 test_1811.txt
test_1812 test_1812.txt
test_1813 test_1813.txt
test_1814 test_1814.txt
test_1815 test_1815.txt
test_1816 test_1816.txt
test_1817 test_1817.txt
test_1818 test_1818.txt
test_1819 test_1819.txt
test_1820 test_1820.txt
test_1821 test_1821.txt
test_1822 test_1822.txt
test_1823 test_1823.txt
test_1824 test_1824.txt
test_1825 test_1825.txt
test_1826 test_1826.txt
test_1827 test_1827.txt
test_1828 test_1828.txt
test_1829 test_1829.txt
test_1830 test_1830.txt
test_1831 test_1831.txt
test_1832 test_1832.txt
test_1833 test_1833.txt
test_1834 test_1834.txt
test_1835 test_1835.txt
test_1836 test_1836.txt
test_1837 test_1837.txt
test_1838 test_1838.txt
test_1839 test_1839.txt
test_1840 test_1840.txt
test_1841 test_1841.txt
test_1842 test_1842.txt
test_1843 test_1843.txt
test_1844 test_1844.txt
test_1845 test_1845.txt
test_1846 test_1846.txt
test_1847 test_1847.txt
test_1848 test_1848.txt
test_1849 test_1849.txt
test_1850 test_1850.txt
test_1851 test_1851.txt
test_1852 test_1852.txt
test_1853 test_1853.txt
test_1854 test_1854.txt
test_1855 test_1855.txt
test_1856 test_1856.txt
test_1857 test_1857.txt
test_1858 test_1858.txt
test_1859 test_1859.txt
test_1860 test_1860.txt
test_1861 test_1861.txt
test_1862 test_1862.txt
test_1863 test_1863.txt
test_1864 test_1864.txt
test_1865 test_1865.txt
test_1866 test_1866.txt
test_1867 test_1867.txt
test_1868 test_1868.txt
test_1869 test_1869.txt
test_1870 test_1870.txt
test_1871 test_1871.txt
test_1872 test_1872.txt
test_1873 test_1873.txt
test_1874 test_1874.txt
test_1875 test_1875.txt
test_1876 test_1876.txt
test_1877 test_1877.txt
test_1878 test_1878.txt
test_1879 test_1879.txt
test_1880 test_1880.txt
test_1881 test_1881.txt
test_1882 test_1882.txt
test_1883 test_1883.txt
test_1884 test_1884.txt
test_1885 test_1885.txt
test_1886 test_1886.txt
test_1887 test_1887.txt
test_1888 test_1888.txt
test_1889 test_1889.txt
test_1890 test_1890.txt
test_1891 test_1891.txt
test_1892 test_1892.txt
test_1893 test_1893.txt
test_1894 test_1894.txt
test_1895 test_1895.txt
test_1896 test_1896.txt
test_1897 test_1897.txt
test_1898 test_1898.txt
test_1899 test_1899.txt
test_1900 test_1900.txt
test_1901 test_1901.txt
test_1902 test_1902.txt
test_1903 test_1903.txt
test_1904 test_1904.txt
test_1905 test_1905.txt
test_1906 test_1906.txt
test_1907 test_1907.txt
test_1908 test_1908.txt
test_1909 test_1909.txt
test_1910 test_1910.txt
test_1911 test_1911.txt
test_1912 test_1912.txt
test_1913 test_1913.txt
test_1914 test_1914.txt
test_1915 test_1915.txt
test_1916 test_1916.txt
test_1917 test_1917.txt
test_1918 test_1918.txt
test_1919 test_1919.txt
test_1920 test_1920.txt
test_1921 test_1921.txt
test_1922 test_1922.txt
test_1923 test_1923.txt
test_1924 test_1924.txt
test_1925 test_1925.txt
test_1926 test_1926.txt
test_1927 test_1927.txt
test_1928 test_1928.txt
test_1929 test_1929.txt
test_1930 test_1930.txt
test_1931 test_1931.txt
test_1932 test_1932.txt
test_1933 test_1933.txt
test_1934 test_1934.txt
test_1935 test_1935.txt
test_1936 test_1936.txt
test_1937 test_1937.txt
test_1938 test_1938.txt
test_1939 test_1939.txt
test_1940 test_1940.txt
test_1941 test_1941.txt
test_1942 test_1942.txt
test_1943 test_1943.txt
test_1944 test_1944.txt
test_1945 test_1945.txt
test_1946 test_1946.txt
test_1947 test_1947.txt
test_1948 test_1948.txt
test_1949 test_1949.txt
test_1950 test_1950.txt
test_1951 test_1951.txt
test_1952 test_1952.txt
test_1953 test_1953.txt
test_1954 test_1954.txt
test_1955 test_1955.txt
test_1956 test_1956.txt
test_1957 test_1957.txt
test_1958 test_1958.txt
test_1959 test_1959.txt
test_1960 test_1960.txt
test_1961 test_1961.txt
test_1962 test_1962.txt
test_1963 test_1963.txt
test_1964 test_1964.txt
test_1965 test_1965.txt
test_1966 test_1966.txt
test_1967 test_1967.txt
test_1968 test_1968.txt
test_1969 test_1969.txt
test_1970 test_1970.txt
test_1971 test_1971.txt
test_1972 test_1972.txt
test_1973 test_1973.txt
test_1974 test_1974.txt
test_1975 test_1975.txt
test_1976 test_1976.txt
test_1977 test_1977.txt
test_1978 test_1978.txt
test_1979 test_1979.txt
test_1980 test_1980.txt
test_1981 test_1981.txt
test_1982 test_1982.txt
test_1983 test_1983.txt
test_1984 test_1984.txt
test_1985 test_1985.txt
test_1986 test_1986.txt
test_1987 test_1987.txt
test_1988 test_1988.txt
test_1989 test_1989.txt
test_1990 test_1990.txt
test_1991 test_1991.txt
test_1992 test_1992.txt
test_1993 test_1993.txt
test_1994 test_1994.txt
test_1995 test_1995.txt
test_1996 test_1996.txt
test_1997 test_1997.txt
test_1998 test_1998.txt
test_1999 test_1999.txt
ケース名 結果 実行時間 メモリ
test_0000.txt AC 115 ms 4276 KiB
test_0001.txt AC 108 ms 4092 KiB
test_0002.txt AC 36 ms 4016 KiB
test_0003.txt AC 25 ms 3760 KiB
test_0004.txt AC 23 ms 4004 KiB
test_0005.txt AC 58 ms 4044 KiB
test_0006.txt AC 76 ms 4008 KiB
test_0007.txt AC 35 ms 3924 KiB
test_0008.txt AC 12 ms 3912 KiB
test_0009.txt AC 33 ms 3900 KiB
test_0010.txt AC 24 ms 3904 KiB
test_0011.txt AC 118 ms 4052 KiB
test_0012.txt AC 30 ms 3928 KiB
test_0013.txt AC 216 ms 4284 KiB
test_0014.txt AC 13 ms 3944 KiB
test_0015.txt AC 4 ms 3760 KiB
test_0016.txt AC 122 ms 4184 KiB
test_0017.txt AC 23 ms 3992 KiB
test_0018.txt AC 36 ms 3988 KiB
test_0019.txt AC 56 ms 3944 KiB
test_0020.txt AC 125 ms 4164 KiB
test_0021.txt AC 185 ms 4396 KiB
test_0022.txt AC 315 ms 4416 KiB
test_0023.txt AC 157 ms 4180 KiB
test_0024.txt AC 89 ms 4176 KiB
test_0025.txt AC 18 ms 3888 KiB
test_0026.txt AC 291 ms 4396 KiB
test_0027.txt AC 383 ms 4528 KiB
test_0028.txt AC 109 ms 4076 KiB
test_0029.txt AC 34 ms 3988 KiB
test_0030.txt AC 145 ms 4316 KiB
test_0031.txt AC 8 ms 3904 KiB
test_0032.txt AC 61 ms 4092 KiB
test_0033.txt AC 6 ms 3876 KiB
test_0034.txt AC 172 ms 4284 KiB
test_0035.txt AC 25 ms 4056 KiB
test_0036.txt AC 157 ms 3968 KiB
test_0037.txt AC 78 ms 4132 KiB
test_0038.txt AC 52 ms 3964 KiB
test_0039.txt AC 60 ms 4144 KiB
test_0040.txt AC 207 ms 4308 KiB
test_0041.txt AC 12 ms 3968 KiB
test_0042.txt AC 43 ms 3956 KiB
test_0043.txt AC 183 ms 4312 KiB
test_0044.txt AC 32 ms 3952 KiB
test_0045.txt AC 36 ms 3864 KiB
test_0046.txt AC 119 ms 4140 KiB
test_0047.txt AC 5 ms 3908 KiB
test_0048.txt AC 95 ms 4076 KiB
test_0049.txt AC 55 ms 3832 KiB
test_0050.txt AC 5 ms 3876 KiB
test_0051.txt AC 265 ms 4464 KiB
test_0052.txt AC 46 ms 3988 KiB
test_0053.txt AC 70 ms 4076 KiB
test_0054.txt AC 28 ms 3916 KiB
test_0055.txt AC 172 ms 4500 KiB
test_0056.txt AC 60 ms 3984 KiB
test_0057.txt AC 95 ms 4116 KiB
test_0058.txt AC 30 ms 3912 KiB
test_0059.txt AC 36 ms 4044 KiB
test_0060.txt AC 51 ms 3824 KiB
test_0061.txt AC 15 ms 3860 KiB
test_0062.txt AC 12 ms 3876 KiB
test_0063.txt AC 9 ms 4016 KiB
test_0064.txt AC 31 ms 3976 KiB
test_0065.txt AC 50 ms 4048 KiB
test_0066.txt AC 111 ms 4232 KiB
test_0067.txt AC 33 ms 3924 KiB
test_0068.txt AC 9 ms 3928 KiB
test_0069.txt AC 44 ms 3808 KiB
test_0070.txt AC 54 ms 4068 KiB
test_0071.txt AC 95 ms 4064 KiB
test_0072.txt AC 193 ms 4124 KiB
test_0073.txt AC 246 ms 4448 KiB
test_0074.txt AC 335 ms 4436 KiB
test_0075.txt AC 16 ms 3904 KiB
test_0076.txt AC 11 ms 3872 KiB
test_0077.txt AC 30 ms 3944 KiB
test_0078.txt AC 28 ms 4012 KiB
test_0079.txt AC 11 ms 4020 KiB
test_0080.txt AC 6 ms 3868 KiB
test_0081.txt AC 69 ms 4088 KiB
test_0082.txt AC 124 ms 4088 KiB
test_0083.txt AC 74 ms 3980 KiB
test_0084.txt AC 4 ms 4000 KiB
test_0085.txt AC 22 ms 4048 KiB
test_0086.txt AC 24 ms 3960 KiB
test_0087.txt AC 180 ms 4260 KiB
test_0088.txt AC 120 ms 4184 KiB
test_0089.txt AC 48 ms 3880 KiB
test_0090.txt AC 206 ms 4400 KiB
test_0091.txt AC 14 ms 3944 KiB
test_0092.txt AC 24 ms 3836 KiB
test_0093.txt AC 67 ms 4132 KiB
test_0094.txt AC 80 ms 4028 KiB
test_0095.txt AC 71 ms 4168 KiB
test_0096.txt AC 464 ms 4464 KiB
test_0097.txt AC 17 ms 4044 KiB
test_0098.txt AC 60 ms 4084 KiB
test_0099.txt AC 333 ms 4380 KiB
test_0100.txt AC 179 ms 4368 KiB
test_0101.txt AC 96 ms 3856 KiB
test_0102.txt AC 25 ms 3904 KiB
test_0103.txt AC 18 ms 3788 KiB
test_0104.txt AC 5 ms 3864 KiB
test_0105.txt AC 88 ms 4176 KiB
test_0106.txt AC 172 ms 4172 KiB
test_0107.txt AC 450 ms 4512 KiB
test_0108.txt AC 10 ms 3956 KiB
test_0109.txt AC 270 ms 4244 KiB
test_0110.txt AC 104 ms 3908 KiB
test_0111.txt AC 208 ms 4236 KiB
test_0112.txt AC 274 ms 4208 KiB
test_0113.txt AC 51 ms 4000 KiB
test_0114.txt AC 5 ms 3864 KiB
test_0115.txt AC 83 ms 4304 KiB
test_0116.txt AC 171 ms 4180 KiB
test_0117.txt AC 193 ms 4264 KiB
test_0118.txt AC 344 ms 4384 KiB
test_0119.txt AC 136 ms 4132 KiB
test_0120.txt AC 23 ms 3892 KiB
test_0121.txt AC 8 ms 3972 KiB
test_0122.txt AC 44 ms 3980 KiB
test_0123.txt AC 70 ms 4128 KiB
test_0124.txt AC 58 ms 4072 KiB
test_0125.txt AC 19 ms 3880 KiB
test_0126.txt AC 50 ms 3984 KiB
test_0127.txt AC 338 ms 4448 KiB
test_0128.txt AC 84 ms 4016 KiB
test_0129.txt AC 432 ms 4488 KiB
test_0130.txt AC 14 ms 3856 KiB
test_0131.txt AC 46 ms 3972 KiB
test_0132.txt AC 171 ms 4452 KiB
test_0133.txt AC 29 ms 3932 KiB
test_0134.txt AC 16 ms 3924 KiB
test_0135.txt AC 15 ms 3920 KiB
test_0136.txt AC 27 ms 3968 KiB
test_0137.txt AC 93 ms 4172 KiB
test_0138.txt AC 25 ms 3944 KiB
test_0139.txt AC 162 ms 4392 KiB
test_0140.txt AC 192 ms 4212 KiB
test_0141.txt AC 109 ms 4204 KiB
test_0142.txt AC 70 ms 4088 KiB
test_0143.txt AC 102 ms 4164 KiB
test_0144.txt AC 16 ms 3900 KiB
test_0145.txt AC 79 ms 4020 KiB
test_0146.txt AC 141 ms 4280 KiB
test_0147.txt AC 107 ms 4132 KiB
test_0148.txt AC 167 ms 4264 KiB
test_0149.txt AC 126 ms 4080 KiB
test_0150.txt AC 6 ms 3916 KiB
test_0151.txt AC 271 ms 4224 KiB
test_0152.txt AC 13 ms 3876 KiB
test_0153.txt AC 126 ms 4156 KiB
test_0154.txt AC 141 ms 4216 KiB
test_0155.txt AC 17 ms 3956 KiB
test_0156.txt AC 202 ms 4260 KiB
test_0157.txt AC 16 ms 4004 KiB
test_0158.txt AC 154 ms 4168 KiB
test_0159.txt AC 301 ms 4296 KiB
test_0160.txt AC 103 ms 4172 KiB
test_0161.txt AC 24 ms 3724 KiB
test_0162.txt AC 31 ms 3916 KiB
test_0163.txt AC 28 ms 3948 KiB
test_0164.txt AC 146 ms 4400 KiB
test_0165.txt AC 24 ms 4024 KiB
test_0166.txt AC 85 ms 4200 KiB
test_0167.txt AC 128 ms 4188 KiB
test_0168.txt AC 163 ms 4136 KiB
test_0169.txt AC 221 ms 4028 KiB
test_0170.txt AC 75 ms 4136 KiB
test_0171.txt AC 22 ms 3940 KiB
test_0172.txt AC 85 ms 4084 KiB
test_0173.txt AC 135 ms 4172 KiB
test_0174.txt AC 39 ms 3992 KiB
test_0175.txt AC 28 ms 4044 KiB
test_0176.txt AC 38 ms 4076 KiB
test_0177.txt AC 183 ms 4228 KiB
test_0178.txt AC 31 ms 3900 KiB
test_0179.txt AC 28 ms 3912 KiB
test_0180.txt AC 10 ms 3828 KiB
test_0181.txt AC 136 ms 4312 KiB
test_0182.txt AC 72 ms 4132 KiB
test_0183.txt AC 13 ms 3944 KiB
test_0184.txt AC 66 ms 4048 KiB
test_0185.txt AC 62 ms 4088 KiB
test_0186.txt AC 52 ms 4092 KiB
test_0187.txt AC 12 ms 4004 KiB
test_0188.txt AC 8 ms 3724 KiB
test_0189.txt AC 294 ms 4300 KiB
test_0190.txt AC 6 ms 3920 KiB
test_0191.txt AC 252 ms 4356 KiB
test_0192.txt AC 7 ms 3888 KiB
test_0193.txt AC 40 ms 3936 KiB
test_0194.txt AC 122 ms 3976 KiB
test_0195.txt AC 62 ms 4056 KiB
test_0196.txt AC 15 ms 3912 KiB
test_0197.txt AC 23 ms 4004 KiB
test_0198.txt AC 5 ms 3976 KiB
test_0199.txt AC 12 ms 3908 KiB
test_0200.txt AC 5 ms 3876 KiB
test_0201.txt AC 24 ms 4036 KiB
test_0202.txt AC 252 ms 4288 KiB
test_0203.txt AC 11 ms 3988 KiB
test_0204.txt AC 98 ms 4068 KiB
test_0205.txt AC 174 ms 4228 KiB
test_0206.txt AC 92 ms 4008 KiB
test_0207.txt AC 8 ms 3876 KiB
test_0208.txt AC 234 ms 4512 KiB
test_0209.txt AC 161 ms 4012 KiB
test_0210.txt AC 74 ms 4076 KiB
test_0211.txt AC 22 ms 3816 KiB
test_0212.txt AC 85 ms 4120 KiB
test_0213.txt AC 85 ms 4172 KiB
test_0214.txt AC 143 ms 4196 KiB
test_0215.txt AC 27 ms 3940 KiB
test_0216.txt AC 129 ms 4168 KiB
test_0217.txt AC 119 ms 4128 KiB
test_0218.txt AC 17 ms 3900 KiB
test_0219.txt AC 79 ms 4136 KiB
test_0220.txt AC 6 ms 3892 KiB
test_0221.txt AC 4 ms 3856 KiB
test_0222.txt AC 112 ms 4060 KiB
test_0223.txt AC 64 ms 4060 KiB
test_0224.txt AC 12 ms 3896 KiB
test_0225.txt AC 4 ms 3672 KiB
test_0226.txt AC 5 ms 3920 KiB
test_0227.txt AC 126 ms 4076 KiB
test_0228.txt AC 7 ms 3872 KiB
test_0229.txt AC 197 ms 3972 KiB
test_0230.txt AC 78 ms 4156 KiB
test_0231.txt AC 54 ms 4196 KiB
test_0232.txt AC 209 ms 4212 KiB
test_0233.txt AC 133 ms 4040 KiB
test_0234.txt AC 6 ms 3868 KiB
test_0235.txt AC 26 ms 3884 KiB
test_0236.txt AC 22 ms 3968 KiB
test_0237.txt AC 73 ms 3940 KiB
test_0238.txt AC 16 ms 3812 KiB
test_0239.txt AC 75 ms 4084 KiB
test_0240.txt AC 15 ms 3932 KiB
test_0241.txt AC 47 ms 3808 KiB
test_0242.txt AC 70 ms 3968 KiB
test_0243.txt AC 67 ms 4056 KiB
test_0244.txt AC 52 ms 3996 KiB
test_0245.txt AC 35 ms 3988 KiB
test_0246.txt AC 7 ms 3984 KiB
test_0247.txt AC 48 ms 3892 KiB
test_0248.txt AC 281 ms 4392 KiB
test_0249.txt AC 134 ms 4280 KiB
test_0250.txt AC 125 ms 3988 KiB
test_0251.txt AC 255 ms 4176 KiB
test_0252.txt AC 128 ms 4160 KiB
test_0253.txt AC 6 ms 3880 KiB
test_0254.txt AC 61 ms 4164 KiB
test_0255.txt AC 88 ms 4028 KiB
test_0256.txt AC 49 ms 4096 KiB
test_0257.txt AC 59 ms 4044 KiB
test_0258.txt AC 31 ms 3872 KiB
test_0259.txt AC 217 ms 4300 KiB
test_0260.txt AC 118 ms 4248 KiB
test_0261.txt AC 327 ms 4348 KiB
test_0262.txt AC 10 ms 3904 KiB
test_0263.txt AC 105 ms 4120 KiB
test_0264.txt AC 16 ms 3728 KiB
test_0265.txt AC 63 ms 4060 KiB
test_0266.txt AC 8 ms 3896 KiB
test_0267.txt AC 275 ms 4388 KiB
test_0268.txt AC 136 ms 4236 KiB
test_0269.txt AC 35 ms 4004 KiB
test_0270.txt AC 70 ms 4044 KiB
test_0271.txt AC 259 ms 4428 KiB
test_0272.txt AC 3 ms 3840 KiB
test_0273.txt AC 266 ms 4332 KiB
test_0274.txt AC 49 ms 3968 KiB
test_0275.txt AC 8 ms 3848 KiB
test_0276.txt AC 11 ms 3880 KiB
test_0277.txt AC 53 ms 3988 KiB
test_0278.txt AC 8 ms 4084 KiB
test_0279.txt AC 17 ms 4028 KiB
test_0280.txt AC 44 ms 4008 KiB
test_0281.txt AC 16 ms 3912 KiB
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test_0283.txt AC 38 ms 4088 KiB
test_0284.txt AC 4 ms 3804 KiB
test_0285.txt AC 6 ms 3952 KiB
test_0286.txt AC 52 ms 4020 KiB
test_0287.txt AC 30 ms 3904 KiB
test_0288.txt AC 63 ms 4040 KiB
test_0289.txt AC 29 ms 4104 KiB
test_0290.txt WA 389 ms 4556 KiB
test_0291.txt AC 77 ms 4100 KiB
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test_0293.txt AC 64 ms 4028 KiB
test_0294.txt AC 24 ms 3936 KiB
test_0295.txt AC 15 ms 3744 KiB
test_0296.txt AC 163 ms 4324 KiB
test_0297.txt AC 81 ms 4172 KiB
test_0298.txt AC 91 ms 4088 KiB
test_0299.txt AC 12 ms 3944 KiB
test_0300.txt AC 36 ms 3896 KiB
test_0301.txt AC 107 ms 4060 KiB
test_0302.txt AC 14 ms 3892 KiB
test_0303.txt AC 7 ms 3848 KiB
test_0304.txt AC 136 ms 4016 KiB
test_0305.txt AC 34 ms 3884 KiB
test_0306.txt AC 29 ms 3876 KiB
test_0307.txt AC 22 ms 3956 KiB
test_0308.txt AC 76 ms 3996 KiB
test_0309.txt AC 109 ms 4148 KiB
test_0310.txt AC 8 ms 3872 KiB
test_0311.txt AC 43 ms 3912 KiB
test_0312.txt AC 23 ms 3792 KiB
test_0313.txt AC 75 ms 3960 KiB
test_0314.txt AC 55 ms 4056 KiB
test_0315.txt AC 40 ms 3936 KiB
test_0316.txt AC 4 ms 3832 KiB
test_0317.txt AC 30 ms 3988 KiB
test_0318.txt AC 125 ms 4216 KiB
test_0319.txt AC 7 ms 3852 KiB
test_0320.txt AC 3 ms 3784 KiB
test_0321.txt AC 226 ms 4356 KiB
test_0322.txt AC 46 ms 4020 KiB
test_0323.txt AC 11 ms 3836 KiB
test_0324.txt AC 5 ms 3852 KiB
test_0325.txt AC 106 ms 4100 KiB
test_0326.txt AC 130 ms 3996 KiB
test_0327.txt AC 268 ms 4332 KiB
test_0328.txt AC 52 ms 3996 KiB
test_0329.txt AC 13 ms 3836 KiB
test_0330.txt AC 53 ms 3988 KiB
test_0331.txt AC 77 ms 4060 KiB
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test_0333.txt AC 33 ms 3996 KiB
test_0334.txt AC 102 ms 4200 KiB
test_0335.txt AC 38 ms 4008 KiB
test_0336.txt AC 163 ms 4436 KiB
test_0337.txt AC 18 ms 3932 KiB
test_0338.txt AC 24 ms 3976 KiB
test_0339.txt AC 60 ms 4012 KiB
test_0340.txt AC 42 ms 3988 KiB
test_0341.txt AC 17 ms 3908 KiB
test_0342.txt AC 116 ms 3936 KiB
test_0343.txt AC 40 ms 4120 KiB
test_0344.txt AC 16 ms 3912 KiB
test_0345.txt AC 102 ms 4204 KiB
test_0346.txt AC 21 ms 4036 KiB
test_0347.txt AC 22 ms 4032 KiB
test_0348.txt AC 40 ms 3952 KiB
test_0349.txt AC 252 ms 4508 KiB
test_0350.txt AC 32 ms 3968 KiB
test_0351.txt AC 393 ms 4492 KiB
test_0352.txt AC 113 ms 4048 KiB
test_0353.txt AC 16 ms 4016 KiB
test_0354.txt AC 14 ms 4044 KiB
test_0355.txt AC 26 ms 3920 KiB
test_0356.txt AC 104 ms 4004 KiB
test_0357.txt AC 62 ms 3956 KiB
test_0358.txt AC 23 ms 3880 KiB
test_0359.txt AC 118 ms 4216 KiB
test_0360.txt AC 135 ms 4100 KiB
test_0361.txt AC 12 ms 3884 KiB
test_0362.txt AC 272 ms 4400 KiB
test_0363.txt AC 186 ms 4436 KiB
test_0364.txt AC 132 ms 4276 KiB
test_0365.txt AC 322 ms 4400 KiB
test_0366.txt AC 32 ms 3960 KiB
test_0367.txt AC 48 ms 4036 KiB
test_0368.txt AC 19 ms 3904 KiB
test_0369.txt AC 14 ms 3908 KiB
test_0370.txt AC 20 ms 3928 KiB
test_0371.txt AC 85 ms 4012 KiB
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test_0373.txt AC 27 ms 4056 KiB
test_0374.txt AC 23 ms 3968 KiB
test_0375.txt AC 15 ms 3936 KiB
test_0376.txt AC 32 ms 3908 KiB
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test_0378.txt AC 9 ms 3900 KiB
test_0379.txt AC 57 ms 4000 KiB
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test_0384.txt AC 171 ms 4192 KiB
test_0385.txt AC 33 ms 4000 KiB
test_0386.txt AC 49 ms 3960 KiB
test_0387.txt AC 164 ms 4248 KiB
test_0388.txt AC 19 ms 3908 KiB
test_0389.txt AC 27 ms 3904 KiB
test_0390.txt AC 51 ms 4004 KiB
test_0391.txt AC 164 ms 4184 KiB
test_0392.txt AC 86 ms 4056 KiB
test_0393.txt AC 33 ms 4016 KiB
test_0394.txt AC 141 ms 4232 KiB
test_0395.txt AC 12 ms 3936 KiB
test_0396.txt AC 34 ms 3996 KiB
test_0397.txt AC 12 ms 3904 KiB
test_0398.txt AC 26 ms 3956 KiB
test_0399.txt AC 37 ms 4092 KiB
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test_0401.txt AC 10 ms 3756 KiB
test_0402.txt AC 49 ms 4076 KiB
test_0403.txt AC 64 ms 4100 KiB
test_0404.txt AC 86 ms 3988 KiB
test_0405.txt AC 80 ms 4056 KiB
test_0406.txt AC 91 ms 3972 KiB
test_0407.txt AC 37 ms 4060 KiB
test_0408.txt AC 9 ms 3984 KiB
test_0409.txt AC 249 ms 4548 KiB
test_0410.txt AC 13 ms 3720 KiB
test_0411.txt AC 90 ms 4088 KiB
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test_0413.txt AC 71 ms 3956 KiB
test_0414.txt AC 25 ms 3884 KiB
test_0415.txt AC 49 ms 4092 KiB
test_0416.txt AC 15 ms 4012 KiB
test_0417.txt AC 42 ms 4008 KiB
test_0418.txt AC 33 ms 3876 KiB
test_0419.txt AC 18 ms 3964 KiB
test_0420.txt AC 201 ms 4252 KiB
test_0421.txt AC 55 ms 4048 KiB
test_0422.txt AC 18 ms 3912 KiB
test_0423.txt AC 228 ms 4280 KiB
test_0424.txt AC 6 ms 3856 KiB
test_0425.txt AC 135 ms 4160 KiB
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test_0427.txt AC 37 ms 4044 KiB
test_0428.txt AC 11 ms 3908 KiB
test_0429.txt AC 45 ms 4092 KiB
test_0430.txt AC 32 ms 3996 KiB
test_0431.txt AC 215 ms 4220 KiB
test_0432.txt AC 46 ms 4100 KiB
test_0433.txt AC 99 ms 4072 KiB
test_0434.txt AC 17 ms 3912 KiB
test_0435.txt AC 55 ms 3980 KiB
test_0436.txt AC 9 ms 3880 KiB
test_0437.txt AC 17 ms 3788 KiB
test_0438.txt AC 9 ms 3744 KiB
test_0439.txt AC 160 ms 4288 KiB
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test_0441.txt AC 391 ms 4452 KiB
test_0442.txt AC 32 ms 3916 KiB
test_0443.txt WA 70 ms 4164 KiB
test_0444.txt AC 62 ms 4012 KiB
test_0445.txt AC 9 ms 3880 KiB
test_0446.txt AC 54 ms 4128 KiB
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test_0448.txt AC 44 ms 3992 KiB
test_0449.txt AC 35 ms 4044 KiB
test_0450.txt AC 40 ms 3940 KiB
test_0451.txt AC 20 ms 3928 KiB
test_0452.txt AC 143 ms 4220 KiB
test_0453.txt AC 156 ms 4296 KiB
test_0454.txt AC 94 ms 4056 KiB
test_0455.txt AC 58 ms 4132 KiB
test_0456.txt AC 18 ms 3716 KiB
test_0457.txt AC 12 ms 3708 KiB
test_0458.txt AC 165 ms 4156 KiB
test_0459.txt AC 12 ms 3732 KiB
test_0460.txt AC 34 ms 4088 KiB
test_0461.txt AC 138 ms 4280 KiB
test_0462.txt AC 102 ms 4080 KiB
test_0463.txt AC 46 ms 3900 KiB
test_0464.txt AC 224 ms 4284 KiB
test_0465.txt AC 358 ms 4408 KiB
test_0466.txt AC 30 ms 4000 KiB
test_0467.txt AC 176 ms 4116 KiB
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test_0469.txt AC 28 ms 3928 KiB
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test_0473.txt AC 123 ms 4000 KiB
test_0474.txt AC 46 ms 4012 KiB
test_0475.txt AC 18 ms 3960 KiB
test_0476.txt AC 157 ms 4260 KiB
test_0477.txt AC 70 ms 4060 KiB
test_0478.txt AC 52 ms 4060 KiB
test_0479.txt AC 33 ms 3892 KiB
test_0480.txt AC 37 ms 3936 KiB
test_0481.txt AC 294 ms 4452 KiB
test_0482.txt AC 28 ms 3980 KiB
test_0483.txt AC 35 ms 3912 KiB
test_0484.txt AC 67 ms 4088 KiB
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test_0486.txt AC 35 ms 3796 KiB
test_0487.txt AC 74 ms 4032 KiB
test_0488.txt AC 16 ms 3708 KiB
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test_0490.txt AC 78 ms 3904 KiB
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test_0492.txt AC 18 ms 3864 KiB
test_0493.txt AC 87 ms 4096 KiB
test_0494.txt AC 4 ms 3844 KiB
test_0495.txt AC 36 ms 3980 KiB
test_0496.txt AC 41 ms 3976 KiB
test_0497.txt AC 120 ms 4088 KiB
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test_0500.txt AC 9 ms 3872 KiB
test_0501.txt AC 51 ms 4008 KiB
test_0502.txt AC 12 ms 3908 KiB
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test_0505.txt AC 11 ms 3904 KiB
test_0506.txt AC 22 ms 3848 KiB
test_0507.txt AC 49 ms 4440 KiB
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test_0510.txt AC 8 ms 3804 KiB
test_0511.txt AC 5 ms 3740 KiB
test_0512.txt AC 61 ms 3972 KiB
test_0513.txt AC 231 ms 4276 KiB
test_0514.txt AC 17 ms 4080 KiB
test_0515.txt AC 44 ms 3936 KiB
test_0516.txt AC 220 ms 4280 KiB
test_0517.txt AC 47 ms 3988 KiB
test_0518.txt AC 131 ms 4272 KiB
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test_0522.txt AC 92 ms 4044 KiB
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test_0525.txt AC 8 ms 3836 KiB
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test_0527.txt AC 2 ms 3852 KiB
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test_0529.txt AC 9 ms 3944 KiB
test_0530.txt AC 6 ms 3944 KiB
test_0531.txt AC 15 ms 3788 KiB
test_0532.txt AC 4 ms 3732 KiB
test_0533.txt AC 7 ms 3808 KiB
test_0534.txt AC 6 ms 3844 KiB
test_0535.txt AC 18 ms 3956 KiB
test_0536.txt AC 6 ms 3864 KiB
test_0537.txt AC 136 ms 4180 KiB
test_0538.txt AC 19 ms 3908 KiB
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test_0540.txt AC 405 ms 4376 KiB
test_0541.txt AC 333 ms 4368 KiB
test_0542.txt AC 8 ms 3916 KiB
test_0543.txt AC 232 ms 4300 KiB
test_0544.txt AC 36 ms 4092 KiB
test_0545.txt AC 121 ms 4100 KiB
test_0546.txt AC 20 ms 3960 KiB
test_0547.txt AC 2 ms 3808 KiB
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test_0549.txt AC 127 ms 4236 KiB
test_0550.txt AC 43 ms 4092 KiB
test_0551.txt AC 17 ms 3916 KiB
test_0552.txt AC 4 ms 3872 KiB
test_0553.txt AC 41 ms 4040 KiB
test_0554.txt AC 8 ms 3952 KiB
test_0555.txt AC 76 ms 4092 KiB
test_0556.txt AC 188 ms 4204 KiB
test_0557.txt AC 24 ms 3896 KiB
test_0558.txt AC 41 ms 4156 KiB
test_0559.txt AC 29 ms 3980 KiB
test_0560.txt AC 81 ms 4148 KiB
test_0561.txt AC 73 ms 4240 KiB
test_0562.txt AC 3 ms 3724 KiB
test_0563.txt AC 180 ms 4184 KiB
test_0564.txt AC 68 ms 3996 KiB
test_0565.txt AC 39 ms 4128 KiB
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test_0568.txt AC 57 ms 3940 KiB
test_0569.txt AC 150 ms 4164 KiB
test_0570.txt AC 6 ms 3852 KiB
test_0571.txt AC 101 ms 4136 KiB
test_0572.txt AC 27 ms 4040 KiB
test_0573.txt AC 96 ms 3956 KiB
test_0574.txt AC 24 ms 3932 KiB
test_0575.txt AC 34 ms 3972 KiB
test_0576.txt AC 112 ms 4128 KiB
test_0577.txt AC 30 ms 4008 KiB
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test_0579.txt AC 45 ms 3876 KiB
test_0580.txt AC 41 ms 3944 KiB
test_0581.txt AC 42 ms 3964 KiB
test_0582.txt AC 52 ms 3864 KiB
test_0583.txt AC 132 ms 4248 KiB
test_0584.txt AC 260 ms 4312 KiB
test_0585.txt AC 128 ms 4284 KiB
test_0586.txt AC 13 ms 4048 KiB
test_0587.txt AC 30 ms 4028 KiB
test_0588.txt AC 141 ms 4044 KiB
test_0589.txt AC 82 ms 4144 KiB
test_0590.txt AC 6 ms 3800 KiB
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test_0592.txt AC 191 ms 4108 KiB
test_0593.txt AC 160 ms 4272 KiB
test_0594.txt AC 32 ms 3940 KiB
test_0595.txt AC 40 ms 3964 KiB
test_0596.txt AC 171 ms 4028 KiB
test_0597.txt AC 85 ms 3928 KiB
test_0598.txt AC 35 ms 4004 KiB
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test_0600.txt AC 79 ms 4088 KiB
test_0601.txt AC 120 ms 4224 KiB
test_0602.txt AC 13 ms 3832 KiB
test_0603.txt AC 303 ms 4492 KiB
test_0604.txt AC 55 ms 4000 KiB
test_0605.txt AC 7 ms 3868 KiB
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test_0607.txt AC 9 ms 3808 KiB
test_0608.txt AC 206 ms 4568 KiB
test_0609.txt AC 6 ms 3716 KiB
test_0610.txt AC 317 ms 4564 KiB
test_0611.txt AC 245 ms 4324 KiB
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test_0613.txt AC 96 ms 4028 KiB
test_0614.txt AC 11 ms 3820 KiB
test_0615.txt AC 94 ms 4116 KiB
test_0616.txt AC 40 ms 3980 KiB
test_0617.txt AC 81 ms 4020 KiB
test_0618.txt AC 22 ms 3964 KiB
test_0619.txt AC 210 ms 4136 KiB
test_0620.txt AC 44 ms 4112 KiB
test_0621.txt AC 20 ms 3920 KiB
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test_0624.txt AC 46 ms 3928 KiB
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test_0633.txt AC 75 ms 4132 KiB
test_0634.txt AC 4 ms 3852 KiB
test_0635.txt AC 53 ms 4084 KiB
test_0636.txt AC 4 ms 3940 KiB
test_0637.txt AC 27 ms 3948 KiB
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test_0639.txt AC 21 ms 3888 KiB
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test_0641.txt AC 221 ms 4384 KiB
test_0642.txt AC 17 ms 3792 KiB
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test_0644.txt AC 8 ms 3956 KiB
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test_0647.txt AC 28 ms 4060 KiB
test_0648.txt AC 49 ms 3992 KiB
test_0649.txt AC 14 ms 4016 KiB
test_0650.txt AC 9 ms 3756 KiB
test_0651.txt AC 271 ms 4360 KiB
test_0652.txt AC 38 ms 4104 KiB
test_0653.txt AC 44 ms 3964 KiB
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test_0656.txt AC 296 ms 4284 KiB
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test_0660.txt AC 52 ms 4036 KiB
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test_0662.txt AC 10 ms 3852 KiB
test_0663.txt AC 39 ms 3968 KiB
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test_0672.txt AC 5 ms 3852 KiB
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test_0674.txt AC 287 ms 4416 KiB
test_0675.txt AC 8 ms 3832 KiB
test_0676.txt AC 91 ms 4184 KiB
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test_0680.txt AC 25 ms 3952 KiB
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test_0682.txt AC 120 ms 4108 KiB
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test_0685.txt AC 150 ms 4132 KiB
test_0686.txt AC 330 ms 4416 KiB
test_0687.txt AC 16 ms 3936 KiB
test_0688.txt AC 77 ms 4032 KiB
test_0689.txt AC 229 ms 4432 KiB
test_0690.txt AC 160 ms 4320 KiB
test_0691.txt AC 69 ms 4008 KiB
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test_0699.txt AC 47 ms 4128 KiB
test_0700.txt AC 355 ms 4436 KiB
test_0701.txt AC 138 ms 4212 KiB
test_0702.txt AC 37 ms 3956 KiB
test_0703.txt AC 91 ms 4056 KiB
test_0704.txt AC 16 ms 3868 KiB
test_0705.txt AC 23 ms 3888 KiB
test_0706.txt AC 247 ms 4244 KiB
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test_0708.txt AC 12 ms 3964 KiB
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test_0710.txt AC 59 ms 4220 KiB
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test_0712.txt AC 65 ms 4052 KiB
test_0713.txt AC 19 ms 4052 KiB
test_0714.txt AC 121 ms 4180 KiB
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test_0718.txt WA 3 ms 3832 KiB
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test_0735.txt AC 134 ms 4216 KiB
test_0736.txt AC 7 ms 3876 KiB
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test_0738.txt AC 92 ms 4088 KiB
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test_0741.txt AC 15 ms 3892 KiB
test_0742.txt AC 10 ms 3980 KiB
test_0743.txt AC 114 ms 4152 KiB
test_0744.txt AC 4 ms 3652 KiB
test_0745.txt AC 21 ms 3984 KiB
test_0746.txt AC 119 ms 4096 KiB
test_0747.txt AC 75 ms 4264 KiB
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test_0750.txt AC 36 ms 3964 KiB
test_0751.txt AC 71 ms 4064 KiB
test_0752.txt AC 185 ms 4312 KiB
test_0753.txt AC 50 ms 3904 KiB
test_0754.txt AC 32 ms 4056 KiB
test_0755.txt AC 78 ms 4304 KiB
test_0756.txt AC 100 ms 4184 KiB
test_0757.txt AC 144 ms 4196 KiB
test_0758.txt AC 18 ms 3912 KiB
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test_0760.txt AC 96 ms 4104 KiB
test_0761.txt AC 18 ms 3908 KiB
test_0762.txt AC 33 ms 3996 KiB
test_0763.txt AC 66 ms 4076 KiB
test_0764.txt AC 7 ms 3812 KiB
test_0765.txt AC 144 ms 4300 KiB
test_0766.txt AC 29 ms 3960 KiB
test_0767.txt AC 7 ms 3872 KiB
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test_0770.txt AC 270 ms 4368 KiB
test_0771.txt AC 3 ms 3840 KiB
test_0772.txt AC 105 ms 4128 KiB
test_0773.txt AC 3 ms 3872 KiB
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test_0775.txt AC 233 ms 4348 KiB
test_0776.txt AC 10 ms 3724 KiB
test_0777.txt AC 146 ms 4364 KiB
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test_0779.txt AC 34 ms 4000 KiB
test_0780.txt WA 80 ms 4308 KiB
test_0781.txt AC 28 ms 4028 KiB
test_0782.txt AC 95 ms 4156 KiB
test_0783.txt AC 55 ms 4064 KiB
test_0784.txt AC 15 ms 3892 KiB
test_0785.txt AC 87 ms 4076 KiB
test_0786.txt AC 42 ms 3836 KiB
test_0787.txt AC 61 ms 4080 KiB
test_0788.txt AC 8 ms 3868 KiB
test_0789.txt AC 77 ms 4124 KiB
test_0790.txt AC 33 ms 3980 KiB
test_0791.txt AC 131 ms 4124 KiB
test_0792.txt AC 58 ms 4040 KiB
test_0793.txt AC 102 ms 4132 KiB
test_0794.txt AC 46 ms 4048 KiB
test_0795.txt AC 5 ms 3864 KiB
test_0796.txt AC 51 ms 4100 KiB
test_0797.txt AC 231 ms 4260 KiB
test_0798.txt AC 21 ms 3936 KiB
test_0799.txt AC 34 ms 3996 KiB
test_0800.txt AC 19 ms 4068 KiB
test_0801.txt AC 46 ms 3948 KiB
test_0802.txt WA 42 ms 3876 KiB
test_0803.txt AC 41 ms 4008 KiB
test_0804.txt AC 24 ms 3940 KiB
test_0805.txt AC 5 ms 3860 KiB
test_0806.txt AC 490 ms 4396 KiB
test_0807.txt AC 129 ms 4144 KiB
test_0808.txt AC 6 ms 3796 KiB
test_0809.txt AC 26 ms 3924 KiB
test_0810.txt AC 209 ms 4412 KiB
test_0811.txt AC 38 ms 4044 KiB
test_0812.txt AC 10 ms 3712 KiB
test_0813.txt AC 34 ms 4008 KiB
test_0814.txt AC 14 ms 3840 KiB
test_0815.txt AC 123 ms 4116 KiB
test_0816.txt AC 8 ms 3828 KiB
test_0817.txt AC 53 ms 3904 KiB
test_0818.txt AC 30 ms 3912 KiB
test_0819.txt AC 269 ms 4368 KiB
test_0820.txt AC 5 ms 3900 KiB
test_0821.txt AC 16 ms 3920 KiB
test_0822.txt AC 46 ms 4000 KiB
test_0823.txt AC 291 ms 4552 KiB
test_0824.txt AC 112 ms 4032 KiB
test_0825.txt AC 188 ms 4276 KiB
test_0826.txt AC 96 ms 4144 KiB
test_0827.txt AC 21 ms 4064 KiB
test_0828.txt AC 275 ms 4380 KiB
test_0829.txt AC 23 ms 3748 KiB
test_0830.txt AC 18 ms 4028 KiB
test_0831.txt AC 22 ms 4064 KiB
test_0832.txt AC 6 ms 3872 KiB
test_0833.txt AC 233 ms 4372 KiB
test_0834.txt AC 64 ms 4028 KiB
test_0835.txt AC 65 ms 3996 KiB
test_0836.txt AC 8 ms 3844 KiB
test_0837.txt AC 87 ms 3996 KiB
test_0838.txt AC 70 ms 4208 KiB
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test_0840.txt AC 48 ms 4080 KiB
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test_0842.txt AC 10 ms 4004 KiB
test_0843.txt AC 16 ms 3848 KiB
test_0844.txt AC 80 ms 4004 KiB
test_0845.txt AC 12 ms 3832 KiB
test_0846.txt AC 115 ms 4420 KiB
test_0847.txt AC 17 ms 4032 KiB
test_0848.txt AC 22 ms 3984 KiB
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test_0851.txt AC 65 ms 4104 KiB
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test_0860.txt AC 110 ms 4052 KiB
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test_0867.txt AC 42 ms 3988 KiB
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test_0872.txt AC 20 ms 3896 KiB
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test_0880.txt AC 52 ms 3796 KiB
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test_0883.txt AC 23 ms 3928 KiB
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test_0885.txt AC 31 ms 3792 KiB
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test_0887.txt AC 6 ms 3676 KiB
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test_0892.txt AC 51 ms 4188 KiB
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test_0896.txt AC 11 ms 3908 KiB
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test_0899.txt AC 35 ms 3948 KiB
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test_0910.txt AC 28 ms 3936 KiB
test_0911.txt AC 18 ms 3952 KiB
test_0912.txt AC 113 ms 4176 KiB
test_0913.txt AC 5 ms 3864 KiB
test_0914.txt AC 96 ms 4148 KiB
test_0915.txt AC 295 ms 4624 KiB
test_0916.txt AC 108 ms 4168 KiB
test_0917.txt AC 17 ms 3784 KiB
test_0918.txt AC 53 ms 4040 KiB
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test_0921.txt AC 33 ms 3972 KiB
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test_0923.txt AC 23 ms 3740 KiB
test_0924.txt AC 51 ms 4056 KiB
test_0925.txt AC 13 ms 3976 KiB
test_0926.txt AC 76 ms 3852 KiB
test_0927.txt AC 19 ms 3856 KiB
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test_0929.txt AC 53 ms 4112 KiB
test_0930.txt AC 33 ms 3860 KiB
test_0931.txt AC 77 ms 4160 KiB
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test_0934.txt AC 33 ms 3860 KiB
test_0935.txt AC 40 ms 3824 KiB
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test_0937.txt AC 10 ms 3868 KiB
test_0938.txt AC 67 ms 4104 KiB
test_0939.txt AC 5 ms 4012 KiB
test_0940.txt AC 101 ms 3992 KiB
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test_0942.txt AC 5 ms 3852 KiB
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test_0944.txt AC 11 ms 3928 KiB
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test_0946.txt AC 17 ms 3900 KiB
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test_0950.txt AC 18 ms 3940 KiB
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test_0952.txt AC 14 ms 3804 KiB
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test_0956.txt AC 22 ms 3964 KiB
test_0957.txt AC 16 ms 3868 KiB
test_0958.txt AC 96 ms 4156 KiB
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test_0961.txt AC 48 ms 3948 KiB
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test_0963.txt AC 38 ms 4052 KiB
test_0964.txt AC 8 ms 3856 KiB
test_0965.txt AC 25 ms 3968 KiB
test_0966.txt AC 423 ms 4500 KiB
test_0967.txt AC 12 ms 3984 KiB
test_0968.txt AC 142 ms 4128 KiB
test_0969.txt AC 4 ms 3860 KiB
test_0970.txt AC 216 ms 4436 KiB
test_0971.txt AC 8 ms 3900 KiB
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test_0975.txt AC 15 ms 3916 KiB
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test_0977.txt AC 43 ms 4096 KiB
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test_0979.txt AC 136 ms 4192 KiB
test_0980.txt AC 24 ms 3912 KiB
test_0981.txt AC 36 ms 3896 KiB
test_0982.txt AC 98 ms 4216 KiB
test_0983.txt AC 13 ms 4016 KiB
test_0984.txt AC 8 ms 3876 KiB
test_0985.txt AC 22 ms 3976 KiB
test_0986.txt AC 270 ms 4232 KiB
test_0987.txt AC 182 ms 4252 KiB
test_0988.txt AC 61 ms 4036 KiB
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test_0992.txt AC 20 ms 4028 KiB
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test_1000.txt AC 112 ms 4120 KiB
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test_1002.txt AC 21 ms 3880 KiB
test_1003.txt AC 74 ms 4060 KiB
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test_1005.txt AC 25 ms 3936 KiB
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test_1011.txt AC 8 ms 3948 KiB
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test_1013.txt AC 49 ms 4060 KiB
test_1014.txt AC 120 ms 4128 KiB
test_1015.txt AC 5 ms 3976 KiB
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test_1022.txt AC 20 ms 3888 KiB
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test_1025.txt AC 336 ms 4596 KiB
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test_1042.txt AC 249 ms 4348 KiB
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test_1044.txt AC 25 ms 3860 KiB
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test_1046.txt AC 16 ms 3916 KiB
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test_1050.txt AC 8 ms 3856 KiB
test_1051.txt AC 131 ms 4124 KiB
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test_1055.txt AC 6 ms 3876 KiB
test_1056.txt AC 12 ms 3988 KiB
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test_1058.txt AC 27 ms 3928 KiB
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test_1061.txt AC 19 ms 3916 KiB
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test_1066.txt AC 16 ms 3928 KiB
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test_1068.txt AC 69 ms 3860 KiB
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test_1071.txt AC 20 ms 3936 KiB
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test_1073.txt AC 224 ms 4240 KiB
test_1074.txt AC 74 ms 4028 KiB
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test_1076.txt AC 430 ms 4560 KiB
test_1077.txt AC 20 ms 3856 KiB
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test_1081.txt AC 10 ms 3836 KiB
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test_1083.txt AC 29 ms 4060 KiB
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test_1085.txt AC 35 ms 3892 KiB
test_1086.txt AC 11 ms 3832 KiB
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test_1089.txt AC 13 ms 3920 KiB
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test_1092.txt AC 217 ms 4312 KiB
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test_1101.txt AC 8 ms 3968 KiB
test_1102.txt AC 225 ms 4452 KiB
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test_1104.txt AC 28 ms 3864 KiB
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test_1106.txt AC 5 ms 3872 KiB
test_1107.txt AC 177 ms 4168 KiB
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test_1112.txt AC 99 ms 4304 KiB
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test_1115.txt AC 250 ms 4464 KiB
test_1116.txt AC 8 ms 3932 KiB
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test_1131.txt AC 12 ms 3796 KiB
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test_1136.txt AC 246 ms 4452 KiB
test_1137.txt AC 67 ms 4040 KiB
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test_1141.txt AC 36 ms 3908 KiB
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test_1145.txt AC 118 ms 4104 KiB
test_1146.txt AC 6 ms 3884 KiB
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test_1148.txt AC 8 ms 3860 KiB
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test_1151.txt AC 12 ms 3836 KiB
test_1152.txt AC 121 ms 4132 KiB
test_1153.txt AC 21 ms 3920 KiB
test_1154.txt AC 95 ms 4008 KiB
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test_1158.txt AC 6 ms 3888 KiB
test_1159.txt AC 100 ms 4164 KiB
test_1160.txt AC 468 ms 4432 KiB
test_1161.txt AC 181 ms 4036 KiB
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test_1163.txt AC 64 ms 3936 KiB
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test_1171.txt AC 4 ms 3884 KiB
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test_1182.txt AC 5 ms 3976 KiB
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test_1184.txt AC 14 ms 3932 KiB
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test_1186.txt AC 13 ms 4036 KiB
test_1187.txt AC 34 ms 3928 KiB
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test_1196.txt AC 44 ms 3864 KiB
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test_1203.txt AC 15 ms 3936 KiB
test_1204.txt AC 98 ms 4044 KiB
test_1205.txt AC 16 ms 3892 KiB
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test_1208.txt AC 34 ms 3944 KiB
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test_1230.txt AC 3 ms 3848 KiB
test_1231.txt AC 32 ms 3944 KiB
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test_1235.txt AC 45 ms 4044 KiB
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test_1253.txt AC 10 ms 3844 KiB
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test_1302.txt AC 4 ms 3848 KiB
test_1303.txt AC 144 ms 4096 KiB
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test_1305.txt AC 123 ms 4220 KiB
test_1306.txt AC 64 ms 4120 KiB
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test_1308.txt AC 94 ms 4056 KiB
test_1309.txt AC 27 ms 4000 KiB
test_1310.txt AC 3 ms 3844 KiB
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test_1312.txt AC 4 ms 3804 KiB
test_1313.txt AC 174 ms 4252 KiB
test_1314.txt AC 6 ms 3976 KiB
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test_1322.txt AC 33 ms 4012 KiB
test_1323.txt AC 239 ms 4268 KiB
test_1324.txt AC 12 ms 4000 KiB
test_1325.txt AC 62 ms 3968 KiB
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test_1328.txt AC 15 ms 3796 KiB
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test_1330.txt AC 72 ms 4080 KiB
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test_1332.txt AC 17 ms 3736 KiB
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test_1334.txt AC 39 ms 3948 KiB
test_1335.txt AC 282 ms 4424 KiB
test_1336.txt AC 20 ms 3996 KiB
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test_1338.txt AC 7 ms 3736 KiB
test_1339.txt AC 6 ms 3956 KiB
test_1340.txt AC 46 ms 4016 KiB
test_1341.txt AC 301 ms 4384 KiB
test_1342.txt AC 465 ms 4576 KiB
test_1343.txt AC 331 ms 4476 KiB
test_1344.txt AC 9 ms 3888 KiB
test_1345.txt AC 50 ms 4088 KiB
test_1346.txt AC 61 ms 4012 KiB
test_1347.txt AC 299 ms 4432 KiB
test_1348.txt AC 91 ms 4168 KiB
test_1349.txt AC 191 ms 4136 KiB
test_1350.txt AC 12 ms 3888 KiB
test_1351.txt AC 38 ms 3768 KiB
test_1352.txt AC 111 ms 4088 KiB
test_1353.txt AC 6 ms 3836 KiB
test_1354.txt AC 30 ms 4124 KiB
test_1355.txt AC 34 ms 3840 KiB
test_1356.txt AC 172 ms 4144 KiB
test_1357.txt AC 104 ms 4132 KiB
test_1358.txt AC 42 ms 4048 KiB
test_1359.txt AC 110 ms 4204 KiB
test_1360.txt AC 166 ms 4176 KiB
test_1361.txt AC 58 ms 3992 KiB
test_1362.txt AC 8 ms 3848 KiB
test_1363.txt AC 47 ms 4052 KiB
test_1364.txt AC 86 ms 4200 KiB
test_1365.txt AC 92 ms 4244 KiB
test_1366.txt AC 233 ms 4252 KiB
test_1367.txt AC 13 ms 3912 KiB
test_1368.txt AC 15 ms 3848 KiB
test_1369.txt AC 33 ms 3944 KiB
test_1370.txt AC 100 ms 4148 KiB
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test_1372.txt AC 174 ms 4284 KiB
test_1373.txt AC 14 ms 3984 KiB
test_1374.txt AC 55 ms 3976 KiB
test_1375.txt AC 48 ms 4000 KiB
test_1376.txt AC 76 ms 4112 KiB
test_1377.txt AC 18 ms 3912 KiB
test_1378.txt AC 18 ms 3924 KiB
test_1379.txt AC 58 ms 3980 KiB
test_1380.txt AC 24 ms 4032 KiB
test_1381.txt AC 64 ms 3996 KiB
test_1382.txt AC 17 ms 3748 KiB
test_1383.txt AC 38 ms 3984 KiB
test_1384.txt AC 10 ms 3944 KiB
test_1385.txt AC 7 ms 3836 KiB
test_1386.txt AC 13 ms 3972 KiB
test_1387.txt AC 161 ms 4192 KiB
test_1388.txt AC 30 ms 4112 KiB
test_1389.txt AC 8 ms 3996 KiB
test_1390.txt AC 135 ms 4240 KiB
test_1391.txt AC 75 ms 4032 KiB
test_1392.txt AC 30 ms 3976 KiB
test_1393.txt AC 44 ms 4080 KiB
test_1394.txt AC 54 ms 3836 KiB
test_1395.txt AC 169 ms 4112 KiB
test_1396.txt AC 17 ms 3928 KiB
test_1397.txt AC 32 ms 3812 KiB
test_1398.txt AC 110 ms 3932 KiB
test_1399.txt AC 33 ms 3948 KiB
test_1400.txt AC 134 ms 4340 KiB
test_1401.txt AC 68 ms 4064 KiB
test_1402.txt AC 12 ms 3924 KiB
test_1403.txt AC 100 ms 4108 KiB
test_1404.txt AC 96 ms 4032 KiB
test_1405.txt AC 18 ms 3904 KiB
test_1406.txt AC 61 ms 4124 KiB
test_1407.txt AC 352 ms 4424 KiB
test_1408.txt AC 54 ms 3996 KiB
test_1409.txt AC 193 ms 4452 KiB
test_1410.txt AC 61 ms 4152 KiB
test_1411.txt AC 16 ms 3740 KiB
test_1412.txt AC 167 ms 4196 KiB
test_1413.txt AC 385 ms 4352 KiB
test_1414.txt AC 125 ms 4236 KiB
test_1415.txt AC 16 ms 3876 KiB
test_1416.txt AC 15 ms 3924 KiB
test_1417.txt AC 274 ms 4236 KiB
test_1418.txt AC 269 ms 4324 KiB
test_1419.txt AC 17 ms 4008 KiB
test_1420.txt AC 17 ms 3928 KiB
test_1421.txt AC 82 ms 4108 KiB
test_1422.txt WA 16 ms 3868 KiB
test_1423.txt AC 38 ms 4012 KiB
test_1424.txt AC 39 ms 4044 KiB
test_1425.txt AC 27 ms 3936 KiB
test_1426.txt AC 6 ms 3732 KiB
test_1427.txt AC 46 ms 4108 KiB
test_1428.txt AC 170 ms 4220 KiB
test_1429.txt AC 9 ms 3820 KiB
test_1430.txt AC 65 ms 4016 KiB
test_1431.txt WA 54 ms 3960 KiB
test_1432.txt AC 42 ms 4120 KiB
test_1433.txt AC 30 ms 3920 KiB
test_1434.txt AC 30 ms 3944 KiB
test_1435.txt AC 54 ms 4028 KiB
test_1436.txt AC 16 ms 4192 KiB
test_1437.txt AC 35 ms 3980 KiB
test_1438.txt AC 6 ms 3872 KiB
test_1439.txt AC 29 ms 3892 KiB
test_1440.txt AC 146 ms 4276 KiB
test_1441.txt AC 55 ms 4068 KiB
test_1442.txt AC 5 ms 3748 KiB
test_1443.txt AC 40 ms 4048 KiB
test_1444.txt AC 34 ms 4028 KiB
test_1445.txt AC 131 ms 4136 KiB
test_1446.txt AC 131 ms 4220 KiB
test_1447.txt AC 155 ms 4340 KiB
test_1448.txt AC 234 ms 4532 KiB
test_1449.txt AC 52 ms 4012 KiB
test_1450.txt AC 75 ms 4092 KiB
test_1451.txt AC 173 ms 4336 KiB
test_1452.txt AC 15 ms 3916 KiB
test_1453.txt AC 23 ms 3904 KiB
test_1454.txt AC 140 ms 3972 KiB
test_1455.txt AC 15 ms 3888 KiB
test_1456.txt AC 6 ms 3864 KiB
test_1457.txt AC 77 ms 4016 KiB
test_1458.txt AC 39 ms 3796 KiB
test_1459.txt AC 43 ms 4112 KiB
test_1460.txt AC 67 ms 4056 KiB
test_1461.txt AC 24 ms 3940 KiB
test_1462.txt AC 62 ms 4092 KiB
test_1463.txt AC 54 ms 4088 KiB
test_1464.txt AC 77 ms 4160 KiB
test_1465.txt AC 36 ms 3936 KiB
test_1466.txt AC 15 ms 3892 KiB
test_1467.txt AC 122 ms 4136 KiB
test_1468.txt AC 53 ms 3844 KiB
test_1469.txt AC 42 ms 3980 KiB
test_1470.txt AC 167 ms 4268 KiB
test_1471.txt AC 31 ms 3940 KiB
test_1472.txt AC 176 ms 4248 KiB
test_1473.txt AC 43 ms 3840 KiB
test_1474.txt AC 104 ms 4200 KiB
test_1475.txt AC 28 ms 3988 KiB
test_1476.txt AC 7 ms 3868 KiB
test_1477.txt AC 152 ms 4228 KiB
test_1478.txt AC 181 ms 4052 KiB
test_1479.txt AC 198 ms 4336 KiB
test_1480.txt AC 10 ms 3908 KiB
test_1481.txt AC 223 ms 4200 KiB
test_1482.txt AC 12 ms 4032 KiB
test_1483.txt AC 29 ms 4160 KiB
test_1484.txt AC 159 ms 4296 KiB
test_1485.txt AC 138 ms 4176 KiB
test_1486.txt AC 40 ms 3952 KiB
test_1487.txt AC 494 ms 4316 KiB
test_1488.txt AC 173 ms 4140 KiB
test_1489.txt AC 25 ms 3936 KiB
test_1490.txt AC 73 ms 4060 KiB
test_1491.txt AC 52 ms 4096 KiB
test_1492.txt AC 25 ms 3996 KiB
test_1493.txt AC 42 ms 3900 KiB
test_1494.txt AC 21 ms 3844 KiB
test_1495.txt AC 34 ms 4036 KiB
test_1496.txt AC 115 ms 4092 KiB
test_1497.txt AC 158 ms 4012 KiB
test_1498.txt AC 24 ms 4120 KiB
test_1499.txt AC 7 ms 4000 KiB
test_1500.txt AC 20 ms 3924 KiB
test_1501.txt AC 31 ms 3940 KiB
test_1502.txt AC 163 ms 4432 KiB
test_1503.txt AC 155 ms 4280 KiB
test_1504.txt AC 22 ms 3924 KiB
test_1505.txt AC 18 ms 3880 KiB
test_1506.txt AC 57 ms 4172 KiB
test_1507.txt AC 33 ms 3952 KiB
test_1508.txt AC 228 ms 4284 KiB
test_1509.txt AC 11 ms 3988 KiB
test_1510.txt AC 132 ms 3944 KiB
test_1511.txt AC 26 ms 3744 KiB
test_1512.txt AC 5 ms 3844 KiB
test_1513.txt AC 69 ms 4068 KiB
test_1514.txt AC 15 ms 3876 KiB
test_1515.txt AC 10 ms 3984 KiB
test_1516.txt AC 48 ms 3984 KiB
test_1517.txt AC 8 ms 3852 KiB
test_1518.txt AC 376 ms 4308 KiB
test_1519.txt AC 188 ms 4460 KiB
test_1520.txt AC 386 ms 4456 KiB
test_1521.txt AC 251 ms 4380 KiB
test_1522.txt AC 7 ms 3740 KiB
test_1523.txt AC 11 ms 3920 KiB
test_1524.txt AC 75 ms 4172 KiB
test_1525.txt AC 59 ms 4016 KiB
test_1526.txt AC 116 ms 4204 KiB
test_1527.txt AC 126 ms 4068 KiB
test_1528.txt AC 88 ms 4084 KiB
test_1529.txt AC 18 ms 4008 KiB
test_1530.txt AC 39 ms 4000 KiB
test_1531.txt AC 28 ms 3856 KiB
test_1532.txt AC 22 ms 3888 KiB
test_1533.txt AC 21 ms 3900 KiB
test_1534.txt AC 85 ms 4056 KiB
test_1535.txt AC 27 ms 4080 KiB
test_1536.txt AC 23 ms 4028 KiB
test_1537.txt AC 12 ms 3856 KiB
test_1538.txt AC 100 ms 4176 KiB
test_1539.txt AC 156 ms 4188 KiB
test_1540.txt AC 54 ms 3856 KiB
test_1541.txt AC 64 ms 4096 KiB
test_1542.txt AC 98 ms 4140 KiB
test_1543.txt AC 51 ms 4076 KiB
test_1544.txt AC 84 ms 4000 KiB
test_1545.txt AC 21 ms 3896 KiB
test_1546.txt AC 196 ms 4348 KiB
test_1547.txt AC 26 ms 3936 KiB
test_1548.txt AC 45 ms 4004 KiB
test_1549.txt AC 62 ms 4064 KiB
test_1550.txt AC 43 ms 3980 KiB
test_1551.txt AC 89 ms 4096 KiB
test_1552.txt AC 18 ms 3956 KiB
test_1553.txt AC 28 ms 4100 KiB
test_1554.txt AC 12 ms 3868 KiB
test_1555.txt AC 115 ms 4236 KiB
test_1556.txt AC 115 ms 4148 KiB
test_1557.txt AC 53 ms 4104 KiB
test_1558.txt AC 103 ms 4136 KiB
test_1559.txt AC 96 ms 4272 KiB
test_1560.txt AC 105 ms 4144 KiB
test_1561.txt AC 5 ms 3660 KiB
test_1562.txt AC 207 ms 4296 KiB
test_1563.txt AC 221 ms 4488 KiB
test_1564.txt AC 144 ms 4144 KiB
test_1565.txt AC 64 ms 4120 KiB
test_1566.txt AC 53 ms 4060 KiB
test_1567.txt AC 82 ms 4064 KiB
test_1568.txt AC 86 ms 4120 KiB
test_1569.txt AC 88 ms 4104 KiB
test_1570.txt AC 43 ms 3948 KiB
test_1571.txt AC 93 ms 4000 KiB
test_1572.txt AC 44 ms 3952 KiB
test_1573.txt AC 13 ms 3844 KiB
test_1574.txt AC 5 ms 3872 KiB
test_1575.txt AC 12 ms 4000 KiB
test_1576.txt AC 31 ms 3984 KiB
test_1577.txt AC 22 ms 3836 KiB
test_1578.txt AC 56 ms 4104 KiB
test_1579.txt AC 102 ms 3900 KiB
test_1580.txt AC 37 ms 3968 KiB
test_1581.txt AC 149 ms 3984 KiB
test_1582.txt AC 15 ms 4020 KiB
test_1583.txt AC 52 ms 4084 KiB
test_1584.txt AC 120 ms 4148 KiB
test_1585.txt AC 30 ms 3956 KiB
test_1586.txt AC 38 ms 3988 KiB
test_1587.txt AC 20 ms 3912 KiB
test_1588.txt AC 17 ms 3928 KiB
test_1589.txt AC 31 ms 3968 KiB
test_1590.txt AC 33 ms 4100 KiB
test_1591.txt AC 52 ms 4024 KiB
test_1592.txt AC 37 ms 4108 KiB
test_1593.txt AC 253 ms 4600 KiB
test_1594.txt AC 144 ms 4212 KiB
test_1595.txt AC 40 ms 4004 KiB
test_1596.txt AC 193 ms 4128 KiB
test_1597.txt AC 45 ms 4036 KiB
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test_1599.txt AC 212 ms 4232 KiB
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test_1601.txt AC 16 ms 4008 KiB
test_1602.txt AC 49 ms 3792 KiB
test_1603.txt AC 64 ms 4008 KiB
test_1604.txt AC 114 ms 4072 KiB
test_1605.txt AC 12 ms 3948 KiB
test_1606.txt AC 6 ms 3884 KiB
test_1607.txt AC 238 ms 4292 KiB
test_1608.txt AC 8 ms 3832 KiB
test_1609.txt AC 388 ms 4564 KiB
test_1610.txt AC 18 ms 3896 KiB
test_1611.txt AC 211 ms 4260 KiB
test_1612.txt AC 130 ms 4180 KiB
test_1613.txt AC 27 ms 3972 KiB
test_1614.txt AC 44 ms 4092 KiB
test_1615.txt AC 10 ms 3992 KiB
test_1616.txt AC 41 ms 4000 KiB
test_1617.txt AC 17 ms 3920 KiB
test_1618.txt AC 21 ms 3944 KiB
test_1619.txt AC 20 ms 3912 KiB
test_1620.txt AC 239 ms 4292 KiB
test_1621.txt AC 49 ms 3808 KiB
test_1622.txt AC 57 ms 4016 KiB
test_1623.txt AC 25 ms 3980 KiB
test_1624.txt AC 19 ms 3896 KiB
test_1625.txt AC 130 ms 4284 KiB
test_1626.txt AC 58 ms 4060 KiB
test_1627.txt AC 26 ms 3968 KiB
test_1628.txt AC 55 ms 3812 KiB
test_1629.txt AC 21 ms 3900 KiB
test_1630.txt AC 302 ms 4368 KiB
test_1631.txt AC 100 ms 4080 KiB
test_1632.txt AC 50 ms 4100 KiB
test_1633.txt AC 42 ms 3752 KiB
test_1634.txt AC 28 ms 4052 KiB
test_1635.txt AC 80 ms 4052 KiB
test_1636.txt AC 185 ms 4500 KiB
test_1637.txt AC 94 ms 4080 KiB
test_1638.txt AC 173 ms 4124 KiB
test_1639.txt AC 50 ms 3972 KiB
test_1640.txt AC 305 ms 4408 KiB
test_1641.txt AC 7 ms 3984 KiB
test_1642.txt AC 34 ms 4012 KiB
test_1643.txt AC 360 ms 4640 KiB
test_1644.txt AC 10 ms 3776 KiB
test_1645.txt AC 149 ms 4416 KiB
test_1646.txt AC 179 ms 4324 KiB
test_1647.txt AC 106 ms 3888 KiB
test_1648.txt AC 29 ms 3964 KiB
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test_1650.txt AC 87 ms 4032 KiB
test_1651.txt AC 5 ms 3844 KiB
test_1652.txt AC 98 ms 4016 KiB
test_1653.txt AC 48 ms 4096 KiB
test_1654.txt AC 35 ms 3968 KiB
test_1655.txt AC 13 ms 3728 KiB
test_1656.txt AC 77 ms 3940 KiB
test_1657.txt AC 3 ms 3848 KiB
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test_1659.txt AC 11 ms 3928 KiB
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test_1661.txt AC 93 ms 4080 KiB
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test_1663.txt AC 55 ms 3988 KiB
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test_1665.txt AC 21 ms 3908 KiB
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test_1667.txt AC 12 ms 3932 KiB
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test_1670.txt AC 53 ms 4000 KiB
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test_1673.txt AC 38 ms 4132 KiB
test_1674.txt AC 46 ms 4040 KiB
test_1675.txt AC 23 ms 4012 KiB
test_1676.txt AC 78 ms 4188 KiB
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test_1678.txt AC 4 ms 3860 KiB
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test_1681.txt AC 426 ms 4576 KiB
test_1682.txt AC 474 ms 4644 KiB
test_1683.txt AC 27 ms 4088 KiB
test_1684.txt AC 46 ms 4176 KiB
test_1685.txt AC 95 ms 4112 KiB
test_1686.txt AC 133 ms 4332 KiB
test_1687.txt AC 21 ms 3876 KiB
test_1688.txt AC 19 ms 3908 KiB
test_1689.txt AC 168 ms 4076 KiB
test_1690.txt AC 9 ms 3980 KiB
test_1691.txt AC 59 ms 4008 KiB
test_1692.txt AC 83 ms 4124 KiB
test_1693.txt AC 154 ms 4156 KiB
test_1694.txt AC 20 ms 3920 KiB
test_1695.txt AC 20 ms 3820 KiB
test_1696.txt AC 43 ms 3988 KiB
test_1697.txt AC 5 ms 3856 KiB
test_1698.txt AC 315 ms 4244 KiB
test_1699.txt AC 7 ms 3740 KiB
test_1700.txt AC 113 ms 4192 KiB
test_1701.txt AC 48 ms 3976 KiB
test_1702.txt AC 24 ms 3992 KiB
test_1703.txt AC 13 ms 4012 KiB
test_1704.txt AC 40 ms 4020 KiB
test_1705.txt AC 8 ms 3996 KiB
test_1706.txt AC 44 ms 4020 KiB
test_1707.txt AC 185 ms 4292 KiB
test_1708.txt AC 60 ms 3976 KiB
test_1709.txt AC 39 ms 4040 KiB
test_1710.txt AC 18 ms 3912 KiB
test_1711.txt AC 11 ms 4020 KiB
test_1712.txt AC 69 ms 4004 KiB
test_1713.txt AC 12 ms 3908 KiB
test_1714.txt AC 94 ms 4048 KiB
test_1715.txt AC 49 ms 4092 KiB
test_1716.txt AC 5 ms 3864 KiB
test_1717.txt AC 6 ms 3944 KiB
test_1718.txt AC 131 ms 4108 KiB
test_1719.txt AC 15 ms 3900 KiB
test_1720.txt AC 82 ms 4084 KiB
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test_1722.txt AC 103 ms 3860 KiB
test_1723.txt AC 10 ms 3768 KiB
test_1724.txt AC 162 ms 4184 KiB
test_1725.txt AC 12 ms 3928 KiB
test_1726.txt AC 49 ms 4180 KiB
test_1727.txt AC 13 ms 4016 KiB
test_1728.txt AC 19 ms 3900 KiB
test_1729.txt AC 13 ms 3888 KiB
test_1730.txt AC 5 ms 3888 KiB
test_1731.txt AC 159 ms 4276 KiB
test_1732.txt AC 20 ms 3880 KiB
test_1733.txt AC 9 ms 3880 KiB
test_1734.txt AC 18 ms 3932 KiB
test_1735.txt AC 83 ms 4008 KiB
test_1736.txt AC 12 ms 3688 KiB
test_1737.txt AC 151 ms 4152 KiB
test_1738.txt AC 58 ms 3976 KiB
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test_1740.txt AC 88 ms 4124 KiB
test_1741.txt AC 396 ms 4592 KiB
test_1742.txt AC 72 ms 3960 KiB
test_1743.txt AC 4 ms 3672 KiB
test_1744.txt AC 64 ms 4116 KiB
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test_1746.txt AC 27 ms 3992 KiB
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test_1753.txt AC 35 ms 4124 KiB
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test_1759.txt AC 25 ms 4028 KiB
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test_1768.txt AC 394 ms 4536 KiB
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test_1774.txt AC 5 ms 3932 KiB
test_1775.txt AC 147 ms 4360 KiB
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test_1779.txt AC 20 ms 3920 KiB
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test_1783.txt AC 17 ms 3852 KiB
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test_1785.txt AC 39 ms 3996 KiB
test_1786.txt AC 10 ms 3904 KiB
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test_1788.txt AC 14 ms 4028 KiB
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test_1790.txt AC 21 ms 3904 KiB
test_1791.txt AC 123 ms 4168 KiB
test_1792.txt AC 54 ms 3852 KiB
test_1793.txt AC 84 ms 4028 KiB
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test_1795.txt AC 142 ms 4256 KiB
test_1796.txt AC 59 ms 4012 KiB
test_1797.txt AC 131 ms 4276 KiB
test_1798.txt AC 23 ms 3940 KiB
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test_1800.txt AC 285 ms 4320 KiB
test_1801.txt AC 300 ms 4440 KiB
test_1802.txt AC 86 ms 4012 KiB
test_1803.txt AC 17 ms 3916 KiB
test_1804.txt AC 82 ms 4188 KiB
test_1805.txt AC 408 ms 4480 KiB
test_1806.txt AC 98 ms 4088 KiB
test_1807.txt AC 133 ms 4280 KiB
test_1808.txt AC 7 ms 3832 KiB
test_1809.txt AC 71 ms 4120 KiB
test_1810.txt AC 283 ms 4268 KiB
test_1811.txt AC 91 ms 4148 KiB
test_1812.txt AC 24 ms 3984 KiB
test_1813.txt AC 100 ms 4064 KiB
test_1814.txt AC 104 ms 3892 KiB
test_1815.txt AC 97 ms 4204 KiB
test_1816.txt AC 42 ms 3904 KiB
test_1817.txt AC 10 ms 3856 KiB
test_1818.txt AC 18 ms 3920 KiB
test_1819.txt AC 25 ms 3876 KiB
test_1820.txt AC 15 ms 3940 KiB
test_1821.txt AC 82 ms 3972 KiB
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test_1823.txt AC 13 ms 4004 KiB
test_1824.txt AC 45 ms 3968 KiB
test_1825.txt AC 33 ms 3964 KiB
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test_1828.txt AC 8 ms 3816 KiB
test_1829.txt AC 4 ms 3848 KiB
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test_1831.txt AC 147 ms 4160 KiB
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test_1833.txt AC 12 ms 3880 KiB
test_1834.txt AC 29 ms 3980 KiB
test_1835.txt AC 39 ms 3984 KiB
test_1836.txt AC 131 ms 4128 KiB
test_1837.txt AC 6 ms 3844 KiB
test_1838.txt AC 68 ms 4036 KiB
test_1839.txt AC 12 ms 3936 KiB
test_1840.txt AC 11 ms 3684 KiB
test_1841.txt AC 119 ms 4004 KiB
test_1842.txt AC 69 ms 4024 KiB
test_1843.txt AC 40 ms 4132 KiB
test_1844.txt AC 230 ms 4232 KiB
test_1845.txt AC 9 ms 3876 KiB
test_1846.txt AC 53 ms 4004 KiB
test_1847.txt AC 243 ms 4156 KiB
test_1848.txt AC 38 ms 4028 KiB
test_1849.txt AC 64 ms 3996 KiB
test_1850.txt AC 108 ms 4112 KiB
test_1851.txt AC 21 ms 4076 KiB
test_1852.txt AC 56 ms 4088 KiB
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test_1854.txt AC 135 ms 4288 KiB
test_1855.txt AC 8 ms 3880 KiB
test_1856.txt AC 100 ms 4028 KiB
test_1857.txt AC 60 ms 3912 KiB
test_1858.txt AC 35 ms 3988 KiB
test_1859.txt AC 19 ms 3936 KiB
test_1860.txt AC 297 ms 4576 KiB
test_1861.txt AC 15 ms 3900 KiB
test_1862.txt AC 160 ms 4396 KiB
test_1863.txt AC 10 ms 3880 KiB
test_1864.txt AC 144 ms 4256 KiB
test_1865.txt AC 181 ms 4056 KiB
test_1866.txt AC 50 ms 4024 KiB
test_1867.txt AC 441 ms 4464 KiB
test_1868.txt AC 122 ms 4256 KiB
test_1869.txt AC 14 ms 4032 KiB
test_1870.txt AC 19 ms 3960 KiB
test_1871.txt AC 10 ms 3844 KiB
test_1872.txt AC 72 ms 3836 KiB
test_1873.txt AC 80 ms 4044 KiB
test_1874.txt AC 96 ms 4156 KiB
test_1875.txt AC 38 ms 3968 KiB
test_1876.txt AC 189 ms 4276 KiB
test_1877.txt AC 285 ms 4336 KiB
test_1878.txt AC 106 ms 4128 KiB
test_1879.txt AC 300 ms 4284 KiB
test_1880.txt AC 195 ms 4532 KiB
test_1881.txt AC 190 ms 4324 KiB
test_1882.txt AC 141 ms 4256 KiB
test_1883.txt AC 85 ms 4172 KiB
test_1884.txt AC 19 ms 3900 KiB
test_1885.txt AC 7 ms 4004 KiB
test_1886.txt AC 19 ms 4060 KiB
test_1887.txt AC 69 ms 4104 KiB
test_1888.txt AC 23 ms 4068 KiB
test_1889.txt AC 24 ms 3888 KiB
test_1890.txt AC 52 ms 4008 KiB
test_1891.txt AC 111 ms 4148 KiB
test_1892.txt AC 173 ms 4228 KiB
test_1893.txt AC 17 ms 3940 KiB
test_1894.txt AC 99 ms 4108 KiB
test_1895.txt AC 186 ms 4368 KiB
test_1896.txt AC 26 ms 3984 KiB
test_1897.txt AC 7 ms 3868 KiB
test_1898.txt AC 14 ms 3900 KiB
test_1899.txt AC 144 ms 3928 KiB
test_1900.txt AC 37 ms 3960 KiB
test_1901.txt AC 33 ms 3896 KiB
test_1902.txt AC 174 ms 4160 KiB
test_1903.txt AC 15 ms 3784 KiB
test_1904.txt AC 29 ms 3816 KiB
test_1905.txt AC 43 ms 3984 KiB
test_1906.txt AC 41 ms 3924 KiB
test_1907.txt AC 158 ms 4300 KiB
test_1908.txt AC 95 ms 4272 KiB
test_1909.txt AC 66 ms 4216 KiB
test_1910.txt AC 60 ms 4096 KiB
test_1911.txt AC 57 ms 4008 KiB
test_1912.txt AC 13 ms 3896 KiB
test_1913.txt AC 85 ms 4040 KiB
test_1914.txt AC 102 ms 4100 KiB
test_1915.txt AC 81 ms 4048 KiB
test_1916.txt AC 147 ms 4308 KiB
test_1917.txt AC 71 ms 4000 KiB
test_1918.txt AC 21 ms 4112 KiB
test_1919.txt AC 109 ms 4108 KiB
test_1920.txt AC 11 ms 3900 KiB
test_1921.txt AC 9 ms 3800 KiB
test_1922.txt AC 49 ms 4008 KiB
test_1923.txt AC 18 ms 3904 KiB
test_1924.txt AC 85 ms 4112 KiB
test_1925.txt AC 148 ms 4192 KiB
test_1926.txt AC 8 ms 3908 KiB
test_1927.txt AC 19 ms 4040 KiB
test_1928.txt AC 92 ms 3924 KiB
test_1929.txt AC 21 ms 3880 KiB
test_1930.txt AC 11 ms 3916 KiB
test_1931.txt AC 80 ms 4064 KiB
test_1932.txt AC 9 ms 3864 KiB
test_1933.txt AC 105 ms 4168 KiB
test_1934.txt AC 4 ms 3864 KiB
test_1935.txt AC 74 ms 4056 KiB
test_1936.txt AC 16 ms 3876 KiB
test_1937.txt AC 7 ms 3812 KiB
test_1938.txt AC 53 ms 4096 KiB
test_1939.txt AC 29 ms 4028 KiB
test_1940.txt AC 47 ms 3988 KiB
test_1941.txt AC 146 ms 4076 KiB
test_1942.txt AC 91 ms 4124 KiB
test_1943.txt AC 13 ms 3852 KiB
test_1944.txt AC 17 ms 3940 KiB
test_1945.txt AC 92 ms 4164 KiB
test_1946.txt AC 140 ms 4268 KiB
test_1947.txt AC 26 ms 3996 KiB
test_1948.txt AC 30 ms 3936 KiB
test_1949.txt AC 21 ms 3860 KiB
test_1950.txt AC 227 ms 4204 KiB
test_1951.txt AC 139 ms 4132 KiB
test_1952.txt AC 32 ms 3964 KiB
test_1953.txt AC 7 ms 3828 KiB
test_1954.txt AC 50 ms 4244 KiB
test_1955.txt AC 192 ms 4176 KiB
test_1956.txt AC 33 ms 3976 KiB
test_1957.txt AC 14 ms 3884 KiB
test_1958.txt AC 39 ms 4088 KiB
test_1959.txt AC 91 ms 4100 KiB
test_1960.txt AC 228 ms 4336 KiB
test_1961.txt AC 125 ms 4220 KiB
test_1962.txt AC 19 ms 4048 KiB
test_1963.txt AC 10 ms 3912 KiB
test_1964.txt AC 48 ms 3980 KiB
test_1965.txt AC 281 ms 4664 KiB
test_1966.txt AC 52 ms 4332 KiB
test_1967.txt AC 21 ms 3996 KiB
test_1968.txt AC 15 ms 3988 KiB
test_1969.txt AC 28 ms 3936 KiB
test_1970.txt AC 7 ms 3736 KiB
test_1971.txt AC 43 ms 4100 KiB
test_1972.txt AC 105 ms 4200 KiB
test_1973.txt AC 60 ms 3968 KiB
test_1974.txt AC 33 ms 3928 KiB
test_1975.txt AC 38 ms 4108 KiB
test_1976.txt AC 14 ms 3824 KiB
test_1977.txt AC 5 ms 3820 KiB
test_1978.txt AC 4 ms 3844 KiB
test_1979.txt AC 265 ms 4424 KiB
test_1980.txt AC 225 ms 4288 KiB
test_1981.txt AC 72 ms 4028 KiB
test_1982.txt AC 162 ms 4244 KiB
test_1983.txt AC 73 ms 3936 KiB
test_1984.txt AC 88 ms 4068 KiB
test_1985.txt AC 225 ms 4260 KiB
test_1986.txt AC 33 ms 3964 KiB
test_1987.txt AC 53 ms 4032 KiB
test_1988.txt AC 6 ms 3960 KiB
test_1989.txt AC 80 ms 4008 KiB
test_1990.txt AC 89 ms 4204 KiB
test_1991.txt AC 51 ms 4212 KiB
test_1992.txt AC 7 ms 3868 KiB
test_1993.txt AC 27 ms 3992 KiB
test_1994.txt AC 141 ms 4152 KiB
test_1995.txt AC 258 ms 4232 KiB
test_1996.txt AC 93 ms 4124 KiB
test_1997.txt AC 12 ms 3996 KiB
test_1998.txt AC 7 ms 3796 KiB
test_1999.txt AC 103 ms 4312 KiB