結果
問題 | No.5007 Steiner Space Travel |
ユーザー | 👑 p-adic |
提出日時 | 2022-08-23 02:23:22 |
言語 | C++17 (gcc 12.3.0 + boost 1.83.0) |
結果 |
WA
|
実行時間 | - |
コード長 | 14,421 bytes |
コンパイル時間 | 1,786 ms |
実行使用メモリ | 12,220 KB |
スコア | 0 |
最終ジャッジ日時 | 2022-08-23 02:23:55 |
合計ジャッジ時間 | 26,701 ms |
ジャッジサーバーID (参考情報) |
judge15 / judge12 |
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テストケース
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testcase_00 | WA | - |
testcase_01 | WA | - |
testcase_02 | WA | - |
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testcase_29 | WA | - |
コンパイルメッセージ
main.cpp: 関数 ‘int main()’ 内: main.cpp:10:78: 警告: ‘num_start’ はこの関数内初期化されずに使用されるかもしれません [-Wmaybe-uninitialized] 10 | #define FOR_LL( VAR , INITIAL , FINAL_PLUS_ONE ) for( ll VAR = INITIAL ; VAR < FINAL_PLUS_ONE ; VAR ++ ) | ^ main.cpp:416:6: 備考: ‘num_start’ はここで定義されています 416 | ll num_start; | ^~~~~~~~~ main.cpp:412:43: 警告: ‘k_start’ はこの関数内初期化されずに使用されるかもしれません [-Wmaybe-uninitialized] 412 | ll& near_k_start_0 = near[PATH_min[k0]][PATH_min_start_1][1]; | ^~~~~~~~~~~~~~~~ main.cpp:469:30: 警告: ‘s_min’ はこの関数内初期化されずに使用されるかもしれません [-Wmaybe-uninitialized] 469 | while( m_size[PATH_min[k2]] == 0 ){ | ~~~~~~~~~~~^ main.cpp:10:78: 警告: ‘path_length_00’ はこの関数内初期化されずに使用されるかもしれません [-Wmaybe-uninitialized] 10 | #define FOR_LL( VAR , INITIAL , FINAL_PLUS_ONE ) for( ll VAR = INITIAL ; VAR < FINAL_PLUS_ONE ; VAR ++ ) | ^ main.cpp:244:8: 備考: ‘path_length_00’ はここで定義されています 244 | ll path_length_00; | ^~~~~~~~~~~~~~ main.cpp:261:11: 警告: ‘path_E_00’ はこの関数内初期化されずに使用されるかもしれません [-Wmaybe-uninitialized] 261 | if( computed_path_E_00 ? path_E_00 > path_E_current : true ){ | ^~ main.cpp:98:24: 警告: ‘m_kj_min’ はこの関数内初期化されずに使用されるかもしれません [-Wmaybe-uninitialized] 98 | near_kk[1] = m_kj_min; \ | ^ main.cpp:83:14: 備
ソースコード
#include<bits/stdc++.h> using namespace std; using uint = unsigned int; using ll = long long; #define CIN( LL , A ) LL A; cin >> A #define GETLINE( A ) string A; getline( cin , A ) #define GETLINE_SEPARATE( A , SEPARATOR ) string A; getline( cin , A , SEPARATOR ) #define FOR_LL( VAR , INITIAL , FINAL_PLUS_ONE ) for( ll VAR = INITIAL ; VAR < FINAL_PLUS_ONE ; VAR ++ ) #define FOR_ITR( ARRAY , ITR , END ) for( auto ITR = ARRAY .begin() , END = ARRAY .end() ; ITR != END ; ITR ++ ) #define REPEAT( HOW_MANY_TIMES ) FOR_LL( VARIABLE_FOR_REPEAT , 0 , HOW_MANY_TIMES ) #define RETURN( ANSWER ) cout << ( ANSWER ) << endl; return 0 #define DOUBLE( PRECISION , ANSWER ) cout << fixed << setprecision( PRECISION ) << ( ANSWER ) << endl; return 0 #define MIN( A , B ) A < B ? A : B; #define MAX( A , B ) A < B ? B : A; template <typename T> inline T Distance( const T& a , const T& b ){ return a < b ? b - a : a - b; } #define SetAB( x , y ) \ \ a[num] = x; \ b[num] = y; \ ll p_num = ( x / W ) + ( y / H ) * Px; \ p[num] = p_num; \ ll& m_size_p_num = m_size[p_num]; \ m[p_num][m_size_p_num] = num; \ m_size_p_num++; \ \ #define SetNear \ \ P_valid = 0; \ FOR_LL( k , 0 , P ){ \ if( m_size[k] > 0 ){ \ k_valid[P_valid] = k; \ P_valid++; \ } \ } \ bool setting = true; \ while( setting ){ \ FOR_LL( k , 0 , P_valid ){ \ ll& k0 = k_valid[k]; \ ll (&m_k)[NM] = m[k0]; \ ll& m_size_k = m_size[k0]; \ ll (&near_k)[P][2] = near[k0]; \ ll (&E_min_k)[P] = E_min[k0]; \ FOR_LL( h , 0 , k ){ \ ll& k1 = k_valid[h]; \ ll (&m_h)[NM] = m[k1]; \ ll& m_size_h = m_size[k1]; \ ll (&near_kh)[2] = near_k[k1]; \ ll& E_min_kh = E_min_k[k1]; \ E_min_kh = 50000025; \ FOR_LL( i , 0 , m_size_k ){ \ ll& m_ki = m_k[i]; \ ll (&Ei)[NM] = E[m_ki]; \ FOR_LL( j , 0 , m_size_h ){ \ ll& m_hj = m_h[j]; \ ll& Eij = Ei[m_hj]; \ if( Eij < E_min_kh ){ \ E_min_kh = E_min[k1][k0] = Eij; \ ll (&near_hk)[2] = near[k1][k0]; \ near_kh[0] = near_hk[1] = m_ki; \ near_kh[1] = near_hk[0] = m_hj; \ } \ } \ } \ } \ ll (&near_kk)[2] = near_k[k0]; \ if( m_size_k == 1 ){ \ near_kk[0] = near_kk[1] = m_k[0]; \ } else if( m_size_k > 1 ){ \ ll& E_min_max_kk = E_min_k[k0]; \ E_min_max_kk = -1; \ FOR_LL( i , 0 , m_size_k ){ \ ll& m_ki = m_k[i]; \ ll (&Ei)[NM] = E[m_ki]; \ ll E_min_kk = 50000025; \ ll m_ki_min; \ ll m_kj_min; \ FOR_LL( j , 0 , m_size_k ){ \ if( j != i ){ \ ll& m_kj = m_k[j]; \ ll& Eij = Ei[m_kj]; \ if( Eij < E_min_kk ){ \ E_min_kk = Eij; \ m_ki_min = m_ki; \ m_kj_min = m_kj; \ } \ } \ } \ if( E_min_kk > E_min_max_kk ){ \ E_min_max_kk = E_min_kk; \ near_kk[0] = m_ki_min; \ near_kk[1] = m_kj_min; \ } \ } \ } \ } \ setting = false; \ FOR_LL( k , 0 , P_valid ){ \ ll& k0 = k_valid[k]; \ ll& m_size_k = m_size[k0]; \ if( m_size_k > 2 ){ \ ll (&near_k)[P][2] = near[k0]; \ FOR_LL( h , 0 , P_valid ){ \ if( h != k ){ \ ll& k1 = k_valid[h]; \ ll& m_size_h = m_size[k1]; \ if( m_size_h + 1 < m_size_k ){ \ ll (&near_kh)[2] = near_k[k1]; \ ll& near_kh0 = near_kh[0]; \ ll& near_kh1 = near_kh[1]; \ if( D[near_kh0][near_kh1] < 1000000 / P_valid ){ \ ll& p_k0 = p[near_kh0]; \ if( p_k0 == k0 ){ \ p_k0 = k1; \ ll (&m_ki)[NM] = m[k0]; \ FOR_LL( h , 0 , m_size_k ){ \ if( m_ki[h] == near_kh0 ){ \ FOR_LL( r , h + 1 , m_size_k ){ \ m_ki[r - 1] = m_ki[r]; \ } \ h = m_size_k; \ } \ } \ m[k1][m_size_h] = near_kh0; \ m_size_k--; \ m_size_h++; \ setting = true; \ if( m_size_k <= NM / P + 1 ){ \ h = P_valid; \ } \ } \ } \ } \ } \ } \ } \ } \ } \ \ template <ll NM , ll path_lim> void GeneratePath( ll& f , ll (&path)[path_lim] , const ll& length , const ll (&m_k)[NM] , const ll& m_size_k , const ll& i_start , const ll& i_finish ); int main() { constexpr const ll N = 100; constexpr const ll M = 8; constexpr const ll Px = 5; constexpr const ll Py = 4; constexpr const ll W = ( 1000 / Px ) + 1; constexpr const ll H = ( 1000 / Py ) + 1; constexpr const ll P = Px * Py; constexpr const ll NM = N + M; constexpr const ll path_lim = 100; constexpr const ll f_lim = 10000; CIN( ll , N_dummy ); CIN( ll , M_dummy ); ll a[NM]; ll b[NM]; ll p[NM]; ll m[P][NM]; ll m_size[P] = {}; FOR_LL( num , 0 , N ){ CIN( ll , a_num ); CIN( ll , b_num ); SetAB( a_num , b_num ); } ll D[NM][NM]; ll E[NM][NM]; FOR_LL( i , 0 , N ){ ll (&Di)[NM] = D[i]; ll (&Ei)[NM] = E[i]; FOR_LL( j , 0 , i ){ ll dx = a[i] - a[j]; ll dy = b[i] - b[j]; ll Dij = dx * dx + dy * dy; Di[j] = D[j][i] = Dij; Ei[j] = E[j][i] = Dij * 25; } } ll E_min[P][P]; ll near[P][P][2]; ll P_valid; ll k_valid[P]; SetNear; FOR_LL( num , N , NM ){ ll E_min_min_max = 0; ll k_max; ll h_max; FOR_LL( k , 0 , P_valid ){ ll& k0 = k_valid[k]; if( m_size[k0] > 0 ){ ll (&E_min_k)[P] = E_min[k0]; ll E_min_min_k = 50000025; ll h_k; FOR_LL( h , 0 , P_valid ){ ll& k1 = k_valid[h]; if( m_size[k1] > 0 ){ ll& E_min_kh = E_min_k[k1]; if( E_min_min_k > E_min_kh ){ E_min_min_k = E_min_kh; h_k = k1; } } } if( E_min_min_max < E_min_min_k ){ E_min_min_max = E_min_min_k; k_max = k0; h_max = h_k; } } } ll (&near_kh)[2] = near[k_max][h_max]; ll& i_min = near_kh[0]; ll& j_min = near_kh[1]; ll x_min = ( a[i_min] + a[j_min] ) / 2; ll y_min = ( b[i_min] + b[j_min] ) / 2; cout << x_min << " " << y_min << endl; SetAB( x_min , y_min ); ll (&D_num)[NM] = D[num]; ll (&E_num)[NM] = E[num]; FOR_LL( j , 0 , num ){ ll dx = x_min - a[j]; ll dy = y_min - b[j]; ll D_numj = dx * dx + dy * dy; D_num[j] = D[j][num] = D_numj; E_num[j] = E[j][num] = D_numj * ( j < N ? 5 : 1 ); } SetNear; } if( P_valid == 1 ){ ll& k0 = k_valid[0]; ll (&m_k)[NM] = m[k0]; ll& m_size_k = m_size[k0]; ll length_lim = min( m_size_k + 3 , m_size_k * 2 ); ll path_00[path_lim]; ll path_length_00; ll path_E_00; bool computed_path_E_00 = false; FOR_LL( length , m_size_k , length_lim ){ FOR_LL( f , 0 , f_lim ){ ll f_copy = f; ll path_current[path_lim]; GeneratePath<NM,path_lim>( f_copy , path_current , length , m_k , m_size_k , 0 , 0 ); if( f_copy > m_size_k ){ f = f_lim; } else { ll path_E_current = 0; FOR_LL( i , 1 , length ){ ll& m_ki = path_current[i];; ll& m_kj = path_current[i - 1]; path_E_current += E[m_ki][m_kj]; } if( computed_path_E_00 ? path_E_00 > path_E_current : true ){ path_E_00 = path_E_current; FOR_LL( i , 0 , length ){ path_00[i] = path_current[i]; } path_length_00 = length; if( ! computed_path_E_00 ){ computed_path_E_00 = true; } } } } } ll& V = path_length_00; cout << V << endl; FOR_LL( num , 0 , V ){ ll& i = path_00[num]; if( i < N ){ cout << 1 << " " << i << endl; } else { cout << 2 << " " << i - N << endl; } } return 0; } ll path[NM][NM][path_lim]; ll path_length[NM][NM]; ll path_E[NM][NM]; bool computed_path_E[NM][NM] = {}; FOR_LL( k , 0 , P_valid ){ ll& k0 = k_valid[k]; ll (&m_k)[NM] = m[k0]; ll& m_size_k = m_size[k0]; ll length_lim = min( m_size_k + 3 , m_size_k * 2 ); if( m_size_k == 1 ){ ll& m_ki = m_k[0]; path[m_ki][m_ki][0] = m_ki; path_length[m_ki][m_ki] = 1; path_E[m_ki][m_ki] = 0; computed_path_E[0][0] = true; } else if( m_size_k > 1 ){ FOR_LL( h0 , 0 , P_valid ){ if( h0 != k ){ ll& k1 = k_valid[h0]; ll& i_start = near[k1][k0][1]; bool (&computed_path_E_i)[NM] = computed_path_E[i_start]; FOR_LL( h1 , 0 , P_valid ){ if( h1 != k && h1 != h0 ){ ll& k2 = k_valid[h1]; ll& i_finish = near[k0][k2][0]; bool& computed_path_E_ij = computed_path_E_i[i_finish]; if( ! computed_path_E_ij ){ FOR_LL( length , m_size_k , length_lim ){ FOR_LL( f , 0 , f_lim ){ ll f_copy = f; ll path_current[path_lim]; GeneratePath<NM,path_lim>( f_copy , path_current , length , m_k , m_size_k , i_start , i_finish ); if( f_copy > m_size_k ){ f = f_lim; } else { ll path_E_current = 0; FOR_LL( i , 1 , length ){ ll& m_ki = m_k[path_current[i]]; ll& m_kj = m_k[path_current[i - 1]]; path_E_current += E[m_ki][m_kj]; } ll& path_E_ij = path_E[i_start][i_finish]; if( computed_path_E_ij ? path_E_ij > path_E_current : true ){ path_E_ij = path_E[i_finish][i_start] = path_E_current; ll (&path_ij)[path_lim] = path[i_start][i_finish]; ll (&path_ji)[path_lim] = path[i_finish][i_start]; FOR_LL( i , 0 , length ){ path_ij[i] = path_current[i]; path_ji[i] = path_current[length - 1 - i]; } path_length[i_start][i_finish] = path_length[i_finish][i_start] = length; if( ! computed_path_E_ij ){ computed_path_E_ij = computed_path_E[i_finish][i_start] = true; } } } } } } } } } } } } ll PATH[4][P] = { { 0 , 1 , 2 , 3 , 4 , 9 , 8 , 7 , 6 , 11 , 12 , 13 , 14 , 19 , 18 , 17 , 16 , 15 , 10 , 5 } , { 0 , 1 , 2 , 3 , 4 , 9 , 8 , 7 , 12 , 13 , 14 , 19 , 18 , 17 , 16 , 15 , 10 , 11 , 6 , 5 } , { 0 , 1 , 2 , 3 , 4 , 9 , 8 , 13 , 14 , 19 , 18 , 17 , 16 , 15 , 10 , 11 , 12 , 7 , 6 , 5 } , { 0 , 1 , 2 , 3 , 4 , 9 , 14 , 19 , 18 , 17 , 16 , 15 , 10 , 11 , 12 , 13 , 8 , 7 , 6 , 5 } }; ll E_sum_min = 50000025 * P * 2; ll s_min; ll k0; ll k1; ll k2; FOR_LL( s , 0 , 4 ){ ll (&PATH_s)[P] = PATH[s]; ll E_sum = 0; k0 = 0; while( m_size[PATH_s[k0]] == 0 ){ k0++; } k1 = k0 + 1; while( m_size[PATH_s[k1]] == 0 ){ k1++; } k2 = ( k1 + 1 ) % P; while( m_size[PATH_s[k2]] == 0 ){ k2 = ( k2 + 1 ) % P; } FOR_LL( k , 0 , P_valid ){ ll& PATH_s_1 = PATH_s[k1]; E_sum += E_min[PATH_s[k0]][PATH_s_1] + path_E[near[PATH_s[k0]][PATH_s_1][1]][near[PATH_s_1][PATH_s[k2]][0]]; k0 = k1; k1 = k2; k2 = ( k2 + 1 ) % P; while( m_size[PATH_s[k2]] == 0 ){ k2 = ( k2 + 1 ) % P; } } if( E_sum_min > E_sum ){ E_sum_min = E_sum; s_min = s; } } ll (&PATH_min)[P] = PATH[s_min]; ll& p0 = p[0]; ll k_start; FOR_LL( k , 0 , P ){ if( PATH_min[k] == p0 ){ k_start = k; } } ll P_valid_minus = P_valid - 1; k0 = ( k_start + P_valid_minus ) % P; while( m_size[PATH_min[k0]] == 0 ){ k0 = ( k0 + P_valid_minus ) % P; } k1 = k_start; k2 = ( k1 + 1 ) % P; while( m_size[PATH_min[k2]] == 0 ){ k2 = ( k2 + 1 ) % P; } ll& PATH_min_start_1 = PATH_min[k1]; ll& near_k_start_0 = near[PATH_min[k0]][PATH_min_start_1][1]; ll& near_k_start_1 = near[PATH_min_start_1][PATH_min[k2]][0]; ll (&path_k_start)[path_lim] = path[near_k_start_0][near_k_start_1]; ll& path_length_k_start = path_length[near_k_start_0][near_k_start_1]; ll num_start; FOR_LL( num , 0 , path_length_k_start ){ if( path_k_start[num] == 0 ){ num_start = num; num = path_length_k_start; } } ll V = 1; FOR_LL( k , 0 , P_valid ){ ll& PATH_min_1 = PATH_min[k1]; V += path_length[near[PATH_min[k0]][PATH_min_1][1]][near[PATH_min_1][PATH_min[k2]][0]]; k0 = k1; k1 = k2; k2 = ( k2 + 1 ) % P ; while( m_size[PATH_min[k2]] == 0 ){ k2 = ( k2 + 1 ) % P; } } cout << V << endl; FOR_LL( num , num_start , path_length_k_start ){ ll& i = path_k_start[num]; if( i < N ){ cout << 1 << " " << i + 1 << endl; } else { cout << 2 << " " << i - N + 1 << endl; } } k0 = k_start; k1 = ( k0 + 1 ) % P; while( m_size[PATH_min[k1]] == 0 ){ k1 = ( k1 + 1 ) % P; } k2 = ( k1 + 1 ) % P; while( m_size[PATH_min[k2]] == 0 ){ k2 = ( k2 + 1 ) % P; } REPEAT( P_valid_minus ){ ll& PATH_min_1 = PATH_min[k1]; ll& near_k_0 = near[PATH_min[k0]][PATH_min_1][1]; ll& near_k_1 = near[PATH_min_1][PATH_min[k2]][0]; ll (&path_k)[path_lim] = path[near_k_0][near_k_1]; ll& path_length_k = path_length[near_k_0][near_k_1]; FOR_LL( num , 0 , path_length_k ){ ll& i = path_k[num]; if( i < N ){ cout << 1 << " " << i + 1 << endl; } else { cout << 2 << " " << i - N + 1 << endl; } } k0 = k1; k1 = k2; k2 = ( k2 + 1 ) % P; while( m_size[PATH_min[k2]] == 0 ){ k2 = ( k2 + 1 ) % P; } } FOR_LL( num , 0 , num_start ){ ll& i = path_k_start[num]; if( i < N ){ cout << 1 << " " << i + 1 << endl; } else { cout << 2 << " " << i - N + 1 << endl; } } cout << 1 << " " << 1 << endl; return 0; } template <ll NM , ll path_lim> void GeneratePath( ll& f , ll (&path)[path_lim] , const ll& length , const ll (&m_k)[NM] , const ll& m_size_k , const ll& i_start , const ll& i_finish ) { ll d = length - m_size_k; ll r = 1; ll c; bool insert_num[path_lim] = {}; FOR_LL( i , 0 , d ){ c = length - ( r + 1 ) - ( d - i ) + 1; r += f % c; insert_num[r] = true; f /= c; } ll length_minus = length - 1; bool used[path_lim] = {}; path[0] = i_start; path[length_minus] = i_finish; used[i_start] = used[i_finish] = true; c = m_size_k; FOR_LL( i , 1 , length_minus ){ if( insert_num[i] ){ path[i] = m_k[f % m_size_k]; f /= m_size_k; } else { ll r = f % c; f /= c; r++; FOR_LL( j , 0 , r ){ if( used[j] ){ r++; } } r--; path[i] = m_k[r]; used[r] = true; c--; } } return; }