	{"id":21866,"date":"2008-11-04T19:38:00","date_gmt":"2008-11-04T19:38:00","guid":{"rendered":"https:\/\/www.pokerstrategy.com\/zh\/strategy\/1378\/"},"modified":"2026-06-10T06:54:03","modified_gmt":"2026-06-10T06:54:03","slug":"1378","status":"publish","type":"strategy","link":"https:\/\/www.pokerstrategy.com\/zh\/strategy\/weekly-sng\/1378\/","title":{"rendered":"\u6839\u636e\u5bf9\u624bATS(Attempt-to-Steal)\u6570\u636e\u6765\u51b3\u5b9a\u6253\u6cd5"},"content":{"rendered":"<?xml encoding=\"utf-8\" ?><h1>&#26681;&#25454;&#23545;&#25163;ATS(Attempt-to-Steal)&#25968;&#25454;&#26469;&#20915;&#23450;&#25171;&#27861; <\/h1><table border=\"0\" cellpadding=\"0\" cellspacing=\"0\" width=\"100%\">\n<tbody>\n<tr>\n<td style=\"border-bottom: 0px solid #ffffff\"><img decoding=\"async\" src=\"\/\/www.pokerstrategy.com\/download\/psmag\/bilder\/bild_kolumne.jpg\" width=\"100%\"> <\/td>\n<\/tr>\n<tr>\n<td class=\"psMagtablehead1\">&raquo; &#19987;&#39064;&#26639;&#30446;<\/td>\n<\/tr>\n<\/tbody>\n<\/table><p class=\"emoNormal\">\n&nbsp;\n<\/p><h1 style=\"margin-bottom: 6px;padding-bottom: 0pt;color: #d5002d\">&#26681;&#25454;&#23545;&#25163;ATS&#25968;&#25454;&#26469;&#20915;&#23450;&#25171;&#27861;<\/h1><p style=\"margin: 0pt;padding: 0pt 0pt 18px\">\n<i>&#20316;&#32773; Bobbs<\/i>\n<\/p><p class=\"emoNormal\">\n&#25105;&#20204;&#29616;&#22312;&#22788;&#22312;&#30450;&#27880;&#20301;&#32622;&#65292;&#24182;&#19988;&#30693;&#36947;&#23545;&#25163;&#30340;ATS&#25968;&#25454;&#65292;&#20063;&#30693;&#36947;&#23545;&#26041;&#26159;&#19968;&#20010;&#32769;&#25163;&#65292;&#20182;&#22312;Button&#25110;&#32773;Cutoff&#20301;&#32622;&#31532;&#19968;&#20010;&#21152;&#27880;&#12290;&#25105;&#20204;&#21452;&#26041;&#30340;&#31609;&#30721;&#37117;&#26159;11&#21040;18&#20010;&#22823;&#30450;&#12290;\n<\/p><p class=\"emoNormal\">\n&#22240;&#20026;ATS&#25968;&#25454;&#26159;&#24050;&#30693;&#30340;&#65292;&#29616;&#22312;&#35201;&#35797;&#30528;&#20511;&#21161;&#36825;&#20010;&#25968;&#25454;&#26469;&#25351;&#23548;&#25105;&#20204;&#65292;&#22312;&#38754;&#23545;&#23545;&#25163;&#20599;&#30450;&#65292;&#22914;&#20309;&#33719;&#24471;&#26368;&#22823;&#30340;&#26399;&#26395;&#20540;&#12290;&#24456;&#22810;&#26102;&#20505;&#25105;&#20204;&#20250;&#24456;&#26426;&#26800;&#22320;&#65292;&#22312;&#21516;&#26679;&#25317;&#26377;11&#21040;16&#20010;&#22823;&#30450;&#26102;&#65292;&#25105;&#20204;&#20250;&#35201;&#20040;&#20840;&#21387;&#65292;&#35201;&#20040;&#24323;&#29260;&#12290;\n<\/p><p class=\"emoNormal\">\n&#20294;&#36825;&#26679;&#25171;&#32943;&#23450;&#19981;&#26159;&#26368;&#22909;&#30340;&#65292;&#25105;&#20204;&#36824;&#21487;&#20197;&#29992;Stop&amp;Go&#30340;&#26041;&#27861;&#26469;&#29609;&#12290;&#36825;&#37324;&#25105;&#20204;&#21482;&#26159;&#36319;&#27880;&#65292;&#22312;&#19968;&#20010;&#21512;&#36866;&#30340;&#24213;&#29260;&#36827;&#34892;&#20840;&#21387;&#65292;&#26469;&#33719;&#24471;&#26356;&#22823;&#30340;&#24323;&#29260;&#29575;&#12290;&#21542;&#21017;&#65292;&#23545;&#25163;&#24456;&#21487;&#33021;&#22312;&#25105;&#20204;&#20840;&#21387;&#30340;&#26102;&#20505;&#24182;&#19981;&#20250;&#24323;&#29260;&#12290;\n<\/p><p class=\"emoNormal\">\n&#20363;&#22914;&#65306;&#23545;&#26041;&#22312;Button&#20301;&#25345;&#26377;55&#65292;&#32780;&#32763;&#29260;&#21518;&#20986;&#29616;AJT&#12290;&#36825;&#20010;&#26102;&#20505;&#22914;&#26524;&#25105;&#20204;&#20840;&#21387;&#65292;&#23545;&#26041;&#19968;&#23450;&#20250;&#24323;&#29260;&#12290;&#36825;&#23601;&#26159;&#23545;&#26041;&#22312;&#38754;&#23545;&#25105;&#20204;&#32763;&#29260;&#21069;&#20840;&#21387;&#26102;&#20505;&#65292;&#21487;&#33021;&#20250;&#36873;&#25321;&#36319;&#27880;&#65292;&#32780;&#22312;&#25105;&#20204;Stop&amp;Go&#30340;&#25171;&#27861;&#26102;&#65292;&#25918;&#24323;&#20102;&#19968;&#25163;&#27604;&#25105;&#20204;&#26356;&#22909;&#30340;&#29260;&#12290;\n<\/p><p class=\"emoNormal\">\n&#20294;&#26159;Stop&amp;Go&#20063;&#19981;&#26159;&#38754;&#23545;&#25152;&#26377;&#30340;&#20599;&#30450;&#37117;&#26159;&#26368;&#22909;&#30340;&#36873;&#25321;&#12290;&#35201;&#24819;&#26356;&#30830;&#20999;&#22320;&#20102;&#35299;&#65292;&#20160;&#20040;&#26102;&#20505;&#36825;&#26679;&#25171;&#26368;&#22909;&#65292;&#25105;&#20204;&#24517;&#39035;&#23545;&#23545;&#25163;&#30340;ATS&#25968;&#25454;&#36827;&#34892;&#26356;&#32454;&#33268;&#22320;&#20998;&#26512;&#12290;\n<\/p><p class=\"emoNormal\">\n&#25105;&#36873;&#21462;&#20102;&#19968;&#20123;&#23545;&#25163;&#21487;&#33021;&#26377;&#30340;&#25345;&#29260;&#33539;&#22260;&#65292;&#20363;&#22914;&#19968;&#20010;A&#65292;&#19968;&#20010;K&#25110;&#32773;&#19968;&#20010;Q&#65292;&#26469;&#20030;&#20363;&#35828;&#26126;&#12290;<br>\n&#22823;&#22810;&#25968;&#30340;ATS&#25968;&#20540;&#22312;20% - 45%&#20043;&#38388;&#65292;&#36825;&#37324;&#25105;&#20204;&#21462;20&#65292;25&#65292;30&#65292;40&#21644;45&#26469;&#36827;&#34892;&#20998;&#26512;&#12290;(&#25968;&#25454;&#33539;&#22260;&#21442;&#32771;Sklansky-Chubukov-Ranking)\n<\/p><p class=\"emoNormal\">\n&nbsp;\n<\/p><table style=\"border-top: 1px solid #d6002d;border-bottom: 1px solid #d6002d\" border=\"0\" cellspacing=\"0\" width=\"100%\">\n<tbody>\n<tr>\n<td style=\"padding-bottom: 3px;padding-top: 3px\"><b>ATS = 20<\/b> <\/td>\n<\/tr>\n<\/tbody>\n<\/table><p>\n33+, A4o+, A2s+, KQo, KTs+<\/p><p>33-AA = 12*6 &#31181;&#32452;&#21512; <br>\nA4o+ = 10*12 &#31181;&#32452;&#21512;<br>\nA2s+ = 12*4 &#31181;&#32452;&#21512;<br>\nKQo = 12 &#31181;&#32452;&#21512;<br>\nKTs+ = 3*4 &#31181;&#32452;&#21512;<\/p><p>&#32452;&#21512;&#24635;&#21644; = 252<\/p><p>P(&#23545;&#25163; | A) = [P(AA) + P(A4o+) + P(A2s+)]\/&#32452;&#21512;&#24635;&#21644; <br>\nP(&#23545;&#25163; | A) = [6 + 120 + 48]\/252<br>\n<b>P(&#23545;&#25163; | A) = 0.69 = 69%<\/b><\/p><p>P(&#23545;&#25163; | K) = [P(KK) + P(AK) + P(KQo) + P(KTs+)]\/&#32452;&#21512;&#24635;&#21644;&nbsp; <br>\nP(&#23545;&#25163; | K) = [6 + 16 + 12 + 12]\/252 <br>\n<b>P(&#23545;&#25163;<\/b> <b>| K) = 0.182 = 18.2% <\/b><\/p><p>P(&#23545;&#25163; | Q) = [P(QQ) + P(AQ) + P(KQ) ]\/&#32452;&#21512;&#24635;&#21644;&nbsp; <br>\nP(&#23545;&#25163; | Q) = [6 + 16 + 16]\/252<br>\n<b>P(&#23545;&#25163; | Q) = 0.15 = 15%<\/b><\/p><p class=\"emoNormal\">\n&nbsp;\n<\/p><table style=\"border-top: 1px solid #d6002d;border-bottom: 1px solid #d6002d\" border=\"0\" cellspacing=\"0\" width=\"100%\">\n<tbody>\n<tr>\n<td style=\"padding-bottom: 3px;padding-top: 3px\"><b>ATS = 25<\/b> <\/td>\n<\/tr>\n<\/tbody>\n<\/table><p>\n22+, Ax, KTo+, K9s+,QTs+<\/p><p>22-AA = 13*6 &#31181;&#32452;&#21512;<br>\nAx = 12*16 &#31181;&#32452;&#21512;<br>\nKTo+ = 3*12 &#31181;&#32452;&#21512;<br>\nK9s+ = 4*4 &#31181;&#32452;&#21512;<br>\nQTs = 2*4 &#31181;&#32452;&#21512;<\/p><p>&#32452;&#21512;&#24635;&#21644; = 330<\/p><p>P(&#23545;&#25163; | A) = [P(AA) + P(Ax)]\/&#32452;&#21512;&#24635;&#21644;<br>\nP(&#23545;&#25163; | A) = [6 + 192]\/330<br>\nP(&#23545;&#25163; | A) = 198\/330<br>\n<b>P(&#23545;&#25163; | A) = 0.6 = 60%<\/b><\/p><p>P(&#23545;&#25163; | K) = [P(KK) + P(AK) + P(KTo+) + P(K9s+)]\/&#32452;&#21512;&#24635;&#21644;<br>\nP(&#23545;&#25163; | K) = [6 + 16 + 36 + 16]\/330<br>\n<b>P(&#23545;&#25163; | K) = 0.224 = 22.4% <\/b><\/p><p>P(&#23545;&#25163; | Q) = [P(QQ) + P(AQ) + P(KQ) + P(QTs+)]\/&#32452;&#21512;&#24635;&#21644;<br>\nP(&#23545;&#25163; | Q) = [6 + 16 + 16 + 8]\/330<br>\n<b>P(&#23545;&#25163; | Q) = 0.14 = 14%<\/b><\/p><p>&#19968;&#33324;&#26469;&#35828;,&#36825;&#37324;&#23545;&#25163;&#22810;&#25968;&#24773;&#20917;&#25345;&#26377;&#19968;&#24352;A&#12290;&#38754;&#23545;&#25105;&#20204;&#21453;&#21152;&#27880;&#20840;&#21387;&#30340;&#24773;&#20917;&#65292;&#23545;&#26041;&#22522;&#20110;&#25104;&#36133;&#27604;&#30340;&#21407;&#22240;&#20960;&#20046;&#27809;&#26377;&#24323;&#29260;&#29575;&#12290;&#22240;&#20026;&#25105;&#20204;&#30693;&#36947;&#23545;&#26041;&#30340;&#29260;&#38754;&#33539;&#22260;&#65292;&#25152;&#20197;&#25105;&#20204;&#21487;&#20197;&#20973;&#20511;&#36825;&#20123;&#20449;&#24687;&#22312;&#32763;&#29260;&#20043;&#21518;&#26356;&#22909;&#30340;&#32473;&#20104;&#23545;&#26041;&#21453;&#20987;&#12290;<\/p><p><b>&#20363;&#23376;:<\/b><br>\nBU raises 3BB (12 BB)<br>\nSB folds<br>\nHero in BB mit A9o(11 BB)<\/p><p>Hero&#25345;&#26377;A9+&#36825;&#37324;&#21482;&#24212;&#35813;&#36319;&#27880;&#12290;&#22312;&#32763;&#29260;&#20043;&#21518;&#25105;&#20204;&#25353;&#19979;&#38754;&#30340;&#29260;&#38754;&#26469;&#32487;&#32493;&#20998;&#26512;&#65306;<\/p><p><b>Flop A: <\/b>A T 5<\/p><p><b>Flop B: <\/b>Q 9 4<\/p><p>A) Hero checks, Bu bets, Hero raises All-In<br>\n&#36825;&#37324;&#25105;&#20204;&#29609;check\/raise All-In.&#23545;&#26041;&#22823;&#22810;&#25968;&#24773;&#20917;&#25345;&#26377;&#19968;&#24352;A&#21644;&#19968;&#20010;&#27604;&#36739;&#23567;&#30340;&#29260;&#22312;&#36825;&#37324;&#20063;&#19981;&#20250;&#24323;&#29260;&#20102;&#12290;<\/p><p>B) Hero pushes All-In<\/p><p>&#23545;&#26041;&#24456;&#23569;&#36935;&#21040;&#36807;&#36825;&#31181;&#29260;&#38754;&#65292;&#24182;&#19988;&#24456;&#22810;&#26102;&#20505;&#25105;&#20204;&#22312;&#27492;&#26102;&#20250;&#26159;&#33853;&#21518;&#30340;&#65292;&#27604;&#22914;&#23545;&#26041;&#25345;&#26377;22&#25110;&#32773;55&#65292;&#20294;&#26159;&#22312;&#38754;&#23545;&#25105;&#20204;&#20840;&#21387;&#30340;&#26102;&#20505;&#65292;&#20182;&#19968;&#33324;&#20250;&#36873;&#25321;&#24323;&#29260;&#12290;&#36825;&#37324;&#26377;&#26102;&#20063;&#20250;&#20986;&#29616;&#38382;&#39064;&#65292;&#27604;&#22914;&#23545;&#26041;&#26159;&#21542;&#20250;&#36873;&#25321;&#29992;A2&#26469;&#36319;&#27880;&#12290;<\/p><p>&#22312;&#20102;&#35299;&#23545;&#26041;&#36215;&#25163;&#29260;&#33539;&#22260;&#30340;&#26102;&#20505;&#65292;&#25105;&#20204;&#36816;&#29992;Stop&amp;Go&#21487;&#20197;&#24471;&#21040;&#26368;&#22823;&#30340;&#21033;&#28070;&#12290;&#32763;&#29260;&#20043;&#21518;&#26377;A&#65292;&#36825;&#26102;&#25105;&#20204;&#22823;&#22810;&#25968;&#24773;&#20917;&#26159;&#25317;&#26377;&#19968;&#20010;&#26356;&#22909;&#30340;&#36215;&#33050;&#29260;&#12290;&#22914;&#26524;&#32763;&#29260;&#21518;&#27809;&#26377;A&#65292;&#23545;&#26041;&#19968;&#33324;&#20250;&#25918;&#24323;&#24456;&#22810;&#27604;&#25105;&#20204;&#26356;&#22909;&#30340;&#29260;&#12290;<\/p><p>&#36825;&#31181;&#25171;&#27861;&#30340;&#21069;&#25552;&#26159;&#23545;&#26041;&#22312;BU&#20599;&#30450;&#26102;&#29609;&#30340;&#24456;&#32039;&#24182;&#19988;&#38754;&#23545;&#25105;&#20204;&#20840;&#21387;&#20063;&#32771;&#34385;&#22320;&#24456;&#36879;&#24443;&#12290;<\/p><p class=\"emoNormal\">\n&nbsp;\n<\/p><table style=\"border-top: 1px solid #d6002d;border-bottom: 1px solid #d6002d\" border=\"0\" cellspacing=\"0\" width=\"100%\">\n<tbody>\n<tr>\n<td style=\"padding-bottom: 3px;padding-top: 3px\"><b>ATS = 30<\/b> <\/td>\n<\/tr>\n<\/tbody>\n<\/table><p>\n22+, Ax, K8o+, K4s+,QJ, Q9s+, JTs<\/p><p>22-AA = 13*6 &#31181;&#32452;&#21512;<br>\nAx = 12*16 &#31181;&#32452;&#21512;<br>\nK8o+ = 5*12 &#31181;&#32452;&#21512;<br>\nK4s+ = 9*4 &#31181;&#32452;&#21512;<br>\nQJo = 12 &#31181;&#32452;&#21512;<br>\nQ9s+ = 3*4 &#31181;&#32452;&#21512;<br>\nJTs = 4 &#31181;&#32452;&#21512;<\/p><p>&#32452;&#21512;&#24635;&#21644; = 394<\/p><p>P(&#23545;&#25163; | A) = [P(AA) + P(Ax)]\/&#32452;&#21512;&#24635;&#21644;<br>\nP(&#23545;&#25163; | A) = [6 + 192]\/394<br>\nP(&#23545;&#25163; | A) = 198\/394<br>\n<b>P(&#23545;&#25163; | A) = 0.503 = 50,03%<\/b><\/p><p>P(&#23545;&#25163; | K) = [P(KK) + P(AK) + P(K8o+) + P(K4s+)]\/&#32452;&#21512;&#24635;&#21644;<br>\nP(&#23545;&#25163; | K) = [6 + 16 + 60 + 36]\/394<br>\n<b>P(&#23545;&#25163; | K) = 0.299 = 29.94% <\/b><\/p><p>P(&#23545;&#25163; | Q) = [P(QQ) + P(AQ) + P(KQ) + P(QJo) + P(Q9s+))]\/&#32452;&#21512;&#24635;&#21644;<br>\nP(&#23545;&#25163; | Q) = [6 + 16 + 16 + 12 + 12]\/394<br>\n<b>P(&#23545;&#25163; | Q) = 0.157 = 15.7%<\/b><\/p><p><\/p><p class=\"emoNormal\">\n&nbsp;\n<\/p><table style=\"border-top: 1px solid #d6002d;border-bottom: 1px solid #d6002d\" border=\"0\" cellspacing=\"0\" width=\"100%\">\n<tbody>\n<tr>\n<td style=\"padding-bottom: 3px;padding-top: 3px\"><b>ATS = 40<\/b> <\/td>\n<\/tr>\n<\/tbody>\n<\/table><p>\n22+, Ax, K3o+, K2s+,Q9o+, Q5s+, JTs<\/p><p>22-AA = 13*6 &#31181;&#32452;&#21512;<br>\nAx, 12*16 &#31181;&#32452;&#21512;<br>\nK3o+, 10*12 &#31181;&#32452;&#21512;<br>\nK2s+, 11*4 &#31181;&#32452;&#21512;<br>\nQ9o+, 3*12 &#31181;&#32452;&#21512;<br>\nQ5s+, 7*4 &#31181;&#32452;&#21512;<br>\nJTs = 4 &#31181;&#32452;&#21512;<\/p><p>&#32452;&#21512;&#24635;&#21644; = 502<\/p><p>P(&#23545;&#25163; | A) = [P(AA) + P(Ax)]\/&#32452;&#21512;&#24635;&#21644;<br>\nP(&#23545;&#25163; | A) = 198\/502<br>\n<b>P(&#23545;&#25163; | A) = 0.394 = 39.4%<\/b><\/p><p>P(&#23545;&#25163; | K) = [P(KK) + P(AK) + P(K3o+) + P(K2s+)]\/&#32452;&#21512;&#24635;&#21644;<br>\nP(&#23545;&#25163; | K) = [6 + 16 + 120 + 44]\/502<br>\n<b>P(&#23545;&#25163; | K) = 0.371 = 37.1% <\/b><\/p><p>P(&#23545;&#25163; | Q) = [P(QQ) + P(AQ) + P(KQ) + P(Q9o+) + P(Q5s+))]\/&#32452;&#21512;&#24635;&#21644; <br>\nP(&#23545;&#25163; | Q) = [6 + 16 + 16 + 32 + 28]\/502<br>\n<b>P(&#23545;&#25163; | Q) = 0.195 = 19.5%<\/b><\/p><p class=\"emoNormal\">\n&nbsp;\n<\/p><table style=\"border-top: 1px solid #d6002d;border-bottom: 1px solid #d6002d\" border=\"0\" cellspacing=\"0\" width=\"100%\">\n<tbody>\n<tr>\n<td style=\"padding-bottom: 3px;padding-top: 3px\"><b>ATS = 45<\/b> <\/td>\n<\/tr>\n<\/tbody>\n<\/table><p>\n22+, Ax, Kx+,Q7o, Q2s+, J9o+, J7s+, T8s+<\/p><p>22-AA = 13*6 &#31181;&#32452;&#21512;<br>\nAx, 12*16 &#31181;&#32452;&#21512;<br>\nKx, 11*16 &#31181;&#32452;&#21512;<br>\nQ7o+, 5*12 &#31181;&#32452;&#21512;<br>\nQ2s+, 10*4 &#31181;&#32452;&#21512;<br>\nJ9o+, 12*2 &#31181;&#32452;&#21512;<br>\nJ7s+, 4*4 &#31181;&#32452;&#21512;<br>\nT8s+, 2*4 &#31181;&#32452;&#21512;<\/p><p>&#32452;&#21512;&#24635;&#21644; = 594<\/p><p>P(&#23545;&#25163; | A) = [P(AA) + P(Ax)]\/&#32452;&#21512;&#24635;&#21644;<br>\nP(&#23545;&#25163; | A) = [6 + 192]\/498<br>\nP(&#23545;&#25163; | A) = 198\/594<br>\n<b>P(&#23545;&#25163; | A) = 0.33 = 33.3%<\/b><\/p><p>P(&#23545;&#25163; | K) = [P(KK) + P(AK) + P(Kx+)]\/&#32452;&#21512;&#24635;&#21644;<br>\nP(&#23545;&#25163; | K) = [6 + 16 + 176]\/594<br>\n<b>P(&#23545;&#25163; | K) = 0.493 = 49.3% <\/b><\/p><p>P(&#23545;&#25163; | Q) = [P(QQ) + P(AQ) + P(KQ) + P(Q7o+) + P(Q2s+))]\/&#32452;&#21512;&#24635;&#21644;<br>\nP(&#23545;&#25163; | Q) = [6 + 16 + 16 + 60 + 40]\/594<br>\n<b>P(&#23545;&#25163; | Q) = 0.232 = 23.2%<\/b><\/p><p>&#27491;&#22914;&#25105;&#20204;&#25152;&#30475;&#21040;&#30340;&#65292;&#36825;&#37324;&#23545;&#25163;&#25345;&#26377;&#19968;&#24352;A&#30340;&#21487;&#33021;&#24615;&#24050;&#32463;&#22823;&#22823;&#38477;&#20302;&#12290;&#25152;&#20197;&#25105;&#20204;&#22312;&#36825;&#37324;&#32763;&#29260;&#21518;&#24182;&#19981;&#33021;&#30830;&#23450;&#65292;&#23545;&#25163;&#26159;&#21542;&#20987;&#20013;&#29260;&#38754;&#24182;&#19988;&#22810;&#25968;&#24773;&#20917;&#20063;&#19981;&#20250;&#29992;&#19968;&#24352;A&#24102;&#19968;&#24352;&#23567;&#30340;&#36215;&#33050;&#29260;&#36319;&#27880;&#25105;&#20204;&#30340;&#20840;&#21387;&#12290;&#22240;&#27492;&#65292;&#25105;&#20204;&#36825;&#37324;&#26368;&#22909;&#22312;&#32763;&#29260;&#21069;&#23601;&#20840;&#21387;&#65292;&#20197;&#20415;&#23545;&#26041;&#21487;&#20197;&#25918;&#24323;&#36215;&#25163;&#33539;&#22260;&#20013;&#30340;&#19968;&#37096;&#20998;&#29260;&#38754;&#12290;<\/p><p><b>&#27880;&#37322;:<\/b> &#24456;&#22810;&#23545;&#25163;&#30456;&#27604;K2&#26469;&#35828;&#65292;&#26356;&#24773;&#24895;&#29992;&#21516;&#33457;&#36830;&#29260;&#26469;&#36827;&#34892;&#21152;&#27880;&#12290;&#27492;&#26102;&#65292;&#23545;&#26041;&#27809;&#26377;&#25345;&#26377;&#19968;&#24352;A&#30340;&#27010;&#29575;&#20250;&#21457;&#29983;&#21464;&#21270;&#12290;&#20294;&#26159;&#20165;&#20165;&#26159;&#23569;&#25968;&#29609;&#23478;&#20250;&#29992;54s&#26469;&#36319;&#27880;&#25105;&#20204;&#30340;&#20840;&#21387;&#12290;<\/p><p>&#25105;&#20204;&#22312;&#38754;&#23545;ATS&#22312;20&#21644;25&#20043;&#38388;&#25171;&#30340;&#24456;&#32039;&#30340;&#20599;&#30450;&#29609;&#23478;&#26102;&#25152;&#20351;&#29992;&#30340;&#25171;&#27861;&#65292;&#20063;&#21487;&#20197;&#29992;&#26469;&#23545;&#20184;&#19968;&#20123;&#27604;&#36739;&#26494;&#30340;&#20599;&#30450;&#29609;&#23478;&#65292;&#27604;&#22914;&#22312;&#20013;&#20301;ATS&#25968;&#25454;20%-25%&#30340;&#29609;&#23478;&#12290;<\/p><p><\/p><h1 style=\"margin-bottom: 6px;padding-bottom: 0pt;color: #d5002d\">&#24635;&#32467;<\/h1><p>&#36890;&#36807;PT&amp;PA&#25110;&#32773;<a href=\"\/software\/9\/\">PokerStrategy&#22823;&#35937;&#36719;&#20214;<\/a>&#25105;&#20204;&#22312;&#19968;&#20123;&#26102;&#20505;&#21487;&#20197;&#24456;&#22909;&#30340;&#35299;&#35835;&#23545;&#25163;&#65292;&#20197;&#27492;&#65292;&#21487;&#20197;&#22312;&#21512;&#36866;&#30340;&#26102;&#26426;&#20174;&#20248;&#31168;&#29609;&#23478;&#37027;&#37324;&#36186;&#21462;&#26356;&#22810;&#30340;&#31609;&#30721;&#12290; <\/p>\n","protected":false},"excerpt":{"rendered":"<p>\u5bf9\u65b9\u73a9\u5bb6\u7684ATS\uff08Attempt-to-Steal\u5077\u76f2\u4f01\u56fe\uff09\u6570\u636e\u53ef\u4ee5\u544a\u8bc9\u6211\u4eec\u5f88\u91cd\u8981\u7684\u4fe1\u606f\uff0c\u6765\u6307\u5bfc\u6211\u4eec\u5728\u76f2\u6ce8\u4f4d\u7f6e\u5982\u4f55\u9488\u5bf9\u5bf9\u624b\u5077\u76f2\u7ed9\u4e88\u6700\u6709\u6548\u5730\u53cd\u51fb\u3002\u5177\u4f53\u5e94\u8be5\u5982\u4f55\u53bb\u505a\uff0cBobbs\u5728\u4ed6\u7684\u4e13\u9898\u91cc\u9762\u7ed9\u4e86\u6211\u4eec\u8be6\u7ec6\u7684\u89e3\u91ca\u3002<\/p>\n","protected":false},"author":1,"featured_media":0,"template":"","meta":{"_acf_changed":false,"inline_featured_image":false,"_lmt_disableupdate":"","_lmt_disable":""},"strategy_category":[161],"strategy_level":[10],"class_list":["post-21866","strategy","type-strategy","status-publish","hentry","strategy_category-sit-and-goes"],"acf":[],"yoast_head":"<!-- This site is optimized with the Yoast SEO plugin v28.2 - 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