等级分第一人的误判
———观郑一泓先和王天一有感
2022年全国象棋男子甲级联赛第1轮,
厦门象屿队郑一泓特大执先手对阵杭州环境集团队王天一特大。
郑一泓,1975年生,福建厦门人,等级分2496。
王天一,1989年生,北京人,就职于中国棋院杭州分院,等级分2751。
有媒体爆料,最后一着,王天一特大走出惊天漏着。
棋谚云:一着不慎,满盘皆输。又是最后一着,又是惊天漏着,想必应是回天乏力,输棋无疑。
结果却是红方超时负,王天一特大也有靠运气取胜的时候。
王天一特大第28回合走出的惊天漏着是车6进2(图28黑),接下来,红方有一连串兑子手段,化解黑方攻势,可以多子获胜。
![](data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAANgAAAEmCAYAAAAAz14wAAAgAElEQVR4Ae1ai5ZcK66b///pe+N0NKM4NhgQ1bW7vNciBj+EEDid5Jz//F9/rUArcE2B/1xDbuBWoBX4v26wfgStwEUFusEuitvQrUA3WL+BVuCiAt1gF8Vt6FagG6zfQCtwUYFusIviNnQr0A3Wb6AVuKhAN9hFcRu6FegG6zfQClxUoBvsorgN3Qp0g73wDfznP//5v9lQ0rG9+vteBfoGXqi/f/CztYIa78FzBXZjzBXoBptrJMvAA5/ZnQ0Nszp28LtmT4FusD3dtqrQWFbMzQAwjsO3a5VYuxy67tc9twivU4CbKpur2ET4KuzGqSvQDVbXSp5586eMx/Zr+WEaMFSgGyyU5Y4z+qnifaqdfUP5tWqfxhkr0A021udq9Najj3Aj39XDNfhvBbrBXvQQ7IFXxymlqJki3+k+XT9XoBtsrpEsA48c1oCz+e6mjMcYmZ9zeq5XoBtMr2mI6B84r7N5CJQ4DYNxLA0+708g2n1BgW6wC6I2ZCsABbrBoETbVuCCAt1gF0RtyFYACnSDQYm2rcAFBbrBLojakK0AFOgGgxJtW4ELCkgbTP3Pwbf+mfkWLt/PTS2U2De0YEzMWZuTOfDMqr4bmOAmYwmSAD61XkC/3sX3OH69i8t1hqnGVeMZX4/p13ym3bkS02P59Q5Hj+HXO5hcI2kwkILlDVTzW9hqXODBKs6vxGI+t3Bv7eH5+jXvW517DL+u4mR5kgYDuJoccM2qsQ1Pjck8ldjgCsu6nMyBB3uCFdUarvoDVxW2x/HrU/5SBdTkcLhbuIavxGYsnuMcKqvC9jh+fcr3Np4K33B4nJ6b69++wXBwJq2cqy7JOIErWyVXYKk4exy/xn47VomF/T2mXyPvxKox37rB1Ic14T2mX59cDtcqcT2WX/O+K3OP49crWD5XiQVsj+nXyFuxHsOvV7Ci3LdtMDuoH9EBdnyMu1NfqZFfFOlR2b+ac0sL9flxHuar2oMxsY/KShtMRapxWoGfokA32E+5yT7HWyrQDfaW19KkfooCH9lg/Gdunp9eKmPxvHHv/DfHU11fUf9RDcaPfjRfFX6ExbHG/bxG+5gG44demVeboYLFOY37WU32EQ3GD3xlPmuGFSzObdzPabIf32D8sHkePXKOYx7lmQ/xzM5yVnA9ll8zhxVcX8drP1/FjfI9pq1/+vfjT5hdKvvtknnN8+wBcE40H2FafvZVsKJa1EUx8yGe2VnOCq7H8mvmkOH+FH9+0z/ghHyRNq9+szofj9a2V+Rnn+fDMZsDA5Z9yOUY+34X//kF/pGNcHw+Y0b5Pp6tZ7hZ3RP99Vc3OJ0X7N3XdhRw5Ln5/Bp5q1aJA6zMrnKL8oEdxVZ9jMVzw/HrVexX5f8mKvhF1mACLnKI7DJmG/k6nz+L+3xecy37bc4xnkexyIcai/EHPyzHZnPUmPUfx3ju8/yacyNcn//qtZLTv6ptnAaEvHDvvLZjRrzhP+WuwplxVO2jwoFuwIP1fqzfzYKvWcUnbzAFKY9hl7DzRZcHHGBG1tehBtbHo7XlRn72AQ+WY5gjNrPIN+s/jmVzq8li8FdwkWM19kUWeLCoqVpgVvOrecCFrdaN8v69jVF2EgMh2CRt272La3XZMDIed5TL5LM89gOffX7OmFE+fLBWz/NoDd/vxD+/+H2jtcfNcqq4wKvkc05lHp2xUjfLAS7sLL8S/9ENZgL4hwJRIGJkuQb53nJONLf8yA+fx8MacbYei9c8t5rsY7xo7nF8ThUXeeASWcZG/ooF5kpNJRe4sJWaWU5+I7NKioMQLIUk0xNcq42GEYPfz6O1+fhDbWYtN4uZP/uiGo/Fa56v4vJeHodjO7iM5+fR2nzVb8SnihHlARc2yln15Te9gARCsAulpdRTXKv3GNEaebAzcsjzWFkd8rM4/MiDNT/msMjlGPuiOWrNVj7kz3KjPL8HctjOcLO4x87yVv3AhV2tj/JrSkeV5AMhWApJpgpcw1gZVeIrmCvnaNz8BlZ0zFH+jQAX9t+Mdc/HNJhJU320qzI27pdit3Tw96FsAMYGLizHducf1WAQKXsIiO/axv1S7pYOuBdlAwDTLHBhObY7/8gGg1hKIYFptoJbyWHMKu5OzQ4Xv0+0fiquknc3WPQyDn3VC6rmgc6t/FVc8JnZp+IqeXeDzV7JRnzlgp6WuyLHytneCVfJuxts5WaLuasXVM1X5+E4VVzkV+1TcZW8u8Gqr2Uhb+eCKjWqHH+UCq6vqayfiqvk3Q1WeSmLObsXNKs7jWfHmOFmdTP/U3GVvLvBZq9kI35yQaPa3djsCCPcWe0o/lRcJe9usNEL2YydXlBWv+qv0s9wq/VZ3lNxlby7wbLXceBXXFCEUfWtUo9wVzGi/KfiKnl3g0Uv49CnuiCPM1vv0va4uzi+7qm4St7dYP5VCNbSC6L/851xeX5KWYnFXJ6Kq+TdDcYvQjRXXpBRAp63Irr/xVfhAQd8sVbZ27hK/G4w1a0TjvKCAGuYGPCp7A2+xu2puEre8gbDI2j7v4ZoLZ6jhfo3BnmDqX5XZRzl7yhPxeUm5TMo5q3vl4rQAVairQTkz1/ElcSY16fj4vzeskYnc+CeYES1T8VV8u6fYNHLOPRJL6j/FfGf21Dqy+DAheXY7rwbbFe5QZ3qgjzObD2gNAx53GHyQvCpuEre3WALD6aaqrigCKPqq/JEXoSL2Il9Kq6SdzfYyQtKak8vKKtf9Sf0/nFnuP8kLjqeiqvk3Q22+Ggq6ScXNKrdjc04j3BntaP4U3GVvLvBRi9kM7Z7QbO603h2nBluVjfzPxVXybsbbPZKNuI7F1SpUeX4I1VwfU1l/VRcJe9usMpLWcxZvaBqvjoPx6riIr9qn4qr5N0NVn0tC3krF/S03AUZ+v9F/CVWN9jKiynmVpummodtb+Wv4oLPzD4VV8m7G2z2SjbilQuq5Pitb9Xs4Hpu0fqpuEre3WDRyzj0zS5oFs+2v1W3i5vxhP+puEre3WB4DUI7uqBRbEbhVu0J7ojzU3GVvLvBRi9kM5ZdUOavbnOr/hQ34/9UXCXvt24wHNTb7EJX/cBdrZvlR7iRb4bj47cwFLieq63VuMDzNtp7x3cDtxts5yYmNbgopPk1/Kv2Fo4K159HjQs8b/2+u+sbuN1gu7cxqMNFWQrPByWl0C0sJS4fRI0LPG95z5P5Ddy3azA7JA8TjA/uYwpBTzCiWuYbxXd9wN2t93XAg/Xx07UC1zB4GCfgsh++E87AgD3BQu3bNRiIsVUe+FW4NzjfwryBazo/FVfJW95gRq5Ha/DUN6D+jUHeYPwTQjVX/o7CnBr3S43W4W8dlHq8XYPZ4XjY0XFg9sP3Jc3erwqMaOfG/VJFoYNh8DBk4LIfvug+qj5gwFbrRnlv12BMFgf1lnNO5sA9wYhqG/dLFbUOwPM2uoMd3w3cbrCdm5jU4KImacvhT8fF+b1dFjIpuIHbDZaIfeLGRZ1gRLWfjovzextpteO7gfvWDQaRcHCsVbZxv5RsHf7WQalHN5iqWwlHeUEE+9+/3LNPMW++XypCB1iJthKQX//SY5+SGPNq3C81WofX6KDUuX+CcSeL5soLYkqN2w3G70E274f1moclu7A/QE+9NyXv/gmmflW/8JQXxPQa90uN2zoo8bvB+AWL5soLYkqN2w3G70E2//SHZeePhkrg1veevv0TTPVKCUf1YKOminy09dZUxddv/u64kZaRz59rZd0NtqJWMVfxsKKLHvmK1MI0Bd8I+J1xR1pGseh8FV83WEWlxZzThxVdcMW3SPO/6ad8/wvkJu+KW9EyynHHKy2vNJha2Ft4wIUtKVZIOsGz2tGw7WfxAsW/Uk74/gX0ZwE8b6PcHR9wd2utPhuGmcV29u0G+yPozmVlNTsXASx/ufCPLNeM8rLYCd8IE3jeRrk7PuDu1lo9RgUDuTv7doP9UnhHuNHF7OLxRfq57cc+v/axET8fs1rlBzxvVXsAdxXP6rJhWBzzax+r7i1R1jYHIdhdQhFx4Eexqo/5AI8tx6uYWR5ws3jmZw5+bjXs82sfy/aI/FZ7+vH+wGPLccVeOxjMwc8Nj31+7WPV/c+V/UMMhKobr+TZ4W5874bLl8hzOzu4RpZzEV/Ra6emgv9uuF4nrG/qK3m5EBKE2+Z/FFnVBpePutkaeW1rdzDT08dN15VvLTtBxqawSdq2+1Nw7ZyzYSJWclbEbn3/p7ta3ysN5h/AymVHuYoHEHECbhSLeFR9wK3mI++EB9cCr2p3+TI+7w88thznup05cFdrmcMqBteu7HutwVZIzHJXxajiARd2VleNn+BZ7WgYh1m8yhN5J3yBwRZ43nLOyRy4OxhWOxqGOYuv7NsN9kfQFdFmuU96AHaWE76RFsDzNsrd8QF3t9bqs2GYWWxn326wP4LuXFZWs3MRjDW74CzOGCvzU75+L+B56/N218A9qTeMaBhm5N/d80qD7R48q9s9XIYH/zvjZpec+XGmHfvOOkTnUfDNdMz8EY+KrxusotJijuIB2JbZZXv/Ir1/0lV8PfC743ods7U/18q6G2xFrWKu+mHduHg+ipovsJ+Ce1PfbjC8BqF9ysPCkZvvlxLQARb6nNhusBP1klrlBfEWjfulxm0dlPjdYPyCRXPlBTGlxu0G4/cgm/fDes3Dkl3YH6Cn3puSt+wnmJHyQ3VhygMzp0/H9feFNWu0OwcW7C5OVGeYNz7gwir2OGIK8Wb2lKjywMzlU3Fn94U4a1WZoy7SdRSrYHNOhM/x3TlwYXdxuG67wViwypw3XZ0rD8x7fyJu5a44h/UazVe0XMmN9jytjzDNB1zYLG/Fv9VgRmBnrBDjXOWBPxl3584q2ldyWHeb79QA46QWGJEFLmyUs+pbbjDbfDSMwCy+TPLyn7lX+czylRfEe53g+jth3GhezY84sY/nfp9RzOfyereOMaI5cGGjnFXfcYNVNjTCGJV8n6M8MGN/Ei70r1jTyOexbjyPNGSfx/ExxqrOGaNaU8kDLmylZpaz1GC2cTZsI475tY/NiHHcam98n4LL2vu56VrxZVpFfuABm++O83nOObP5bl0VV4m/9HJt42wYeY75tY/NDstxq73xfQoua+/npiv7/NrH+B4sxh/WbH09Yqjza/hHdqdmhIcYcGHhP7F/KzRBso2jYWUgFVlfM9nmnzAw/wkcOj4F1+uPtcmHOWzk4xhLbn7+sIYFVmRRx7nwzexOzQzT4sCFrdTMcv5WaJJtG/thJeybrTm35//q+UpNJtf9171mvBjDcnD/8Hsf1hzPsL/D7/mD5649bjAvAgh6P693yXbdngKsfXUe3aPf3bCij/28HzC5hnPZ/x1zcIFVcIgVSpBZrFUSXJvAt/uSAqx95d6QU6lDLlNHnfk4zn4f4/rvmoMrrILHUoNBFAgV2VmOgnRjrCsQ3dXI5+8x29Ew+OM18Dluc+TA+vh3rcEHVsHjb3UKiLb5aBjELF7YplPECozuJIrZ9uzP6FgOf7O15SIHluu/cw4+sAouf6tTRDQC2TCIUay4RaddUCC7F/h5S/jMzj7kwHI+4/g5573DHPxhFZzm6iW7eLFm6wSm3S9WYHZPPl6lZ3XVbyW3iqnIAy9YCeYJiBGpjJM9ulavQOXOdh4Z43rWo5jP/a41zgyr4FH/bWewG4vH80FJh95AAb4rniuoMZ7Nn/CBJ6yCs+TkIASrINYYrcCrFcD7hVXs3w2mULExfoQCaCxYxaG6wRQqNsaPUACNBas4VDeYQsXG+BEKoLFgFYfqBlOo+AIMu3QeL9jy47ZAY8EqBOgGU6h4CWPUUKPYJTo/HhaNBas4cDeYQsULGCuXvJJ7geqPgYSOsIqDdYMpVBRj7FzwTo2Y9uPhoCGs4kDdYAoVhRijyx3FjMIsLqT5I6GgH6zikN1gChWFGHy5Nq8Oo8C1QkofAwX9YBUH7wZTqCjEyC438/PWlRzO7/nfCkA/2L+je6tusD3drlSNLhYx2IzALJ7Vtf9/fwJQatgN9kYvK7tY9vM8oj6LRzXt+1IA2sEqdJE3mJHrsa+Bv9SKllxTye+c/H5MS9NH9UmQQAhWRQ44n4JbOecsZxaHpmx3arg+mz8VV8m7Gyx7HQf+kwua1Y7io9joOLt1I0yLPRVXybsbbPZKNuInF8S1Nq+OkwfNe24cNy15Kq6SdzdY+jz2AycXNKsdxUex0Wl260aYFnsqrpJ3N9jslWzETy9oVJ/FMn+F/kntCP+puEre3WCjF7IZU1zQCsZKbnSk0/oI03xPxVXy7gbLXseBX3VBhoPh6cCv2EuB4fnZ+qm4St7dYNHLOPQpLwhUDJMH/Ap7g6/xeiquknc3mOKFOgzlBTF0436pcVsHJX43GL9g0Vx5QUypcbvB+D3I5v2wXvOwZBf2B+ip96bk3T/B1K/qF57ygphe436pcVsHJb6kwezYRooHP4zTufLAzOUGLmugwveYWPNZTuYqnswBHGE5djp/Et+jBoN40YFHsVWBI/xVjChfhTs66ygWcWIf147mXLMzN2zFxxw93ijmc2frJ/HdVnblkCu5kbin9RGm+RS4KxiruZZfHdkZK/4VXhneCsZKbrTfab1hrmCs5Hq+Ww22s+FODcie1AIjsqe4O/WVGsvZGdEZK74KpxHOTv1ODTic1BrGTv1Oze+9QLpqKxtZDgbjVmo5H/PdOtR7Czxvfd5ojdooZxSz/FHcYn6gBnU+zuuIz8wH3FleFK/UZvwqtbt7RnXmq+yp5Lv8EywiyISiOA47iiEnsrt1EZb5gOdtlh/5UQs8W1cG8iNMxDwO+6M6zo/iM5/V735RLfOJ4thrFENOZHfrDCuqNR+PaM+sNsuFf1nZjCAARzaqHeUjtluHem+B563PG61R63MyP+dlOeaPBmpRxzkW4zVyUFOxOzXAjWojH/LZVvO4xua7dVltFa+ax3yXGizbwPyj8deGG79bZvsy7mzu+Vk+cKPYCA91UQ5isFGO+aK4+XhwXpaPHF9n/uoXYVdqszrmEs0ZO8PgHD/fqTGMrC7iyD7eP8PgHJ7LGoxBbZ4Ryfy+ntc7NVyfzXdxszr28zzaP4qbj4fVIQ9+78MaceSbv/rt1Bh2Vhf5I98IY8Q9wxrVjPaK8CLfCCPb+1sazMg/fXhBK+fhmmq+5dmHfMy9RfzV1nj4D5zZH/ks/kS+fK7Z/FsabEbKx7PL8Xmr613cSt0sJ4qbLxp2Lvj5jMBADJZzKnPgVHI5J6uL/JHPsDI/7+PnOzWjvSK8yDfC8ByxXmowv4GRqA5fCwIVmx22Uoscz9P8wI1iqMssanfiWa3ngTX2QF3khw85qKnYnRrgci1zmM2tnmuBV7G7dX7PGUeO+9oKz9811UTkZYfzfr/+vdmfP+4Aq2ojrGptlAc8b6PczIdai9u8OpA/wmUs5I/2i3Iy/MjP2FF85Mtqvd+vDTPyjfZCbLdutKfH9OtRLXhF9ugnGAAjMiDEMZ6jtmJ36zJs4Hmb5Ud+1EYx843is5jFMYCVrYHF8YxT5gdGFh/5o9rIZxieY5Y32g84s5wsHu0Z+bAPx3ie4Xv/coNhY9jZpojDegKV9UlthA88b6PckQ/1UU4Wy/yMYTnIwxyW83iOfPZV5ye1tgfqZxx9bpWfz8N+3l9do/4VfLcazA4CkpVDreRGeKf1Eab5FLgrGKu5ll8d2Rkr/hVeGd4KxkputN9pvWGuYKzker7bDQaStnlEAP4o5knM1gqMaA8V7uiso1jEiX1cO5pzzc7csBUfc/R4o5jPna2fxFej7C9FWECVABBajXcT94YOHhNrnOPU3tAXHGFPOXL9k/hKGgwHhmUxFPPG/VKxdXiNDkqdu8EUvwM4DOUFMXTjdoPxe5DN+2G95mHJLuwP0FPvTcm7f4KpX9UvPOUFMb3G/VLjtg5K/G4wfsGiufKCmNKTcI0rDz7H6fyGDsxVid8NdnrbQb3yghj+3XH5kTJvm49iPne2Vukw4jSKzfhxvBuM1RDNVQ/A03ln3BVuK7leA1uf1q9inOzXDRbd4KHv5EJGW78r7g6vnRpoc1JrGDv1OzW/9wLpE4vNYU+wuBZ43nLOyRy4JxhR7SfhRmdlH8+9VqOYz7U18r2NcjMfahG39Wggz6yv5Vg2f+ufYDiQt9lhVv3AXa2b5X8SbnRW9tncD+jHefCNLPK9HdX4GGq9P1r7XL+OaryvG8wrIljvXERl23fEjTiZD35YnI/XPEd8ZJHv7ajGx1Bb8ftcv/YY0frtGswOwcNI42Dshy86VNWnwIj2+hRcf06s2docw7RCDLr5NfywqIU1P2rgg0VNZlEXxX3Mr1GT+RH39u0azBO09eqhIozI17hfquzq4OuwhjV0zL3FfcCPdcXu1BhuVhf5I98II+MtbzAj1uNzNOCHhUcJyw8SPljU2fqVA/uyne3vc3k9m8sbbLbhTtxfyg5GVHMT9wb2Lcxd3KyO/TbHsDvgWLSO7sn7PIaPZ+udOl/j19le8L9dg9kBeBhRHIr98OEgO1aBEe0LXNgoZ8d3C+8EN6o1H/ywdl72Yz3TATWwXAcf7AyLazFHbWSRA1zLWf3WK4IdsDFskLLlAp63W2BBEXCD0JGLcXl+BPqr+BbWCa6v5bXNeY3zwwcL/8wi39tZHcdRy77RnPN5PqrhWDcYqyGa+4vw691tbuGc4Pra2drOjhzYqh7I97Zaz3tXa7DXTu3vmupGozyQgB3lrsSA5+0KxigXuKOcnViEG/lWsW9hnOKiHpbPZb5scF5lDnxvK7Wcg3r28Zz5wj+rQZ63b/0TDGR3D4f6zL4a93S/W/WnuKbvCsZKbnR3p/Wv5NsNFt3goW/0AEax2ba3ak9wmbPhYLDf5vAr9lJgzDip+HaD+ZcgWM8ewCyeUbhVt4ub8TS/YfIY5a7GnsS3G2z1dgv5lQdQyfFb3arZwfXcovVTcZW8u8Gil3Hoq15QNQ90buWv4oLPzD4VV8m7G2z2SjbiKxf0tNwVOVbO9k64St7dYCs3W8xdvaBqvjoPx6niIr9qn4qr5N0NVn0tC3k7FzSqsVg0FigNU0d7DwsnwafiKnl3g00eyU5YdUGGUxk7HLlGxZcxbf5UXCXvbjD/KgRrxQUZxso4oa3gG+3/VFwl726w6GUc+k4vyOp3xi7tU77Zvk/FVfLuBstex4H/5IKsNhtGKYvBv0Pbam98T8VV8pYoC0Kw6sv6JFw7K8aKjjs1wP8kfXHmyEIH2Chn1dcNtqpYIX/3gqwuG7ZtFvP+AsW/Uqz+xvdUXCVvibIgBKu+rE/BtXNmwzSFDlkO/Kv6A3e1bpb/VFwl726w2SvZiO9ekNVFwyjAz3P4vF2lbPU3vqfiKnlLlAUhsz20GlQefmuu09z0xnuuaD/LkTfYbMOduPLAvP+74VYaxfjP8viMlfm76TDjfJuvEr8bbHabG/HdC7K62TA6lZwV2rt8Z3s8FVfJuxts9ko24icXZLUYK1vv1AD/hC8wIvtUXCXvbrDoZRz6Ti7IakfDqM3iq/RP+I72eiquknc32OiFbMZOL8jqs2GURrEdyqd8sz2fiqvk3Q2WvY4Dv+KCDGNlHND9vc9JfVar0CHCvo2rxO8Gi27w0Ke6IMOpjEO63WB/BMS9wZ7qavXdYAoVHYbygn5fUtJobtvtpZoviDwVV8m7GwyvQWh3LqhSo8rxR63g+prK+qm4St7dYJWXspizekHVfHUejlXFRX7VPhVXybsbrPpaFvJWLuhpuQsyPPbvdit3MtOjG2ym0Ea8ekHVPFC4lb+KCz4z+1RcJe9usNkrWYzb5fBYLE/TGXPlAYxyPSbWKYnFwGjvRai/0m/jKvG7wf66ur0FHmZ0MaPYbLdR7Si2gss4fj7DmcUN78Z3G1eJL1EAhGDVor4z7gq3d8k1HtVxcpcr513Z5zauEr8bbOVmXe7ORVRqKjmOSukfFAx3Z/i9quudc1Swb+Mq8bvBKjca5ESX4H1+DZjMb3Efs/VoADOq9bEMB7VZ3Pw7327dbK/buEr8PeWcAiAE68LHy3fEjTh5n19DiMxv8VEM9bA+16+RZ9ZiGOyfzXdqgDnig5wdextXid8NtnPDv2r4EjBna3M/sBXysGabxSK/9/k1cM2fDcvJYt4PvKq1+hvfbVwlvkQBEIJVi/puuJ4P1pk1PRCDNn4d5SA3ikX1UR58lh8NxGGjHPgsZ+WzuhvfbVwlvkQBEIJVi/puuJ4P1pk1PRCDNn4d5ShzbT8/sCe4+Lhfg0/VAreaX827javElzeYv5SfuubHgAvJrOUihrpMF8TZZrnwr+RGNVzPc+R+krXz23lVnwRJSUh1sJs4/rxYZ9a4IAZefh3lIHdkPY5fA9f8o1HJG/H4SbFIw93zyRpsdHk/LYbHCNFxIZkd5bM2UR7H/TzKh8/nzta7dTPcp8ZND8UnaTAFkadh2MPhj9eYs8XcanjOGLOYz/X5M1yLj3Iy/NWaCOdTfX+/kk9VYePc/Oh4zlCrfqvNahiX55zPc86xucVGY5bj8XpdU6AbrKZTmIUHGwZ/OaMHH/l8/SwH+3Iezz0e1lzn55bjfVijvu26At1g65r9VWGPsPq9Sy4ap2KrZ+u8WIH664jr2/tLAX6oXpBRzOf69ah2FPM4fs21o7mv6/W6At1g65oNK/yDHSYvBG/gekysF2h16kSBbrCJQB1uBU4U6AY7Ua9rW4GJAt1gE4E63AqcKNANdqJe17YCEwUkDWZ/OX7id4u3Ghf/+MD2VG/G8vNTbKu/gang9WqM4854hZC2x41Pjeu1wFrF/QZf48Y81Xuozs48wfedueLckpeLg8IC/NQyHs9PcA0nGye4t2s9Z8V+jGl4WKuxDfedP5w7sqe8JSeHgLBGiuerJHFQX5f5fV51fcIx24MxefVmrRsAAAHySURBVJ7lr/iBB7tSG+VGOJEvqn21z3hl49VcVvY7ajAcmDeMfBx/tzn4mj39IozIt7IP8/PzFZwo1+NhHeWu+IDj7QrGT8k9f1U/RYk+RytwQYFusAuiNmQrAAW6waBE21bgggLdYBdEbchWAAp0g0GJtq3ABQW6wS6I2pCtABToBoMSbVuBCwp0g10QNYO0/y70qu+Ve73qTE/c53U3/kR1xJzx6P1/gOW1ckvsZ5g8V+7RWGMFusHG+sii2QPP/CsbG0Z1rOB27rkC3WDnGk4RuIl4boV+PQUrJNzALGzbKYEC3WCBKGqXPXgMj32jGbAXW79vr1+jQDfYa3T+vUvUTJHvlJLH9OtT/K6vK9ANVtfqKBOP3CzmBsjzow2o2GP6NaX29LIC3WCXBTZ4e+AYfjv144/wIp/n0es7CnSD3dF1iMoPnufDomIwwot8RbhOO1SgG+xQwJVye+j+sfv1Cp7PzbAyv6/vtV6BbjC9pv8g2gPnR451ZP8pLjiAw6nwme3v+xRo9b9P+975AxToBvuAS+4jfp8C3WDfp33v/AEKdIN9wCX3Eb9PgW6w79O+d/4ABbrBPuCS+4jfp0A32Pdp3zt/gALdYB9wyX3E71OgG+z7tO+dP0CBbrAPuOQ+4vcp0A32fdr3zh+gwP8DREB8+xM12uMAAAAASUVORK5CYII=)
(图28黑)
车6进2是漏着,人工智能给出的正确着法是走车6平3,高,实在是高。
红方左翼无一护卫,右翼至少还有一步马一退三回马防守。
等级分第一人为什么没有看到攻击左、右翼的优与劣呢?为什么没有算透红方车六进六破士之后黑方少子败势的变化呢?
象棋,有个术语叫引离。
引离——采用弃子或兑子等带有强制性的手段,把对方关键部位的子力引开,从而达到已方进攻或防守的目的。这种战术叫引离。也称作“调虎离山术”。
笔者愚见,车6进2与车6平3最关键的区别在于:该车会不会被红方的引离战术所引开。
直观上,一个进车,一个平车,行棋方向不同。
内涵中,当红方在四路重炮叫将时,黑方中炮能不能走炮5平6垫将、从而避免红车被“调虎离山”?
实战王天一特大是车6进2,推演到红方重炮叫将时,如图(图黑6路车),
![](data:image/png;base64,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)
(图黑6路车)
黑方不能炮5平6垫将,红方可以车五退五吃车。
人工智能给出着法是车6平3,推演到红方重炮叫将时,如图(图黑3路车),
![](data:image/png;base64,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)
(图黑3路车)
黑方可以炮5平6垫将,红方不能车五退五吃车,黑方有车3平4叫将,红方车五平六,黑方马4进5绝妙杀着。妙,实在是妙。可遇不可求。
王天一特大,车不离6路,是为了攻守兼备,在攻击的同时防护6路。因多种原因(时间、棋感)等,造成对棋局形势的误判。
不知,王天一特大从什么时候开始攻不忘守?