Tsume Puzzles for Japanese Chess


ÁÕà˵ؼÅËÅÑ¡ 2 ¢éÍ·Õè¼Á«×éÍ˹ѧÊ×ÍàÅèÁ¹Õé ·Ñé§ æ ·Õè㹤ÇÒÁà»ç¹¨ÃÔ§ÊÒÁÒö¾Ù´ä´éäÁèÍÒµÑÇÇèÒ àÅè¹ËÁÒ¡ÃØ¡­Õè»Øè¹äÁèà»ç¹ ÃÙéÇèÒà´Ô¹Âѧ䧹ФÃѺ ÃÙéá¤è¡® à˵ؼÅáá¤×Í ªÍº puzzle à˵ؼŷÕèÊͧ¤×Í ªÍºËÁÒ¡ÃØ¡ ¢é͹Õé 㹤ÇÒÁËÁÒ·Õèà»ç¹ concept ÃÇÁ¢Í§à¡Á¡ÅÂØ·¸ìº¹¡ÃдҹÊÓËÃѺ¼ÙéàÅè¹Êͧ½èÒ·Õè½èÒÂ˹Öè§ÁըشËÁÒ¨éͧàÍÒª¹ÐÍÕ¡½èÒ ¶éÒà·Õº¡ÑºËÁÒ¡ÃØ¡½ÃÑè§ Tsume puzzle ¡çàËÁ×͹ mate puzzle ËÃ×Í chess puzzle ËÃ×ÍËÁÒ¡¡Å¢Í§ËÁÒ¡ÃØ¡ä·Â ÀÒáԨ¤×ÍËÒ·Ò§¦èÒ¤Ô§¢Í§½èÒµç¢éÒÁÀÒÂ㹨ӹǹ·Õ·Õè¡Ó˹´ (ËÃ×ÍÀÒÂ㹨ӹǹ·Õ·Õè¹éÍ·ÕèÊØ´) ÁÕ¢éÍᵡµèÒ§¨Ò¡ËÁÒ¡ÃØ¡½ÃÑè§/ä·Âà´è¹ æ ÍÂÙè 4-5 ¨Ø´ (1) ÇÔ¸Õ¡Òú͡¨Ó¹Ç¹·Õ ¶éÒà»ç¹½ÃÑ觨к͡ mate in x ËÃ×Íä·ÂºÍ¡ x-1 ·ÕË¹Õ x ·ÕäÅè ·Ñ駤ÙèàËÁ×͹¡Ñ¹¤×ÍàÃÒà´Ô¹ä´é x ·ÕáÅзշÕè x ¨ÐµéÍ§ÃØ¡¨¹ Êèǹ tsume shogi ¨ÐºÍ¡¨Ó¹Ç¹·Õâ´Â¹ÑºÃÇÁ¡Ñ¹·Ñé§Êͧ½èÒ solution in x move(s) àÁ×èÍ x à»ç¹¨Ó¹Ç¹¤Õè¨Ö§ËÁÒ¶֧ àÃÒà´Ô¹ (x+1)/2 ·Õ ¤ÙèµèÍÊÙéà´Ô¹ (x-1)/2 ·Õ (2) ¤ÙèµèÍÊÙé¨Ðà´Ô¹ã¹áºº·ÕèºÑ§¤ÑºãËéàÃÒ·Ôé§µÑÇËÁÒ¡ã¹Á×Í·Ñé§ËÁ´àÊÁÍ (3) ·Ø¡¤ÃÑé§·ÕèàÃÒà´Ô¹ µéÍ§ÃØ¡ (4) ¤ÙèµèÍÊÙé¨ÐäÁèà´Ô¹µÒ»éͧ¡Ñ¹·ÕèäÃé»ÃÐ⪹ì ËÁÒ¶֧ µÒ»éͧ¡Ñ¹·Õè·Ó˹éÒ·Õä´éà¾Õ§á¤èÂ×´ÍÒÂØ¢Í§¤Ô§ Ẻ¹Õé­Õè»Øè¹ÁͧÇèÒäÃé»ÃÐ⪹ì áµè½ÃÑ觡Ѻä·Â¹ÑºÇèÒà´Ô¹ä´é (5) äÁèÁÕ¤Ô§¢Í§½èÒÂàÃÒÍÂÙ躹¡Ãдҹ áÅй͡¨Ò¡¤Ô§¢Í§àÃÒáÅéÇ ¶×ÍÇèÒ¤ÙèµèÍÊÙéÁÕËÁÒ¡·ÕèàËÅ×͹͡¡Ãдҹ·Ñé§ËÁ´ÍÂÙèã¹Á×Í

⨷Âìã¹Ë¹Ñ§Ê×ÍÁÕ»ÃÐÁÒ³ 200 ¢éÍ µÑé§áµèà´Ô¹ 1 ·Õ仨¹¶Ö§ 13 ·Õ µÑé§áµèÁͧ´Ù⨷Âì¡çÃÙé¤ÓµÍºä»¨¹¶Ö§µéͧµÑé§ã¨¤Ô´ ʹء´Õ¤ÃѺ

¢Í¶×ÍâÍ¡ÒʹÕé¾Ù´»ÃÐà´ç¹·Õè¹èÒʹã¨à¡ÕèÂǡѺËÁÒ¡ÃØ¡­Õè»Øè¹ÊÑ¡ 2 àÃ×èͧ (1) ¶éҤس¾ÍÃÙé¡®ÁÒºéÒ§ ¤§ÃÙéÇèÒµÑÇËÁÒ¡º¹¡ÃдҹäÁèÁÕ¡ÒõÒ¨ÃÔ§ ËÁÒ¡¶Ù¡¤ÙèµèÍÊÙé¡Ô¹áÅéǨÐá»Ã¾Ñ¡µÃìà»ç¹¢Í§¤ÙèµèÍÊÙé «Öè§ÊÒÁÒö¨Ð¡ÅѺÁÒã¹Ê¹ÒÁúä´éÍÕ¡ ËÒ¡¤ÙèµèÍÊÙéàÅ×Í¡·Õè¨ÐÇÒ§ (parachuting) ·ÓãËé average number of possible moves (B) ¢Í§ËÁÒ¡ÃØ¡­Õè»Øè¹ÊÙ§¡ÇèÒËÁÒ¡ÃØ¡Í×è¹ æ ã¹àÅ¡àªÍÃì¢Í§ÍÔÍÔ´Ðૹૠá¡áÊ´§µÑÇÍÂèÒ§ÇèÒ B ¢Í§ËÁÒ¡ÃØ¡½ÃÑ觡ѺËÁÒ¡ÃØ¡¨Õ¹à·èҡѺ 35 38 µÒÁÅӴѺ (ËÁÒ¡ÃØ¡ä·Â ÁÕã¤Ãà¤Â¤Ô´µÑÇàÅ¢äÇéºéÒ§äËÁ?) ¢³Ð·Õè B ¢Í§ËÁÒ¡ÃØ¡­Õè»Øè¹à·èҡѺ 80 áµè¡Ò÷ÕèÁÕ·Ò§àÅ×Í¡ÁÒ¡ÍÂèÒ§à´ÕÂÇäÁèãªè»Ñ¨¨Ñ·Õè·ÓãËéà¡Áʹء ÁѹÍÒ¨¨Ð·ÓãËéà¡ÁÂÒ¡ÁÒ¡¢Öé¹ «Ñº«é͹ÁÒ¡¢Öé¹ áµèäÁèʹء¡çà»ç¹ä´é ã¹ game refinement theory ¢Í§ÍÔÍÔ´Ðૹà«Âѧ¾Ù´¶Ö§¾ÒÃÒÁÔàµÍÃì·ÕèÊӤѭÍÕ¡µÑÇ˹Ö觤×Í D ËÃ×ͤÇÒÁÂÒÇà©ÅÕè¢ͧà¡Á á¡ÇèÒ D ¢Í§ËÁÒ¡ÃØ¡½ÃÑ觡Ѻ¨Õ¹à·èҡѺ 80 85 µÒÁÅӴѺ Êèǹ D ¢Í§­Õè»Øè¹¤×Í 115 àÃÒÁÕµÑÇàŢ˹Öè§·ÕèªÇ¹·Öè§àÍÒ¡ÒÃàÁ×èÍÁͧáǺáá¤×Í [sqrt(B)]/D ¶éҤس¨ÔéÁà¤Ã×èͧ¤Ô´àÅ¢µÒÁ ¨Ðä´é¤èÒ¹Õé¢Í§½ÃÑè§ ¨Õ¹ ­Õè»Øè¹ à·èҡѺ 0.074 0.073 0.078 µÒÁÅӴѺ ´Ùà¡ÁÍ×蹺éÒ§ ¤èÒ [sqrt(B)]/D ¢Í§ËÁÒ¡ÅéÍÁ»ÃÐÁÒ³ 0.076, ËÁÒ¡ÎÍʵèÓ¡ÇèÒ 0.05, âÍà·âÅè»ÃÐÁÒ³ 0.05, âÍ-àÍç¡«ì¡Ñºâ¡âÁ¡ØÁÒ¡¡ÇèÒ 0.2 ·ÓãËéÍÒ¨ÒÃÂìá¡àª×èÍÇèÒà¡Áã¹¡ÅØèÁ¡ÅÂØ·¸ìº¹¡Ãдҹ¡ÅØèÁ¹Õé¨ÐÁÕ¤èÒ [sqrt(B)]/D »ÃÐÁÒ³ 0.075 ¼Á¨Óä´éà¤ÂÍèÒ¹à»à»ÍÃì˹Ö觢ͧᡷÕèÇÔà¤ÃÒÐËìàªÊÊÁÑÂâºÃÒ³·Õ衵ԡһÃѺà»ÅÕè¹ä»àÃ×èÍÂ æ µÒÁÅӴѺàÇÅÒ ·Äɮբͧᡤ×Í ¡µÔ¡Ò¨Ð»ÃѺà»ÅÕè¹ä»ã¹áºº·Õè·ÓãËé¤èÒ [sqrt(B)]/D ¢Í§à¡Áà¢éÒÊÙè 0.075, ¹èÒʹã¨ÁÑéÂÎÐ

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