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  1. 論文誌(ジャーナル)
  2. Vol.56
  3. No.5

Winning Strategies in Multimove Chess (i,j)

https://ipsj.ixsq.nii.ac.jp/records/142067
https://ipsj.ixsq.nii.ac.jp/records/142067
46a4fca1-ba35-471f-ac0d-aa9271d3aae0
名前 / ファイル ライセンス アクション
IPSJ-JNL5605007.pdf IPSJ-JNL5605007 (74.9 kB)
Copyright (c) 2015 by the Information Processing Society of Japan
オープンアクセス
Item type Journal(1)
公開日 2015-05-15
タイトル
タイトル Winning Strategies in Multimove Chess (i,j)
タイトル
言語 en
タイトル Winning Strategies in Multimove Chess (i,j)
言語
言語 eng
キーワード
主題Scheme Other
主題 [特集:娯楽の離散数理] chess, chess with multiple moves per turn, chess variants, chess problems, Marseillais chess
資源タイプ
資源タイプ識別子 http://purl.org/coar/resource_type/c_6501
資源タイプ journal article
著者所属
Massachusetts Institute of Technology
著者所属
Massachusetts Institute of Technology
著者所属(英)
en
Massachusetts Institute of Technology
著者所属(英)
en
Massachusetts Institute of Technology
著者名 EmilyRita, Berger

× EmilyRita, Berger

EmilyRita, Berger

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Alexander, Dubbs

× Alexander, Dubbs

Alexander, Dubbs

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著者名(英) Emily, RitaBerger

× Emily, RitaBerger

en Emily, RitaBerger

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Alexander, Dubbs

× Alexander, Dubbs

en Alexander, Dubbs

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論文抄録
内容記述タイプ Other
内容記述 We propose a class of chess variants, Multimove Chess (i,j), in which White gets i moves per turn and Black gets j moves per turn. One side is said to win when it takes the opponent's king. All other rules of chess apply. We prove that if (i,j) is not (1,1) or (2,2), and if i ≥ min(j,4), then White always has a winning strategy, and if i < (j,4), Black always has a winning strategy.

------------------------------
This is a preprint of an article intended for publication Journal of
Information Processing(JIP). This preprint should not be cited. This
article should be cited as: Journal of Information Processing Vol.23(2015) No.3 (online)
DOI http://dx.doi.org/10.2197/ipsjjip.23.272
------------------------------
論文抄録(英)
内容記述タイプ Other
内容記述 We propose a class of chess variants, Multimove Chess (i,j), in which White gets i moves per turn and Black gets j moves per turn. One side is said to win when it takes the opponent's king. All other rules of chess apply. We prove that if (i,j) is not (1,1) or (2,2), and if i ≥ min(j,4), then White always has a winning strategy, and if i < (j,4), Black always has a winning strategy.

------------------------------
This is a preprint of an article intended for publication Journal of
Information Processing(JIP). This preprint should not be cited. This
article should be cited as: Journal of Information Processing Vol.23(2015) No.3 (online)
DOI http://dx.doi.org/10.2197/ipsjjip.23.272
------------------------------
書誌レコードID
収録物識別子タイプ NCID
収録物識別子 AN00116647
書誌情報 情報処理学会論文誌

巻 56, 号 5, 発行日 2015-05-15
ISSN
収録物識別子タイプ ISSN
収録物識別子 1882-7764
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