皆様、産総研の山形と申します。Swansea大学のArnold Beckmann教授の講演会を下記の通り開催いたします。Beckmann教授は限定算術、証明複雑度およびそれらと計算複雑度との関係などを研究されています。
入構に事前登録が必要なため、参加ご希望の方は12月12日正午までに山形まで、お名前と所属をお知らせください。参加ご希望の方は必ず事前に連絡していただくようお願いします。
講演日時：12月13日14:00-15:00 場所：産総研関西センター C-6棟2階第16会議室 https://goo.gl/maps/ZJzcgE1agWLxypsk7
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Arnold Beckmann: Consistency of equational theories and the separation problem for bounded arithmetic
Abstract: The separation problem for bounded arithmetic is one of the most important problems in the area due to its tight connections to the question whether computational complexity classes can be separated, the Millennium problem whether P equals NP or not being the most well-known one. Well studied candidates for separating theories of bounded arithmetic are consistency statements of formal theories, building on Kurt Goedel's famous incompleteness theorems. The most promising consistency statements are given by those of certain equational theories. In our talk, we will review the results on consistency of equational theories in the context of the separation problem for bounded arithmetic. We explain the progress that has been made over recent years to advance this problem, and state the research programme that has resulted from it.
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よろしくご参集ください。
— 山形賴之 国立研究開発法人 産業技術総合研究所 主任研究員 http://staff.aist.go.jp/yoriyuki.yamagata/
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Arnold Beckmann: Consistency of equational theories and the separation problem for bounded arithmetic
Abstract: The separation problem for bounded arithmetic is one of the most important problems in the area due to its tight connections to the question whether computational complexity classes can be separated, the Millennium problem whether P equals NP or not being the most well-known one. Well studied candidates for separating theories of bounded arithmetic are consistency statements of formal theories, building on Kurt Goedel's famous incompleteness theorems. The most promising consistency statements are given by those of certain equational theories. In our talk, we will review the results on consistency of equational theories in the context of the separation problem for bounded arithmetic. We explain the progress that has been made over recent years to advance this problem, and state the research programme that has resulted from it.
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_______________________________________________ Logic-ml mailing list [email protected] http://www.fos.kuis.kyoto-u.ac.jp/cgi-bin/mailman/listinfo/logic-ml
皆様、講演が今週金曜日と迫ってまいりました。ご検討をお願いします。
2019/11/28 23:14、山形賴之 [email protected]のメール:
皆さま、産総研の山形と申します。Beckmann教授の講演会場について訂正がございます。
場所：産総研関西センター C-3棟1階, 第10会議室
会議室の場所が誤っておりました。大変失礼しました。
差出人: Logic-ml [email protected] が 山形賴之 [email protected] の代理で送信 送信日時: 2019年11月28日 13:31 宛先: [email protected]; [email protected] 件名: [logic-ml] Arnold Beckmann教授講演会
皆様、産総研の山形と申します。Swansea大学のArnold Beckmann教授の講演会を下記の通り開催いたします。Beckmann教授は限定算術、証明複雑度およびそれらと計算複雑度との関係などを研究されています。
入構に事前登録が必要なため、参加ご希望の方は12月12日正午までに山形まで、お名前と所属をお知らせください。参加ご希望の方は必ず事前に連絡していただくようお願いします。
講演日時：12月13日14:00-15:00 場所：産総研関西センター C-6棟2階第16会議室 https://goo.gl/maps/ZJzcgE1agWLxypsk7
Arnold Beckmann: Consistency of equational theories and the separation problem for bounded arithmetic
Abstract: The separation problem for bounded arithmetic is one of the most important problems in the area due to its tight connections to the question whether computational complexity classes can be separated, the Millennium problem whether P equals NP or not being the most well-known one. Well studied candidates for separating theories of bounded arithmetic are consistency statements of formal theories, building on Kurt Goedel's famous incompleteness theorems. The most promising consistency statements are given by those of certain equational theories. In our talk, we will review the results on consistency of equational theories in the context of the separation problem for bounded arithmetic. We explain the progress that has been made over recent years to advance this problem, and state the research programme that has resulted from it.
よろしくご参集ください。
— 山形賴之 国立研究開発法人 産業技術総合研究所 主任研究員 http://staff.aist.go.jp/yoriyuki.yamagata/
Logic-ml mailing list [email protected] http://www.fos.kuis.kyoto-u.ac.jp/cgi-bin/mailman/listinfo/logic-ml _______________________________________________ Logic-ml mailing list [email protected] http://www.fos.kuis.kyoto-u.ac.jp/cgi-bin/mailman/listinfo/logic-ml
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