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Decision Making as Theorem Proving
作者姓名:Zhu Mingyuan and Wang ChengweiBeijing Institute of Systems Engineering  P.O. Box -  Beijing  P.R.China
作者单位:Zhu Mingyuan and Wang ChengweiBeijing Institute of Systems Engineering,P.O. Box 9702-19,Beijing 100101,P.R.China
摘    要:We present a method for using type theory to solve decision making problem. Our method is based on the view that decision making is a special kind of theorem proving activity. An isomorphism between problems and types, and solutions and programs has been established to support this view which is much similar to the Curry-Howard isomorphism between propositions and types, and proofs and programs. To support our method, a proof development system called PowerEpsilon has been developed, and the synthesis of a decision procedure for validity of first-order prepositional logic is discussed to show the power of the system.


Decision Making as Theorem Proving
Zhu Mingyuan and Wang ChengweiBeijing Institute of Systems Engineering,P.O. Box -,Beijing ,P.R.China.Decision Making as Theorem Proving[J].Journal of Systems Engineering and Electronics,1993(1).
Authors:Zhu Mingyuan and Wang ChengweiBeijing Institute of Systems Engineering  PO Box -  Beijing  PRChina
Institution:Zhu Mingyuan and Wang ChengweiBeijing Institute of Systems Engineering,P.O. Box 9702-19,Beijing 100101,P.R.China
Abstract:We present a method for using type theory to solve decision making problem. Our method is based on the view that decision making is a special kind of theorem proving activity. An isomorphism between problems and types, and solutions and programs has been established to support this view which is much similar to the Curry-Howard isomorphism between propositions and types, and proofs and programs. To support our method, a proof development system called PowerEpsilon has been developed, and the synthesis of a decision procedure for validity of first-order prepositional logic is discussed to show the power of the system.
Keywords:Decision support system  Theorem proving  Type theory  
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