CAJ | 학술논문

20世纪70年代，森岛通夫运用非负矩阵性质和马尔科夫过程构建动态模型，给出了马克思两个恒等关系在较宽松条件下成立的证明，在学术界引起较大反响。本文分析发现，森岛通夫转形问题的“马尔科夫解法”，是将“加权”的两个基本相等关系作为马克思的两个基本相等关系来论证，而且其论证为循环论证。并发现，森岛通夫的马尔科夫迭代不存在均衡解。因此，森岛通夫的马尔科夫解法并没有真正解决转形问题。
20세기70년대，삼도통부운용비부구진성질화마이과부과정구건동태모형，급출료마극사량개항등관계재교관송조건하성립적증명，재학술계인기교대반향。본문분석발현，삼도통부전형문제적“마이과부해법”，시장“가권”적량개기본상등관계작위마극사적량개기본상등관계래론증，이차기론증위순배론증。병발현，삼도통부적마이과부질대불존재균형해。인차，삼도통부적마이과부해법병몰유진정해결전형문제。
In 1970s, Morishima constructed dynamic model by the use of the natures of non-negative matrix and Markov chain, and proved that the Marx＇s two identities can be established under less stringent conditions, making a greater sen- sation in academic circles. We find that the Morishima＇s ＂Markov-Chain Solution＂ to Transformation Problem is trying to prove two ＂weighted＂ identities as Marx＇s two basic identities, and that the proof is a Circle Reasoning, and that Morishima＇s Markov iteration does not exist equilibrium. Therefore, Morishima＇s Markov meth- od does not really solve the transformation problem.