We assume that M is a phase space and H an Hilbert space yielded by a quantization scheme. In this paper we consider the set of all “experimental propositions” of M and we look for a model of quantum logic in relati...We assume that M is a phase space and H an Hilbert space yielded by a quantization scheme. In this paper we consider the set of all “experimental propositions” of M and we look for a model of quantum logic in relation to the quantization of the base manifold M. In particular we give a new interpretation about previous results of the author in order to build an “asymptotics quantum probability space” for the Hilbert lattice L(H).展开更多
主要通过指称语义和回答集程序(Answer Set Programming,简称ASP)完成迹模型的生成,并构建了一套基于计算树逻辑(computing tree logic,简称CTL)的CSP模型验证方法.实验表明,该方法对于分支类型的性质具有较好的描述能力,且保证了验证...主要通过指称语义和回答集程序(Answer Set Programming,简称ASP)完成迹模型的生成,并构建了一套基于计算树逻辑(computing tree logic,简称CTL)的CSP模型验证方法.实验表明,该方法对于分支类型的性质具有较好的描述能力,且保证了验证的正确性.展开更多
文摘We assume that M is a phase space and H an Hilbert space yielded by a quantization scheme. In this paper we consider the set of all “experimental propositions” of M and we look for a model of quantum logic in relation to the quantization of the base manifold M. In particular we give a new interpretation about previous results of the author in order to build an “asymptotics quantum probability space” for the Hilbert lattice L(H).
