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The quantum field theory (QFT) dual paradigm in fundamental physics and the semantic information content and measure in cognitive sciences

机译:Quantum场理论(QFT)基本物理学中的双程和语义信息内容及认知科学措施

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In QIT any quantum system has to be considered, as an "open" system, because always interacting with the background fluctuations of the quantum vacuum. Namely, the Hamiltonian in QIT is always including the quantum system and its inseparable thermal bath, formally "entangled" like an algebra with its co-algebra, according to the principle of the "doubling" of the degrees of freedom (DDF). This is the core of the representation theory of the cognitive neuroscience based on QIT. Moreover, in QIT the probabilities of the quantum states follow a Wigner distribution, based on the notion and the measure of quasi-probability, where negative probabilities are allowed and regions integrated under given expectation values do not represent mutually exclusive states. This means that a computing agent, either natural or artificial in QFT, against the QTM paradigm, is able to change dynamically the basic symbols of its computations. This justifies and not only supposes the definition of the information associated with a Wigner distribution as a "semantic information content", according to the definition and measure of it, defined in the Theory of Strong Semantic Information (TSSI) of L. Floridi.
机译:在QIT中,必须考虑任何量子系统,作为“打开”系统,因为总是与量子真空的背景波动进行交互。即,QIT中的Hamiltonian始终包括量子系统及其不可分割的热浴,根据自由度(DDF)的“加倍”的原则,与其共同代数一样“纠缠在一起”。这是基于QIT的认知神经科学的表示理论的核心。此外,在QIT中,Quantum态的概率遵循Wigner分布,基于准概率的概念和测量,其中允许负概率并且在给定期望值下集成的区域不代表互斥的状态。这意味着计算代理,天然或QFT中的人工对抗QTM范例,能够动态地改变其计算的基本符号。根据其中的定义和衡量,这使得与WIGNER分布相关的信息的定义,不仅证明了与Wigner分布相关的信息,根据L.Floridi的强大语义信息理论(TSSI)。

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