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<dim:field authority="0000-0002-3086-4024" element="contributor" qualifier="author" confidence="ACCEPTED" language="es-ES" mdschema="dc">Escolá Gascon, Alex</dim:field>
<dim:field authority="9dedcc95-5ac8-484d-8fff-974967b4166b" element="contributor" qualifier="author" confidence="ACCEPTED" language="es-ES" mdschema="dc">Benito León, Julián</dim:field>
<dim:field element="date" qualifier="accessioned" mdschema="dc">2025-10-23T10:21:26Z</dim:field>
<dim:field element="date" qualifier="available" mdschema="dc">2025-10-23T10:21:26Z</dim:field>
<dim:field element="date" qualifier="issued" language="es_ES" mdschema="dc">2025-04-26</dim:field>
<dim:field element="identifier" qualifier="issn" language="es_ES" mdschema="dc">2001-0370</dim:field>
<dim:field element="identifier" qualifier="uri" language="es_ES" mdschema="dc">https://doi.org/10.1016/j.csbj.2025.04.025</dim:field>
<dim:field element="identifier" qualifier="uri" mdschema="dc">http://hdl.handle.net/11531/106686</dim:field>
<dim:field element="description" language="es_ES" mdschema="dc">Artículos en revistas</dim:field>
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<dim:field element="description" qualifier="abstract" language="en-GB" mdschema="dc">Quantum theories have long sought to explain conscious experience, yet their biggest challenge is not conceptual&#13;
but methodological. A critical gap remains: the lack of statistical tools capable of empirically testing these&#13;
theories against objective reality. This study introduces and formalizes the Q of Fisher-Escola ` distribution, the&#13;
first statistical model to integrate quantum and classical probabilities, enabling robust inferential analysis in&#13;
neuroscience and consciousness studies. We examined 150 density matrices of entangled states in a 10-qubit&#13;
quantum system using IBM’s quantum supercomputers. Through maximum likelihood estimation, we mathematically confirmed that QFisher-Escola ` ~ beta(a, b, loc, scale). As a key contribution, a novel analytical solution to the&#13;
Quantum Fisher Information (QFI) integral was derived, improving decoherence stability. Additionally, 10⁵ Monte&#13;
Carlo simulations allowed us to establish critical thresholds for α = 0.05, 0.01, 0.001, and 0.0001, while assessing&#13;
Type I and II error rates. Type I errors appeared in 2–5 % of right-tailed tests at α = 0.05 but approached zero as α&#13;
decreased. Type II errors occurred in left-tailed tests (1–4 % at α = 0.05) but also diminished with stricter significance levels. In two-tailed tests, both error types remained below 3 %, highlighting the distribution’s&#13;
robustness. The Q of Fisher-Escola ` distribution pioneers a statistical framework for modeling quantum-classical&#13;
interactions in consciousness research. It enables hypothesis testing and predicting subjective experiences, with&#13;
applications in neuroscience and computational automation. Supported by mathematical proofs and empirical&#13;
validation, this model advances the integration of quantum probability into neuroscience.</dim:field>
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<dim:field element="rights" language="es_ES" mdschema="dc">Creative Commons Reconocimiento-NoComercial-SinObraDerivada España</dim:field>
<dim:field element="rights" qualifier="uri" language="es_ES" mdschema="dc">http://creativecommons.org/licenses/by-nc-nd/3.0/es/</dim:field>
<dim:field element="source" language="es_ES" mdschema="dc">Revista: Computational and Structural Biotechnology Journal, Periodo: 1, Volumen: 30, Número: , Página inicial: 41, Página final: 58</dim:field>
<dim:field element="title" language="es_ES" mdschema="dc">Mathematical proof of the Fisher-Escola ` Q statistical distribution in  quantum consciousness modeling</dim:field>
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<dim:field element="keywords" language="es-ES" mdschema="dc">.</dim:field>
<dim:field element="keywords" language="en-GB" mdschema="dc">Quantum consciousness&#13;
Quantum Fisher Information&#13;
Hypothesis testing&#13;
Q Fisher-Escola ` Distribution&#13;
Quantum entanglement</dim:field>
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