论文标题

严重的问题和测量问题:无需定理和潜在后果

The hard problem and the measurement problem: a no-go theorem and potential consequences

论文作者

Salom, Igor

论文摘要

量子力学的“测量问题”和认知科学的“硬问题”是两个研究领域中最深刻的开放问题,当然也是当代科学中最深层的问题之一。有时,来自两个领域的科学家都提出了这两个问题的某种相互联系。在这里,我们重新审视了这种期望背后的主要动机,并试图将它们置于更正式的理由。我们不仅认为存在这种关系,而且还认为它对量子力学的解释和我们对意识的理解都具有强烈的含义。该论文由三个部分组成。在第一部分中,我们制定了一种“无关理论”,表明仅根据古典物理学的原理起作用的大脑,与写作(打印)一定数字的过程相比,诱导主观体验的能力不能更高。目的是展示试图进行数学严格的尝试,为什么基于古典物理学的物理学家的角度不太可能解释意识的现象 - 证明超越了19世纪物理学的趋势是合理的。在第二部分中,我们旨在建立与量子力学的态度和解释之间的态度之间建立明确的关系,并具有对应映射。然后,我们根据不进行定理讨论这些联系,指出主观经验的存在可能会区分否则实验上无法区分的解释。最后,第三部分是试图说明量子力学如何使我们更接近解决难题的解决方案并打破不使用定理设定的约束。

The "measurement problem" of quantum mechanics, and the "hard problem" of cognitive science are the most profound open problems of the two research fields, and certainly among the deepest of all unsettled conundrums in contemporary science in general. Occasionally, scientists from both fields have suggested some sort of interconnectedness of the two problems. Here we revisit the main motives behind such expectations and try to put them on more formal grounds. We argue not only that such a relation exists, but that it also bears strong implications both for the interpretations of quantum mechanics and for our understanding of consciousness. The paper consists of three parts. In the first part, we formulate a "no-go-theorem" stating that a brain, functioning solely on the principles of classical physics, cannot have any greater ability to induce subjective experience than a process of writing (printing) a certain sequence of digits. The goal is to show, with an attempt to mathematical rigor, why the physicalist standpoint based on classical physics is not likely to ever explain the phenomenon of consciousness -- justifying the tendency to look beyond the physics of the 19th century. In the second part, we aim to establish a clear relation, with a sort of correspondence mapping, between attitudes towards the hard problem and interpretations of quantum mechanics. Then we discuss these connections in the light of the no-go theorem, pointing out that the existence of subjective experience might differentiate between otherwise experimentally indistinguishable interpretations. Finally, the third part is an attempt to illustrate how quantum mechanics could take us closer to the solution of the hard problem and break the constraints set by the no-go theorem.

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