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Towards a Better Understanding of Space-Time Causality: Kolmogorov Complexity and Causality as a Matter of Degree

机译:为了更好地了解时空因果关系:Kolmogorov复杂性和因果关系是一个学位

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Space-time causality is one of the fundamental notions of modern physics; however, it is difficult to define in observational physical terms. Intuitively, the fact that a space-time event e = (t, x) can causally influence an event e' = (t~1, x') means that what we do in the vicinity of e changes what we observe at e'. If we had two copies of the Universe, we could perform some action at e in one copy but not in another copy; if we then observe the difference at e', this would be an indication of causality. However, we only observe one Universe, in which we either perform the action or we do not. At first glance, it may seem that in this case, there is no meaningful way to provide an operational definition of causality. In this paper, we show that such a definition is possible if we use the. notions of algorithmic randomness and Kolmogorov complexity. The resulting definition leads to a somewhat unexpected consequence: that space-time causality is a matter of degree.
机译:时空因果关系是现代物理学的基本概念之一;但是,难以定义观察物理术语。直观地,即空时事件E =(t,x)可能因因果地影响事件e'=(t〜1,x')意味着我们在e附近所做的更改我们在e'中观察到的内容。如果我们有两个宇宙副本,我们可以在一份副本中执行一些行动,但不在另一种副本中;如果我们然后观察到e'的差异,这将是一个因果关系的指示。但是,我们只观察一个宇宙,我们要么执行这个行动,要么我们没有。乍一看,似乎在这种情况下,没有有意义的方法来提供因果关系的操作定义。在本文中,我们表明如果我们使用该定义,可以使用这种定义。算法随机性和kolmogorov复杂性的概念。由此产生的定义导致了一些意想不到的后果:时空因果关系是一个程度的问题。

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