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Towards Machine Understanding: Some Considerations Regarding Mathematical Semiosis

机译:迈向机器理解:关于数学型号的一些考虑因素

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The discussion on the possibility of machines to achieve comprehension, understanding and true meaning grounded in the real world is a very controversial debate within Artificial Intelligence and Cognitive Science. One of the biggest problems is the requirement to involve "reality" in this discussion, bringing forth a lot of unsolved questions regarding the nature of what would be such thing we use to call "reality". In this work, we present an attempt of escaping this problem, by re-defining the meaning process (semiosis, according to Peirce), in an entirely mathematical framework. We are calling this "transposition" of the Peircean theory to a purely abstract mathematical model as "Mathematical Semiosis". By doing this, we aim at growing a more understandable theory for explaining what is to comprehend, to understand and to mean, in a strictly mathematical sense, avoiding complications related to the connection of signs to a real world. The main application of such a theory would be in order to develop machines with these capabilities. In such a regard, what we are calling here "Mathematical Semiosis" would be a kind of purely mathematical abstraction for what is "Semiosis" in the real world.
机译:讨论机器实现理解,理解和真正意义在现实世界中的基础上是一种非常争议的人工智能和认知科学。最大的问题之一是需要涉及“现实”在本次讨论中的要求,提出了许多关于我们用来称之为“现实”的事物的本质的许多未解决的问题。在这项工作中,我们通过重新定义意义过程(根据Peirce的奇异),在一个完全数学框架中,我们提出了逃避这个问题的尝试。我们将Peircean理论的“换位”称为纯粹的抽象数学模型,作为“数学半成分”。通过这样做,我们的目标是在严格的数学意义上增长更加理解的是解释理解,理解和意味着,避免与现实世界的迹象相关的并发症。这种理论的主要应用是为了开发带这些能力的机器。在这样的关注中,我们在这里称之为“数学佐学”将是一种纯粹的数学抽象,为现实世界中的“半四分离”是什么。

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