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Cognitive dynamic logic algorithms for situational awareness

机译:用于情境感知的认知动态逻辑算法

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Autonomous situational awareness (SA) requires an ability to learn situations. It is mathematically difficult because in every situation there are many objects nonessential for this situation. Moreover, most objects around are random, unrelated to understanding contexts and situations. We learn in early childhood to ignore these irrelevant objects effortlessly, usually we do not even notice their existence. Here we consider an agent that can recognize a large number of objects in the world; in each situation it observes many objects, while only few of them are relevant to the situation. Most of situations are collections of random objects containing no relevant objects, only few situations "make sense," they contain few objects, which are always present in these situations. The training data contains sufficient information to identify these situations. However, to discover this information all objects in all situations should be sorted out to find regularities. This "sorting out" is computationally complex; its combinatorial complexity exceeds by far all events in the Universe. The talk relates this combinatorial complexity to Godelian limitations of logic. We describe dynamic logic (DL) that quickly learns essential regularities-relevant, repeatable objects and situations. DL is related to mechanisms of the brain-mind and we describe brain-imaging experiments that have demonstrated these relations.
机译:自主态势感知(SA)需要学习情况的能力。这在数学上是困难的,因为在每种情况下都有许多与该情况无关的对象。此外,周围的大多数对象都是随机的,与理解上下文和情况无关。我们从小就学会了毫不费力地忽略这些无关紧要的对象,通常我们甚至根本没有注意到它们的存在。在这里,我们考虑一个可以识别世界上大量对象的代理。在每种情况下,它都会观察到许多对象,而其中只有很少一部分与该情况相关。大多数情况是随机对象的集合,其中不包含任何相关对象,只有少数情况“有意义”,它们包含的对象很少,这些对象在这些情况下始终存在。训练数据包含足够的信息以识别这些情况。但是,为了发现此信息,应该对所有情况下的所有对象进行分类以找到规律性。这种“整理”在计算上很复杂。它的组合复杂性远远超过了宇宙中的所有事件。演讲将这种组合的复杂性与逻辑的Godelian局限性联系起来。我们描述了动态逻辑(DL),可以快速学习与基本规律相关的可重复对象和情况。 DL与大脑思维机制有关,我们描述了证明这些关系的脑成像实验。

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