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Geiringer theorems: from population genetics to computational intelligence, memory evolutive systems and Hebbian learning

机译:盖林格定理:从种群遗传学到计算智能,记忆进化系统和希伯来语学习

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摘要

The classical Geiringer theorem addresses the limiting frequency of occurrence of various alleles after repeated application of crossover. It has been adopted to the setting of evolutionary algorithms and, a lot more recently, reinforcement learning and Monte-Carlo tree search methodology to cope with a rather challenging question of action evaluation at the chance nodes. The theorem motivates novel dynamic parallel algorithms that are explicitly described in the current paper for the first time. The algorithms involve independent agents traversing a dynamically constructed directed graph that possibly has loops and multiple edges. A rather elegant and profound category-theoretic model of cognition in biological neural networks developed by a well-known French mathematician, professor Andree Ehresmann jointly with a neuro-surgeon, Jan Paul Vanbremeersch over the last thirty years provides a hint at the connection between such algorithms and Hebbian learning.
机译:经典的吉林格定理解决了重复应用交叉后各种等位基因出现的极限频率。它已被用于进化算法的设置,最近,它被用于强化学习和蒙特卡洛树搜索方法,以应对机会节点处相当棘手的动作评估问题。该定理激发了新颖的动态并行算法,该算法在本文中首次被明确描述。该算法包括独立的代理遍历动态构建的有向图,该图可能具有循环和多个边。由法国著名数学家Andree Ehresmann教授与神经外科医生Jan Paul Vanbremeersch共同开发的一种相当优雅而深刻的生物神经网络中的认知分类理论模型,在过去的30年中为我们提供了一种暗示算法和Hebbian学习。

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