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Mathematizing Power, Formalization, and the Diagrammatical Mind or: What Does 'Computation' Mean?

机译:数学能力,形式化和图解思维或:“计算”是什么意思?

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摘要

Computation and formalization are not modalities of pure abstractive operations. The essay tries to revise the assumption of the constitutive nonsensuality of the formal. The argument is that formalization is a kind of linear spatialization, which has significant visual dimensions. Thus, a connection can be discovered between visualization by figurative graphism and formalization by symbolic calculations: Both use spatial relations not only to represent but also to operate on epistemic, nonspatial, nonvisual entities. Descartes was one of the pioneers of using this kind of two-dimensional spatiality as a cognitive instrument.
机译:计算和形式化不是纯抽象操作的形式。本文试图修正形式本性上的不合情理的假设。有论点认为形式化是一种线性空间化,具有明显的视觉尺寸。因此,可以在通过形象图形学实现的可视化与通过符号计算进行的形式化之间发现一种联系:两者都不仅使用空间关系来表示,而且还在认识,非空间,非视觉实体上进行操作。笛卡尔是使用这种二维空间性作为认知工具的先驱者之一。

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