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mathematical apply but delivers already helpful insights. Dedekind is commonly pointed to as a key influence in shaping present mathematical textual practices and a substantial part of this affect stems from his growth of perfect principle, of which is the first revealed model. Therefore, apart from being interesting in their very own right, a greater understanding of the semiotic processes of this text could contribute to our views on both current mathematical textual practices and late-fashionable historical past of mathematics. An necessary line of argument in is that a mathematical concept (be it operate principle as in or best concept as in ) turns into arithmetical by introducing concepts which are ‘related’ to number theoretical ones, and by transferring formulations from number theory. Haffner’s claim solely emphasizes why we want a greater understanding of the production of analogy as a semiotic course of. Since the definitions and theorems of do not correspond word-for-word to number theoretical definitions and theorems, merely saying that two ideas or formulations are ’similar’ neglects to explain the signs that make us see the similarities. Thus, appealing to similarity can not account for the semiotic processes of the follow that produces analogy of perfect concept to number principle. The case examine goals to unfold Haffner’s appeals to similarity via detailed descriptions of representations that Dedekind constructs and makes use of in . ABSTRACT. In this speak, I will present a case research, which uses shut studying of to review semiotic processes of mathematical text. I give attention to analyzing from a semiotic perspective what
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