Osculating Circle with Microscopes Within Microscopes

Foundations of Science 18 (2):319-325 (2013)
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Abstract

Classically, an osculating circle at a point of a planar curve is introduced technically, often with formula giving its radius and the coordinates of its center. In this note, we propose a new and intuitive definition of this concept: among all the circles which have, on the considered point, the same tangent as the studied curve and thus seem equal to the curve through a microscope, the osculating circle is this that seems equal to the curve through a microscope within microscope

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References found in this work

Non-standard Analysis.Gert Heinz Müller - 2016 - Princeton University Press.
Model-Based Reasoning: Science, Technology, Values.Lorenzo Magnani & Nancy J. Nersessian (eds.) - 2002 - Boston, MA, USA: Kluwer Academic/Plenum Publishers.
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Elementary Calculus.H. Jerome Keisler - 1981 - Journal of Symbolic Logic 46 (3):673-676.

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