Steven401

Various: UW, SCSU, Excelisor

June 30, 1951

Certified Management Accountant

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This may be a silly question, but I am wondering: since points, by definition, lack size; apparently they are strictly locational; lacking length, width and depth; is it not theoretically possible for an infinite number of points to exist on a finite line segment, or, does the proposition: "two objects cannot occupy the same space at the same time apply"?

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The instructor regularly refers to problems in the text book. Are there text books one should purchase to augment the learning experience?

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