Historical Introduction to Mathematical Literature
The book Historical Introduction to Mathematical Literature was written by author Miller, G. A. (George Abram), 1863-1951 Here you can read free online of Historical Introduction to Mathematical Literature book, rate and share your impressions in comments. If you don't know what to write, just answer the question: Why is Historical Introduction to Mathematical Literature a good or bad book?
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32 (1846), p. 100. t An algebraic integer is a root of the equation f(x) = o, when all its co- efficients are rational integers and the first coefficient is unity. 206 MATHEMATICAL LITERATURE [vi. the ratios AM, BM, CM to AB are likewise algebraic numbers, then is the space made up of points M, as is easy to see, everywhere discontinuous ; but in spite of this discontinuity, and despite the existence of gaps in this space, all constructions that occur in Euclid's Elements, can, so far as I can ...see, be just as accurately effected as in a perfectly continuous space ; the discon- tinuity of this space would not be noticed in Euclid's science, would not be felt at all." * 42. Invariants. — In the study of elementary analytic geometry it is desirable to determine the fundamental properties of the curves represented by the general equa- tion of the second degree in two variables, which may be written as follows : ax 2 + bxy + cf + dx + ey + / = o. By assigning to the various coefficients of this equation different real numerical values, there results a multiply infinite number of different numerical equations, each of which represents a certain locus, real or imaginary.
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