Infinitesimal Quotes (2)

It is going to be necessary that everything that happens in a finite volume of space and time would have to be analyzable with a finite number of logical operations. The present theory of physics is not that way, apparently. It allows space to go down into infinitesimal distances, wavelengths to get infinitely great, terms to be summed in infinite order, and so forth; and therefore, if this proposition [that physics is computer-simulatable] is right, physical law is wrong.
International Journal of Theoretical Physics (1982), 21 Nos. 6-7, 468. Quoted in Brian Rotman, Mathematics as Sign (2000), 82.
See also:  |  Analysis (37)  |  Computer (24)  |  Finite (7)  |  Infinite (10)  |  Physics (65)  |  Proposition (8)  |  Space (23)  |  Theory (179)  |  Time (55)  |  Wavelength (2)

The teacher manages to get along still with the cumbersome algebraic analysis, in spite of its difficulties and imperfections, and avoids the smooth infinitesimal calculus, although the eighteenth century shyness toward it had long lost all point.
Elementary Mathematics From an Advanced Standpoint (1908). 3rd edition (1924), trans. E. R. Hedrick and C. A. Noble (1932), Vol. 1, 155.
See also:  |  Algebra (11)  |  Analysis (37)  |  Calculus (12)  |  Difficulty (16)  |  Imperfection (4)  |  Teacher (26)

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