Fermat


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Fermat

Pierre de . 1601--65, French mathematician, regarded as the founder of the modern theory of numbers. He studied the properties of whole numbers and, with Pascal, investigated the theory of probability
References in periodicals archive ?
There are coefficients but no constants, unlike what we obtained for the Pythagoras and Fermat families.
Fermat followed in the footsteps of Heron in Alexandria (10-75), who introduced the concept of minimal path to derive certain optical laws.
Supongamos entonces que hay un consenso global entre los matematicos actuales acerca de que el ultimo teorema de Fermat ha sido probado.
Around 1630, al-Yazdi arrived at the same findings as Descartes and Fermat.
It asks whether there is a mechanical procedure, such as could be programmed into a computer, for deciding whether a Diophantine equation has solutions (a Diophantine equation is one like the Fermat equation [x.
Using the Fermat technique, complex Assembler systems can be analysed, re-engineered and transformed into a more modern and flexible Java, C or CoBOL-based environment.
Pierre de Fermat was an intensely reticent part-time mathematician, a lawyer by profession, who published only one mathematical work in his entire lifetime -- a paper on the comparison of curved lines with straight lines, in 1660.
Daston traces the emergence of what she calls a "new brand of rationality," as "seventeenth-century writers fashio ned first a philosophical and, eventually, a mathematical theory of probability" (1116), in the work of Pascal, Fermat, Huygens, Locke, Leibniz, and the brothers Jakob and Nicholas Bernoulli.
Fermat wrote in the margin of a book that there aren't--it works only for squares.
Archimedes, Fermat, Newton, and Euler are each summoned in turn, illuminating the utility of infinite, power, and trigonometric series in both pure and applied mathematics.
it is part of a more global project: i-matecbio (high performance imaging platform for materials, complex flows and biological structures) to equip the fermat federation of advanced laser imaging equipment in the framework of cper (2015-2020).
The first chapter lays out several variants of the theorem, and the second illustrates with examples on elliptic, Fermat, and modular curves.