A Concise History of Mathematics, Volumes 1-2 |
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Page 98
... Roman Empire from both an economic and a cultural point of view had always been the East . The Western part had never been based on an irrigation economy ; its agriculture was of the extensive kind which did not stimulate the study of ...
... Roman Empire from both an economic and a cultural point of view had always been the East . The Western part had never been based on an irrigation economy ; its agriculture was of the extensive kind which did not stimulate the study of ...
Page 99
... Roman Empire among Germanic kingdoms . Monasteries and cultured laymen kept some of the Greek - Roman civili- zation alive . One of these laymen , the diplomat and philosopher Anicius Manilius Severinus Boetius , wrote mathemat- ical ...
... Roman Empire among Germanic kingdoms . Monasteries and cultured laymen kept some of the Greek - Roman civili- zation alive . One of these laymen , the diplomat and philosopher Anicius Manilius Severinus Boetius , wrote mathemat- ical ...
Page 100
Dirk Jan Struik. parts of the former Roman Empire , though never wholly closed , was obstructed for centuries . Then in Frankish Gaul and other former parts of the Roman Empire large - scale economy subsequently van- ished ; decadence ...
Dirk Jan Struik. parts of the former Roman Empire , though never wholly closed , was obstructed for centuries . Then in Frankish Gaul and other former parts of the Roman Empire large - scale economy subsequently van- ished ; decadence ...
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Common terms and phrases
algebraic algebraic curves analytical ancient antiquity Apollonios appeared Arabic Archimedes arithmetic astronomy axiom Babylonian Babylonian mathematics became Berlin Bernoulli calculus calculus of variations Cantor Cauchy Cayley complex numbers computational conception conic curves D'Alembert decimal Descartes developed differential equations Diophantos discovery droides droites Egyptian Egyptian mathematics Euclid Euclidean Eudoxos Euler Eutocius existence Fermat fluxions Fourier fractions functions Galois Gauss géométrie Greek mathematics H. G. Zeuthen Hindu-Arabic numerals history of mathematics Huygens ideas infinite influence integral Johann Klein Lagrange Laplace large number later Leibniz mathe mathematicians Mathematik matics method modern Newton Nineteenth Century notation number theory Oriental Paperbound papers Paris Pascal period plane problems professor projective geometry published Pythagorean quadratic quadratic equations quaternions rational rectangle Riemann rigorous Roman showed so-called solution solved square symbols T. L. Heath texts theorem tion translation triangle trigonometry vols Wallis Weierstrass πρὸς