Bernhard Riemann citations
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Georg Friedrich Bernhard Riemann, né le 17 septembre 1826 à Breselenz, Royaume de Hanovre, mort le 20 juillet 1866 à Selasca, hameau de la commune de Verbania, Italie, est un mathématicien allemand. Influent sur le plan théorique, il a apporté de nombreuses contributions importantes à la topologie, l'analyse, la géométrie différentielle et le calcul, certaines d'entre elles ayant permis par la suite le développement de la relativité générale,. Wikipedia  

✵ 17. septembre 1826 – 20. juillet 1866
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Bernhard Riemann Citations

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Bernhard Riemann: Citations en anglais

“I. Thesis. Finite elements of Space and Time. Antithesis.”

Continuity.
Antimonies
Gesammelte Mathematische Werke (1876)

“Natural science is the attempt to comprehend nature by precise concepts.
According to the concepts by which we comprehend nature not only are observations completed at every instant but also future observations are pre-determined as necessary, or, in so far as the concept-system is not quite adequate therefor, they are predetermined as probable; these concepts determine what is "possible" (accordingly also what is "necessary," or the opposite of which is impossible), and the degree of the possibility (the "probability") of every separate event that is possible according to them, can be mathematically determined, if the event is sufficiently precise.
If what is necessary or probable according to these concepts occurs, then the latter are thereby confirmed and upon this confirmation by experience rests our confidence in them. If, however, something happens which according to them is not expected and which is therefore according to them impossible or improbable, then arises the problem so to complete them, or if necessary, to transform them, that according to the completed or ameliorated concept-system, what is observed ceases to be impossible or improbable. The completion or amelioration of the concept-system forms the "explanation" of the unexpected observation. By this process our comprehension of nature becomes gradually always more complete and assured, but at the same time recedes even farther behind the surface of phenomena.”

Theory of Knowledge
Gesammelte Mathematische Werke (1876)

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