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  1. Nicolaus II Bernoulli. Nicolaus II Bernoulli (also spelled as Niklaus or Nikolaus; 6 February 1695 in Basel – 31 July 1726 in Saint Petersburg) was a Swiss mathematician as were his father Johann Bernoulli and one of his brothers, Daniel Bernoulli. Read more on Wikipedia. Since 2007, the English Wikipedia page of Nicolaus II Bernoulli has ...

  2. 1704 machte er seinen Abschluss an der Universität Basel unter Jakob I Bernoulli, und 5 Jahre später promovierte er über die Anwendung der Wahrscheinlichkeitstheorie in Rechtsangelegenheiten. 1716 wurde er an den Galileo-Lehrstuhl nach Padua berufen, hier arbeitete er in den Gebieten Differentialgleichungen und Geometrie. 1722 kehrte er zurück in die Schweiz und übernahm den Lehrstuhl ...

  3. La familia Bernoulli produjo muchos artistas y científicos notables, en particular un gran número de matemáticos y físicos famosos del siglo XVIII: Jacob Bernoulli (1654-1705; también conocido como James o Jacques), matemático que dio nombre a los números de Bernoulli. Nicolaus Bernoulli (1662-1716), pintor y consejero en el concejo de ...

  4. Since 2007, the English Wikipedia page of Nicolaus I Bernoulli has received more than 79,963 page views. His biography is available in 20 different languages on Wikipedia . Nicolaus I Bernoulli is the 578th most popular mathematician (down from 474th in 2019) , the 380th most popular biography from Switzerland (down from 304th in 2019) and the 15th most popular Swiss Mathematician .

  5. Media in category "Nicolaus I Bernoulli" This category contains only the following file. Epitaph für Nikolaus I Bernoulli.jpg 2,425 × 3,804; 1.56 MB.

  6. Nicolaus Niklaus Bernoulli II (6 Feb 1695 - 31 Jul 1726) 0 references . Sitelinks. Wikipedia (27 entries) edit. arwiki نيكولاس برنولي ...

  7. 1695-1726. Swiss Mathematician. T he first and favorite son of Johann Bernoulli (1667-1748), Nikolaus Bernoulli was destined to be overshadowed by his younger brother Daniel (1700-1782). However, working in collaboration his brother Daniel, Nikolaus contributed to the formulation of the famous St. Petersburg Paradox, a question of probability.