MATHEMATICIAN

Jordanus de Nemore

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Jordanus de Nemore (fl. 13th century), also known as Jordanus Nemorarius and Giordano of Nemi, was a thirteenth-century European mathematician and scientist. The literal translation of Jordanus de Nemore (Giordano of Nemi) would indicate that he was an Italian. Read more on Wikipedia

Since 2007, the English Wikipedia page of Jordanus de Nemore has received more than 44,578 page views. His biography is available in 15 different languages on Wikipedia. Jordanus de Nemore is the 745th most popular mathematician (down from 649th in 2019), the 4,620th most popular biography from Germany (down from 3,938th in 2019) and the 87th most popular German Mathematician.

Memorability Metrics

  • 45k

    Page Views (PV)

  • 47.82

    Historical Popularity Index (HPI)

  • 15

    Languages Editions (L)

  • 6.12

    Effective Languages (L*)

  • 1.60

    Coefficient of Variation (CV)

Among MATHEMATICIANS

Among mathematicians, Jordanus de Nemore ranks 745 out of 1,004Before him are Daniel Quillen, Sergey Mergelyan, François d'Aguilon, Suzan Kahramaner, Erich Kähler, and Wu Wenjun. After him are Ludwig Schlesinger, Charles Fefferman, Alexander Ostrowski, Leo Königsberger, Victor Puiseux, and Anatoly Maltsev.

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In Germany

Among people born in Germany, Jordanus de Nemore ranks 4,620 out of 7,253Before him are Otto Modersohn (1865), Ruth Prawer Jhabvala (1927), Jacob Volhard (1834), Ditlev Blunck (1798), Dietrich Kraiss (1889), and Hugo Winckler (1863). After him are Maria Katharina Kasper (1820), Birgit Prinz (1977), Mathilde Marchesi (1821), Christian Erich Hermann von Meyer (1801), Julius Friedrich Cohnheim (1839), and Wilhelm Weinberg (1862).

Among MATHEMATICIANS In Germany

Among mathematicians born in Germany, Jordanus de Nemore ranks 87Before him are Karl Georg Christian von Staudt (1798), Paul du Bois-Reymond (1831), Wilhelm Killing (1847), Oswald Teichmüller (1913), Leonard Nelson (1882), and Erich Kähler (1906). After him are Johann Faulhaber (1580), Wendelin Werner (1968), Oskar Perron (1880), Wolfgang Krull (1899), Richard Rado (1906), and Carl Hindenburg (1741).