Das Cavalierische Prinzip und die Methode der Indivisiblen bei Torricelli und de Sluse

[1] Acampora R., Evangelista Torricelli – Mathematiker des Großherzogs Ferdinand II. der Toskana, (2023)

[2] Alexander A., Infinitesimal, (2014)

[3] Andersen K., Cavalieri’s Method of Indivisibles, Arch. Hist. Exact Sci, pp. 291-367, (1985)

[4] Boyer C.B., The History of the Calculus and its Conceptual Development, (1959)

[5] Carroll M.T., Dougherty S.T., Perkins D., Indivisibles, infinitesimals and a&nbsp

[6] tale of seventeenth-century mathematics, Math. Mag, 86, pp. 239-254, (2013)

[7] Cavalieri B., Geometria indivisibilium continuorum, (1635)

[8] Courant R., Vorlesungen über Differential- und Integralrechnung, 2, (1972)

[9] Edwards C.H., The Historical Development of the Calculus, (1979)

[10] Evans G.W., Cavalieri’s theorem in its own words, Am. Math. Mon, 24, pp. 447-451, (1917)

[1] Acampora R., Evangelista Torricelli – Mathematiker des Großherzogs Ferdinand II. der Toskana, (2023)

[2] Alexander A., Infinitesimal, (2014)

[3] Andersen K., Cavalieri’s Method of Indivisibles, Arch. Hist. Exact Sci, pp. 291-367, (1985)

[4] Boyer C.B., The History of the Calculus and its Conceptual Development, (1959)

[5] Carroll M.T., Dougherty S.T., Perkins D., Indivisibles, infinitesimals and a&nbsp

[6] tale of seventeenth-century mathematics, Math. Mag, 86, pp. 239-254, (2013)

[7] Cavalieri B., Geometria indivisibilium continuorum, (1635)

[8] Courant R., Vorlesungen über Differential- und Integralrechnung, 2, (1972)

[9] Edwards C.H., The Historical Development of the Calculus, (1979)

[10] Evans G.W., Cavalieri’s theorem in its own words, Am. Math. Mon, 24, pp. 447-451, (1917)