Pages that link to "Item:Q342610"
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The following pages link to On the arithmetical quadrature of the circle, the ellipse and the hyperbola. A corollary is a trigonometry without tables. Edited and with an epilogue by Eberhard Knobloch. Dual German-Latin text. Translated from the Latin by Otto Hamborg (Q342610):
Displaying 8 items.
- Unknown manuscript material of Christiaan Huygens (Q1057249) (← links)
- Reply to Knobloch (Q1678025) (← links)
- Leibniz's syncategorematic infinitesimals. II: Their existence, their use and their role in the justification of the differential calculus (Q2201990) (← links)
- The Leibniz catenary and approximation of \(e\) -- an analysis of his unpublished calculations (Q2279707) (← links)
- On what has been called Leibniz's rigorous foundation of infinitesimal geometry by means of Riemannian sums (Q2359606) (← links)
- How Leibniz tried to tell the world he had squared the circle (Q2697615) (← links)
- On the analysis of the infinity (1684--1703). Treatise on the quadrature of curves (1704) (Q4841554) (← links)
- Collected works and letters. Series 7. Mathematical writings. Vol. 6. 1673--1676. Arithmetic squaring of the circle. Edited by Uwe Mayer and Siegmund Probst (Q5172334) (← links)
