In 1682, Leibniz published an essay containing his solution to the classic problem of squaring the circle: the alternating converg-ing series that now bears his name. Yet his attempts to disseminate his quadrature results began seven years earlier and included four distinct approaches: the conventional (journal article), the grand (treatise), the impostrous (pseudepigraphia), and the extravagant (medals). This paper examines Leibniz’s various attempts to disseminate his series formula. By examining oft-ignored writings, as well as unpublished manuscripts, this paper answers the question of how one of the greatest mathematicians sought to introduce his first great geometrical discovery to the world
Letters exchanged by scientists are a crucial source by which to trace the process that accompanies ...
Between 1672 and 1694, the German mathematician Gottfried Wilhelm Leibniz (1646-1716) attempted to d...
International audienceIt has long been thought that Leibniz’s conceptions of infinitesimals were a l...
In 1682, Leibniz published an essay containing his solution to the classic problem of squaring the c...
In 1682, Leibniz published an essay containing his solution to the classic problem of squaring the c...
In 1682, Leibniz published an essay containing his solution to the classic problem of squaring the c...
In 1682, Leibniz published an essay containing his solution to the classic problem of squaring the c...
Cette thèse porte sur la combinatoire chez le philosophe allemand Gottfried Wilhelm Leibniz et plus ...
SUMMARY. — In his Quadratura arithmetica circuli ellipseos et hyperbolae cujus corollarium est trigo...
AbstractThis article deals with Leibniz's reception of Descartes' “geometry.” Leibnizian mathematics...
This thesis focuses on the combinatorial art of the German philosopher Gottfried Wilhelm Leibniz, an...
This book is about James Gregory’s attempt to prove that the quadrature of the circle, the ellipse a...
Between 1671 and 1716, the German mathematician Gottfried Wilhelm Leibniz attempted to design a reck...
This thesis focuses on the combinatorial art of the German philosopher Gottfried Wilhelm Leibniz, an...
Letters exchanged by scientists are a crucial source by which to trace the process that accompanies ...
Letters exchanged by scientists are a crucial source by which to trace the process that accompanies ...
Between 1672 and 1694, the German mathematician Gottfried Wilhelm Leibniz (1646-1716) attempted to d...
International audienceIt has long been thought that Leibniz’s conceptions of infinitesimals were a l...
In 1682, Leibniz published an essay containing his solution to the classic problem of squaring the c...
In 1682, Leibniz published an essay containing his solution to the classic problem of squaring the c...
In 1682, Leibniz published an essay containing his solution to the classic problem of squaring the c...
In 1682, Leibniz published an essay containing his solution to the classic problem of squaring the c...
Cette thèse porte sur la combinatoire chez le philosophe allemand Gottfried Wilhelm Leibniz et plus ...
SUMMARY. — In his Quadratura arithmetica circuli ellipseos et hyperbolae cujus corollarium est trigo...
AbstractThis article deals with Leibniz's reception of Descartes' “geometry.” Leibnizian mathematics...
This thesis focuses on the combinatorial art of the German philosopher Gottfried Wilhelm Leibniz, an...
This book is about James Gregory’s attempt to prove that the quadrature of the circle, the ellipse a...
Between 1671 and 1716, the German mathematician Gottfried Wilhelm Leibniz attempted to design a reck...
This thesis focuses on the combinatorial art of the German philosopher Gottfried Wilhelm Leibniz, an...
Letters exchanged by scientists are a crucial source by which to trace the process that accompanies ...
Letters exchanged by scientists are a crucial source by which to trace the process that accompanies ...
Between 1672 and 1694, the German mathematician Gottfried Wilhelm Leibniz (1646-1716) attempted to d...
International audienceIt has long been thought that Leibniz’s conceptions of infinitesimals were a l...