Archimedes calculated the centre of gravity of the cone but the proof of this theorem is not extant in his works. Knorr made a reconstruction of this proof utilizing geometrical arguments. This paper proves this theorem by means of a physical demonstration utilizing the law of the lever, and by adapting from Archimedes the method of mechanical theorems that he described in his letter to Eratosthenes.33363764
mathematical papers. In addition to teaching university mathematics for the past forty-four years, T...
This chapter aims to throw light on the ways in which the concept of center of gravity interacted wi...
This article discusses moment planimeters, which are mechanical devices with which is it possible to...
Archimedes of Syracuse (c. 287-212 BCE) is often referred to as the greatest mathematician of antiqu...
This paper proposes a simple and easy methods for determining the centre of gravity of a motionless ...
Comments on Archimedes' theorem about sphere and cylinderIn his treatise addressed to Dositheus of P...
Archimedes' statics is considered as an example of ancient Greek applied mathematics; it is even see...
Elsewhere in this issue is a review of The Sand Reckoner by Gillian Bradshaw. That review and this a...
Archimedes' statics is considered as an example of ancient Greek applied mathematics; it is even see...
Starting from Archimedes\u2019 method for calculating the volume of cylindrical wedges, I want to ge...
International audienceAn exploration of the Stomachion dissection puzzle provides an extension to th...
The Method is the work in which Archimedes sets out his way of finding the areas and volumes of vari...
Orientador: André Koch Torres de AssisDissertação (mestrado) - Universidade Estadual de Campinas, In...
This paper explores Archimedes’ works in conoids, which are three dimensional versions of conic sect...
Archimedes computed the center of mass of several regions and bodies [Di-jksterhuis], and this funda...
mathematical papers. In addition to teaching university mathematics for the past forty-four years, T...
This chapter aims to throw light on the ways in which the concept of center of gravity interacted wi...
This article discusses moment planimeters, which are mechanical devices with which is it possible to...
Archimedes of Syracuse (c. 287-212 BCE) is often referred to as the greatest mathematician of antiqu...
This paper proposes a simple and easy methods for determining the centre of gravity of a motionless ...
Comments on Archimedes' theorem about sphere and cylinderIn his treatise addressed to Dositheus of P...
Archimedes' statics is considered as an example of ancient Greek applied mathematics; it is even see...
Elsewhere in this issue is a review of The Sand Reckoner by Gillian Bradshaw. That review and this a...
Archimedes' statics is considered as an example of ancient Greek applied mathematics; it is even see...
Starting from Archimedes\u2019 method for calculating the volume of cylindrical wedges, I want to ge...
International audienceAn exploration of the Stomachion dissection puzzle provides an extension to th...
The Method is the work in which Archimedes sets out his way of finding the areas and volumes of vari...
Orientador: André Koch Torres de AssisDissertação (mestrado) - Universidade Estadual de Campinas, In...
This paper explores Archimedes’ works in conoids, which are three dimensional versions of conic sect...
Archimedes computed the center of mass of several regions and bodies [Di-jksterhuis], and this funda...
mathematical papers. In addition to teaching university mathematics for the past forty-four years, T...
This chapter aims to throw light on the ways in which the concept of center of gravity interacted wi...
This article discusses moment planimeters, which are mechanical devices with which is it possible to...