The problem to approximate the arc or the area of a circle is one of the oldest mathematical problems in the cultural history of mankind. Some recent results of investigating the history of this problem are presented: An elementary connection between the Egyptian approximation (16/9)"2 and the Indian #sq root#(10) for #pi#, an analysis of the first Archimedian inclusion 3(10/71)<#pi#<3(1/7), and the reconstruction of a second Archimedian inclusion (211872/67441)<#pi#<(195888/62353) which is mentioned by Heron of Alexandria. (orig.)SIGLEAvailable from TIB Hannover: RN 8680(182) / FIZ - Fachinformationszzentrum Karlsruhe / TIB - Technische InformationsbibliothekDEGerman
In diploma thesis, we investigate the ratio of circumference and diameter of a circle in the Euclide...
AbstractIt has been at various times proposed in regard to Problem 10 of the Moscow Mathematical Pap...
A formula for the area of a cyclic quadrilateral in terms of its sides was first stated without proo...
AbstractThe mathematicians of ancient Egypt approximated the area of a circle by a square with aston...
In his 1685 paper “Observationes cyclometricae ” published in Acta Eruditorum, Adam Adamandy Kochań...
Proofs that the area of a circle is ?r2 can be found in mathematical literature dating as far back a...
Approximating π and attempting to square the circle have a long and interesting history. In 1875, C....
Plane GeometryIncrease the number of sides of the polygon to see it approximate the unit circle. As ...
All our geometry, whether limited to circles and. straight lines or extended to include conic sectio...
The thesis describes how mathematicians calculated the approximations of the number π by using the s...
Originally, Pi constant was understood as the ratio of circumference of a circle to its diameter. As...
Ao longo da história em várias situações foi necessário determinar a área de um círculo e nesses mom...
In This paper the relationship between the magnitudes of the squares drawn inside the Egyptian trian...
The study of the mathematics and geometry of ancient civilizations is a task which seems to be very ...
In This paper the relationship between the magnitudes of the squares drawn inside the Egyptian trian...
In diploma thesis, we investigate the ratio of circumference and diameter of a circle in the Euclide...
AbstractIt has been at various times proposed in regard to Problem 10 of the Moscow Mathematical Pap...
A formula for the area of a cyclic quadrilateral in terms of its sides was first stated without proo...
AbstractThe mathematicians of ancient Egypt approximated the area of a circle by a square with aston...
In his 1685 paper “Observationes cyclometricae ” published in Acta Eruditorum, Adam Adamandy Kochań...
Proofs that the area of a circle is ?r2 can be found in mathematical literature dating as far back a...
Approximating π and attempting to square the circle have a long and interesting history. In 1875, C....
Plane GeometryIncrease the number of sides of the polygon to see it approximate the unit circle. As ...
All our geometry, whether limited to circles and. straight lines or extended to include conic sectio...
The thesis describes how mathematicians calculated the approximations of the number π by using the s...
Originally, Pi constant was understood as the ratio of circumference of a circle to its diameter. As...
Ao longo da história em várias situações foi necessário determinar a área de um círculo e nesses mom...
In This paper the relationship between the magnitudes of the squares drawn inside the Egyptian trian...
The study of the mathematics and geometry of ancient civilizations is a task which seems to be very ...
In This paper the relationship between the magnitudes of the squares drawn inside the Egyptian trian...
In diploma thesis, we investigate the ratio of circumference and diameter of a circle in the Euclide...
AbstractIt has been at various times proposed in regard to Problem 10 of the Moscow Mathematical Pap...
A formula for the area of a cyclic quadrilateral in terms of its sides was first stated without proo...