Add to ORKGThe thesis describes how mathematicians calculated the approximations of the number π by using the series, based on the arc-tangent function. It also describes the proof of irrationality of the circular constant. The last two chapters show how to calculate the approximations of the number π, and the deviations in calculating the circumference and area of a circle and the volume and the area of a sphere by using different approximations for the number π, all with the help of the Derive computer program
This paper presents an attempt to finally solve the problem of constructing the squares of the...
AbstractThis paper discusses the method of Liu Hui (3rd century) for evaluating the ratio of the cir...
In our diploma thesis we discuss Fibonacci numbers or Fibonacci sequence. We're establishing the rec...
In this thesis we have been working on the methods to calculate number π, which are based on the exp...
Almost every mathematical culture through history seems to have proved, trusted, or suspected that t...
A constante π será apresentada desde a sua origem, nos problemas de medidas de comprimento, área, em...
Abstract. We answer the question: who first proved that C/d is a con-stant? We argue that Archimedes...
Originally, Pi constant was understood as the ratio of circumference of a circle to its diameter. As...
Practically all computations of the value of π before 1600 were done using Archimedes' method. As i...
We study several ways in which we approach the ratio of the circumference of a circle to its diamete...
In his 1685 paper “Observationes cyclometricae ” published in Acta Eruditorum, Adam Adamandy Kochań...
In grade school we were all given the formulas for the area and circumference of a circle: A = πr 2 ...
International audienceWe study several formal proofs and algorithms related to the number π in the c...
The problem to approximate the arc or the area of a circle is one of the oldest mathematical problem...
This bachelor thesis deals with one of the well-known mathematical constants, the number π. The form...
This paper presents an attempt to finally solve the problem of constructing the squares of the...
AbstractThis paper discusses the method of Liu Hui (3rd century) for evaluating the ratio of the cir...
In our diploma thesis we discuss Fibonacci numbers or Fibonacci sequence. We're establishing the rec...
In this thesis we have been working on the methods to calculate number π, which are based on the exp...
Almost every mathematical culture through history seems to have proved, trusted, or suspected that t...
A constante π será apresentada desde a sua origem, nos problemas de medidas de comprimento, área, em...
Abstract. We answer the question: who first proved that C/d is a con-stant? We argue that Archimedes...
Originally, Pi constant was understood as the ratio of circumference of a circle to its diameter. As...
Practically all computations of the value of π before 1600 were done using Archimedes' method. As i...
We study several ways in which we approach the ratio of the circumference of a circle to its diamete...
In his 1685 paper “Observationes cyclometricae ” published in Acta Eruditorum, Adam Adamandy Kochań...
In grade school we were all given the formulas for the area and circumference of a circle: A = πr 2 ...
International audienceWe study several formal proofs and algorithms related to the number π in the c...
The problem to approximate the arc or the area of a circle is one of the oldest mathematical problem...
This bachelor thesis deals with one of the well-known mathematical constants, the number π. The form...
This paper presents an attempt to finally solve the problem of constructing the squares of the...
AbstractThis paper discusses the method of Liu Hui (3rd century) for evaluating the ratio of the cir...
In our diploma thesis we discuss Fibonacci numbers or Fibonacci sequence. We're establishing the rec...