AbstractIt has been at various times proposed in regard to Problem 10 of the Moscow Mathematical Papyrus that Egyptian scribes had developed a computational algorithm by which they could calculate the circumference of a circle of known diameter length. It has also been proposed at various times that the 7:22 ratio between a circle’s diameter and its circumference was known by the Egyptian scribes at a surprisingly early period.The present paper explores currently available evidence that lends support to each of these propositions
International audienceTaking into account written texts from Arab and Latin traditions of the geomet...
AbstractIn an ancient Egyptian problem of bread distribution from the Rhind mathematical papyrus (da...
Abstract. We answer the question: who first proved that C/d is a con-stant? We argue that Archimedes...
AbstractIt has been at various times proposed in regard to Problem 10 of the Moscow Mathematical Pap...
AbstractThe mathematicians of ancient Egypt approximated the area of a circle by a square with aston...
AbstractThis paper discusses the method of Liu Hui (3rd century) for evaluating the ratio of the cir...
The study of the mathematics and geometry of ancient civilizations is a task which seems to be very ...
In this article, we introduce the ancient Rhind papyrus. The Rhind papyrus serves as the foundation ...
The decorations of ancient objects can provide some information on the value of constant π as a rati...
Proofs that the area of a circle is ?r2 can be found in mathematical literature dating as far back a...
It was not by accident or by try–and–error methods that ancient Egyptians had built those magnifice...
For nearly a century there is an ongoing debate about, have the ancient Egyptians known any case of ...
AbstractThe Fibonacci series and the Golden Section have often been used to explain the proportions ...
Many people are fascinated with ancient Egypt. The amazing, unique culture influenced many other ci...
AbstractThis paper presents intriguing archaeological evidence that the practical properties of addi...
International audienceTaking into account written texts from Arab and Latin traditions of the geomet...
AbstractIn an ancient Egyptian problem of bread distribution from the Rhind mathematical papyrus (da...
Abstract. We answer the question: who first proved that C/d is a con-stant? We argue that Archimedes...
AbstractIt has been at various times proposed in regard to Problem 10 of the Moscow Mathematical Pap...
AbstractThe mathematicians of ancient Egypt approximated the area of a circle by a square with aston...
AbstractThis paper discusses the method of Liu Hui (3rd century) for evaluating the ratio of the cir...
The study of the mathematics and geometry of ancient civilizations is a task which seems to be very ...
In this article, we introduce the ancient Rhind papyrus. The Rhind papyrus serves as the foundation ...
The decorations of ancient objects can provide some information on the value of constant π as a rati...
Proofs that the area of a circle is ?r2 can be found in mathematical literature dating as far back a...
It was not by accident or by try–and–error methods that ancient Egyptians had built those magnifice...
For nearly a century there is an ongoing debate about, have the ancient Egyptians known any case of ...
AbstractThe Fibonacci series and the Golden Section have often been used to explain the proportions ...
Many people are fascinated with ancient Egypt. The amazing, unique culture influenced many other ci...
AbstractThis paper presents intriguing archaeological evidence that the practical properties of addi...
International audienceTaking into account written texts from Arab and Latin traditions of the geomet...
AbstractIn an ancient Egyptian problem of bread distribution from the Rhind mathematical papyrus (da...
Abstract. We answer the question: who first proved that C/d is a con-stant? We argue that Archimedes...