This exposition reviews what exactly Gauss asserted and what did he prove in the last chapter of Disquisitiones Arithmeticae about dividing the circle into a given number of equal parts. In other words, what did Gauss claim and actually prove concerning the roots of unity and the construction of a regular polygon with a given number of sides. Some history of Gauss’s solution is briefly recalled, and in particular many relevant classical references are provided which we believe deserve to be better known
AbstractThe purpose of this article is a comprehensive survey of the history of the Fundamental Theo...
AbstractIn an attempt to reveal the breadth of Gauss's interest in geometry, this account is divided...
International audienceemainder problems have a long tradition and were widely disseminated in books ...
This exposition reviews what exactly Gauss asserted and what did he prove in the last chapter of Dis...
This exposition reviews what exactly Gauss asserted and what did he prove in the last chapter of Dis...
This exposition reviews what exactly Gauss asserted and what did he prove in the last chapter of Dis...
This exposition reviews what exactly Gauss asserted and what did he prove in the last chapter of {\s...
AbstractIn an attempt to reveal the breadth of Gauss's interest in geometry, this account is divided...
AbstractA neglected entry in Gauss' Tagebuch records a conjecture on cyclotomic norms followed by a ...
AbstractThe complete proof of the uniqueness of prime factorization is generally attributed to Gauss...
be no perfect papers. The statement of the problem is as follows. Let θ = 2pi/17. Compute cos θ + co...
t the age of eighteen, Gauss established the constructibility of the 17-gon, a result that had elude...
AbstractIn a clear analogy with spherical geometry, Lambert states that in an “imaginary sphere” the...
1 ABSTRACT The bachelor thesis deals with chosen Euclidean constructions of regular polygons and sum...
SummariesIn his dissertation Gauss mentions that in some other work he refused to simplify the proof...
AbstractThe purpose of this article is a comprehensive survey of the history of the Fundamental Theo...
AbstractIn an attempt to reveal the breadth of Gauss's interest in geometry, this account is divided...
International audienceemainder problems have a long tradition and were widely disseminated in books ...
This exposition reviews what exactly Gauss asserted and what did he prove in the last chapter of Dis...
This exposition reviews what exactly Gauss asserted and what did he prove in the last chapter of Dis...
This exposition reviews what exactly Gauss asserted and what did he prove in the last chapter of Dis...
This exposition reviews what exactly Gauss asserted and what did he prove in the last chapter of {\s...
AbstractIn an attempt to reveal the breadth of Gauss's interest in geometry, this account is divided...
AbstractA neglected entry in Gauss' Tagebuch records a conjecture on cyclotomic norms followed by a ...
AbstractThe complete proof of the uniqueness of prime factorization is generally attributed to Gauss...
be no perfect papers. The statement of the problem is as follows. Let θ = 2pi/17. Compute cos θ + co...
t the age of eighteen, Gauss established the constructibility of the 17-gon, a result that had elude...
AbstractIn a clear analogy with spherical geometry, Lambert states that in an “imaginary sphere” the...
1 ABSTRACT The bachelor thesis deals with chosen Euclidean constructions of regular polygons and sum...
SummariesIn his dissertation Gauss mentions that in some other work he refused to simplify the proof...
AbstractThe purpose of this article is a comprehensive survey of the history of the Fundamental Theo...
AbstractIn an attempt to reveal the breadth of Gauss's interest in geometry, this account is divided...
International audienceemainder problems have a long tradition and were widely disseminated in books ...