Hadamard product of GCD matrices.
Halfway to a solution of
It is well known that the continued fraction expansion of readily displays the midpoint of the principal cycle of ideals, that is, the point halfway to a solution of . Here we notice that, analogously, the point halfway to a solution of can be recognised. We explain what is going on.
Harmonic properties of the sum-of-digits function for complex bases
Hausdorff dimension of real numbers with bounded digit averages
Heights in finite projective space, and a problem on directed graphs.
Hierarchical residue number systems with small moduli and simple converters
In this paper, a new class of Hierarchical Residue Number Systems (HRNSs) is proposed, where the numbers are represented as a set of residues modulo factors of 2k ± 1 and modulo 2k . The converters between the proposed HRNS and the positional binary number system can be built as 2-level structures using efficient circuits designed for the RNS (2k-1, 2k, 2k+1). This approach allows using many small moduli in arithmetic channels without large conversion overhead. The advantages resulting from the...
Histoire de la loi de réciprocité quadratique : Gauss et Tate
How Berger, Felzenbaum and Fraenkel revolutionized Covering Systems the same way that George Boole revolutionized Logic.
How many squares must a binary sequence contain?
How to differentiate a number.
Hurwitz and Tasoev continued fractions with long period.
Hurwitz continued fractions with confluent hypergeometric functions
Many new types of Hurwitz continued fractions have been studied by the author. In this paper we show that all of these closed forms can be expressed by using confluent hypergeometric functions . In the application we study some new Hurwitz continued fractions whose closed form can be expressed by using confluent hypergeometric functions.
Hypo-Multiplicative Number - Theoretic Functions