On summing to arbitrary real numbers

On the Product of Heights of Algebraic Numbers Summing to Real Numbers

On approximation of real numbers by real algebraic numbers

Walking on real numbers

Motivated by the desire to visualize large mathematical data sets, especially in number theory, we offer various tools for representing floating point numbers as planar (or three dimensional) walks and for quantitatively measuring their “randomness.”

Some properties of fuzzy real numbers

In the mathematical analysis, there are some theorems and definitions that established for both real and fuzzy numbers. In this study, we try to prove  Bernoulli's inequality in fuzzy real numbers with some of its applications. Also, we prove two other theorems in fuzzy real numbers which are proved before, for real numbers.

Multiple Product Modulo Arbitrary Numbers

Let n binary numbers of length n be given. The Boolean function ``Multiple Product'' MPn asks for (some binary representation of ) the value of their product. It has been shown (K.-Y. Siu and V. Roychowdhury, On optimal depth threshold circuits for multiplication and related problems, SIAM J. Discrete Math. 7, 285 292 (1994)) that this function can be computed in polynomial-size threshold circu...