My view of science

According to the expressions of the derivatives, and accuracy of the "dx", we can proof the maximums and the minimums, so the terms in which the...

Giving a function, let's expand it in Taylor Series and combine it with geometric series... read more

Combining differential speed and speed of light, taking into account algebra of vectors in "n" dimensions, we obtain an elegant result... read more

Again I try to expand a function using Taylor Series. The amazing thing are the coefficients and their serie expression... read more

A treatment about algebra in terms of operating functions (which represent values of positions, time, speed, energy, angular momentum, or spin...

A combination of methods (such as Stirling approximation, gamma function, sum of geometric series, rational integrals...) in order to enlighten...

In this article I make a supposition: relate the integal with its derivative (for which I must add a term Ln(1/Cosx))... I do not consider if it's...

Some general equalities in gamma functions and moreover, relations between Shannon Entropy and density of probability and Euler- Mascheroni...

The serie of Taylor of tangent(x) is studied in this section; the treatment include calculus of  the even part of the serie and odd part of the...

Treatment of exponential functions in order to clarify the curves knowing values (x1,y1), (x2,y2), (x3,y3), (x4,y4)... read more

A bit study between a circle and a line secant to it (including slopes, equation of a circle...)... read more

An invention maybe too much complicated but real to calculate Surfaces starting with Arcength (using the correlation of this one and apply the cubic...

Only a little fun to reach the unknown results in an laplace method and their precise integrals... read more

Properties of groups. Applied to elements and obbey certain rules... read more

It's only a curiosity. Relation between a square and its interior circle... read more