My view of science

Leading some information about vectors and algebra that have utility in solving "contour integrals", distances of vectors, or whatever... read more

"Give light to" some algebra concepts; normal vectors, unitary vectors, canonic basis... read more  

According to the expression of Taylor Series upon partial derivatives we can make a fusion of both to obtain elegan equalities... read more

Curious method that bonds the volume derivative with its area (enhances all the figures I can imagine only by enrolling its apotheme in a specific...

Tricky equalities in the " field" of factorials. They are uncommon but mathematically true... read more

How to calculate areas of closed surfaces using an "apotema's rule". It's an extract of a theorem in which Area'(s)= r.Length(s) where r= radius and...

Expansion of the Taylor Serie using two variables: x , y. So the derivative of the function will be more difficult because we must use partial...

An expansion about the knowledge of the tangent line in a 3-D surface. The different parts of the lengths give an idea of the meaning of a...

A new way to comprehend the partial derivatives of a function(x,y).  Either x-z or y-z are perpendicular between them and the result, if the...

Tricky expressions and not common classic solutions using logical laws. I establisha new form to solve Newton Binomials with fractionary...

There is a general law in mathematics that equals areas inscribed in polyhedrons with the same perimeter value... read more

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