In a 3-D curved space, vectors that define points althrough x, y, z change aspect, thus its rest (or Ricci value) differs from zero... read more
My view of science
Publications made in the clearest and most synthesized way possible (numerical language is international). Choose the one you want to visit. They may contain bugs, so if you spot any, please let me know
BINOMIALS WITH FRACTIONARY EXPONENT IV
Accordingly with nº terms, sum of exponentials and sum of coefficients of a Newton binomial (with fractionary exponent), I try to build a new method...
LIVING ENERGY; POWER
Putting light in an equality that relates Energy, Time, Power (by using classic equalities). I make up two logical graphics that describe the vital...
CALCULUS OF VOLUMES AND HYPERVOLUMES
There is a great formula to calculate sphere volumes n>3: hypervolume. I do not demonstrete it but I recall it's usefull... read more
AREA CALCULUS OF A FIGURE STARTING WITH APOTHEM
Realyzing that an apothem is a distance between the middle of a side and the coordinates origin. Every figure does possess an apothem, and its area...
EXPONENTIAL FUNCTION
Starting with a tricky function "y", let's try to find another aspect of it by using the classical Taylor Serie. The coefficients of each y^n...
MONTECARLO METHOD. ACUMULATIVE PROBABILITY
The so-called Montecarlo method, using acumulative probability... read more
F FUNCTION EXPRESSED IN GEOMETRIC SERIE
Once again I use the Taylor Serie for a purpose: expand a function. First I calculate f^0(x), f^1(x), f^2(x)...in x=0. At the same time I expand a...
DEMONSTRATION FORMULA OF INTEGRALS BY ALEMÁN METHOD + DEMONSTRATION FORMULA OF SOLVING INTEGRAL “BY PARTS”
Is extremely easy; I only check the method to understand where it comes from... read more
BINOMIAL WITH FRACTIONARY EXPONENTS IV
Make a table (1: nº therm, 2: sum of coefficients, 3: sum of exponents) of the whole expansion of binomial of Newton, in order to approach a method...
TAYLOR SERIES OF TANGENT
Knowing the Sinx and Cosx series, I can expand tgx by using Taylor Series or by using the Basilea problem method of Euler... read more
TAYLOR SERIES
a new approach to some functions using taylor series... read more
CONTINUATION OF BINOMIALS WITH EXPONENT FRACTIONARY V
Keeping on with binomials with exponent fractionary, this time I propose an example combining nº terms, nº exponents, nº coefficients, that works...
POLINOMIAL APPROACH
Using an unknown coefficient (e) located whatever in a so-called polinomial (of thirth, fourth, etc.. degrees). Then, apply both the Taylor Serie...
TAYLOR SERIE OF A LOGARITMIC FUNCTION
Using The Taylor Serie to discover others paths of represent non-obvious functions such as f(x)=Ln(Sinx)... read more
