cálculo Graceli indeterminista sequencial unimodal.

sábado, 30 de agosto de 2014

sistema Graceli.de geometria n-dimensional.

f(x)=a\cdot e^{- \frac{(x-b)^2}{2c^2}}

/ [ - log x / x * Φ

\lambda

/ [a, θ tr cv cx ] / t [n..]

[ - log x / x * Φ

\lambda

/ [a, θ tr cv cx ] / t [n..]

\, \log ( r / R ) = \theta \cot \alpha

\, \log ( r / R ) = \theta \cot \alpha

/ [ - log x / x * Φ

\lambda

/ [a, θ tr cv cx ] / t [n..]

r = \frac {a (1 - e^2)} {1 + e \cos \theta},

/ [ - log x / x * Φ

\lambda

/ [a, θ tr cv cx ] / t [n..]

sistema Graceli.de geometria n-dimensional.

[ - log x / x * Φ

\lambda

/ [a, θ tr cv cx ] / t [n..]

f(x)=a\cdot e^{- \frac{(x-b)^2}{2c^2}}

\lambda

= fluxos de ondas transversais ao plano de curvas, elipse, e espirais.

[a, θ tr cv cx ] / t = alternância de ângulo transversal côncavo e convexo conforme as ondas transversais, ou seja, de latitude, longitude, altura e tempo.

[ - log x / x * Φ

\lambda

/ θ / t [n..]

f(x)=a\cdot e^{- \frac{(x-b)^2}{2c^2}}

sexta-feira, 29 de agosto de 2014

i =n

Σi [aipP+ bipP + ci pP+ dipP ......]

i = abcd [n]

i =n

Σi [ai+ bi + ci + di ......]

i = abcd [n]

i =n

Σi [aiLOGX/X[n]+ biLOGX/X[n + ci LOGX/X[n+ di LOGX/X[n......]

i = abcd [n]

i =logx/xn

Σi-1[ logx/x [n] pP

i -1[ logx/x [n]]

i =logx/xn

Σi-1pP[ logx/x [n] / pP

i -1[ logx/x [n]]

i =logx/xn

Σi-1pP[ logx/x [n] pP * [a,R,0, pP]

i -1[ logx/x [n]]

i =logx/xn

Σi-1pP[ logx/x [n] pP

i -1[ logx/x [n]]

i =logx/xn

Σi-ipP

i - n

i =logx/xn

Σi-1[ai+ai] * [ logx/x [n] pP

i -1[ logx/x [n]]

i =logx/xn

Σi-1pP / [ logx/x [n] pP

i -1[ logx/x [n]]

i =logx/xn

Σi-1pP[ logx/x [n] pP * [a,R,0, pP]

i -1[ logx/x [n]]

i =n

Σi-ipP [logx / x [n]

i - x

i =logx/xn

Σi-1[ logx/x [n] pP

i -1[ logx/x [n]]

i =logx/xn

Σi-1pP[ logx/x [n] pP

i -1[ logx/x [n]]

i =logx/xn

Σi-1pP[ logx/x [n] pP * [a,R,0, pP]

i -1[ logx/x [n]]

i =logx/xn

Σi-1[ logx/x [n] pP

i -1[ logx/x [n]]

i =logx/xn

Σi-1pP[ logx/x [n] pP

i -1[ logx/x [n]]

i =logx/xn

Σi-ipP

i - n

i =logx/xn

Σi-1[ logx/x [n] pP

i -1[ logx/x [n]]

i =logx/xn

Σi-1pP[ logx/x [n] pP

i -1[ logx/x [n]]

i =logx/xn

Σi-1pP[ logx/x [n] pP * [a,R,0, pP]

i -1[ logx/x [n]]

i =logx/xn

Σi-1[ logx/x [n] pP

i -1[ logx/x [n]]

i =logx/xn

Σi-1pP[ logx/x [n] pP

i -1[ logx/x [n]]

i =n

Σi-ipP [logx / x [n]

i - x

i =n

Σi [ai+ bi + ci + di ......]

i = abcd [n]

i =n

Σi [ i + [a, R,0,pP]

i = R [n]

R = REAIS.

[a, R,0,pP] = ALTERNÂNCIA ENTRE NÚMEROS REAIS, ZERO,

PROGRESSÃO SOBRE PROGRESSÃO.

i =n

Σ i / [ i + [a, R,0,pP]

i = R [n]