curvas complexas Graceli

$g = \frac{1}{2}(d-1)(d-2) - \sum_P \delta_P,$ - logx/x [n...] * P * π =

CURVAS SEQUENCIAIS GRACELI.

$g = \frac{1}{2}(d-1)(d-2) - \sum_P \delta_P,$ - logx/x [n...] =

$g = \frac{1}{2}(d-1)(d-2) - \sum_P \delta_P,$ - logx/x [n...] * P =

$g = \frac{1}{2}(d-1)(d-2) - \sum_P \delta_P,$ - logx/x [n...] * P=

P = PROGRESSÃO.

n n n

logx/x [n..] + logy/y [n..] +logz/z [n..] * π=

x^*logx/x [n..]ⁿ+y^*logx/x [n..]ⁿ+z^*logx/x [n..]ⁿ* π =

x^*logx/x [n..]+y^*logx/x [n..]ⁿ+zlogx/x [n..]ⁿ * π=

8x^*logx/x [n..]²+5y^*logx/x [n..]²−4xy^*logx/x [n..]+2x^*logx/x [n..]+4y^*logx/x [n..]−1* π =

8x^*logx/x [n..]²+5y^*logx/x [n..]²−4x^*logx/x [n..]y+2x+4y^*logx/x [n..]−1* π =

4x^*logx/x [n..]²+y^*logx/x [n..]²−z^*logx/x [n..]²* π =

y^*logx/x [n..]² * π= x^*logx/x [n..]⁴−4x^*logx/x [n..]²* π+1=

* [sG log d/d [n...] ]* [sG y / √ [n...] ] *

\lambda

* [a R, 0 -R].

n n n

logx/x [n..] + logy/y [n..] +logz/z [n..] =

x^*logx/x [n..]ⁿ+y^*logx/x [n..]ⁿ+z^*logx/x [n..]ⁿ = 0

x^*logx/x [n..]+y^*logx/x [n..]ⁿ+zlogx/x [n..]ⁿ =

8x^*logx/x [n..]²+5y^*logx/x [n..]²−4xy^*logx/x [n..]+2x^*logx/x [n..]+4y^*logx/x [n..]−1 =

8x^*logx/x [n..]²+5y^*logx/x [n..]²−4x^*logx/x [n..]y+2x+4y^*logx/x [n..]−1 =

4x^*logx/x [n..]²+y^*logx/x [n..]²−z^*logx/x [n..]² =

y^*logx/x [n..]² = x^*logx/x [n..]⁴−4x^*logx/x [n..]²+1=

$g = \frac{1}{2}(d-1)(d-2) - \sum_P \delta_P,$

domingo, 1 de junho de 2014