User:Jordanl122

Hiya, I really only edit books and story pages that I have enough authority to speak about.

TeX scribbles

Hey Yona, I couldn't get the equations to render in Open office, but here's the formal problem statement of phase 7,

$L e t {A_{1}, A_{2}, ..., A_{n}} b e a g i v e n n u m b e r o f i n p u t s,$ $a n d l e t {k_{1}, k_{2}, ..., k_{n}} b e t h e c o r r e s p o n d i n g n u m b e r o f v a l u e s e a c h A_{i} c a n a s s u m e .$ $L e t {{x_{k_{i}}}^{j}}_{j = 1}^{m_{k_{i}}} b e t h e s t r i c t l y i n c r e a s i n g s e q u e n c e w h i c h d e f i n e s R n g (A_{i}) f o r s o m e m_{k_{i}} \in ℕ$ $a n d l e t X : = {𝐱 = ({x_{k_{i}}}^{j}, {x_{k_{i}}}^{j}, ..., {x_{k_{i}}}^{j}) | f o r a l l p o s s i b l e {x_{k_{i}}}^{p}}$ and let f:X→ $ℝ$ the pre-defined fitness function.

Goal 1: Find x such that $max_{F (𝐱) \in ℝ} F (𝐱)$ is approximated within a well defined error.

Goal 2: Determine all pairwise relations $(A_{i}, A_{j}) f o r i, j \in {1, ..., n}$

Goal 3: Determine all k-wise relations $(A_{i_{1}}, A_{i_{2}}, ..., A_{i_{k}}) f o r i_{1}, i_{2}, ..., i_{k} \in {1, ..., n}$

End of Problem

$R : = {f \in L^{2} (p) | \int_{Ω} (g \circ f) d x = e}$

$\sum_{i = 1}^{n} i = \frac{n (n + 1)}{2}$

$K : = {⋃_{i \in ℤ} k | k \in ℝ}$

$(\forall x \in ℕ) (x \in ℤ)$

$I a m y o u \leftrightarrow y o u a r e m e$

$\oint_{Ω \subseteq ℝ^{3}} f ∙ d s = | \frac{\partial x}{\partial t} + \frac{\partial f}{\partial s} |$

if you recognize this one, I tip my hat to you:

$Θ \frac{d^{2} ϕ}{d t^{2}} + δ^{*} \frac{d ϕ}{d t} + \frac{\partial L}{\partial α} (s_{1} - s_{2}) α = - \frac{\partial R}{\partial β} s_{3} β$