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

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

${\displaystyle Let\ \{A_{1},A_{2},...,A_{n}\}be\ a\ given\ number\ of\ inputs,\ }$ ${\displaystyle and\ let\ \{k_{1},k_{2},...,k_{n}\}be\ the\ corresponding\ number\ of\ values\ eachA_{i}\ can\ assume.}$ ${\displaystyle Let\ \{{x_{k_{i}}}^{j}\}_{j=1}^{m_{k_{i}}}be\ the\ strictly\ increasing\ sequence\ which\ defines\ Rng(A_{i})for\ some\ m_{k_{i}}\in \mathbb {N} }$ ${\displaystyle and\ let\ X:=\{\mathbf {x} =({x_{k_{i}}}^{j},{x_{k_{i}}}^{j},...,{x_{k_{i}}}^{j})|for\ all\ possible\ {x_{k_{i}}}^{p}\}}$ and let f:X→${\displaystyle \mathbb {R} }$ the pre-defined fitness function.

Goal 1: Find x such that ${\displaystyle \max _{F(\mathbf {x} )\in \mathbb {R} }\;F(\mathbf {x} )}$ is approximated within a well defined error.

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

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

End of Problem

${\displaystyle R:=\{f\in L^{2}(p)|\int _{\Omega }(g\circ f)dx=e\}}$

${\displaystyle \sum _{i=1}^{n}i={\frac {n(n+1)}{2}}}$

${\displaystyle K:=\{\bigcup _{i\in \mathbb {Z} }k|k\in \mathbb {R} \}}$

${\displaystyle (\forall x\in \mathbb {N} )(x\in \mathbb {Z} )}$

${\displaystyle I\ am\ you\leftrightarrow you\ are\ me}$

${\displaystyle \oint _{\Omega \subseteq \mathbb {R} ^{3}}f\bullet ds=\left|{\frac {\partial x}{\partial t}}+{\frac {\partial f}{\partial s}}\right|}$

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

${\displaystyle \Theta {\frac {d^{2}\phi }{dt^{2}}}+\delta ^{*}{\frac {d\phi }{dt}}+{\frac {\partial L}{\partial \alpha }}(s_{1}-s_{2})\alpha =-{\frac {\partial R}{\partial \beta }}s_{3}\beta }$