Σ F = 1

\[\sum_{F\in S_1\subseteq\mathcal{F}_{3}}F = 1\]

See the definition of $S_1$.

$S_1$ contains the following flags:

$\left(\begin{array}{c}0.24999999916695548\end{array}\right)$

Contribution.

0.24999999916695548

0.24999999916695548

0.24999999916695548

0.24999999916695548

is at least 0.24999999916695548.

Mul. and unlabel: 2x2; Type { size: 1, id: 0 } -> Type { size: 0, id: 0 } (id 0) invariant

$\left(\begin{array}{cc}0.12500000013884016& -0.12499999986115685\\ -0.12499999986115685& 0.12500000013884005\end{array}\right)$

Eigenvalue decomposition

$\left(\begin{array}{cc}0.00000000027768325139287953& 0.24999999999999695\end{array}\right)$ $\left(\begin{array}{cc}-0.7071067811865474& -0.7071067811865477\\ -0.7071067811865477& 0.7071067811865474\end{array}\right)$

Eigenvectors

λ = 0.24999999999999695

-0.7071067811865477

0.7071067811865474

Contribution.

0.750000000833041

-0.24999999916694732

-0.2499999991669471

0.7500000008330403