Outrageously Funny Search Suggestion Engine :: Stabilizer

👉 In mathematics, a stabilizer of a set $S$ is an element $\sigma \in \mathrm{GL}_n(\mathbb{F})$, where $\mathbb{F}$ is a field, that fixes all elements in $S$. This means that for every $x\in S$, the map $\sigma(x)$ is also in $S$. For example, if $S = \{1, 2, 3, 4\}$ and $\math

stabilizers

👉 A stabilizer in mathematics is a set of elements that are invariant under certain operations on themselves. In other words, it acts as an identity on itself, meaning that for any element \(a\) and any operation \(O\) defined on \(a\), the result of applying \(O\) to \(a\) is also equal to the result of applying \(O\) to \(a^{\prime}\), where \(a^{\prime}\) is the inverse of \(a\). For example

stabilizer