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Let $A^n$ be an affine space over $\mathbb{F}_q$. Let $F_q$ be the absolutely Frobenius of $A^n$. Let $\bar{A^n}$ be the base change to $\bar{\mathbb{F}_q}$ and $F_q×1$ be $F_q\times_{\mathbb{F}_q}id_{...

Let $A$ be an affine space over $\bar{\mathbb{F}}_q$, $F$ be the absolutely Frobenius. Let $B$ be an $F-$ invariant affine subspace contained in $A$, $B^F$ be the fixed points of $F$ in $B$. My ...