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Post Closed as "Not suitable for this site" by Daniel Loughran, abx, Stefan Kohl♦, Steven Sam, S. Carnahan♦
added 11 characters in body; edited title
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Hasse principle and twists of $\mathbb{P}^n$

Let $X$ be a twist of the $n$-th projective space, seen as a $K$-variety for some number field $K$. For $n = 1$, the Hasse principle holds for $X$.

My question is: for which $n >1$ does the Hasse principle also hold?

Thank you.

Hasse principle and $\mathbb{P}^n$

Let $X$ be the $n$-th projective space, seen as a $K$-variety for some number field $K$. For $n = 1$, the Hasse principle holds for $X$.

My question is: for which $n >1$ does the Hasse principle also hold?

Thank you.

Hasse principle and twists of $\mathbb{P}^n$

Let $X$ be a twist of the $n$-th projective space, seen as a $K$-variety for some number field $K$. For $n = 1$, the Hasse principle holds for $X$.

My question is: for which $n >1$ does the Hasse principle also hold?

Thank you.

Source Link
user57473
user57473
  • 11
  • 1

Hasse principle and $\mathbb{P}^n$

Let $X$ be the $n$-th projective space, seen as a $K$-variety for some number field $K$. For $n = 1$, the Hasse principle holds for $X$.

My question is: for which $n >1$ does the Hasse principle also hold?

Thank you.