P-adic algebraic-concordance obstruction
= P-adic algebraic-concordance obstruction
{c}
Extending an algebraic-concordance class from $\mathbb Q$ to a p-adic field $\mathbb Q_p$ detects torsion invisible over the real numbers. For $p\equiv3\pmod4$, an odd-dimensional second-residue form generates the order-four part of the local Witt group.