= Witt vector cohomology
{wiki=Witt_vector_cohomology}
Witt vector cohomology is a tool in algebraic geometry and number theory that utilizes Witt vectors to study the cohomological properties of schemes in the context of p-adic cohomology theories. Witt vectors are a generalization of the notion of numbers in a ring, particularly for fields of characteristic \\( p \\), and they allow the construction of an effective cohomology theory that preserves useful algebraic properties. \#\#\# Key Concepts 1.
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