Fundamental theorem of algebraic K-theory

In algebra, the fundamental theorem of algebraic K-theory describes the effects of changing the ring of K-groups from a ring R to R [ t ] {\displaystyle R[t]} or R [ t , t − 1 ] {\displaystyle R[t,t^{-1}]} . The theorem was first proved by Hyman Bass for K 0 , K 1 {\displaystyle K_{0},K_{1}} and was later extended to higher K-groups by Daniel Quillen.

Source: Wikipedia — Fundamental theorem of algebraic K-theory (CC BY-SA 4.0)

Fundamental theorem of algebraic K-theory

In algebra, the fundamental theorem of algebraic K-theory describes the effects of changing the ring of K-groups from a ring R to R [ t ] {\displaystyle R[t]} or R [ t , t − 1 ] {\displaystyle R[t,t^{-1}]} . The theorem was first proved by Hyman Bass for K 0 , K 1 {\displaystyle K_{0},K_{1}} and was later extended to higher K-groups by Daniel Quillen.

Source: Wikipedia "Fundamental theorem of algebraic K-theory" · CC BY-SA 4.0

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