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# Ring List -- make a local polynomial ring

- Operator: SPACE

## Description

R{...} -- produces the monoid ring from a ring R and the ordered monoid specified by ..., together with the option Local => true.

Optional arguments (placed inside the list):

- DegreeGroup -- an optional argument
- Variables -- an optional argument
- DegreeLift -- an optional argument
- VariableBaseName -- an optional argument
- DegreeRank -- an optional argument
- Weights -- assigning weights to the variables
- Inverses -- an optional argument
- Global -- monomial ordering
- MonomialOrder -- monomial ordering
- WeylAlgebra -- specify differential operators in the ring
- Degrees -- an optional argument
- Join -- an optional argument
- MonomialSize -- an optional argument
- Local -- an optional argument
- Heft -- an optional argument
- Constants -- an optional argument
- SkewCommutative -- an optional argument
- DegreeMap -- an optional argument

## See also

- polynomial rings

## Ways to use this method:

- `InexactFieldFamily List`
- Ring List -- make a local polynomial ring

The source of this document is in /build/macaulay2-88fgJW/macaulay2-1.25.11+ds/M2/Macaulay2/packages/Macaulay2Doc/doc_rings.m2:250:0.