Structure Operations#
Numerical Invariants#
- Characteristic(R): FldRe -> RngIntElt#
- Characteristic(R): FldCom -> RngIntElt#
Ring Predicates and Booleans#
- IsCommutative(R): FldRe -> BoolElt#
- IsCommutative(R): FldCom -> BoolElt#
- IsUnitary(R): FldRe -> BoolElt#
- IsUnitary(R): FldCom -> BoolElt#
- IsFinite(R): FldRe -> BoolElt#
- IsFinite(R): FldCom -> BoolElt#
- IsOrdered(R): FldRe -> BoolElt#
- IsOrdered(R): FldCom -> BoolElt#
- IsField(R): FldRe -> BoolElt#
- IsField(R): FldCom -> BoolElt#
- IsEuclideanDomain(R): FldRe -> BoolElt#
- IsEuclideanDomain(R): FldCom -> BoolElt#
- IsPID(R): FldRe -> BoolElt#
- IsPID(R): FldCom -> BoolElt#
- IsUFD(R): FldRe -> BoolElt#
- IsUFD(R): FldCom -> BoolElt#
- IsDivisionRing(R): FldRe -> BoolElt#
- IsDivisionRing(R): FldCom -> BoolElt#
- IsEuclideanRing(R): FldRe -> BoolElt#
- IsEuclideanRing(R): FldCom -> BoolElt#
- IsPrincipalIdealRing(R): FldRe -> BoolElt#
- IsPrincipalIdealRing(R): FldCom -> BoolElt#
- IsDomain(R): FldRe -> BoolElt#
- IsDomain(R): FldCom -> BoolElt#
- R eq S: FldRe, FldRe -> BoolElt#
- R ne S: FldRe, FldRe -> BoolElt#
- R eq S: FldCom, FldCom -> BoolElt#
- R ne S: FldCom, FldCom -> BoolElt#