hasCoefficientRing
P77175
predicate
Indicates that one mathematical structure (typically an algebra or module) is defined over, and takes its scalar values from, a specified ring that serves as its coefficient ring.
Observed surface forms (3)
| Surface form | Occurrences |
|---|---|
| coefficientRing | 4 |
| typicalCoefficientRing | 3 |
| hasCoefficientField | 1 |
Sample triples (9)
| Subject | Object |
|---|---|
| Jones polynomial | integers ⓘ |
| étale cohomology | finite abelian group via predicate surface "typicalCoefficientRing" ⓘ |
| étale cohomology | ℓ-adic integers via predicate surface "typicalCoefficientRing" ⓘ |
| étale cohomology | ℚℓ via predicate surface "typicalCoefficientRing" ⓘ |
| Levi-Civita field | real numbers via predicate surface "hasCoefficientField" ⓘ |
| Khovanov homology | integers via predicate surface "coefficientRing" ⓘ |
| Khovanov homology | finite fields via predicate surface "coefficientRing" ⓘ |
| Khovanov homology | rational numbers via predicate surface "coefficientRing" ⓘ |
| Stiefel–Whitney classes | Z2 via predicate surface "coefficientRing" ⓘ |