Lazard-dividable Lie ring
BEWARE! This term is nonstandard and is being used locally within the wiki. [SHOW MORE]
This article defines a Lie ring property: a property that can be evaluated to true/false for any Lie ring.
View a complete list of properties of Lie rings
VIEW RELATED: Lie ring property implications | Lie ring property non-implications |Lie ring metaproperty satisfactions | Lie ring metaproperty dissatisfactions | Lie ring property satisfactions | Lie ring property dissatisfactions
Definition
A Lie ring is termed Lazard-dividable if it occurs as the underlying Lie ring of a Lazard-divided Lie ring.
Relation with other properties
Stronger properties
| Property | Meaning | Proof of implication | Proof of strictness (reverse implication failure) | Intermediate notions |
|---|---|---|---|---|
| uniquely Lazard-dividable Lie ring | |FULL LIST, MORE INFO | |||
| canonically Lazard-dividable Lie ring | |FULL LIST, MORE INFO |