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The query [[Fact about.Page::Derivation-invariant Lie subring]] was answered by the SMWSQLStore3 in 0.0076 seconds.


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 UsesFact about
Characteristic not implies derivation-invariantCharacteristic not implies fully invariant in finite abelian groupCharacteristic Lie subring (2)
Derivation-invariant Lie subring (2)
Characteristic subgroup of additive group of odd-order Lie ring is derivation-invariant and fully invariantCharacteristic equals fully invariant in odd-order abelian group
Fully invariant subgroup of additive group of Lie ring is derivation-invariant and fully invariant
Characteristic subgroup (?)
Derivation-invariant Lie subring (?)
Ideal of a Lie ring (?)
Fully invariant Lie subring (?)
Derivation-invariance does not satisfy intermediate subring conditionDerivation-invariant Lie subring (1)
Intermediate subring condition (2)
Derivation-invariance is Lie bracket-closedDerivation-invariant Lie subring (1)
Lie bracket-closed Lie subring property (2)
Derivation-invariance is centralizer-closedDerivation-invariant Lie subring (1)
Centralizer-closed Lie subring property (2)
Derivation-invariance is not upper join-closedDerivation-invariant Lie subring (1)
Upper join-closed Lie subring property (2)
Derivation-invariance is transitiveDerivation-invariant Lie subring (1)
Transitive Lie subring property (2)
Derivation-invariant not implies characteristicCenter is derivation-invariantDerivation-invariant Lie subring (2)
Characteristic Lie subring (2)
Fully invariant subgroup of additive group of Lie ring is derivation-invariant and fully invariantFully invariant subgroup (?)
Derivation-invariant Lie subring (?)
Fully invariant Lie subring (?)
Ideal not implies derivation-invariantIdeal of a Lie ring (2)
Derivation-invariant Lie subring (2)
Orthogonal subspace to derivation-invariant subalgebra for Killing form is derivation-invariantDerivation-invariant Lie subring (?)
Killing form (?)
Perfect direct factor implies derivation-invariantPerfect direct factor of a Lie ring (2)
Derivation-invariant Lie subring (2)
Derivation-invariant direct factor (?)