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semiski

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There are 7 letters in SEMISKI ( E1I1K5M3S1 )

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Semiski might refer to
In mathematics, a Lie algebra is semisimple if it is a direct sum of simple Lie algebras, i.e., non-abelian Lie algebras
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* whose only ideals are {0} and
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* itself. It is important to emphasize that a one-dimensional Lie algebra (which is necessarily abelian) is by definition not considered a simple Lie algebra, even though such an algebra certainly has no nontrivial ideals. Thus, one-dimensional algebras are not allowed as summands in a semisimple Lie algebra.
* Throughout the article, unless otherwise stated,
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* is a non-zero finite-dimensional Lie algebra over a field of characteristic 0. The following conditions are equivalent:*
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* is semisimple
* the Killing form, κ(x,y) = tr(ad(x)ad(y)), is non-degenerate,
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* has no non-zero abelian ideals,
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* has no non-zero solvable ideals,
* The radical (maximal solvable ideal) of
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* is zero.
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