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A regular sequence is Koszul-regular.
$I$ is generated by a regular sequence and $J/IS$ is generated by a regular sequence in $S/IS$.
They behave as if they have mastered the abstract concept of alternation or of regular sequence.
Let $I$ be a homogeneous polynomial ideal containing a regular sequence of forms of prescribed degrees.
In particular the sequence $f_1, \ldots, f_ r$ is a regular sequence in $R$ if and only if it is a Koszul regular sequence, if and only if it is a $H_1$-regular sequence, if and only if it is a quasi-regular sequence.
Hence it is a regular sequence in $R$ by Algebra, Lemmas 10.96.2 and 10.67.5.
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Several methods for searching against such databases were developed [4] [7], and may detect homologous proteins unrecoverable in regular sequence-based searches.
A Koszul-regular sequence is $H_1$-regular.
(i) is a strongly left-regular sequence of means on, that is,.
(i) is a strongly left-regular sequence of means on, that is, (the dual of ).
there exists an asymptotically T-regular sequence { x n } with respect to f in Y, f and T have a coincidence point.
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