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Low basis theorem

Known as: Basis theorem 
The low basis theorem in computability theory states that every nonempty class in (see arithmetical hierarchy) contains a set of low degree (Soare… 
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Papers overview

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2015
2015
We first give a direct proof of a basis theorem for the cyclotomic Yokonuma-Hecke algebra $Y_{r,n}^{d}(q).$ Our approach follows… 
2005
2005
While the computation of Grobner bases is known to be an expspace-complete problem, the generic behaviour of algorithms for their… 
2002
2002
Constructive Mathematics might be regarded as a fragment of classical mathematics in which any proof of an existence theorem is… 
1999
1999
Specht modules for an Ariki-Koike algebra have been investigated recently in the context of cellular algebras. Thus, these… 
1997
1997
The (semi)standard Young tableau have been known since Hodge and Littlewood to naturally index a basis for the multihomogeneous… 
1987
1987
This fact was discovered by Lasker, Macaulay [Lasker 1905, Macaulay t916], and in the special case of zero dimensional ideals… 
1975
1975
Consider a catalogue S which lists one to infinitely many shapes of rectangular bricks with positive integer dimensions. Using as… 
1973
1973
Let S denote a set of k-dimensional boxes each having integral sides. Let $\Gamma$(S) denote the set of all boxes which can be…