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In this paper, we investigate the KK-theory of (generalized) dimension drop interval algebras (with possibly different dimension drops at the endpoints), with special emphasis on the problem which KK-class is representable by a ⁎-homomorphism between two such C*-algebras (allowing the tensor product with a matrix algebra for the codomain algebra).
Table 2 Observed answers and characteristics: multiple regressions Variables (1) (2) (3) (4) (5) dk/na or same Points to increase ((times )10) Points to drop ((times )10) All points to one drop interval Woman 0.025** 0.010 0.959 1.785 0.032** Secondary educ.
However, it may have little effect on primary QTL mapping to locate a QTL to an interval, like a 1.5-LOD drop interval used in this study.
First, we used a traditional 2 LOD drop interval.
This peak with a 1-LOD drop interval bounded by rs4728251 and rs1476640, corresponds to 9.6 Mb containing 69 genes.
A 1.5 LOD drop interval is considered the best approximation to a 95% confidence interval in QTL mapping (Dupuis and Siegmund 1999).
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The dimension-drop interval may also be used to describe K* X; Z/n) in terms of paths of asymptotic representations of C0 X).
In this case, there is no distinction between ∗-homomorphisms and asymptotic morphisms so we have succeeded in classifying all ∗-homomorphisms from a dimension-drop interval to a stable C*-algebra.
Other A for which our isomorphic holds include the nonunital dimension-drop intervals.
Although these two QTLs had similar large effect on grain weight, the 1.5-LOD drop support interval of kgw5 was 123 kb on the bin containing the gene GW5/qSW5, using data of every experimental trail, whereas the support interval of kgw3a was more than 1 Mb.
Although it was characterized to be a major QTL with pleiotropic effect on number of grains, plant height and heading date [29], the 1.5-LOD drop support interval was as large as 7 Mb and it could not even be detected in some of the trails in this analysis using the SNP bin map.
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