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Model-based cluster analysis methods assume that the collection of gene expression profiles can be decomposed into subgroups in which the genes display coordinated patterns of expression.
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In summary, we obtain two types of 4-D products: {S(O)}{T w)} = {R O, i)}{R O, j)}{C O, w)} with i ≠ u and j≠v, and {R O, u)}{G v }, in which the cylindrical 2-D group, spherical 3-D group, and planar 3-D group can be decomposed into products of their 1-D subgroups.
For example, given a finite Abelian group, how can it be decomposed into a product of certain of its subgroups?
It can be decomposed into two terms.
Just as the torus was decomposed into circles, a four-dimensional K3 surface can be decomposed into two-dimensional tori.
The total mortality risk can be decomposed into two components.
Neat water can be decomposed into oxygen and hydrogen.
This quantity can be decomposed into two components.
Reduction can be decomposed into several steps.
These networks can be decomposed into independent functional modules.
They can, however, always be decomposed into elementary reactions.
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