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Because rat genes are not as well annotated as human genes, the rat gene identities were mapped to human locuslink numbers of orthologues genes.
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Each dyad combination of elements in this identity can be mapped to a temporal plane, the Lexis diagram.
Note that every identity mapping is a relatively nonexpansive mapping.
If g is identity mapping in Definition 2.13, then the mapping F is said to have the mixed monotone property.
Here, is identity mapping of.
If f is identity mapping in Theorem 3.6, then we get the following corollary.
In real Hilbert spaces, the normalized duality map is the identity map.
In a Hilbert space, the duality mapping is an identity mapping and for all.
If we let the mapping be the identity mapping in Theorem 2.3, then we obtain the following corollary.
In a real Hilbert space H, the duality map J is the identity map on H.
In the case g is the identity map, the mapping T is called an increasing mapping.
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