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Based on the sequence scaffolds, synteny to the S. cerevisae genome, and by using directed polymerase chain reaction for gap closure, we generated a chromosomal map of S. carlsbergensis consisting of 29 unique chromosomes.
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In order to directly test the functional requirement for GCS activity in neural tube closure, we generated mice that lacked GCS activity, using a gene trap (OmniBank, OST181110) of the Amt gene.
In order to functionally test the requirement for GCS activity in neural tube closure, we generated mice that lack GCS activity, through mutation of AMT.
To test the relationship between canonical Wnt signaling and Grhl3 genetically in terms of neural tube closure, we generated the compound mutant Grhl3; β-catenin by crossing double heterozygous mice (Fig. 8A C‴).
We generated a hundred names, probably more.
"We generated a lot of good chances.
Can we generate "A Plan"?
We prove that if K B∞↦B is dissipative and satisfies the Lipschitz condition ‖(U g KU g)−1−K a‖⩽c|g|·‖a∈B∞ a∈B∞, |g|<1, then its closure K generates a C0-semigroup of contractions T.
As a consequence, the closure of L0 generates a Markov C0-semigroup.
Alternatively,dL(C) satisfies a Gårding inequality onL2(G) if, and only if, the closure ofdL(C) generates a holomorphic, quasi-contractive, semigroup satisfying bounds ‖AiSt‖2→2⩽ct−1/meωtfor allt>0 andi∈{1, …, d′}.
A mathematical path based on transitive closure that generates an error significance map for the BP array is proposed.
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com