Sentence examples for after many steps from inspiring English sources

The second option is to print a verbose output with summary statistics before and after many steps in the workflow, which is useful for troubleshooting or to find and investigate issues with an analysis.

When the cell transits from state 1 to state n after many steps, the cell will stay at state n in the suitable culture condition since endogenously expressed pluripotency genes can reinforce their expression [ 1].

Moreover, Corollaries 2 and 3 make specific predictions about the structure of evolved genomes on n genes after many steps: namely, that all should have approximately telomeres, that is linear chromosomes, and that shared adjacencies with other highly evolved genomes should be nearly absent.

It is known in detail how hyperfunctions such as an increased lipogenesis by fat and liver cells, hyper-aggregation of platelets, increased contractility and hypertrophy of arterial smooth muscle cells, migration and phagocytosis by macrophages - after many steps that are very well-known in pathology and medicine – cause, for example, damage to the brain via stroke.

If this set C ¯ is finite the algorithm stops after finitely many steps.

Ideal division "progresses to infinity"; actual division terminates in atoms after finitely many steps.

(1) After finitely many steps we get a group (G_i) which is hereditary just-infinite and elementary amenable, and hence infinite cyclic or (D_{infty }) (Theorem 4.5).

If the chain (6.1) terminates after finitely many steps then (G) is solvable and by the results of Milnor and Wolf [31, 43] (G) is virtually nilpotent in this case.

Consequently, s ∈ L i e ( X ) if and only if after finitely many steps we obtain s m + 1 = s - α s ¯ [ s ¯ ] - α s ¯ 1 [ s ¯ 1 ] - ⋯ - α s ¯ m [ s ¯ m ] = 0.

Our reasoning may be internally dynamic if the set of valid inferences is not recursively enumerable (i.e., there is no decision procedure that leads to 'yes' after finitely many steps if the inference is indeed valid).

But this contradicts the splitting lemma as for infinitely many (i) the quotients (G_i/G_{i+1}) are isomorphic to (mathbb Z ^{d_i}.) This proves the conjecture (C(1/2).) After finitely many steps we get a group (G_i) which is hereditary just-infinite and elementary amenable, and hence infinite cyclic or (D_{infty }) (Theorem 4.5).