Sentence examples for which inferred that from inspiring English sources

Phylogenetic relationships among the Bauhinia species were reconstructed using maximum parsimony and Bayesian inference, which inferred that species in Bauhinia species are well-resolved into three main groups.

The time spending exploring the novel arm was significantly reduced in the experimental groups as compared with the control one, which inferred that the spatial recognition memory of mice was impaired for the apoptosis of neurons in hippocampus.

However, the overall experimental performances were far lower than as had been suggested by the CFD simulation, which inferred that the oxidation rate on the surface of the PCO sheets was not 100%, as had been assumed in the CFD simulation.

Remarkably, IPA results are in conformity with the design of this experiment, which inferred that LA and AA acids metabolism were altered between the groups of sequenced individuals.

which infers that, so we get that is convex for each.

The DIC method identifies non-linearities in the displacement path which infer that damage events have occurred.

It follows from lim k → ∞ ∥ U ( u k ) − u k ∥ = 0 that lim k → ∞ ∥ U ( u k ) − x k ∥ = 0. So, ∥ x k + 1 − x k ∥ ≤ α k ∥ u k − x k ∥ + ( 1 − α k ) ∥ U ( u k ) − x k ∥ → 0. as n → ∞, which infers that { x k } is asymptotically regular, namely lim k → ∞ ∥ x k + 1 − x k ∥ = 0. Similarly, lim k → ∞ ∥ v k + 1 − y k ∥ = 0, and { y k } is asymptotically regular, too.

Moreover, apomictic taxa often show a geographical differentiation of sexual and apomictic populations within and between mountain systems (reviewed by Hörandl et al., 2008; Hörandl, 2011), which infers that apomixis cannot be predicted for a certain region from studies on accessions in other mountain systems.

which infers that, for all and, and hence.

As for the export demand [Eq. (4): EXD i ], the model adopts the small-country hypothesis which infers that world export and import prices are exogenous.

(4.6) So lim_{nrightarrowinfty} Vert x_{n+1}-x_{n} Vert =lim_{nrightarrowinfty} Vert y_{n+1}-y_{n} Vert =0, (4.7) which infers that ({x_{n}}) and ({y_{n}}) are asymptotically regular.