Sentence examples for regular hypothesis from inspiring English sources

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This approach is different from a regular hypothesis testing of a difference in that it reverses the traditional null hypothesis to specify that two methods are not the same.

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T is triangular α-admissible; there exists x 0 ∈ X such that α ( x 0, T x 0 ) ≥ 1 and α ( x 0, T 2 x 0 ) ≥ 1 ; { x n } is α-regular; hypothesis (U) is satisfied.

Firstly, we will prove that (a) T is triangular α-admissible;   (b) there exists x 0 ∈ X such that α ( x 0, T x 0 ) ≥ 1 and α ( x 0, T 2 x 0 ) ≥ 1 ;   (c) { x n } is α-regular;   (d) hypothesis (U) is satisfied.  .

The three possible patterns were evaluated: random, aggregated and regular, however, the hypothesis that teeth were randomly infected by caries was rejected.

Students develop core biological knowledge, from the ecosystem to molecular level, and core skills through regular practice in hypothesis testing, reading primary literature, analyzing data, interpreting results, writing in disciplinary style, and working in teams.

This study was designed to test the hypothesis that regular consumption of yacon works to improve the immune system.

Stepwise regression supported the hypothesis that regular nearby outdoor recreation has a significant but rather marginal effect on respondents' reported well-being and their psychological resilience, even when systematically controlled.

Ennis's critique touches on issues important for psychophysics, but the points he makes against the hypothesis that Regular Minimality is a basic property of sensory discrimination are not tenable.

The space ( X, d, ⪯ ) is called regular if the following hypothesis holds: if { z n } is a nondecreasing sequence in X with respect to ⪯ such that z n → z ∈ X as n → ∞, then z n ⪯ z.

We say that X is regular if the following hypothesis holds: if {z n } is a non-decreasing sequence in X with respect to ≤ such that z n → z ∈ X as n → +∞, then z n ≤ z for all.

The space ((mathcal X,d,preceq )) is called regular if the following hypothesis holds: if ({z_n}) is a non-decreasing sequence in (mathcal X ) with respect to (preceq ) such that (z_nrightarrow zin mathcal X ) as (nrightarrow infty ), then (z_npreceq z).

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