Barely Significant

Excerpts

514,629 sentences

highly significantp < 0.00010.0× alphaqualifiedgold
When PLT count bias between Sysmex PLT‐I and PLT‐F was plotted against MCV, a highly significant inverse relationship was demonstrated ( p < 0.0001), showing that low MCV (microcytosis) strongly correlates with the overestimation of PLT count by the impedance method (Figure 2 ).
a positive trendP < 0.00010.0× alphagold
5 a); isolating the impact of EIT-guided PEEP from potential confounders by excluding studies with recruitment maneuver before PEEP trials still showed a positive trend (MD = 3.85, 95% CI [1.95, 5.75], P < 0.0001, and I 2 = 0%), thereby reinforcing the direct impact of EIT-guided PEEP on lung compliance (Fig. 5 b); and removing studies with significant positive treatment effects revealed that the overall positive trend was not driven solely by a few outlier studies, as the impact on lung compliance remained consistently positive and statistically significant (MD = 2.86, 95% CI [0.95, 4.78], P = 0.003, and I 2 = 0%) (Fig. 5 c).
highly significantP <0.00010.0× alphaqualifiedgold
Conversely, as found for bottlenose dolphins ( Williams et al., 2017b ), there were highly significant relationships between V̇ O 2 ss (J kg −1 min −1 ) and f S (strokes min −1 ) ( n =30 swims, d.f.=1, 28, F =25.53, P <0.0001, AICc=304.28, BIC=308.29; Fig. 4A ) for beluga whales, where: (1) and between V̇ O 2 ss (J kg −1 min −1 ) and swim speed ( U swim , m s −1 ) ( n= 30 swims, d.f.=1, 28, F =54.93, P <0.0001, AICc=288.48, BIC=291.76; Fig. 4B ), where: (2) even within the relatively narrow range of exercise efforts representing the preferred performance levels of the individual whales.
highly significantp < 0.00010.0× alphaqualifiedgold
The quadratic equation generated from the models ( Figure 2 ) is the following Equation (2): (2) Rupture strength = −71.72 + 19.14A + 15.99B + 3381.93C + 4.78D − 0.43AB + 136.21AC − 0.29AD − 460.12BC + 0.88BD − 79.31CD − 4.30A2 − 32560.72C2 − 0.22D2 − 3.43B2 The compressive strength response surface model was highly significant (F = 22.36, p < 0.0001, Table S3 ), accounting for 91.16% of the total variation ( R 2 = 0.9116, adjusted R 2 = 0.9116, predicted R 2 = 0.834) with a non-significant lack-of-fit ( p = 0.683), confirming the model reliability.
highly significantp < 0.00010.0× alphaqualifiedgold
Second Study Rooting success was associated with a highly significant interaction between rooting environment and hormone treatment (F 8,15 = 137.93; p < 0.0001), with the model explaining 99.3% of the observed variance (R 2 = 0.99).