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Linear mixed model regression was used to analyze changes over time in plasma FABP levels.
This linear model regression was validated by residual analysis (R2 = 715,415; F1,25 = 30,597 e P << 0,001) as represented in fig. 2B.
Fitting of a linear model regression was then attempted for the full data set (n = 52) initially using ECFC/UCB as a unit of measurement of ECFC frequency.
Count model regression was used in eleven studies, one with outbreaks [ 12] and ten with cases of infections [ 15- 17, 20, 22, 25, 27- 30].
Generalized additive model regression was used to assess the temperature mortality relationship for each grid square, and extract the MMT and the RM25 and RM25/18 (respectively, the ratios of mortality at 25°C/MMT and 25°C/18°C).
GLM model regression was based on a total of 609 assessments of 60 separate videos, excluding second assessments of repeat video pairs; videos with CFT and assessments from an investigator with a large amount of missing data were extracted.
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Mixed-model regression was used for the continuous variables, and mixed-model logistic regression was used for the dichotomous variables.
In the GWAS, a linear mixed-model regression was performed, assuming an additive genetic model.
The results of the generalized mixed-model regression are presented in Table 4.
The full-model regressions were followed by separate tests of 42 and 45 °C heat challenge.
Thus reduced major axis regression (RMA, model II regression) is therefore considered more appropriate than model I regression.
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