For seed size (the mean width of the seeds per capsule) the models contained area and seeds per fruit as fixed factors and region and population within region as random factors.
The mean length in wild-type mice (n = 4) was 1.03 mm, when compared with 1.14 mm in mutant homozygotes (n = 4), and mean width for wild-type mice was 1.43 mm, when compared with 1.46 mm in the homozygous mutant.
More specifically, the mean width of the filaments of the G. lucidum fibrous films was 0.8 μm for growth both on cellulose and cellulose-PDB substrates.
The mean width of keratinized tissue for the PTG group and OFD group was 1.5 mm (± 1.0) and 2.8 mm (± 1.2), respectively.
The mean width of tree-rings for the larch was 1.72 mm ± 1.45 (SD) and 0.26 (SE) compared to 1.18 mm ± 0.8 (SD) and 0.17 (SE) for the young birches (average age of 30 years) and 1.03 mm ± 0.74 (SD) and 0.18 (SE) for the old birch trees (average age of 72 years) (Gradel et al. 2017).
Over all journals, the mean width of 95% credible interval for the journal impact factor ranks is 7 places, with the widest plausible range of ranks being 15 places for one journal.
We shall also introduce the dual concept of the mean width of a convex body: for L ∈ S o n, the mean chord of L, (widetilde{d}(L)), can be defined by widetilde{d}(L =frac{2}{nomega_{n}}int_{S^{n-1}} rho(L,u),dsigma u).
Optimized designs yielded a flat profile for the injected sample with a maximum of 3% variation from the mean width, while it went up to 18% for the typical bifurcated distributor.
Using the Euler characteristic, MacPherson and Srolovitz also invented an abstract "mean width" that they could calculate for any object regardless of its shape.
The mean labial bone width for the MLIA ranged between 0.0 and 1.61 mm and 0.1 and 1.81 mm for the control group.
The mean value from the Silhouette calculations for all data points in each cluster yield an "average Silhouette width" for the cluster.
