Sentence examples for corresponding evening from inspiring English sources

He has a corresponding evening constitutional: his 5 30 jaunt to the bar at Bistro Le Steak, on Third Avenue and 75th Street, for a martini.

The threshold (group) height of the layer at 5.5 MHz was ∼ 450 km at mean solar flux of 120 and ∼ 350 km at mean solar flux of 70, and the corresponding evening peak upward drift velocities were 30 and 20 m/s, respectively.

This was in memory of the 66 supporters who were crushed to death when Stairway 13 of the old Ibrox Stadium collapsed on them at the end of the derby match on this corresponding afternoon 40 years ago.

Each corresponding afternoon, 8 non-exposed participants will follow a similar sampling procedure.

In each study week, 16 participants will be sampled (8 exposed in the morning and 8 non-exposed in the corresponding afternoon).

Insulin, glucose, glucose infusion rate and counterregulatory hormones during the clamps Mean plasma glucose levels were 4.9 ± 0.1 and 4.7 ± 0.0 mmol/l during morning and afternoon euglycaemia, respectively, vs 2.9 ± 0.1 and 2.9 ± 0.1 mmol/l during corresponding morning and afternoon hypoglycaemia (Fig.  1a).

If Ω ( l p + 1, α ) = 0, then there are infinitely many choices of corresponding γ l p + 1 in (14) and the power series ∑ n = 1 ∞ γ n z n forms a family of functions of infinitely many parameters.

A matrix representation of a Tucker model is directly linked with a matricization of tensor like (7), corresponding to the combination of two sets of modes S 1 and S 2. These combinations must be applied both to the tensor and its core tensor.

For instance, amphioxus has an exon 2 that is split in two exons in other species, whereas Ciona, Drosophila and Nematostella show a single exon (respectively 7, 7 and 6) corresponding to the mammal orthologous exons 6 and 7. Furthermore, Ciona has an intron loss at exon 8, that is also shown by Capitella.

AAM training is based on annotated sample images, i.e., N images I 1, …, I N with M corresponding landmarks l n = ( x n, 1, y n, 1, …, x n, M, y n, M ), 1 ≤ n ≤ N.

Assume that the homogeneous differential equation corresponding to (7), y"(x) + f(x) y'(x) + g(x) y(x) = 0, (8) has a general solution (y_{h} : I tomathbf{R}) of the form y_{h}(x) = c_{1} y_{1}(x) + c_{2} y_{2}(x), where (c_{1}) and (c_{2}) are arbitrary real-valued constants.