Sentence examples for kind b from inspiring English sources

The usual kind, B's father says.

where Dmod is the model dynamic range [18]; J n l is the n l th order Bessel function of the first kind; b k is the k th coefficient of an L th order Bessel-Fourier model.

Theorem 18 Each of the following relationships holds true for the Stirling numbers S 2 ( n, k ) of the second kind: B n, q ( x, y ) = ∑ j = 0 n ( m x j ) j !

Assume also that the mapping (T Arightarrow B) satisfies the following conditions: (a) T is a (mathcal{Z} -proximal contraction of the first kind;   (b) (T ( A_{0} ) subseteq B_{0}).

Assume also that the mapping (T Arightarrow B) satisfies the following conditions: (a) T is a (mathcal{Z} -proximal contraction of the second kind;   (b) T is injective on (A_{0});   (c) (T ( A_{0} ) subseteq B_{0}).

In section 2 above we discussed in detail the relationship between the general causal principle of the Second Analogy (that every event b must have a cause a) and the particular empirical causal laws (of the form all events of kind A must be followed by events of kind B) which, according to Kant, must "stand under" the general causal principle.

It'll be just about dinner time and those crazy kids and their fantastic father are going to set up the grill for your Filet Mignon and chill the champagne for the well-deserved toast to usher in the one of a kind Best Mom in the World, 24" trophy made of the world's finest plastic which will beautifully adorn your mantle.

Let S : A → B be a mapping satisfying the following conditions: (a) S is a proximal contraction of the first and second kinds;   (b) S ( A 0 ) ⊆ B 0.  .

Let S : A → B be the mappings satisfying the following conditions: (a) S is Geraghty's proximal contraction of the first and second kinds;   (b) S ( A 0 ) ⊆ B 0.  .

Theorem 3.3 Let ( X, d ) be a complete metric space and A and ℬ be two nonempty, closed subsets of X. Assume that A 0 and B 0 are nonempty and T : A → B is a nonself-mapping such that: (a) T is a rational proximal contraction of the first and second kinds;   (b) T ( A 0 ) ⊆ B 0.  .

Homing of this kind of B cell seems to predominate with respect to local proliferation of a few founder B cells [ 33].