Sentence examples for a set of v from inspiring English sources

By Ian Crouch October 15, 2013 Sunday night's iconic baseball image is a moment frozen in time: the Tiger right fielder Torii Hunter's upturned legs paired with the jubilant, outstretched arms of a Boston bullpen cop to make a set of V's — victory and defeat, thrill and agony, all in one frame.

Sunday night's iconic baseball image is a moment frozen in time: the Tiger right fielder Torii Hunter's upturned legs paired with the jubilant, outstretched arms of a Boston bullpen cop to make a set of V's — victory and defeat, thrill and agony, all in one frame.

Let K be a set of v keys.

Typically, each subchannel is divided into Q subbands composed of a set of V adjacent subcarriers [14, 15, 24].

We used a set of V–I characteristics data for parameter adjustment followed by model verification against two independent sets of data.

Given a set of v and the distances between them, to solve w kk could be viewed as a linear regression problem, which was solved by Ridge regression.

To draw the IgH CDR3 tree-map for each sequence sample, the entire rectangle was divided: 1st into a set of rectangles with each rectangle corresponding to a distinct VH gene segment; 2nd into a set of V-J rectangles with each rectangle corresponding to a distinct V-J; and 3rd into a set of V-J-CDR3 rectangles with each rectangle representing a distinct V-J-CDR3 combination.

Given a connected weighted graph G V, E) with a set of nodes V = { v 1, v 2, …, v N } and a set of links E = {(v i, v j )| v i, v j ∈ V}, a set of source nodes S ⊆ V and a N ×  N adjacency matrix W of link weights.

(State-based schedule) A state-based schedule is a graph defined by the tuple (V, v 0, V F, sl, κ, E) where V is a set of states, v 0∈V denotes the initial state, V F ⊆V denotes the set of final states, sl labels states V with broadcast communications, κ is a set of clocks with |κ|≥ 1, and E is a set of tuples 〈v s,g x,λ,v d 〉 representing transitions from state v s to state v d.

Given a set of points V = { v 1, …, v k }, let MB V) denote the ball with the smallest radius that contains V, i.e. the smallest enclosing ball.

V is a set of states, v 0∈V denotes the initial state, V F ⊆V denotes the set of final states, sl labels states V with broadcast communications, κ is a set of clocks with |κ|≥ 1, and.