Sentence examples for a path that contains from inspiring English sources

Let (P^{sigma}_{n_{sigma}}) be the smallest power of a path that contains G as an induced subgraph.

In fact, since P σ is the smallest power of a path that contains G as an induced subgraph, then σ≤θ and n σ ≤n θ.

This is the smallest power of a path that contains (G[v_{1}, ldots, v_{xi_{G}(v_{1})}]) as an induced subgraph.

So, the power θ+1 and the number of inserted vertices are minimum and, consequently, Pθ+1 is a smallest power of a path that contains G l [v1,…,v l ] as an induced subgraph.

Restrictions To strike a balance between the expressive power and complexity, we assume a predefined constant l such that on any simple path (i.e., a path that contains no cycle) in (Q(x_o)), (a) there exist at most l quantifiers that are not existential, and (b) there exist no more than one negated edge, i.e., we exclude "double negation" from quantified patterns.

On the order hand, by Lemma 2, the power of a path P θ returned by Algorithm CPP is the smallest power of a path that contains G as an induced subgraph with respect to the ordering, (v'_{1}<_{B} v'_{2} <_{B} cdots <_{B} v'_{n}).

For example, E← C→ D; and E← X← Y→ Z→ D. A colliding path is any path that contains at least one pair of colliding variables and their collider, for example, E← C→ S← D and E→ X→ Y← Z→ D. The theorems of causal diagrams build a solid bridge between a causal structure and expected associations.

That is because any path that contains an edge in (mathcal {E} backslash mathcal {E}_M) is not a shortest path.

In order to do this, a directory path that contains these metadata files and the element name that contains the data path has to be specified.

If t c >0, c can be written as c = p1 e1 p2 e2... e tc p tc+1, where e k (1 ≤ k ≤ t c) is a non-excessive edge and p k (1 ≤ k ≤ t c+1) is a possibly empty path that contains only excessive edges.

A confounding path is any natural path that contains a shared cause of E 0 and D 1 on that path, such as E ← C → D 1 and E 0 ← A → B → D 1.