Sentence examples for if I there from inspiring English sources

We say that a is (Gamma ^{*,infty }_{A_p,rho } -hypoelliptic (or, in short, simply hypoelliptic) if (i) there exists (B>0) such that there are (c,m>0) (resp.

In a social graph G, a node (v_x) matches x if (i) there exists an isomorphism h from (Q_6) to a subgraph (G') of G such that (h(x) = v_x), i.e., (G') satisfies the topological constraints of (Q_5), and (ii) among all the people whom (v_x) follows, at least 80% of them account for matches of (x') in (Q_6(G)), satisfying the counting quantifier.

If (i) there exists a positive bounded linear operator B such that |Ax| ≤ B|x|, for all x ∈ ∂Ω;   (ii) r(B) ≤ 1.  . there exists a positive bounded linear operator B such that |Ax| ≤ B|x|, for all x ∈ ∂Ω; r(B) ≤ 1.

We will say that {Y n :n≥0}, or equivalently, N, satisfies the FMCI Approximation Conditions if (i) there exists constants a 1,…,a w such that 1 ′ = ∑ i = 1 w a i η i ′, (12)   (ii) λ 1 has algebraic multiplicity g and λ 1>|λ j | for all j>g.  .

A mapping (f:bigcup_{i=1}^{p}B_{i}rightarrowbigcup_{i=1}^{p}B_{i}) is said to be a cyclic R-contraction if (i) there exists (varrhoin R_{A}) with (operatorname {ran}(d)subseteq A);   (ii) (bigcup_{i=1}^{p}B_{i}) is a cyclic representation of X with respect to f, and   (iii) (varrho(d(fx,fy),d x,y))>0) for all (xin B_{i}), (yin B_{i+1}), (1leq ileq p), where (B_{p+1}=B_{1}).  .

We say that f has the C 1 -stably ergodic shadowing property in Λ if (i) there is a neighborhood U of Λ and a C 1 -neighborhood U ( f ) of f such that Λ f ( U ) = Λ = ⋂ n ∈ Z f n ( U ) (that is, Λ is locally maximal);   (ii) for any g ∈ U ( f ), g has the ergodic shadowing property on Λ g ( U ) = ⋂ n ∈ Z g n ( U ), where Λ g ( U ) is the continuation of Λ.  .

Greenland et al. [ 1] give conditions for this: a variable set is sufficient if i. there is no unblocked backdoor path joining the two variables which does not contain a variable in the set, and ii.

If there is a God, I'll cross that bridge when and if I get there.

I feel as if I were there.

If I were there, I could help.

If I fail, there's always Google.