Sentence examples for assertions I from inspiring English sources

(v): It follows from assertions (i) and (iii).

If A ( Y ), B ( Y ) or T ( Y ) are J-complete, then the assertions (i) and (ii) hold.

Indeed, if A ( Y ) is J-complete, then since A ( Y ) ⊂ S ( Y ), the assertions (i) and (ii) are true.

By Theorem 4.1 there exists ((bar{x},bar{y} )in G_{S}) such that assertions (i) and (ii) hold.

Theorem 3.1 Consider the following assertions: (i) The family { f, g, δ C ; f t, g t : t ∈ T } satisfies the (WBCQ).

There is no p ∈ R such that P, M or T is ( B p, G ) -super-stabilizable. Proof Combining the above corollary with Theorem 1.1, we immediately deduce the assertions (i), (ii), and (iii).

Suppose X, A, (A_{0}), and B are as in Theorem  2.1 and (T Ato B) satisfies the assertions (i - v) i - veorem  3.1.

Assume that (T Ato B) satisfies the assertions (i - v) i - veorem  2.1 and alpha(p,q)+d(Tp,Tq)leqpsinigl(M(p,q)bigr) holds for all (p,qin A).

Assertion (i) is easy to check.

We first show the assertion (i).

Now we prove the assertion (i).