Sentence examples for again satisfied from inspiring English sources

He was never again satisfied with the academic cloister, and his desire to change was whetted by Fatio's suggestion that he find a position in London.

As he steps back into the game again, satisfied that justice has been served, I ask my father whether that sort of thing actually happens much.

Hence, the inequality (3.1) is again satisfied.

This expression tends to zero if δ < 2 ( K - 2 ) - 1 so that condition (4.2) is again satisfied for such δ.

"We believe these appointments and Richard's extended responsibilities, will genuinely strengthen the football department in the years to come," George said.  . "Richard has an excellent track record in building a team, as demonstrated here two years ago, and we now embark on that process again satisfied that we have the right structures in place to be successful moving forward".

To be bound to each other simply and truly and be warm and good is better than the most beautiful, distinguished style, which can go hang as far as we're concerned, right?" With these merry words they kissed each other in the most heartfelt way, laughed at their laughable dejection, and were once again satisfied.

I admit that I am still attracted to a death penalty that would be applied to horrendous crimes, or that would provide absolute certainty that the likes of Henry Brisbon would never again satisfy their cruel appetites.

If the group of isometries is of elliptic type then it again satisfies Stone's theorem in a suitable larger space.

Such norms must, once again, satisfy two naturalistic constraints: first, they must, as a matter of empirical fact, be effective means to goals ("the Instrumental Constraint"); second, they must be constrained by relevant empirical facts about the nature and limitations of judges ("the Ought-Implies-Can Constraint") (Leiter 1998).

So, by (ii), for each global maximum u of J | S ρ ˜, we have J ′ ( u ) ≠ 0. As a consequence, in this case, J | S ρ ˜ has at least two global maxima which, by (ii) again, satisfies the conclusion with λ ˜ = 1 2 η ( r ˜ ).

Exactly as above, to this isotopy corresponds a path t ⟼ S ˆ t of metaplectic operators such that S ˆ 0 = I d and S ˆ 1 = S ˆ, and this path again satisfies a Schrödinger equation (28) where the explicit form of the Hamiltonian function is given by formula (13) in Proposition 5. Thus, it makes sense to consider smooth deformations (29) for arbitrary symplectic isotopies.