Sentence examples for * sup in from inspiring English sources

Exact(27)

It's fair to say that people who sup in the sky, or would describe what they did in the sky as supping, are extremely hungry and extremely generous in their assessment of what constitutes a bona fide supper.

More than three decades after he first appeared at Vera's side, he has gone to sup in soap heaven, hopefully blessed with an endless supply of Newton & Ridley's best bitter.

"The world is in union against England," reads a message board set up by a bookmaker in Cardiff's St Mary Street – but the world, along with Wales, has to to sup in England's parlour.

On an entirely separate note, a reader justly asked, in reference to a phrase in one of my posts: "Does anyone flying domestically sup in the sky?" It's a good question, given the way most airlines have eliminated anything more than a stale sandwich in a cardboard box for passengers flying coach for anything under about six hours.

Taking the sup in the relation (7) and max sup in the relation (8) and adding the resulting expressions we end up with.

Moreover, (R a,X)) remains unaltered if we replace lim inf by limsup in its definition.

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Similar(33)

All vma3 and vma11 mutants showed increased tolerance to the disruption of puncta by indolotryptolines, while the zhf1 mutant responded like nonmutant MDR-sup in these experiments.

Consider the Pompeiu-Hausdorff metric (H_{d} : {mathcal{P}}(X) times {mathcal{P}}(X) tomathbb{R} cup{infty}) given by H_{d}(A, B) = maxBigl{ sup_{a in A}d a,B), sup _{b in B}d(A,b Bigr}, where (d(A,b) = inf_{ain A}d(a b)) and (d a,B) = inf_{bin B}d(a b)).

Consider (H_{d} : {mathcal{P}}(mathcal{X}) times{mathcal{P}}(mathcal{X}) tomathbb{R} cup{infty}) given by H_{d}(A, B) = maxBigl{ sup_{a in A}d a,B), sup _{b in B}d(b, A Bigr}, where (d a, B) = inf_{bin B}d a, b)).

Since %max is correlated to sup, differences in upslopes can contribute to the %max in the BY populations.

If (gamma <frac{n^2}{4}), then begin{aligned} -infty <mu _{gamma, s, lambda }(Omega ) le mu _{gamma,}(mathbb {R}^n_+),quad hbox { for each } lambda in mathbb {R}, end{aligned} (98) and begin{aligned<span class="lh lhstar">} sup _{lambda in mathbb {R}}mu _{gamma, s, lambda }(Omega )= mu _{gamma, s}(mathbb {R}^n_+).

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