Sentence examples for real infinity from inspiring English sources

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"Does this mean you'll concede that I was right about global warming?" "Are you sure you bought the real infinity couch, dear?" "So, what's for lunch?" "Did you turn off the water before we left?" "And you said retirement would be boring".

Norris believes "Ideas are really Identical with the Divine Nature, and so partake of the same real Infinity and Incomprehensibility that essentially belongs to it" (302).

Wait a minute, for real?" "Infinity War" writers Christopher Markus and Stephen McFeely said when I later confronted them with the results of my weeklong quest for truth.

David Cameron TV Debate.

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Let Λ = ( λ n ) be a nondecreasing sequence of positive real numberstending to infinity, and let λ 0 = 1 and λ n + 1 ≤ λ n + 1. De La Vallée Poussin's means of a sequence x = ( x k ) are defined as follows: t n ( x ) = 1 λ n ∑ j ∈ I n | x j |, where  I n = [ n − λ n + 1, n ],  for  k ∈ N. The generalized de La Vallée Poussin's mean sequence space was defined in [8].

In two others, Election Day polls predicted a Clinton victory, only for Rubio to emerge the winner (as in real life, President Infinity's polling isn't entirely accurate).

The range of term XYZijk is all real numbers, from minus infinity to plus infinity.

The standard link function used in the bivariate model is the logit link: g y) = log (y/ 1-y)) An alternative link function is the complementary/ 1-ylog (cloglog) link: g(y) = log(-log(1-y)) Both link functions trAnsform Se alternativech are in the intervalink,1], to any real number between minus infunctionnd plus isfinithe

Let be a nondecreasing sequence of positive reals tending to infinity and and.

From now on, let us assume that λ = ( λ k ) k = 0 ∞ is a strictly increasing sequence of positive reals tending to infinity; in other words, 0 < λ 0 < λ 1 < ⋯ and lim k → ∞ λ k = ∞.

In paper [1], the notion of -convergent and bounded sequences is introduced as follows: let be a strictly increasing sequence of positive reals tending to infinity, that is (1.1).

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