Sentence examples for the only analytics from inspiring English sources

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the only analytics

adverb

Without others or anything further; exclusively.

  • My heart is hers, and hers only.

Exact(4)

"At this point, we're the only analytics product for physical retail that doesn't have an installation or hardware cost, which is pretty game-changing," says Smith.

Doshi says that Mixpanel is the only analytics service to offer real-time, retroactive funnels, and that the site is uniquely able to do this because it built its own proprietary data-store from scratch.

"For example, you could look at an article and see that it has 10,000 pageviews, but does that mean your audience enjoyed that piece of content, or do they click on it and leave?" He's hardly the only analytics maker talking about looking beyond clicks and pageviews.

By all measurements, Internet Explorer is down, and Firefox and Chrome are up; and though Statcounter is the only analytics firm with Chrome on top, it sure seems like IE is bound to be overthrown on the other polls some time soon, if the momentum from Firefox and Chrome continues.

Similar(56)

We say that T ∈ L ( H ) has the single-valued extension property (SVEP) at μ ∈ C if for every open neighborhood U of μ, the only analytic function f : U → C which satisfies the equation ( T − μ ) f = 0 is the constant function f ≡ 0. The operator T is said to have SVEP if T has SVEP at every μ ∈ C.

We say that an operator T has the single valued extension property at λ (abbreviated SVEP at λ) if for every open set U containing λ the only analytic function f : U → H which satisfies the equation ( T - λ ) f = 0. is the constant function f ≡ 0 on U. T has SVEP if T has SVEP at every point λ ∈ ℂ. Definition 1.1.

We say that T has the single valued extension property (abbreviated SVEP if, for every open set U of ℂ, the only analytic solution f: U → H of the equation ( T − λ ) f = 0 for all  λ ∈ U. is a zero function on U. Theorem 3.5 Let T be an algebraically k-quasi-M-hyponormal operator.

We chose it also for comparison reasons because it is the only factor analytic method previous studies used to evaluate the factor structure of the IAS.

The same proof shows that they are not only analytic with respect to the norm of bounded operators, but even with respect to the norm in ({mathfrak {S}}_{2}).

By using only analytic tools we prove existence, uniqueness, and regularity of solutions.

It might be thought that this way of characterizing intellectual intuition, and thereby a priori justification, implies that only analytic statements can be justified a priori, where an analytic sentence is one that can be changed so that it expresses a logical truth by substituting synonyms for relevant terms or expressions (see above, sec. 2).

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