Sentence examples for a quantum difference from inspiring English sources

But there is a quantum difference between watching an event on television and living through it.

Osborne's comments came as he said there was a quantum difference in the way the government had handled the matter of the Co-op Bank and the attitude of the previous Labour administration.

In a call with The Washington Post on Saturday, Eamon Ryan, leader of Ireland's Green Party, said that although he had certain concerns about the Obama administration, including its use of armed drones in the Middle East, "it's a quantum difference with the current administration". In a statement, Ryan called for the Irish to organize protests.

A calculus based on a quantum difference operator is usually known as calculus without limits.

It substitutes the classical derivative by a quantum difference operator which allows to deal with sets of nondifferentiable functions.

The nuanced difference in language represents a quantum difference in thinking.

In this paper, we consider a strictly increasing continuous function β, and we present a general quantum difference operator (D_{beta}) which is defined to be ({D}_{beta}f(t)= ({f(beta(t))-f(t)} )/ ({beta(t -t} )).

In this paper, we presented a general quantum difference operator ({D}_{beta}f(t)= frac{f(beta(t))-f(t)}{beta(t -t}), where β is a st -t}ly increasing continuous function defined on (Isubseteq {mathbb{R}}) where has only one fixed point (s_{0}in{I}).

In this paper, we introduce a general quantum difference operator defined by {D}_{beta}f(t)=frac{f(beta(t))-f(t)}{beta(t -t} (1.5) for every t -t}h (beta(t)neq{t}) and ({D}_{beta}f(t)=f'(t)) when (beta(t)=t) provided that (f'(t)) exists in the usual sense.

In [13] we introduced a general quantum difference operator ({D}_{beta}) defined by {D}_{beta}f(t)=frac{f(beta(t))-f(t)}{beta(t -t}, (1.4) for every t -t}h (beta(t)neq{t}), where f is an arbitrary function defined, in general, on a β-geometric set (Isubseteqmathbb{R}), for which (beta(t)in{I}), (tin{I}), and (beta:{I}rightarrow{I}) is a strictly increasing continuous function.

Spectral analysis of a boundary value problem (BVP) consisting of a second-order quantum difference equation and boundary conditions depending on an eigenvalue parameter with spectral singularities was first studied by Aygar and Bohner (Appl. Math. Inf. Sci. 9(4):172015720152015).