Sentence examples for a common essential from inspiring English sources

HPC kinds need not have a common essential property, so the criticisms of species essentialism are avoided.

Is having a common essential microstructure sufficient to individuate chemical kinds and explain their general features?

The following result tells us that each affine homotopy with a common essential inner map satisfies condition ((S_)_{T}).

In all results about estimating Nash equilibria in the listed papers, there is a common essential prerequisite: The existence of a Nash equilibrium in the considered problem is assumed.

These results suggest that protein-O-glycosylation is an essential process in C. neoformans, and that either Pmt1 and Pmt4 both interact with Pmt2 to provide the cell with optimal protein-O-mannosylation activity or that Pmt1 and Pmt4 have a common essential target independent of Pmt2.

Genetic interactions such as synthetic lethality can identify proteins that impinge on a common essential function (Baryshnikova et al., 2010; Dixon et al., 2009).

In this context, security must be regarded as a public asset, a common resource essential to a community's living standards, and the quality of settlements and social ties has the same importance as crime prevention.

(c) (Homotopy invariance) Suppose that (H colon[0,1] timesoverline{G} to X) is an admissible affine homotopy with a common continuous essential inner map and (h: [0,1] to X) is a continuous path in X such that (h(t) notin H t,partial G)) for all (t in[0,1]).

(c) (Homotopy invariance) If (H colon[0,1] times overline{G} to X) is a bounded admissible affine homotopy with a common continuous essential inner map and (h: [0,1] to X) is a continuous path in X such that (h(t) notin H t,partial G)) for all (t in[0,1]), then the value of (d_{B}(H t, cdot), G, h(t))) is constant for all (t in[0,1]).

(Homotopy invariance) If (H colon[0,1] times overline{G} to X) is a bounded admissible affine homotopy with a common continuous essential inner map and (h: [0,1] to X) is a continuous path in X such that (h(t) notin H t,partial G)) for all (t in[0,1]), then the value of (d_{B}(H t, cdot), G, h(t))) is constant for all (t in[0,1]).

Trust is a common language, essential to human development and individual success, yet so many people fail to communicate the language of trust well.