To evaluate the impact of technologies on each other the following scale is used: 2. Strict correlation between projections; 1 Projections suit well to each other; 0 Neutral correlation between projections; −1 Minor incompatibility between projections; −2 Projections are incompatible.
In particular, the strict order on projections is determined by traces.
Assume that A is a unital separable simple C*-algebra with real rank zero, stable rank one, strict comparison of projections, and that its tracial simplex T(A) has a finite number of extremal points.
Combining these ideas with the Dixmier property, we demonstrate unital, infinite dimensional C⁎-algebras of real rank zero and strict comparison of projections with respect to a faithful tracial state must be simple and have a unique tracial state.
The federal government, wary of financing boondoggle projects, has strict rules on how ridership projections are calculated.
They also obtained a strong convergence theorem for fixed points of the class of asymptotically strict pseudocontractions based on projection algorithms; see [22] for more details.
Stricter rules and regulations (projection 2) received the highest expected probability within the Delphi survey.
In [24], Marino and Xu established a strong convergence theorem for fixed points of strict pseudocontraction based on hybrid projection algorithms in Hilbert spaces.
Recently, Zhou and Gao [13] studied a new projection algorithm for strict quasi-ϕ-pseudocontractions and obtained a strong convergence theorem; for more details, see [13] and the reference therein.
Other strict correlations were found between projections of self-diagnosing technology and adaptability, ethical decision-making and abstract thinking.
