Sentence examples for comparison relation from inspiring English sources
Comparison: relation between comparative events.
The latter corresponds to a well-known comparison relation on positive elements defined by Blackadar.
Also, if there is a comparison relation defined between a matrix/vector and a scalar, the relations are defined against every element in the matrix or a vector to the vector.
A comparison relation ⊳ is defined for two collections (mathcal {D}={mathcal {D}_{1},mathcal {D}_{2},dots,mathcal {D}_{s}}) and (mathcal {F}={mathcal {F}_{1},mathcal {F}_{2},dots,mathcal {F}_{w}}) that satisfy (mathop cup limits _{m=1}^{s}mathcal {D}_{m}=mathop cup limits _{n=1}^{w}mathcal {F}_{n}=mathcal {H}subseteq mathcal {N}).
In particular we show that Cuntz comparison of positive elements corresponds to a comparison relation on open projections, that we call Cuntz comparison, and which is defined in terms of and is weaker than a comparison notion defined by Peligrad and Zsidó.
Relation is one of the comparison relations between semantic references presented above: Identical, Near, VeryNear, MoreGeneric, MoreSpecific, Stronger Weaker or any consistent combination of these relations.
These sections are mutually closely connected since we analyze some comparison relations linking the different functional spaces defined in each paragraph.
In this section, we show how we use the competency comparison relations into the rule conditions of the recommendation/adaptation software agents.
Simpler solutions exist such as an outline/tree editor that is available in any text editor, but it would have to be extended to provide the structural parts of a competency on which competency comparison relations can be computed.
We show that a number of naturally occurring comparison relations on positive elements in a C⁎-algebra are equivalent to natural comparison properties of their corresponding open projections in the bidual of the C⁎-algebra.
In comparison to relation J.II (not shown), where log (c t, t - d)) is a horizontal plane, the plane tilts forward using relation J.III.1, indicating that a late recurrence reduces the risk of death.
