Noun
The quality of being inversive.
Usage- Rare
- Uncountable
- Synonyms
- Examples
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More examples (5)
Finally, we should mention some recent work by Emde, Habel, and Rollinger [10] that also involves the discovery of qualitative laws. In this case, the focus is on determining whether predicates obey certain relations, such as transitivity or inversivity.
Some more recent work by Emde, Habel, and Rollinger (1983) addresses a problem very similar to Brown’s task. In this case, the method examines whether predicates obey certain higher-level relations, such as transitivity or inversivity.
one motivation for a ring is the role in plays in formalising the concepts of associativity, commutativity, distributivity, identity, inversivity, that is displayed by the "familiar" real numbers under addition and multiplication.
The notion of non-inversivity includes thermodynamic irreversibility, but inversive dislocation motions (i.e., motions in which the loading and the unloading paths coincide) are not necessarily thermodynamically reversible. […] Table 1 summarizes the preceding discussion in terms of three dichotomies that must be clearly distinguished because they belong to different levels of description: reversibility vs. irreversibility (thermodynamic), inversivity vs. non-inversivity (kinematic) and stationarity vs. non-stationarity (statistical).
Let D′ = D⊗ₖK. Let L′ be a difference field extending K. Let e = ∑dᵢ⊗cᵢ be a nonzero element of D′⊗_KL′, with dᵢ ∈ D, cᵢ ∈ L′. We may choose the cᵢ linearly independent over K′. It follows (using inversivity) that the σ(cᵢ) are linearly independent over K′.
We will call a polynomial root-unitary if its roots all lie on the unit circle; this clearly implies self-inversivity.
More examples (3)
Since (Bl) and (B2) hold, (S, ·, ′) is a semigroup. For (2.1) . we compute xy″ = x′\y″ = x/y′ = xy, and a similar calculation gives the other identity. We have x\y = x′/y′ = x′y by (2.3) and similarly, x/y = xy′. Then E-inversivity follows easily: x′xx′ = x′(xx′) = x\(x/x) = x′.
We investigate the moduli sets of central extensions of H-spaces enjoying inversivity, power associativity and Moufang properties. […] Thanks to general theory of algebraic loops, we see that Moufang property implies inversivity and power associativity.
Apparently you did not detect the violation of frequency-time inversivity employed by BB&N and W&A. Technical people would immediately recognize the error and suspect that BB&N and W&A had something to hide.