Sentence examples for theoretically equivalent from inspiring English sources

While the districts are theoretically equivalent in raw population, they are disproportionate in make-up.

The two models are theoretically equivalent under certain assumptions, hence are expected to yield similar results.

A theoretically equivalent but less commonly-cited indicator is Gross Domestic Income, which adds up wages, profits and taxes.

The sensitivity and frequency characteristics of the sensors were investigated both theoretically (equivalent circuit model) and experimentally for the commonly used micro-electrode dimension scale (20 80 μm).

This corresponds to a lipid packing density theoretically equivalent to that of the outer leaflet of the cell membrane.45 After 5 10 min of incubation allowing evaporation of the solvent and stabilization of the initial surface pressure, peptides were injected into the PBS (pH 7.4, volume 800 µl) sub-phase using a 10 µl Hamilton syringe.

With the aim of finding the most reliable ductile damage quantification strategy for CDMs, this work provides an in-depth comparison of six theoretically equivalent methodologies by considering measurement accuracy, precision, damage spectrum, spatial resolution and practicality.

HA and PA are proof-theoretically equivalent, as will be shown in Section 4. Each is capable of (numeralwise) expressing its own proof predicate.

Extending a result due to Friedman and Sheard (1987), Cantini showed that VF is much stronger than KF: VF is proof-theoretically equivalent to the theory ID1 of non-iterated inductive definitions, which is not predicative.

We note that while Zorn's lemma and the Axiom of Choice are set-theoretically equivalent, it is much more difficult to derive the former from the latter than vice-versa.

Feferman (1991) showed that KF is proof-theoretically equivalent to the theory of ramified analysis through all levels below ε0, the limit of the sequence ω, ωω, ωωω, …, or a theory of ramified truth through the same ordinals.

Via the method of interpretations (see below), one can show that it is proof-theoretically as strong as the Zermelo-Fraenkel set theory ZFC without the power-set axiom, call it ZFC Pow (whereas the standard, first-order PA is similarly proof-theoretically equivalent to ZFC without the axiom of infinity, ZFC Inf).