Inductive probability is the logical concept of probability in ordinary language. It is vague but it can be explicated by defining a clear and precise concept that can serve some of the same purposes. This paper presents a general method for doing such an explication and then a particular explication due to Carnap. Common criticisms of Carnap’s inductive logic are examined; it is shown that mos...

Mass and charge transport properties of slightly Fe-doped SrTiO3 (Fe:STO) thin films on a conducting substrate were investigated by means of impedance spectroscopy under different bias voltages and I-V measurements with varying scan rates. At measurement temperatures between 325 °C and 700 °C the applied bias voltage caused an unusual "inductive loop" in the low frequency range of impedance spe...

Structural matching originally introduced by Steven Vere in the mid seventies was a popular sub eld of inductive concept learning in the late seventies and early eighties Despite various attempts to formalize and implement the notion of most speci c generalisation of two productions several problems remained These include using background knowledge the non uniqueness of most speci c generalisat...

We revise the construction of augmented Cuntz semigroup functor used by first author to classify inductive limits $1$-dimensional noncommutative CW complexes. The original has good functorial properties when restricted class C*-algebras stable rank one. proposed here for all C*-algebras: we show that is a stable, continuous, split exact functor, from category Cu-semigroups.

Let H be a finite dimensional Hopf C*-algebra, H1 Hopf*-subalgebra of H. This paper focuses on the observable algebra AH1 determined by in nonequilibrium spin models, which there is copy each lattice site, and ? link, where denotes dual Furthermore, using iterated twisted tensor product +*-algebras, one can prove that algebraAH1 *-isomorphic to C*-inductive limit ... o .

This essay defends the view that inductive reasoning involves following inductive rules against objections that inductive rules are undesirable because they ignore background knowledge and unnecessary because Bayesianism is not an inductive rule. I propose that inductive rules be understood as sets of functions from data to hypotheses that are intended as solutions to inductive problems. Accord...

We discuss our on-going research on making inductive types cumulative in the predicative calculus of inductive constructions (pCIC) – the logic of the Coq proof assistant. Having inductive types be cumulative alleviates some problems that occur while working with large inductive types, e.g., the category of small categories, in pCIC. We present the pCuIC system which adds cumulativity for induc...

purpose some major competitions (e.g. london olympics, 2012) are scheduled during the ramadan fasting month. little attention has been given to explore the archers’ performance related subjective experiences with a qualitative method. therefore, this study addressed individual archers’ subjective experiences within the framework of self-regulation during ramadan. methods eleven elite malaysian ...

A classification is given of certain separable nuclear C*algebras not necessarily of real rank zero, namely, the class of separable simple C*-algebras which are inductive limits of continuoustrace C*-algebras whose building blocks have spectrum homeomorphic to the closed interval [0, 1], or to a disjoint union of copies of this space. Also, the range of the invariant is calculated. 1991 Mathema...

We classify actions of finite groups on some class of C*-algebras with the Rokhlin property in terms of the Cuntz semigroup. An obstruction is obtained for the Cuntz semigroup of a C*-algebra allowing such an action. We also classify certain inductive limit actions of finite groups on a class of C*-algebras containing AI-algebras. This classification is done via the equivariant Cuntz semigroup.