P. Billingsley, Probability and measure (Wiley, 1979), pp. 532, £28·95.

2005. Pp. viii+532.

Unfortunately, most linguists take this equivalence to mean that one should adopt a model which is either rules-only or constraints-only, for the sake of theoretical sanitation. Thus, proponents of Optimality Theory (OT) employ only constraints, while proponents of classical generative phonology (see, for example, Kenstowicz & Kisseberth 1979) employ only rules. At last, someone recognizes that...

Fractional Probability Measure and Its Properties

Based on recent studies by Guy Jumarie [1] which defines probability density of fractional order and fractional moments by using fractional calculus (fractional derivatives and fractional integration), this study expands the concept of probability density of fractional order by defining the fractional probability measure, which leads to a fractional probability theory parallel to the classical ...

TXRF FOR SEMICONDUCTOR APPLICATIONS, Y. Mori, pp. 523-532

This paper discusses the application of TXRF for semiconductor process characterization. The depth profile of the analyte element plays a critical role in accurate determination by TXRF. In order to achieve reliable quantification, a method for preparing standard and crosscheck samples, named “Immersion in Alkaline Hydrogen Peroxide Solution (IAP),” is proposed. The method offers a good level o...

Topology Proceedings 4 (1979) pp. 609-628: WEAK P-POINTS IN COMPACT F-SPACES

Measure theory and probability

1 Construction of measures 3 1.