Study of Pupil Personnel Ratios, Services, and Programs in California

Gray, Elsner, and Poynton present a brief overview and analysis of Assembly Bill 722. The authors provide a summary of the key components of the study including the need for pupil support services, effective pupil support services and programs, and ratios of pupil-to-pupil support personnel. They offer an additional analysis of implications for future practice, including a critique of the reported effectiveness of the pupil programs, but lack of access for most students given the high pupil to personnel ratio

Peri-abelian categories and the universal central extension condition

We study the relation between Bourn's notion of peri-abelian category and conditions involving the coincidence of the Smith, Huq and Higgins commutators. In particular we show that a semi-abelian category is peri-abelian if and only if for each normal subobject $K\leq X$, the Higgins commutator of $K$ with itself coincides with the normalisation of the Smith commutator of the denormalisation of $K$ with itself. We show that if a category is peri-abelian, then the condition (UCE), which was introduced and studied by Casas and the second author, holds for that category. In addition we show, using amongst other things a result by Cigoli, that all categories of interest in the sense of Orzech are peri-abelian and therefore satisfy the condition (UCE).Comment: 14 pages, final version accepted for publicatio

Junior Recital: Tim Gray, Euphonium

Kemp Recital Hall Saturday Morning April 29, 1995 11:00a.m

Employment Discrimination: Summary Judgment and Rule 301 after St. Mary\u27s Honor Center v. Hicks

Note

Senior Recital:Tim Gray, Euphonium Patricia Foltz, Piano

Kemp Recital Hall Sunday Afternoon April 20, 1997 3:00p.m

van der Waals dispersion power laws for cleavage, exfoliation and stretching in multi-scale, layered systems

Layered and nanotubular systems that are metallic or graphitic are known to exhibit unusual dispersive van der Waals (vdW) power laws under some circumstances. In this letter we investigate the vdW power laws of bulk and finite layered systems and their interactions with other layered systems and atoms in the electromagnetically non-retarded case. The investigation reveals substantial difference between `cleavage' and `exfoliation' of graphite and metals where cleavage obeys a $C_2 D^{-2}$ vdW power law while exfoliation obeys a $C_3 \log(D/D_0) D^{-3}$ law for graphitics and a $C_{5/2} D^{-5/2}$ law for layered metals. This leads to questions of relevance in the interpretation of experimental results for these systems which have previously assumed more trival differences. Furthermore we gather further insight into the effect of scale on the vdW power laws of systems that simultaneously exhibit macroscopic and nanoscopic dimensions. We show that, for metallic and graphitic layered systems, the known "unusual" power laws can be reduced to standard or near standard power laws when the effective scale of one or more dimension is changed. This allows better identification of the systems for which the commonly employed `sum of $C_6 D^{-6}$' type vdW methods might be valid such as layered bulk to layered bulk and layered bulk to atom

On the normality of Higgins commutators

In a semi-abelian context, we study the condition (NH) asking that Higgins commutators of normal subobjects are normal subobjects. We provide examples of categories that do or do not satisfy this property. We focus on the relationship with the "Smith is Huq" condition (SH) and characterise those semi-abelian categories in which both (NH) and (SH) hold in terms of reflection and preservation properties of the change of base functors of the fibration of points.Comment: 15 pages; final published versio

CINECITY The Brighton Film Festival 2013 - 2017

An ediiton of CINECITY The Brighton Film Festival is presented annually. Industry and curatorial research - and raising public funding - across the year results in the final programme of activity