California State University (CSU): Open Journal Systems
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    Chicago Semester Experiential Learning Amid COVID-19

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    Northern Europe and Disability Programs

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    Disability is a funny word. It is the opposite of normal, yet it is also derogatory but empowering. Confusing right? Well, this is all the more reason why it is hard to tell what a disability is. Every country has a different way of defining what a disability is. Below we will look at some of the ways in which other northern European countries define disability legally in order to try to improve our own

    Partnering in Principal Preparation Program Redesign

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    Research findings have identified the importance of university/district partnerships in the preparation of principals along with points of dissatisfaction of traditional preparation programs outcomes. While change had and was occurring in some programs, impactful change in the quality of programs and program completers must involve all stakeholders including partnering districts and state agencies in the redesign of preparation programs. This paper examines the local and state context as foundational to the redesign process and the engagement of one university’s use of Wallace Foundation funds to engage area school districts and the state Professional Standards Board in the re-envisioning of its principal preparation program

    Front Issue

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    The JCMP mission is communication about mathematics education among educators engaged in the CMPor similar initiatives anywhere. Authors include K-12 teachers, higher education faculty, and othersinvolved with mathematics education, such as graduate students and school leaders. The call forsubmissions is on-going. We do accept simultaneous submissions, provided that if JCMP is the first toaccept an article for publication, the JCMP publication is cited in all other publications of that article,even in revised form

    Book Review: Common Core Dilemma

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    Review of: Mercedes Schneider (2015). Common Core Dilemma–Who Owns Our Schools? Teachers College Press

    Hurwitz Orbits of Equal Size

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    We provide a variety of cases in which two factorizations have Hurwitz orbits of the same size. We begin with prototypical results about factorizations of length two, and show that cycling elements or flipping and inverting elements in any factorization preserves Hurwitz orbit size. We prove that "double reverse" factorizations in groups with special presentations have Hurwitz orbits of equal size, and end with applications to complex reflection groups

    Limiting Spectral Distributions of Families of Block Matrix Ensembles

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    We introduce a new matrix operation on a pair of matrices, sw(A,X), and discuss its implications on the limiting spectral distribution. In a special case, the resultant ensemble converges almost surely to the Rayleigh distribution. In proving this, we provide a novel combinatorial proof that the random matrix ensemble of circulant Hankel matrices converges almost surely to the Rayleigh distribution, using the method of moments

    Camilla Townsend, Pocahontas and the Powhatan Dilemma

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