303 research outputs found

    Field Evaluation of Two External Attachment Location of Radio Transmitters on Non-Venomous Rat Snakes (elaphe obsolete)

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    The objective of this study was to determine the effectiveness of external attachment of radio transmitters at one of two locations on mature rat snakes (Elaphe obsolete). Transmitters were attached to mature snakes (n = 10; 136.7cm ± 6.4) on either the ventral surface (n = 5) or dorsal-lateral surface of the rib cage (n = 5), approximately 25cm cranially to the cloaca. Transmitters (18mm × 8mm × 2mm) were attached by one drop of acrylamide gel glue to the adhering side of camouflage duct tape (20cm × 30mm), a single drop of glue on the exposed side of the transmitter, and secured by wrapping the tape to the snake’s body with the transmitter in the appropriate location. A second piece of duct tape (20cm × 40mm) overlapped and secured the first piece of tape with the transmitter. Snakes were placed in a 0.1ha plastic fence enclosure, (128.5cm ± 0.5 height, and 17.1° ± 0.5 inward slope) in an unimproved pasture with numerous hides, water and food. Snakes (n = 4) shed their skin and the transmitter, within 6- 17d post-attachment (11.7d ± 2.4). Snakes (n = 4) escaping the enclosure and not located, ranged from 1- 21d post-attachment, (12.3d ± 4.7). There was no difference (p \u3e 0.05) in functional days snakes were located by radio telemetry due to attachment site or sex. Transmitter reception distance was typically \u3c 50m and often problematic. Results of this study suggest that the location of external attachment of transmitters had no influence on duration of effectiveness. However, shedding and limited telemetry range under these conditions should be considered to determine if the methodology is appropriate for the desired objectives

    Poincaré on the Foundation of Geometry in the Understanding

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    This paper is about Poincaré’s view of the foundations of geometry. According to the established view, which has been inherited from the logical positivists, PoincarĂ©, like Hilbert, held that axioms in geometry are schemata that provide implicit definitions of geometric terms, a view he expresses by stating that the axioms of geometry are “definitions in disguise.” I argue that this view does not accord well with Poincaré’s core commitment in the philosophy of geometry: the view that geometry is the study of groups of operations. In place of the established view I offer a revised view, according to which PoincarĂ© held that axioms in geometry are in fact assertions about invariants of groups. Groups, as forms of the understanding, are prior in conception to the objects of geometry and afford the proper definition of those objects, according to PoincarĂ©. Poincaré’s view therefore contrasts sharply with Kant’s foundation of geometry in a unique form of sensibility. According to my interpretation, axioms are not definitions in disguise because they themselves implicitly define their terms, but rather because they disguise the definitions which imply them

    Where do graduates Develop their Enterprise Skills? The Value of the Contribution of Higher Education Institutions’ Context

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    This study investigates the value of the contribution of HEIs’ context in developing graduates enterprise skills. HEIs are under pressure to develop more enterprising graduates, particularly with the increasing numbers of graduates seeking employment and the growing dissatisfaction of employers. This study explores where graduates develop enterprise skills through investigating the impact of HE and employment contexts on their development. The paper draws on a qualitative study in the social constructionist paradigm within the pharmacy context, where interviews were conducted with pharmacy academics and employers. Results show that ability to demonstrate skills in one context does not necessarily mean ability to demonstrate them in another since the development and demonstration of enterprise skills is impacted by the contexts in which they are developed and demonstrated. The study adds value by highlighting the significant role of both HE and employment contexts in developing enterprise skills, while emphasising that these skills become more transferable through exposure to more contexts

    Completeness of dagger-categories and the complex numbers

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    The complex numbers are an important part of quantum theory, but are difficult to motivate from a theoretical perspective. We describe a simple formal framework for theories of physics, and show that if a theory of physics presented in this manner satisfies certain completeness properties, then it necessarily includes the complex numbers as a mathematical ingredient. Central to our approach are the techniques of category theory, and we introduce a new category-theoretical tool, called the dagger-limit, which governs the way in which systems can be combined to form larger systems. These dagger-limits can be used to characterize the dagger-functor on the category of finite-dimensional Hilbert spaces, and so can be used as an equivalent definition of the inner product. One of our main results is that in a nontrivial monoidal dagger-category with all finite dagger-limits and a simple tensor unit, the semiring of scalars embeds into an involutive field of characteristic 0 and orderable fixed field.Comment: 39 pages. Accepted for publication in the Journal of Mathematical Physic

    Categorical formulation of quantum algebras

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    We describe how dagger-Frobenius monoids give the correct categorical description of certain kinds of finite-dimensional 'quantum algebras'. We develop the concept of an involution monoid, and use it to construct a correspondence between finite-dimensional C*-algebras and certain types of dagger-Frobenius monoids in the category of Hilbert spaces. Using this technology, we recast the spectral theorems for commutative C*-algebras and for normal operators into an explicitly categorical language, and we examine the case that the results of measurements do not form finite sets, but rather objects in a finite Boolean topos. We describe the relevance of these results for topological quantum field theory.Comment: 34 pages, to appear in Communications in Mathematical Physic

    End-Stage Acute Thoracic Aortic Care Patients’ Interventions and Two-Year Survival: the New York State Experience

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    BACKGROUND: Scarce US-based regional or State-specific reports exist recording the incidence, prevalence, or post-diagnosis clinical outcomes for end-stage thoracic aortic aneurysmal (TAA) disease. This retrospective cohort study of New York State (NYS) patients with newly diagnosed ruptured or dissected thoracic aortic aneurysms (TAA-RD) documents two-year follow-up after elective and emergent procedures. METHODS: Using hospital billing codes, NYS first-time TAA-RD encounters were extracted. As the primary study endpoint, the two-year composite included all-cause death, subsequent rupture or dissection, or non-elective intervention; individual composite sub-components were secondary study endpoints. Multivariable logistic regression models estimated two-year intervention and composite outcome risks. Using multivariable regression models created for the composite endpoints, post-discharge elective TAA procedural impact was evaluated. RESULTS: Of the 5,789 NYS residents identified, 49.92% reached the two-year composite endpoint with 23.98% two-year deaths. Only 1902 (32.86%) of TAA-RD patients had an index intervention. Post-discharge elective TAA interventions dramatically reduced adverse outcome risk (odds ratio [O.R.] = 0.36; 95% confidence interval [C.I.] = 0.26 - 0.51). Multivariable regression models identified patient characteristics associated with the two-year adverse composite outcome including urgent/emergent status, increased Elixhauser comorbidity score, non-rheumatic aortic regurgitation, and carotid disease. CONCLUSIONS: Nearly 50% of NYS TAA-RD patients reached the two-year adverse endpoint. Post-2014, the TAA-RD diagnosis rates increased but emergent thoracic aortic surgery rates decreased. Surprisingly, under 50% of NYS TAA-RD patients received an index admission procedure; this rate is lower than anticipated. Beyond traditional morphologic metrics, “at risk” TAA patient-characteristics were identified. Post-discharge survivors had excellent post-procedural two-year durability rates
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