2,329 research outputs found

    Should we be treating animal schistosomiasis in Africa? The need for a One Health economic evaluation of schistosomiasis control in people and their livestock

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    A One Health economic perspective allows informed decisions to be made regarding control priorities and/or implementation strategies for infectious diseases. Schistosomiasis is a major and highly resilient disease of both humans and livestock. The zoonotic component of transmission in sub-Saharan Africa appears to be more significant than previously assumed, and may thereby affect the recently revised WHO vision to eliminate schistosomiasis as a public health problem by 2025. Moreover, animal schistosomiasis is likely to be a significant cost to affected communities due to its direct and indirect impact on livelihoods. We argue here for a comprehensive evaluation of the economic burden of livestock and zoonotic schistosomiasis in sub-Saharan Africa in order to determine if extending treatment to include animal hosts in a One Health approach is economically, as well as epidemiologically, desirable

    The Development of Statistical Computing at Rothamsted

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    An account is given of the development of statistical computing at Rothamsted. It is concerned mainly with the period from 1954 (when the first electronic computer was delivered) until 1985 (when this article was written). Initially, many specialised programs were written, but it was soon realised that, for efficiency, general-purpose programs—each unifying many statistical techniques—were required. The development of these programs was gradual and required corresponding developments in statistical theory. Now, the bulk of statistical work, not only for Rothamsted but also for the Agricultural and Food Research Service (AFRS) as a whole, is covered by a few programs, notably Genstat that has an international market. Further developments of these programs are required to make them more accessible to scientists who are not well versed in statistics and to take advantage of technological advances

    Black and Minority Ethnic Trainees' Experiences of Physical Education Initial Teacher Training: Report to the Training and Development Agency

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    A Note on an Iterative Method for Root Extraction

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    A double iterative method for evaluating y/x1/n is derived and it is shown that if −1 ⩽ yn < x < 1 then it can be arranged that all terms occurring in the iteration are also within this range. The rate of convergence is then discussed and some special cases are mentioned

    A survey of numerical methods useful in taxonomy - mites

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    The handling of multiway tables on computers

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    A notation is proposed which concisely describes many forms of table manipulation in terms of a concept called scanning. Methods of programming a scanning subroutine are discussed and examples are given of the use of the scanning notation to formulate typical table operations in symbolic form. It is often convenient to store marginal values (usually totals or means) with the main table, and this requires some modification of the notation and the subroutine. Proposals are outlined for inclusion of scanning facilities in automatic programming languages and examples are given of the form this could take in a language related to the Mercury Autocode compiler

    A Q-technique for the calculation of canonical variates

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    A Q-technique for evaluating canonical variates is described. It is shown to have computational, and statistical, advantages over the usual R-technique

    Adding a point to vector diagrams in multivariate analysis

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    A set of n base points P4i=1, 2,…, n), with known co-ordinates relative to orthogonal axes, and a further point Pn+1, with known distance from each of the base set, are given. The co-ordinates of Pn+1relative to the axes of the base set are found. The formula is particularly simple when the base set is referred to its principal axes, when the co-ordinates of Pn+1 for a subset of all the axes can be calculated from the co-ordinates of the Pi in this subset only. The classical results for adding a point to a principal components or canonical variates analyses are obtained when the base set is derived using the appropriate distance functions. An example is given
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