Cholera-a step too Farr
نویسندگان
چکیده
منابع مشابه
William Farr, The Lancet, and epidemic cholera.
In 1867 William Farr published his report into the cholera epidemic which, in 1866, had killed over five thousand people living in the Whitechapel area of East London. It was the last of the four epidemics which ravaged the capital in the mid-nineteenth century [1]. Farr, after an early career writing for The Lancet under its founding editor Thomas Wakley, had been appointed ‘compiler of abstra...
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Mathematicians interested in computability theory have to deal with partial functions. Those interested in the theory of complex variables talk of multi-valued functions. Even in elementary arithmetic we use functional expressions which take plurals or lists: we talk, e.g., of ‘the sum of the first ten numbers’ and ‘the sum of 4, 7, 11, 19’. A logic that is apt for regimenting the reasoning of ...
متن کاملWilliam Farr on the cholera: the sanitarian's disease theory and the statistician's method.
N 1852 the British medical press heralded a major work on England's second epidemic of cholera. The Lancet called it 'one of the most remarkable productions of type and pen in any age or country,' a credit to the profession. Even in the vastly different medical world of 1890, Sir John Simon would remember the report as 'a classic in medical statistics: admirable for the skill with which the the...
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A recent appeal by a group of Italian obstetricians and neonatologists, advocating full resuscitation of extremely preterm infants independently from parental opinion, raised a debate on the rationale and consequences of such proposal. Whether or not the appeal will modify practices, there is no doubt that careful assessment of outcome for these very special infants is called for. However, this...
متن کاملOn a Correlation Inequality of Farr
Suppose that each vertex of a graph independently chooses a colour uniformly from the set {1, . . . , k}; and let Si be the random set of vertices coloured i. Farr shows that the probability that each set Si is stable (so that the colouring is proper) is at most the product of the k probabilities that the sets Si separately are stable. We give here a simple proof of an extension of this result.
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ژورنال
عنوان ژورنال: Significance
سال: 2006
ISSN: 1740-9705
DOI: 10.1111/j.1740-9713.2006.00170.x