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A copy of your updated proposal text appears below, and has been forwarded to
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Symposium
S114 Mathematics and Patronage
Presenter details
Sole presenter
Forename: Anna
Surname: Carlsson-Hyslop
Institution: Lancaster University
Postal address
3 Lincoln Road
Lancaster LA1 5DJ
Country: United Kingdom
Email address: anna.carlsson-hyslop@gmx.co.uk
Paper details
Paper title
Patronage and statistical storm surge forecasting at the Liverpool Tidal Institute, 1919-1959
Abstract
Extra-tropical storm surges have long been a major cause of disasters in Northern Europe. In
early 1953 over 300 people died in Britain and about 1,800 in the Netherlands in such an
event. In Britain today surges are forecast using computer models produced at the National
Oceanography Centre (NOC) in Liverpool. This warning system was one of the main
government responses to the 1953 flood disaster and today the state is a strong patron of both
day-to-day forecasting of storm surges and research into them.
However, how have such disasters been made into the concerns of British scientists and the
British state? When the NOC’s predecessor, the Liverpool Tidal Institute (TI), was
established in 1919, its work was funded primarily by the local shipping industry. Their work
on forecasting surges was done to improve the accuracy of the tidal predictions these patrons
used. Only after a flood event in 1928, when 14 died in central London, did TI’s surge work
become about preventing flooding and was funded by local government actors. In the
interwar period central government repeatedly refused to fund work into storm surges, seeing
it as a local concern. Only after the 1953 event did central government become the main
patron of storm surges forecasting research.
The patronage mattered for TI’s science and I will discuss this in relation to their work on
statistical surge forecasting and the researcher’s background. During the First World War the
mathematician Arthur Doodson (1890-1968) worked in one of Karl Pearson’s statistical
laboratories at University College London and with ballistics calculations. Doing this he
developed new technologies of calculation. After the war Doodson moved to TI, where his
use of calculating machines, the (then new) technology of multiple regression statistics, and
methods for managing large numbers of calculations and human computers were combined
with the Cambridge-style mathematics of Joseph Proudman (1888-1975). Together Doodson
and Proudman changed how tidal predictions were calculated, aiming to make these more
‘accurate’, for example by introducing changes to tidal prediction machines and by
forecasting surges.
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