Suppose you could call it the Gaussian Distribution or the
Laplace-Gauss (not to be confused with the Laplace distribution
which takes an absolute difference from the mean rather than a
squared error)... however the Brits had no one to name this
distribution after (not the German and French names) and because it
is the ubiquitous distribution they just called it... well the
NORMAL!!
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The de Moivre-Laplace theorem. Please see the link.
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Dio Lewis Holl has written:
'Plane-strain distribution of stress in elastic media' --
subject(s): Elasticity, Strains and stresses
'Introduction to the Laplace transform' -- subject(s): Laplace
transformation
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Laplace will only generate an exact answer if initial conditions
are provided