Results 261 to 270 of about 3,261,607 (310)
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2007
This paper introduces DEVIATION , a soft global constraint to obtain balanced solutions. A violation measure of the perfect balance can be defined as the L p norm of the vector variables minus their mean. SPREAD constraints the sum of square deviations to the mean [5,7] i.e.the L 2 norm. The L 1 norm is considered here. Neither criterion subsumes the
Pierre Schaus +3 more
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This paper introduces DEVIATION , a soft global constraint to obtain balanced solutions. A violation measure of the perfect balance can be defined as the L p norm of the vector variables minus their mean. SPREAD constraints the sum of square deviations to the mean [5,7] i.e.the L 2 norm. The L 1 norm is considered here. Neither criterion subsumes the
Pierre Schaus +3 more
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Exploring Processes and Deviations
2015In process mining, one of the main challenges is to discover a process model, while balancing several quality criteria. This often requires repeatedly setting parameters, discovering a map and evaluating it, which we refer to as process exploration.
Sander J. J. Leemans +2 more
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The Ratio of the Mean Deviation to the Standard Deviation as a Test of Normality
Biometrika, 1935The usual method of dealing with this problem, and that which in principle is adopted here, is that of devising a function, or functions, of the sample variables XI, X2, ... ccX', which assume characteristic values for infinite samples (i.e. n'= 0o ) drawn from a normal universe.
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Deviation of the Spinous Processes
The British Journal of Radiology, 1957The part played by the thoracic spine in producing pain has frequently been underrated. The main function of the thoracic spine is rotation. Clinical experience and X-ray findings have shown that in 78 per cent of cases pain corresponds precisely to the level at which deviation of the spinous process occurs; this has been shown to be frequently a sign ...
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Theory of Probability & Its Applications, 2000
The paper presents a new point of view on the Cramér type large deviations \[ P(\xi >x)=(1-\Phi (x))Q\exp(L) \] for the ``right tail'' of the distribution of a random variable \(\xi\). Here \(\Phi (x)\) is a standard normal distribution function, \(Q\) and \(L\) are some quantities depending on \(x\) and \(\xi\).
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The paper presents a new point of view on the Cramér type large deviations \[ P(\xi >x)=(1-\Phi (x))Q\exp(L) \] for the ``right tail'' of the distribution of a random variable \(\xi\). Here \(\Phi (x)\) is a standard normal distribution function, \(Q\) and \(L\) are some quantities depending on \(x\) and \(\xi\).
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1996
Abstract Biologists Are Often Perceived As People who give complex answers to simple questions. But biology is almost never simple. Take for example the preference of Clark’s Nutcracker for large, wingless pine seeds. At first glance, the preference makes perfect sense: large seeds have more nutrition and energy resources than smaller ...
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Abstract Biologists Are Often Perceived As People who give complex answers to simple questions. But biology is almost never simple. Take for example the preference of Clark’s Nutcracker for large, wingless pine seeds. At first glance, the preference makes perfect sense: large seeds have more nutrition and energy resources than smaller ...
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2011
Abstract This chapter reviews the doctrine of deviation. The origins of the doctrine appear to derive from marine insurance, where there was established authority to the effect that when a vessel deviated from the insured route, the vessel was thereafter uninsured for subsequent loss, unless beyond the control of the master or the ...
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Abstract This chapter reviews the doctrine of deviation. The origins of the doctrine appear to derive from marine insurance, where there was established authority to the effect that when a vessel deviated from the insured route, the vessel was thereafter uninsured for subsequent loss, unless beyond the control of the master or the ...
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Deviation is NOT Illusion: The Foundations of Deviation Theory
AbstractFor centuries, physics has studied the shadows of a reality born from the Big Bang— we call it “Deviation”. Deviation is NOT Illusion. It is Real. It is the Origin.We define Deviation as the fundamental displacement from the primordial groundstate:D ≡ Φ − Φ0 (1)where Φ is the field at time t, and Φ0 is the field at the Big Bang.We show that ...openaire +1 more source