Topic - University of Oklahoma
... “English” alphabet (such as s for sample standard deviation). However, this is not always true. Some parameters are indicated with “English” characters (such as p for population proportion). Some statistics are indicated with things other than simple “English” characters (such as y for sample mean o ...
... “English” alphabet (such as s for sample standard deviation). However, this is not always true. Some parameters are indicated with “English” characters (such as p for population proportion). Some statistics are indicated with things other than simple “English” characters (such as y for sample mean o ...
TAIL BOUNDS FOR GAPS BETWEEN EIGENVALUES 1
... Adjacency matrix of random graphs. Let G(n, p) be the Erd˝os-R´enyi graph on n vertices with edge density p. We denote by An (p) the (zero-one) adjacency matrix of G(n, p). Random matrix with arbitrary mean. We consider a random Hermitian matrix Mn of the form Mn := Fn +Xn , where F = Fn is a determ ...
... Adjacency matrix of random graphs. Let G(n, p) be the Erd˝os-R´enyi graph on n vertices with edge density p. We denote by An (p) the (zero-one) adjacency matrix of G(n, p). Random matrix with arbitrary mean. We consider a random Hermitian matrix Mn of the form Mn := Fn +Xn , where F = Fn is a determ ...
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... Since S(·, α) is in fact a continuum of measures of Ess, it is necessary to find out which of them would be the most appropriate measure(s) of Ess. It seems that S(·, 1) = exp(H(·)), where H(·) is Shannon’s entropy, is the best choice; cf. Sect. 4 and 5. We also argued for expanding the key requirem ...
... Since S(·, α) is in fact a continuum of measures of Ess, it is necessary to find out which of them would be the most appropriate measure(s) of Ess. It seems that S(·, 1) = exp(H(·)), where H(·) is Shannon’s entropy, is the best choice; cf. Sect. 4 and 5. We also argued for expanding the key requirem ...
The Skorokhod space in functional convergence: a short introduction
... form of conditionally compact subsets of D equipped with J1 . The same was also true for other Skorokhod’s topologies. Paradoxically, at present the Skorokhod space with J1 is considered as a classical illustration of the theory “tightness + identification of the limit” due to Prokhorov [35], design ...
... form of conditionally compact subsets of D equipped with J1 . The same was also true for other Skorokhod’s topologies. Paradoxically, at present the Skorokhod space with J1 is considered as a classical illustration of the theory “tightness + identification of the limit” due to Prokhorov [35], design ...
FACULTAD DE CIENCIAS EMPRESARIALES Y ECONOMIA Serie
... inferred it from the tendency of a majority of people to claim to be superior to the median person – the so-called better-than-average e¤ect. The better-than-average-e¤ect has been noted for a wide range of easy skills, from driving, to spoken expression, to the ability to get along with others.2 Wh ...
... inferred it from the tendency of a majority of people to claim to be superior to the median person – the so-called better-than-average e¤ect. The better-than-average-e¤ect has been noted for a wide range of easy skills, from driving, to spoken expression, to the ability to get along with others.2 Wh ...
