borel域造句

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borel域 Borel域中的成员称为Borel集合。
adrien borel The arrival in Paris of Rudolph Loewenstein, trained at the Berlin Psychoanalytic Institute, would permit the incorporation of the fledgling group, initially of nine then twelve, members (...
aldo giuseppe borel The real full name of the player is Aldo Giuseppe Borel, not Aldo Giovanni Borel . talk ) 20 : 00, 22 February 2010 ( UTC) "' Aldo Giuseppe Borel "'( born May 30, 1912 in Nice, France ) wa...
armand borel It appeared in print in a paper written by Armand Borel with Serre. Serre and Armand Borel subsequently organized a seminar at Princeton to understand it. A theory of such regulators has b...
borel He saw six people shot down before Borel fired at him. Borel said, " they wait till noon ." In particular one sees that the Borel polygon is not polygonal. The integral form for the genera...
borel algebra Let be the usual Lebesgue measure on this Borel algebra. It can be shown that the Borel algebra is closed under countable intersections as well. The set of all such strings form a sigma al...
borel conjecture See more details in Borel conjecture, Farrell-Jones Conjecture. Much of Farrell's work lies around the Borel conjecture. This article is about the Borel conjecture in geometric topology. T...
borel construction The "'homotopy quotient "', also called "'homotopy orbit space "'or "'Borel construction "', is a homotopically correct version of the orbit space ( the quotient of X by its G-action ) ...
borel determinacy This is related to the fact that ZFC proves Borel determinacy, but not projective determinacy. The Borel determinacy theorem has been used to establish many properties of Borel subsets of ...
borel determinacy theorem The Borel determinacy theorem has been used to establish many properties of Borel subsets of these spaces. A notable mathematical theorem that requires the axiom of replacement to be prove...
borel distribution The number of descendants that an individual ultimately has in that situation is a random variable distributed according to a Borel distribution. If " ? " < 1, then the number of customers...
borel equivalence relation See Borel equivalence relation for a bare start. A recent area of research concerns Borel equivalence relations and more complicated definable equivalence relations. A contemporary area of...
borel field A hyper-random event is described by a tetrad ( \ Omega, \ Im, G, P _ g ), where \ Omega is a space of elementary events \ omega in \ Omega, \ Im is a Borel field, G is a set of conditions...
borel function :Have you looked at our c郿l鄃 and Borel functions articles? The spectral measures can be used to extend the continuous functional calculus to bounded Borel functions. The starting point of ...
borel functional calculus In general, one uses the Borel functional calculus to calculate a non-polynomial function such as. For example, by properties of the Borel functional calculus, we see that for any unitary ...
borel functions :Have you looked at our c郿l鄃 and Borel functions articles? The spectral measures can be used to extend the continuous functional calculus to bounded Borel functions. The starting point of ...
borel graph The Borel graph theorem, proved by L . Schwartz, shows that the closed graph theorem is valid for linear maps defined on and valued in most spaces encountered in Analysis.
borel group More abstractly, it is unique up to an action of the maximal torus : the flag corresponds to the Borel group, and the inner product corresponds to the maximal compact subgroup.
borel groups More abstractly, it is unique up to an action of the maximal torus : the flag corresponds to the Borel group, and the inner product corresponds to the maximal compact subgroup.
borel hierarchy The same works for all levels of the Borel hierarchy and the difference hierarchy. Determinacy for second level of the Borel hierarchy games was shown by Wolfe in 1955. The lightface Borel...
borel isomorphism Between any two uncountable Polish spaces, there is a Borel isomorphism; that is, a bijection that preserves the Borel structure. which is weak *-bicontinuous corresponds to a point transf...
borel measurable However, it is known that a Borel measurable unitary representation is equal almost everywhere ( with respect to Haar measure ) to a strongly continuous unitary representation. For its mat...
borel measurable function Then Y is \ sigma ( X )-measurable if and only if Y = g ( X ) for some Borel measurable function g : R ^ n \ rightarrow R ^ n. A new random variable " Y " can be defined by applying a real...
borel measure Any measure defined on the Borel sets is called a Borel measure. Without the condition of regularity the Borel measure need not be unique. for some Borel measures \ mu _ i. Furthermore, th...
borel measures Any measure defined on the Borel sets is called a Borel measure. Without the condition of regularity the Borel measure need not be unique. for some Borel measures \ mu _ i. Furthermore, th...