weak limit वाक्य
उदाहरण वाक्य
मोबाइल
- An uncountable cardinal is "'weakly inaccessible "'if it is a regular weak limit cardinal.
- On the other hand, by the Riemann Lebesgue lemma, the weak limit exists and is zero.
- One example on the real line is the weak limit of the following sequence of measures:
- The ordinal & lambda; determines whether \ aleph _ \ lambda is a weak limit cardinal.
- Every strongly inaccessible cardinal is also weakly inaccessible, as every strong limit cardinal is also a weak limit cardinal.
- Although the ordinal subscript tells whether a cardinal is a weak limit, it does not tell whether a cardinal is a strong limit.
- Thus, in general, \ aleph _ \ lambda is a weak limit cardinal if and only if & lambda; is zero or a limit ordinal.
- :Passing to a subsequence if necessary, it can be assumed that the sequences have weak limits " u " and " v " in L p.
- If " X " and " Y " are weak limit is taken instead of a strong limit, which leads to the notion of a weak G�teaux derivative.
- In many applications, the Dirac delta is regarded as a kind of limit ( a weak limit ) of a sequence of functions having a tall spike at the origin.
- Dan Becker of the Sierra Club predicts Clinton will agree to weak limits and then achieve them by a system of " emissions trading " where the US pays for other countries to reduce their carbon dioxide levels.
- For example, ZFC proves that \ aleph _ \ omega is a weak limit cardinal, but neither proves nor disproves that \ aleph _ \ omega is a strong limit cardinal ( Hrbacek and Jech 1999 : 168 ).
- In applied mathematics, the delta function is often manipulated as a kind of limit ( a weak limit ) of a sequence of functions, each member of which has a tall spike at the origin : for example, a sequence of Gaussian distributions centered at the origin with variance tending to zero.
- One way to construct limit cardinals is via the union operation : \ aleph _ { \ omega } is a weak limit cardinal, defined as the union of all the alephs before it; and in general \ aleph _ { \ lambda } for any limit ordinal ? is a weak limit cardinal.
- One way to construct limit cardinals is via the union operation : \ aleph _ { \ omega } is a weak limit cardinal, defined as the union of all the alephs before it; and in general \ aleph _ { \ lambda } for any limit ordinal ? is a weak limit cardinal.
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