probability theory, an indecomposable distribution is a probability distribution that cannot be represented as the distribution of the sum of two or more...

\{\mu _{t}\}_{t\geq 0}} with this distribution. Cramér's theorem Indecomposable distribution Compound Poisson distribution Lukacs, E. (1970) Characteristic...

every element is an arbitrary multiple of some other element Indecomposable distribution Salami slicing Zeno's paradoxes https://ncert.nic.in/ncerts/l/iesc103...

mathematics: Indecomposable module, in algebra Indecomposable distribution, in probability Indecomposable continuum, in topology Indecomposability (intuitionistic...

probability distributions are indecomposable. Golomb coding is the optimal prefix code[clarification needed] for the geometric discrete distribution. The sum...

lemma / (12:C) Truncated distribution / (1:C) Tsallis entropy / (1:DC) Heavy-tailed distribution / (1:R) Indecomposable distribution / (1:BDCR) Infinite divisibility /...

P=P_{1}\otimes P_{2}} where P1 is a probability distribution without any indecomposable factor and P2 is a distribution that is either degenerate or is representable...

correction Heavy-tailed distribution Truncated distribution Infinite divisibility Stability (probability) Indecomposable distribution Power law Anderson's...

Imputation (statistics) Incidence (epidemiology) Increasing process Indecomposable distribution Independence of irrelevant alternatives Independent component...

maximum is available by a simple extension. Infinite divisibility Indecomposable distribution Lukacs, E. (1970) Section 5.7 Feller (1971), Section VI.1 Feller...

Ranga Rao, R., & Varadhan, S. R. S. (1962). On the category of indecomposable distributions on topological groups. Transactions of the American Mathematical...

{\displaystyle X,} indecomposable Banach spaces are prime. The most well-known example of indecomposable spaces are in fact hereditarily indecomposable, which means...

appropriate category, and P consists of all isomorphism classes of indecomposable objects, i.e. objects which cannot be decomposed as a direct product...

space of V. Let v be in V and let g be in V*. Then the trace of the indecomposable element v ⊗ g is defined to be g(v); the trace of a general element...

branches of mathematics. Generally, "prime" indicates minimality or indecomposability, in an appropriate sense. For example, the prime field of a given...

into this product. It is an example of a protorus, a solenoid, and an indecomposable continuum. Because they are a dense subset of the real numbers, the...

p_{i}^{(0)}=1} , ∀ i {\displaystyle i} . If the matrix Z {\displaystyle Z} is “indecomposable”, then this process has a unique fixed-point because it is deduced from...

{\displaystyle \rho _{s}^{t}} is the identity map. Interval modules are indecomposable. Although the result of Crawley-Boevey is a very powerful theorem, it...

from the hypotenuse; that is, every primitive Pythagorean triangle is indecomposable. The set of all primitive Pythagorean triples forms a rooted ternary...

Hilbert space. An infinite-dimensional Banach space is hereditarily indecomposable when no subspace of it can be isomorphic to the direct sum of two infinite-dimensional...

bundle is a sum of (essentially unique) indecomposable vector bundles, and then showing that the space of indecomposable vector bundles of given degree and...

{\displaystyle \operatorname {Hom} (V,W)=V^{*}\otimes W} . indecomposable An indecomposable representation is a representation that is not a direct sum...