Cramér’s decomposition theorem for a normal distribution is a result of probability theory. It is well known that, given independent normally distributed...

Cramér's theorem may refer to Cramér’s decomposition theorem, a statement about the sum of normal distributed random variable Cramér's theorem (large deviations)...

included an estimate for prime gaps that became known as Cramér's conjecture. In the late 1920s, Cramér became interested in the field of probability, which...

brownien Cramér's decomposition theorem Lévy distribution Lévy metric Lévy's modulus of continuity Lévy–Prokhorov metric Lévy's continuity theorem Lévy's...

Central limit theorem (probability) Clark–Ocone theorem (stochastic processes) Continuous mapping theorem (probability theory) Cramér's theorem (large deviations)...

Cover's theorem Coverage probability Cox process Cox's theorem Cox–Ingersoll–Ross model Cramér–Rao bound Cramér–von Mises criterion Cramér's decomposition theorem...

{\textstyle X_{2}} must be normal deviates. This result is known as Cramér's decomposition theorem, and is equivalent to saying that the convolution of two distributions...

In probability theory, the central limit theorem (CLT) states that, under appropriate conditions, the distribution of a normalized version of the sample...

In statistics, Cramér's V (sometimes referred to as Cramér's phi and denoted as φc) is a measure of association between two nominal variables, giving...

statistics, Wold contributed the Cramér–Wold theorem characterizing the normal distribution and developed the Wold decomposition in time series analysis. In...

summand is a shifted Poisson's distribution. Raikov's theorem is similar to Cramér’s decomposition theorem. The latter result claims that if a sum of two independent...

infinite divisibility. Cramér's theorem shows that while the normal distribution is infinitely divisible, it can only be decomposed into normal distributions...

decomposition of the MSE. Note, however, that if 1 + b ′ ( θ ) < 1 {\displaystyle 1+b'(\theta )<1} this bound might be less than the unbiased Cramér–Rao...

1)-matrix Matrix decomposition Cholesky decomposition LU decomposition QR decomposition Polar decomposition Reducing subspace Spectral theorem Singular value...

are referred to as decomposition methods. Examples include the LU decomposition, the QR decomposition or the Cholesky decomposition (for positive definite...

Kl. 1949 (3): 57–104. MR 0031733. Milnor, J. (1962). "A unique decomposition theorem for 3-manifolds". American Journal of Mathematics. 84 (1): 1–7....

equal to 1, while any entry with other indices is equal to 0. Cramér's theorem, on decomposing normal distribution Infinite divisibility (probability) Cochran...

Supervised learning Cramér–Rao bound Prediction interval Kohavi, Ron; Wolpert, David H. (1996). "Bias Plus Variance Decomposition for Zero-One Loss Functions"...

matrix decomposition or matrix factorization techniques. These techniques are of interest because they can make computations easier. The LU decomposition factors...

distributions. In particular, he proved the following generalisation of Cramér's theorem: any divisor of a convolution of Gaussian and Poisson random variables...

≥ 0 {\displaystyle \{\mu _{t}\}_{t\geq 0}} with this distribution. Cramér's theorem Indecomposable distribution Compound Poisson distribution Lukacs, E...

the South Downs Wood Wald (disambiguation) Wold's decomposition Wold's theorem Cramér–Wold theorem Wold Newton family, a fictional creation of Philip...

and minimize tail risk and portfolio-optimization applications. Sklar's theorem states that any multivariate joint distribution can be written in terms...

commutative algebra, Nakayama's lemma — also known as the Krull–Azumaya theorem — governs the interaction between the Jacobson radical of a ring (typically...

algorithm Faugère's F4 and F5 algorithms Resultant Triangular decomposition Main theorem of elimination theory Israel Gelfand, Mikhail Kapranov, Andrey...

deviations theory Contraction principle Cramér's theorem Exponentially equivalent measures Freidlin–Wentzell theorem Laplace principle Large deviations of...

Pappus's centroid theorem (Also known as the Guldinus theorem, Pappus–Guldinus theorem or Pappus's theorem) is either of two related theorems dealing with...

uniformly distributed random phase. Where applicable, the central limit theorem dictates that at any point, the sum of these individual plane-wave contributions...

characterizations follow from standard rank-nullity and invertibility theorems: for a square matrix A, d e t ( A ) ≠ 0 {\displaystyle det(A)\neq 0} if...

as of September 2022[update]. The conjecture terminology may persist: theorems often enough may still be referred to as conjectures, using the anachronistic...