Newbetuts
.
New posts in probability-theory
Distribution of a random real with i.i.d. Bernoulli(p) binary digits?
probability-theory
probability-distributions
random-variables
random
Name/significance of integral of the square of a probability density function
probability-theory
reference-request
probability-distributions
terminology
What does it mean to sample, in measure theoretic terms?
measure-theory
probability-theory
sampling
Prove the Probability of Two Events
probability
statistics
probability-theory
Estimates for the normal approximation of the binomial distribution
probability-theory
reference-request
probability-distributions
normal-distribution
estimation
$f(X)$ measurable, but $f$ not measurable
probability-theory
measure-theory
$\mathbf{E}[\max\{X, a\}] \geq \max\{\mathbf{E}[X], a\}$
integration
probability-theory
Convergence of sum of triangular array of random variables
probability-theory
convergence-divergence
proof-writing
martingales
What is the probability that the expectation value is the actual value in this experiment
probability
combinatorics
probability-theory
probability-distributions
Is there any discrete distribution whose probability mass function resembles beta distribution $f(x; \alpha=5, \beta=1)$
probability
probability-theory
Motivation behind study of martingales
probability-theory
random-variables
martingales
big-picture
Sample path of Brownian Motion within epsilon distance of continuous function
probability-theory
brownian-motion
Proving Slutsky's theorem
probability-theory
convergence-divergence
weak-convergence
Importance of Locally Compact Hausdorff Spaces
general-topology
probability-theory
compactness
Convolution of two Uniform random variables
probability
probability-theory
probability-distributions
convolution
Suppose that $X_i$ are independent random variables, with finite absolute moment. Then $Max(X_1, \ldots, X_n) / n \to 0$ a.s.?
probability
probability-theory
random-variables
independence
borel-cantelli-lemmas
Why is this process bounded?
probability-theory
martingales
stopping-times
What is $E(X\mid X>c)$ in terms of $P(X>c)$?
probability-theory
conditional-expectation
For $f$ continuous and bounded find $\mathbb{E} \big [ \prod_{i=1}^n f \big (\ X_i \big ) \big ]$ for random variables $X_1, X_2, \ldots, X_n$
probability-theory
measure-theory
Conditional expectation with respect to a $\sigma$-algebra
probability-theory
conditional-expectation
Prev
Next