Newbetuts
.
New posts in probability-theory
Is the transition semigroup of the solution of an SDE with Lipschitz coefficients strongly continuous on $C_b$?
probability-theory
stochastic-processes
markov-process
stochastic-analysis
stochastic-differential-equations
Finiteness of expected values for independent random variables
probability-theory
Can $\log(1-U)-\log(U)+W$ be normally distributed, with $U$ uniform on $(0,1)$ and $W$ independent of $U$?
probability-theory
statistics
fourier-analysis
normal-distribution
characteristic-functions
Does $\mathbb{E}(\max\{\epsilon_1,...,\epsilon_J\})<\infty$ imply $\mathbb{E}(\epsilon_j)<\infty$ for each $j=1,...,J$?
integration
probability-theory
expected-value
Probability of Head in coin flip when coin is flipped two times
probability
combinatorics
probability-theory
Let $X$ have the exponential distribution with $\lambda=2$ Find the density function of the random variable $Y=\ln(X)$
probability-theory
probability-distributions
A nonnegative random variable has zero expectation if and only if it is zero almost surely
probability-theory
measure-theory
Conditional expectation: $E[A \mid B] = B$ and $E[B \mid A] = A$ implies $A = B$
probability-theory
Is my proof for $Y_n \overset{\text{$\Bbb P$}}\longrightarrow Y$ correct ? Expected Value and Variance are given
probability
probability-theory
probability-distributions
stochastic-processes
Proof of $E[Y]=\int_0^x nX^{n-1}(1-F_X(x))dx$ for $Y=X^n$ [duplicate]
probability-theory
measure-theory
What is the probability that the first head will appear on the even numbered tosses
probability
probability-theory
Applications of Probability Theory in pure mathematics
big-list
probability
probability-theory
applications
independent, identically distributed (IID) random variables [closed]
probability
probability-theory
random-variables
independence
Probability of getting heads given that first flip was a head?
probability
probability-theory
bayesian
bayes-theorem
Prove that $X,Y$ are independent iff the characteristic function of $(X,Y)$ equals the product of the characteristic functions of $X$ and $Y$
probability-theory
measure-theory
characteristic-functions
Can sum of two random variables be uniformly distributed
probability-theory
probability-distributions
random-variables
uniform-distribution
Two notions of total variation norms
analysis
measure-theory
probability-theory
If $X$ and $Y$ are independent random variables, with $Z = \min(X,Y),$ prove that $Z^2\sim\chi^2(1),$
probability
probability-theory
statistics
probability-distributions
$\sqrt{n}Y_n$ converges to a random variable Y in distribution
probability-theory
uniform-distribution
Problem with Gambler's ruin
probability
combinatorics
probability-theory
markov-chains
random-walk
Prev
Next