grandes-ecoles 2017 QII.A.1

grandes-ecoles · France · centrale-maths2__mp Discrete Probability Distributions Independence Proofs for Discrete Random Variables
Assume that $X$ is constant equal to $a \in \mathbb{R}$. Show that $X$ is infinitely divisible. 
Assume that $X$ is constant equal to $a \in \mathbb{R}$. Show that $X$ is infinitely divisible.
Paper Questions
QI.A.1 QI.A.2 QI.A.3 QI.A.4 QI.B.1 QI.B.2 QII.A.1 QII.A.2 QII.A.3 QII.B.1 QII.B.2 QII.B.3 QII.B.4 QII.C.1 QII.C.2 QII.C.3 QIII.A.1 QIII.A.2 QIII.A.3 QIII.A.4 QIII.A.5 QIII.A.6 QIII.B.1 QIII.B.2 QIII.B.3 QIII.C.1 QIII.C.2 QIII.C.3 QIII.C.4 QIII.C.5