In this paper we study the almost universal convergence of weighted sums
for sequence {x ,n } of negatively dependent (ND) uniformly bounded random variables, where a, k21 is an may of nonnegative real numbers such that 0(k ) for every ?> 0 and E|x | F | =0 , F = ?(X ,…, X ) for every n>l.
. (1999). THE ALMOST SURE CONVERGENCE OF
WEIGHTED SUMS OF NEGATIVELY
DEPENDENT RANDOM VARIABLES. (e31491). Journal of Sciences, Islamic Republic of Iran, 10(2), e31491
MLA
. "THE ALMOST SURE CONVERGENCE OF
WEIGHTED SUMS OF NEGATIVELY
DEPENDENT RANDOM VARIABLES" .e31491 , Journal of Sciences, Islamic Republic of Iran, 10, 2, 1999, e31491.
HARVARD
. (1999). 'THE ALMOST SURE CONVERGENCE OF
WEIGHTED SUMS OF NEGATIVELY
DEPENDENT RANDOM VARIABLES', Journal of Sciences, Islamic Republic of Iran, 10(2), e31491.
CHICAGO
, "THE ALMOST SURE CONVERGENCE OF
WEIGHTED SUMS OF NEGATIVELY
DEPENDENT RANDOM VARIABLES," Journal of Sciences, Islamic Republic of Iran, 10 2 (1999): e31491,
VANCOUVER
. THE ALMOST SURE CONVERGENCE OF
WEIGHTED SUMS OF NEGATIVELY
DEPENDENT RANDOM VARIABLES. J. Sci. I. R. I.. 1999;10(2):e31491.
Journal of Sciences, Islamic Republic of Iran