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003 http://www.sudoc.fr/175624232
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010 _a9781107024472
_bhbk.
010 _a1-10-702447-1
_bhbk.
020 _aUS
_b2012538878
020 _aGB
_bB274892
073 1 _a9781107024472
090 _a16848
099 _tOUVR
_zALEX33477
100 _a20140117d2013 k y0frey50 ba
101 0 _aeng
_2639-2
102 _aGB
105 _ay z 000yy
106 _ar
181 _6z01
_ctxt
_2rdacontent
181 1 _6z01
_ai#
_bxxxe##
182 _6z01
_cn
_2rdamedia
182 1 _6z01
_an
183 1 _6z01
_anga
_2RDAfrCarrier
200 1 _a˜The œtheory of probability
_fSantosh S. Venkatesh
210 _aCambridge
_cCambridge University Press
_dcop. 2013
215 _a1 vol. (XXIV - 805 p.)
_cill.
_d26 cm
320 _aNotes bibliogr. Index.
327 1 _aProbability spaces
_aConditional probability
_aA first look at independence
_aProbability sieves
_aNumbers play a game of chance
_aThe normal law
_aProbabilities on the real line
_aThe Bernoulli schema
_aThe essence of randomness
_aThe coda of the normal
_aDistribution functions and measure
_aRandom variables
_aGreat expectations
_aVariations on a theme of integration
_aLaplace transforms
_aThe law of large numbers
_aFrom inequalities to concentration
_aPoisson approximation
_aConvergence in law, selection theorems
_aNormal approximation
_aAppendix: Sequences, functions, spaces
330 _aFrom classical foundations to modern theory, this comprehensive guide to probability interweaves mathematical proofs, historical context and detailed illustrative applications
512 _aTheory of probability
_eexplorations and applications
606 _aProbabilities
_2lc
606 _aProbabilities
_xHistory
_2lc
606 _3027241289
_aProbabilités
_2rameau
676 _a519.2
_v23
680 _aQA273
_b.V398 2013
700 1 _3175625018
_aVenkatesh
_bSantosh S.
_4070