Jk.class - Class Notes for Probability Potential Theory Probability Observe A sequence s of reals is Cauchy if Diam(s(A 0 as A So if s not Cauchy

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Class Notes for Theory : Probability Jonathan L.F. King University of Florida, Gainesville FL 32611-2082, USA [email protected] Webpage http://www.math.ufl.edu/ squash/ 21 October, 2003 (at 21:16 ) Notation. WLOG : ‘ Without loss of generality ’. TFAE : The following are equivalent ’. FTSOC : ‘ For the sake of con- tradiction ’; sometimes written as FTSOContradiction . IST : It Su±ces to ’, as in ISTShow , ISTExhibit . if : ‘ if and only if ’. s.t : ‘ such that ’. t.±ol : ‘ the following ’. Mathematical objects: ±nc : function ’. seq : sequence ’. soln : ‘ solution ’. prop’n : ‘ proposition ’. CEX : Counterexample ’. eqn : ‘ equation ’. RHS: ‘ RightHand Side ’ of an eqn, inequality. LHS: lefthand side ’. var(s) : ‘ variable(s) ’. parm(s) : ‘ parameter(s) ’. poly(s) : polynomial(s) ’. r.var , or r.v: ‘ random variable ’. Prolegomenon
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This note was uploaded on 01/26/2012 for the course MAP 6472 taught by Professor King during the Fall '11 term at University of Florida.

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Jk.class - Class Notes for Probability Potential Theory Probability Observe A sequence s of reals is Cauchy if Diam(s(A 0 as A So if s not Cauchy

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