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We now turn to another descriptive measure of a probability distribution, the variance This is a measure of how variable the probability distribution is To measure this, we might subtract the mean value from each of the values of X and nd the expected value of the result The thinking here is that values that depart markedly from the mean value show that the probability distribution is quite variable Unfortunately, E(X ) = E(X) E( ) = = 0 for any random variable The problem here is that positive deviations from the mean exactly cancel out negative deviations, producing 0 for any random variable So we square each of the deviations to prevent this and nd the expected value of those deviations We call this quantity the variance and denote it by 2 = Var(X) = E(X )2

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An Example of Switching the Current Thread Here's a small program that illustrates fibers in action This also shows some of the power (and amazing properties) that fibers offer We will do several things: (1 ) fiberize the current thread, to, in our ma i n routine to create 0; (2) create a second fiber that we'll call 1 ; (3) spawn a new thread, t1 ; (4) switch to f1 on to; and (5) switch to fO on tl Lastly, t1 will finish running the ma i n function, which, you'll recall, started executing on to back in step l We've effectively moved work from one thread to another through the use of fibers

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# i n c l u d e < st d i o h > #define _WI N 3 2_WINNT 0x0400 # i n c l u d e <wi ndows h > PVOID g_p F i ber0; HAN D L E g_pSwa ppedOut Event ; DWORD CAl lBAC K R u nOt he r F i be r ( PVOID I p P a ramet e r ) {

Example: Allison Schoening has a long-term medical condition that she knows will require a multitude of prescriptions over the plan year She knows the prescription co-pays will cost her at least $800 during the year Accord-

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II ( We l e a k t h e converted f i b e r - - OK for t h i s sample ) ConvertThreadToF i be r ( NU L L ) ; II 5 2 printf ( " %d : ' R unOt h e r F i be r ' : w a i t for swa p not i f i c a t i on \ r \ n " , GetC u rrent T h r e a d l d ( ; Wait F o r 5 i n gleObj e c t ( g_p5wa p pedOut E v e n t , I N F I N I T E ) ; printf ( "%d : ' RunOt h e r F i be r ' : resuming m a i n \ r \ n " , GetC u r rentThreadld ( ; II 5 5 5wit c hToF iber ( g_p F ibera ) ; ret u rn a ; } VOI D CA L L BAC K F i be rMa i n ( PVOID l p P a ramet e r ) { II 54 printf ( "%d : r u n n i n g ' F i b e rMa i n ' : not ify a n d wait for a c k \ r\ n " , Get C u r rentThreadld ( ; 5etEvent ( g_p5wa ppedOutEvent ) ; p r i n t f ( " %d : ' F iberMa i n ' : done \ r \ n " , GetC u rrentThrea d l d ( ;

This can be expanded as 2 = Var(X) = E(X )2 = E(X2 2 X + 2 ) = E(X2 ) 2 E(X) + 2 or 2 = E(X2 ) 2 We will often use this form of 2 for computation For the general discrete uniform distribution, we have

int m a i n ( int argc , wc h a r_t * a rgv [ ] ) II sa p r i n tf ( " %d :

' ma i n ' : s t a rt i n g ma i n \ r \ n " , Get C u r rentThread l d ( ;

This chapter is derived with permission from 6 of Bragg, Essentials of Payroll (Hoboken, NJ: John Wiley and Sons, 2003) 149

g_p F i bera ConvertTh readToF i be r ( NU L L ) ; g_p5wa ppedOutEvent C r e a t e E vent ( NU L L , FALS E , FALS E , NU L L ) ;

2 =

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