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If we were to continue adding spins, we would nd that the graphs come closer and closer to a normal curve This is an illustration of the central limit theorem We will discuss the normal curve rst and then state the central limit theorem

= = ==

m_head m_next ; nUl l )

(Continued)

m_head m_next ; GetTa i lAndCat c h Up ( ) ;

The normal probability distribution is a bell-shaped curve that is completely speci ed by its mean and its standard deviation Its probability density function is

wh i l e ( c u r r ! {

nUll)

9 10 11 12 13

y i e l d ret u r n c u r r m_va l ; i f ( curr brea k ; curr }

1 1 2 f (x) = e 2 (x ) , 2

= ==

tail)

Enter the amount from line 8 These are your total foreign taxes paid or accrued for the category of income checked above Part I Carryback or carryover (attach detailed computation) Add lines 9 and 10 Reduction in foreign taxes (see page 13 of the instructions)

c u r r m_next ;

,

I E n umerator I E numerable Get E n umerato r ( ) { ret u r n I E n umera b l e < T t h i s ) Get E n umerator ( ) ;

10 11 12 13 14

One obvious difference when compared to the stack is that m_h e a d can never be n u l l We initialize the queue with a sentinel dummy node, and both m_h e a d and m_t a i l initially refer to it When m_h e a d is equal to m_t a i l, which means that m_h e a d m_n ext is n u l l, the queue is considered empty The reason we do this is the same as why we did for the fine-grained lock ing case: we need to avoid cases that would call for updating both m_h e a d and m_t a i l atomically (ie, when the first element was added o r last ele ment removed) The algorithm uses a subtle trick When enqueuing a new node, we must update the tail node' s next reference to the new node In order to quickly find the new tail node for enqueues, we will use the m_t a i l field Once the tail has been found, we then attempt to CAS the new node as its m_n ext field, using n u l l as the comparison value After this CAS succeeds, however, m_t a i l is actually out of sync and subsequent enqueues may notice it as such To resolve the issue, a thread enqueuing a new node must CAS m_t a i l to point at the newly enqueued node as quickly as possible The trick is that this second CAS may fail, although the first one suc ceeded The algorithm works by having all threads "catch up" the tail in the event that they see that it is out of date, otherwise they would have