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The Microsoft Robotics SDK contains an interesting technology called the Concurrency and Coordination Runtime (CCR) The CCR is meant to make stackless and nonblocking asynchronous programs simpler In fact, one of the main motivations behind the CCR's development was to solve this very problem and, therefore, you can only ever wait for an event by using a stackless continuation The cognitive familiarity gap between syn chronous, stack based programming and the CCR approach is large, but is worth exploring, even if only for educational purposes The CCR is avail able only to managed code programmers and is not currently an official component in the NET Framework

x=40

In this chapter, we took a close look at fibers Fibers are lighter weight than threads because they are managed entirely in user-mode, avoiding kernel bookkeeping and expensive context switches We then built a complete (albeit simple) user-mode scheduler (VMS) to manage mapping fibers onto threads, swap them when one blocks, and so on Fibers are seriously lim ited on Windows because very little of the software "out there," including Win32 itself, is aware of them Therefore their applicability is quite limited And with that, we've concluded the Mechanisms Section of the book Next we turn to some of the more useful Techniques that can be used to build real concurrent programs We will begin with a review of memory consistency models and lock free programming

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Example: The Humble Pie Company matches the contributions of its em-

II t h e ot h e r t h read ' s index II note o u r interest I I wa it u nt i l t h e ot h e r i s not inte rested j)

A box contains slips of paper numbered 1, 2, and 3, respectively Slips are drawn one at a time, replaced, and a cumulative running sum is kept until the sum equals or exceeds 4 This is an example of a waiting time problem; we wait until an event occurs The event can occur in two, three, or four drawings (It must occur no later than the fourth drawing) The sample space is shown in Table 14, where n is the number of drawings and the sample points show the order in which the integers were selected Table 14 n 2 3 4 Orders (1,3),(3,1),(2,2) (2,3),(3,2),(3,3) (1,1,2),(1,1,3),(1,2,1),(1,2,2) (1,2,3),(2,1,1),(2,1,2),(2,1,3) (1,1,1,1),(1,1,1,2),(1,1,1,3)

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ployees for the first three percent of pay they contribute into a 401k plan Ms Sally Reed elects to have eight percent of her pay contributed to the 401k plan each month Her monthly rate of pay is $3,500 Accordingly, the company deducts $280 from her pay (8% $3,500) The company then adds $105 to her contribution (3% $3,500) Consequently, the total contribution to her 401k plan is $385, which is comprised of $280 contributed by Ms Reed and $105 contributed by the company

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403b Plan This plan is similar to a 401k plan, except that it is designed specifically for charitable, religious, and education organizations that fall under the tax-exempt status of 501(c)(3) regulations It varies from a 401k plan in that participants can only invest in mutual funds and annuities and also in that contributions can exceed the limit imposed under a 401k plan to the extent that participants can catch up on contributions that were below the maximum threshold in previous years Employee Stock Ownership Plan (ESOP) The bulk of the contributions made to this type of plan are in the stock of the employing company The

Dijkstra's modification to this algorithm supports N threads While it still requires N to be determined a priori, it does accommodate systems in

We will show later that the expected number of drawings is 237 What happens as the number of slips of paper increases The approach used here becomes increasingly dif cult Table 15 shows exact results for small values of n, where we draw until the sum equals or exeeds n + 1 While the value of n increases, the expected length of the game increases, but at a decreasing rate It is too dif cult to show here, but the expected length of the game approaches e = 271828 as n increases This does, however, make a very interesting classroom exercise either by generating random numbers within the speci ed range or by a computer simulation The result will probably surprise students of calculus and be an interesting introduction to e for other students