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The data provider for a PopUpMenuButton can be an XMLList, XMLListCollection, Array, or ArrayCollection. If you use an XMLList, ensure that each of its XML nodes contains only simple values in the form of attributes or child nodes with text. Because cascading menus aren t possible, you can t use a deeply nested XML structure. This XMLList is designed as a compatible data source for the PopUpMenuButton control:

pdx(R3S)

t,liat processes that have not failcd have t,heir current states available, and t.hose st,ates can also serve as checkpoints. There are some disadvantages of uncoordinated checkpointing compared wit,h coordinat.ed checkpointing schemes. First, for coordiiiated checkpointing it is sufficieiit. tlo keep just the niost recent global snapshot in the st,able st,orage. For uncoordinated checkpoints a more complex garbage co1lec:tion schrnic, is requircd. Moreover, in the case of a failure t,he metshod for c:oordiiiated checkpointing is simpler. There is no need to compute a c:onsistorit global ch:ckpoint. Finally, but, rriost importantly, simple uncoordinat,ed clieckpoiriting docs not. giiaraiitee any progress. If local checkpoint,s are takrri at inopportiiiie t,irnes!t,ho only consist,cnt global state rnay be the initial one. This problem is called t,he dom,ino eflect, and an example is shown in Figure 17.1. Assume that process PI crashes and t,lierefore niust, roll back to c 1 , 1 , its last checkpoint. Because a message was sent. between c 1 , 1 and c1,2 t,hatsis received before 02.2, process P is in an incon2 sist,ent, st,at,e at c 2 , 2 wit,h respect, t,o Therefore, P2 rolls back to c 2 , ~ But. t,his . forces to roll back. Continuing in this manner, we find t,hat, t.he only consist,ent, global clieckpoiiit, is t,he initial one. Rolling back t,o t.he init,ial global checkpoint, rcsiilt,s in wasting the erit ire coniput,at,ion.

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A complete history of tick price data is able to allow exhaustive calculation of potential profit values and strategies. For this example, we will use tick-by-tick prices for the January 2006 CBOT soybean contract. Data for Friday, October 21, 2005, have been selected arbitrarily. These daily data are supplied in the home page of CBOT and publicly available (Data source: www.cbot.com). The prices are given in the traditional form 5894, where the last digit, which can be 0, 2, 4, or 6, is the whole number representing eighths of 1 cent. This requires the conversion from 5894 to 589.5 = 589 + 4 1 8. At the same time, the original source contains the time of the price and some associated information. Because times and dates are not used in any of our calculations, they are not shown; therefore, the final file is suitable for the application of the program maxprof3 developed in 6. The number of points in the original data file is quite large. While C++ is a good choice for the scale of this project, for simple textprocessing tasks, other languages such as AWK (Aho et al. 1988) and related programs (awk, sed, etc.) are publicly available through CYGWIN GNU software and are quite efficient and

If you never manually change the color of the two new points, they continue to update to match the color of the surrounding points. But if you change the color of one of those points, they re no longer smart and remain that color regardless of the colors of the points around them.

{hTG,h;G,. . . ,hTG,frG,.. .,fT-rG}.

An easy way to do this in Dreamweaver is to use the Quick Tag Editor. Select your text and then press Ctrl+T (Command+T) to automatically enter Wrap Tag mode. If Tag Hints is enabled, all you have to do is start typing address, and press Enter (Return) twice to accept the hint and confirm the tag. In Code view and the Code inspector, the <address>...</address> tag pair is also available as a Code Hint.

The output of this code is shown in Figure 11-13.

Changes to the InDesign interface New document and pagemanipulation capabilities What s enhanced for object functions New and revised text functions Enhancements to Web and multimedia functions Changes in InCopy

U. Differentiation of (13) with respect to u gives ( 2x 2u)

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