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In the above result 10 is called the remainder, and all we can do is write 10= x 2 to indicate that the remainder, 10, is to be divided by the divisor, x 2. Thus the nal answer is 5x3 13x2 2x 2 10 5x2 3x 4 x 2 x 2 10 ; is a proper fraction, the problem requirement Since the only fraction, x 2 is met. Example 2

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in fact the same client that got the lock on that record In other words, how will you identify the client to the server in a unique way Don t count on using the thread ID; remember that RMI makes no guarantees that it will keep the same thread for each request from a particular client.

1 . x2 2

cookie mechanism If so, how can you guarantee that one client won t have the same ID# as another client Have you considered how you might generate your own unique identifiers Would random() alone do the trick

There s a class you can look at in the Jini distribution, com.sun.jini.reggie.RegistrarImpl.java, that generates universally unique identifiers.

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Solution We can begin by writing the indicated division in the convenient form x2 2 j 1 , then applying the four-step procedure, as follows. First, by step (2), 1 x 2 x2 then, applying step (3), the work appears as x2 2 j 1 x 2

25 SEL>> 0 0s V(2)

Have you considered the possibility of distributed deadlock How will you provide thread-safety in your server Will it be at the remote

object level or in your actual database Remember, RMI doesn t guarantee that more than one thread won t be accessing your remote object.

1 2x 2 2x 2 The new numerator is thus 2x 2 , to which, by step (4), we must again apply steps (2) and (3). Doing this, the work now appears as x2 2

Developer (That s natural. We all go through that.) For the tricky networking issues you ll encounter as you get into the specifics of your project, the best resource we can suggest is the Big Moose Saloon at javaranch.com. The saloon is a threaded discussion board with more than 16,000

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1 2x 2 2x 2 2x 2 4x 4 4x 4 The new numerator is now 4x 4 , to which, by step (4), we would again apply steps (2) and (3). How long we continue on in this way depends upon the particular problem and the range of values of x to be encountered in the problem. For instance, if we continue on and take two more steps in the above work we have the result that 1 16 2 4 6 8 x 2x 4x 8x x2 2 x8 x2 2 where the last term to the right, in the large parentheses, is the remainder term, corresponding to the term 10= x 2 in example 1. If, in applying the above expression, the range of values of x is such that the value of the remainder term is very small (compared with the sum of the rst four terms), then we can drop the remainder term and write that, for practical purposes, 1 x 2 2x 4 4x 6 8x 8 x 1

posts in the Developer Certification section. Anything you might struggle with has already been struggled with by dozens of others who are willing to offer guidance.

50us I(V2)

We re not going to summarize the points we made under the Questions to Ask Yourself heading; they re already bullet points. But here s a quick summary of the key points around RMI and Sockets:

The above considerations are understood to apply in the application of algebraic long division in section 13.4.

Sockets are low-level, RMI is high-level. RMI uses Sockets to do its work. To move an object from one JVM to another, you need to serialize it. Serialization flattens an object by packaging up the object s state. An object s serializable state consists of all nontransient instance variables. Sockets are the end-points of a connection between two networked devices. You can send a stream of bytes between Socket connections, but you ll need

RMI is simpler to implement than using plain Sockets. Sockets offer more flexibility in protocol than does RMI. Ask yourself all the questions on the Ask Yourself list.

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