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by detecting and tracing certain race conditions during execution Experiments show that for some programs it is possible to achieve a reduction in trace size of two to four orders of magnitude over techniques that trace every event Sequence Feasibility A sequence of events that is allowed by a program is said to be a feasible sequence Program replay always involves repeating a feasible sequence of events This is because the sequence to be replayed was captured during an actual execution and thus is known to be allowed by the program (Replay assumes that the program has not been changed) Testing, on the other hand, involves determining whether or not a given sequence is feasible or infeasible Valid sequences are expected to be feasible, whereas invalid sequences are expected to be infeasible For example, feasibility becomes an issue when a synchronization failure is discovered.





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as the negative log likelihood (since log(p,/(l - pc)) < 0). More generally, the affine transformation

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Other Inwortant Block Codes Theorem 8.8 The minimum distance of R M ( r , m ) is 2m-r. Proof By induction. When m = 1 the R M ( 0 , 1 ) code is built from the basis [ l } , giving rise to two codewords: it is the length-2 repetition code. In this case d i n = 2. The R M ( 1 , 1 ) code is built upon the basis vectors [ l , u l } and has four codewords of length two: 00, 01, 1 0 , l l . Hence dmin = 1 . As an inductive hypothesis, assume that up to m and for 0 5 r 5 m the minimum distance is 2m-r. We will show that dmin for RM(r, m 1 ) is 2m-r+1. Let f and f be in RM(r, m ) and let g and g be in R M ( r - 1 , m).By Lemma 8.7, the vectors c1 = (f, f g) and c2 = ( f , f g ) must be in R M ( r , m 1 ) . If g = g then d(c1, c2) = d ( ( f ,f g), (f , f g)) = d ( ( f ,f ), (f, f )) = 2 d ( f ,f ) 2 22 - by the inductive hypothesis. If g # g then

(1.92)

This acquires the referenced object s lock before executing the bracketed statemen block and releases it on exiting the block. For example, an alternative (but less elegant) way to correct the example would to modify the T u r n s t i l e . u n () be r method to use:

/** The value object associated with this form */ private transient Object bean; public Object getBean() { return bean; } public void setBean(Object bean) { this.bean = bean; }

1. Open the advanced Recordset dialog box by clicking the Add (+) button on the Bindings panel and choosing Recordset (Query) from the drop-down list. 2. Select the appropriate connection, connDBA. 3. Begin building the SQL query by expanding the Tables tree in the Database Items section, and then selecting LOCATIONS. Select LOCATION_NAME as the column under LOCATIONS. 4. With LOCATION_NAME highlighted, click SELECT.

The Laplace transforms of Equations 1.70 and 1.73 are: T (0, s) = Te,o (s) q(0, s) = qo (s) T ( L, s) = Te,i (s) + q ( L , s) = q i (s) 1 q (s) hi i 1 q (s) ho o (1.74) (1.75) (1.76) (1.77)

+s < m ,

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