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Although the algorithm may seem complex at first, the overall idea is straightforward The computation proceeds through a number of phases (the loop over kb) At each phase, the process whose row index equals the kb index sends its blocks of A across the row of processes Likewise, the process whose column index equals kb sends its blocks of B along the column of processes Following the communication operations, each process then multiplies the A and B blocks it received and sums the result into its block of C After NB phases, the block of the C matrix on each process will hold the final product These types of algorithms are very common when working with MPI The key to understanding these algorithms is to think in terms of the set of processes, the data owned by each process, and how data from neighboring processes flows among the processes as the calculation unfolds We revisit these issues in the SPMD and Distributed Array patterns as well as in the MPI appendix A great deal of research has been carried out on parallel matrix multiplication and related linear algebra algorithms A more sophisticated approach, in which the blocks of A and B circulate among processes, arriving at each process just in time to be used, is given in [FJL 88 + ]

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We don t want the user to change an item at a given index position (so L[n] = x is disallowed); otherwise, the sorted list s order might be invalidated The TypeError exception is the one used to signify that an operation is not supported by a particular data type

def __iter__(self): return iter(self__list)

This method is easy to implement since we can just return an iterator to the private list using the built-in iter() function This method is used to support the for value in iterable syntax Note that if a sequence is required it is this method that is used So to convert a SortedList, L, to a plain list we can call list(L), and behind the scenes Python will call SortedList__iter__(L) to provide the sequence that the list() function requires

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Most problems involving the solution of differential equations use the Geometric Decomposition pattern A finite differencing scheme directly maps onto this pattern Another class of problems that use this pattern comes from computational linear algebra The parallel routines in the ScaLAPACK

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You will recall that this helped us to define a 1:M relationship between Customer and Order and a 0:M relationship between Order and Employee We didn t talk about it in much detail at the time, but these relationships also contain the implied cardinality from the CEO s statement We can see that each Order must be owned by a customer; either the customer placed the order, or an employee did Therefore, each Order must have one customer, no more and no less, but a customer can have many orders Now let s look at the 0:M cardinality of Employee to Order An order does not have to be placed by an employee, but an employee can place multiple orders The cardinality helps to further refine the relationship Implementing cardinality in our model can be simple or complex In the example, the order table will contain a mandatory foreign key that points to the PK in the customer table Each time an order is entered, it must be tied to a customer Additionally, an optional foreign key will be created in the order table pointing to the employee PK Each order can have an employee, but it is not required that there be one You can implement more-complex cardinality, such as limiting an order to no more than five detail items, by using constraints and triggers

def __reversed__(self): return reversed(self__list)

This provides support for the built-in reversed() function so that we can write, for example, for value in reversed(iterable)

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