Today we continue our discussion on WRL shared memory consistency models. We were reviewing relaxing all program orders We were discussing the weak ordering model and two flavors of the release consistency model - the serialization consistency and processor consistency flavors. All of the models in this group allow a processor to read its own write early. However, the two flavors are the only ones whose straightforward implementations allow a read to return the value of another processor's write early. These models distinguish memory operations based on their type and provide stricter ordering constraints for some type of operations.
The Weak ordering model classifies memory operations into two categories : data operations and synchronization operations. Since the programmer is required to identify at least one of the operations as a synchronization operation, the model can reorder memory operations between these synchronization operations without affecting the program correctness. Compared to the weak ordering model, the release consistency flavors provides further distinctions among memory operations. Operations are first distinguished as special or ordinary. Special operations are further distinguished as sync or nsync operations. Sync operation is further distinguished as acquire or release operations. The two flavors of release consistency differ based on the program orders they maintain among special operations. The first flavor maintains sequential consistency while the second flavor maintains processor consistency. The first flavor enforces acquire to precede all operations and all operations to precede release operation in addition to requiring special operations to precede special operations. The second flavor enforces almost the same with the exception for a special write followed by a special read. Imposing program order from a write to a read operation requires using read-modify-write operations much the same way as we had seen earlier.
The other category of models for relaxing all program orders such as Alpha, RMO and PowerPC - all provide explicit fence instructions as their safety nets.
The alpha model provides two different fence instructions: the memory barrier and the write memory barrier. The memory barrier (MB) instruction can be used to maintain program order from any memory operation before the MB to any memory instruction after the MB. The write memory barrier instruction provides this guarantee only among write operations.
The RMO model has more flavors for fence instructions. It can be customized to order a combination of read and write operations with respect to future read and write operations using a four bit encoding. Since a combination can be used to order a write with respect to a following read, there is no need for read-modify-write semantics.
The PowerPC model provides a single fence instruction : the SYNC instruction. This is similar to the memory barrier instruction with the exception that when there are two reads to the same location, one may return the value of an older write than the first read. This model therefore requires read-modify-write semantics to enforce program order.
#codingexercise
Decimal GetAlternateNumberRangeSum ()(Decimal [] A)
{
if (A == null) return 0;
Return A.AlternateNumberRangeSum ();
}
#codingexercise
Double GetAlternateNumberRangeMean ()(Double[] A)
{
if (A == null) return 0;
Return A.AlternateNumberRangeMean();
}
We now look at an alternate abstraction for Relaxed Memory Models. The models mentioned so far have put to use on a wide variety of systems however they have required a higher level of complexity for the programmers. This comes from the system-centric commands that the programmer has to use. Further, they directly expose the programmer to the reordering and atomicity optimizations that are allowed by a model. Instead the programmer could use safety nets (eg. fence instructions, more conservative operation types, or read-modify-write operations) to impose the ordering and atomicity requirements on memory operations. However its not easy to identify the ordering constraints. For example, the weak ordering requires that programmers should identify all synchronization operations. In order that we define a programmer centric specification, we must first define the notion of correctness for the programs. Here we could use sequential consistency. And second, the information required from the programmer must be defined precisely. The information used in the weak ordering model or the release consistency model could be candidates for this information required by the programmers although it may be described in program level information.
The Weak ordering model classifies memory operations into two categories : data operations and synchronization operations. Since the programmer is required to identify at least one of the operations as a synchronization operation, the model can reorder memory operations between these synchronization operations without affecting the program correctness. Compared to the weak ordering model, the release consistency flavors provides further distinctions among memory operations. Operations are first distinguished as special or ordinary. Special operations are further distinguished as sync or nsync operations. Sync operation is further distinguished as acquire or release operations. The two flavors of release consistency differ based on the program orders they maintain among special operations. The first flavor maintains sequential consistency while the second flavor maintains processor consistency. The first flavor enforces acquire to precede all operations and all operations to precede release operation in addition to requiring special operations to precede special operations. The second flavor enforces almost the same with the exception for a special write followed by a special read. Imposing program order from a write to a read operation requires using read-modify-write operations much the same way as we had seen earlier.
The other category of models for relaxing all program orders such as Alpha, RMO and PowerPC - all provide explicit fence instructions as their safety nets.
The alpha model provides two different fence instructions: the memory barrier and the write memory barrier. The memory barrier (MB) instruction can be used to maintain program order from any memory operation before the MB to any memory instruction after the MB. The write memory barrier instruction provides this guarantee only among write operations.
The RMO model has more flavors for fence instructions. It can be customized to order a combination of read and write operations with respect to future read and write operations using a four bit encoding. Since a combination can be used to order a write with respect to a following read, there is no need for read-modify-write semantics.
The PowerPC model provides a single fence instruction : the SYNC instruction. This is similar to the memory barrier instruction with the exception that when there are two reads to the same location, one may return the value of an older write than the first read. This model therefore requires read-modify-write semantics to enforce program order.
#codingexercise
Decimal GetAlternateNumberRangeSum ()(Decimal [] A)
{
if (A == null) return 0;
Return A.AlternateNumberRangeSum ();
}
#codingexercise
Double GetAlternateNumberRangeMean ()(Double[] A)
{
if (A == null) return 0;
Return A.AlternateNumberRangeMean();
}
We now look at an alternate abstraction for Relaxed Memory Models. The models mentioned so far have put to use on a wide variety of systems however they have required a higher level of complexity for the programmers. This comes from the system-centric commands that the programmer has to use. Further, they directly expose the programmer to the reordering and atomicity optimizations that are allowed by a model. Instead the programmer could use safety nets (eg. fence instructions, more conservative operation types, or read-modify-write operations) to impose the ordering and atomicity requirements on memory operations. However its not easy to identify the ordering constraints. For example, the weak ordering requires that programmers should identify all synchronization operations. In order that we define a programmer centric specification, we must first define the notion of correctness for the programs. Here we could use sequential consistency. And second, the information required from the programmer must be defined precisely. The information used in the weak ordering model or the release consistency model could be candidates for this information required by the programmers although it may be described in program level information.
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