Difference between revisions of "Commgroup"
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== Semantics == | == Semantics == | ||
− | Specified within the multiple type, will limit memory allocation (and variable communication) to the processes within the list given in this type's arguments. This type will ensure that the communications group processes exist. | + | Specified within the multiple type, will limit memory allocation (and variable communication) to the processes within the list given in this type's arguments. This type will ensure that the communications group processes exist. All variables marked in this way are private to their local processes. |
== Example == | == Example == | ||
− | var i:Int :: allocated[multiple[commgroup[1,3]]]; | + | function void main() { |
+ | var i:Int :: allocated[multiple[commgroup[1,3]]]; | ||
+ | }; | ||
In this example there are a number processes, but only 1 and 3 have variable ''i'' allocated to them. This type would have also ensured that process two (and zero) exists for there to be a process three. | In this example there are a number processes, but only 1 and 3 have variable ''i'' allocated to them. This type would have also ensured that process two (and zero) exists for there to be a process three. | ||
+ | |||
+ | ''Since: Version 0.5'' | ||
[[Category:Type Library]] | [[Category:Type Library]] | ||
[[Category:Compound Types]] | [[Category:Compound Types]] | ||
[[Category:Allocation Types]] | [[Category:Allocation Types]] |
Latest revision as of 15:44, 15 April 2019
Syntax
commgroup[process list]
Semantics
Specified within the multiple type, will limit memory allocation (and variable communication) to the processes within the list given in this type's arguments. This type will ensure that the communications group processes exist. All variables marked in this way are private to their local processes.
Example
function void main() { var i:Int :: allocated[multiple[commgroup[1,3]]]; };
In this example there are a number processes, but only 1 and 3 have variable i allocated to them. This type would have also ensured that process two (and zero) exists for there to be a process three.
Since: Version 0.5