Class and Description |
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GlobalPlace
The GlobalPlace describes a forest of CG trees that can be resolved as global constants.
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Class and Description |
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AbstractPlace
The Place hierarchy is a sub-hierarchy of the CG hierarchy comprising only those nodes at which declarations may be introduced,
typically be a chain of LetExp.
|
Class and Description |
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AbstractPlace
The Place hierarchy is a sub-hierarchy of the CG hierarchy comprising only those nodes at which declarations may be introduced,
typically be a chain of LetExp.
|
Class and Description |
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AbstractAnalysis
An AbstractAnalysis describes one or more occurrences of a structurally identical tree
of CGValuedElements.
|
AbstractPlace
The Place hierarchy is a sub-hierarchy of the CG hierarchy comprising only those nodes at which declarations may be introduced,
typically be a chain of LetExp.
|
CommonAnalysis |
ControlPlace
A ControlPlace is associated with a location in the CG AST such as the then or else (but not condition) ig a CGIfExp
at which child nodes cannot be hoisted without violating control dependencies.
|
GlobalPlace
The GlobalPlace describes a forest of CG trees that can be resolved as global constants.
|
HashedAnalyses
HashedAnalyses maintains a Map from Structural Hash Code to Collection of structurally distinct
AbstractAnalysis instances; distinct from all others according to an isStructurallyEqualTo comparison.
|
LocalPlace
A LocalPlace describes a forest of CG trees that cannot be resolved as global constants.
|
OuterStackPlace |
SimpleAnalysis |
StackPlace |
Class and Description |
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CommonSubexpressionEliminator
A CommonSubexpressionEliminator supervises the rewrites of structurally equivalent CG nodes with shared CG nodes.
|
GlobalPlace
The GlobalPlace describes a forest of CG trees that can be resolved as global constants.
|
Class and Description |
---|
CommonSubexpressionEliminator
A CommonSubexpressionEliminator supervises the rewrites of structurally equivalent CG nodes with shared CG nodes.
|
GlobalPlace
The GlobalPlace describes a forest of CG trees that can be resolved as global constants.
|
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