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`doSomething cfout cfin moreArgs`

the input callframe will never again be used.
  
## TASK 4: Loop-invariant stores

We have seen in Task 3 that'moveFromCallFrame' instructions can be
placed speculatively to convert partial availability of a needed
expression to full availability (and remove a 'moveFromCallFrame'
later in the program on a 'busier' execution path). In a similar manner,
'moveToCallFrame' instructions can be placed speculatively at the
head of blocks in order to make partially dead assignments ("faint"
assignments in the terminology of \[KNOO94\]) fully dead and eliminate
a 'moveToCallFrame' on an eariler path of the program. 

\[LO98\] demonstrates how this partial liveness analysis is precisely
dual to partial availability analysis, and introduces a dual form to
Static Single Assignment (SSA), called Static Single Use (SSU). This
latter form has similar advantages to SSA in that the dependency
chain, here from definition to use rather than from use to definition,
is factored so that there are explicit deviation points (dual to the merge
points represented by φ operations in SSA form), and all divergence
analysis can be limited to those points (just as confluence analysis
can be limited to φ operations.)

Since this analysis, and the liveness analysis on SSA values that is
used to insert `free` instructions, appear to be the only places where
factored _du_-chains are of interest in the quadcode compiler, it
appears that converting programs to SSU (or combined SSA/SSU) form
will not be profitable, compared with the additional expense of
performing the analysis on an un-factored data flow graph. For this
reason, the more computationally complex analysis of \[KNOO94\] will
be followed, but modified to operate on basic blocks rather than
individual instructions.

We begin with the liveness analysis of Task 2. We augment 'liveness'
with the concept of partial liveness. The data flow equations will look like

![\textt{LIVE\_OUT}[B] = \begin{Bmatrix} \displaystyle \bigcap_{S \in \textt{succ}[B]} \textt{LIVE\_IN}[S],& S \text{ is not an exit block} \\ \displaystyle \left\{ v \in \textt{LOCALVARS}~|~v~\text{might alias a nonlocal variable}  \right\},&\text{otherwise}\end{matrix}](liveout.svg)

![\textt{PLIVE\_OUT}[B] = \begin{Bmatrix} \displaystyle \bigcup_{S \in \textt{succ}[B]} \textt{PLIVE\_IN}[S],& S \text{ is not an exit block} \\ \displaystyle \left\{ v \in \textt{LOCALVARS}~|~v~\text{might alias a nonlocal variable}  \right\},&\text{otherwise}\end{matrix}](pliveout.svg)

![\textt{LIVE\_IN}[B] = \textt{process}(B, \textt{LIVE\_OUT}[B])](livein.svg)

![\textt{PLIVE\_IN}[B] = \textt{process}(B, \textt{PLIVE\_OUT}[B])](plivein.svg)

In these equations, _process_ represents the basic-block-level upward
analysis from Task 2. The _LIVE_ and _PLIVE_ sets are sets of
(callframe, variable) pairs, and it is assumed that the arguments to
the intersection and union are translated if the callframe appears in
a φ operation.

Liveness corresponds to the 'availability' of the partial redundancy
elimination. Just as a 'moveFromCallFrame' may not be hoisted over the
point where it is available, a 'moveToCallFrame' may not be sunk past the
point where it is live.

Similarly, 'moveToCallFrame' creates values and corresponds to
anticipability. Just as it is of no benefit to insert a
'moveFromCallFrame' for a value that is not anticipated, it is of no
benefit to insert a 'moveToCallFrame' for a value that is already present.



## References


\[DREC93\] Karl-Heinz Drechsler and Manfred P. Stadel. "A variation of
Knoop, Rüthing, and Steffen's _Lazy Code Motion_". _ACM SIGPLAN
Notices_ 28:5 (May, 1993), pp. 29-38.
[<https://dl.acm.org/citation.cfm?id=152823>]

\[KNOO94\] Jens Knoop, Oliver Rüthing, and Bernhard Steffen. "Partial
dead code elimination". Proc. 1994 ACM SIGPLAN Conf. Orlando,
Fla. USA: ACM, June 1994, pp. 147-158.
[<http://citeseerx.ist.psu.edu/viewdoc/summary?doi=10.1.1.49.2470>]

\[LO98\] Raymond Lo, Fred Chow, Robert Kennedy, Shin-Ming Liu, and
Peng Tu. "Register promotion by sparse partial redundancy elimination
of loads and stores." Proc. 1998 ACM SIGPLAN Conf. Programming
Language Design and Implementation (PLDI '98). Montreal, Canada: ACM,
June, 1998, pp. 26-37.
[<http://citeseerx.ist.psu.edu/viewdoc/summary?doi=10.1.1.33.9937>]

\[SIMP96\]
Loren Taylor Simpson. 1996. "Value-Driven Redundancy
Elimination". Ph.D. Dissertation. Rice University, Houston, TX,
USA. AAI9631092. 
[<https://www.clear.rice.edu/comp512/Lectures/Papers/SimpsonThesis.pdf>]

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