Definitions and theorems are named according to 
"On The Occurrence of Continuation Parameters in CPS Programs" 
(September 17, 1997)

READ.ME
----------
This file

corr.elf
----------
Var-validity of mixed stacks. 
Lemma: for all XXi Var-valid data-stacks Xi -> 
Xi is a XXi Var-valid mixed stack

cpsBNF.elf
----------
BNF of continuation-passing style terms (extended)

def1+5+fig4.elf
----------
Definition of Cont-validity for CPS terms 

def13.elf
----------
Definition of control-stack substitution

def16.elf
----------
Definition of data-stack substitution

def3+6+fig5.elf
----------
Definition of Var-validity of CPS terms

dsBNF.elf
----------
BNF of direct-style terms

examples.quy
----------
some test examples

fig1.elf
----------
The left-to-right, call-by-value CPS transformation

fig10.elf
----------
CPS abstract machine with a data stack 

fig11.elf
----------
Definition of Var-validity of data stacks

fig12.elf
----------
CPS abstract machine with two stack 

fig13.elf
----------
Definition of Cont-validity of data stacks

fig7.elf
----------
Bare, stackless CPS abstract machine 

fig8.elf
----------
CPS abstract machine with a control stack 

fig9.elf
----------
Definition of Cont-validity of control stacks

lemma14.elf
----------
Lemma : Control-stack substitution

lemma17.elf
----------
Lemma : Data-stack substitution
Lemma : Double mixed-stack substitution

lemma7.elf
----------
Lemma : Preservation of cont-validity under substitution

lemma9.elf
----------
Lemma : Preservation of Var-validity under substitution

load.sml
----------
sml file for loading elf files

test.quy
----------
Elf queries used in Chapter 6

th10.elf
----------
Theorem : Var-validity under beta-reduction

th15.elf
----------
Theorem : The control-stack and the bare machine are equivalent

th18.elf
----------
Theorem : The data-stack and the bare machine are equivalent

th2.elf
----------
Theorem : A result of cps transformation is cont-valid

th4.elf
----------
Theorem : A result of cps transformation is var-valid

th8.elf
----------
Theorem : Preservation of Cont-validity under beta-reduction