Dominik Muth muth.ioccc@freenet.de
make -B [MACHINE=your_machine.h] [TAPE=your_tape.h] [X=[0|1|2|3|4|5|6|7|8|9]] [V=[0|1|2]] run
make -B V=2 run
strings prog | grep '(,)'
make -B MACHINE=machine_times2.h TAPE=tape_five.h V=1 run
make -B MACHINE=machine_chaos_5_2.h X=5 run
This is something we were fearing all along: that the C preprocessor is Turing-complete even without conditionals and recursive file inclusion as some kind of a rewriting system. Now we have the proof!
#if
s or other conditional directives, only #define
s#include
V=0
(default) only prints the final tapeV=1
additionally prints one tilde character per machine step (slow)V=2
additionally prints details on each machine step (slow; generates large files)run
runs ./prog
and filters a little statistics out of the verbose outputX
(defaults to 3) sets the maximum number of steps: M(X
) ~ 8X
If the machine does not halt after M(X
) steps, you will see unexpanded macros in the output.
If V=1
or V=2
is used, you may see “warning: string length is greater than the length '4095' ISO C99 compilers are required to support
”.
Implementing your own Turing machine is easy. Take a look at the supplied header files for examples.
Every symbol used (except “_
”) must be explicitly declared using
#define sym_SYMBOL(sym, _SYMBOL) sym
Example:
#define sym_1(sym, _1) sym
The initial content of the tape must be defined in the tape header using a triple like:
#define tape ((((,),...l2), l1), c, (r1, (r2..., (,))))
l1
, l2
, … are the symbols to the leftc
is the symbol at the current positionr1
, r2
, … are the symbols to the rightThe empty pairs “(,)
” represent the continuations of the tape, filled with underscore symbols (“_
”). They are expanded on demand.
All transitions are defined in the machine header using the syntax
#define CURRENT_SCANNED (WRITE, MOVEMENT, NEXT)
where
CURRENT
is the current stateSCANNED
is the symbol at the current positionWRITE
is the symbol to be written to the tapeMOVEMENT
is “L
” for left, “R
” for right, or nothingNEXT
is the next stateThere must be a state “A
” defined, which becomes the initial state of the machine.
To halt the machine, use the keyword “break
” as in
#define A_1 (2, break)
© Copyright 1984-2016,
Leo Broukhis, Simon Cooper, Landon Curt Noll
- All rights reserved |