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Taddeüs Kroes
trs
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8fbf2e15
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8fbf2e15
authored
Sep 13, 2012
by
Taddeüs Kroes
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Updated TODO list.
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8fbf2e15
# vim: set fileencoding=utf-8 :
- Fix BisonSyntaxError location tracking.
- Sort polynom by its exponents?
- Fix division by zero caused by "0/0": Catch exception in front-end
smvv@multivac ~/work/trs $ printf "a/0\n??" | ./main.py
Traceback (most recent call last):
File "./main.py", line 75, in <module>
main()
File "./main.py", line 64, in main
node = p.run(debug=args.debug)
File "/home/smvv/work/trs/external/pybison/src/python/bison.py", line 258, in run
self.report_last_error(filename, e)
File "/home/smvv/work/trs/external/pybison/src/python/bison.py", line 251, in run
self.engine.runEngine(debug)
File "bison_.pyx", line 592, in bison_.ParserEngine.runEngine (build/external/pybison/bison_.c:592)
File "/home/smvv/work/trs/src/parser.py", line 195, in hook_handler
possibilities = handler(retval)
File "/home/smvv/work/trs/src/rules/fractions.py", line 23, in match_constant_division
raise ZeroDivisionError('Division by zero: %s.' % node)
ZeroDivisionError: Division by zero: a / 0.
smvv@multivac ~/work/trs $ printf "0/0\n??" | ./main.py
Traceback (most recent call last):
File "./main.py", line 75, in <module>
main()
File "./main.py", line 64, in main
node = p.run(debug=args.debug)
File "/home/smvv/work/trs/external/pybison/src/python/bison.py", line 258, in run
self.report_last_error(filename, e)
File "/home/smvv/work/trs/external/pybison/src/python/bison.py", line 251, in run
self.engine.runEngine(debug)
File "bison_.pyx", line 592, in bison_.ParserEngine.runEngine (build/external/pybison/bison_.c:592)
File "/home/smvv/work/trs/src/parser.py", line 195, in hook_handler
possibilities = handler(retval)
File "/home/smvv/work/trs/src/rules/numerics.py", line 73, in match_divide_numerics
divide = not divmod(n.value, dv)[1]
ZeroDivisionError: integer division or modulo by zero
- Last possibilities reduce to a similar result.
smvv@multivac ~/work/trs $ printf "0/1\n??" | ./main.py
<Possibility root="0 / 1" handler=divide_numerics args=(0, 1)>
Division of 0 by 1 reduces to 0.
Division of 0 by 1 reduces to 0.
- ExpressionNode.equals() werkend maken voor alle cases (negatie).
- validation: preorder traversal implementatie vergelijken met andere
implementaties.
- No matches for sin(pi), sin(2pi), sin(4pi), etc...
- Create unit tests for node inequivalence operator.
- Line printer: 1 / (n + n)x -> 1 / (n + n) * x
- Unit tests for strategy.
- Parser: add unit tests for operator associativity (derivatives/integrals).
- Modules:
+ Equations with substitution
+ Sort
+ Gonio
+ Gonio, no matches for sin(pi), sin(2pi), sin(4pi), etc...
- Add parentheses to integral bounds where needed:
int_(-1)^2 ... dx
or, fix parser error using the following notation:
int_-1^2 ... dx
- Base hint selection on the desired final expression.
To generate a hint for expression list A, ..., B:
1. Create a possibility tree for A.
2. Validate all expressions up to B:
set ROOT = A
for each expression C in <A, B] do:
if final answer of C is not equal to final answer of A:
validation failes at c
find C in the possibility tree, traversing from ROOT
if not found:
validation continues, but generate an efficiency warning at C
# FIXME: validation fails at C?
set ROOT = C
3. Generate a hint:
# ROOT should now be equal to B, so lookup of B is unnecessary
set N = empty dictionary
for each possibility of ROOT P node do:
evaluate P(B) until the final expression of A is reached
set N[P] = the number of explicit possibilities that have been applied in the evaluation
the hint is that P for which the value of N[P] the smallest
- Optimization: put possibility tree in hashmap: {'expression': [(handler, args, 'applied_expression')], ...}
This hashmap can be used to speedup the calculation of possbility trees.
- Fix: int -cf(x) dx (caused infinite loop)
- Idea for validation that is not really working ATM:
When validating that a => b:
Apply reductions to a to obtain A, this costs N steps.
Apply reductions to b to obtain B, this costs M steps.
if A != B, validation fails (return status 0)
else if M >= N, the uses has done a useless or bad step (return status 1)
otherwise (if M < N), the user has reduced the expression correctly (return status 2)
Solution: remove baby steps that rewrites f(x) to f(x) ^ 1
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