Source code for schrodinger.application.desmond.antlr3.dfa

"""ANTLR3 runtime package"""

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from past.utils import old_div

from schrodinger.application.desmond.antlr3.constants import EOF
from schrodinger.application.desmond.antlr3.exceptions import BacktrackingFailed
from schrodinger.application.desmond.antlr3.exceptions import \
    NoViableAltException


[docs]class DFA(object): """@brief A DFA implemented as a set of transition tables. Any state that has a semantic predicate edge is special; those states are generated with if-then-else structures in a specialStateTransition() which is generated by cyclicDFA template. """
[docs] def __init__(self, recognizer, decisionNumber, eot, eof, min, max, accept, special, transition): ## Which recognizer encloses this DFA? Needed to check backtracking self.recognizer = recognizer self.decisionNumber = decisionNumber self.eot = eot self.eof = eof self.min = min self.max = max self.accept = accept self.special = special self.transition = transition
[docs] def predict(self, input): """ From the input stream, predict what alternative will succeed using this DFA (representing the covering regular approximation to the underlying CFL). Return an alternative number 1..n. Throw an exception upon error. """ mark = input.mark() s = 0 # we always start at s0 try: for _ in range(50000): #print "***Current state = %d" % s specialState = self.special[s] if specialState >= 0: #print "is special" s = self.specialStateTransition(specialState, input) if s == -1: self.noViableAlt(s, input) return 0 input.consume() continue if self.accept[s] >= 1: #print "accept state for alt %d" % self.accept[s] return self.accept[s] # look for a normal char transition c = input.LA(1) if c >= self.min[s] and c <= self.max[s]: # move to next state snext = self.transition[s][c - self.min[s]] #print "in range, next state = %d" % snext if snext < 0: #print "not a normal transition" # was in range but not a normal transition # must check EOT, which is like the else clause. # eot[s]>=0 indicates that an EOT edge goes to another # state. if self.eot[s] >= 0: # EOT Transition to accept state? #print "EOT trans to accept state %d" % self.eot[s] s = self.eot[s] input.consume() # TODO: I had this as return accept[eot[s]] # which assumed here that the EOT edge always # went to an accept...faster to do this, but # what about predicated edges coming from EOT # target? continue #print "no viable alt" self.noViableAlt(s, input) return 0 s = snext input.consume() continue if self.eot[s] >= 0: #print "EOT to %d" % self.eot[s] s = self.eot[s] input.consume() continue # EOF Transition to accept state? if c == EOF and self.eof[s] >= 0: #print "EOF Transition to accept state %d" \ # % self.accept[self.eof[s]] return self.accept[self.eof[s]] # not in range and not EOF/EOT, must be invalid symbol self.noViableAlt(s, input) return 0 else: raise RuntimeError("DFA bang!") finally: input.rewind(mark)
[docs] def noViableAlt(self, s, input): if self.recognizer._state.backtracking > 0: raise BacktrackingFailed nvae = NoViableAltException(self.getDescription(), self.decisionNumber, s, input) self.error(nvae) raise nvae
[docs] def error(self, nvae): """A hook for debugging interface"""
[docs] def specialStateTransition(self, s, input): return -1
[docs] def getDescription(self): return "n/a"
## def specialTransition(self, state, symbol): ## return 0
[docs] def unpack(cls, string): """@brief Unpack the runlength encoded table data. Terence implemented packed table initializers, because Java has a size restriction on .class files and the lookup tables can grow pretty large. The generated JavaLexer.java of the Java.g example would be about 15MB with uncompressed array initializers. Python does not have any size restrictions, but the compilation of such large source files seems to be pretty memory hungry. The memory consumption of the python process grew to >1.5GB when importing a 15MB lexer, eating all my swap space and I was to impacient to see, if it could finish at all. With packed initializers that are unpacked at import time of the lexer module, everything works like a charm. """ ret = [] for i in range(old_div(len(string), 2)): (n, v) = ord(string[i * 2]), ord(string[i * 2 + 1]) # Is there a bitwise operation to do this? if v == 0xFFFF: v = -1 ret += [v] * n return ret
unpack = classmethod(unpack)