Esempio n. 1
0
def domination(A):
    global count
    first  = union([A, DFA.Universal()])
    assert identity(first, DFA.Universal())

    first  = intersection([A, DFA.Empty()]) 
    assert identity(first, DFA.Empty())

    count += 1
Esempio n. 2
0
def uniqueness(A):
    """Uniqueness of complement:
        
              A u B = Universal   and    A n B = Empty

           => A = complement B  and vice versa

       Involution:
            
              A = complement(complement(A))
    """
    global count

    B = difference(DFA.Universal(), A)
    # => A u B = Universal   and    A n B = Empty
    assert identity(union([A, B]), DFA.Universal())
    assert identity(intersection([A, B]), DFA.Empty())

    # Uniqueness of complement
    assert identity(A, complement(B))
    assert identity(B, complement(A))

    # Involution/Double Complement
    assert identity(A, complement(complement(A)))
    assert identity(B, complement(complement(B)))
    count += 1
Esempio n. 3
0
def complement_laws(A):
    global count
    first = union([A.clone(), complement(A.clone())])
    assert identity(first, DFA.Universal())

    first = intersection([A.clone(), complement(A.clone())])
    assert identity(first, DFA.Empty())

    count += 1
Esempio n. 4
0
def identity_vs_empty_and_universal(A):
    global count
    count += 1
    # if count != 3: return
    first = union([A.clone(), DFA.Empty()])
    assert identity(first, A.clone())

    first = intersection([A.clone(), DFA.Universal()])
    assert identity(first, A)
Esempio n. 5
0
def __do(SM):
    """Creates a state machine that matches the reverse of what 'SM' matches.
    """
    result = DFA(InitStateIndex=SM.init_state_index)
    original_acceptance_state_index_list = SM.get_acceptance_state_index_list()

    if len(original_acceptance_state_index_list) == 0:
        # If there is no acceptance state in a state machine, the state machine
        # cannot match any pattern, it is equivalent to '\Empty'. The reverse
        # of \Empty is \Empty.
        return DFA.Empty()

    # Ensure that each target state index has a state inside the state machine
    for state_index in SM.states.keys():
        result.create_new_state(StateIdx=state_index)

    for state_index, state in SM.states.items():
        for target_state_index, trigger_set in state.target_map.get_map(
        ).items():
            result.states[target_state_index].add_transition(
                trigger_set.clone(), state_index)

        for target_state_index in state.target_map.get_epsilon_target_state_index_list(
        ):
            result.states[
                target_state_index].target_map.add_epsilon_target_state(
                    state_index)

    # -- copy all origins of the original state machine
    # -- We need to cancel any acceptance, because the inverted engine now starts
    #    from a combination of the acceptance states and ends at the initial state.
    for state_index, state in SM.states.items():
        result.states[state_index].single_entry.set(
            cmd.clone() for cmd in state.single_entry
            if cmd.__class__ != SeAccept)  # deepcopy implicit

    # -- only the ORIGINAL initial state becomes an acceptance state (end of inverse)
    result.states[SM.init_state_index].set_acceptance(True)

    # -- setup an epsilon transition from an new init state to all previous
    #    acceptance states.
    new_init_state_index = result.create_new_init_state()
    for state_index in original_acceptance_state_index_list:
        result.add_epsilon_transition(new_init_state_index, state_index)

    # -- for uniqueness of state ids, clone the result
    return result.clone()
Esempio n. 6
0
def do(SM_List):
    for sm in SM_List:
        sm.assert_consistency() 

    if any(sm.is_Empty() for sm in SM_List): # If one state machine is '\Empty',
        return DFA.Empty()                   # then the intersection is '\Empty'.

    init_state_setup = tuple(sm.init_state_index for sm in SM_List)
    result           = DFA(AcceptanceF=intersect_acceptance(init_state_setup, SM_List))

    # Result state setup: A result state is setup out of a state from each DFA.
    #                     state_setup[i] is the state from DFA 'SM_List[i]'.
    worklist       = [ (result.init_state_index, init_state_setup) ]
    state_setup_db = {}
    N              = len(SM_List)
    while worklist:
        state_index, state_setup = worklist.pop()

        # Generate Map that shows what lexatoms trigger to what state combination.
        #
        #       NumberSet    Target DFA_State Combination 
        #       [0:23]   --> [ State1, State24, State56 ]
        #       [0:23]   --> [ State5, State21, State55 ]
        #       [24:60]  --> [ State1, State23, State51 ]
        #
        # 'get_intersection_line_up()' only delivers those transitions where there
        # is a transition for each state machine's state.
        line_up = get_intersection_line_up([SM_List[i].states[si].target_map
                                            for i, si in enumerate(state_setup)])
        for target_state_setup, trigger_set in line_up.iteritems():
            assert len(target_state_setup) == N
            target_index, new_f = state_index_for_combination(state_setup_db,
                                                              target_state_setup)

            acceptance_f = intersect_acceptance(target_state_setup, SM_List)
            result.add_transition(state_index, trigger_set, target_index,
                                  AcceptanceF = acceptance_f)

            if new_f:
                worklist.append((target_index, target_state_setup))

    result.delete_hopeless_states()
    return result
Esempio n. 7
0
from quex.engine.state_machine.check.superset import do as superset
from quex.engine.state_machine.core import DFA

import quex.input.regular_expression.engine as regex
import quex.engine.state_machine.TEST_help.many_shapes as shapes

shapes.set_unique_transition_f()


def dfa(Str):
    return regex.do(Str, {}, AllowNothingIsNecessaryF=True).extract_sm()


__dfa_list = [
    DFA.Universal(),  # Matches all lexemes
    DFA.Empty(),  # Matches the lexeme of zero length
    #
    dfa('a'),
    dfa('ab'),
    dfa('a(b?)'),
    dfa('ab|abcd'),
    # "Branches"
    dfa('12|AB'),
    dfa('x(12|AB)'),
    dfa('(12|AB)x'),
    dfa('x(12|AB)x'),
    dfa('x(1?2|A?B)x'),
    dfa('x(1?2?|A?B?)x'),
    # "Loops"
    dfa('A+'),
    dfa('A(B*)'),
Esempio n. 8
0
elif "Loops" in sys.argv:
    test('A+')
    test('A(B*)')
    test('A((BC)*)')
    test('((A+)B+)C+')
    test('(ABC|BC|C)+')

elif "BranchesLoops" in sys.argv:
    test('(AB|XY)+')
    test('(AB|XY)((DE|FG)*)')
    test('(((AB|XY)+)(DE|FG)+)(HI|JK)+')
    test('((AB|XY)(DE|FG)(HI|JK)|(DE|FG)(HI|JK)|(HI|JK))+')

elif "Misc" in sys.argv:
    test('((((((((p+)r)+i)+)n)+t)+e)+r)+')
    test('(printer|rinter|inter|nter|ter|er|r)+')
    test('(p?r?i?n?t?e?r|rinter|inter|nter|ter|er|r)+')
    test(
        '(((((((((p+)r)+i)+)p)+r)+i)+n)+|(priprin|riprin|iprin|prin|rin|in|n)+)x?'
    )

elif "Special" in sys.argv:
    test(DFA.Empty())
    test(DFA.Universal())
    sm = DFA.Universal()
    sm.get_init_state().set_acceptance(True)
    sm = beautifier.do(sm)
    test(sm)
else:
    test('a|ab')
def least_and_greatest(A):
    global count
    assert superset(A, DFA.Empty())
    assert superset(DFA.Universal(), A)

    count += 1
Esempio n. 10
0
def snap_empty(stream, PatternDict):
    return DFA.Empty()