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2 ()




stopÏaP&

(stoppable(P))0 = P0 È {stop} &

SKIP, x=stop

(stoppable(P))/<x>= {

stoppable(P/x), x ≠ stop

, - .

reset.

resettable(P). reset ÏaP ( reset P). resettable(P) , P :

(1) reset Î resettable(P);

(2) reset resettable(P);

(3) reset resettable(P) .

: resettable(P)/<a, b, reset> = resettable(P)

 

.2. resettable(P).

().

resetÏaP&

resettable(P) =start(P,P),

(start(P,Q))0 = P0 È {reset} &

start(Q,Q), x=reset

(start(P,Q))/<x>= {

start(P/x,Q), x ≠ reset

 

back.

backtrackable(P). back ÏaP ( back P). backtrackable(P) , P :

(1) back Î backtrackable(P);

(2) back

backtrackable(P);

(3) back backtrackable(P)

- .

: backtrackable(P) / <a, b, back> = backtrackable(P) / < a >

.3. backtrackable(P).

().

backÏaP&

backtrackable(P) =recover(P,P),

(recover(P,Q))0 = P0 È {back} &

Q, x=back

(recover(P,Q))/<x>= {

recover(P/x, recover(P,Q)), x ≠ back

.

on off coroutine(P).

(aP È aQ) ∩ {off,on} = Æ. coroutine(P,Q) :

(1) coroutine(P,Q) P,

(1.1) off , Q,

(1.2) on P ;

(2) coroutine(P,Q) :

(2.1) off o P Q, Q ;

(2.2) . (1.2).

coroutine(P,Q) :

.4. coroutine(P,Q).

 

, , ...





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