solution13_0 - 20440 13 1 - 1 " c a c 2 - 1 a c a...

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Unformatted text preview: 20440 13 1 - 1 " c a c 2 - 1 a c a c b a c b b a a a 3 - 1 a a,c a,c a,c a b b a,c b b a,c b a a,c a 2 b a a a b a a 1 a a b b a a a 3 1 - : 0 - ; : . : . , (0 + 1) * - . (0 * 1) + 0 * +1 * +0 + (0 + 1) * : , " - . (0 * 1) + 0 * +1 * +0 + - (0 + 1) * - :w|=0| - 1 * - ,- (0 + 1) * - 0 . (0 * 1) + 0 * +1 * +0 + : | w | = n - 1 - , (1 n) | w | = n , . (1 n) | w| = n , w (0 + 1) * . u (0 + 1) * | u| = n - 1 , w = u : 6 , u (0 * 1) + 0 * +1 * +0 + : u (0 * 1) + 0 * - , = 0 w (0 * 1) + 0 * 0 = (0 *1) + 0 + (0 * 1) + 0* (0 *1) + 0 * +1 * +0 + : u 1 * - , = 0 w=0 w 0 + (0 *1) + 0 * +1 * +0 + : w 1+ 0 (0 *1) + 0 (0 * 1) + 0* (0 * 1) + 0 * +1 * +0 + : u 0 + - , = 0 w 0 + 0 0 + (0 * 1) + 0 * +1 * +0 + : u (0 * 1) + 0 * - , = 1 w (0 * 1) + 0 * 1 (0 * 1) + (0 * 1)* = (0 * 1) + (0 * 1) + 0* (0 *1) + 0 * +1 * +0 + 2 : u 1 * - , = 1 w 1 * 1 = 1+ 1* (0 * 1) + 0 * +1 * +0 + : u 0 + - , = 1 w 0 +1 0 * 1 (0 * 1) + (0 * 1) + 0* (0 * 1) + 0 * +1 * +0 + ... .2 (b + ab + aab) + ( a + aa + ) .1 4 (ab + aa(ba) * bb + ba + bb(ab) * aa) * ( + a + aa (ba ) * (b + ) + b + bb(ab) * (a + )) 3 5 ) :( 0,1 1 1 0 ,1 0,1 0 p1 ,p- : q2 1 0,1 1 q4 ,q3 0,1 q1 1 0 0 q0 q5 :- . - ND (q 0 ,0) = ^EM (q 0 ,0) = CL ({q1 }) = {q1 , q 2 , q3 } p ^EM (q 0 , ) CL ( EM ( p,0)) = CL ( EM (q 0 ,0)) = ND (q1 ,0) = ^EM (q1 ,0) = p ^EM (q1 , ) CL ( EM ( p,0)) = CL ( EM (q1 ,0)) CL ( EM (q 2 ,0)) CL ( EM (q3 ,0)) = CL ({q5 }) CL ( ) CL ( ) = {q5 } 4 ND (q1 ,1) = ^EM (q1 ,1) = p ^EM ( q1 , ) CL ( EM ( p,1)) = CL ( EM ( q1 ,1)) CL ( EM (q 2 ,1)) CL ( EM (q3 ,1)) = CL ({q 2 , q5 }) CL (q 2 ) CL (q 4 ) = {q 2 , q3 , q5 , q 4 } ND (q 2 ,0) = ^EM ( q 2 ,0) = p ^EM (q 2 , ) CL ( EM ( p,0)) = CL ( EM (q 2 ,0)) CL ( EM (q3 ,0)) = CL ( ) CL ( ) = ND (q 2 ,1) = ^EM (q 2 ,1) = p ^EM (q 2 , ) CL ( EM ( p,0)) = CL ( EM (q 2 ,1)) CL ( EM (q3 ,1)) = CL ({q 2 }) CL (q 4 ) = {q 2 , q3 , q 4 } : CL (q 0 EM ) FEM = - 1 q2 1 1 0 q1 0,1 q0 q5 1 0,1 1 1 1 q4 0 0 0 q3 : 0,1 q5 0 q0 q1,2,3 0 1 0 1 1 5 q4,5 1 0 q3,5 q2,3,4,5 0 1 6 : # a ( ) = 0 0 =# b ( ) (q 0 , ) = q 0 - 0 n- 1 n aba " q 0 - (q 0 , w) = q 0 w=uaaba ( (q 0 , u ), aba) = q 0 - w=uaba : aaba " ( (q 0 , u ), aaba) = q 0 . # a (u ) # b (u ) # a ( w) =# a (u ) + 2 # b (u ) + 2 ># b (u ) + 1 = # b ( w) # a ( w) =# a (u ) + 3 # b (u ) + 3 ># b (u ) + 1 = # b ( w) 6 ...
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