5:39 if B can have more than one length then it is clear that given grammar is not in Chomsky Normal Form then what is the point of about Griebach Normal Form
Yep, that's what I was thinking, B € V* in A -> aB so in S->aSB the SB belongs to V*, so i suppose it's valid answer. But of course we can make another variable C->SB so that S->aC
Sida concept no bakwas 🔥
Thank you so much sir its really helpful for me☺️
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5:39 if B can have more than one length then it is clear that given grammar is not in Chomsky Normal Form then what is the point of about Griebach Normal Form
* 5:36
ssssssssoooooooooo helpful awesome work sir, but i have a question in the GNF the SB part can be assumed as another single varible ?
Yep, that's what I was thinking, B € V* in A -> aB so in S->aSB the SB belongs to V*, so i suppose it's valid answer. But of course we can make another variable C->SB so that S->aC
but B->b is not in GNF is it??
+Rishabh Malhotra Yep, it's not GNF.
And from where are you doing Savitch theorem and Cook's theorem?
it is in GNF. because A->aB where B can belong to V* so it can also be 0 length string. * is kleen star or closure and it contains 0 length string.
Vishal Raghav thanks man that's right
sir very nice
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in the last example B->b is not in GNF form
Yes it is.
merci
thanx bro,
thank u
thanks from spain sir
cook s theorem is ..there at last ....
alway thanks
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