@article{Hopcroft:1969,
Abstract = {LetG andG 0 be context-free grammars. Necessary and sufficient conditions onG 0 are obtained for the decidability ofL(G 0) \$\$ {\backslash}subseteq \$\$ L((G) It is also shown that it is undecidable for whichG 0,L(G) \$\$ {\backslash}subseteq \$\$ is decidable. Furthermore, given thatL(G) \$\$ {\backslash}subseteq \$\$ is decidable for a fixedG 0, there is no effective procedure to determine the algorithm which decidesL(G) \$\$ {\backslash}subseteq \$\$ IfL(G 0) is a regular set,L(G) = L(G 0) is decidable if and only ifL(G 0) is bounded. However, there exist non-regular, unboundedL(G 0) for whichL(G) = L(G 0) is decidable.},
Author = {Hopcroft, J. E.},
File = {On the equivalence and containment problems for context-free languages - Hopcroft (0) (0) - a - a - t.pdf},
ISSN = {1433-0490},
Journal = {Mathematical systems theory},
Number = {2},
Pages = {119--124},
Title = {On the equivalence and containment problems for context-free languages},
URL = {http://dx.doi.org/10.1007/BF01746517},
Volume = {3},
Year = {1969},
bdsk-url-1 = {http://dx.doi.org/10.1007/BF01746517},
date-added = {2016-01-13 12:21:45 +0000},
date-modified = {2016-01-13 12:22:06 +0000},
doi = {10.1007/BF01746517}
}
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