Here we give a proof of Ogden's Lemma, which is a generalization of the pumping lemma for context-free languages. It's the same general idea, except now we can arbitrarily mark a number of symbols in the string, and the decomposition of the string contains some number of marked symbols. This generalizes the usual pumping lemma because the usual PL has "marked" symbols as being all of the symbols in the string. But for Ogden's Lemma, we can have some unmarked characters.
Thanks to the following supporters of the channel for helping support this video. If you want to contribute, links are below. Names are listed in alphabetical order by surname.
Platinum: Micah Wood
Silver: Dolev Abuhazira, Simone Glinz, Timmy Gy, Josh Hibschman, Patrik Keinonen, Travis Schnider, and Tao Su
Easy Theory Website: https://www.easytheory.org
Become a member: / @easytheory
Donation (appears on streams): https://streamlabs.com/easytheory1/tip
Paypal: https://paypal.me/easytheory
Patreon: / easytheory
Discord: / discord
Merch:
Language Hierarchy Apparel: https://teespring.com/language-hierar...
Pumping Lemma Apparel: https://teespring.com/pumping-lemma-f...
If you like this content, please consider subscribing to my channel: / @easytheory
▶SEND ME THEORY QUESTIONS◀
[email protected]
▶ABOUT ME◀
I am a professor of Computer Science, and am passionate about CS theory. I have taught many courses at several different universities, including several sections of undergraduate and graduate theory-level classes.
On this page of the site you can watch the video online Ogden's Lemma for Context-Free Languages Proof with a duration of hours minute second in good quality, which was uploaded by the user Easy Theory 23 October 2021, share the link with friends and acquaintances, this video has already been watched 4,688 times on youtube and it was liked by 90 viewers. Enjoy your viewing!