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N/A
Course Code
INFR08025 Licence Type
All rights reserved The University of Edinburgh Language
English
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N/A
Course Code
INFR08025 Licence Type
All rights reserved The University of Edinburgh Language
English
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N/A
Course Code
INFR08025 Licence Type
All rights reserved The University of Edinburgh Language
English
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This is a raw video from 2019. I've not yet had time to edit it into chunks. If you have any questions, or find any errors, please let me know on Piazza.This lecture introduces a very important…
Course Code
INFR08025 Licence Type
All rights reserved The University of Edinburgh Language
English
|
|
This is a raw video from 2019. I've not yet had time to edit it into chunks. If you have any questions, or find any errors, please let me know on Piazza.
Course Code
INFR08025 Licence Type
All rights reserved The University of Edinburgh Language
English
|
|
This is a raw video from 2019. I've not yet had time to edit it into chunks. If you have any questions, or find any errors, please let me know on Piazza.
Course Code
INFR08025 Licence Type
All rights reserved The University of Edinburgh Language
English
|
|
This is a raw video from 2019. I've not yet had time to edit it into chunks. If you have any questions, or find any errors, please let me know on Piazza.
Course Code
INFR08025 Licence Type
All rights reserved The University of Edinburgh Language
English
|
|
We construct an NFA for R*; then summarize the algebra of regular expressions.
Course Code
INFR08025 Licence Type
All rights reserved The University of Edinburgh Language
English
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We use ε-transitions to connect two NFA and create a machine that recognises the concatenation of their languges.
Course Code
INFR08025 Licence Type
All rights reserved The University of Edinburgh Language
English
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We present a first example of the use of ε-transitions to concstruct new mahines, and pose a problem to be answered in the following video.
Course Code
INFR08025 Licence Type
All rights reserved The University of Edinburgh Language
English
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We introduce NFA - automata with ε-transitions
Course Code
INFR08025 Licence Type
All rights reserved The University of Edinburgh Language
English
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Since DFA-regular languages are closed under complements and intersections, they are closed under all Boolean operations.
Course Code
INFR08025 Licence Type
All rights reserved The University of Edinburgh Language
English
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Our third definition: we say a language is DFA-regular if it is the language recognised by some DFA.We show that the complement of a DFA-regular language is DFA-regular.
Course Code
INFR08025 Licence Type
All rights reserved The University of Edinburgh Language
English
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We look at the representation of DFA in Haskell (using lists to represent the sets of the formal definition).In this video the code isDFA is defining what counts as a DFA when we use the black-hole…
Course Code
INFR08025 Licence Type
All rights reserved The University of Edinburgh Language
English
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We give a second definition of regular language as the languages generated from the empty and singleton languages by the operations of, concatenation, alternation, and iteration.
Course Code
INFR08025 Licence Type
All rights reserved The University of Edinburgh Language
English
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We begin with a short discussion of the history and some applications of FSM. We then introduce Deterministic Finit-state Automata (DFA), and the use of the black hole convention when presenting…
Course Code
INFR08025 Licence Type
All rights reserved The University of Edinburgh Language
English
|