This course covers basic concepts and results in mathematical logic and computability theory, including decision procedures, automated theorem proving techniques for truth-functional and first-order logic, axiomatizations of set theory and arithmetic, Turing Machines, Abacus Machines, recursive functions, the Church-Turing Thesis, the halting problem, undecidability of first-order logic, undecidability of arithmetic, and Godel's incompleteness results.
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| 2023 |
Computability And Logic (4c)
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| 2022 | ||||
| 2021 |
Computability And Logic (4c)
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| 2020 | ||||
| 2019 |
Computability And Logic (4c)
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| 2018 | ||||
| 2017 |
Computability And Logic (4c)
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| 2016 | ||||
| 2015 |
Computability And Logic (4c)
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| 2014 | ||||
| 2013 |
Computability And Logic (4c)
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| 2012 |
Computability And Logic (4c)
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| 2011 | ||||
| 2010 |
Computability And Logic (4c)
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| 2009 | ||||
| 2008 |
Computability And Logic (4c)
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