Media Summary: "Theory of Computation"; Portland State University: Prof. Harry Porter; www.cs.pdx/~harry. MIT 18.404J Theory of Computation, Fall 2020 Instructor: Michael Sipser View the complete course: ... Proof, by diagonalization, that ATM, the Halting Problem, is not
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L17 Using Reductions To Prove Language Undecidable - Detailed Analysis

"Theory of Computation"; Portland State University: Prof. Harry Porter; www.cs.pdx/~harry. MIT 18.404J Theory of Computation, Fall 2020 Instructor: Michael Sipser View the complete course: ... Proof, by diagonalization, that ATM, the Halting Problem, is not

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L17: Using reductions to prove language undecidable
Undecidable Problems: Reducibility (Part 1) | What are Reductions?
Undecidable Problems: Reducibility (Part 2) | A Sample Reduction
Lecture 40/65: Reducibility: A Technique for Proving Undecidability
Example 8: Showing Undecidability and Unrecognizability via Reduction
9. Reducibility
Emptiness for Turing Machines is Undecidable
Regularity in Turing Machines is Undecidable
L18: More complex reductions
Equivalence for Turing Machines is Undecidable
Lecture 41/65: Halting Problem: A Proof by Reduction
L16: Unrecognizable languages, and reductions
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