'Unsolvable problems' presentation slideshows

Computability Theory and Complexity Theory COT 6410

Computability Theory and Complexity Theory COT 6410. Computability Theory The study of what can/cannot be done via purely mechanical means. Complexity Theory The study of what can/cannot be done well via purely mechanical means. What is it that we are talking about?

3k views • 271 slides

The Fundamentals: Algorithms, Integers, and Matrices

The Fundamentals: Algorithms, Integers, and Matrices. CSC-2259 Discrete Structures. The Growth of Functions. Big-Oh:. is no larger order than. Big-Omega:. is no smaller order than. Big-Theta:. is of same order as. Big-Oh:. (Notation abuse: ).

1.55k views • 135 slides

The Fundamentals: Algorithms, Integers, and Matrices

The Fundamentals: Algorithms, Integers, and Matrices. CSC-2259 Discrete Structures. The Growth of Functions. Big-Oh:. is no larger order than. Big-Omega:. is no smaller order than. Big-Theta:. is of same order as. Big-Oh:. (Notation abuse: ).

1.72k views • 135 slides

The Fundamentals: Algorithms, Integers, and Matrices

The Fundamentals: Algorithms, Integers, and Matrices. CSC-2259 Discrete Structures. The Growth of Functions. Big-Oh:. is no larger order than. Big-Omega:. is no smaller order than. Big-Theta:. is of same order as. Big-Oh:. (Notation abuse: ).

1.38k views • 122 slides

The Halting Problem of Turing Machines

The Halting Problem of Turing Machines. The Halting Problem. Is there a procedure that takes as input a program and the input to that program, and the procedure determines if that program terminates on that input?. Posed by Alan Turing in 1936, to prove that there are unsolvable problems.

1.1k views • 26 slides

Change and Change Strategies

343 views • 19 slides

Intro to Theory of Computation

L ECTURE 10 Theory of Computation Review Constructing PDAs Turing Machines. Intro to Theory of Computation. CS 464. Sofya Raskhodnikova. Context-free or not?. L? = { xy | x,y ? {0,1}* and x=y}. NOT. YES. L? = {xy | x,y ? {0,1}*, |x|=|y| and x ? y}.

321 views • 15 slides

SOLVABLE AND UNSOLVABLE PROBLEMS

SOLVABLE AND UNSOLVABLE PROBLEMS. Kat Munford Instructor: Dr. Binkley CS111.10 Pages: 329-31. TYPES OF PROBLEMS. UNSOLVABLE. SOLVABLE. POLYNOMIAL. NONPOLYMONIAL. ?UNSOLVABLE PROBLEMS?. ~ HALTING PROBLEM ~ IF YOU CAN SOLVE THE HALTING PROBLEM, YOU CAN SOLVE ANY PROBLEM!!.

305 views • 8 slides