Exam 12: Models of Computation
Exam 1: An Introduction to Computer Science50 Questions
Exam 2: Algorithm Discovery and Design50 Questions
Exam 3: The Efficiency of Algorithms50 Questions
Exam 4: The Building Blocks: Binary Numbers, Boolean Logic, and Gates50 Questions
Exam 5: Computer Systems Organization50 Questions
Exam 6: An Introduction to System Software and Virtual Machines50 Questions
Exam 7: Computer Networks and Cloud Computing50 Questions
Exam 8: Information Security50 Questions
Exam 9: Introduction to High-Level Language Programming50 Questions
Exam 10: The Tower of Babel: Programming Languages50 Questions
Exam 11: Compilers and Language Translation50 Questions
Exam 12: Models of Computation50 Questions
Exam 13: Simulation and Modeling50 Questions
Exam 14: Ecommerce, Databases, and Data Science50 Questions
Exam 15: Artificial Intelligence50 Questions
Exam 16: Computer Graphics and Entertainment: Movies, Games, and Virtual Communities50 Questions
Exam 17: Making Decisions About Computers, Information, and Society50 Questions
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The real value of Turing machines as models of computability is in exposing problems that are ____________________.
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(Short Answer)
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Correct Answer:
uncomputable
It is important to note that unsolvable problems related to the halting problem are unsolvable because of their ____.
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(Multiple Choice)
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Correct Answer:
A
Unsolvable problems related to the halting problem have the following practical consequence: ____.
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Correct Answer:
D
The proof by ____ approach assumes that a specific Turing machine does exist and then shows that this assumption leads to an impossible situation.
(Multiple Choice)
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The Turing machine contains a single unit for both input and output.
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At any point in time, only a finite number of cells in the Turing machine input contain ____ symbols.
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What are four characteristics of the model of a physical or social phenomenon?
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The equation for the distance d that a moving vehicle travels-the product of rate r and time t -is considered to be a model.
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If we post a program and try to construct a Turing machine to solve it but are not successful, does this prove that no Turing machine exists? If not, why would prove this?
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We assumed that there was a Turing machine that could solve the halting problem, and this assumption led to a(n)____.
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In a _______ diagram, circles are used to represent states.
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A formal basis for proofs might allow for ____ theorem-proving.
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The ____ thesis can never be proved because the definition of an algorithm is descriptive, not mathematical.
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We can write a Turing machine to add 1 to any number; such a machine is often called a(n)____.
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One consequence of a(n)____________________ problem related to the halting problem is that no program can be written to decide whether any given program always stops eventually, no matter what the input is.
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In binary representation, any unsigned whole number n is encoded by a sequence of n + 1 1s. _________________________
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It's possible to compare the efficiency of a Turing machine algorithm with an algorithm that runs on a "real" computer.
(True/False)
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The symbols for a Turing machine must come from a finite set of symbols called the tape ____.
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