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Projecto Delfos Projecto Delfos
Projecto Delfos Projecto Delfos

Precalculus, An Honours Course
Precalculus, An Honours Course

Decision Problems for Metric Temporal Logic
Decision Problems for Metric Temporal Logic

.pdf
.pdf

PDF
PDF

Recursion
Recursion

Assignment and Travelling Salesman Problems with Coefficients as
Assignment and Travelling Salesman Problems with Coefficients as

... be solved by using the fore-mentioned method. Two new methods are proposed for solving such type of fuzzy assignment problems and fuzzy travelling salesman problems. The fuzzy assignment problems and fuzzy travelling salesman problems which can be solved by using the existing method, can also be sol ...
Simplicity, Truth, and Topology Kevin T. Kelly Konstantin Genin Hanti Lin
Simplicity, Truth, and Topology Kevin T. Kelly Konstantin Genin Hanti Lin

Flowcharting1
Flowcharting1

6.1. The Set of Fractions Problem (Page 216). A child has a set of 10
6.1. The Set of Fractions Problem (Page 216). A child has a set of 10

Enumerations in computable structure theory
Enumerations in computable structure theory

Enumerations in computable structure theory
Enumerations in computable structure theory

Laboratory 2. Selection statements
Laboratory 2. Selection statements

... We would like to answer the questions below, looking only at the source code, i.e., please do not compile and run the program. If you answer the questions, then compile and run the program to check whether your answers were correct. You can use, e.g., the following input data: a = 0, b = -2 or a = 0 ...
Problems on Discrete Mathematics1 (Part I)
Problems on Discrete Mathematics1 (Part I)

... we can claim that the theorem is incorrect. For example, if x2 > 0 then x > 0 is incorrect. Because we can find −1 such that (−1)2 > 0 is true but −1 < 0. Such examples are called counter examples. 4. Proving by contradiction: This is an important technique for proving mathematical results. Suppose ...
dissertationes mathematicae universitatis tartuensis 53
dissertationes mathematicae universitatis tartuensis 53

... whether the input is correct/incorrect/impossible and whether the problem is solved (is sufficiently simplified or completely factorized). In the case of an error, such systems do not provide explicit feedback and cannot highlight the erroneous part. The help provided in these systems is restricted ...
Problem 1: Multiples of 3 and 5 Problem 2: Even Fibonacci numbers
Problem 1: Multiples of 3 and 5 Problem 2: Even Fibonacci numbers

My Math GPS: Elementary Algebra Guided Problem Solving
My Math GPS: Elementary Algebra Guided Problem Solving

material - Department of Computer Science
material - Department of Computer Science

Counting Principles and Generating Functions
Counting Principles and Generating Functions

... Now there are four choices for the final digit (2, 4, 6 and 8), then eight choices for the first digit (0 and the last digit are excluded), and eight choices for the second digit (the first and last digits are excluded). There are 4 × 8 × 8 = 256 numbers of this type. By the addition rule, there are ...
PDF
PDF

CS 208: Automata Theory and Logic
CS 208: Automata Theory and Logic

... – Introduced by Alan Turing as a simple model capable of expressing any imaginable computation – Turing machines are widely accepted as a synonyms for algorithmic computability (Church-Turing thesis) – Using these conceptual machines Turing showed that first-order logic validity problem a is non-com ...
lecture notes in logic - UCLA Department of Mathematics
lecture notes in logic - UCLA Department of Mathematics

... 4A. Tarski and Gödel (First Incompleteness Theorem). . . . . . . . . . . 139 4B. Numeralwise representability in Q . . . . . . . . . . . . . . . . . . . . . . . . . . 145 4C. Rosser, more Gödel and Löb . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . 150 4D. Computability and undec ...
The 3n + 1 conjecture
The 3n + 1 conjecture

CS 573 Algorithms ¬ Sariel Har-Peled October 16, 2014
CS 573 Algorithms ¬ Sariel Har-Peled October 16, 2014

Number Theory for Mathematical Contests
Number Theory for Mathematical Contests

1 2 3 4 5 ... 36 >

Halting problem

In computability theory, the halting problem is the problem of determining, from a description of an arbitrary computer program and an input, whether the program will finish running or continue to run forever.Alan Turing proved in 1936 that a general algorithm to solve the halting problem for all possible program-input pairs cannot exist. A key part of the proof was a mathematical definition of a computer and program, which became known as a Turing machine; the halting problem is undecidable over Turing machines. It is one of the first examples of a decision problem.Jack Copeland (2004) attributes the term halting problem to Martin Davis.
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