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Set Theory and Logic - Prairie Spirit Blogs
Set Theory and Logic - Prairie Spirit Blogs

The Development of Mathematical Logic from Russell to Tarski
The Development of Mathematical Logic from Russell to Tarski

Document
Document

Number Systems and Number Representation 1
Number Systems and Number Representation 1

Well-foundedness of Countable Ordinals and the Hydra Game
Well-foundedness of Countable Ordinals and the Hydra Game

Binary arithmetic
Binary arithmetic

Number Theory
Number Theory

... 10, but not by 60. Since 60 is equal to 3 4 5 and 3, 4, and 5 are relatively prime, any number divisible by 60 must be divisible by 3, 4, and 5. Therefore X, Y, and Z are equal to 3, 4, and 5 in some order. Checking the three possible combinations we can find that the minimum value of Y·(X+Z) is the ...
1 Proof by Contradiction - Stony Brook Mathematics
1 Proof by Contradiction - Stony Brook Mathematics

An Abridged Report - Association for the Advancement of Artificial
An Abridged Report - Association for the Advancement of Artificial

SectionModularArithm..
SectionModularArithm..

... Notation for Special Sets Recall that a set is a collection of objects enclosed in braces. The objects in the sets are call elements. If a is an element of a set, we write a  S . For example, 2  {1, 2, 3, 4} but 5  1, 2, 3, 4} . Sets can have both a finite and an infinite number of elements. The ...
pdf file
pdf file

- Free Documents
- Free Documents

Ramsey Theory
Ramsey Theory

... Note that if an n0 has the required property, all bigger numbers have it as well. The smallest such n0 number is defined as the Ramsey number Rkr (a1 , ..., ak ). Also, |Y | ≥ ai can be changed to |Y | = ai with no effect on n0 . Furthermore, ”there exists an n0 positive integer, such that for all n ...
Contents 1 The Natural Numbers
Contents 1 The Natural Numbers

Streams
Streams

Incompleteness in a General Setting
Incompleteness in a General Setting

6.037, IAP 2016—Streams 1 MASSACHVSETTS INSTITVTE OF TECHNOLOGY
6.037, IAP 2016—Streams 1 MASSACHVSETTS INSTITVTE OF TECHNOLOGY

... terms, they are an excellent problem to tackle with streams. The stream will encode the coefficients an . For example, to represent the function f (x) = 3, we’d use a stream whose first element was 3, and the rest are zeros. The following two procedures come in handy: ;; x^0 x^1 x^2 x^3 ... (define ...
2006_30
2006_30

A,B
A,B

... – In other words A is a subset of B, but A and B are not identical. – In still other words, while every element of A is an element of B, there is some element of B which is not an element of A. Some equivalent formal definitions of  • A,B: AB  (x) (xA  xB) & ~(x)(xB  xA) ...
PDF document - Hans Georg Schaathun
PDF document - Hans Georg Schaathun

Number Theory Learning Module 3 — The Greatest Common
Number Theory Learning Module 3 — The Greatest Common

... so that we can use the integer 24 as a “common unit” to measure the numbers 168 and 120. Going back to our example, notice that 24 is not the only common integral measure for the integers 168 and 120, since we also have, for example, 168  6  28 and 120  6  20. The number 24, however, is the larg ...
Number Theory Learning Module 2 — Prime Numbers and the
Number Theory Learning Module 2 — Prime Numbers and the

Relations
Relations

Comp Prog 12 - Intro to Binary 1
Comp Prog 12 - Intro to Binary 1

... Add the Two Binary Numbers together Find the Binary and decimal answer ...
Computing Default Extensions by Reductions on OR
Computing Default Extensions by Reductions on OR

... is prerequisite-free or justification-free resp., we drop that conjunct. Hence  : β / γ translates to Mβ ⊃ γ, while α :  / γ translates to Bα ⊃ γ. To translate the whole default theory, take the conjunction of all formulae in W and of the translations of the defaults in D, and put this conjunction ...
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List of first-order theories

In mathematical logic, a first-order theory is given by a set of axioms in somelanguage. This entry lists some of the more common examples used in model theory and some of their properties.
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