Seriously: Badiou? Or: Tell Me It's a Riddle, Not a Joke
First, I find it difficult to believe that if ontology in any way equals mathematics that the big secret of the universe is actually set theory. And a particular and contested version of set theory at that. I mean seriously, come on
Study Guide: Philosophy of Mathematics
Newton's theory of mechanics, and his invention of the integral and of non-euclidean geometry and the discovery of the set-theoretic paradoxes), It thus places mathematics at the core of human knowledge as a crucial element of
Monstrous moonshine, finite groups, and string theory
No one can guarantee that this unification of physics with mathematics is what is under the conjugation by any element of the large group as a set. from heterotic string theory because it has, in fact, no elements with squared
A thoughtful “no thanks” to Radha Soami Satsang Beas
In mathematics and set theory one of the properties is the existence of an identity element. There is always one and only one. It has the property that it bonds all the elements in the set, by not changing them when acting upon them.
7TH NOVEMBER COLLOQUIUM - REPORT AND CONTINUING DISCUSSION
It brought both mathematics and philosophy into play, making a vital The point was made that set theory allows Badiou to talk not in terms of wholes and parts and this calls upon a set whose elements are non-constructible sets.
Music Theory - A History II
Music which contains elements selected by chance is called Aleatoric music, and may include mathematics, physics, and anthropology. Musical set theory is the application of mathematical set theory to music, first applied to
Literatronica: an interview with creator Juan B. Gutierrez
This new element positions itself between the reader and the author to perform a It might seem an oddity to show a literary work in a mathematics conference, This is an advantage, because I have developed a theory of digital
an old text: mathematical ontology & everydayness
Such a characterization of mathematics is asserted in contrast with logic, to that other zone of conflict over reversibility: axiomatic set theory, According to the latter understanding, mathematics is simply the element of
Midwest Philosophy of Mathematics Workshop
Linnebo comes up with his particular theory by expressing restrictions on when and a set of concepts that one must understand in order to understand the goal. theory as the foundation, treating maps as basic, rather than elements
Foundations
theories which make little or no contact with mainstream mathematics. may use mathematics which depends on conjectured axioms of set theory. the form of an authoritative mathematical text as exemplified by Euclid’s Elements.

Zermelo-Fraenkel Axioms -- from Wolfram MathWorld
Enderton, H. B. Elements of Set Theory. New York: Academic Press, 1977. Set Theory." §35B in Encyclopedic Dictionary of Mathematics, Vol. 1.
Discrete mathematics/Set theory - Wikibooks, collection of open
Discrete mathematics/Set theory When we write down a set, we can do so by writing all the elements in that set as above. However if we wish to write an
Talk:Discrete mathematics/Set theory - Wikibooks, collection of
Talk:Discrete mathematics/Set theory I assume you mean to say that 3 is an element of the set or a member of the set? Yes, either terminology is
CodeCogs: notations/maths set theory - C / C++ Reference Page
users comments edit this page, Set theory notations, viewed 238 times The set of elements x satisfying the property P, e.g. for \displaystyle A = \{\,0
A/Prof N J Wildberger Personal Pages
In perpetuating these notions, modern mathematics takes on many of the aspects of a religion. It has its essential creed---namely Set Theory,
set, in mathematics. The Columbia Encyclopedia, Sixth Edition. 2001-05
in mathematics, collection of entities, called elements of the set, that may be real objects or conceptual entities. Set theory not only is involved in many
03E: Set theory
Since most of mathematics can be interpreted in set theory, one may then also "fuzzify" other branches of math: one has for example fuzzy group theory
Kuratowski's Introduction to Set Theory
Even though in the introductory part of set theory, e. g. in the algebra of sets, the concept of set, with which we have to deal in mathematics (and hence
Amazon.com: Point Set Theory (Pure and Applied Mathematics (Marcel
Point Set Theory (Pure and Applied Mathematics (Marcel Dekker)) (Hardcover) by Morgan "The following notation will be utilized for the set of elements
NoteS4MBA: Mathematics (Set Theory)
From the point of view of pure set theory, the most basic question about a set is: How many elements does it have? It is a fundamental observation that we elements+mathematics+set+theory: elements+mathematics+set+theory