<--- Back to Details
First PageDocument Content
Elementary mathematics / Mathematical logic / Philosophy of mathematics / Finite set / Countable set / Number / Natural number / Infinite set / Counting / Mathematics / Cardinal numbers / Infinity
Date: 2002-03-07 14:49:52
Elementary mathematics
Mathematical logic
Philosophy of mathematics
Finite set
Countable set
Number
Natural number
Infinite set
Counting
Mathematics
Cardinal numbers
Infinity

About Infinity Prof. W. Kahan

Add to Reading List

Source URL: www.cs.berkeley.edu

Download Document from Source Website

File Size: 21,87 KB

Share Document on Facebook

Similar Documents

S22-2005 data set: Results with infinite non-bonded cut-offs H-bonding ME MUE RMSE

DocID: 1vrP3 - View Document

JSCH-2005 data set: Results with infinite non-bonded cut-offs H-bonding ME MUE RMSE

DocID: 1uSeQ - View Document

Geometry / Mathematics / Algebra / Group theory / Combinatorics on words / Infinite group theory / Geometric group theory / Topological groups / Residually finite group / Hyperbolic group / Betti number / Generating set of a group

APPROXIMATING THE FIRST L2 -BETTI NUMBER OF RESIDUALLY FINITE GROUPS arXiv:1011.4739v2 [math.GR] 16 Dec 2010 ยจ

DocID: 1qDY3 - View Document

Fixed-point theorems / MarkovKakutani fixed-point theorem / HahnBanach theorem / Kakutani fixed-point theorem / Locally convex topological vector space / Convex set / Schauder fixed point theorem / Fixed-point theorems in infinite-dimensional spaces

A proof of the Markov-Kakutani fixed point theorem via the Hahn-Banach theorem Dirk Werner S. Kakutani, in [2] and [3], provides a proof of the Hahn-Banach theorem

DocID: 1pBjk - View Document

Fractals / Dimension theory / Georg Cantor / Mathematical structures / Topological spaces / Cantor space / Self-similarity / Topology / Hausdorff dimension / Space / Homeomorphism / Invariant

Research Statement: Casey Donoven The Cantor space is the set of all infinite sequences over a finite alaphabet X, which is a both a topological and metric space. My research to date has focused on studying structures re

DocID: 1puEv - View Document