-
important spinoff of the
arithmetization of
analysis is set theory.
Naive set
theory was
created by
Cantor and
others after arithmetization was
completed as a...
- show that
statements can be
matched with
numbers (often
called the
arithmetization of syntax) in such a way that "proving a statement" can be replaced...
- used in the IP = PSPACE proof,
known as
arithmetization, was also
insufficient to
resolve P = NP.
Arithmetization converts the
operations of an algorithm...
-
Adequality Archimedes Palimpsest Archimedes' use of
infinitesimals Arithmetization of
analysis Brachistochrone curve Chinese mathematics Cours d'Analyse...
- The MU
puzzle is a
puzzle stated by
Douglas Hofstadter and
found in Gödel, Escher, Bach
involving a
simple formal system called "MIU". Hofstadter's motivation...
- that it is a
decision problem,
rather than a function.
First we use
arithmetization to map the
boolean formula with n variables, φ(b1, ..., bn) to a polynomial...
- from
earlier arithmetical traditions, laid the
groundwork for the
arithmetization of algebra,
influencing mathematical thought for an
extended period...
-
added rigour to the
works of Riemann,
eventually culminating in the
arithmetization of analysis.
Starting in the 1870s, the term
gradually came to be ****ociated...
-
Empire Nationality Prussian Alma mater
University of
Berlin Known for
Arithmetization of
analysis Kronecker delta Kronecker foliations Kronecker limit formula...
-
hypercomplex numbers. Karl Weierstr**** and
others carried out the
arithmetization of
analysis for
functions of real and
complex variables. It also saw...
