Re: The Mystery of "0x800ccc0d (and all the "0x800ccc0d" variants)

From: The_NU42 (the_nu42_at_yahoo.com)
Date: 11/18/04 

Date: 18 Nov 2004 06:58:27 -0800

Leo Fellmann <l.fellmann@free.fr> wrote in message news:<2vvjrmF2qjdfdU1@uni-berlin.de>...

>
> Mostly first-year and second-year level courses. This is me being impressed.
>

Are you daft??? Does this all just look like gibberish to you? Is it a
LANGUAGE issue??? Are you having trouble translating??? Is that it???

These are NOT first and second year course, ASS! Did you miss these?
Or is it all just GIBBERISH to you? You FOOL!

Ma 547 Advanced Calculus I
Elementary topology of Euclidean spaces; differential calculus of
functions of several variables; inverse and implicit function
theorems; integration; differential forms; theorems of Gauss, Green
and Stokes.

Ma 548 Advanced Calculus II
A continuation of Ma 547 but with greater emphasis on mathematical
rigor. Topics covered may include convergence of series,
Riemann-Stieltjes integration, functions of bounded variation, metric
spaces, introduction to measure theory and functional analysis.

Ma 637 Mathematical Logic I
Propositional calculus; syntax and semantics of first order theories;
completeness theorem; elementary model theory: axiomatic development
of Zermelo-Fraenkel or Bernays-Gödel set theory; ordinals, cardinals,
the axiom of choice and several equivalent axioms.

Ma 638 Mathematical Logic II
First order number theory; primitive and general recursive functions;
arithmetization; Gauodel's incompleteness theorems; Tarski's theorems;
syntax and semantics of second order theories.

Ma 753/773 Advanced Topics in Mathematical Logic
Selected topics in mathematical logic. Topics may include: a study of
the connection between the semantical and syntactical treatments of
propositional calculus and quantification theory, including references
to the works of Harbrand, Dreben and Hintikka, Gödel's completeness
for theorem for the first order and predicate calculus, recursive
function theory, decidable theories, and Gödel's incompleteness
theorem for arithmetic, axiomatic set theory, model theory.

Relevant Pages

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