**A Concise Introduction to Mathematical Logic**

by Wolfgang Rautenberg

**Publisher**: Springer 2009**ISBN/ASIN**: 1441912207**ISBN-13**: 9781441912206**Number of pages**: 131

**Description**:

The textbook by Professor Wolfgang Rautenberg is a well-written introduction to the beautiful and coherent subject of mathematical logic. It contains classical material such as logical calculi, beginnings of model theory, and Goedel's incompleteness theorems, as well as some topics motivated by applications, such as a chapter on logic programming.

Download or read it online for free here:

**Download link**

(1.5MB, PDF)

## Similar books

**Topics in Logic and Foundations**

by

**Stephen G. Simpson**-

**The Pennsylvania State University**

This is a set of lecture notes from a 15-week graduate course at the Pennsylvania State University. The course covered some topics which are important in contemporary mathematical logic and foundations but usually omitted from introductory courses.

(

**1352**views)

**Logics of Time and Computation**

by

**Robert Goldblatt**-

**Center for the Study of Language**

Sets out the basic theory of normal modal and temporal propositional logics, applies this theory to logics of discrete, dense, and continuous time, to the temporal logic of henceforth, next, and until, and to the dynamic logic of regular programs.

(

**7145**views)

**Introduction to Mathematical Logic**

by

**Vilnis Detlovs, Karlis Podnieks**-

**University of Latvia**

From the table of contents: 1. Introduction. What Is Logic, Really?; 2. Propositional Logic; 3. Predicate Logic; 4. Completeness Theorems (Model Theory); 5. Normal Forms. Resolution Method; 6. Miscellaneous (Negation as Contradiction or Absurdity).

(

**6450**views)

**What is Mathematics: Gödel's Theorem and Around**

by

**Karlis Podnieks**-

**University of Latvia**

Textbook for students in mathematical logic and foundations of mathematics. Contents: Platonism, intuition and the nature of mathematics; Axiomatic Set Theory; First Order Arithmetic; Hilbert's Tenth Problem; Incompleteness Theorems; Godel's Theorem.

(

**3457**views)