<--- Back to Details
First PageDocument Content
Automated theorem proving / Logic programming / Unification / First-order logic / Regular expression / Z notation / Cyc / Rule of inference / Logic / Mathematical logic / Formal languages
Date: 2011-06-02 16:36:02
Automated theorem proving
Logic programming
Unification
First-order logic
Regular expression
Z notation
Cyc
Rule of inference
Logic
Mathematical logic
Formal languages

Transformation Rules for Z

Add to Reading List

Source URL: cjtcs.cs.uchicago.edu

Download Document from Source Website

File Size: 243,29 KB

Share Document on Facebook

Similar Documents

Zum Beweis des Wiener-Lemmas Die Notation folgt in etwa1 Aufgabe 2.5, es sei also `1 (Z) die Faltungsalgebra der summierbaren Folgen und F die Fouriertransformation F : `1 (Z) 3 (xn ) 7→ f ∈ Cper [0, 1], ∞

DocID: 1uoKI - View Document

¶4. Hilfsmittel aus Analysis II + III. (A) Notation. F¨ ur N ∈ N und x = (x1 , . . . , xN ) ∈ RN bzw. z = (z1 , . . . , zN ) ∈ CN ist |x| =

DocID: 1rPl7 - View Document

Mathematics / Logic / Mathematical logic / Algebraic structures / Model theory / Z notation / Topology / S / Set theory / Lattice / Ring / Axiom

Efficient Reasoning with Range and Domain Constraints Dmitry Tsarkov and Ian Horrocks Department of Computer Science The University of Manchester Manchester, UK {tsarkov|horrocks}@cs.man.ac.uk

DocID: 1rnPM - View Document

Software / IBM software / Computing / Transaction processing / CICS / Multimodal interaction / Z notation / Z/OS / Operating system / Command CICS

(RPA#) Job Opportunity Bulletin

DocID: 1rdOZ - View Document

Mathematics / Mathematical logic / Logic / Z notation / ZermeloFraenkel set theory / Forcing / Model theory / Constructible universe

Characterizations of Pretameness Regula Krapf joint work with Peter Holy and Philipp Schlicht University of Bonn December 8, 2015

DocID: 1rc1G - View Document