<--- Back to Details
First PageDocument Content
Digital electronics / Theoretical computer science / Electronic design / Algebraic logic / Logic families / Boolean algebra / CMOS / OR gate / Negated AND gate / Electronic engineering / Logic gates / Electronics
Date: 2009-05-05 07:09:11
Digital electronics
Theoretical computer science
Electronic design
Algebraic logic
Logic families
Boolean algebra
CMOS
OR gate
Negated AND gate
Electronic engineering
Logic gates
Electronics

Part IA Engineering Aims Digital Circuits &

Add to Reading List

Source URL: mi.eng.cam.ac.uk

Download Document from Source Website

File Size: 236,52 KB

Share Document on Facebook

Similar Documents

HP 35s Scientific Calculator Get professional performance from the ultimate RPN scientific programmable calculator. Switch between RPN* and algebraic entry-system logic at any time. The HP 35s features

DocID: 1uXjF - View Document

Proc. 23rd Int. Workshop on Description Logics (DL2010), CEUR-WS 573, Waterloo, Canada, An Algebraic Approach to Dynamic Epistemic Logic Prakash Panangaden1 , Caitlin Phillips1 , Doina Precup1 , and Mehrnoosh Sadr

DocID: 1tdJ8 - View Document

Games in algebraic logic: axiomatisations and beyond Robin Hirsch and Ian Hodkinson Department of Computer Science, University College London, UK Department of Computing, Imperial College London, UK March 6, 2005

DocID: 1t7HB - 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

Logic / Constraint programming / Constraint satisfaction problem / Model theory / Abstraction / Philosophy / Constraint satisfaction / Satisfiability / Algebraic structure

CONTRIBUTED TALK ABSTRACTS 1.2 JAKUB BUL´IN Charles University in Prague Absorption in finitely related SD(∧) algebras has bounded arity The notion of absorbing subuniverse plays an important role in the recent devel

DocID: 1rm3f - View Document