"Lessons In Electric Circuits, Volume IV -- Digital"

Source URL: www.ibiblio.org

• Mathematical logic
• Electronic design automation
• Boolean algebra
• Binary arithmetic
• Electronic design
• Digital electronics
• Logic gate
• Binary numeral system
• Canonical form
• Electronic engineering
• Mathematics
• Algebraic logic

lecture 02 Boolean arithmetic

Source URL: nand2tetris.org

• Mathematics
• Binary logic
• Elementary arithmetic
• Adders
• Computer
• Addition
• Arithmetic
• Computer arithmetic
• Numbers

LOGIC & AUTOMATA — ASSIGNMENT 1 Due: 29 February, 5pm Note: marks do not reflect difficultymarks) Consider MSO formulae over a vocabulary that has only one binary relation symbol <. We are interested in structu

Source URL: homepages.inf.ed.ac.uk

1995 Paper 5 Question 9 Logic and Proof Describe the main features and applications of ordered binary-decision diagrams (OBDDs). [3 marks]

Source URL: www.cl.cam.ac.uk

1998 Paper 5 Question 10 Logic and Proof Construct an ordered binary decision diagram (OBDD) for the formula [(P → Q) ∧ (¬R ∨ ¬Q)] → ¬R, showing each step carefully. What does the OBDD tell us about whether t

Source URL: www.cl.cam.ac.uk

Basic Logic algebras and lattice-ordered groups as algebras of binary relations Peter Jipsen Chapman University, California • Algebras of binary relations • Embedding `-groups

Source URL: www1.chapman.edu

1997 Paper 5 Question 10 Logic and Proof Using binary predicate symbols EQ (=) and LT (<) and binary function symbols SUM (+) and PROD (×), write down predicate calculus formulae that formalise the following statements

Source URL: www.cl.cam.ac.uk

Balancing lists: a proof pearl? Guyslain Naves1 and Arnaud Spiwack2 1 Aix Marseille Université, CNRS, LIF UMR 7279, 13288, Marseille, France

Source URL: assert-false.net

• Recursion
• Higher-order functions
• Functional languages
• Mathematical logic
• Computability theory
• Binary tree
• Map
• Tree
• Binary search tree
• Computer programming
• Computing
• Software engineering

We start with the module header: module Agda where open import Relation.Binary.PropositionalEquality open ≡-Reasoning open import Data.Function using (_◦_) This is the identity function:

Source URL: www.andres-loeh.de

• Universal quantification
• Associative property
• Type
• Logic
• Mathematics
• Abstract algebra
• Quantification

Logical Circuit Filtering Dafna Shahaf and Eyal Amir Computer Science Department University of Illinois, Urbana-Champaign Urbana, IL 61801, USA {dshahaf2,eyal}@uiuc.edu

Source URL: i.stanford.edu

• Mathematics
• Knowledge
• Knowledge representation
• Artificial intelligence
• Epistemology
• Frame problem
• Binary decision diagram
• Situation calculus
• Fluent
• Science
• Logic programming
• Branches of philosophy