<--- Back to Details
First PageDocument Content
Propositional calculus / Rules of inference / Boolean algebra / Modus ponens / Truth table / Contraposition / Proof by contradiction / Vacuous truth / First-order logic / Logic / Mathematics / Mathematical logic
Date: 2008-09-19 00:57:46
Propositional calculus
Rules of inference
Boolean algebra
Modus ponens
Truth table
Contraposition
Proof by contradiction
Vacuous truth
First-order logic
Logic
Mathematics
Mathematical logic

CS109A Notes for LectureThe Essence of Proof Mathematical proof is essentially persuasive prose.  Like an essay, it is e ective if it convinces the listener.  Also like an essay, we can learn certain rhetorica

Add to Reading List

Source URL: infolab.stanford.edu

Download Document from Source Website

File Size: 66,42 KB

Share Document on Facebook

Similar Documents

Errors in Logic for Philosophy: 1. p. 60, step 5 of the proof for “contraposition 2” should cite step 4, not stepp. 61, two-thirds down the page, line 4 of the proof of the second form of negated-conditional s

Errors in Logic for Philosophy: 1. p. 60, step 5 of the proof for “contraposition 2” should cite step 4, not stepp. 61, two-thirds down the page, line 4 of the proof of the second form of negated-conditional s

DocID: 1lA1q - View Document

CS109A Notes for LectureThe Essence of Proof Mathematical proof is essentially persuasive prose.  Like an essay, it is eective if it convinces the listener.  Also like an essay, we can learn certain rhetorica

CS109A Notes for LectureThe Essence of Proof Mathematical proof is essentially persuasive prose.  Like an essay, it is e ective if it convinces the listener.  Also like an essay, we can learn certain rhetorica

DocID: 15plt - View Document

3. Extrapolation and its LimitsWhy should the unobserved part of reality resemble the observed part? Unobserved emeralds could just as easily be blue, as green. This is a puzzle about type 1 or “inductive”

3. Extrapolation and its LimitsWhy should the unobserved part of reality resemble the observed part? Unobserved emeralds could just as easily be blue, as green. This is a puzzle about type 1 or “inductive”

DocID: 153W8 - View Document

How Implication Is Understood Author(s): P. N. Johnson-Laird and Joanna Tagart Source: The American Journal of Psychology, Vol. 82, No. 3 (Sep., 1969), pp[removed]Published by: University of Illinois Press Stable URL: h

How Implication Is Understood Author(s): P. N. Johnson-Laird and Joanna Tagart Source: The American Journal of Psychology, Vol. 82, No. 3 (Sep., 1969), pp[removed]Published by: University of Illinois Press Stable URL: h

DocID: 11aRt - View Document

Mathematical logic / Problem solving / Reasoning / Mathematical proof / Deductive reasoning / Inductive reasoning / Contraposition / Theorem / Geometry / Logic / Mathematics / Knowledge

Unit Test Math 202A: Geometry | Unit 02: Methods of Proof and Logic | Lesson 13: Unit Test Unit Test, Offline Part Geometry, Semester 1, Unit 2, Offline P

DocID: S2rN - View Document