logging in or signing up The Truth about Conditional Statements paulmokjr Download Post to : URL : Related Presentations : Share Add to Flag Embed Email Send to Blogs and Networks Add to Channel Uploaded from authorPOINT lite Insert YouTube videos in PowerPont slides with aS Desktop Copy embed code: (To copy code, click on the text box) Embed: URL: Thumbnail: WordPress Embed Customize Embed The presentation is successfully added In Your Favorites. Views: 15 Category: Education License: All Rights Reserved Like it (0) Dislike it (0) Added: December 06, 2011 This Presentation is Public Favorites: 0 Presentation Description Corrects a popular misconception about conditional statements. Comments Posting comment... Premium member Presentation Transcript PowerPoint Presentation: The conditional statement “If p , then q ” is NOT LOGICALLY EQUIVALENT to ¬( p ^ ¬ q )! If p , then q . ≡ ¬( p ^ ¬ q )PowerPoint Presentation: The conditional statement “If p , then q ” is logically equivalent to IT IS NECESSARY that ¬( p ^ ¬ q )! If p , then q . ≡ □¬( p ^ ¬ q ) You do not have the permission to view this presentation. In order to view it, please contact the author of the presentation.
The Truth about Conditional Statements paulmokjr Download Post to : URL : Related Presentations : Share Add to Flag Embed Email Send to Blogs and Networks Add to Channel Uploaded from authorPOINT lite Insert YouTube videos in PowerPont slides with aS Desktop Copy embed code: (To copy code, click on the text box) Embed: URL: Thumbnail: WordPress Embed Customize Embed The presentation is successfully added In Your Favorites. Views: 15 Category: Education License: All Rights Reserved Like it (0) Dislike it (0) Added: December 06, 2011 This Presentation is Public Favorites: 0 Presentation Description Corrects a popular misconception about conditional statements. Comments Posting comment... Premium member Presentation Transcript PowerPoint Presentation: The conditional statement “If p , then q ” is NOT LOGICALLY EQUIVALENT to ¬( p ^ ¬ q )! If p , then q . ≡ ¬( p ^ ¬ q )PowerPoint Presentation: The conditional statement “If p , then q ” is logically equivalent to IT IS NECESSARY that ¬( p ^ ¬ q )! If p , then q . ≡ □¬( p ^ ¬ q )