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Topic: Re:Re:Development of a priori knowledge
Posted by: Leslie Smith
Date/Time: 2010/4/3 18:06:01

An intuition can be false - e.g. Euclid's parallel axiom seemed necessary to him and 1001 others; but it is denied in non-Euclidean geometries. In a lottery, I might have an intuition that 555 is the winning number, when it isn't.


Entire Thread

Topic(Point at the topics to see relevant reminders)Date PostedPosted By
Development of a priori knowledge2010/3/30 22:20:37Leslie Smith
     Re:Development of a priori knowledge2010/4/3 18:04:43Zoi Nikiforidou
     Re:Re:Development of a priori knowledge2010/4/3 18:06:01Leslie Smith
     Complex Visual Concept in the Pigeon2010/4/3 18:07:40Michael Lamport Commons
          Re:Complex Visual Concept in the Pigeon2010/4/3 18:08:44Leslie Smith
               Re:Re:Complex Visual Concept in the Pigeon2010/4/3 18:10:09Michael Lamport Commons
                    Re:Re:Re:Complex Visual Concept in the Pigeon2010/4/3 18:12:29Michael Lamport Commons
                         Re:Re:Re:Re:Complex Visual Concept in the Pigeon2010/4/3 18:16:42joe becker
                              Re:Re:Re:Re:Re:Complex Visual Concept in the Pigeon2010/4/3 18:19:06Michael Lamport Commons
                    Re:Re:Re:Complex Visual Concept in the Pigeon2010/4/3 18:14:48Stephan Desrochers
                         Re:Re:Re:Re:Complex Visual Concept in the Pigeon2010/4/3 18:15:48joe becker
                              Re:Re:Re:Re:Re:Complex Visual Concept in the Pigeon2010/4/3 18:20:16Michael Lamport Commons
                                   Re:Re:Re:Re:Re:Re:Complex Visual Concept in the Pigeon2010/4/3 18:21:24Stephan Desrochers
                         Re:Re:Re:Re:Complex Visual Concept in the Pigeon2010/4/3 18:18:01Michael Lamport Commons
     Re:Development of a priori knowledge2010/4/3 18:11:26Becker, Joe
     Re:Development of a priori knowledge2010/4/3 18:22:22Leslie Smith
          Re:Re:Development of a priori knowledge2010/4/3 18:23:22Stephan Desrochers
               Re:Re:Re:Development of a priori knowledge2010/4/3 18:24:11Smith, Leslie
     Re:Development of a priori knowledge2010/4/3 18:32:41joe becker
     Re:Development of a priori knowledge2010/4/3 18:33:49Ann Olivier

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