Path: utzoo!attcan!uunet!lll-winken!lll-tis!helios.ee.lbl.gov!pasteur!ames!ncar!gatech!bloom-beacon!B.GP.CS.CMU.EDU!Raul.Valdes-Perez From: Raul.Valdes-Perez@B.GP.CS.CMU.EDU Newsgroups: comp.ai.digest Subject: construal of induction Message-ID: <19880609224213.9.NICK@INTERLAKEN.LCS.MIT.EDU> Date: 9 Jun 88 22:42:00 GMT Sender: daemon@bloom-beacon.MIT.EDU Organization: The Internet Lines: 29 Approved: ailist@ai.ai.mit.edu Date: Thu, 9 Jun 88 14:15 EDT From: Raul.Valdes-Perez@B.GP.CS.CMU.EDU To: ailist@AI.AI.MIT.EDU Subject: construal of induction Alen Shapiro states: >There are basically 2 types of inductive systems > >a) those that build an internal model by example (and classify future > examples against that model) and >b) those that generate some kind of rule which, when run, will classify > future examples ... >I do not include those systems that are not able to generalise in either >a or b since strictly they are not inductive!! The concept of induction has various construals, it seems. The one I am comfortable with is that induction refers to any form of ampliative reasoning, i.e. reasoning that draws conclusions which could be false despite the premises being true. This construal is advanced by Wesley Salmon in the little book Foundations of Scientific Inference. Accordingly, any inference is, by definition, inductive xor deductive. I realize that this distinction is not universal. For example, some would distinguish categories of induction. I would appreciate reading comments on this topic in AILIST. Raul Valdes-Perez CMU CS Dept.