Relay-Version: version B 2.10 5/3/83; site utzoo.UUCP Posting-Version: version B 2.10.2 9/5/84; site bunker.UUCP Path: utzoo!watmath!clyde!cbosgd!ihnp4!houxm!whuxl!whuxlm!harpo!decvax!ittvax!bunker!garys From: garys@bunker.UUCP (Gary M. Samuelson) Newsgroups: net.religion,net.philosophy Subject: Re: Gd and causality Message-ID: <812@bunker.UUCP> Date: Fri, 19-Apr-85 14:56:54 EST Article-I.D.: bunker.812 Posted: Fri Apr 19 14:56:54 1985 Date-Received: Sat, 20-Apr-85 08:38:12 EST References: <1385@aecom.UUCP> Distribution: net Organization: Bunker Ramo, Trumbull Ct Lines: 53 Xref: watmath net.religion:6705 net.philosophy:1683 > I want to sound off an idea I had, it may have flaws. > If any are found, please respond concisely, clearly and *politely*. There are flaws, but there are also assumptions which not everyone will accept. So even if you clear up the flaws, your argument (which is not original) will not be convincing to many. > Everything in this universe (once you get above Plank's > constant and Schroedinger) has a cause. First big assumption, which not everyone will accept. Why the two exceptions? If you allow two, there may be more. > Every cause preceeds its effects. Second big assumption. How do you know that time has such a unidirectional nature? > This would leave me with one of two conclusions; either > 1- the universe (I mean space-time, which might have preceeded > the big-bang. What caused the big-bang, anyway?) is infinitely > old, or The statement "space-time is infinitely old (or may be)" is circular. You cannot measure the age of time, since time is the measure of age. Time has "always" existed, pretty much by definition. > 2- there was a cause which is not of this universe that started > the whole thing. > Now, if the net entropy of the universe never decreases, > wouldn't an infinitely old universe have to be infinitely entropous? > If the entropy stayed constant for a stretch, we again have to ask > what *caused* the present trend to start? A quantity can be strictly increasing without becoming infinite, if it approaches some value asymptotically. E.g. f(x) = 1 - 1/x is strictly increasing, but will never exceed 1. Even if entropy were infinite, that would not be a problem, in at least two cases. First, if the universe is infinitely large, then it could be infinitely entropous and infinitely non-entropous simultaneously. Second, if the universe is infinitely divisible, there could be an infinite amount of entropy in a finite space. Traditional arithmetic doesn't work well with infinities (aka transfinite numbers). For example, there are an infinite number of even numbers, yet not all numbers are even. Similarly, there could be an infinite amount of entropy, yet not all is entropy. > Thank You You're welcome. > Micha Berger {philabs|cucard|pegasus|rocky2}!aecom!berger > A Fugue in One Voice Gary Samuelson