Re: Does Forth solve the paradox?

From	"Rod Pemberton" <buzzoff@nonamewhichexists.cmm>
Newsgroups	comp.lang.forth
Subject	Re: Does Forth solve the paradox?
Date	2014-11-06 16:57 -0500
Organization	Aioe.org NNTP Server
Message-ID	<op.xoxbakw2mk81un@localhost> (permalink)
References	<6f36e5e5-037c-41e2-89c5-2bc11937ddcd@googlegroups.com> <0f1ea18f-42ed-4baa-835e-cc555bba0f57@googlegroups.com>

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On Thu, 06 Nov 2014 11:26:22 -0500, Ilya Tarasov  
<ilya74.tarasov@gmail.com> wrote:

> 'We can't divide by zero. - Perhaps, with Forth we can?' :) This kind of  
> self-complacency brings absolutely nothing, except of wasted time.

Well, mathematicians are fond of "proving" that .999 repeating is *equal*
to one.  This is *instead* of them proving the _limit_ of .999 repeating
approaches one as the decimal places approach infinity, via a Taylor  
series.
By their faulty logic, we can also "prove" zero is just 1 over X as X's
value approaches infinity.  Therefore, anything divided by zero is
divided by one and multiplied by infinity, i.e., infinity.  This is
just division by a complex fraction.  So, yes, you could check for
zero with division operations in Forth and return the cloeset value
to infinity that your Forth can represent, i.e., the maximum integer
or maximum float.

Rod Pemberton

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Does Forth solve the paradox? forthisit@gmail.com - 2014-11-05 08:08 -0800
  Re: Does Forth solve the paradox? albert@spenarnc.xs4all.nl (Albert van der Horst) - 2014-11-05 19:45 +0000
    Re: Does Forth solve the paradox? "Elizabeth D. Rather" <erather@forth.com> - 2014-11-05 10:43 -1000
      Re: Does Forth solve the paradox? Paul Rubin <no.email@nospam.invalid> - 2014-11-05 14:04 -0800
        Re: Does Forth solve the paradox? "Elizabeth D. Rather" <erather@forth.com> - 2014-11-05 12:49 -1000
          Re: Does Forth solve the paradox? rickman <gnuarm@gmail.com> - 2014-11-05 18:13 -0500
            Re: Does Forth solve the paradox? "Elizabeth D. Rather" <erather@forth.com> - 2014-11-05 13:54 -1000
            Re: Does Forth solve the paradox? albert@spenarnc.xs4all.nl (Albert van der Horst) - 2014-11-06 10:13 +0000
          Re: Does Forth solve the paradox? the_gavino_himself <visphatesjava@gmail.com> - 2014-11-05 20:55 -0800
          Re: Does Forth solve the paradox? Paul Rubin <no.email@nospam.invalid> - 2014-11-05 22:19 -0800
      Re: Does Forth solve the paradox? m.a.m.hendrix@tue.nl - 2014-11-06 03:05 -0800
        Re: Does Forth solve the paradox? anton@mips.complang.tuwien.ac.at (Anton Ertl) - 2014-11-06 11:43 +0000
          Re: Does Forth solve the paradox? m.a.m.hendrix@tue.nl - 2014-11-06 04:46 -0800
            Re: Does Forth solve the paradox? anton@mips.complang.tuwien.ac.at (Anton Ertl) - 2014-11-06 16:58 +0000
    Re: Does Forth solve the paradox? rickman <gnuarm@gmail.com> - 2014-11-05 17:22 -0500
    Re: Does Forth solve the paradox? the_gavino_himself <visphatesjava@gmail.com> - 2014-11-05 18:54 -0800
    Re: Does Forth solve the paradox? anton@mips.complang.tuwien.ac.at (Anton Ertl) - 2014-11-06 09:22 +0000
      Re: Does Forth solve the paradox? Mark Wills <markwills1970@gmail.com> - 2014-11-06 03:20 -0800
      Re: Does Forth solve the paradox? Andrew Haley <andrew29@littlepinkcloud.invalid> - 2014-11-06 10:18 -0600
        Re: Does Forth solve the paradox? albert@spenarnc.xs4all.nl (Albert van der Horst) - 2014-11-06 18:30 +0000
          Re: Does Forth solve the paradox? Andrew Haley <andrew29@littlepinkcloud.invalid> - 2014-11-07 03:22 -0600
        Re: Does Forth solve the paradox? "Rod Pemberton" <buzzoff@nonamewhichexists.cmm> - 2014-11-06 16:57 -0500
          Re: Does Forth solve the paradox? forthisit@gmail.com - 2014-11-06 14:38 -0800
          Re: Does Forth solve the paradox? "Elizabeth D. Rather" <erather@forth.com> - 2014-11-06 13:58 -1000
        Re: Does Forth solve the paradox? Paul Rubin <no.email@nospam.invalid> - 2014-11-07 10:40 -0800
          Re: Does Forth solve the paradox? Andrew Haley <andrew29@littlepinkcloud.invalid> - 2014-11-08 02:36 -0600
          Re: Does Forth solve the paradox? "Elizabeth D. Rather" <erather@forth.com> - 2014-11-07 22:45 -1000
        Re: Does Forth solve the paradox? Bernd Paysan <bernd.paysan@gmx.de> - 2014-11-14 01:33 +0100
          Re: Does Forth solve the paradox? m.a.m.hendrix@tue.nl - 2014-11-14 02:34 -0800
          Re: Does Forth solve the paradox? Andrew Haley <andrew29@littlepinkcloud.invalid> - 2014-11-14 05:07 -0600
            Re: Does Forth solve the paradox? anton@mips.complang.tuwien.ac.at (Anton Ertl) - 2014-11-15 16:21 +0000
              Re: Does Forth solve the paradox? Andrew Haley <andrew29@littlepinkcloud.invalid> - 2014-11-15 11:52 -0600
              Re: Does Forth solve the paradox? hughaguilar96@yahoo.com - 2014-11-15 12:47 -0800
              Re: Does Forth solve the paradox? albert@spenarnc.xs4all.nl (Albert van der Horst) - 2014-11-16 00:06 +0000
                Re: Does Forth solve the paradox? Paul E Bennett <Paul_E.Bennett@topmail.co.uk> - 2014-11-16 00:45 +0000
                Re: Does Forth solve the paradox? albert@spenarnc.xs4all.nl (Albert van der Horst) - 2014-11-16 13:39 +0000
      Re: Does Forth solve the paradox? Paul E Bennett <Paul_E.Bennett@topmail.co.uk> - 2014-11-06 19:54 +0000
  Re: Does Forth solve the paradox? Ilya Tarasov <ilya74.tarasov@gmail.com> - 2014-11-06 08:26 -0800
    Re: Does Forth solve the paradox? "Rod Pemberton" <buzzoff@nonamewhichexists.cmm> - 2014-11-06 16:57 -0500

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