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Re: I will provide you with a more rigorous logical proof..

Newsgroups comp.programming
Date 2018-03-20 13:23 -0700
References <p8piv7$nmb$7@dont-email.me> <825fb3d0-c2df-483b-8779-b9dc71327180@googlegroups.com> <p8rpcs$b7n$2@reader2.panix.com>
Message-ID <e2a08a02-d4d6-4922-aa06-bc89aaff0663@googlegroups.com> (permalink)
Subject Re: I will provide you with a more rigorous logical proof..
From Chad <cdalten@gmail.com>

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On Tuesday, March 20, 2018 at 1:02:39 PM UTC-7, Dan Cross wrote:
> In article <825fb3d0-c2df-483b-8779-b9dc71327180@googlegroups.com>,
> Chad  <cdalten@gmail.com> wrote:
> >Well that pretty much narrows it down to like how many types of math proofs used in programming? The one I know are proof by Induction and
> >proof by contradiction. I've also done some proofs that involve both necessary and sufficient conditions. 
> >
> >And there is also a class of proofs that involve using delta/epsilon. I'm that that sure what the formal name of it though.
> 
> Proofs that use epsilon/delta reductions tend to fall into the category of constructive proofs.
> 
> >It is similar to the first part of proof by Induction in that it involves using algebra for the hypothesis.
> 
> I think you mean analysis.
> 

Yeah. You're right. It is analysis. 

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Thread

I will provide you with a more rigorous logical proof.. computer45 <computer45@cyber.com> - 2018-03-20 00:00 -0400
  I will provide you with a more rigorous logical proof.. Chad <cdalten@gmail.com> - 2018-03-20 11:28 -0700
    Re: I will provide you with a more rigorous logical proof.. Richard Heathfield <rjh@cpax.org.uk> - 2018-03-20 18:42 +0000
      Re: I will provide you with a more rigorous logical proof.. cross@spitfire.i.gajendra.net (Dan Cross) - 2018-03-20 20:00 +0000
      Re: I will provide you with a more rigorous logical proof.. David Brown <david.brown@hesbynett.no> - 2018-03-21 13:22 +0100
    Re: I will provide you with a more rigorous logical proof.. cross@spitfire.i.gajendra.net (Dan Cross) - 2018-03-20 20:02 +0000
      Re: I will provide you with a more rigorous logical proof.. Chad <cdalten@gmail.com> - 2018-03-20 13:23 -0700
    Re: I will provide you with a more rigorous logical proof.. Sjouke Burry <burrynulnulfour@ppllaanneett.nnll> - 2018-03-20 21:07 +0100
      Re: I will provide you with a more rigorous logical proof.. Chad <cdalten@gmail.com> - 2018-03-20 13:25 -0700
        Re: I will provide you with a more rigorous logical proof.. Sjouke Burry <burrynulnulfour@ppllaanneett.nnll> - 2018-03-20 21:44 +0100
          Re: I will provide you with a more rigorous logical proof.. David Brown <david.brown@hesbynett.no> - 2018-03-21 13:28 +0100
            Re: I will provide you with a more rigorous logical proof.. Chad <cdalten@gmail.com> - 2018-03-22 08:19 -0700
              Re: I will provide you with a more rigorous logical proof.. Richard Heathfield <rjh@cpax.org.uk> - 2018-03-22 18:13 +0000

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