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Groups > comp.compression > #1200
| From | LawCounsels@aol.com |
|---|---|
| Newsgroups | comp.compression |
| Subject | Re: Entropy Definition : Request for Comments |
| Date | 2012-03-31 10:30 -0700 |
| Organization | http://groups.google.com |
| Message-ID | <3426356.588.1333215000191.JavaMail.geo-discussion-forums@ynne15> (permalink) |
| References | <65477e30-7acd-4b01-acb0-81562834eff1@w5g2000yqi.googlegroups.com> <20180734.142.1331854838518.JavaMail.geo-discussion-forums@vbut24> <3872235.241.1331856875524.JavaMail.geo-discussion-forums@vbbfw10> <7880962.231.1331857479007.JavaMail.geo-discussion-forums@vbgx21> |
On Friday, March 16, 2012 12:24:38 AM UTC, jacko wrote: > a nice titles would be right brothers to current video of brief history of flight, and then move in for a close flash "apparent crash" landing of UFO irrevocable event 1 as it becomes known in scene 1. Mankind's centuries old Kraft's Inequality / Pigeonholes hurdles now comes to this : can each of these many 'start'/ 'end' sequences ( each consists of ternary symbols a b c only condition here is total# of c ALWAYS exact = total# b + 2 & this occurs only at EOSequence , ie at any stage IF progressive total# c becomes = progressive # b + 2 then a sequence ends .... total# a unrestricted , but usually around same as total# b BUT this is irrelevant ) be better represented encoded 'shorter'.... take care the encoded bitstring MUST be self-delimiting meaning unambiguous as to where the encoded bitsstring ends ( subsequent follows / merged with other bits , needs able distinguish this boundary from the encoded bitstring itself ) The entropy of all these many 'start'/'end' sequences together with total N symbols ( total # a + total # b + total # c = N , which is N * 1.5 binary bits ) already OBVIOUS smaller than N * 1.5 binary bits REWARDS for 1st person put forth a practical solution , and REWARDS also for the best practical solution put forth Look Forward , LawCounsels
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Entropy Definition : Request for Comments LawCounsels <LawCounsels@aol.com> - 2012-03-13 01:40 -0700
Re: Entropy Definition : Request for Comments Thomas Richter <thor@math.tu-berlin.de> - 2012-03-13 10:13 +0100
Re: Entropy Definition : Request for Comments LawCounsels <lawcounsels@gmail.com> - 2012-03-13 10:03 -0700
Re: Entropy Definition : Request for Comments Thomas Richter <thor@math.tu-berlin.de> - 2012-03-13 19:25 +0100
Re: Entropy Definition : Request for Comments LawCounsels <lawcounsels@gmail.com> - 2012-03-13 11:56 -0700
Re: Entropy Definition : Request for Comments Thomas Richter <thor@math.tu-berlin.de> - 2012-03-13 20:38 +0100
Re: Entropy Definition : Request for Comments lawcounsels@gmail.com - 2012-03-14 01:43 -0700
Re: Entropy Definition : Request for Comments lawcounsels@gmail.com - 2012-03-14 01:46 -0700
Re: Entropy Definition : Request for Comments Thomas Richter <thor@math.tu-berlin.de> - 2012-03-14 12:09 +0100
Re: Entropy Definition : Request for Comments LawCounsels <LawCounsels@aol.com> - 2012-03-14 08:52 -0700
Re: Entropy Definition : Request for Comments lawcounsels@gmail.com - 2012-03-14 11:34 -0700
Re: Entropy Definition : Request for Comments Thomas Richter <thor@math.tu-berlin.de> - 2012-03-14 22:16 +0100
Re: Entropy Definition : Request for Comments lawcounsels@gmail.com - 2012-03-14 23:29 -0700
Re: Entropy Definition : Request for Comments Thomas Richter <thor@math.tu-berlin.de> - 2012-03-15 12:10 +0100
Re: Entropy Definition : Request for Comments lawcounsels@gmail.com - 2012-03-15 06:23 -0700
Re: Entropy Definition : Request for Comments Thomas Richter <thor@math.tu-berlin.de> - 2012-03-15 16:45 +0100
Re: Entropy Definition : Request for Comments LawCounsels <LawCounsels@aol.com> - 2012-03-20 18:08 -0700
Re: Entropy Definition : Request for Comments Thomas Richter <thor@math.tu-berlin.de> - 2012-03-14 22:10 +0100
Re: Entropy Definition : Request for Comments jacko <jackokring@gmail.com> - 2012-03-15 16:27 -0700
Re: Entropy Definition : Request for Comments jacko <jackokring@gmail.com> - 2012-03-15 16:40 -0700
Re: Entropy Definition : Request for Comments jacko <jackokring@gmail.com> - 2012-03-15 17:14 -0700
Re: Entropy Definition : Request for Comments jacko <jackokring@gmail.com> - 2012-03-15 17:24 -0700
Re: Entropy Definition : Request for Comments LawCounsels@aol.com - 2012-03-31 10:30 -0700
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