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Note that exactly bivalent distributions fail to converge

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Mark Evenson 2022-09-05 15:04:05 +02:00
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@ -116,7 +116,9 @@ which is organized as follows:
All trials appear to converge to an absolute population of =yes= or All trials appear to converge to an absolute population of =yes= or
=no= within several rounds. =no= within several rounds.
No trial fails to converge to such an absolute population. No trial fails to converge to such an absolute population, except
those with a exactly bivalent distribution of =yes= and =no= opinions,
which never appear to converge.
All trials with the same parameter choices have identical node vote All trials with the same parameter choices have identical node vote
totals in each round, even though the random seed is different, totals in each round, even though the random seed is different,
@ -128,5 +130,5 @@ et. al. This is highly suscipicious.
#+begin_example #+begin_example
@easye <mark.evenson@status.im> @easye <mark.evenson@status.im>
Created: 01-SEP-2022 Created: 01-SEP-2022
Revised: <2022-09-05 Mon 06:06> Revised: <2022-09-05 Mon 15:03>
#+end_example #+end_example