Author

Topic: The Blue Sky Catastophe - an explanation for "unexpected" stability. (Read 1979 times)

legendary
Activity: 1834
Merit: 1020
I smell an advertising meme...
legendary
Activity: 2198
Merit: 1311
This is your brain:



This is your brain on Bitcoin:



Well said.
legendary
Activity: 1834
Merit: 1020
This is your brain:



This is your brain on Bitcoin:

legendary
Activity: 1666
Merit: 1057
Marketing manager - GO MP
legendary
Activity: 1222
Merit: 1016
Live and Let Live
hero member
Activity: 602
Merit: 508
Firstbits: 1waspoza
Can i post picture too, pls?  Wink


legendary
Activity: 2198
Merit: 1311
legendary
Activity: 1666
Merit: 1057
Marketing manager - GO MP
Layman's explanation: Try to imagine a ant running on a torus, at some angles or curves it will "suddenly" run alongside the torus and then relatively quickly again through it.
(Not much, but hey I tried  Smiley )
hero member
Activity: 770
Merit: 500
You're fat, because you dont have any pics on FB
legendary
Activity: 1666
Merit: 1057
Marketing manager - GO MP

http://www.scholarpedia.org/article/Blue-sky_catastrophe


Quote
The loss of stability or disappearance of a periodic orbit corresponds to a certain bifurcation: the main stability boundaries correspond to bifurcations of codimension 1 (i.e. those that occur in one-parameter families of the general position). For systems on a plane, there are four such stability boundaries, all discovered and described by Leontovich and Andronov. These are also the existence boundaries, i.e. the periodic orbit disappears at the bifurcation moment or immediately after it. Namely, the periodic orbit either

Now all we need to do is knowing how to attribute the dimensions the system determining the bitcoin price has and we can arrive at a model.
No srsly I doubt we can but it's interesting to know how it would be explained if we knew. Wink
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