Bifurcations and periods in chaos with HP50G
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09-10-2022, 12:21 AM
Post: #2
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RE: Bifurcations and periods in chaos with HP50G
The solver solution of HP50G should be correct.
The bifurcation point "1.25“ gives 4 iterating points for a values = 1.25+epsilon, with epsilon tiny and ≠0, and not for a exactly =1.25. Corresponding simplification with X[n+3]=a-X[n+2]² X[n+2]=a-X[n+1]² And X[n+3]=X[n+1] Then '1.25-(1.25-X1^2)^2-X1' : Roots: [ -.207106781187 .724744871392 1.20710678119 -1.72474487139 ] And only 2 oscillation points:-0.207... and +1.207... |
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Messages In This Thread |
Bifurcations and periods in chaos with HP50G - Gil - 09-09-2022, 11:14 PM
RE: Bifurcations and periods in chaos with HP50G - Gil - 09-10-2022 12:21 AM
RE: Bifurcations and periods in chaos with HP50G - Thomas Klemm - 09-10-2022, 05:32 AM
RE: Bifurcations and periods in chaos with HP50G - Gil - 09-10-2022, 09:29 AM
RE: Bifurcations and periods in chaos with HP50G - Thomas Klemm - 09-11-2022, 09:43 PM
RE: Bifurcations and periods in chaos with HP50G - Gil - 09-11-2022, 10:55 PM
RE: Bifurcations and periods in chaos with HP50G - Thomas Klemm - 09-12-2022, 05:56 AM
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