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Hyper Stacks 1994 May
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Hyper Stacks (Pacific HiTech)(1994)[Mac].iso
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Math
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Hyperchaos
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hyper-chaos
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7_data analysis
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card_8153.txt
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1992-03-10
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987b
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36 lines
-- card: 8153 from stack: in
-- bmap block id: 8221
-- flags: 0000
-- background id: 2595
-- name:
-- part 1 (button)
-- low flags: 00
-- high flags: A003
-- rect: left=368 top=133 right=155 bottom=468
-- title width / last selected line: 0
-- icon id / first selected line: 0 / 0
-- text alignment: 1
-- font id: 0
-- text size: 12
-- style flags: 0
-- line height: 16
-- part name: predict err
----- HyperTalk script -----
on mouseUp
open "bin:strange attractors:Ikeda map:Ikeda.predict.err"
end mouseUp
-- part contents for background part 22
----- text -----
How good is an approximate Δí ?
‚Ä¢ We are only interested in the performance of Δí on the attractor itself. Define the predictor error to be
• For a D-dimensional attractor, the typical separation between data points is . Thus a predictor scheme is of order if is found.
e.g. for Ikeda, (it should be 4, why is it not?)