"Simple, straightforward linear models can exhibit the celebrated 'self-similarity' of fractals, that is, the similarity of a time series’ structures at many different scales. Cascade-like systems that demonstrate a patchwork of many fractional power-law exponents have more depth to them, exhibiting not simply similar structures at many different scales but also a contingency among these different scales" (209).
Our house is on fire. Join the resistance: Do no harm/take no shit. My idiosyncratic and confluent bricolage of progressive politics, the collaborative commons, next generation cognitive neuroscience, American pragmatism, de/reconstruction, dynamic systems, embodied realism, postmetaphysics, psychodynamics, aesthetics. It ain't much but it's not nothing.
Tuesday, June 13, 2017
Monofractals are simply not good enough
Continuing this post, this article reiterates my original inquiry on using monofractal structure within the model of hierarchical complexity. E.g.:
"Simple, straightforward linear models can exhibit the celebrated 'self-similarity' of fractals, that is, the similarity of a time series’ structures at many different scales. Cascade-like systems that demonstrate a patchwork of many fractional power-law exponents have more depth to them, exhibiting not simply similar structures at many different scales but also a contingency among these different scales" (209).
"Simple, straightforward linear models can exhibit the celebrated 'self-similarity' of fractals, that is, the similarity of a time series’ structures at many different scales. Cascade-like systems that demonstrate a patchwork of many fractional power-law exponents have more depth to them, exhibiting not simply similar structures at many different scales but also a contingency among these different scales" (209).
Subscribe to:
Post Comments (Atom)
No comments:
Post a Comment
Note: Only a member of this blog may post a comment.