|
|
|
|
|
Subscription and Renewal Information Index of Current & Previous Issues Research Update Newsletter Index The Chiropractic Advocacy Council
|
View
Draft Version of this Cover
About the Cover: The Barnsley Fern is technically recognized
as an affine transformation because it preserves collinearity and ratio of
distance, like a parallelogram and a rectangle do. In complex adaptive
systems, this process is called self-similarity. Fractals are good geometric
example of this process. They represent object or quantities that roughly
preserve the same structure across all scales, sometimes on a That's what this issue of JVSR is bringing to you. The shape subluxation
takes falls with this fractal dimension, which is a non-integer measurement
of the irregularity of a complex system. The number you see, 1.8, tells you
the fractal dimension of the Barnsley Fern. Clint Sprott, Ph.D., a Taking the Barnsley Fern as our cue, we can infer that the process of
subluxation shows us some of the same qualities of scale invariance. Whether
we examine it through the quantitative lens of Dr. John Hart's pattern
analysis, the |
IMPORTANT Copyright Information. Click and Read. Are You On Our FREE Email
Newsletter List? Have you thought about subscribing to JVSR.com? Only subscribers have complete access to the full JVSR.com website including all back issues! Join today! Subscribe Here! Many of the subscriber documents located on
JVSR require the FREE Adobe Acrobat Reader installed on your local computer. |
|
Copyright © 2000-2003 by the Journal of Vertebral Subluxation
Research (JVSR) |
||
