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From Daniel Geisler's Wiki
Welcome
My name is Daniel Geisler and I am the creator and administrator for Tetration.org and Prashanta.net. I am most widely known for my interest in tetration and website at tetration.org. I have fifteen years experience in the computer industry in a wide variety of technical and technical lead positions through out business and the federal government. Also I have three years experience working with developmentally disabled people with behavioral problems including taking the initiative the help a nonverbal autistic teenager become verbal and being the main person intervening in violent behaviors in a 120-bed facility where we reduced incidences of violence twenty-fold in two years.
Over the last three years I have posted a considerable amount of material on the Internet.
My contact information:
Daniel Geisler
1117 De Turk Ave.
Santa Rosa, CA 95404
707-578-8226
daniel@danielgeisler.com
Personal
- tetration.org - I founded tetration.org four years ago. This is the best place to find details regarding my mathematical research, plus it has a number of beautiful and interesting fractals.
- All is Arithmetic - a broad overview of my scientific and mathematical research. Written to answer a question from Stephen Wolfram.
- technical resume - my resume provides information regarding my employment as a software developer.
- Mathematical Biography - covers the years up to 1978.
The On-Line Encyclopedia of Integer Sequences
Integer sequences I have discovered:
- A133612 10-adic expansion of the iterated exponential 2^^n for sufficiently large n
- A133613 10-adic expansion of the iterated exponential 3^^n for sufficiently large n
- A133614 10-adic expansion of the iterated exponential 4^^n for sufficiently large n
- A133615 10-adic expansion of the iterated exponential 5^^n for sufficiently large n
- A133616 10-adic expansion of the iterated exponential 6^^n for sufficiently large n
- A133617 10-adic expansion of the iterated exponential 7^^n for sufficiently large n
- A133618 10-adic expansion of the iterated exponential 8^^n for sufficiently large n
The following pages have a link to my page on the Combinatorics of Iterated Functions.
sci.math.research
- A continuous iteration of f(x,y) r>0 ; f(x,y)^[r]
- fractional iteration of functions
- Solving f^f(x) (x) = (22x^2-75x+64) / (10x^2 -34x +29) ; x , f real ,f monotonous
- y(f(x))=y(x)+x
A New Kind of Science: The NKS Forum
Major postings
- NKS Way of Thinking: NKS in Antiquity (cellular automata)
- Artistic NKS: NKS in Antiquity (anthropology)
- Do Infinite Worlds Believers Buy Lottery Tickets?
Minor posting
- Where can I find physics research by wolfram?
- What does Wolfram think of "intelligent design" such as in William Dembski's books?
- Extended Essay
- PSPACE: explanantion?
The Wikipedia
My Wikipedia edits don’t discuss my research but provide historical background and references.
