Waldman
has developed an ALEPH that
propagates to fill an "aleph." In mathematics, the aleph is now
universally accepted to represent countable and uncountable sets.
The symbol was selected by Georg Cantor from the first letter of the
Hebrew alphabet. His work sparked one of the greatest discussions
in late nineteenth century philosophy. This led to the "New Math"
and evolution of set theory abounding in 196070s.
However, the inspiration for this particular work came later and is attributed to John Shier. In 2010, Shier introduced the concept of statistical geometry and addressed the question,
We say that the shape is 'fractalized,' such that the size distribution of the objects appears to be selfsimilar at all scales. See < http://johnart.com > .
Copyright Notice: This
animation and all images within are under copyright by Cye Waldman and
may not be copied, electronically or otherwise, without his espress
permission.
Dr. Cye Waldman cye@att.net 


A Less Formal Explanation for Nonmathematicians: < http://www.coopertoons.com/education/diagonal/diagonalargument.html > Other Waldman contributions to the NCB: Sinusoidal Spirals: < http://curvebank.calstatela.edu/waldman/waldman.htm > Bessel Functions < http://curvebank.calstatela.edu/waldman2/waldman2.htm > Gamma Funcions < http://curvebank.calstatela.edu/waldman3/waldman3.htm > Polynomial Spirals and Beyond < http://curvebank.calstatela.edu/waldman4/waldman4.htm > Fibonacci and Binet Spirals with a touch of Mondrian < http://curvebank.calstatela.edu/waldman6/waldman6.htm > "Other" Fibonacci Spirals and Binet Spirals < http://curvebank.calstatela.edu/waldman7/waldman7.htm > < http://curvebank.calstatela.edu/waldman8/waldman8.htm > < http://curvebank.calstatela.edu/waldman9/waldman9.htm > < http://curvebank.calstatela.edu/waldman10/waldman10.htm > The
NCB thanks Dr. Waldman for his strong contibutions.

2015 