Contents
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Introduction
A list of
math
activations
A bust of Ramanujan
a scanned image of the bust of Ramanujan by Paul Granlund
A billion digits of PI
actually a million digits of pi in a single file
Sum 1
uses Maple to evaluate related code
Algorithm 1
uses Maple to evaluate related code
Algorithm 2
uses Maple to evaluate related code
An Explicit Symbolic Representation
of more than 100 ,000 ,000 ,000 digits of pi
A General Computational update
changes since publication of the article
Scientific American Article
A related updated of our 1988 article
Lambert's Irrationality of Pi
A scanned page of the original article
Hilbert's 1896 proof of the transcendence of pi
Several scanned pages of the original article
Lindemann's proof of the transcendence of pi
A scanned page of the original article
Some thoughts
Some famous quotes
Newton's formula for Pi
uses Maple to evaluate related code
Additional Discussion of Newton's formula
a graphic illustration
Bill No. 246, 1897. State of Indiana
a piece of horrifying trivia
Archimedes' proof that a circle has an are of pi radius squared
A scanned page of the original article
Formula for arctan
uses Maple to evaluate related code
Gregory's series of 1671
a discussion of Gregory's
fraud
Machin's variations
uses Maple to evaluate related code
Page 255 from Ramanujan's second workbook
A scanned page
Shanks proof
Two scanned pages of the original article
Evaluating alpha
uses Maple to evaluate related code
Some Examples of alpha(r) and K(r)
tables
Contents
Next:
Introduction