Meta Math!

Mathematician, and author, Gregory Chaitin examines the fundamental limits of mathematics and reasoning, by examining the inherent random nature of math. As much a book of philosophy or epistemology, Meta Math! is the quest for a special number Ω that demonstrates that math is not as straight forward as it may seem.
Building on the concepts of Gödel's Incompleteness Theorem and Alan Turing's Halting Problem, Chaitin seeks a truly irreducible (random) number that sheds light on what is truly unknowable. The author takes a passionate and playful look at what could be very dry concepts to some, and makes it interesting for those interested in the math of math itself.

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Meta Math!
MSRP $20.00
Release date October, 2005
Brand Pantheon
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Pros & Cons

ProSCORE
1 review
60
negative
mixed
positive
1 positive
0 mixed
0 negative

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Pros:
Do you agree?
Interesting take on the concept of incompleteness
+1agreedisagree

Author is passionate on the subject
+1agreedisagree

Good history of math and epistemology
+1agreedisagree

Cons:
Do you agree?
Sometimes dry
+1agreedisagree

Could be more cohesive
+1agreedisagree


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This report was started June 2, 2007 at 3:43 pm by Erik
with the last edit occurring June 2, 2007 at 3:50 pm by Erik
This page has been viewed 117 times, with 9 edits by 1 contributor.
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Comments

1.  avatar Erik said:

I read this book recently. I really enjoyed as it gave me a new perspective on Godel's Incompleteness theory that I first came across in Godel, Escher, Bach. After reading this, you really have to question if continuous math really exists, and question the limits of human knowledge.
Jun 02, 2007 3:50pm
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Erik

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June 2, 2007
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ProSCORE
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Pros

  • Interesting take on the concept of incompleteness
  • Author is passionate on the subject
  • Good history of math and epistemology

Cons

  • Sometimes dry
  • Could be more cohesive

Comments

"I read this book recently. I really enjoyed as it gave me a new perspective on Godel's Incompleteness theory that I first came across in Godel, Escher, Bach. After reading this, you really have to question if continuous math really exists, and question the limits of human knowledge."
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