HOUSE_OVERSIGHT_015685.jpg

1.77 MB

Extraction Summary

10
People
2
Organizations
0
Locations
1
Events
2
Relationships
3
Quotes

Document Information

Type: Book excerpt / evidence file
File Size: 1.77 MB
Summary

This document is a single page (Preface, page xi) from a book, marked with a House Oversight Bates stamp (015685). The text is a philosophical discussion by an engineer-author regarding artificial intelligence, consciousness, and free will, referencing works by Roger Penrose, Douglas Hofstadter, and Daniel Dennett. The author argues against determinism and computational theories of mind, citing Andrew Wiles' 1996 proof of Fermat's Last Theorem as evidence of non-algorithmic human creativity.

People (10)

Name Role Context
Douglas Hofstadter Author
Mentioned as an author read by the narrator
David Deutsch Physicist/Author
Mentioned as an author read by the narrator
Stephen Hawking Physicist/Author
Mentioned as an author read by the narrator
Roger Penrose Physicist/Author
Author of 'The Emperor's New Mind', discussed extensively in the text
J.R. Lucas Academic/Philosopher
Associated with Oxford University, proposed arguments about minds vs computers
Kurt Gödel Mathematician
Referenced regarding theories on algorithm limitations
Alan Turing Mathematician/Computer Scientist
Referenced regarding theories on algorithm limitations
Andrew Wiles Mathematician
Credited with solving Fermat's Last Theorem in 1996
Daniel Dennett Philosopher
Mentioned as holding a deterministic worldview opposing the narrator's view
Unknown Author (Narrator) Author/Engineer
First-person narrator ('I'), mentions working in engineering

Organizations (2)

Name Type Context
Oxford University
Affiliation of J.R. Lucas
House Oversight Committee
Implied by Bates stamp 'HOUSE_OVERSIGHT'

Timeline (1 events)

1996
Andrew Wiles succeeded in finding a solution to Fermat's Last Theorem
Unknown

Relationships (2)

Roger Penrose Intellectual influence J.R. Lucas
Penrose extends an idea put forward by J.R. Lucas
Unknown Author (Narrator) Intellectual Disagreement Daniel Dennett
Author argues against Dennett's deterministic worldview

Key Quotes (3)

"Indeed, since most mathematicians discover at least one theorem during their lives, we must conclude no mathematician is a computer!"
Source
HOUSE_OVERSIGHT_015685.jpg
Quote #1
"In Dennett’s worldview, Andrew Wiles is a special purpose machine that was always destined to solve Fermat’s Last Theorem. I believe this model is flawed."
Source
HOUSE_OVERSIGHT_015685.jpg
Quote #2
"Indeed I am going to go further and argue all human creativity is non-computational; art, communication, understanding – all are based on non-algorithmic principles."
Source
HOUSE_OVERSIGHT_015685.jpg
Quote #3

Full Extracted Text

Complete text extracted from the document (2,719 characters)

Preface xi
was a breakdown in communication. Of course, this may be a purely personal failing, but when I talk to people in other companies they report the same problem. It seems we all find communication difficult.
have wondered for many years why it is called the ‘art of communication’. Surely it’s a science, governed by bits, bytes and bandwidth. That might be true of the symbols in an email – they are clearly encoded symbolically – but is the understanding in our brains simply encoded by symbols? What is the physics that underlies human understanding?
Each summer I go on holiday to escape engineering for a couple of weeks. While away I indulge my passion for reading books by the likes of Douglas Hofstadter, David Deutsch and Stephen Hawking. One book that struck me years ago was Roger Penrose’s The Emperor’s New Mind. In it, he tackles the question of what happens in the human brain when we understand something. He extends an idea put forward by J.R. Lucas of Oxford University that minds must be more powerful than computers because they do something computers cannot: namely to step beyond mere rules and see truth. Colloquially we call this ‘common sense’ or ‘stepping outside the box’.
The Lucas argument uses the theories of Gödel and Turing to show computer algorithms have limitations. Some things are simply not computable. Computers can do many useful things, but they cannot discover new mathematical theorems, such as a proof of Fermat’s Last Theorem. In 1996, Andrew Wiles succeeded in finding a solution to this problem. This presents a paradox, solved only if we conclude Andrew Wiles is not a computer. Indeed, since most mathematicians discover at least one theorem during their lives, we must conclude no mathematician is a computer! This is controversial. Most philosophers tend to the view put forward by Daniel Dennett that the Universe is an entirely determined place and any personal sense of free will and creativity is an illusion. In Dennett’s worldview, Andrew Wiles is a special purpose machine that was always destined to solve Fermat’s Last Theorem. I believe this model is flawed. It is my aim in this book to show you why. Indeed I am going to go further and argue all human creativity is non-computational; art, communication, understanding – all are based on non-algorithmic principles.
If you consider creative thinking deeply enough you’re inevitably drawn into the question of whether we have free will. When I get to work each morning, the first thing I do – after a cup of coffee, obviously – is choose which creative task to tackle first. I feel this choice is freely made, but the determined determinists assure me I am wrong and my
HOUSE_OVERSIGHT_015685

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