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1.74 MB

Extraction Summary

5
People
1
Organizations
0
Locations
0
Events
1
Relationships
3
Quotes

Document Information

Type: Book excerpt / manuscript page (house oversight committee document)
File Size: 1.74 MB
Summary

This document is page 260 of a book or manuscript titled 'Are the Androids Dreaming Yet?' by James Tagg, stamped with a House Oversight control number. The text discusses philosophical concepts regarding artificial intelligence, the 'Turing limit,' and non-computable art (music and visual puzzles), referencing Roger Penrose and Daniel Dennett. While the content is philosophical, its presence in a House Oversight dump suggests it was likely an attachment or document in possession of a subject under investigation.

People (5)

Name Role Context
James Tagg Author
Author of the text, referring to himself in the first person and by name in the final paragraph.
Daniel Dennett Philosopher/Cognitive Scientist
Mentioned as an intellectual opponent whom the author claims to have 'defeated'.
Agatha Christie Author
Cited as an example of a crime novelist.
Colin Dexter Author
Cited as an example of a crime novelist.
Roger Penrose Physicist/Mathematician
Mentioned for creating non-computable visual puzzles.

Organizations (1)

Name Type Context
House Oversight Committee
Implied by the footer stamp 'HOUSE_OVERSIGHT_015950'.

Relationships (1)

James Tagg Intellectual Adversary Daniel Dennett
Tagg writes, 'I have defeated Daniel Dennett and his like...'

Key Quotes (3)

"I have defeated Daniel Dennett and his like, and given you creative freedom!"
Source
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Quote #1
"The music could not have come into existence in our Universe as a result of a computation."
Source
HOUSE_OVERSIGHT_015950.jpg
Quote #2
"Since I can be simulated by a computer, I am the same as a computer and therefore incapable of non-computable thought."
Source
HOUSE_OVERSIGHT_015950.jpg
Quote #3

Full Extracted Text

Complete text extracted from the document (2,716 characters)

260
Are the Androids Dreaming Yet?
write out the symbols in a table and assign a musical note to each. It is straightforward to put these notes into a synthesizer and play the piece of music. I have provided a link to such a piece. Warning: once you listen to this you will have been ‘creatively inoculated’.
This resulting piece of music, based on the transliteration of a proof, is non-computable. You might immediately argue with this, “The piece of music was translated from proof text to music file using a computer. It is clearly computed.”, but this is not my point. The music could not have come into existence in our Universe as a result of a computation. It is a computable translation of a non-computable string. It could not have been generated solely by a computer: It was done in two steps, the first of which could not have been computed.
If, up to this time, our Universe has never contained a piece of music that was generated non-computationally, it does now. If you listen to this piece, you will find it impossible not to be somewhat inspired by it. You cannot erase the experience from your memory. And once you have heard it you will have been creatively inoculated. I have defeated Daniel Dennett and his like, and given you creative freedom!
www.jamestagg.com/noncompmusic
Having made at least some music above the Turing limit I could declare victory but I want to go further. Using the same reduction method, I believe we can show all art is above the limit. First let’s attempt novels and plays. Do you enjoy those crime novels by Agatha Christie and Colin Dexter? It must be possible to construct a plot sufficiently complex, and a murder sufficiently baffling that it exceeds the logic limit. I could keep extending this idea to provide any number of examples and, therefore, prove all art and creative output is above the logic limit.
There are many other arts we could apply this argument too. In the visual domain there are non-computable images. In principle, it is possible, to draw or paint things beyond the capability of a computer. Roger Penrose has created non-computable visual puzzles such as tiling an infinite plain with special jigsaw pieces. Creating an image containing a solution to his visual puzzle is non-computable.
This extension argument also applies to me. There is an argument that I am a finite being and therefore can be simulated by a computer. Since I can be simulated by a computer, I am the same as a computer and therefore incapable of non-computable thought. The argument is as follows: James Tagg will have during his life a finite number of inputs and, equally, a finite set of outputs. This means you could model me using a
HOUSE_OVERSIGHT_015950

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