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Extraction Summary

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People
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Organizations
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Locations
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Events
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Relationships
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Quotes

Document Information

Type: Book excerpt / house oversight committee production
File Size: 897 KB
Summary

This document appears to be page 134 from a book titled 'Are the Androids Dreaming Yet?' included in a House Oversight Committee document production. The content features a poem titled 'Rain' by Spike Milligan, a photograph of Milligan, and a paragraph discussing probability theory, comparing the likelihood of randomly generating a poem to dealing a perfect hand in the card game Bridge. It does not contain specific information regarding Jeffrey Epstein, flight logs, or financial transactions on this specific page.

People (1)

Name Role Context
Spike Milligan Poet / Comedian
Author of the poem 'Rain' featured in the text and subject of the photograph.

Organizations (1)

Name Type Context
House Oversight Committee
Implied by the Bates stamp 'HOUSE_OVERSIGHT' at the bottom of the page.

Key Quotes (2)

"There are holes in the sky Where the rain gets in But they’re ever so small That’s why the rain is thin."
Source
HOUSE_OVERSIGHT_015824.jpg
Quote #1
"Coming upon a poem by chance can be likened to the probability of dealing a perfect bridge hand."
Source
HOUSE_OVERSIGHT_015824.jpg
Quote #2

Full Extracted Text

Complete text extracted from the document (954 characters)

134
Are the Androids Dreaming Yet?
A Simple Poem
Rain
There are holes in the sky
Where the rain gets in
But they’re ever so small
That’s why the rain is thin.
Spike Milligan
[Image of Spike Milligan]
Spike Milligan
Coming upon a poem by chance can be likened to the probability
of dealing a perfect bridge hand. Shuffle the deck thoroughly and then
deal four hands. What is the probability every player will have the ace
through king in a single suit? It’s about 1 in 1,000,000,000,000,000,000,000,000,000 hands.
Because lots of people play a lot of bridge around the world, this outcome
has been reported quite a few times. The possibility appears within the
bounds of human experience. Fifty-two playing cards seems close to the
80 characters that make up this poem and 13 choices of cards is about the
same as the 26 letters of the Latin alphabet. Wouldn’t we expect poems of
this complexity to crop up almost as often?
NO.
HOUSE_OVERSIGHT_015824

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