Anagrammy Awards > Literary Archives > Mike Keith
641,959,232,274,432 Sonnet Anagrams |
The following pair of sonnets
has been randomly selected from the 641,959,232,274,432 possible anagrams able to be generated
from the sets of lines listed further down on this page. In each set the four lines are mutual
anagrams and also rhyme with one another, and the 14 sets taken together have the standard
abab cdcd efef gg rhyme scheme of a Shakespearean sonnet. Each of the 641 trillion
full sonnet anagrams is constructed by choosing two lines from each of these sets and placing
one in each sonnet. |
Here are the 14 sets of 4 lines: |
|
------- Line 1 -------
|
------- Line 2 -------
|
------- Line 3 -------
|
------- Line 4 -------
|
------- Line 5 -------
|
------- Line 6 -------
|
------- Line 7 -------
|
------- Line 8 -------
|
------- Line 9 -------
|
------- Line 10 -------
|
------- Line 11 -------
|
------- Line 12 -------
|
------- Line 13 -------
|
------- Line 14 -------
|
NOTES:
There are twelve choices for each set, e.g. if the four lines are A,B,C,D
then the choices available to you are (A B), (A C), (A D),
(B C), (B D), (C D), (B A), (C A), (D A), (C B),
(D B), (D C). It might seem that this yields a total of 1214
possible sonnet pairs, but as every pair will appear twice (as X,Y and as
Y,X) the grand total is actually (1214)/2 = 641,959,232,274,432.
4-way anagram sets were chosen for a simple reason: 4 is the smallest value
which gives a number of anagrams larger than 100,000,000,000,000 - the
number of sonnets in Raymond Queneau's "Cent Mille Milliards de Poems"
(which has a similar "pick-and-choose" structure, though it has
nothing to do with anagrams).
See also Mike Keith's earlier execution of this idea, on a smaller scale.
Updated: May 10, 2016
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