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7d10080 [2024/09/17 15:44]
paulmeyer Add page for fair 7d10080
7d10080 [2024/09/20 13:29] (current)
paulmeyer
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-The page demonstrates a go first fair **7d10080** configuration, found by Paul Meyer on Sept 17, 2024. This configuration was constructed as follows:+This page demonstrates a go first fair **7d10080** configuration, found by Paul Meyer on Sept 17, 2024. This configuration was constructed as follows:
  
 1. Repeat a fair 5d60 config 6 times to get a fair 5d360.\\ 1. Repeat a fair 5d60 config 6 times to get a fair 5d360.\\
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 3. Repeat the 6d360 config 4 times, to get a fair 6d1440.\\ 3. Repeat the 6d360 config 4 times, to get a fair 6d1440.\\
 4. [[induction_chart|Induce]] a (partially-fair) d90 around the repetitions and multiply it 16 times to get a 6-fair 7d1440.\\ 4. [[induction_chart|Induce]] a (partially-fair) d90 around the repetitions and multiply it 16 times to get a 6-fair 7d1440.\\
-5. Stack 7 permutations of the 6d1440 to make a fully-fair 7d10080.+5. Concatenate 7 permutations of the 6d1440 to make a fully-fair 7d10080.
  
 Importantly, the partially-fair induction in step 4 creates a special symmetric form of 6-fairness in the resulting 7d1440 that guarantees that it can make a fully fair configuration with exactly 7 permutations. The resulting 7d10080 follows: Importantly, the partially-fair induction in step 4 creates a special symmetric form of 6-fairness in the resulting 7d1440 that guarantees that it can make a fully fair configuration with exactly 7 permutations. The resulting 7d10080 follows:
  
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7d10080.1726587863.txt.gz · Last modified: 2024/09/17 15:44 by paulmeyer