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You're continuing to presume there's only one pattern, and it's the one that was picked. To drive home the point that this isn't the case, I'll list some out:

00001 00010 00100 01000 10000 ... 10000 01000 11000 00100 10100 ... 00001 00010 00011 00100 00101 ... 10000 11000 11100 11110 11111 ... 01111 10111 11011 11101 11110 ... 10000 11000 01000 01100 00100 ... etc.

Now, why is it implausible that one or two of the many possible mappings with a pattern has tradeoffs about as good as the best of the many possible mappings without a pattern? Especially when the former have the pretty significant advantage out of the gate that the pattern makes them easier to remember.

Note that a valid critique of the many possibly mappings without patterns compared to the many possible mappings with patterns is that they are harder to learn.

If you put a lot of weight on the dots visually correlating to the numbers, see A, C, F, G, H, I, K, L, O, P, R, S, V, and X - all have a decent correlation.



> Note that a valid critique of the many possibly mappings without patterns compared to the many possible mappings with patterns is that they are harder to learn.

BS. You don't read in alphabetical order. Just because you can reproduce the dot pattern doesn't mean you've "learned" it for its purpose. That the letter e comes between d and f is not relevant to trying to read.


Let's say you're looking at a letter that's the lowest dot and you've forgotten what it is, but you remember that d is the 2nd lowest and f is the next in the pattern (the 2 highest). For you to be right, it would have to not occur to the average person that they can use their Sherlock Holmesian skills of deduction to figure out they're looking at an e.

Or, of course, they could just go through the pattern in their mind until they get to that letter, then they'd have it.


I certainly don't presume there's only one pattern. I assume there are 2.63 × 10^35 patterns.


there are 2^5 patterns... aren't there?


Patterns for the sequence of letters in the alphabet.

2^5 for a, times 2^5 - 1 for b, etc.




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