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Re:The Ring-a-Ding Numeration System by Jim Henle by tromp on Tuesday April 05, 2022 @02:23AM (#30915867)
It's binary with the central dot/ding being the leading 1 and then toward the right

a ring is 0

a ring,ding is 1

The ring represents a doubling of its contents. The special case for the leading bit could be avoided by always having an innermost empty ring. That would also give you a better (i.e. visible) representation for 0. The addition rule ensures that you always have exactly 1 leading 0.

Re:The Ring-a-Ding Numeration System by Jim Henle by whatshisface on Tuesday April 05, 2022 @02:29AM (#30915898)
It's not binary because all of the intermediate results shown during the videos are also valid numbers. It's actually an (upside down so as not to spoil it for anyone) ˙ǝuo ɟo uoıʇıppɐ ʇuǝsǝɹdǝɹ sʇop ǝɥʇ puɐ 'oʍʇ ʎq pǝıןdıʇןnɯ sʇuǝʇuoɔ ǝɥʇ ɥʇıʍ sısǝɥʇuǝɹɐd ʇuǝsǝɹdǝɹ sǝןɔɹıɔ ǝɹǝɥʍ uoıssǝɹdxǝ ɔıʇǝɯɥʇıɹ∀
Re:The Ring-a-Ding Numeration System by Jim Henle by taejo on Wednesday April 06, 2022 @02:43AM (#30929131)
From the article:

> The rings must be nested. The innermost ring must have a ding. No region can have more than one ding. Those are the only rules.

According to these rules the intermediate results are not valid numbers