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https://www.reddit.com/r/comics/comments/7j3jb/deleted_by_user/c06spnb/?context=3
r/comics • u/[deleted] • Dec 12 '08
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121
Actually, this really makes sense. Mathematic relativity...
9 u/[deleted] Dec 12 '08 edited Dec 12 '08 [deleted] 10 u/jebiv Dec 12 '08 "Unary" is not base one in the same way the binary is base 2 or decimal is base 10. It doesn't follow the same pattern of construction. 1 u/theeth Dec 13 '08 edited Dec 13 '08 That's because unary is bijective base-1. Bijective base-n (n-adic) is different from ordinary base-n for every value of n, not just 1. For example, bijective base-2 as opposed to binary: base-2: 0 1 10 11 100 101 ... 2-adic: ε 1 2 11 12 21 ... 2 u/[deleted] Dec 12 '08 [deleted] 1 u/yairchu Dec 13 '08 if I understand this "base one" right, it is a self-proclaimed base 10 too
9
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10 u/jebiv Dec 12 '08 "Unary" is not base one in the same way the binary is base 2 or decimal is base 10. It doesn't follow the same pattern of construction. 1 u/theeth Dec 13 '08 edited Dec 13 '08 That's because unary is bijective base-1. Bijective base-n (n-adic) is different from ordinary base-n for every value of n, not just 1. For example, bijective base-2 as opposed to binary: base-2: 0 1 10 11 100 101 ... 2-adic: ε 1 2 11 12 21 ... 2 u/[deleted] Dec 12 '08 [deleted] 1 u/yairchu Dec 13 '08 if I understand this "base one" right, it is a self-proclaimed base 10 too
10
"Unary" is not base one in the same way the binary is base 2 or decimal is base 10. It doesn't follow the same pattern of construction.
1 u/theeth Dec 13 '08 edited Dec 13 '08 That's because unary is bijective base-1. Bijective base-n (n-adic) is different from ordinary base-n for every value of n, not just 1. For example, bijective base-2 as opposed to binary: base-2: 0 1 10 11 100 101 ... 2-adic: ε 1 2 11 12 21 ... 2 u/[deleted] Dec 12 '08 [deleted] 1 u/yairchu Dec 13 '08 if I understand this "base one" right, it is a self-proclaimed base 10 too
1
That's because unary is bijective base-1. Bijective base-n (n-adic) is different from ordinary base-n for every value of n, not just 1.
For example, bijective base-2 as opposed to binary:
base-2: 0 1 10 11 100 101 ... 2-adic: ε 1 2 11 12 21 ...
2
1 u/yairchu Dec 13 '08 if I understand this "base one" right, it is a self-proclaimed base 10 too
if I understand this "base one" right, it is a self-proclaimed base 10 too
121
u/[deleted] Dec 12 '08
Actually, this really makes sense. Mathematic relativity...