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Feb 11, 2016 at 23:01 audit First posts
Feb 11, 2016 at 23:01
Feb 5, 2016 at 14:57 audit First posts
Feb 5, 2016 at 14:57
Jan 26, 2016 at 23:13 comment added Lubin Often, when the radix is not (a power of) a prime, they’re called “$g$-adic numbers”, and OP may have success in searching for that term. Additionally, I might point out that $\sum_0^\infty 9\cdot10^n$ is convergent to $-1$ not only $10$-adically, but also $2$-adically and $5$-adically.
Jan 26, 2016 at 15:47 comment added Paul Sinclair One thing to note: they are called the "$k$-adics" for a reason - unless $k_1$ is a power of $k_2$ or vice versa, the $k_1$-adics and the $k_2$-adics are different rings. So the 10-adics are not the same as the 2-adics. For example, the 10-adics has 0-divisors, while the 2-adics form a field.
Jan 25, 2016 at 4:41 audit First posts
Jan 25, 2016 at 4:41
S Jan 24, 2016 at 16:59 history suggested Charles Staats CC BY-SA 3.0
clarified table rows
Jan 24, 2016 at 16:40 review Suggested edits
S Jan 24, 2016 at 16:59
Jan 24, 2016 at 14:09 history edited wythagoras CC BY-SA 3.0
added 8 characters in body
Jan 24, 2016 at 14:05 comment added Kitegi @wythagoras Yea, he just used before to mean: to the right of, and after to mean: to the left of.
Jan 24, 2016 at 12:55 comment added wythagoras Are you really sure that you don't have everything screwed up in your table? In particular, I have seen reals with infinitely many digits after the point, like pi, but a real number can't have infinitely many digits before the point. (I know nothing about p-adic numbers, so I won't edit)
Jan 24, 2016 at 10:54 comment added CommonToad Thank you. The p-adics sound very interesting
Jan 23, 2016 at 20:03 history answered Henry Swanson CC BY-SA 3.0