[seqfan] Re: Verifying sequence pertaining to Roman numerals and divisors
Alonso Del Arte
alonso.delarte at gmail.com
Sat Mar 25 03:07:11 CET 2023
> Does 143 belong? It is CXLIII, with non-consecutive substring divisors XI
and XIII, but no consecutive divisor.
I wouldn't count it, but thank you very much for bringing it up, Don.
> If I remember correctly, for example, 4 was originally represented as
IIII, and only later as IV.
Yes, Hugo, and you can probably find clocks like that without much
difficulty even today. If 4 is IIII and 9 is VIIII, then this sequence
becomes a lot less interesting.
Al
On Fri, Mar 24, 2023 at 9:57 PM Don Reble <djr at nk.ca> wrote:
> > Numbers *n* such that the Roman numeral representation has at least
> > one nontrivial divisor of *n* as a substring
> > 8, 12, 15, 18, 20, 22, 24, 25, etc.
>
> Does 143 belong? It is CXLIII, with non-consecutive
> substring divisors XI and XIII, but no consecutive divisor.
>
> --
> Don Reble djr at nk.ca
>
>
>
--
Alonso del Arte
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