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HP49-HP50 Lists of combination
12-19-2022, 04:03 PM
Post: #9
RE: HP49-HP50 Lists of combination
(12-19-2022 03:35 PM)Gil Wrote:  It would certainly have never occur to me to proceed such nicely.

That's certainly true. It follows the recursive relationship of Pascal's Triangle:

\(
\begin{align}
{s \choose m} = {s-1 \choose m-1} + {s-1 \choose m}
\end{align}
\)
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Messages In This Thread
HP49-HP50 Lists of combination - Gil - 12-18-2022, 11:01 PM
RE: HP49-HP50 Lists of combination - Gil - 12-19-2022, 10:38 AM
RE: HP49-HP50 Lists of combination - Gil - 12-19-2022, 01:42 PM
RE: HP49-HP50 Lists of combination - Gil - 12-19-2022, 03:35 PM
RE: HP49-HP50 Lists of combination - Thomas Klemm - 12-19-2022 04:03 PM



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