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Dividing factorials on 15C CE
01-11-2024, 07:13 PM
Post: #24
RE: Dividing factorials on 15C CE
(01-10-2024 07:54 PM)Thomas Klemm Wrote:  I just hope we clarified that David was not talking about the division 49/2 but about (1 * 50/1 * 49)/2.
Which is indeed an integer.
Exactly right. When we evaluate 1 * 50 / 1 * 49 / 2 * 48 / 3 * 47 / 4 * 46 / 5 * 45 / 6 * 44 / 7 * 43 / 8 * ... * 7 / 44 * 6 / 45 from left to right, each division results in an integer.
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Messages In This Thread
Dividing factorials on 15C CE - philiph - 01-06-2024, 10:38 AM
RE: Dividing factorials on 15C CE - Werner - 01-06-2024, 02:13 PM
RE: Dividing factorials on 15C CE - Werner - 01-07-2024, 09:03 AM
RE: Dividing factorials on 15C CE - Johnh - 01-06-2024, 07:23 PM
RE: Dividing factorials on 15C CE - Johnh - 01-10-2024, 09:22 AM
RE: Dividing factorials on 15C CE - jthole - 01-07-2024, 09:29 AM
RE: Dividing factorials on 15C CE - David Hayden - 01-11-2024 07:13 PM



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