(DM42) Harmonic function based on Bernoulli - 32 digits
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12-12-2022, 03:19 PM
(This post was last modified: 12-12-2022 03:20 PM by Werner.)
Post: #2
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RE: (DM42) Harmonic function based on Bernoulli - 32 digits
Hi Gjermund!
Doing the same with a Horner-like scheme, independent of stack mode (I think). I also stored gamma in a variable.. 00 { 75-Byte Prgm } 01▸LBL "Hn" 02 FUNC 11 03 40 04 X>Y? 05 GTO 00 06 R↓ 07 X^2 08 0 09 INDEX "B10" 10 I- 11▸LBL 01 12 RCLIJ 13 STO+ ST X 14 × 15 RCLEL 16 X<>Y 17 ÷ 18 + 19 RCL÷ ST Y @ in 4STK mode, R^ / would work as well 20 I- 21 FC? 77 22 GTO 01 23 X<>Y 24 SQRT @ n 25 LN 26 LASTX 27 STO+ ST X 28 1/X 29 + 30 RCL+ "GAMMA" 31 X<>Y 32 - 33 RTN 34▸LBL 00 35 CLX 36▸LBL 02 37 RCL ST Y 38 1/X 39 + 40 DSE ST Y 41 GTO 02 42 END Cheers, Werner 41CV†,42S,48GX,49G,DM42,DM41X,17BII,15CE,DM15L,12C,16CE |
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Messages In This Thread |
(DM42) Harmonic function based on Bernoulli - 32 digits - Gjermund Skailand - 12-12-2022, 12:34 PM
RE: (DM42) Harmonic function based on Bernoulli - 32 digits - Werner - 12-12-2022 03:19 PM
RE: (DM42) Harmonic function based on Bernoulli - 32 digits - Gjermund Skailand - 12-12-2022, 05:41 PM
RE: (DM42) Harmonic function based on Bernoulli - 32 digits - Werner - 12-13-2022, 04:03 PM
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