(49g 50g) Fast Pascal's triangle and its relatives
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08-20-2018, 12:43 AM
Post: #5
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RE: (49g 50g) Fast Pascal's triangle and its relatives
(08-19-2018 02:14 PM)John Keith Wrote: By definition, each entry in Pascal's triangle is the sum of the two numbers above it. This leads to a very fast method of computing a row of Pascal's triangle given the previous row (as a list) on the stack: Smaller but a tad slower (just thinking of alternative methods for fun): Code: \<< 0 + LASTARG SWAP + ADD \>> <0|ΙΈ|0> -Joe- |
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Messages In This Thread |
(49g 50g) Fast Pascal's triangle and its relatives - John Keith - 08-11-2018, 04:58 PM
RE: (49g 50g) Fast Pascal's triangle and its relatives - Joe Horn - 08-12-2018, 12:41 AM
RE: (49g 50g) Fast Pascal's triangle and its relatives - John Keith - 08-12-2018, 02:12 PM
RE: (49g 50g) Fast Pascal's triangle and its relatives - John Keith - 08-19-2018, 02:14 PM
RE: (49g 50g) Fast Pascal's triangle and its relatives - Joe Horn - 08-20-2018 12:43 AM
RE: (49g 50g) Fast Pascal's triangle and its relatives - John Keith - 08-20-2018, 12:15 PM
RE: (49g 50g) Fast Pascal's triangle and its relatives - Thomas Klemm - 03-02-2019, 07:12 PM
RE: (49g 50g) Fast Pascal's triangle and its relatives - John Keith - 01-28-2020, 06:12 PM
RE: (49g 50g) Fast Pascal's triangle and its relatives - John Keith - 12-15-2021, 07:31 PM
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