PDQ Algorithm: Infinite precision best fraction within tolerance
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02-24-2019, 10:29 PM
(This post was last modified: 02-24-2019 10:56 PM by cdmackay.)
Post: #21
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RE: PDQ Algorithm: Infinite precision best fraction within tolerance
(12-13-2013 05:09 AM)Joe Horn Wrote: Examples (performed in CAS, not Home, for perfect accuracy): (02-24-2019 08:36 PM)smartin Wrote: Example #2: pdq(\(\pi\),14) = \(\dfrac{111513555}{35495867}\) I get pdq(\(\pi\),14) = \(\dfrac{47627751}{15160384}\), on the Android emulator (2.1.14181) in both Home & CAS, using the code that I copied and pasted directly into the program editor, from the first post in this thread. edit: I get the same on my Prime G2, and also the MacOS virtual Prime (both same firmware as above) using the hpprgm files downloaded from hpcalc. shouldn't be relevant, but: Number Format: Standard, 12 epsilon: 1e-12 Cambridge, UK 41CL/DM41X 12/15C/16C DM15/16 17B/II/II+ 28S 42S/DM42 32SII 48GX 50g 35s WP34S PrimeG2 WP43S/pilot Casio, Rockwell 18R |
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