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PDQ Algorithm: Infinite precision best fraction within tolerance
01-26-2020, 12:32 AM (This post was last modified: 01-26-2020 01:06 AM by cdmackay.)
Post: #26
RE: PDQ Algorithm: Infinite precision best fraction within tolerance
(12-13-2013 05:09 AM)Joe Horn Wrote:  Here is a handy variable for PDQ experimentation.

PI500 (This fraction's decimal expansion has the same first 500 decimal places as pi. Remove all carriage returns):
Code:
27530008686166622188536681168621832641085194972343166639705257535483379211746872​24521381642611856603178539596529812288248903337810098177795117288227409717155741​87957420619251445521692137166819636595557228499775776315464391353285480273592327​83581546654/87630739315324660697093180818659895483560383602191807997668834668010919518358106​20316848615678705592355956178010775004819317000458201135712222333217497308440528​56473605433480720429471645084774186874516644432633187107318767999674836818181677​0785368793

sorry, this is no doubt a silly question, but, how do I get the above useful variable into my physical calculator, without having to type it all in?

I'd assumed that there must be some way of doing it with the Connectivity Kit, but after a lot of fiddling, I can't see how to do it.

I tried pasting it into the virtual Prime app, and from there I can see it in that calculator's CAS Vars entry in the CK. But I can't see to get it from there into my physical Prime, nor into the "Content" area.

thanks…

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RE: PDQ Algorithm: Infinite precision best fraction within tolerance - cdmackay - 01-26-2020 12:32 AM



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