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No (Or Limited) Arbitrary Precision Integers / Exact Mode?
12-17-2013, 04:25 PM (This post was last modified: 12-17-2013 04:27 PM by John R. Graham.)
Post: #3
RE: No (Or Limited) Arbitrary Precision Integers?
Yes, I saw that, but what it appears might be implied is that exact numbers are not supported uniformly across the whole calculator. As a trivial example, when I enter (on my HP50g)
Code:
2 [Enter] 6 รท
then I expect to see the result \(\frac{1}{3}\) on the stack. If I need the numeric approximation, then it's just a keystroke away.

- John
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RE: No (Or Limited) Arbitrary Precision Integers? - John R. Graham - 12-17-2013 04:25 PM



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