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No (Or Limited) Arbitrary Precision Integers / Exact Mode?
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No (Or Limited) Arbitrary Precision Integers / Exact Mode?
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No (Or Limited) Arbitrary Precision Integers / Exact Mode?
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12-17-2013, 05:48 PM
(This post was last modified: 12-17-2013 10:27 PM by John R. Graham.)
Post: #6
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RE: No (Or Limited) Arbitrary Precision Integers / Exact Mode?
Thanks. However, I kind of got off topic here for a moment. Is there a variable type that is manipulatable from PPL that will represent an exact arbitrary precision integer? The only reference I see to integers in the documentation are the binary numbers, which seem to be strictly limited in precision (just like they are on the HP50).
- John |
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| Messages In This Thread |
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No (Or Limited) Arbitrary Precision Integers / Exact Mode? - John R. Graham - 12-17-2013, 02:49 PM
RE: No (Or Limited) Arbitrary Precision Integers? - ArielPalazzesi - 12-17-2013, 04:08 PM
RE: No (Or Limited) Arbitrary Precision Integers? - John R. Graham - 12-17-2013, 04:25 PM
RE: No (Or Limited) Arbitrary Precision Integers / Exact Mode? - ArielPalazzesi - 12-17-2013, 05:10 PM
RE: No (Or Limited) Arbitrary Precision Integers / Exact Mode? - jgreenb2 - 12-17-2013, 05:34 PM
RE: No (Or Limited) Arbitrary Precision Integers / Exact Mode? - John R. Graham - 12-17-2013 05:48 PM
RE: No (Or Limited) Arbitrary Precision Integers / Exact Mode? - Joe Horn - 12-19-2013, 05:58 AM
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