(12C Platinum) Normal Distribution
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12-02-2018, 09:43 PM
(This post was last modified: 12-02-2018 09:46 PM by Dieter.)
Post: #9
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RE: (12C Platinum) Normal Distribution
(12-02-2018 08:14 PM)Albert Chan Wrote:(12-02-2018 06:59 PM)Dieter Wrote: There now is a new approximation with focus on the absolute error. But in a somewhat different way: With the following coefficients the error is less than 6,5 units in the 7th significant digit ... It's 6,5 units in the 7th significant (!) digit. Not an absolute error of 6,5 E-7. The previous approximation had a largest error of about 1 unit in the 6th significant digit, now this is down to 65% of that. Compare the results for x=3,1: Result for the coefficients in post #6: 9,676022 E-04 Compare this to the true result 9,676032 E-04 The error is about -1 unit in the 6th significant digit. Result for the coefficients in post #7: 9,676026 E-04 Compare this to the true result 9,676032 E-04 The error is about -6 units in the 7th significant digit. The coefficients in post #7 limit this kind of error to less than 6,5 units in the 7th digit. These are simply two different targets both approximations are designed for. Dieter |
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Messages In This Thread |
(12C Platinum) Normal Distribution - Gamo - 12-01-2018, 07:53 AM
RE: (12C Platinum) Normal Distribution - Dieter - 12-01-2018, 10:59 AM
RE: (12C Platinum) Normal Distribution - Albert Chan - 12-01-2018, 05:37 PM
RE: (12C Platinum) Normal Distribution - Dieter - 12-01-2018, 07:44 PM
RE: (12C Platinum) Normal Distribution - Albert Chan - 12-01-2018, 11:16 PM
RE: (12C Platinum) Normal Distribution - Dieter - 12-02-2018, 09:11 AM
RE: (12C Platinum) Normal Distribution - Dieter - 12-02-2018, 06:59 PM
RE: (12C Platinum) Normal Distribution - Albert Chan - 12-02-2018, 08:14 PM
RE: (12C Platinum) Normal Distribution - Dieter - 12-02-2018 09:43 PM
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