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More experiments with microdown
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src/Math-AutomaticDifferenciation/PMDualNumber.class.st

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"
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In linear algebra, dual numbers extend the real numbers by adjoining one new element ε with the property ε^2 = 0 (ε is nilpotent).
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See here: https://en.wikipedia.org/wiki/Dual_number^
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In linear algebra, dual numbers extend the real numbers by adjoining one new element ε with the property ε^2 = 0 (ε is nilpotent). See here: [https://en.wikipedia.org/wiki/Dual_number](https://en.wikipedia.org/wiki/Dual_number)
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PMDualNumbers can be used to calculate the first derivative if one creates them this way:
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PMDualNumber value: aNumber eps: derivativeOfaNumber (1 if the derivative with respect to aNumber is calculated, 0 otherwise)
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`PMDualNumber`s can be used to calculate the first derivative if one creates them this way:
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PMDualNumbers can be mixed with Numbers.
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```
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PMDualNumber value: aNumber eps: derivativeOfANumber
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```
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(1 if the derivative with respect to aNumber is calculated, 0 otherwise)
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`PMDualNumber`s can be mixed with Numbers.
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Class {
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#name : #PMDualNumber,

src/Math-AutomaticDifferenciation/PMHyperDualNumber.class.st

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PMHyperDualNumbers can be used to additionally calculate second order derivatives.
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They can be mixed with Numbers, not with PMDualNumbers.
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`PMHyperDualNumber` can be used to additionally calculate second order derivatives.
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They can be mixed with `Number`s, not with `PMDualNumber`s.
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Class {
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#name : #PMHyperDualNumber,

src/Math-Core/PMWeightedPoint.class.st

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I'm a simple point (two values with a weight and an error).
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(c) Copyrights Didier BESSET, 1999.
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Class {
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#name : #PMWeightedPoint,
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'weight',
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'error'
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],
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#category : 'Math-Core'
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#category : #'Math-Core'
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}
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{ #category : #creation }

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