Re: [eigen] cache-friendly matrix inverse

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Robert Lupton the Good schrieb:
>>> Just for reference, i post that here. There are 2 approaches to
>>> cache-friendly matrix inversion,
>>
>> We were taught: don't do a matrix inversion in numerics
> 
> Ah, but sometimes you do need an inverse.  For example,
> to calculate errors in chi^2 fitting.

Do you *really* need an inverse there, isn't there a numerically better
algorithm? (Sorry, I don't know how to calculate errors in chi^2 fitting
- - or probably I just don't know the english name for it...)

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