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On Errors in Determinants
Published online by Cambridge University Press: 20 January 2009
Extract
§1. Introduction. Care is needed in dealing with determinants whose elements are subject to experimental error, particularly when a determinant itself is small compared with its first minors. For, as these examples show, a relatively tiny error in one element may be responsible for a large error in the determinant
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- Copyright © Edinburgh Mathematical Society 1932
References
page 107 note 1 There is also a method suitable for use with a calculating machine, due to Dr Aitken, and as yet unpublished.
page 112 note 1 The notation means that the determinants have these as i th rows. The determinants are identical except in their first columns. As pointed out in § 1, such quotients occur in the solution of a set of n simultaneous linear equations.
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