2007
DOI: 10.5487/tr.2007.23.4.347
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Anti-Oxidative Effects of Rubus coreanum Miquel Extract on Hepatic Injury Induced by Lipopolysaccharide

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Cited by 4 publications
(7 citation statements)
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“…In Appendix B we show that for a Gaussian distributed likelihood function, the linear bias in a parameter, which we shall call δθ i , due to a bias in a fixed model parameter (i.e. one whose value we have assumed and is not being measured), which we shall call δψ j , is given by (see also Kim et al 2004)…”
Section: Bias In the Photometric Redshiftsmentioning
confidence: 99%
See 2 more Smart Citations
“…In Appendix B we show that for a Gaussian distributed likelihood function, the linear bias in a parameter, which we shall call δθ i , due to a bias in a fixed model parameter (i.e. one whose value we have assumed and is not being measured), which we shall call δψ j , is given by (see also Kim et al 2004)…”
Section: Bias In the Photometric Redshiftsmentioning
confidence: 99%
“…The effective magnitude uncertainty in a given bin at a particular redshift, taking into account luminosity evolution, gravitational lensing and dust and the effect of peculiar velocity uncertainty is given by (Kim et al 2004)…”
Section: Combining With Snia Experimentsmentioning
confidence: 99%
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“…Due to the Cramér-Rao inequality this is a lower bound on the error. To assess the effect of the systematic, we also calculate the bias on every parameter by means of the bias formalism (Kim et al 2004;Huterer & Takada 2005;Huterer et al 2006;Taylor et al 2007;Kitching et al 2008). Assuming a systematic P GI that is subdominant with respect to the signal and causes only small systematic errors, the bias b on a parameter p µ can be calculated by…”
Section: Fisher Matrix Formalismmentioning
confidence: 99%
“…The estimate of the parameter values will now be biased but the marginal error on the parameters will remain the same (the caveat here that this is only the case when the systematic is smaller than the signal). It can be shown (Kim et al 2004;Taylor et al 2007;Amara & Refregier 2008) that, with the assumption of Gaussian likelihoods, the predicted bias in a parameter due to an uncorrected systematic is given by…”
Section: The Bias Formalismmentioning
confidence: 99%