Modelling the accruals process and assessing unexpected accruals*
Modelling the accruals process and assessing unexpected accruals*
Modelling the accruals process and assessing unexpected accruals*
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Hence, <strong>the</strong> correlation between abnormal <strong>and</strong> normal <strong>accruals</strong> could be a plausible explanation as<br />
to why even well-specified <strong>accruals</strong> models are powerful in detecting abnormal <strong>accruals</strong> only in<br />
very restrictive circumstances. When abnormal <strong>and</strong> normal <strong>accruals</strong> are correlated, <strong>the</strong> expected<br />
component will unavoidably embed some abnormal <strong>accruals</strong>. As a result, <strong>unexpected</strong> <strong>accruals</strong><br />
extracted from <strong>the</strong>se models will not capture abnormal <strong>accruals</strong> in full. Specifically, when <strong>the</strong>re<br />
is no heterogeneity between firms, <strong>the</strong> r-squared of <strong>the</strong>se models will be close to one <strong>and</strong> <strong>the</strong><br />
model fully explains <strong>the</strong> variation in <strong>accruals</strong> which consist of both abnormal <strong>and</strong> normal<br />
<strong>accruals</strong>. The resulting <strong>unexpected</strong> <strong>accruals</strong> will be close to zero even for serious earnings<br />
managers. Since <strong>the</strong> high r-squared of a model can be due to its ability in correctly attributing<br />
normal <strong>accruals</strong> as <strong>the</strong> expected component or incorrectly attributing abnormal <strong>accruals</strong> as <strong>the</strong><br />
expected component, this raises doubt over whe<strong>the</strong>r one should judge a model‟s ability to<br />
correctly extract abnormal <strong>accruals</strong> by its r-squared.<br />
In short, <strong>the</strong> correlation between abnormal <strong>and</strong> normal <strong>accruals</strong> inevitably leads well-specified<br />
<strong>accruals</strong> models to incorrectly attribute abnormal <strong>accruals</strong> as <strong>the</strong> expected component <strong>and</strong> less<br />
well-specified <strong>accruals</strong> models to incorrectly attribute normal <strong>accruals</strong> as <strong>the</strong> <strong>unexpected</strong><br />
component. The zero conditional assumption imposed by ordinary least squares requires <strong>the</strong><br />
disturbance term to be uncorrelated with <strong>the</strong> explanatory variables. The correlation between<br />
abnormal <strong>and</strong> normal <strong>accruals</strong> exactly violates this assumption. As a result, <strong>the</strong> approach to<br />
identify earnings management via a least square disturbance term of <strong>the</strong> regression is likely to be<br />
problematic. This echoes <strong>the</strong> points made in McNicols (2000).<br />
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