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Motivic Serre invariants defined by Loeser and Sebag are elements of theGrothendieck ring of varities modulo $\mathbb{L}-1$. In this paper, we showthat we can lift these invariants to modulo the square of $\mathbb{L}-1$ aftertensoring the Grothendieck ring with $\mathbb{Q}$, under certain assumptions.

Motivic Serre invariants modulo the square of $\mathbb{L}-1$