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   <subfield code="a">Gravity's immunity from vacuum: the holographic structure of semiclassical action</subfield>
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   <subfield code="a">Principle of equivalence, general covariance and the demand that the variation of the action functional should be well defined, lead to a generic Lagrangian for semiclassical gravity of the form $$L=Q_a^{\phantom{a}bcd}R^a_{\phantom{a}bcd}$$ with $$\nabla_b\,Q_a^{\phantom{a}bcd}=0$$ . The expansion of $$Q_a^{\phantom{a}bcd}$$ in terms of the derivatives of the metric tensor determines the structure of the theory uniquely. The zeroth order term gives the Einstein-Hilbert action and the first order correction is given by the Gauss-Bonnet action. Remarkably, any such Lagrangian can be decomposed into a surface and bulk terms which are related holographically. The equations of motion can be obtained purely from a surface term in the gravity sector and hence gravity does not respond to the changes in the bulk vacuum energy density.</subfield>
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