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Fig. 5.

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Matter power spectrum boost (15) with different parameter transformations θGR = θGR(θBD), where ( A s BD = A s GR $ A_{\mathrm{s}}^{\mathrm{BD}} = A_{\mathrm{s}}^{\mathrm{GR}} $ or σ 8 BD = σ 8 GR $ \sigma_8^{\rm BD} = \sigma_8^{\rm GR} $) and ( H 0 BD = H 0 GR $ H_0^{\rm BD} = H_0^{\rm GR} $ or H 0 GR = H 0 BD ϕ ¯ ini 1 / 2 $ H_0^{\mathrm{GR}} = H_0^{\mathrm{BD}} \bar\phi_{\mathrm{ini}}^{1/2} $). Requiring equal σ8 (instead of equal As) flattens the boost in the nonlinear regime, while requiring equal ϕinih2 (instead of equal h) synchronizes the sound horizon and avoids rapid baryon acoustic oscillations.

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