Table 2.

1σ marginalized per cent errors on f from the Fisher analyses at z = 0.5 and z = 1. We use the full anisotropic power spectrum P(k, μ). The results correspond to the kmax values given in Table 1 for z = 0.5 and z = 1. We show results with and without selected moderate priors on {σv, b1, N} (TNS) and {b1, N} (EFTofLSS), as described in the main text. We also show results with a more conservative kmax, as described in the main text.

TNS-based modelEFTofLSS-based model
z = 0.5P(k, μ)|$2.3\,\mathrm{ per}\,\mathrm{ cent}$||$3.3\,\mathrm{ per}\,\mathrm{ cent}$|
P(k, μ) + 10 per cent prior|$2.2\,\mathrm{ per}\,\mathrm{ cent}$||$2.9\,\mathrm{ per}\,\mathrm{ cent}$|
z = 1.0P(k, μ)|$1.5\,\mathrm{ per}\,\mathrm{ cent}$||$3.1\,\mathrm{ per}\,\mathrm{ cent}$|
P(k, μ) + 10 per cent prior|$1.4\,\mathrm{ per}\,\mathrm{ cent}$||$2.8\,\mathrm{ per}\,\mathrm{ cent}$|
|$P(k,\mu)_{k_{\mathrm{max}}=0.15}$||$4.6\,\mathrm{ per}\,\mathrm{ cent}$||$5.3\,\mathrm{ per}\,\mathrm{ cent}$|
TNS-based modelEFTofLSS-based model
z = 0.5P(k, μ)|$2.3\,\mathrm{ per}\,\mathrm{ cent}$||$3.3\,\mathrm{ per}\,\mathrm{ cent}$|
P(k, μ) + 10 per cent prior|$2.2\,\mathrm{ per}\,\mathrm{ cent}$||$2.9\,\mathrm{ per}\,\mathrm{ cent}$|
z = 1.0P(k, μ)|$1.5\,\mathrm{ per}\,\mathrm{ cent}$||$3.1\,\mathrm{ per}\,\mathrm{ cent}$|
P(k, μ) + 10 per cent prior|$1.4\,\mathrm{ per}\,\mathrm{ cent}$||$2.8\,\mathrm{ per}\,\mathrm{ cent}$|
|$P(k,\mu)_{k_{\mathrm{max}}=0.15}$||$4.6\,\mathrm{ per}\,\mathrm{ cent}$||$5.3\,\mathrm{ per}\,\mathrm{ cent}$|
Table 2.

1σ marginalized per cent errors on f from the Fisher analyses at z = 0.5 and z = 1. We use the full anisotropic power spectrum P(k, μ). The results correspond to the kmax values given in Table 1 for z = 0.5 and z = 1. We show results with and without selected moderate priors on {σv, b1, N} (TNS) and {b1, N} (EFTofLSS), as described in the main text. We also show results with a more conservative kmax, as described in the main text.

TNS-based modelEFTofLSS-based model
z = 0.5P(k, μ)|$2.3\,\mathrm{ per}\,\mathrm{ cent}$||$3.3\,\mathrm{ per}\,\mathrm{ cent}$|
P(k, μ) + 10 per cent prior|$2.2\,\mathrm{ per}\,\mathrm{ cent}$||$2.9\,\mathrm{ per}\,\mathrm{ cent}$|
z = 1.0P(k, μ)|$1.5\,\mathrm{ per}\,\mathrm{ cent}$||$3.1\,\mathrm{ per}\,\mathrm{ cent}$|
P(k, μ) + 10 per cent prior|$1.4\,\mathrm{ per}\,\mathrm{ cent}$||$2.8\,\mathrm{ per}\,\mathrm{ cent}$|
|$P(k,\mu)_{k_{\mathrm{max}}=0.15}$||$4.6\,\mathrm{ per}\,\mathrm{ cent}$||$5.3\,\mathrm{ per}\,\mathrm{ cent}$|
TNS-based modelEFTofLSS-based model
z = 0.5P(k, μ)|$2.3\,\mathrm{ per}\,\mathrm{ cent}$||$3.3\,\mathrm{ per}\,\mathrm{ cent}$|
P(k, μ) + 10 per cent prior|$2.2\,\mathrm{ per}\,\mathrm{ cent}$||$2.9\,\mathrm{ per}\,\mathrm{ cent}$|
z = 1.0P(k, μ)|$1.5\,\mathrm{ per}\,\mathrm{ cent}$||$3.1\,\mathrm{ per}\,\mathrm{ cent}$|
P(k, μ) + 10 per cent prior|$1.4\,\mathrm{ per}\,\mathrm{ cent}$||$2.8\,\mathrm{ per}\,\mathrm{ cent}$|
|$P(k,\mu)_{k_{\mathrm{max}}=0.15}$||$4.6\,\mathrm{ per}\,\mathrm{ cent}$||$5.3\,\mathrm{ per}\,\mathrm{ cent}$|
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