Table 2.

Fisher matrix results for the uncertainties σα and σϵ, as well as the correlation coefficient rαϵ. Even the Gaussian (unfit) model produces reasonable agreement in these parameters, and the level of agreement improves for the non-Gaussian (fit) models. When we restrict our attention to the BAO parameters, we find that the mock precision matrix is consistent with a noisy realization of our fit models, at least when we are limited to 1000 mocks.

σασϵrαϵσα (noisy)σϵ (noisy)rαϵ (noisy)
Cmock0.04030.04220.189
CG0.03840.03910.2160.0387 ± 0.00110.0394 ± 0.00110.217 ± 0.038
CNG(a1)0.04000.04050.2030.0403 ± 0.00110.0409 ± 0.00120.204 ± 0.038
CNG(a2)0.03990.04040.2040.0401 ± 0.00110.0407 ± 0.00110.205 ± 0.038
σασϵrαϵσα (noisy)σϵ (noisy)rαϵ (noisy)
Cmock0.04030.04220.189
CG0.03840.03910.2160.0387 ± 0.00110.0394 ± 0.00110.217 ± 0.038
CNG(a1)0.04000.04050.2030.0403 ± 0.00110.0409 ± 0.00120.204 ± 0.038
CNG(a2)0.03990.04040.2040.0401 ± 0.00110.0407 ± 0.00110.205 ± 0.038
Table 2.

Fisher matrix results for the uncertainties σα and σϵ, as well as the correlation coefficient rαϵ. Even the Gaussian (unfit) model produces reasonable agreement in these parameters, and the level of agreement improves for the non-Gaussian (fit) models. When we restrict our attention to the BAO parameters, we find that the mock precision matrix is consistent with a noisy realization of our fit models, at least when we are limited to 1000 mocks.

σασϵrαϵσα (noisy)σϵ (noisy)rαϵ (noisy)
Cmock0.04030.04220.189
CG0.03840.03910.2160.0387 ± 0.00110.0394 ± 0.00110.217 ± 0.038
CNG(a1)0.04000.04050.2030.0403 ± 0.00110.0409 ± 0.00120.204 ± 0.038
CNG(a2)0.03990.04040.2040.0401 ± 0.00110.0407 ± 0.00110.205 ± 0.038
σασϵrαϵσα (noisy)σϵ (noisy)rαϵ (noisy)
Cmock0.04030.04220.189
CG0.03840.03910.2160.0387 ± 0.00110.0394 ± 0.00110.217 ± 0.038
CNG(a1)0.04000.04050.2030.0403 ± 0.00110.0409 ± 0.00120.204 ± 0.038
CNG(a2)0.03990.04040.2040.0401 ± 0.00110.0407 ± 0.00110.205 ± 0.038
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