this is for holding javascript data
Christopher Berry Adding references
almost 9 years ago
Commit id: a637a70294e43b6ad6132946e3ea8c2361df97ba
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\subsection{Luminosity distance}\label{sec:distance}
The distance is more likely than the sky position to show the imprint of the spin. The distance is degenerate with the
inclination, inclination \citep{Cutler_1994,Aasi_2013}, and the inclination can be better constrained for precessing
systems. systems \citep{van_der_Sluys_2008,Vitale_2014}. Since we are considering a population with low spins, precession is minimal, and there should be little effect including spin in the analysis.
We quantify distance measurement accuracy using symmetric credible intervals: the distance credible interval $\mathrm{CI}_p^{D}$ in the range that contains the central $p$ of the integrated posterior, with $(1-p)/2$ falling both above and below the limits \citep{Aasi_2013}. The absolute size of the credible interval scales with the distance, hence we divide the credible interval by the true (injected) distance $D_\star$ this gives an approximate analogue of twice the fractional uncertainty \citep{Berry_2014}. The cumulative distribution of the scaled credible intervals are plotted in figure
\ref{fig:dist}. \ref{fig:distance}. There is negligible difference between the spinning and nonspinning
analyses. analyses as expected.