P(\_[thr]{}/\_[opt]{}), where $P(w)$ is the cumulative distribution function on $w$ over different source locations and orientations, and $\rho_{\rm opt}$ is the signal-to-noise ratio (SNR) for an optimally located and oriented binary at redshift $z$.

[l|ll|ll]{}\[thb\] Model & $\left<\mc^{15/6}\right>$& ${\cal R}(0)$ & $R_D$ (aLIGO $\rho \ge 8$) & $R_D$ (3-det network $\rho
\ge 10$)\
& $M_\odot^{15/6}$ & ${\, {\rm Gpc}}^{-3} {\, {\rm yr}}^{-1}$ & ${\, {\rm yr}}^{-1}$ & ${\, {\rm yr}}^{-1}$\
\
Standard & 1.1 (1.1) & 61 (52) & 1.3 (1.1) & 3.2 (2.7)\
Optimistic CE & 1.2 (1.2) & 162 (137) & 3.9 (3.3) & 9.2 (7.7)\
Delayed SN & 1.4 (1.4) & 67 (60) & 1.9 (1.7) & 4.5 (4.0)\
High BH Kicks & 1.1 (1.1) & 57 (52) & 1.2 (1.1) & 3.0 (2.7)\
\
Standard & 18 (19) & 2.8 (3.0) & 1.0 (1.2) & 2.4 (2.7)\
Optimistic CE & 17 (16) & 17 (20) & 5.7 (6.5) & 13.8 (15.4)\
Delayed SN & 24 (20) & 1.0 (2.4) & 0.5 (0.9) & 1.1 (2.3)\
High BH Kicks & 19 (13) & 0.04 (0.3) & 0.01 (0.08) & 0.04 (0.2)\
\
Standard & 402 (595) & 28 (36) & 227 (427) & 540 (1017)\
Optimistic CE 