Table 4:

Approximated posterior mean, variance, 2.5% and 97.5% order quantiles for the two parameters, obtained for the different approaches when including or not the summaries based on triangles.

	With triangles					Without triangles
	S-ABC	LS-ABC	RE-ABC	RE-ABC 10 avg	RE-ABC 20 avg	S-ABC	LS-ABC
$\widehat{\mathbb{E}}\left(k_0\mid S\right)$	0.95707	0.98684	0.98414	0.98918	0.97615	1.06176	1.04600
$\widehat{\mathbb{E}}\left(p\mid S\right)$	0.02091	0.02071	0.02022	0.02065	0.02077	0.01939	0.01937
$\widehat{\mathbb{V}}\left(k_0\mid S\right)$	0.00182	0.00328	0.00270	0.00282	0.00278	0.00083	0.00154
$\widehat{\mathbb{V}}\left(p\mid S\right)(\times {10}^{-7})$	0.18944	1.16371	3.83804	0.98307	0.65569	0.48474	0.38601
${\widehat{\mathbb{Q}}}_{2.5\text{\%}}\left(k_0\mid S\right)$	0.90656	0.90850	0.91155	0.91289	0.90909	1.00105	0.97723
${\widehat{\mathbb{Q}}}_{2.5\text{\%}}\left(p\mid S\right)$	0.02064	0.02003	0.01920	0.02003	0.02017	0.01913	0.01913
${\widehat{\mathbb{Q}}}_{97.5\text{\%}}\left(k_0\mid S\right)$	1.05689	1.08409	1.08466	1.08444	1.08430	1.09731	1.09731
${\widehat{\mathbb{Q}}}_{97.5\text{\%}}\left(p\mid S\right)$	0.02108	0.02108	0.02105	0.02108	0.02108	0.01986	0.01984