Table BI.

The probability formula on observing ( ${\mathrm{\Delta }}_i^{(1)},{\mathrm{\Delta }}_i^{(2)}$) in the three censoring scenarios under the non-composite setting

$P_{ab}^{(j)}$	Both non-fatal case (Non-competing model)	One fatal case (Semi-competing model)	Both fatal case (Full-competing model)
$P_{11}^{(j)}$	$Q_1^{(j)}+Q_2^{(j)}$	$Q_1^{(j)}$	0
$P_{10}^{(j)}$	$R_2^{(j)}-Q_1^{(j)}$	$R_2^{(j)}-Q_1^{(j)}$	$R_2^{(j)}$
$P_{01}^{(j)}$	$R_1^{(j)}-Q_2^{(j)}$	$R_1^{(j)}$	$R_1^{(j)}$
$P_{00}^{(j)}$	$1-R_1^{(j)}-R_2^{(j)}$	$1-R_1^{(j)}-R_2^{(j)}$	$1-R_1^{(j)}-R_2^{(j)}$