Table 3: Open in new tab Estimated... | Oxford Academic

Table 3:

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Estimated distribution of RCs and across stratum analysis for stratified RE, non-stratified hazard model. Parentheses below point estimate show 95%-CI.

	$\hat{P} (Z_{sex} \leq {\hat{z}}_{sex, (k)})$			${\hat{z}}_{sex, (k)}$
$k^{th}$ RC	Males	Females	$\frac{\hat{P} (Z_{f} \leq z_{f, (k)})}{\hat{P} (Z_{m} \leq z_{m, (k)})}$	Males	Females	${\hat{HR}}_{A} (k)$
$1^{st}$	$\underset{(0.932; 0.949)}{0.941}$	$\underset{(0.956; 0.97)}{0.964}$	$\underset{(1.013; 1.036)}{1.024}$	$\underset{(0.002; 0.015)}{0.006}$	$\underset{(0.004; 0.026)}{0.01}$	$\underset{(1.411; 2.01)}{1.684}$
$2^{nd}$	$\underset{(0.949; 0.955)}{0.952}$	$\underset{(0.971; 0.976)}{0.974}$	$\underset{(1.013; 1.032)}{1.023}$	$\underset{(0.245; 1.053)}{0.508}$	$\underset{(0.341; 2.684)}{0.956}$	$\underset{(1.064; 3.325)}{1.881}$
$3^{rd}$	$\underset{(0.956; 0.96)}{0.958}$	$\underset{(0.977; 0.98)}{0.978}$	$\underset{(1.017; 1.027)}{1.022}$	$\underset{(0.489; 2.091)}{1.011}$	$\underset{(0.677; 5.344)}{1.902}$	$\underset{(1.061; 3.336)}{1.882}$
$4^{th}$	$\underset{(0.96; 0.963)}{0.961}$	$\underset{(0.98; 0.983)}{0.982}$	$\underset{(1.017; 1.025)}{1.021}$	$\underset{(0.732; 3.13)}{1.513}$	$\underset{(1.014; 8.004)}{2.848}$	$\underset{(1.061; 3.34)}{1.882}$
$5^{th}$	$\underset{(0.963; 0.966)}{0.964}$	$\underset{(0.983; 0.985)}{0.984}$	$\underset{(1.017; 1.024)}{1.02}$	$\underset{(0.975; 4.168)}{2.016}$	$\underset{(1.35; 10.664)}{3.794}$	$\underset{(1.06; 3.341)}{1.882}$

	$\hat{P} (Z_{sex} \leq {\hat{z}}_{sex, (k)})$			${\hat{z}}_{sex, (k)}$
$k^{th}$ RC	Males	Females	$\frac{\hat{P} (Z_{f} \leq z_{f, (k)})}{\hat{P} (Z_{m} \leq z_{m, (k)})}$	Males	Females	${\hat{HR}}_{A} (k)$
$1^{st}$	$\underset{(0.932; 0.949)}{0.941}$	$\underset{(0.956; 0.97)}{0.964}$	$\underset{(1.013; 1.036)}{1.024}$	$\underset{(0.002; 0.015)}{0.006}$	$\underset{(0.004; 0.026)}{0.01}$	$\underset{(1.411; 2.01)}{1.684}$
$2^{nd}$	$\underset{(0.949; 0.955)}{0.952}$	$\underset{(0.971; 0.976)}{0.974}$	$\underset{(1.013; 1.032)}{1.023}$	$\underset{(0.245; 1.053)}{0.508}$	$\underset{(0.341; 2.684)}{0.956}$	$\underset{(1.064; 3.325)}{1.881}$
$3^{rd}$	$\underset{(0.956; 0.96)}{0.958}$	$\underset{(0.977; 0.98)}{0.978}$	$\underset{(1.017; 1.027)}{1.022}$	$\underset{(0.489; 2.091)}{1.011}$	$\underset{(0.677; 5.344)}{1.902}$	$\underset{(1.061; 3.336)}{1.882}$
$4^{th}$	$\underset{(0.96; 0.963)}{0.961}$	$\underset{(0.98; 0.983)}{0.982}$	$\underset{(1.017; 1.025)}{1.021}$	$\underset{(0.732; 3.13)}{1.513}$	$\underset{(1.014; 8.004)}{2.848}$	$\underset{(1.061; 3.34)}{1.882}$
$5^{th}$	$\underset{(0.963; 0.966)}{0.964}$	$\underset{(0.983; 0.985)}{0.984}$	$\underset{(1.017; 1.024)}{1.02}$	$\underset{(0.975; 4.168)}{2.016}$	$\underset{(1.35; 10.664)}{3.794}$	$\underset{(1.06; 3.341)}{1.882}$

Table 3:

Open in new tab

Estimated distribution of RCs and across stratum analysis for stratified RE, non-stratified hazard model. Parentheses below point estimate show 95%-CI.

	$\hat{P} (Z_{sex} \leq {\hat{z}}_{sex, (k)})$			${\hat{z}}_{sex, (k)}$
$k^{th}$ RC	Males	Females	$\frac{\hat{P} (Z_{f} \leq z_{f, (k)})}{\hat{P} (Z_{m} \leq z_{m, (k)})}$	Males	Females	${\hat{HR}}_{A} (k)$
$1^{st}$	$\underset{(0.932; 0.949)}{0.941}$	$\underset{(0.956; 0.97)}{0.964}$	$\underset{(1.013; 1.036)}{1.024}$	$\underset{(0.002; 0.015)}{0.006}$	$\underset{(0.004; 0.026)}{0.01}$	$\underset{(1.411; 2.01)}{1.684}$
$2^{nd}$	$\underset{(0.949; 0.955)}{0.952}$	$\underset{(0.971; 0.976)}{0.974}$	$\underset{(1.013; 1.032)}{1.023}$	$\underset{(0.245; 1.053)}{0.508}$	$\underset{(0.341; 2.684)}{0.956}$	$\underset{(1.064; 3.325)}{1.881}$
$3^{rd}$	$\underset{(0.956; 0.96)}{0.958}$	$\underset{(0.977; 0.98)}{0.978}$	$\underset{(1.017; 1.027)}{1.022}$	$\underset{(0.489; 2.091)}{1.011}$	$\underset{(0.677; 5.344)}{1.902}$	$\underset{(1.061; 3.336)}{1.882}$
$4^{th}$	$\underset{(0.96; 0.963)}{0.961}$	$\underset{(0.98; 0.983)}{0.982}$	$\underset{(1.017; 1.025)}{1.021}$	$\underset{(0.732; 3.13)}{1.513}$	$\underset{(1.014; 8.004)}{2.848}$	$\underset{(1.061; 3.34)}{1.882}$
$5^{th}$	$\underset{(0.963; 0.966)}{0.964}$	$\underset{(0.983; 0.985)}{0.984}$	$\underset{(1.017; 1.024)}{1.02}$	$\underset{(0.975; 4.168)}{2.016}$	$\underset{(1.35; 10.664)}{3.794}$	$\underset{(1.06; 3.341)}{1.882}$

	$\hat{P} (Z_{sex} \leq {\hat{z}}_{sex, (k)})$			${\hat{z}}_{sex, (k)}$
$k^{th}$ RC	Males	Females	$\frac{\hat{P} (Z_{f} \leq z_{f, (k)})}{\hat{P} (Z_{m} \leq z_{m, (k)})}$	Males	Females	${\hat{HR}}_{A} (k)$
$1^{st}$	$\underset{(0.932; 0.949)}{0.941}$	$\underset{(0.956; 0.97)}{0.964}$	$\underset{(1.013; 1.036)}{1.024}$	$\underset{(0.002; 0.015)}{0.006}$	$\underset{(0.004; 0.026)}{0.01}$	$\underset{(1.411; 2.01)}{1.684}$
$2^{nd}$	$\underset{(0.949; 0.955)}{0.952}$	$\underset{(0.971; 0.976)}{0.974}$	$\underset{(1.013; 1.032)}{1.023}$	$\underset{(0.245; 1.053)}{0.508}$	$\underset{(0.341; 2.684)}{0.956}$	$\underset{(1.064; 3.325)}{1.881}$
$3^{rd}$	$\underset{(0.956; 0.96)}{0.958}$	$\underset{(0.977; 0.98)}{0.978}$	$\underset{(1.017; 1.027)}{1.022}$	$\underset{(0.489; 2.091)}{1.011}$	$\underset{(0.677; 5.344)}{1.902}$	$\underset{(1.061; 3.336)}{1.882}$
$4^{th}$	$\underset{(0.96; 0.963)}{0.961}$	$\underset{(0.98; 0.983)}{0.982}$	$\underset{(1.017; 1.025)}{1.021}$	$\underset{(0.732; 3.13)}{1.513}$	$\underset{(1.014; 8.004)}{2.848}$	$\underset{(1.061; 3.34)}{1.882}$
$5^{th}$	$\underset{(0.963; 0.966)}{0.964}$	$\underset{(0.983; 0.985)}{0.984}$	$\underset{(1.017; 1.024)}{1.02}$	$\underset{(0.975; 4.168)}{2.016}$	$\underset{(1.35; 10.664)}{3.794}$	$\underset{(1.06; 3.341)}{1.882}$