Reference:
原住民健康問題不只有醫療 原健法立法衛福部盼多考量 /中央廣播電台
(https://www.rti.org.tw/news/view/id/2083929)
- 收入來源:二、菸品健康福利捐及公益彩券盈餘之百分之一。
Reference:
原住民健康問題不只有醫療 原健法立法衛福部盼多考量 /中央廣播電台
(https://www.rti.org.tw/news/view/id/2083929)
Reference:
關鍵評論- 為何《原住民族健康法》草案難以解決原住民族人的「文化安全」問題? / 朱原慶
(https://phlib.org.tw/最新消息/2020110501/)
Reference:
關鍵評論- 為何《原住民族健康法》草案難以解決原住民族人的「文化安全」問題? / 朱原慶
(https://phlib.org.tw/最新消息/2020110501/)
Reference:
關鍵評論- 為何《原住民族健康法》草案難以解決原住民族人的「文化安全」問題? / 朱原慶
(https://phlib.org.tw/最新消息/2020110501/)
law of cosines
\(||x_t-x||^2=||x_t-x_{t+1}||^2+||x_{t+1}-x||^2\\ +2\langle x_t-x_{t+1},x_{t+1}-x\rangle\)
optimality condition
\(\langle \nabla f(x_t) + L(x_{t+1}-x_t),x-x_{t+1} \rangle \geq 0\)
proximal inequality
\(\frac{2}{L}\langle \nabla f(x_t),x_{t+1}-x \rangle \leq \\ ||x_t-x||^2-||x_t-x_{t+1}||^2-||x_{t+1}-x||^2\)
smoothness
\(f(x_{t+1})-f(x) \leq \frac{L}{2} (||x_t-x||^2-||x_{t+1}-x||^2)\)
\( f(x_{t+1}) - f(x) \leq \frac{L||x_1-x||^2}{2t}\)
"telescopic sum"
law of cosines
\(||x_t-x||^2=||x_t-x_{t+1}||^2+||x_{t+1}-x||^2\\ +2\langle x_t-x_{t+1},x_{t+1}-x\rangle\)
optimality condition
\(\langle \nabla f(x_t) + L(x_{t+1}-x_t),x-x_{t+1} \rangle \geq 0\)
proximal inequality
\(\frac{2}{L}\langle \nabla f(x_t),x_{t+1}-x \rangle \leq \\ ||x_t-x||^2-||x_t-x_{t+1}||^2-||x_{t+1}-x||^2\)
smoothness
strong convexity
\(f(x_{t+1})-f(x) \leq \frac{L-\mu}{2} ||x_t-x||^2-\frac{L}{2}||x_{t+1}-x||^2\)
\(f(x_{t+1}) - f(x) \leq \frac{\mu||x_1-x||^2}{2((1+\frac{\mu}{L-\mu})^t-1)}\)
"telescopic sum"
three point equality
\(D_h(x,x_t) = D_h(x,x_{t+1}) + D_h(x_{t+1},x_t) + \langle \nabla h(x_{t+1}) - \nabla h(x_t),x-x_{t+1}\rangle\)
optimality condition
\(\langle \nabla f(x_t) + L(\nabla h(x_{t+1})-\nabla h(x_t)),x-x_{t+1} \rangle \geq 0\)
proximal inequality
\(\frac{1}{L}\langle \nabla f(x_t),x_{t+1}-x \rangle \leq \\ D_h(x,x_t)-D_h(x,x_{t+1})-D_h(x_{t+1},x_t)\)
relative
smoothness
\(f(x_{t+1})-f(x) \leq L(D_h(x,x_t)-D_h(x,x_{t+1}))\)
\( f(x_{t+1}) - f(x) \leq \frac{LD_h(x,x_1)^2}{2t}\)
"telescopic sum"
\(E\)
\(E^*\)
\(x_t\)
\(Dh(x_t)\)
\(Dh(x_t)-\eta Df(x_t)\)
\(Dh^{-1}(Dh(x_t)-\eta Df(x_t))\)
\(Dh\)
\(Dh^{-1}\)
\(-\eta Df(x_t)\)
OH
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