\({\left(\tan \left(\log_* (1 + a)\right)\right)}^{\left({\left(\sqrt[3]{\log a} \cdot \sqrt[3]{\sinh a}\right)}^3\right)}\)
- Started with
\[{\left(\tan \left(\log_* (1 + a)\right)\right)}^{\left(\log \left({a}^{\left(\sinh a\right)}\right)\right)}\]
0.2
- Applied taylor to get
\[{\left(\tan \left(\log_* (1 + a)\right)\right)}^{\left(\log \left({a}^{\left(\sinh a\right)}\right)\right)} \leadsto {\left(\tan \left(\log_* (1 + a)\right)\right)}^{\left(\log a \cdot \sinh a\right)}\]
0.0
- Taylor expanded around 0 to get
\[{\left(\tan \left(\log_* (1 + a)\right)\right)}^{\color{red}{\left(\log a \cdot \sinh a\right)}} \leadsto {\left(\tan \left(\log_* (1 + a)\right)\right)}^{\color{blue}{\left(\log a \cdot \sinh a\right)}}\]
0.0
- Using strategy
rm 0.0
- Applied add-cube-cbrt to get
\[{\left(\tan \left(\log_* (1 + a)\right)\right)}^{\left(\log a \cdot \color{red}{\sinh a}\right)} \leadsto {\left(\tan \left(\log_* (1 + a)\right)\right)}^{\left(\log a \cdot \color{blue}{{\left(\sqrt[3]{\sinh a}\right)}^3}\right)}\]
0.0
- Applied add-cube-cbrt to get
\[{\left(\tan \left(\log_* (1 + a)\right)\right)}^{\left(\color{red}{\log a} \cdot {\left(\sqrt[3]{\sinh a}\right)}^3\right)} \leadsto {\left(\tan \left(\log_* (1 + a)\right)\right)}^{\left(\color{blue}{{\left(\sqrt[3]{\log a}\right)}^3} \cdot {\left(\sqrt[3]{\sinh a}\right)}^3\right)}\]
0.0
- Applied cube-unprod to get
\[{\left(\tan \left(\log_* (1 + a)\right)\right)}^{\color{red}{\left({\left(\sqrt[3]{\log a}\right)}^3 \cdot {\left(\sqrt[3]{\sinh a}\right)}^3\right)}} \leadsto {\left(\tan \left(\log_* (1 + a)\right)\right)}^{\color{blue}{\left({\left(\sqrt[3]{\log a} \cdot \sqrt[3]{\sinh a}\right)}^3\right)}}\]
0.0