\((z * t + \left((y * x + \left((i * c + \left(b \cdot a\right))_*\right))_*\right))_*\)
- Started with
\[\left(\left(x \cdot y + z \cdot t\right) + a \cdot b\right) + c \cdot i\]
0.0
- Applied simplify to get
\[\color{red}{\left(\left(x \cdot y + z \cdot t\right) + a \cdot b\right) + c \cdot i} \leadsto \color{blue}{(i * c + \left(a \cdot b\right))_* + (y * x + \left(t \cdot z\right))_*}\]
0.0
- Using strategy
rm 0.0
- Applied fma-udef to get
\[(i * c + \left(a \cdot b\right))_* + \color{red}{(y * x + \left(t \cdot z\right))_*} \leadsto (i * c + \left(a \cdot b\right))_* + \color{blue}{\left(y \cdot x + t \cdot z\right)}\]
0.0
- Applied associate-+r+ to get
\[\color{red}{(i * c + \left(a \cdot b\right))_* + \left(y \cdot x + t \cdot z\right)} \leadsto \color{blue}{\left((i * c + \left(a \cdot b\right))_* + y \cdot x\right) + t \cdot z}\]
0.0
- Applied simplify to get
\[\color{red}{\left((i * c + \left(a \cdot b\right))_* + y \cdot x\right)} + t \cdot z \leadsto \color{blue}{(y * x + \left((i * c + \left(a \cdot b\right))_*\right))_*} + t \cdot z\]
0.0
- Applied taylor to get
\[(y * x + \left((i * c + \left(a \cdot b\right))_*\right))_* + t \cdot z \leadsto (y * x + \left((i * c + \left(b \cdot a\right))_*\right))_* + t \cdot z\]
0.0
- Taylor expanded around 0 to get
\[\color{red}{(y * x + \left((i * c + \left(b \cdot a\right))_*\right))_*} + t \cdot z \leadsto \color{blue}{(y * x + \left((i * c + \left(b \cdot a\right))_*\right))_*} + t \cdot z\]
0.0
- Applied simplify to get
\[\color{red}{(y * x + \left((i * c + \left(b \cdot a\right))_*\right))_* + t \cdot z} \leadsto \color{blue}{(z * t + \left((y * x + \left((i * c + \left(b \cdot a\right))_*\right))_*\right))_*}\]
0.0
- Removed slow pow expressions