if (* y (log z)) < -0.0005338382708144056

1. Started with
   \[\frac{x \cdot e^{\left(y \cdot \log z + \left(t - 1.0\right) \cdot \log a\right) - b}}{y}\]
   13.2
2. Applied simplify to get
   \[\color{red}{\frac{x \cdot e^{\left(y \cdot \log z + \left(t - 1.0\right) \cdot \log a\right) - b}}{y}} \leadsto \color{blue}{\left(\frac{x}{y} \cdot {z}^{y}\right) \cdot \frac{{a}^{\left(t - 1.0\right)}}{e^{b}}}\]
   27.9
3. Applied taylor to get
   \[\left(\frac{x}{y} \cdot {z}^{y}\right) \cdot \frac{{a}^{\left(t - 1.0\right)}}{e^{b}} \leadsto \left(\frac{x}{y} \cdot {z}^{y}\right) \cdot \left(\left({\left(\frac{1}{{a}^{1.0}}\right)}^{1.0} + \left(\log a \cdot t\right) \cdot {\left(\frac{1}{{a}^{1.0}}\right)}^{1.0}\right) - b \cdot {\left(\frac{1}{{a}^{1.0}}\right)}^{1.0}\right)\]
   13.5
4. Taylor expanded around 0 to get
   \[\left(\frac{x}{y} \cdot {z}^{y}\right) \cdot \color{red}{\left(\left({\left(\frac{1}{{a}^{1.0}}\right)}^{1.0} + \left(\log a \cdot t\right) \cdot {\left(\frac{1}{{a}^{1.0}}\right)}^{1.0}\right) - b \cdot {\left(\frac{1}{{a}^{1.0}}\right)}^{1.0}\right)} \leadsto \left(\frac{x}{y} \cdot {z}^{y}\right) \cdot \color{blue}{\left(\left({\left(\frac{1}{{a}^{1.0}}\right)}^{1.0} + \left(\log a \cdot t\right) \cdot {\left(\frac{1}{{a}^{1.0}}\right)}^{1.0}\right) - b \cdot {\left(\frac{1}{{a}^{1.0}}\right)}^{1.0}\right)}\]
   13.5
5. Applied simplify to get
   \[\color{red}{\left(\frac{x}{y} \cdot {z}^{y}\right) \cdot \left(\left({\left(\frac{1}{{a}^{1.0}}\right)}^{1.0} + \left(\log a \cdot t\right) \cdot {\left(\frac{1}{{a}^{1.0}}\right)}^{1.0}\right) - b \cdot {\left(\frac{1}{{a}^{1.0}}\right)}^{1.0}\right)} \leadsto \color{blue}{\left({\left(\frac{1}{{a}^{1.0}}\right)}^{1.0} \cdot \left(t \cdot \log a + \left(1 - b\right)\right)\right) \cdot \left({z}^{y} \cdot \frac{x}{y}\right)}\]
   13.5
6. Applied taylor to get
   \[\left({\left(\frac{1}{{a}^{1.0}}\right)}^{1.0} \cdot \left(t \cdot \log a + \left(1 - b\right)\right)\right) \cdot \left({z}^{y} \cdot \frac{x}{y}\right) \leadsto \left({\left(\frac{1}{{a}^{1.0}}\right)}^{1.0} \cdot \left(-1 \cdot \left(\log a \cdot t\right) + \left(1 - b\right)\right)\right) \cdot \left({z}^{y} \cdot \frac{x}{y}\right)\]
   13.3
7. Taylor expanded around inf to get
   \[\left({\left(\frac{1}{{a}^{1.0}}\right)}^{1.0} \cdot \left(\color{red}{-1 \cdot \left(\log a \cdot t\right)} + \left(1 - b\right)\right)\right) \cdot \left({z}^{y} \cdot \frac{x}{y}\right) \leadsto \left({\left(\frac{1}{{a}^{1.0}}\right)}^{1.0} \cdot \left(\color{blue}{-1 \cdot \left(\log a \cdot t\right)} + \left(1 - b\right)\right)\right) \cdot \left({z}^{y} \cdot \frac{x}{y}\right)\]
   13.3
8. Applied simplify to get
   \[\left({\left(\frac{1}{{a}^{1.0}}\right)}^{1.0} \cdot \left(-1 \cdot \left(\log a \cdot t\right) + \left(1 - b\right)\right)\right) \cdot \left({z}^{y} \cdot \frac{x}{y}\right) \leadsto {\left(\frac{1}{{a}^{1.0}}\right)}^{1.0} \cdot \left(\left(\left(1 - b\right) + \log a \cdot \left(-t\right)\right) \cdot \frac{{z}^{y}}{\frac{y}{x}}\right)\]
   0.3

---

9. Applied final simplification

if -0.0005338382708144056 < (* y (log z)) < 8.372833883618234e-292 or 4.631397527329793e-195 < (* y (log z))

1. Started with
   \[\frac{x \cdot e^{\left(y \cdot \log z + \left(t - 1.0\right) \cdot \log a\right) - b}}{y}\]
   16.8
2. Applied simplify to get
   \[\color{red}{\frac{x \cdot e^{\left(y \cdot \log z + \left(t - 1.0\right) \cdot \log a\right) - b}}{y}} \leadsto \color{blue}{\left(\frac{x}{y} \cdot {z}^{y}\right) \cdot \frac{{a}^{\left(t - 1.0\right)}}{e^{b}}}\]
   34.1
3. Using strategy rm
   34.1
4. Applied pow-to-exp to get
   \[\left(\frac{x}{y} \cdot {z}^{y}\right) \cdot \frac{\color{red}{{a}^{\left(t - 1.0\right)}}}{e^{b}} \leadsto \left(\frac{x}{y} \cdot {z}^{y}\right) \cdot \frac{\color{blue}{e^{\log a \cdot \left(t - 1.0\right)}}}{e^{b}}\]
   34.9
5. Applied div-exp to get
   \[\left(\frac{x}{y} \cdot {z}^{y}\right) \cdot \color{red}{\frac{e^{\log a \cdot \left(t - 1.0\right)}}{e^{b}}} \leadsto \left(\frac{x}{y} \cdot {z}^{y}\right) \cdot \color{blue}{e^{\log a \cdot \left(t - 1.0\right) - b}}\]
   31.5
6. Applied taylor to get
   \[\left(\frac{x}{y} \cdot {z}^{y}\right) \cdot e^{\log a \cdot \left(t - 1.0\right) - b} \leadsto \left(\frac{x}{y} + \left(\log z \cdot x + \frac{1}{2} \cdot \left(y \cdot \left({\left(\log z\right)}^2 \cdot x\right)\right)\right)\right) \cdot e^{\log a \cdot \left(t - 1.0\right) - b}\]
   13.5
7. Taylor expanded around 0 to get
   \[\color{red}{\left(\frac{x}{y} + \left(\log z \cdot x + \frac{1}{2} \cdot \left(y \cdot \left({\left(\log z\right)}^2 \cdot x\right)\right)\right)\right)} \cdot e^{\log a \cdot \left(t - 1.0\right) - b} \leadsto \color{blue}{\left(\frac{x}{y} + \left(\log z \cdot x + \frac{1}{2} \cdot \left(y \cdot \left({\left(\log z\right)}^2 \cdot x\right)\right)\right)\right)} \cdot e^{\log a \cdot \left(t - 1.0\right) - b}\]
   13.5

if 8.372833883618234e-292 < (* y (log z)) < 4.631397527329793e-195

1. Started with
   \[\frac{x \cdot e^{\left(y \cdot \log z + \left(t - 1.0\right) \cdot \log a\right) - b}}{y}\]
   31.5
2. Applied simplify to get
   \[\color{red}{\frac{x \cdot e^{\left(y \cdot \log z + \left(t - 1.0\right) \cdot \log a\right) - b}}{y}} \leadsto \color{blue}{\left(\frac{x}{y} \cdot {z}^{y}\right) \cdot \frac{{a}^{\left(t - 1.0\right)}}{e^{b}}}\]
   45.9
3. Using strategy rm
   45.9
4. Applied pow-to-exp to get
   \[\left(\frac{x}{y} \cdot {z}^{y}\right) \cdot \frac{\color{red}{{a}^{\left(t - 1.0\right)}}}{e^{b}} \leadsto \left(\frac{x}{y} \cdot {z}^{y}\right) \cdot \frac{\color{blue}{e^{\log a \cdot \left(t - 1.0\right)}}}{e^{b}}\]
   45.9
5. Applied div-exp to get
   \[\left(\frac{x}{y} \cdot {z}^{y}\right) \cdot \color{red}{\frac{e^{\log a \cdot \left(t - 1.0\right)}}{e^{b}}} \leadsto \left(\frac{x}{y} \cdot {z}^{y}\right) \cdot \color{blue}{e^{\log a \cdot \left(t - 1.0\right) - b}}\]
   45.2
6. Applied taylor to get
   \[\left(\frac{x}{y} \cdot {z}^{y}\right) \cdot e^{\log a \cdot \left(t - 1.0\right) - b} \leadsto \frac{e^{-1 \cdot \frac{\log z}{y}} \cdot x}{y} \cdot e^{\log a \cdot \left(t - 1.0\right) - b}\]
   18.2
7. Taylor expanded around inf to get
   \[\color{red}{\frac{e^{-1 \cdot \frac{\log z}{y}} \cdot x}{y}} \cdot e^{\log a \cdot \left(t - 1.0\right) - b} \leadsto \color{blue}{\frac{e^{-1 \cdot \frac{\log z}{y}} \cdot x}{y}} \cdot e^{\log a \cdot \left(t - 1.0\right) - b}\]
   18.2
8. Applied simplify to get
   \[\color{red}{\frac{e^{-1 \cdot \frac{\log z}{y}} \cdot x}{y} \cdot e^{\log a \cdot \left(t - 1.0\right) - b}} \leadsto \color{blue}{\frac{{z}^{\left(\frac{-1}{y}\right)}}{y} \cdot \left(\frac{x}{e^{b}} \cdot {a}^{\left(t - 1.0\right)}\right)}\]
   21.8
9. Applied taylor to get
   \[\frac{{z}^{\left(\frac{-1}{y}\right)}}{y} \cdot \left(\frac{x}{e^{b}} \cdot {a}^{\left(t - 1.0\right)}\right) \leadsto \frac{{z}^{\left(\frac{-1}{y}\right)}}{y} \cdot \left(\frac{x}{e^{b}} \cdot e^{-1 \cdot \left(\log a \cdot \left(\frac{1}{t} - 1.0\right)\right)}\right)\]
   3.9
10. Taylor expanded around inf to get
    \[\frac{{z}^{\left(\frac{-1}{y}\right)}}{y} \cdot \left(\frac{x}{e^{b}} \cdot \color{red}{e^{-1 \cdot \left(\log a \cdot \left(\frac{1}{t} - 1.0\right)\right)}}\right) \leadsto \frac{{z}^{\left(\frac{-1}{y}\right)}}{y} \cdot \left(\frac{x}{e^{b}} \cdot \color{blue}{e^{-1 \cdot \left(\log a \cdot \left(\frac{1}{t} - 1.0\right)\right)}}\right)\]
    3.9
11. Applied simplify to get
    \[\frac{{z}^{\left(\frac{-1}{y}\right)}}{y} \cdot \left(\frac{x}{e^{b}} \cdot e^{-1 \cdot \left(\log a \cdot \left(\frac{1}{t} - 1.0\right)\right)}\right) \leadsto \left(\frac{{z}^{\left(\frac{-1}{y}\right)}}{y} \cdot \frac{x}{e^{b}}\right) \cdot e^{\left(-\log a\right) \cdot \left(\frac{1}{t} - 1.0\right)}\]
    1.0

---

12. Applied final simplification
13. Applied simplify to get
    \[\color{red}{\left(\frac{{z}^{\left(\frac{-1}{y}\right)}}{y} \cdot \frac{x}{e^{b}}\right) \cdot e^{\left(-\log a\right) \cdot \left(\frac{1}{t} - 1.0\right)}} \leadsto \color{blue}{\frac{x}{e^{b}} \cdot \frac{\frac{{z}^{\left(\frac{-1}{y}\right)}}{y}}{{a}^{\left(\frac{1}{t} - 1.0\right)}}}\]
    1.0