Average Error: 58.1 → 58.0
Time: 31.8s
Precision: 64
\[\left(\left(333.75 \cdot {33096}^{6} + \left(77617 \cdot 77617\right) \cdot \left(\left(\left(\left(11 \cdot \left(77617 \cdot 77617\right)\right) \cdot \left(33096 \cdot 33096\right) + \left(-{33096}^{6}\right)\right) + -121 \cdot {33096}^{4}\right) + -2\right)\right) + 5.5 \cdot {33096}^{8}\right) + \frac{77617}{2 \cdot 33096}\]
↓
\[\mathsf{fma}\left(-\sqrt[3]{\frac{\left(5.5 \cdot {33096}^{8}\right) \cdot \left(5.5 \cdot {33096}^{8}\right)}{\left(\left(77617 \cdot 77617\right) \cdot \left(\left(-121 \cdot {33096}^{4} + \left(\left(-{33096}^{6}\right) + \left(33096 \cdot 33096\right) \cdot \left(11 \cdot \left(77617 \cdot 77617\right)\right)\right)\right) + -2\right) + {33096}^{6} \cdot 333.75\right) - 5.5 \cdot {33096}^{8}} - \frac{77617}{33096 \cdot 2}}, \sqrt[3]{\frac{\left(5.5 \cdot {33096}^{8}\right) \cdot \left(5.5 \cdot {33096}^{8}\right)}{\left(\left(77617 \cdot 77617\right) \cdot \left(\left(-121 \cdot {33096}^{4} + \left(\left(-{33096}^{6}\right) + \left(33096 \cdot 33096\right) \cdot \left(11 \cdot \left(77617 \cdot 77617\right)\right)\right)\right) + -2\right) + {33096}^{6} \cdot 333.75\right) - 5.5 \cdot {33096}^{8}} - \frac{77617}{33096 \cdot 2}} \cdot \sqrt[3]{\frac{\left(5.5 \cdot {33096}^{8}\right) \cdot \left(5.5 \cdot {33096}^{8}\right)}{\left(\left(77617 \cdot 77617\right) \cdot \left(\left(-121 \cdot {33096}^{4} + \left(\left(-{33096}^{6}\right) + \left(33096 \cdot 33096\right) \cdot \left(11 \cdot \left(77617 \cdot 77617\right)\right)\right)\right) + -2\right) + {33096}^{6} \cdot 333.75\right) - 5.5 \cdot {33096}^{8}} - \frac{77617}{33096 \cdot 2}}, \left(\sqrt[3]{\frac{\left(5.5 \cdot {33096}^{8}\right) \cdot \left(5.5 \cdot {33096}^{8}\right)}{\left(\left(77617 \cdot 77617\right) \cdot \left(\left(-121 \cdot {33096}^{4} + \left(\left(-{33096}^{6}\right) + \left(33096 \cdot 33096\right) \cdot \left(11 \cdot \left(77617 \cdot 77617\right)\right)\right)\right) + -2\right) + {33096}^{6} \cdot 333.75\right) - 5.5 \cdot {33096}^{8}} - \frac{77617}{33096 \cdot 2}} \cdot \sqrt[3]{\frac{\left(5.5 \cdot {33096}^{8}\right) \cdot \left(5.5 \cdot {33096}^{8}\right)}{\left(\left(77617 \cdot 77617\right) \cdot \left(\left(-121 \cdot {33096}^{4} + \left(\left(-{33096}^{6}\right) + \left(33096 \cdot 33096\right) \cdot \left(11 \cdot \left(77617 \cdot 77617\right)\right)\right)\right) + -2\right) + {33096}^{6} \cdot 333.75\right) - 5.5 \cdot {33096}^{8}} - \frac{77617}{33096 \cdot 2}}\right) \cdot \sqrt[3]{\frac{\left(5.5 \cdot {33096}^{8}\right) \cdot \left(5.5 \cdot {33096}^{8}\right)}{\left(\left(77617 \cdot 77617\right) \cdot \left(\left(-121 \cdot {33096}^{4} + \left(\left(-{33096}^{6}\right) + \left(33096 \cdot 33096\right) \cdot \left(11 \cdot \left(77617 \cdot 77617\right)\right)\right)\right) + -2\right) + {33096}^{6} \cdot 333.75\right) - 5.5 \cdot {33096}^{8}} - \frac{77617}{33096 \cdot 2}}\right) + \left(\left(-\left(\sqrt[3]{\frac{\left(5.5 \cdot {33096}^{8}\right) \cdot \left(5.5 \cdot {33096}^{8}\right)}{\left(\left(77617 \cdot 77617\right) \cdot \left(\left(-121 \cdot {33096}^{4} + \left(\left(-{33096}^{6}\right) + \left(33096 \cdot 33096\right) \cdot \left(11 \cdot \left(77617 \cdot 77617\right)\right)\right)\right) + -2\right) + {33096}^{6} \cdot 333.75\right) - 5.5 \cdot {33096}^{8}} - \frac{77617}{33096 \cdot 2}} \cdot \sqrt[3]{\frac{\left(5.5 \cdot {33096}^{8}\right) \cdot \left(5.5 \cdot {33096}^{8}\right)}{\left(\left(77617 \cdot 77617\right) \cdot \left(\left(-121 \cdot {33096}^{4} + \left(\left(-{33096}^{6}\right) + \left(33096 \cdot 33096\right) \cdot \left(11 \cdot \left(77617 \cdot 77617\right)\right)\right)\right) + -2\right) + {33096}^{6} \cdot 333.75\right) - 5.5 \cdot {33096}^{8}} - \frac{77617}{33096 \cdot 2}}\right) \cdot \sqrt[3]{\frac{\left(5.5 \cdot {33096}^{8}\right) \cdot \left(5.5 \cdot {33096}^{8}\right)}{\left(\left(77617 \cdot 77617\right) \cdot \left(\left(-121 \cdot {33096}^{4} + \left(\left(-{33096}^{6}\right) + \left(33096 \cdot 33096\right) \cdot \left(11 \cdot \left(77617 \cdot 77617\right)\right)\right)\right) + -2\right) + {33096}^{6} \cdot 333.75\right) - 5.5 \cdot {33096}^{8}} - \frac{77617}{33096 \cdot 2}}\right) + \frac{\left(77617 \cdot 77617\right) \cdot \left(\left(-121 \cdot {33096}^{4} + \left(\left(-{33096}^{6}\right) + \left(33096 \cdot 33096\right) \cdot \left(11 \cdot \left(77617 \cdot 77617\right)\right)\right)\right) + -2\right) + {33096}^{6} \cdot 333.75}{\left(\left(77617 \cdot 77617\right) \cdot \left(\left(-121 \cdot {33096}^{4} + \left(\left(-{33096}^{6}\right) + \left(33096 \cdot 33096\right) \cdot \left(11 \cdot \left(77617 \cdot 77617\right)\right)\right)\right) + -2\right) + {33096}^{6} \cdot 333.75\right) - 5.5 \cdot {33096}^{8}} \cdot \left(\left(77617 \cdot 77617\right) \cdot \left(\left(-121 \cdot {33096}^{4} + \left(\left(-{33096}^{6}\right) + \left(33096 \cdot 33096\right) \cdot \left(11 \cdot \left(77617 \cdot 77617\right)\right)\right)\right) + -2\right) + {33096}^{6} \cdot 333.75\right)\right)\]
\left(\left(333.75 \cdot {33096}^{6} + \left(77617 \cdot 77617\right) \cdot \left(\left(\left(\left(11 \cdot \left(77617 \cdot 77617\right)\right) \cdot \left(33096 \cdot 33096\right) + \left(-{33096}^{6}\right)\right) + -121 \cdot {33096}^{4}\right) + -2\right)\right) + 5.5 \cdot {33096}^{8}\right) + \frac{77617}{2 \cdot 33096}
↓
\mathsf{fma}\left(-\sqrt[3]{\frac{\left(5.5 \cdot {33096}^{8}\right) \cdot \left(5.5 \cdot {33096}^{8}\right)}{\left(\left(77617 \cdot 77617\right) \cdot \left(\left(-121 \cdot {33096}^{4} + \left(\left(-{33096}^{6}\right) + \left(33096 \cdot 33096\right) \cdot \left(11 \cdot \left(77617 \cdot 77617\right)\right)\right)\right) + -2\right) + {33096}^{6} \cdot 333.75\right) - 5.5 \cdot {33096}^{8}} - \frac{77617}{33096 \cdot 2}}, \sqrt[3]{\frac{\left(5.5 \cdot {33096}^{8}\right) \cdot \left(5.5 \cdot {33096}^{8}\right)}{\left(\left(77617 \cdot 77617\right) \cdot \left(\left(-121 \cdot {33096}^{4} + \left(\left(-{33096}^{6}\right) + \left(33096 \cdot 33096\right) \cdot \left(11 \cdot \left(77617 \cdot 77617\right)\right)\right)\right) + -2\right) + {33096}^{6} \cdot 333.75\right) - 5.5 \cdot {33096}^{8}} - \frac{77617}{33096 \cdot 2}} \cdot \sqrt[3]{\frac{\left(5.5 \cdot {33096}^{8}\right) \cdot \left(5.5 \cdot {33096}^{8}\right)}{\left(\left(77617 \cdot 77617\right) \cdot \left(\left(-121 \cdot {33096}^{4} + \left(\left(-{33096}^{6}\right) + \left(33096 \cdot 33096\right) \cdot \left(11 \cdot \left(77617 \cdot 77617\right)\right)\right)\right) + -2\right) + {33096}^{6} \cdot 333.75\right) - 5.5 \cdot {33096}^{8}} - \frac{77617}{33096 \cdot 2}}, \left(\sqrt[3]{\frac{\left(5.5 \cdot {33096}^{8}\right) \cdot \left(5.5 \cdot {33096}^{8}\right)}{\left(\left(77617 \cdot 77617\right) \cdot \left(\left(-121 \cdot {33096}^{4} + \left(\left(-{33096}^{6}\right) + \left(33096 \cdot 33096\right) \cdot \left(11 \cdot \left(77617 \cdot 77617\right)\right)\right)\right) + -2\right) + {33096}^{6} \cdot 333.75\right) - 5.5 \cdot {33096}^{8}} - \frac{77617}{33096 \cdot 2}} \cdot \sqrt[3]{\frac{\left(5.5 \cdot {33096}^{8}\right) \cdot \left(5.5 \cdot {33096}^{8}\right)}{\left(\left(77617 \cdot 77617\right) \cdot \left(\left(-121 \cdot {33096}^{4} + \left(\left(-{33096}^{6}\right) + \left(33096 \cdot 33096\right) \cdot \left(11 \cdot \left(77617 \cdot 77617\right)\right)\right)\right) + -2\right) + {33096}^{6} \cdot 333.75\right) - 5.5 \cdot {33096}^{8}} - \frac{77617}{33096 \cdot 2}}\right) \cdot \sqrt[3]{\frac{\left(5.5 \cdot {33096}^{8}\right) \cdot \left(5.5 \cdot {33096}^{8}\right)}{\left(\left(77617 \cdot 77617\right) \cdot \left(\left(-121 \cdot {33096}^{4} + \left(\left(-{33096}^{6}\right) + \left(33096 \cdot 33096\right) \cdot \left(11 \cdot \left(77617 \cdot 77617\right)\right)\right)\right) + -2\right) + {33096}^{6} \cdot 333.75\right) - 5.5 \cdot {33096}^{8}} - \frac{77617}{33096 \cdot 2}}\right) + \left(\left(-\left(\sqrt[3]{\frac{\left(5.5 \cdot {33096}^{8}\right) \cdot \left(5.5 \cdot {33096}^{8}\right)}{\left(\left(77617 \cdot 77617\right) \cdot \left(\left(-121 \cdot {33096}^{4} + \left(\left(-{33096}^{6}\right) + \left(33096 \cdot 33096\right) \cdot \left(11 \cdot \left(77617 \cdot 77617\right)\right)\right)\right) + -2\right) + {33096}^{6} \cdot 333.75\right) - 5.5 \cdot {33096}^{8}} - \frac{77617}{33096 \cdot 2}} \cdot \sqrt[3]{\frac{\left(5.5 \cdot {33096}^{8}\right) \cdot \left(5.5 \cdot {33096}^{8}\right)}{\left(\left(77617 \cdot 77617\right) \cdot \left(\left(-121 \cdot {33096}^{4} + \left(\left(-{33096}^{6}\right) + \left(33096 \cdot 33096\right) \cdot \left(11 \cdot \left(77617 \cdot 77617\right)\right)\right)\right) + -2\right) + {33096}^{6} \cdot 333.75\right) - 5.5 \cdot {33096}^{8}} - \frac{77617}{33096 \cdot 2}}\right) \cdot \sqrt[3]{\frac{\left(5.5 \cdot {33096}^{8}\right) \cdot \left(5.5 \cdot {33096}^{8}\right)}{\left(\left(77617 \cdot 77617\right) \cdot \left(\left(-121 \cdot {33096}^{4} + \left(\left(-{33096}^{6}\right) + \left(33096 \cdot 33096\right) \cdot \left(11 \cdot \left(77617 \cdot 77617\right)\right)\right)\right) + -2\right) + {33096}^{6} \cdot 333.75\right) - 5.5 \cdot {33096}^{8}} - \frac{77617}{33096 \cdot 2}}\right) + \frac{\left(77617 \cdot 77617\right) \cdot \left(\left(-121 \cdot {33096}^{4} + \left(\left(-{33096}^{6}\right) + \left(33096 \cdot 33096\right) \cdot \left(11 \cdot \left(77617 \cdot 77617\right)\right)\right)\right) + -2\right) + {33096}^{6} \cdot 333.75}{\left(\left(77617 \cdot 77617\right) \cdot \left(\left(-121 \cdot {33096}^{4} + \left(\left(-{33096}^{6}\right) + \left(33096 \cdot 33096\right) \cdot \left(11 \cdot \left(77617 \cdot 77617\right)\right)\right)\right) + -2\right) + {33096}^{6} \cdot 333.75\right) - 5.5 \cdot {33096}^{8}} \cdot \left(\left(77617 \cdot 77617\right) \cdot \left(\left(-121 \cdot {33096}^{4} + \left(\left(-{33096}^{6}\right) + \left(33096 \cdot 33096\right) \cdot \left(11 \cdot \left(77617 \cdot 77617\right)\right)\right)\right) + -2\right) + {33096}^{6} \cdot 333.75\right)\right)
double f() {
        double r4722199 = 333.75;
        double r4722200 = 33096.0;
        double r4722201 = 6.0;
        double r4722202 = pow(r4722200, r4722201);
        double r4722203 = r4722199 * r4722202;
        double r4722204 = 77617.0;
        double r4722205 = r4722204 * r4722204;
        double r4722206 = 11.0;
        double r4722207 = r4722206 * r4722205;
        double r4722208 = r4722200 * r4722200;
        double r4722209 = r4722207 * r4722208;
        double r4722210 = -r4722202;
        double r4722211 = r4722209 + r4722210;
        double r4722212 = -121.0;
        double r4722213 = 4.0;
        double r4722214 = pow(r4722200, r4722213);
        double r4722215 = r4722212 * r4722214;
        double r4722216 = r4722211 + r4722215;
        double r4722217 = -2.0;
        double r4722218 = r4722216 + r4722217;
        double r4722219 = r4722205 * r4722218;
        double r4722220 = r4722203 + r4722219;
        double r4722221 = 5.5;
        double r4722222 = 8.0;
        double r4722223 = pow(r4722200, r4722222);
        double r4722224 = r4722221 * r4722223;
        double r4722225 = r4722220 + r4722224;
        double r4722226 = 2.0;
        double r4722227 = r4722226 * r4722200;
        double r4722228 = r4722204 / r4722227;
        double r4722229 = r4722225 + r4722228;
        return r4722229;
}
↓
double f() {
        double r4722230 = 5.5;
        double r4722231 = 33096.0;
        double r4722232 = 8.0;
        double r4722233 = pow(r4722231, r4722232);
        double r4722234 = r4722230 * r4722233;
        double r4722235 = r4722234 * r4722234;
        double r4722236 = 77617.0;
        double r4722237 = r4722236 * r4722236;
        double r4722238 = -121.0;
        double r4722239 = 4.0;
        double r4722240 = pow(r4722231, r4722239);
        double r4722241 = r4722238 * r4722240;
        double r4722242 = 6.0;
        double r4722243 = pow(r4722231, r4722242);
        double r4722244 = -r4722243;
        double r4722245 = r4722231 * r4722231;
        double r4722246 = 11.0;
        double r4722247 = r4722246 * r4722237;
        double r4722248 = r4722245 * r4722247;
        double r4722249 = r4722244 + r4722248;
        double r4722250 = r4722241 + r4722249;
        double r4722251 = -2.0;
        double r4722252 = r4722250 + r4722251;
        double r4722253 = r4722237 * r4722252;
        double r4722254 = 333.75;
        double r4722255 = r4722243 * r4722254;
        double r4722256 = r4722253 + r4722255;
        double r4722257 = r4722256 - r4722234;
        double r4722258 = r4722235 / r4722257;
        double r4722259 = 2.0;
        double r4722260 = r4722231 * r4722259;
        double r4722261 = r4722236 / r4722260;
        double r4722262 = r4722258 - r4722261;
        double r4722263 = cbrt(r4722262);
        double r4722264 = -r4722263;
        double r4722265 = r4722263 * r4722263;
        double r4722266 = r4722265 * r4722263;
        double r4722267 = fma(r4722264, r4722265, r4722266);
        double r4722268 = -r4722266;
        double r4722269 = r4722256 / r4722257;
        double r4722270 = r4722269 * r4722256;
        double r4722271 = r4722268 + r4722270;
        double r4722272 = r4722267 + r4722271;
        return r4722272;
}

Error

Derivation

  1. Initial program 58.1

    \[\left(\left(333.75 \cdot {33096}^{6} + \left(77617 \cdot 77617\right) \cdot \left(\left(\left(\left(11 \cdot \left(77617 \cdot 77617\right)\right) \cdot \left(33096 \cdot 33096\right) + \left(-{33096}^{6}\right)\right) + -121 \cdot {33096}^{4}\right) + -2\right)\right) + 5.5 \cdot {33096}^{8}\right) + \frac{77617}{2 \cdot 33096}\]
  2. Using strategy rm

  3. Applied flip-+58.1

    \[\leadsto \color{blue}{\frac{\left(333.75 \cdot {33096}^{6} + \left(77617 \cdot 77617\right) \cdot \left(\left(\left(\left(11 \cdot \left(77617 \cdot 77617\right)\right) \cdot \left(33096 \cdot 33096\right) + \left(-{33096}^{6}\right)\right) + -121 \cdot {33096}^{4}\right) + -2\right)\right) \cdot \left(333.75 \cdot {33096}^{6} + \left(77617 \cdot 77617\right) \cdot \left(\left(\left(\left(11 \cdot \left(77617 \cdot 77617\right)\right) \cdot \left(33096 \cdot 33096\right) + \left(-{33096}^{6}\right)\right) + -121 \cdot {33096}^{4}\right) + -2\right)\right) - \left(5.5 \cdot {33096}^{8}\right) \cdot \left(5.5 \cdot {33096}^{8}\right)}{\left(333.75 \cdot {33096}^{6} + \left(77617 \cdot 77617\right) \cdot \left(\left(\left(\left(11 \cdot \left(77617 \cdot 77617\right)\right) \cdot \left(33096 \cdot 33096\right) + \left(-{33096}^{6}\right)\right) + -121 \cdot {33096}^{4}\right) + -2\right)\right) - 5.5 \cdot {33096}^{8}}} + \frac{77617}{2 \cdot 33096}\]
  4. Using strategy rm

  5. Applied div-sub58.1

    \[\leadsto \color{blue}{\left(\frac{\left(333.75 \cdot {33096}^{6} + \left(77617 \cdot 77617\right) \cdot \left(\left(\left(\left(11 \cdot \left(77617 \cdot 77617\right)\right) \cdot \left(33096 \cdot 33096\right) + \left(-{33096}^{6}\right)\right) + -121 \cdot {33096}^{4}\right) + -2\right)\right) \cdot \left(333.75 \cdot {33096}^{6} + \left(77617 \cdot 77617\right) \cdot \left(\left(\left(\left(11 \cdot \left(77617 \cdot 77617\right)\right) \cdot \left(33096 \cdot 33096\right) + \left(-{33096}^{6}\right)\right) + -121 \cdot {33096}^{4}\right) + -2\right)\right)}{\left(333.75 \cdot {33096}^{6} + \left(77617 \cdot 77617\right) \cdot \left(\left(\left(\left(11 \cdot \left(77617 \cdot 77617\right)\right) \cdot \left(33096 \cdot 33096\right) + \left(-{33096}^{6}\right)\right) + -121 \cdot {33096}^{4}\right) + -2\right)\right) - 5.5 \cdot {33096}^{8}} - \frac{\left(5.5 \cdot {33096}^{8}\right) \cdot \left(5.5 \cdot {33096}^{8}\right)}{\left(333.75 \cdot {33096}^{6} + \left(77617 \cdot 77617\right) \cdot \left(\left(\left(\left(11 \cdot \left(77617 \cdot 77617\right)\right) \cdot \left(33096 \cdot 33096\right) + \left(-{33096}^{6}\right)\right) + -121 \cdot {33096}^{4}\right) + -2\right)\right) - 5.5 \cdot {33096}^{8}}\right)} + \frac{77617}{2 \cdot 33096}\]

  6. Applied associate-+l-58.1

    \[\leadsto \color{blue}{\frac{\left(333.75 \cdot {33096}^{6} + \left(77617 \cdot 77617\right) \cdot \left(\left(\left(\left(11 \cdot \left(77617 \cdot 77617\right)\right) \cdot \left(33096 \cdot 33096\right) + \left(-{33096}^{6}\right)\right) + -121 \cdot {33096}^{4}\right) + -2\right)\right) \cdot \left(333.75 \cdot {33096}^{6} + \left(77617 \cdot 77617\right) \cdot \left(\left(\left(\left(11 \cdot \left(77617 \cdot 77617\right)\right) \cdot \left(33096 \cdot 33096\right) + \left(-{33096}^{6}\right)\right) + -121 \cdot {33096}^{4}\right) + -2\right)\right)}{\left(333.75 \cdot {33096}^{6} + \left(77617 \cdot 77617\right) \cdot \left(\left(\left(\left(11 \cdot \left(77617 \cdot 77617\right)\right) \cdot \left(33096 \cdot 33096\right) + \left(-{33096}^{6}\right)\right) + -121 \cdot {33096}^{4}\right) + -2\right)\right) - 5.5 \cdot {33096}^{8}} - \left(\frac{\left(5.5 \cdot {33096}^{8}\right) \cdot \left(5.5 \cdot {33096}^{8}\right)}{\left(333.75 \cdot {33096}^{6} + \left(77617 \cdot 77617\right) \cdot \left(\left(\left(\left(11 \cdot \left(77617 \cdot 77617\right)\right) \cdot \left(33096 \cdot 33096\right) + \left(-{33096}^{6}\right)\right) + -121 \cdot {33096}^{4}\right) + -2\right)\right) - 5.5 \cdot {33096}^{8}} - \frac{77617}{2 \cdot 33096}\right)}\]
  7. Using strategy rm

  8. Applied add-cube-cbrt63.0

    \[\leadsto \frac{\left(333.75 \cdot {33096}^{6} + \left(77617 \cdot 77617\right) \cdot \left(\left(\left(\left(11 \cdot \left(77617 \cdot 77617\right)\right) \cdot \left(33096 \cdot 33096\right) + \left(-{33096}^{6}\right)\right) + -121 \cdot {33096}^{4}\right) + -2\right)\right) \cdot \left(333.75 \cdot {33096}^{6} + \left(77617 \cdot 77617\right) \cdot \left(\left(\left(\left(11 \cdot \left(77617 \cdot 77617\right)\right) \cdot \left(33096 \cdot 33096\right) + \left(-{33096}^{6}\right)\right) + -121 \cdot {33096}^{4}\right) + -2\right)\right)}{\left(333.75 \cdot {33096}^{6} + \left(77617 \cdot 77617\right) \cdot \left(\left(\left(\left(11 \cdot \left(77617 \cdot 77617\right)\right) \cdot \left(33096 \cdot 33096\right) + \left(-{33096}^{6}\right)\right) + -121 \cdot {33096}^{4}\right) + -2\right)\right) - 5.5 \cdot {33096}^{8}} - \color{blue}{\left(\sqrt[3]{\frac{\left(5.5 \cdot {33096}^{8}\right) \cdot \left(5.5 \cdot {33096}^{8}\right)}{\left(333.75 \cdot {33096}^{6} + \left(77617 \cdot 77617\right) \cdot \left(\left(\left(\left(11 \cdot \left(77617 \cdot 77617\right)\right) \cdot \left(33096 \cdot 33096\right) + \left(-{33096}^{6}\right)\right) + -121 \cdot {33096}^{4}\right) + -2\right)\right) - 5.5 \cdot {33096}^{8}} - \frac{77617}{2 \cdot 33096}} \cdot \sqrt[3]{\frac{\left(5.5 \cdot {33096}^{8}\right) \cdot \left(5.5 \cdot {33096}^{8}\right)}{\left(333.75 \cdot {33096}^{6} + \left(77617 \cdot 77617\right) \cdot \left(\left(\left(\left(11 \cdot \left(77617 \cdot 77617\right)\right) \cdot \left(33096 \cdot 33096\right) + \left(-{33096}^{6}\right)\right) + -121 \cdot {33096}^{4}\right) + -2\right)\right) - 5.5 \cdot {33096}^{8}} - \frac{77617}{2 \cdot 33096}}\right) \cdot \sqrt[3]{\frac{\left(5.5 \cdot {33096}^{8}\right) \cdot \left(5.5 \cdot {33096}^{8}\right)}{\left(333.75 \cdot {33096}^{6} + \left(77617 \cdot 77617\right) \cdot \left(\left(\left(\left(11 \cdot \left(77617 \cdot 77617\right)\right) \cdot \left(33096 \cdot 33096\right) + \left(-{33096}^{6}\right)\right) + -121 \cdot {33096}^{4}\right) + -2\right)\right) - 5.5 \cdot {33096}^{8}} - \frac{77617}{2 \cdot 33096}}}\]

  9. Applied *-un-lft-identity63.0

    \[\leadsto \frac{\left(333.75 \cdot {33096}^{6} + \left(77617 \cdot 77617\right) \cdot \left(\left(\left(\left(11 \cdot \left(77617 \cdot 77617\right)\right) \cdot \left(33096 \cdot 33096\right) + \left(-{33096}^{6}\right)\right) + -121 \cdot {33096}^{4}\right) + -2\right)\right) \cdot \left(333.75 \cdot {33096}^{6} + \left(77617 \cdot 77617\right) \cdot \left(\left(\left(\left(11 \cdot \left(77617 \cdot 77617\right)\right) \cdot \left(33096 \cdot 33096\right) + \left(-{33096}^{6}\right)\right) + -121 \cdot {33096}^{4}\right) + -2\right)\right)}{\color{blue}{1 \cdot \left(\left(333.75 \cdot {33096}^{6} + \left(77617 \cdot 77617\right) \cdot \left(\left(\left(\left(11 \cdot \left(77617 \cdot 77617\right)\right) \cdot \left(33096 \cdot 33096\right) + \left(-{33096}^{6}\right)\right) + -121 \cdot {33096}^{4}\right) + -2\right)\right) - 5.5 \cdot {33096}^{8}\right)}} - \left(\sqrt[3]{\frac{\left(5.5 \cdot {33096}^{8}\right) \cdot \left(5.5 \cdot {33096}^{8}\right)}{\left(333.75 \cdot {33096}^{6} + \left(77617 \cdot 77617\right) \cdot \left(\left(\left(\left(11 \cdot \left(77617 \cdot 77617\right)\right) \cdot \left(33096 \cdot 33096\right) + \left(-{33096}^{6}\right)\right) + -121 \cdot {33096}^{4}\right) + -2\right)\right) - 5.5 \cdot {33096}^{8}} - \frac{77617}{2 \cdot 33096}} \cdot \sqrt[3]{\frac{\left(5.5 \cdot {33096}^{8}\right) \cdot \left(5.5 \cdot {33096}^{8}\right)}{\left(333.75 \cdot {33096}^{6} + \left(77617 \cdot 77617\right) \cdot \left(\left(\left(\left(11 \cdot \left(77617 \cdot 77617\right)\right) \cdot \left(33096 \cdot 33096\right) + \left(-{33096}^{6}\right)\right) + -121 \cdot {33096}^{4}\right) + -2\right)\right) - 5.5 \cdot {33096}^{8}} - \frac{77617}{2 \cdot 33096}}\right) \cdot \sqrt[3]{\frac{\left(5.5 \cdot {33096}^{8}\right) \cdot \left(5.5 \cdot {33096}^{8}\right)}{\left(333.75 \cdot {33096}^{6} + \left(77617 \cdot 77617\right) \cdot \left(\left(\left(\left(11 \cdot \left(77617 \cdot 77617\right)\right) \cdot \left(33096 \cdot 33096\right) + \left(-{33096}^{6}\right)\right) + -121 \cdot {33096}^{4}\right) + -2\right)\right) - 5.5 \cdot {33096}^{8}} - \frac{77617}{2 \cdot 33096}}\]

  10. Applied times-frac62.0

    \[\leadsto \color{blue}{\frac{333.75 \cdot {33096}^{6} + \left(77617 \cdot 77617\right) \cdot \left(\left(\left(\left(11 \cdot \left(77617 \cdot 77617\right)\right) \cdot \left(33096 \cdot 33096\right) + \left(-{33096}^{6}\right)\right) + -121 \cdot {33096}^{4}\right) + -2\right)}{1} \cdot \frac{333.75 \cdot {33096}^{6} + \left(77617 \cdot 77617\right) \cdot \left(\left(\left(\left(11 \cdot \left(77617 \cdot 77617\right)\right) \cdot \left(33096 \cdot 33096\right) + \left(-{33096}^{6}\right)\right) + -121 \cdot {33096}^{4}\right) + -2\right)}{\left(333.75 \cdot {33096}^{6} + \left(77617 \cdot 77617\right) \cdot \left(\left(\left(\left(11 \cdot \left(77617 \cdot 77617\right)\right) \cdot \left(33096 \cdot 33096\right) + \left(-{33096}^{6}\right)\right) + -121 \cdot {33096}^{4}\right) + -2\right)\right) - 5.5 \cdot {33096}^{8}}} - \left(\sqrt[3]{\frac{\left(5.5 \cdot {33096}^{8}\right) \cdot \left(5.5 \cdot {33096}^{8}\right)}{\left(333.75 \cdot {33096}^{6} + \left(77617 \cdot 77617\right) \cdot \left(\left(\left(\left(11 \cdot \left(77617 \cdot 77617\right)\right) \cdot \left(33096 \cdot 33096\right) + \left(-{33096}^{6}\right)\right) + -121 \cdot {33096}^{4}\right) + -2\right)\right) - 5.5 \cdot {33096}^{8}} - \frac{77617}{2 \cdot 33096}} \cdot \sqrt[3]{\frac{\left(5.5 \cdot {33096}^{8}\right) \cdot \left(5.5 \cdot {33096}^{8}\right)}{\left(333.75 \cdot {33096}^{6} + \left(77617 \cdot 77617\right) \cdot \left(\left(\left(\left(11 \cdot \left(77617 \cdot 77617\right)\right) \cdot \left(33096 \cdot 33096\right) + \left(-{33096}^{6}\right)\right) + -121 \cdot {33096}^{4}\right) + -2\right)\right) - 5.5 \cdot {33096}^{8}} - \frac{77617}{2 \cdot 33096}}\right) \cdot \sqrt[3]{\frac{\left(5.5 \cdot {33096}^{8}\right) \cdot \left(5.5 \cdot {33096}^{8}\right)}{\left(333.75 \cdot {33096}^{6} + \left(77617 \cdot 77617\right) \cdot \left(\left(\left(\left(11 \cdot \left(77617 \cdot 77617\right)\right) \cdot \left(33096 \cdot 33096\right) + \left(-{33096}^{6}\right)\right) + -121 \cdot {33096}^{4}\right) + -2\right)\right) - 5.5 \cdot {33096}^{8}} - \frac{77617}{2 \cdot 33096}}\]

  11. Applied prod-diff58.1

    \[\leadsto \color{blue}{\mathsf{fma}\left(\frac{333.75 \cdot {33096}^{6} + \left(77617 \cdot 77617\right) \cdot \left(\left(\left(\left(11 \cdot \left(77617 \cdot 77617\right)\right) \cdot \left(33096 \cdot 33096\right) + \left(-{33096}^{6}\right)\right) + -121 \cdot {33096}^{4}\right) + -2\right)}{1}, \frac{333.75 \cdot {33096}^{6} + \left(77617 \cdot 77617\right) \cdot \left(\left(\left(\left(11 \cdot \left(77617 \cdot 77617\right)\right) \cdot \left(33096 \cdot 33096\right) + \left(-{33096}^{6}\right)\right) + -121 \cdot {33096}^{4}\right) + -2\right)}{\left(333.75 \cdot {33096}^{6} + \left(77617 \cdot 77617\right) \cdot \left(\left(\left(\left(11 \cdot \left(77617 \cdot 77617\right)\right) \cdot \left(33096 \cdot 33096\right) + \left(-{33096}^{6}\right)\right) + -121 \cdot {33096}^{4}\right) + -2\right)\right) - 5.5 \cdot {33096}^{8}}, -\sqrt[3]{\frac{\left(5.5 \cdot {33096}^{8}\right) \cdot \left(5.5 \cdot {33096}^{8}\right)}{\left(333.75 \cdot {33096}^{6} + \left(77617 \cdot 77617\right) \cdot \left(\left(\left(\left(11 \cdot \left(77617 \cdot 77617\right)\right) \cdot \left(33096 \cdot 33096\right) + \left(-{33096}^{6}\right)\right) + -121 \cdot {33096}^{4}\right) + -2\right)\right) - 5.5 \cdot {33096}^{8}} - \frac{77617}{2 \cdot 33096}} \cdot \left(\sqrt[3]{\frac{\left(5.5 \cdot {33096}^{8}\right) \cdot \left(5.5 \cdot {33096}^{8}\right)}{\left(333.75 \cdot {33096}^{6} + \left(77617 \cdot 77617\right) \cdot \left(\left(\left(\left(11 \cdot \left(77617 \cdot 77617\right)\right) \cdot \left(33096 \cdot 33096\right) + \left(-{33096}^{6}\right)\right) + -121 \cdot {33096}^{4}\right) + -2\right)\right) - 5.5 \cdot {33096}^{8}} - \frac{77617}{2 \cdot 33096}} \cdot \sqrt[3]{\frac{\left(5.5 \cdot {33096}^{8}\right) \cdot \left(5.5 \cdot {33096}^{8}\right)}{\left(333.75 \cdot {33096}^{6} + \left(77617 \cdot 77617\right) \cdot \left(\left(\left(\left(11 \cdot \left(77617 \cdot 77617\right)\right) \cdot \left(33096 \cdot 33096\right) + \left(-{33096}^{6}\right)\right) + -121 \cdot {33096}^{4}\right) + -2\right)\right) - 5.5 \cdot {33096}^{8}} - \frac{77617}{2 \cdot 33096}}\right)\right) + \mathsf{fma}\left(-\sqrt[3]{\frac{\left(5.5 \cdot {33096}^{8}\right) \cdot \left(5.5 \cdot {33096}^{8}\right)}{\left(333.75 \cdot {33096}^{6} + \left(77617 \cdot 77617\right) \cdot \left(\left(\left(\left(11 \cdot \left(77617 \cdot 77617\right)\right) \cdot \left(33096 \cdot 33096\right) + \left(-{33096}^{6}\right)\right) + -121 \cdot {33096}^{4}\right) + -2\right)\right) - 5.5 \cdot {33096}^{8}} - \frac{77617}{2 \cdot 33096}}, \sqrt[3]{\frac{\left(5.5 \cdot {33096}^{8}\right) \cdot \left(5.5 \cdot {33096}^{8}\right)}{\left(333.75 \cdot {33096}^{6} + \left(77617 \cdot 77617\right) \cdot \left(\left(\left(\left(11 \cdot \left(77617 \cdot 77617\right)\right) \cdot \left(33096 \cdot 33096\right) + \left(-{33096}^{6}\right)\right) + -121 \cdot {33096}^{4}\right) + -2\right)\right) - 5.5 \cdot {33096}^{8}} - \frac{77617}{2 \cdot 33096}} \cdot \sqrt[3]{\frac{\left(5.5 \cdot {33096}^{8}\right) \cdot \left(5.5 \cdot {33096}^{8}\right)}{\left(333.75 \cdot {33096}^{6} + \left(77617 \cdot 77617\right) \cdot \left(\left(\left(\left(11 \cdot \left(77617 \cdot 77617\right)\right) \cdot \left(33096 \cdot 33096\right) + \left(-{33096}^{6}\right)\right) + -121 \cdot {33096}^{4}\right) + -2\right)\right) - 5.5 \cdot {33096}^{8}} - \frac{77617}{2 \cdot 33096}}, \sqrt[3]{\frac{\left(5.5 \cdot {33096}^{8}\right) \cdot \left(5.5 \cdot {33096}^{8}\right)}{\left(333.75 \cdot {33096}^{6} + \left(77617 \cdot 77617\right) \cdot \left(\left(\left(\left(11 \cdot \left(77617 \cdot 77617\right)\right) \cdot \left(33096 \cdot 33096\right) + \left(-{33096}^{6}\right)\right) + -121 \cdot {33096}^{4}\right) + -2\right)\right) - 5.5 \cdot {33096}^{8}} - \frac{77617}{2 \cdot 33096}} \cdot \left(\sqrt[3]{\frac{\left(5.5 \cdot {33096}^{8}\right) \cdot \left(5.5 \cdot {33096}^{8}\right)}{\left(333.75 \cdot {33096}^{6} + \left(77617 \cdot 77617\right) \cdot \left(\left(\left(\left(11 \cdot \left(77617 \cdot 77617\right)\right) \cdot \left(33096 \cdot 33096\right) + \left(-{33096}^{6}\right)\right) + -121 \cdot {33096}^{4}\right) + -2\right)\right) - 5.5 \cdot {33096}^{8}} - \frac{77617}{2 \cdot 33096}} \cdot \sqrt[3]{\frac{\left(5.5 \cdot {33096}^{8}\right) \cdot \left(5.5 \cdot {33096}^{8}\right)}{\left(333.75 \cdot {33096}^{6} + \left(77617 \cdot 77617\right) \cdot \left(\left(\left(\left(11 \cdot \left(77617 \cdot 77617\right)\right) \cdot \left(33096 \cdot 33096\right) + \left(-{33096}^{6}\right)\right) + -121 \cdot {33096}^{4}\right) + -2\right)\right) - 5.5 \cdot {33096}^{8}} - \frac{77617}{2 \cdot 33096}}\right)\right)}\]
  12. Using strategy rm

  13. Applied fma-udef58.0

    \[\leadsto \color{blue}{\left(\frac{333.75 \cdot {33096}^{6} + \left(77617 \cdot 77617\right) \cdot \left(\left(\left(\left(11 \cdot \left(77617 \cdot 77617\right)\right) \cdot \left(33096 \cdot 33096\right) + \left(-{33096}^{6}\right)\right) + -121 \cdot {33096}^{4}\right) + -2\right)}{1} \cdot \frac{333.75 \cdot {33096}^{6} + \left(77617 \cdot 77617\right) \cdot \left(\left(\left(\left(11 \cdot \left(77617 \cdot 77617\right)\right) \cdot \left(33096 \cdot 33096\right) + \left(-{33096}^{6}\right)\right) + -121 \cdot {33096}^{4}\right) + -2\right)}{\left(333.75 \cdot {33096}^{6} + \left(77617 \cdot 77617\right) \cdot \left(\left(\left(\left(11 \cdot \left(77617 \cdot 77617\right)\right) \cdot \left(33096 \cdot 33096\right) + \left(-{33096}^{6}\right)\right) + -121 \cdot {33096}^{4}\right) + -2\right)\right) - 5.5 \cdot {33096}^{8}} + \left(-\sqrt[3]{\frac{\left(5.5 \cdot {33096}^{8}\right) \cdot \left(5.5 \cdot {33096}^{8}\right)}{\left(333.75 \cdot {33096}^{6} + \left(77617 \cdot 77617\right) \cdot \left(\left(\left(\left(11 \cdot \left(77617 \cdot 77617\right)\right) \cdot \left(33096 \cdot 33096\right) + \left(-{33096}^{6}\right)\right) + -121 \cdot {33096}^{4}\right) + -2\right)\right) - 5.5 \cdot {33096}^{8}} - \frac{77617}{2 \cdot 33096}} \cdot \left(\sqrt[3]{\frac{\left(5.5 \cdot {33096}^{8}\right) \cdot \left(5.5 \cdot {33096}^{8}\right)}{\left(333.75 \cdot {33096}^{6} + \left(77617 \cdot 77617\right) \cdot \left(\left(\left(\left(11 \cdot \left(77617 \cdot 77617\right)\right) \cdot \left(33096 \cdot 33096\right) + \left(-{33096}^{6}\right)\right) + -121 \cdot {33096}^{4}\right) + -2\right)\right) - 5.5 \cdot {33096}^{8}} - \frac{77617}{2 \cdot 33096}} \cdot \sqrt[3]{\frac{\left(5.5 \cdot {33096}^{8}\right) \cdot \left(5.5 \cdot {33096}^{8}\right)}{\left(333.75 \cdot {33096}^{6} + \left(77617 \cdot 77617\right) \cdot \left(\left(\left(\left(11 \cdot \left(77617 \cdot 77617\right)\right) \cdot \left(33096 \cdot 33096\right) + \left(-{33096}^{6}\right)\right) + -121 \cdot {33096}^{4}\right) + -2\right)\right) - 5.5 \cdot {33096}^{8}} - \frac{77617}{2 \cdot 33096}}\right)\right)\right)} + \mathsf{fma}\left(-\sqrt[3]{\frac{\left(5.5 \cdot {33096}^{8}\right) \cdot \left(5.5 \cdot {33096}^{8}\right)}{\left(333.75 \cdot {33096}^{6} + \left(77617 \cdot 77617\right) \cdot \left(\left(\left(\left(11 \cdot \left(77617 \cdot 77617\right)\right) \cdot \left(33096 \cdot 33096\right) + \left(-{33096}^{6}\right)\right) + -121 \cdot {33096}^{4}\right) + -2\right)\right) - 5.5 \cdot {33096}^{8}} - \frac{77617}{2 \cdot 33096}}, \sqrt[3]{\frac{\left(5.5 \cdot {33096}^{8}\right) \cdot \left(5.5 \cdot {33096}^{8}\right)}{\left(333.75 \cdot {33096}^{6} + \left(77617 \cdot 77617\right) \cdot \left(\left(\left(\left(11 \cdot \left(77617 \cdot 77617\right)\right) \cdot \left(33096 \cdot 33096\right) + \left(-{33096}^{6}\right)\right) + -121 \cdot {33096}^{4}\right) + -2\right)\right) - 5.5 \cdot {33096}^{8}} - \frac{77617}{2 \cdot 33096}} \cdot \sqrt[3]{\frac{\left(5.5 \cdot {33096}^{8}\right) \cdot \left(5.5 \cdot {33096}^{8}\right)}{\left(333.75 \cdot {33096}^{6} + \left(77617 \cdot 77617\right) \cdot \left(\left(\left(\left(11 \cdot \left(77617 \cdot 77617\right)\right) \cdot \left(33096 \cdot 33096\right) + \left(-{33096}^{6}\right)\right) + -121 \cdot {33096}^{4}\right) + -2\right)\right) - 5.5 \cdot {33096}^{8}} - \frac{77617}{2 \cdot 33096}}, \sqrt[3]{\frac{\left(5.5 \cdot {33096}^{8}\right) \cdot \left(5.5 \cdot {33096}^{8}\right)}{\left(333.75 \cdot {33096}^{6} + \left(77617 \cdot 77617\right) \cdot \left(\left(\left(\left(11 \cdot \left(77617 \cdot 77617\right)\right) \cdot \left(33096 \cdot 33096\right) + \left(-{33096}^{6}\right)\right) + -121 \cdot {33096}^{4}\right) + -2\right)\right) - 5.5 \cdot {33096}^{8}} - \frac{77617}{2 \cdot 33096}} \cdot \left(\sqrt[3]{\frac{\left(5.5 \cdot {33096}^{8}\right) \cdot \left(5.5 \cdot {33096}^{8}\right)}{\left(333.75 \cdot {33096}^{6} + \left(77617 \cdot 77617\right) \cdot \left(\left(\left(\left(11 \cdot \left(77617 \cdot 77617\right)\right) \cdot \left(33096 \cdot 33096\right) + \left(-{33096}^{6}\right)\right) + -121 \cdot {33096}^{4}\right) + -2\right)\right) - 5.5 \cdot {33096}^{8}} - \frac{77617}{2 \cdot 33096}} \cdot \sqrt[3]{\frac{\left(5.5 \cdot {33096}^{8}\right) \cdot \left(5.5 \cdot {33096}^{8}\right)}{\left(333.75 \cdot {33096}^{6} + \left(77617 \cdot 77617\right) \cdot \left(\left(\left(\left(11 \cdot \left(77617 \cdot 77617\right)\right) \cdot \left(33096 \cdot 33096\right) + \left(-{33096}^{6}\right)\right) + -121 \cdot {33096}^{4}\right) + -2\right)\right) - 5.5 \cdot {33096}^{8}} - \frac{77617}{2 \cdot 33096}}\right)\right)\]

  14. Final simplification58.0

    \[\leadsto \mathsf{fma}\left(-\sqrt[3]{\frac{\left(5.5 \cdot {33096}^{8}\right) \cdot \left(5.5 \cdot {33096}^{8}\right)}{\left(\left(77617 \cdot 77617\right) \cdot \left(\left(-121 \cdot {33096}^{4} + \left(\left(-{33096}^{6}\right) + \left(33096 \cdot 33096\right) \cdot \left(11 \cdot \left(77617 \cdot 77617\right)\right)\right)\right) + -2\right) + {33096}^{6} \cdot 333.75\right) - 5.5 \cdot {33096}^{8}} - \frac{77617}{33096 \cdot 2}}, \sqrt[3]{\frac{\left(5.5 \cdot {33096}^{8}\right) \cdot \left(5.5 \cdot {33096}^{8}\right)}{\left(\left(77617 \cdot 77617\right) \cdot \left(\left(-121 \cdot {33096}^{4} + \left(\left(-{33096}^{6}\right) + \left(33096 \cdot 33096\right) \cdot \left(11 \cdot \left(77617 \cdot 77617\right)\right)\right)\right) + -2\right) + {33096}^{6} \cdot 333.75\right) - 5.5 \cdot {33096}^{8}} - \frac{77617}{33096 \cdot 2}} \cdot \sqrt[3]{\frac{\left(5.5 \cdot {33096}^{8}\right) \cdot \left(5.5 \cdot {33096}^{8}\right)}{\left(\left(77617 \cdot 77617\right) \cdot \left(\left(-121 \cdot {33096}^{4} + \left(\left(-{33096}^{6}\right) + \left(33096 \cdot 33096\right) \cdot \left(11 \cdot \left(77617 \cdot 77617\right)\right)\right)\right) + -2\right) + {33096}^{6} \cdot 333.75\right) - 5.5 \cdot {33096}^{8}} - \frac{77617}{33096 \cdot 2}}, \left(\sqrt[3]{\frac{\left(5.5 \cdot {33096}^{8}\right) \cdot \left(5.5 \cdot {33096}^{8}\right)}{\left(\left(77617 \cdot 77617\right) \cdot \left(\left(-121 \cdot {33096}^{4} + \left(\left(-{33096}^{6}\right) + \left(33096 \cdot 33096\right) \cdot \left(11 \cdot \left(77617 \cdot 77617\right)\right)\right)\right) + -2\right) + {33096}^{6} \cdot 333.75\right) - 5.5 \cdot {33096}^{8}} - \frac{77617}{33096 \cdot 2}} \cdot \sqrt[3]{\frac{\left(5.5 \cdot {33096}^{8}\right) \cdot \left(5.5 \cdot {33096}^{8}\right)}{\left(\left(77617 \cdot 77617\right) \cdot \left(\left(-121 \cdot {33096}^{4} + \left(\left(-{33096}^{6}\right) + \left(33096 \cdot 33096\right) \cdot \left(11 \cdot \left(77617 \cdot 77617\right)\right)\right)\right) + -2\right) + {33096}^{6} \cdot 333.75\right) - 5.5 \cdot {33096}^{8}} - \frac{77617}{33096 \cdot 2}}\right) \cdot \sqrt[3]{\frac{\left(5.5 \cdot {33096}^{8}\right) \cdot \left(5.5 \cdot {33096}^{8}\right)}{\left(\left(77617 \cdot 77617\right) \cdot \left(\left(-121 \cdot {33096}^{4} + \left(\left(-{33096}^{6}\right) + \left(33096 \cdot 33096\right) \cdot \left(11 \cdot \left(77617 \cdot 77617\right)\right)\right)\right) + -2\right) + {33096}^{6} \cdot 333.75\right) - 5.5 \cdot {33096}^{8}} - \frac{77617}{33096 \cdot 2}}\right) + \left(\left(-\left(\sqrt[3]{\frac{\left(5.5 \cdot {33096}^{8}\right) \cdot \left(5.5 \cdot {33096}^{8}\right)}{\left(\left(77617 \cdot 77617\right) \cdot \left(\left(-121 \cdot {33096}^{4} + \left(\left(-{33096}^{6}\right) + \left(33096 \cdot 33096\right) \cdot \left(11 \cdot \left(77617 \cdot 77617\right)\right)\right)\right) + -2\right) + {33096}^{6} \cdot 333.75\right) - 5.5 \cdot {33096}^{8}} - \frac{77617}{33096 \cdot 2}} \cdot \sqrt[3]{\frac{\left(5.5 \cdot {33096}^{8}\right) \cdot \left(5.5 \cdot {33096}^{8}\right)}{\left(\left(77617 \cdot 77617\right) \cdot \left(\left(-121 \cdot {33096}^{4} + \left(\left(-{33096}^{6}\right) + \left(33096 \cdot 33096\right) \cdot \left(11 \cdot \left(77617 \cdot 77617\right)\right)\right)\right) + -2\right) + {33096}^{6} \cdot 333.75\right) - 5.5 \cdot {33096}^{8}} - \frac{77617}{33096 \cdot 2}}\right) \cdot \sqrt[3]{\frac{\left(5.5 \cdot {33096}^{8}\right) \cdot \left(5.5 \cdot {33096}^{8}\right)}{\left(\left(77617 \cdot 77617\right) \cdot \left(\left(-121 \cdot {33096}^{4} + \left(\left(-{33096}^{6}\right) + \left(33096 \cdot 33096\right) \cdot \left(11 \cdot \left(77617 \cdot 77617\right)\right)\right)\right) + -2\right) + {33096}^{6} \cdot 333.75\right) - 5.5 \cdot {33096}^{8}} - \frac{77617}{33096 \cdot 2}}\right) + \frac{\left(77617 \cdot 77617\right) \cdot \left(\left(-121 \cdot {33096}^{4} + \left(\left(-{33096}^{6}\right) + \left(33096 \cdot 33096\right) \cdot \left(11 \cdot \left(77617 \cdot 77617\right)\right)\right)\right) + -2\right) + {33096}^{6} \cdot 333.75}{\left(\left(77617 \cdot 77617\right) \cdot \left(\left(-121 \cdot {33096}^{4} + \left(\left(-{33096}^{6}\right) + \left(33096 \cdot 33096\right) \cdot \left(11 \cdot \left(77617 \cdot 77617\right)\right)\right)\right) + -2\right) + {33096}^{6} \cdot 333.75\right) - 5.5 \cdot {33096}^{8}} \cdot \left(\left(77617 \cdot 77617\right) \cdot \left(\left(-121 \cdot {33096}^{4} + \left(\left(-{33096}^{6}\right) + \left(33096 \cdot 33096\right) \cdot \left(11 \cdot \left(77617 \cdot 77617\right)\right)\right)\right) + -2\right) + {33096}^{6} \cdot 333.75\right)\right)\]

Reproduce

herbie shell --seed 2019170 +o rules:numerics
(FPCore ()
  :name "From Warwick Tucker's Validated Numerics"
  (+ (+ (+ (* 333.75 (pow 33096.0 6.0)) (* (* 77617.0 77617.0) (+ (+ (+ (* (* 11.0 (* 77617.0 77617.0)) (* 33096.0 33096.0)) (- (pow 33096.0 6.0))) (* -121.0 (pow 33096.0 4.0))) -2.0))) (* 5.5 (pow 33096.0 8.0))) (/ 77617.0 (* 2.0 33096.0))))