Proof Step: c_0_301

name: c_0_301 syntax: thf role: plain inference: evalgc

Proof State Overview

proof_step c_0_49 ⊕ ord_less_eq_real zero_zero_real semiri2110766477t_real X23 c_0_278 ⊕ ord_less_eq_real zero_zero_real semiri2110766477t_real X2 c_0_49->c_0_278 c_0_301 ⊕ ord_less_eq_real zero_zero_real semiri2110766477t_real X2 c_0_278->c_0_301 c_0_314 ⊕ semiri2110766477t_real X2 = zero_zero_real ⊕ ord_less_eq_real zero_zero_real divide_divide_real X1 semiri2110766477t_real X7 ⊖ ord_less_eq_real zero_zero_real divide_divide_real semiri2110766477t_real times_times_nat X2 X7 X1 c_0_301->c_0_314 c_0_315 ⊕ ord_less_eq_real zero_zero_real divide_divide_real semiri2110766477t_real times_times_nat X2 X7 X1 ⊖ ord_less_eq_real zero_zero_real X1 c_0_301->c_0_315 c_0_316 ⊕ ord_less_eq_real semiri2110766477t_real X2 semiri2110766477t_real times_times_nat X2 X7 ⊖ ord_less_eq_real one_one_real semiri2110766477t_real X7 c_0_301->c_0_316 c_0_321 ⊖ ord_less_eq_real semiri2110766477t_real n zero_zero_real c_0_301->c_0_321

Input Dependencies

c_0_49

Assumptions

c_0_278

Conclusion

c_0_301

Dependents

c_0_314 c_0_315 c_0_316 c_0_321

Formula

! [X2: nat] : ( ord_less_eq_real @ zero_zero_real @ ( semiri2110766477t_real @ X2 ) )

Source

inference(evalgc,[status(thm)],[c_0_278])