Proof Step: c_0_312

name: c_0_312 syntax: thf role: plain inference: evalgc

Proof State Overview

proof_step c_0_53 ⊕ ord_less_eq_real powr_real numeral_numeral_real bit0 one ring_1_of_int_real p ring_1_of_int_real archim1031974863r_real times_times_real x powr_real numeral_numeral_real bit0 one ring_1_of_int_real p c_0_293 ⊕ ord_less_eq_real powr_real numeral_numeral_real bit0 one ring_1_of_int_real p ring_1_of_int_real archim1031974863r_real times_times_real x powr_real numeral_numeral_real bit0 one ring_1_of_int_real p c_0_53->c_0_293 c_0_312 ⊕ ord_less_eq_real powr_real numeral_numeral_real bit0 one ring_1_of_int_real p ring_1_of_int_real archim1031974863r_real times_times_real x powr_real numeral_numeral_real bit0 one ring_1_of_int_real p c_0_293->c_0_312 c_0_326 ⊕ ord_less_eq_real powr_real numeral_numeral_real bit0 one ring_1_of_int_real p ring_1_of_int_real archim1031974863r_real times_times_real x powr_real numeral_numeral_real bit0 one ring_1_of_int_real p c_0_312->c_0_326

Input Dependencies

c_0_53

Assumptions

c_0_293

Conclusion

c_0_312

Dependents

c_0_326

Formula

ord_less_eq_real @ ( powr_real @ ( numeral_numeral_real @ ( bit0 @ one ) ) @ ( ring_1_of_int_real @ p ) ) @ ( ring_1_of_int_real @ ( archim1031974863r_real @ ( times_times_real @ x @ ( powr_real @ ( numeral_numeral_real @ ( bit0 @ one ) ) @ ( ring_1_of_int_real @ p ) ) ) ) )

Source

inference(evalgc,[status(thm)],[c_0_293])