Proof Step: c_0_261

name: c_0_261 syntax: thf role: plain inference: evalgc

Proof State Overview

proof_step c_0_0 c_0_0 c_0_235 ord_less_eq_real powr_real numeral_numeral_real bit0 one zero_zero_real one_one_real c_0_0->c_0_235 c_0_4 zero_zero_real = numeral_numeral_real X11 c_0_4->c_0_235 c_0_5 c_0_5 c_0_5->c_0_235 c_0_6 powr_real powr_real X4 X6 X17 = powr_real X4 times_times_real X6 X17 c_0_6->c_0_235 c_0_7 times_times_real X6 zero_zero_real = zero_zero_real c_0_7->c_0_235 c_0_15 c_0_15 c_0_15->c_0_235 c_0_16 ord_less_eq_real X6 X6 c_0_16->c_0_235 c_0_170 ord_less_eq_real X2 X2 c_0_16->c_0_170 c_0_22 c_0_22 c_0_234 powr_real X2 X4 = one_one_real ord_less_eq_real powr_real X2 X4 one_one_real ord_less_eq_real one_one_real X2 ord_less_eq_real zero_zero_real X4 c_0_22->c_0_234 c_0_24 c_0_24 c_0_24->c_0_234 c_0_25 ord_less_eq_real zero_zero_real powr_real X4 X16 c_0_25->c_0_235 c_0_26 x = powr_real numeral_numeral_real bit0 one log numeral_numeral_real bit0 one x c_0_26->c_0_235 c_0_31 ord_less_eq_real powr_real numeral_numeral_real bit0 one ring_1_of_int_real uminus_uminus_int p x c_0_31->c_0_235 c_0_32 ord_less_eq_real one_one_real numeral_numeral_real X11 c_0_236 ord_less_eq_real one_one_real numeral_numeral_real X8 c_0_32->c_0_236 c_0_261 powr_real numeral_numeral_real bit0 one zero_zero_real = one_one_real c_0_234->c_0_261 c_0_235->c_0_261 c_0_236->c_0_261 c_0_170->c_0_261 c_0_286 ord_less_eq_real one_one_real 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_261->c_0_286

Conclusion

c_0_261

Dependents

Formula

( ( powr_real @ ( numeral_numeral_real @ ( bit0 @ one ) ) @ zero_zero_real )
= one_one_real )

Source

inference(evalgc,[status(thm)],[inference(cn,[status(thm)],[inference(rw,[status(thm)],[inference(rw,[status(thm)],[inference(spm,[status(thm)],[c_0_234,c_0_235]),c_0_236]),c_0_170])])])