Proof Step: c_0_140

name: c_0_140 syntax: thf role: plain inference: split_conjunct

Proof State Overview

proof_step c_0_22 ⊕ sin_real plus_plus_real pi X1 = uminus_uminus_real sin_real X1 c_0_120 ⊕ sin_real plus_plus_real pi X3042 = uminus_uminus_real sin_real X3042 c_0_22->c_0_120 c_0_140 ⊕ sin_real plus_plus_real pi X1 = uminus_uminus_real sin_real X1 c_0_120->c_0_140 c_0_161 ⊕ sin_real plus_plus_real pi X1 = uminus_uminus_real sin_real X1 c_0_140->c_0_161

Input Dependencies

c_0_22

Assumptions

c_0_120

Conclusion

c_0_140

Dependents

c_0_161

Formula

! [X1: real] :
  ( ( sin_real @ ( plus_plus_real @ pi @ X1 ) )
  = ( uminus_uminus_real @ ( sin_real @ X1 ) ) )

Source

inference(split_conjunct,[status(thm)],[c_0_120])