src/HOL/Library/Inner_Product.thy
changeset 61915 e9812a95d108
parent 61518 ff12606337e9
child 62101 26c0a70f78a3
equal deleted inserted replaced
61914:16bfe0a6702d 61915:e9812a95d108
   210 lemmas bounded_linear_inner_left =
   210 lemmas bounded_linear_inner_left =
   211   bounded_bilinear.bounded_linear_left [OF bounded_bilinear_inner]
   211   bounded_bilinear.bounded_linear_left [OF bounded_bilinear_inner]
   212 
   212 
   213 lemmas bounded_linear_inner_right =
   213 lemmas bounded_linear_inner_right =
   214   bounded_bilinear.bounded_linear_right [OF bounded_bilinear_inner]
   214   bounded_bilinear.bounded_linear_right [OF bounded_bilinear_inner]
       
   215 
       
   216 lemmas bounded_linear_inner_left_comp = bounded_linear_inner_left[THEN bounded_linear_compose]
       
   217 
       
   218 lemmas bounded_linear_inner_right_comp = bounded_linear_inner_right[THEN bounded_linear_compose]
   215 
   219 
   216 lemmas has_derivative_inner_right [derivative_intros] =
   220 lemmas has_derivative_inner_right [derivative_intros] =
   217   bounded_linear.has_derivative [OF bounded_linear_inner_right]
   221   bounded_linear.has_derivative [OF bounded_linear_inner_right]
   218 
   222 
   219 lemmas has_derivative_inner_left [derivative_intros] =
   223 lemmas has_derivative_inner_left [derivative_intros] =