|
58 | 58 | + lemma `conjugateE` |
59 | 59 | + lemmas `lerB_DLnorm`, `lerB_LnormD`, `eminkowski` |
60 | 60 | + definition `finite_norm` |
61 | | - + mixin `isLfun` with field `lfuny` |
62 | | - + structure `Lfun` |
| 61 | + + mixin `isLfunction` with field `Lfunction_finite` |
| 62 | + + structure `Lfunction` |
63 | 63 | + notation `LfunType` |
64 | 64 | + definition `Lequiv` |
65 | 65 | + canonical `Lequiv_canonical` |
|
68 | 68 | + record `LType` |
69 | 69 | + coercion `LfunType_of_LType` |
70 | 70 | + definition `Lspace` with notation `mu.-Lspace p` |
71 | | - + lemma `lfun_integrable`, `lfun1_integrable`, `lfun2_integrable_sqr`, `lfun2M2_1` |
72 | | - + lemma `lfunp_scale`, `lfun_cst`, |
73 | | - + definitions `finlfun`, `lfun`, `lfun_key` |
74 | | - + canonical `lfun_keyed` |
75 | | - + lemmas `sub_lfun_mfun`, `sub_lfun_finlfun` |
76 | | - + definition `lfun_Sub` |
77 | | - + lemmas `lfun_rect`, `lfun_valP`, `lfuneqP`, `lfuny0`, `mfunP`, `lfunP`, |
| 71 | + + lemma `Lfun_integrable`, `Lfun1_integrable`, `Lfun2_integrable_sqr`, `Lfun2_mul_Lfun1` |
| 72 | + + lemma `Lfun_scale`, `Lfun_cst`, |
| 73 | + + definitions `finLfun`, `Lfun`, `Lfun_key` |
| 74 | + + canonical `Lfun_keyed` |
| 75 | + + lemmas `sub_Lfun_mfun`, `sub_Lfun_finLfun` |
| 76 | + + definition `Lfun_Sub` |
| 77 | + + lemmas `Lfun_rect`, `Lfun_valP`, `LfuneqP`, `finite_norm_cst0`, `mfunP`, `LfunP`, |
78 | 78 | `mfun_scaler_closed` |
79 | | - + lemmas `LnormZ`, `lfun_submod_closed` |
| 79 | + + lemmas `LnormZ`, `Lfun_submod_closed` |
80 | 80 | + lemmas `finite_norm_fine`, `ler_LnormD`, |
81 | 81 | `LnormrN`, `fine_Lnormr_eq0` |
82 | 82 | + lemma `fine_Lnormr_eq0` |
83 | | - + lemma `lfun_inclusion`, `lfun_inclusion12` |
84 | | - + lemma `lfun_oppr_closed` |
85 | | - + lemma `lfun_addr_closed` |
| 83 | + + lemma `Lfun_subset`, `Lfun_subset12` |
| 84 | + + lemma `Lfun_oppr_closed` |
| 85 | + + lemma `Lfun_addr_closed` |
86 | 86 | + lemmas `poweR_Lnorm`, `oppe_Lnorm` |
87 | 87 | + lemma `integrable_poweR` |
88 | 88 |
|
|
0 commit comments