N (Lemmas)
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| Notations |
N (Lemmas)
n0_eps3 [prf, in infotheo.information_theory.source_coding_vl_direct]n0_eps4 [prf, in infotheo.information_theory.source_coding_vl_direct]
N_of_bitseq_0 [prf, in infotheo.lib.natbin]
N_of_bitseq_bitseq_of_nat [prf, in infotheo.lib.natbin]
N_of_bitseq_false [prf, in infotheo.lib.natbin]
N_of_bitseq_nseq_false [prf, in infotheo.lib.natbin]
N_of_bitseq_true [prf, in infotheo.lib.natbin]
N_of_bitseq_up [prf, in infotheo.lib.natbin]
N_of_bitseqK [prf, in infotheo.lib.natbin]
narrow_sense_BCH_are_Goppa [prf, in infotheo.ecc_classic.alternant]
NaryConvexSpaceTheory.axbarypart [prf, in infotheo.probability.convex_equiv]
NaryConvexSpaceTheory.axconst [prf, in infotheo.probability.convex_equiv]
NaryConvexSpaceTheory.axidem [prf, in infotheo.probability.convex_equiv]
NaryConvexSpaceTheory.axinjmap [prf, in infotheo.probability.convex_equiv]
NaryConvexSpaceTheory.axmap [prf, in infotheo.probability.convex_equiv]
NaryConvexSpaceTheory.axpart [prf, in infotheo.probability.convex_equiv]
NaryConvLaws.ax_bary_of_injmap_barypart_idem [prf, in infotheo.probability.convex_equiv]
NaryConvLaws.ax_bary_of_part_idem [prf, in infotheo.probability.convex_equiv]
NaryConvLaws.ax_barypart_of_bary [prf, in infotheo.probability.convex_equiv]
NaryConvLaws.ax_barypart_of_part_idem [prf, in infotheo.probability.convex_equiv]
NaryConvLaws.ax_const_of_bary_proj [prf, in infotheo.probability.convex_equiv]
NaryConvLaws.ax_const_of_idem [prf, in infotheo.probability.convex_equiv]
NaryConvLaws.ax_idem_of_bary_proj [prf, in infotheo.probability.convex_equiv]
NaryConvLaws.ax_idem_of_map_const [prf, in infotheo.probability.convex_equiv]
NaryConvLaws.ax_idem_of_proj_part_const [prf, in infotheo.probability.convex_equiv]
NaryConvLaws.ax_injmap_of_barypart_idem [prf, in infotheo.probability.convex_equiv]
NaryConvLaws.ax_injmap_of_part_idem [prf, in infotheo.probability.convex_equiv]
NaryConvLaws.ax_map_of_bary_proj [prf, in infotheo.probability.convex_equiv]
NaryConvLaws.ax_part_of_bary [prf, in infotheo.probability.convex_equiv]
NaryConvLaws.ax_proj_of_idem [prf, in infotheo.probability.convex_equiv]
NaryToBin.binconv1 [prf, in infotheo.probability.convex_equiv]
NaryToBin.binconvA [prf, in infotheo.probability.convex_equiv]
NaryToBin.binconvC [prf, in infotheo.probability.convex_equiv]
NaryToBin.binconvmm [prf, in infotheo.probability.convex_equiv]
NaryToBin.convn_if [prf, in infotheo.probability.convex_equiv]
NaryToBinToNary._equiv_conv [prf, in infotheo.probability.convex_equiv]
NaryToBinToNary.equiv_convn [prf, in infotheo.probability.convex_equiv]
nat_of_ary1 [prf, in infotheo.information_theory.kraft]
nat_of_ary_0 [prf, in infotheo.information_theory.kraft]
nat_of_ary_0' [prf, in infotheo.information_theory.kraft]
nat_of_ary_cat [prf, in infotheo.information_theory.kraft]
nat_of_ary_nil [prf, in infotheo.information_theory.kraft]
nat_of_ary_nseq0 [prf, in infotheo.information_theory.kraft]
nat_of_ary_ub [prf, in infotheo.information_theory.kraft]
nat_of_cV_0 [prf, in infotheo.lib.natbin]
nat_of_mul_bin [prf, in infotheo.lib.ssr_ext]
nat_of_mul_bin [prf, in infotheo.lib.natbin]
nat_of_pos_inj [prf, in infotheo.lib.ssr_ext]
nat_of_pos_not_0 [prf, in infotheo.lib.ssr_ext]
nat_of_posK [prf, in infotheo.lib.ssr_ext]
nat_of_rV_0 [prf, in infotheo.lib.natbin]
nat_of_rV_eq0 [prf, in infotheo.lib.natbin]
nat_of_rV_ord0 [prf, in infotheo.lib.natbin]
nat_of_rV_tr [prf, in infotheo.lib.natbin]
nat_of_rV_up [prf, in infotheo.lib.natbin]
nat_of_rVK [prf, in infotheo.lib.natbin]
natmul_const_RV [prf, in infotheo.probability.proba]
natmulRVE [prf, in infotheo.probability.proba]
natset_neq0 [prf, in infotheo.probability.necset]
near_DnH2E [prf, in infotheo.lib.binary_entropy_function]
near_eq_derivable [prf, in infotheo.lib.derive_ext]
near_eq_derive [prf, in infotheo.lib.derive_ext]
near_eq_is_derive [prf, in infotheo.lib.derive_ext]
necset_convType.conv1 [prf, in infotheo.probability.necset]
necset_convType.conv_conv_set [prf, in infotheo.probability.necset]
necset_convType.convA [prf, in infotheo.probability.necset]
necset_convType.convC [prf, in infotheo.probability.necset]
necset_convType.convE [prf, in infotheo.probability.necset]
necset_convType.convmm [prf, in infotheo.probability.necset]
necset_ext [prf, in infotheo.probability.necset]
necset_fmap'_convex [prf, in infotheo.probability.necset]
necset_fmap'_neq0 [prf, in infotheo.probability.necset]
necset_join.F1join0'_convex [prf, in infotheo.probability.necset]
necset_join.F1join0'_neq0 [prf, in infotheo.probability.necset]
necset_join.join1'_neq0 [prf, in infotheo.probability.necset]
necset_semiCompSemiLattType.biglub_necset1 [prf, in infotheo.probability.necset]
necset_semiCompSemiLattType.biglub_necset_bigsetU [prf, in infotheo.probability.necset]
necset_semiCompSemiLattType.pre_op_neq0 [prf, in infotheo.probability.necset]
neset_bigsetU_neq0 [prf, in infotheo.probability.necset]
neset_ext [prf, in infotheo.probability.necset]
neset_hull_neq0 [prf, in infotheo.probability.necset]
neset_image_neq0 [prf, in infotheo.probability.necset]
neset_neq0 [prf, in infotheo.probability.necset]
neset_setU_neq0 [prf, in infotheo.probability.necset]
nesetU_bigcup [prf, in infotheo.probability.necset]
nnpp_prefix [prf, in infotheo.information_theory.kraft]
no_0_type [prf, in infotheo.information_theory.types]
no_failure_sup [prf, in infotheo.information_theory.source_coding_fl_converse]
no_weight_1_cw [prf, in infotheo.ecc_classic.hamming_code]
no_weight_2_cw [prf, in infotheo.ecc_classic.hamming_code]
node_id_build [prf, in infotheo.ecc_modern.ldpc_algo_proof]
node_id_sumprod_down [prf, in infotheo.ecc_modern.ldpc_algo_proof]
node_id_sumprod_up [prf, in infotheo.ecc_modern.ldpc_algo_proof]
node_tag_build [prf, in infotheo.ecc_modern.ldpc_algo_proof]
node_tag_sumprod_down [prf, in infotheo.ecc_modern.ldpc_algo_proof]
node_tag_sumprod_up [prf, in infotheo.ecc_modern.ldpc_algo_proof]
non0_codeword_lowest_deg_uniq [prf, in infotheo.ecc_classic.linearcode]
non_0_cw_mem [prf, in infotheo.ecc_classic.linearcode]
non_typical_sequences [prf, in infotheo.information_theory.joint_typ_seq]
not_erasure_SP_BEC [prf, in infotheo.ecc_modern.stopping_set]
not_receivable_prop_uniform [prf, in infotheo.information_theory.pproba]
not_trivial_dim [prf, in infotheo.ecc_classic.linearcode]
not_trivial_replcode [prf, in infotheo.ecc_classic.repcode]
not_trivialP [prf, in infotheo.lib.ssralg_ext]
not_uroot_on_prim_root [prf, in infotheo.lib.dft]
notin_num_occ_0 [prf, in infotheo.lib.num_occ]
notin_subgraph [prf, in infotheo.ecc_modern.subgraph_partition]
notin_Vgraph [prf, in infotheo.ecc_modern.tanner_partition]
notin_Vgraph_part_vnode [prf, in infotheo.ecc_modern.tanner_partition]
Npos_pos_of_bitseq_rev [prf, in infotheo.lib.natbin]
Npos_pos_of_bitseq_rev' [prf, in infotheo.lib.natbin]
nseq_cat [prf, in infotheo.lib.ssr_ext]
nseq_S [prf, in infotheo.lib.ssr_ext]
nth_fin_imgK [prf, in infotheo.probability.bayes]
nth_wH_supp [prf, in infotheo.lib.hamming]
Nto_natE [prf, in infotheo.lib.ssr_ext]
num_co_occ1 [prf, in infotheo.lib.num_occ]
num_co_occ_alt [prf, in infotheo.lib.num_occ]
num_co_occ_leq_n [prf, in infotheo.lib.num_occ]
num_co_occ_num_occ [prf, in infotheo.lib.num_occ]
num_co_occ_num_occ1 [prf, in infotheo.lib.num_occ]
num_co_occ_partial_sum_alt [prf, in infotheo.lib.num_occ]
num_co_occ_perm [prf, in infotheo.lib.num_occ]
num_co_occ_sum [prf, in infotheo.lib.num_occ]
num_co_occ_sym [prf, in infotheo.lib.num_occ]
num_co_occ_ub [prf, in infotheo.lib.num_occ]
num_occ0 [prf, in infotheo.lib.num_occ]
num_occ_alt [prf, in infotheo.lib.num_occ]
num_occ_cons [prf, in infotheo.lib.num_occ]
num_occ_flatten [prf, in infotheo.lib.num_occ]
num_occ_leq_n [prf, in infotheo.lib.num_occ]
num_occ_map_filter [prf, in infotheo.lib.num_occ]
num_occ_negF2 [prf, in infotheo.ecc_classic.repcode]
num_occ_num_co_occ [prf, in infotheo.information_theory.jtypes]
num_occ_perm [prf, in infotheo.lib.num_occ]
num_occ_rev [prf, in infotheo.lib.num_occ]
num_occ_sum [prf, in infotheo.lib.num_occ]
num_occ_sum_bool [prf, in infotheo.lib.num_occ]
num_occ_thead [prf, in infotheo.lib.num_occ]
num_occ_tuple_F2 [prf, in infotheo.ecc_classic.repcode]
Nup_gt [prf, in infotheo.information_theory.joint_typ_seq]