G (Lemmas)

Files ABCDEFGHIJKLMNOPQRSTUVWXYZ_
Definitions ABCDEFGHIJKLMNOPQRSTUVWXYZ_
Lemmas ABCDEFGHIJKLMNOPQRSTUVWXYZ_
Abbreviations ABCDEFGHIJKLMNOPQRSTUVWXYZ_
Global Index ABCDEFGHIJKLMNOPQRSTUVWXYZ_
Notations

G (Lemmas)

ge_s_of [prf, in infotheo.lib.realType_ext]
gen_neq0 [prf, in infotheo.ecc_classic.reed_solomon]
get_esti_cat [prf, in infotheo.ecc_modern.ldpc_algo_proof]
get_esti_flatten [prf, in infotheo.ecc_modern.ldpc_algo_proof]
get_esti_nil [prf, in infotheo.ecc_modern.ldpc_algo_proof]
get_esti_ok [prf, in infotheo.ecc_modern.ldpc_algo_proof]
get_esti_subseq [prf, in infotheo.ecc_modern.ldpc_algo_proof]
GF2_of_F2_eq0 [prf, in infotheo.lib.ssralg_ext]
good_code_sufficient_condition [prf, in infotheo.information_theory.channel_coding_direct]
graph_sumprod_down [prf, in infotheo.ecc_modern.ldpc_algo_proof]
graph_sumprod_up [prf, in infotheo.ecc_modern.ldpc_algo_proof]
GRS.syndrome_coord_suppE [prf, in infotheo.ecc_classic.grs]
GRS.syndromeE [prf, in infotheo.ecc_classic.grs]
GRS.syndromep_syndrome [prf, in infotheo.ecc_classic.grs]
GRS.syndromepE [prf, in infotheo.ecc_classic.grs]
GRS_key_equation [prf, in infotheo.ecc_classic.grs]
GRS_PCM_sq_vander [prf, in infotheo.ecc_classic.grs]
gt0_near_nbhs [prf, in infotheo.lib.realType_ln]
gt1_ler_powRr [prf, in infotheo.lib.realType_ln]
gt1_ltr_powRr [prf, in infotheo.lib.realType_ln]
gtr0_derive1_incr [prf, in infotheo.lib.realType_ln]