[36, 18, 12] quaternary Hermitian self-dual

?18 36 4 $ C_{36,1}; W_{36}; alpha=19548; |Aut|=54; (Theorem 3.1) R='F4'; lambda=3; mu=2; a=[310331201]; b=[330313112]; c=[001133121]; $
100000000000000000311300331220212113
010000000000000000113003311122021211
001000000000000000130033112212202121
000100000000000000300331122221220212
000010000000000000003311221322122021
000001000000000000033112210232212202
000000100000000000331122100323221220
000000010000000000311221001032322122
000000001000000000112210011303232212
000000000100000000022122323210221301
000000000010000000221223230221022130
000000000001000000212232303022102213
000000000000100000122323033102210221
000000000000010000223230332210221022
000000000000001000232303323321022102
000000000000000100323033233332102210
000000000000000010230332331033210221
000000000000000001303323313203321022
$1z^{0}+19548z^{12}+536544z^{14} GL-K:0 GL-LK:0$

?18 36 4 $ C_{36,2}; W_{36}; alpha=22149; |Aut|=54; (Theorem 3.1) R='F4'; lambda=1; mu=1; a=[021223233]; b=[301010120]; c=[323302310]; $
100000000000000000102333332201010130
010000000000000000023333321020101013
001000000000000000233333210302010101
000100000000000000333332102130201010
000010000000000000333321023013020101
000001000000000000333210233101302010
000000100000000000332102333010130201
000000010000000000321023333101013020
000000001000000000210233333010101302
000000000100000000203101010031332322
000000000010000000031010102203133232
000000000001000000310101020220313323
000000000000100000101010203322031332
000000000000010000010102031232203133
000000000000001000101020310323220313
000000000000000100010203101332322031
000000000000000010102031010133232203
000000000000000001020310101313323220
$1z^{0}+22149z^{12}+505332z^{14} GL-K:0 GL-LK:0$