Dataset Viewer
Auto-converted to Parquet Duplicate
author_chain
string
author_residue
string
author_residue_directly_matched
bool
canonical_smiles
string
chemistry_match_level
string
clusters
list
dependency_group
string
diffdock_n_poses
int64
evidence_level
string
ligand_ccd_code
string
medusagraph_n_poses
int64
neutralized_isomeric_smiles
string
official_split
string
partition
string
pdb_id
string
plinder_system_ids
list
protein_group
string
protenix_n_poses
int64
system_id
string
val_clusters
list
vina_n_poses
int64
A
211
false
O=C([O-])c1cc(/N=N/c2ccc(S(=O)(=O)Nc3ccccn3)cc2)ccc1O
protonation_normalized_isomeric
[ "c62" ]
plinder_custom:c001a6de5759649eade4
20
unique_ligand_in_author_chain
SAS
20
O=C(O)c1cc(/N=N/c2ccc(S(=O)(=O)Nc3ccccn3)cc2)ccc1O
train
train
13gs
[ "13gs__1__1.A_1.B__1.C_1.D" ]
P09211
20
hiqbind_sm__13gs_SAS_A_211
[ "c0" ]
20
A
466
false
CCCN(CCc1ccccc1)C(=O)[C@@H]1OC(C(=O)[O-])=C[C@H]([NH3+])[C@H]1NC(C)=O
protonation_normalized_isomeric
[ "c121" ]
plinder_custom:c001a6de5759649eade4
20
unique_ligand_in_author_chain
DPC
19
CCCN(CCc1ccccc1)C(=O)[C@@H]1OC(C(=O)O)=C[C@H](N)[C@H]1NC(C)=O
train
train
1a4q
[ "1a4q__1__1.A__1.E", "1a4q__1__2.A__2.E" ]
P27907
20
hiqbind_sm__1a4q_DPC_A_466
[ "c0" ]
19
A
270
false
O=P([O-])([O-])OCCCc1c[nH]c2ccc(F)cc12
protonation_normalized_isomeric
[ "c290" ]
plinder_custom:c001a6de5759649eade4
20
unique_ligand_in_author_chain
FIP
6
O=P(O)(O)OCCCc1c[nH]c2ccc(F)cc12
train
train
1a50
[ "1a50__1__1.A__1.C", "1a50__1__2.A__2.C" ]
P00929
20
hiqbind_sm__1a50_FIP_A_270
[ "c0" ]
6
A
270
false
O=P([O-])([O-])OCCCc1c[nH]c2ccc(F)cc12
protonation_normalized_isomeric
[ "c290" ]
plinder_custom:c001a6de5759649eade4
20
unique_ligand_in_author_chain
FIP
10
O=P(O)(O)OCCCc1c[nH]c2ccc(F)cc12
train
train
1a5s
[ "1a5s__1__1.A__1.C", "1a5s__1__2.A__2.C" ]
P00929
20
hiqbind_sm__1a5s_FIP_A_270
[ "c0" ]
10
A
320
false
O=C1NC(=O)[C@@]2(CCOc3ccc(F)cc32)N1
exact_isomeric
[ "c97" ]
plinder_custom:c001a6de5759649eade4
20
unique_ligand_in_author_chain
SBI
20
O=C1NC(=O)[C@@]2(CCOc3ccc(F)cc32)N1
train
train
1ah0
[ "1ah0__1__1.A__1.B_1.C" ]
P80276
20
hiqbind_sm__1ah0_SBI_A_320
[ "c32" ]
20
A
320
false
COc1ccc2c(C(=S)N(C)CC(=O)[O-])cccc2c1C(F)(F)F
protonation_normalized_isomeric
[ "c97" ]
plinder_custom:c001a6de5759649eade4
20
unique_ligand_in_author_chain
TOL
20
COc1ccc2c(C(=S)N(C)CC(=O)O)cccc2c1C(F)(F)F
train
train
1ah3
[ "1ah3__1__1.A__1.B_1.C" ]
P80276
20
hiqbind_sm__1ah3_TOL_A_320
[ "c32" ]
20
B
201
false
OC1(c2ccc(Cl)cc2)CC[NH+](CCCC2(c3ccc(F)cc3)SCCS2)CC1
protonation_normalized_isomeric
[ "c92" ]
plinder_custom:6b372db77c42080f1102
20
unique_ligand_in_author_chain
THK
20
OC1(c2ccc(Cl)cc2)CCN(CCCC2(c3ccc(F)cc3)SCCS2)CC1
train
train
1aid
[ "1aid__1__1.A_1.B__1.D" ]
P03369
20
hiqbind_sm__1aid_THK_B_201
[ "c28" ]
20
H
217
false
O=C([O-])CCCC[P@@](=O)([O-])Oc1ccc([N+](=O)[O-])cc1
protonation_normalized_isomeric
[ "c1" ]
plinder_custom:c001a6de5759649eade4
20
unique_ligand_in_author_chain
NPE
20
O=C(O)CCCC[P@@](=O)(O)Oc1ccc([N+](=O)[O-])cc1
train
train
1aj7
[ "1aj7__1__1.A_1.B__1.C" ]
P01834
16
hiqbind_sm__1aj7_NPE_H_217
[ "c0" ]
20
A
501
false
O=S1(=O)N(Cc2ccccc2)[C@H](COc2ccccc2)[C@H](O)[C@@H](O)[C@@H](COc2ccccc2)N1Cc1ccccc1
exact_isomeric
[ "c92" ]
plinder_custom:6b372db77c42080f1102
20
unique_ligand_in_author_chain
NMB
5
O=S1(=O)N(Cc2ccccc2)[C@H](COc2ccccc2)[C@H](O)[C@@H](O)[C@@H](COc2ccccc2)N1Cc1ccccc1
train
train
1ajv
[ "1ajv__1__1.A_1.B__1.C" ]
P03366
20
hiqbind_sm__1ajv_NMB_A_501
[ "c28" ]
5
A
500
false
O=C1N(Cc2ccccc2)[C@H](COc2ccccc2)[C@H](O)[C@@H](O)[C@@H](COc2ccccc2)N1Cc1ccccc1
exact_isomeric
[ "c92" ]
plinder_custom:6b372db77c42080f1102
20
unique_ligand_in_author_chain
AH1
7
O=C1N(Cc2ccccc2)[C@H](COc2ccccc2)[C@H](O)[C@@H](O)[C@@H](COc2ccccc2)N1Cc1ccccc1
train
train
1ajx
[ "1ajx__1__1.A_1.B__1.C" ]
P03366
20
hiqbind_sm__1ajx_AH1_A_500
[ "c28" ]
7
A
150
false
Cc1cc2nc3c(=O)[nH]c(=O)nc-3n(C[C@H](O)[C@H](O)[C@H](O)COP(=O)([O-])[O-])c2cc1C
protonation_normalized_isomeric
[ "c84" ]
plinder_custom:c001a6de5759649eade4
20
unique_ligand_in_author_chain
FMN
14
Cc1cc2nc3c(=O)[nH]c(=O)nc-3n(C[C@H](O)[C@H](O)[C@H](O)COP(=O)(O)O)c2cc1C
train
train
1aku
[ "1aku__1__1.A__1.D" ]
P00323
20
hiqbind_sm__1aku_FMN_A_150
[ "c0" ]
14
A
194
false
CCC(CC)n1ccc2c3c(N)nc(N)nc3ccc21
exact_isomeric
[ "c71" ]
plinder_custom:c001a6de5759649eade4
20
unique_ligand_in_author_chain
GW3
20
CCC(CC)n1ccc2c3c(N)nc(N)nc3ccc21
train
train
1aoe
[ "1aoe__1__1.A__1.C_1.D" ]
P22906
20
hiqbind_sm__1aoe_GW3_A_194
[ "c0" ]
20
A
301
false
COc1ccc(C[C@H](NC(=O)[C@@H](CS)CC(C)C)C(=O)[O-])cc1
protonation_normalized_isomeric
[ "c576" ]
plinder_custom:c001a6de5759649eade4
20
unique_ligand_in_author_chain
0QI
20
COc1ccc(C[C@H](NC(=O)[C@@H](CS)CC(C)C)C(=O)O)cc1
train
train
1atl
[ "1atl__1__1.A__1.C_1.E" ]
P15167
20
hiqbind_sm__1atl_0QI_A_301
[ "c0" ]
20
A
401
false
CC(=O)N[C@@H]1[C@@H](O)[C@@H](O)[C@@H](CO)O[C@@H]1O
exact_isomeric
[ "c78" ]
plinder_custom:c001a6de5759649eade4
20
unique_ligand_in_author_chain
A2G
20
CC(=O)N[C@@H]1[C@@H](O)[C@@H](O)[C@@H](CO)O[C@@H]1O
train
train
1ax0
[ "1ax0__1__1.A__1.C", "1ax0__1__2.A__2.C" ]
P16404
20
hiqbind_sm__1ax0_A2G_A_401
[ "c0" ]
20
A
317
false
O=C([O-])CN1C(=O)c2cccc3cccc(c23)C1=O
protonation_normalized_isomeric
[ "c97" ]
plinder_custom:c001a6de5759649eade4
20
author_chain_assignment_consensus_without_residue_resolution
ALR
20
O=C(O)CN1C(=O)c2cccc3cccc(c23)C1=O
train
train
1az1
[ "1az1__1__1.A__1.B_1.C_1.D" ]
P15121
20
hiqbind_sm__1az1_ALR_A_317
[ "c32" ]
20
A
201
false
CC(C)(C)NC(=O)[C@@H]1CCCC[N@H+]1C[C@@H](O)[C@@H]1Cc2ccc(cc2)OCCCC(=O)N[C@@H](CC(N)=O)C(=O)N1
protonation_normalized_isomeric
[ "c92" ]
plinder_custom:6b372db77c42080f1102
20
unique_ligand_in_author_chain
PI4
14
CC(C)(C)NC(=O)[C@@H]1CCCCN1C[C@@H](O)[C@@H]1Cc2ccc(cc2)OCCCC(=O)N[C@@H](CC(N)=O)C(=O)N1
train
train
1b6l
[ "1b6l__1__1.A_1.B__1.E" ]
P03369
20
hiqbind_sm__1b6l_PI4_A_201
[ "c28" ]
14
B
201
false
CC[C@H](C)[C@@H]1NC(=O)[C@@H]([NH2+]C[C@@H](O)[C@H](Cc2ccccc2)NC(=O)OC(C)(C)C)Cc2ccc(cc2)OCCCNC1=O
protonation_normalized_isomeric
[ "c92" ]
plinder_custom:6b372db77c42080f1102
19
unique_ligand_in_author_chain
PI6
20
CC[C@H](C)[C@@H]1NC(=O)[C@@H](NC[C@@H](O)[C@H](Cc2ccccc2)NC(=O)OC(C)(C)C)Cc2ccc(cc2)OCCCNC1=O
train
train
1b6m
[ "1b6m__1__1.A_1.B__1.F" ]
P03369
20
hiqbind_sm__1b6m_PI6_B_201
[ "c28" ]
20
A
600
false
Nc1nc2c([C@@H]3[NH2+][C@H](CO)[C@@H](O)[C@H]3O)c[nH]c2c(=O)[nH]1
protonation_normalized_isomeric
[ "c51" ]
plinder_custom:c001a6de5759649eade4
20
unique_ligand_in_author_chain
IMG
3
Nc1nc2c([C@@H]3N[C@H](CO)[C@@H](O)[C@H]3O)c[nH]c2c(=O)[nH]1
train
train
1b8n
[ "1b8n__1__1.A__1.C_1.D", "1b8n__2__1.A_2.A__1.C_1.D", "1b8n__2__1.A_3.A__3.C_3.D", "1b8n__2__2.A_3.A__2.C_2.D" ]
P55859
20
hiqbind_sm__1b8n_IMG_A_600
[ "c17" ]
3
A
468
false
CCC(CC)C(=O)Nc1cc(C(=O)[O-])ccc1NC(C)=O
protonation_normalized_isomeric
[ "c121" ]
plinder_custom:c001a6de5759649eade4
20
unique_ligand_in_author_chain
FDI
20
CCC(CC)C(=O)Nc1cc(C(=O)O)ccc1NC(C)=O
train
train
1b9s
[ "1b9s__1__1.A__1.E", "1b9s__1__2.A__2.E", "1b9s__1__3.A__3.E", "1b9s__1__4.A__4.E" ]
P03474
20
hiqbind_sm__1b9s_FDI_A_468
[ "c0" ]
20
A
468
false
NC(=[NH2+])Nc1cc(C(=O)[O-])ccc1N1C(=O)CCC1(CO)CO
protonation_normalized_isomeric
[ "c121" ]
plinder_custom:c001a6de5759649eade4
20
unique_ligand_in_author_chain
RAI
20
N=C(N)Nc1cc(C(=O)O)ccc1N1C(=O)CCC1(CO)CO
train
train
1b9t
[ "1b9t__1__1.A__1.E", "1b9t__1__2.A__2.E", "1b9t__1__3.A__3.E", "1b9t__1__4.A__4.E" ]
P03474
20
hiqbind_sm__1b9t_RAI_A_468
[ "c0" ]
20
A
468
false
CCC(CC)Nc1cc(C(=O)[O-])ccc1N1C(=O)CCC1(CO)CO
protonation_normalized_isomeric
[ "c121" ]
plinder_custom:c001a6de5759649eade4
20
unique_ligand_in_author_chain
RA2
20
CCC(CC)Nc1cc(C(=O)O)ccc1N1C(=O)CCC1(CO)CO
train
train
1b9v
[ "1b9v__1__1.A__1.E", "1b9v__1__2.A__2.E", "1b9v__1__3.A__3.E", "1b9v__1__4.A__4.E" ]
P03474
20
hiqbind_sm__1b9v_RA2_A_468
[ "c0" ]
20
H
280
false
Nc1ccc2cc3ccc(N)cc3nc2c1
exact_isomeric
[ "c22" ]
plinder_custom:c001a6de5759649eade4
20
unique_ligand_in_author_chain
PRL
20
Nc1ccc2cc3ccc(N)cc3nc2c1
train
train
1bcu
[ "1bcu__1__1.B__1.D" ]
P00734
20
hiqbind_sm__1bcu_PRL_H_280
[ "c0" ]
20
H
200
false
C[C@]12CC[C@@H]3c4ccc(O[C@@H]5O[C@H](C(=O)[O-])[C@@H](O)[C@H](O)[C@H]5O)cc4CC[C@H]3[C@@H]1C[C@@H](O)[C@@H]2O
protonation_normalized_isomeric
[ "c1" ]
plinder_custom:c001a6de5759649eade4
20
unique_ligand_in_author_chain
STG
19
C[C@]12CC[C@@H]3c4ccc(O[C@@H]5O[C@H](C(=O)O)[C@@H](O)[C@H](O)[C@H]5O)cc4CC[C@H]3[C@@H]1C[C@@H](O)[C@@H]2O
train
train
1bfv
[ "1bfv__1__1.A_1.B__1.F", "1bfv__2__1.A_1.B__1.F", "1bfv__2__2.A_2.B__2.F", "1bfv__3__1.B_2.B__1.F", "1bfv__3__1.B_2.B__2.F", "1bfv__4__1.B__1.F" ]
P01631
20
hiqbind_sm__1bfv_STG_H_200
[ "c0" ]
19
A
300
false
C[C@@H]1C[C@H]2O[C@@H]2/C=C\C=C\C(=O)Cc2c(Cl)c(O)cc(O)c2C(=O)O1
exact_isomeric
[ "c55" ]
plinder_custom:c001a6de5759649eade4
20
unique_ligand_in_author_chain
RDC
20
C[C@@H]1C[C@H]2O[C@@H]2/C=C\C=C\C(=O)Cc2c(Cl)c(O)cc(O)c2C(=O)O1
train
train
1bgq
[ "1bgq__1__1.A__1.B", "1bgq__1__2.A__2.B" ]
P02829
20
hiqbind_sm__1bgq_RDC_A_300
[ "c0" ]
20
F
1
false
NC(=[NH2+])NCCCNC(=O)[C@@H]1CS[C@H]2CC[C@@H](NS(=O)(=O)Cc3ccccc3)C(=O)N21
protonation_normalized_isomeric
[ "c22" ]
plinder_custom:c001a6de5759649eade4
20
unique_ligand_in_author_chain
R56
20
N=C(N)NCCCNC(=O)[C@@H]1CS[C@H]2CC[C@@H](NS(=O)(=O)Cc3ccccc3)C(=O)N21
train
train
1bhx
[ "1bhx__1__1.B_1.C__1.E" ]
P00734
20
hiqbind_sm__1bhx_R56_F_1
[ "c0" ]
20
A
479G
false
CCCN(CCc1ccccc1)C(=O)[C@@H]1OC(C(=O)[O-])=C[C@H]([NH3+])[C@H]1NC(C)=O
protonation_normalized_isomeric
[ "c121" ]
plinder_custom:c001a6de5759649eade4
20
unique_ligand_in_author_chain
DPC
19
CCCN(CCc1ccccc1)C(=O)[C@@H]1OC(C(=O)O)=C[C@H](N)[C@H]1NC(C)=O
train
train
1bji
[ "1bji__1__1.A__1.G", "1bji__1__2.A__2.G", "1bji__1__3.A__3.G", "1bji__1__4.A__4.G" ]
P03472
20
hiqbind_sm__1bji_DPC_A_479G
[ "c0" ]
19
A
900
false
NC(=[NH2+])c1ccc(NC(=O)Nc2ccc(Oc3ccccc3)cc2)cc1
protonation_normalized_isomeric
[ "c22" ]
plinder_custom:c001a6de5759649eade4
20
unique_ligand_in_author_chain
GP8
20
N=C(N)c1ccc(NC(=O)Nc2ccc(Oc3ccccc3)cc2)cc1
train
train
1bjv
[ "1bjv__1__1.A__1.C_1.F" ]
P00760
20
hiqbind_sm__1bjv_GP8_A_900
[ "c0" ]
20
A
800
false
Fc1ccc(-c2ncn(CC3CC3)c2-c2ccncc2)cc1
exact_isomeric
[ "c0" ]
plinder_custom:c001a6de5759649eade4
20
unique_ligand_in_author_chain
SB6
20
Fc1ccc(-c2ncn(CC3CC3)c2-c2ccncc2)cc1
train
train
1bl6
[ "1bl6__1__1.A__1.B" ]
P49137
20
hiqbind_sm__1bl6_SB6_A_800
[ "c0" ]
20
A
555
false
Cc1ccc(CNS(=O)(=O)c2ccc(S(N)(=O)=O)s2)cc1
exact_isomeric
[ "c59" ]
plinder_custom:b6ed51017cad619ff970
20
unique_ligand_in_author_chain
AL5
20
Cc1ccc(CNS(=O)(=O)c2ccc(S(N)(=O)=O)s2)cc1
train
train
1bn1
[ "1bn1__1__1.A__1.C_1.D" ]
P00918
20
hiqbind_sm__1bn1_AL5_A_555
[ "c19" ]
20
A
555
false
COc1cccc(N2C=Cc3cc(S(N)(=O)=O)sc3S2(=O)=O)c1
exact_isomeric
[ "c59" ]
plinder_custom:b6ed51017cad619ff970
20
unique_ligand_in_author_chain
AL6
20
COc1cccc(N2C=Cc3cc(S(N)(=O)=O)sc3S2(=O)=O)c1
train
train
1bn3
[ "1bn3__1__1.A__1.C_1.D" ]
P00918
20
hiqbind_sm__1bn3_AL6_A_555
[ "c19" ]
20
A
555
false
COc1ccc(CNS(=O)(=O)c2ccc(S(N)(=O)=O)s2)cc1
exact_isomeric
[ "c59" ]
plinder_custom:b6ed51017cad619ff970
20
unique_ligand_in_author_chain
AL9
20
COc1ccc(CNS(=O)(=O)c2ccc(S(N)(=O)=O)s2)cc1
train
train
1bn4
[ "1bn4__1__1.A__1.C_1.D" ]
P00918
20
hiqbind_sm__1bn4_AL9_A_555
[ "c19" ]
20
A
555
false
COc1cccc(N2CCc3cc(S(N)(=O)=O)sc3S2(=O)=O)c1
exact_isomeric
[ "c59" ]
plinder_custom:b6ed51017cad619ff970
20
unique_ligand_in_author_chain
AL1
20
COc1cccc(N2CCc3cc(S(N)(=O)=O)sc3S2(=O)=O)c1
train
train
1bnn
[ "1bnn__1__1.A__1.C_1.D" ]
P00918
20
hiqbind_sm__1bnn_AL1_A_555
[ "c19" ]
20
A
555
false
CC[NH2+][C@H]1CN(CCOC)S(=O)(=O)c2sc(S(N)(=O)=O)cc21
protonation_normalized_isomeric
[ "c59" ]
plinder_custom:b6ed51017cad619ff970
20
unique_ligand_in_author_chain
AL4
20
CCN[C@H]1CN(CCOC)S(=O)(=O)c2sc(S(N)(=O)=O)cc21
train
train
1bnq
[ "1bnq__1__1.A__1.C_1.D" ]
P00918
20
hiqbind_sm__1bnq_AL4_A_555
[ "c19" ]
20
A
555
false
COc1ccc(N2C[C@H](O)c3cc(S(N)(=O)=O)sc3S2(=O)=O)cc1
exact_isomeric
[ "c59" ]
plinder_custom:b6ed51017cad619ff970
20
unique_ligand_in_author_chain
AL2
19
COc1ccc(N2C[C@H](O)c3cc(S(N)(=O)=O)sc3S2(=O)=O)cc1
train
train
1bnt
[ "1bnt__1__1.A__1.C_1.D" ]
P00918
20
hiqbind_sm__1bnt_AL2_A_555
[ "c19" ]
19
A
555
false
NS(=O)(=O)c1cc2c(s1)S(=O)(=O)N(Cc1cccs1)C[C@@H]2O
exact_isomeric
[ "c59" ]
plinder_custom:b6ed51017cad619ff970
20
unique_ligand_in_author_chain
AL3
20
NS(=O)(=O)c1cc2c(s1)S(=O)(=O)N(Cc1cccs1)C[C@@H]2O
train
train
1bnu
[ "1bnu__1__1.A__1.C_1.D" ]
P00918
20
hiqbind_sm__1bnu_AL3_A_555
[ "c19" ]
20
A
555
false
C[NH2+][C@@H]1CN(c2cccc(OC)c2)S(=O)(=O)c2sc(S(N)(=O)=O)cc21
protonation_normalized_isomeric
[ "c59" ]
plinder_custom:b6ed51017cad619ff970
20
unique_ligand_in_author_chain
AL7
20
CN[C@@H]1CN(c2cccc(OC)c2)S(=O)(=O)c2sc(S(N)(=O)=O)cc21
train
train
1bnv
[ "1bnv__1__1.A__1.C_1.D" ]
P00918
20
hiqbind_sm__1bnv_AL7_A_555
[ "c19" ]
20
A
400
false
COc1ccc(OC)c(CN(C)c2cnc3nc(N)nc(N)c3c2)c1
exact_isomeric
[ "c71" ]
plinder_custom:c001a6de5759649eade4
20
unique_ligand_in_author_chain
PRD
20
COc1ccc(OC)c(CN(C)c2cnc3nc(N)nc(N)c3c2)c1
train
train
1boz
[ "1boz__1__1.A__1.B_1.C" ]
P00374
20
hiqbind_sm__1boz_PRD_A_400
[ "c0" ]
20
A
902
false
NC(=O)[C@H](CCC(=O)[O-])NC(=O)c1ccc2cc(C(F)(F)P(=O)([O-])[O-])ccc2c1
protonation_normalized_isomeric
[ "c208" ]
plinder_custom:c001a6de5759649eade4
20
unique_ligand_in_author_chain
TPI
20
NC(=O)[C@H](CCC(=O)O)NC(=O)c1ccc2cc(C(F)(F)P(=O)(O)O)ccc2c1
train
train
1bzc
[ "1bzc__1__1.A__1.B" ]
P18031
20
hiqbind_sm__1bzc_TPI_A_902
[ "c0" ]
20
A
301
false
O=C([O-])c1ccc2cc(C(F)(F)P(=O)([O-])[O-])ccc2c1
protonation_normalized_isomeric
[ "c208" ]
plinder_custom:c001a6de5759649eade4
20
unique_ligand_in_author_chain
PIC
14
O=C(O)c1ccc2cc(C(F)(F)P(=O)(O)O)ccc2c1
train
train
1bzj
[ "1bzj__1__1.A__1.B" ]
P18031
20
hiqbind_sm__1bzj_PIC_A_301
[ "c0" ]
14
A
262
false
CC(=O)/N=c1\sc(S(N)(=O)=O)nn1C
exact_isomeric
[ "c59" ]
plinder_custom:b6ed51017cad619ff970
20
unique_ligand_in_author_chain
MZM
20
CC(=O)/N=c1\sc(S(N)(=O)=O)nn1C
train
train
1bzm
[ "1bzm__1__1.A__1.B_1.C" ]
P00915
20
hiqbind_sm__1bzm_MZM_A_262
[ "c19" ]
20
A
300
false
Nc1nc2c([C@@H]3[NH2+][C@H](COP(=O)([O-])[O-])[C@@H](O)[C@H]3O)c[nH]c2c(=O)[nH]1
protonation_normalized_isomeric
[ "c206" ]
plinder_custom:c001a6de5759649eade4
20
unique_ligand_in_author_chain
IMU
20
Nc1nc2c([C@@H]3N[C@H](COP(=O)(O)O)[C@@H](O)[C@H]3O)c[nH]c2c(=O)[nH]1
train
train
1bzy
[ "1bzy__1__1.A__1.E_1.F_1.G_1.H" ]
P00492
20
hiqbind_sm__1bzy_IMU_A_300
[ "c0" ]
20
A
246
false
NC(=[NH2+])c1ccc2[nH]c(Cc3nc4ccccc4[nH]3)nc2c1
protonation_normalized_isomeric
[ "c22" ]
plinder_custom:c001a6de5759649eade4
20
unique_ligand_in_author_chain
BAI
20
N=C(N)c1ccc2[nH]c(Cc3nc4ccccc4[nH]3)nc2c1
train
train
1c1r
[ "1c1r__1__1.A__1.E_1.F" ]
P00760
20
hiqbind_sm__1c1r_BAI_A_246
[ "c0" ]
20
A
270
false
O=P([O-])([O-])/C=C/CCSc1ccccc1O
protonation_normalized_isomeric
[ "c290" ]
plinder_custom:c001a6de5759649eade4
18
unique_ligand_in_author_chain
HE1
12
O=P(O)(O)/C=C/CCSc1ccccc1O
train
train
1c29
[ "1c29__1__1.A__1.C", "1c29__1__2.A__2.C" ]
P00929
20
hiqbind_sm__1c29_HE1_A_270
[ "c0" ]
12
A
222
false
Nc1nc2ccc(C[C@H](C(=O)[O-])c3ccc(C(=O)N[C@@H](CCC(=O)[O-])C(=O)[O-])cc3)cc2c(=O)[nH]1
protonation_normalized_isomeric
[ "c406" ]
plinder_custom:c001a6de5759649eade4
20
unique_ligand_in_author_chain
NHS
20
Nc1nc2ccc(C[C@H](C(=O)O)c3ccc(C(=O)N[C@@H](CCC(=O)O)C(=O)O)cc3)cc2c(=O)[nH]1
train
train
1c2t
[ "1c2t__1__1.A__1.C_1.D" ]
P08179
20
hiqbind_sm__1c2t_NHS_A_222
[ "c0" ]
20
A
246
false
NC(=[NH2+])c1cc2ccccc2s1
exact_isomeric
[ "c22" ]
plinder_custom:c001a6de5759649eade4
20
unique_ligand_in_author_chain
ESX
20
N=C(N)c1cc2ccccc2s1
train
train
1c5s
[ "1c5s__1__1.A__1.I" ]
P00760
20
hiqbind_sm__1c5s_ESX_A_246
[ "c0" ]
20
A
246
false
NC(=[NH2+])c1cc2cccnc2s1
exact_isomeric
[ "c22" ]
plinder_custom:c001a6de5759649eade4
20
unique_ligand_in_author_chain
ESP
20
N=C(N)c1cc2cccnc2s1
train
train
1c5u
[ "1c5u__1__1.A__1.E_1.F" ]
P00760
20
hiqbind_sm__1c5u_ESP_A_246
[ "c0" ]
20
B
251
false
NC(=[NH2+])c1cc2c(I)cccc2s1
exact_isomeric
[ "c22" ]
plinder_custom:c001a6de5759649eade4
20
unique_ligand_in_author_chain
ESI
20
N=C(N)c1cc2c(I)cccc2s1
train
train
1c5w
[ "1c5w__1__1.B__1.E_1.F" ]
P00749
20
hiqbind_sm__1c5w_ESI_B_251
[ "c0" ]
20
B
251
false
NC(=[NH2+])c1cc2c(I)cccc2s1
exact_isomeric
[ "c22" ]
plinder_custom:c001a6de5759649eade4
20
unique_ligand_in_author_chain
ESI
20
N=C(N)c1cc2c(I)cccc2s1
train
train
1c5x
[ "1c5x__1__1.B__1.E_1.F" ]
P00749
20
hiqbind_sm__1c5x_ESI_B_251
[ "c0" ]
20
B
251
false
NC(=[NH2+])c1cc2cccnc2s1
exact_isomeric
[ "c22" ]
plinder_custom:c001a6de5759649eade4
20
unique_ligand_in_author_chain
ESP
19
N=C(N)c1cc2cccnc2s1
train
train
1c5y
[ "1c5y__1__1.B__1.E_1.F" ]
P00749
20
hiqbind_sm__1c5y_ESP_B_251
[ "c0" ]
19
A
301
false
O=C([O-])C(=O)Nc1cc2[nH]ccc2cc1C(=O)[O-]
protonation_normalized_isomeric
[ "c208" ]
plinder_custom:c001a6de5759649eade4
20
unique_ligand_in_author_chain
OAI
11
O=C(O)C(=O)Nc1cc2[nH]ccc2cc1C(=O)O
train
train
1c83
[ "1c83__1__1.A__1.B" ]
P18031
20
hiqbind_sm__1c83_OAI_A_301
[ "c0" ]
11
A
301
false
O=C([O-])C(=O)Nc1cc2ccccc2cc1C(=O)[O-]
protonation_normalized_isomeric
[ "c208" ]
plinder_custom:c001a6de5759649eade4
20
unique_ligand_in_author_chain
761
20
O=C(O)C(=O)Nc1cc2ccccc2cc1C(=O)O
train
train
1c84
[ "1c84__1__1.A__1.B" ]
P18031
20
hiqbind_sm__1c84_761_A_301
[ "c0" ]
20
A
301
false
O=C([O-])C(=O)Nc1sc2c(c1C(=O)[O-])CCOC2
protonation_normalized_isomeric
[ "c208" ]
plinder_custom:c001a6de5759649eade4
20
unique_ligand_in_author_chain
OPA
20
O=C(O)C(=O)Nc1sc2c(c1C(=O)O)CCOC2
train
train
1c86
[ "1c86__1__1.A__1.B" ]
P18031
20
hiqbind_sm__1c86_OPA_A_301
[ "c0" ]
20
A
301
false
O=C([O-])C(=O)Nc1sc2c(c1C(=O)[O-])CC[NH2+]C2
protonation_normalized_isomeric
[ "c208" ]
plinder_custom:c001a6de5759649eade4
20
unique_ligand_in_author_chain
OTA
20
O=C(O)C(=O)Nc1sc2c(c1C(=O)O)CCNC2
train
train
1c88
[ "1c88__1__1.A__1.B" ]
P18031
20
hiqbind_sm__1c88_OTA_A_301
[ "c0" ]
20
A
270
false
O=P([O-])([O-])C=CCCSc1cc(F)ccc1O
protonation_normalized_isomeric
[ "c290" ]
plinder_custom:c001a6de5759649eade4
20
unique_ligand_in_author_chain
HF1
15
O=P(O)(O)C=CCCSc1cc(F)ccc1O
train
train
1c9d
[ "1c9d__1__1.A__1.C", "1c9d__1__2.A__2.C" ]
P00929
20
hiqbind_sm__1c9d_HF1_A_270
[ "c0" ]
15
H
200
false
C[C@]12CC[C@@H]3c4ccc(O[C@@H]5O[C@H](C(=O)[O-])[C@@H](O)[C@H](O)[C@H]5O)cc4CC[C@H]3[C@@H]1CCC2=O
protonation_normalized_isomeric
[ "c1" ]
plinder_custom:c001a6de5759649eade4
20
unique_ligand_in_author_chain
E3G
17
C[C@]12CC[C@@H]3c4ccc(O[C@@H]5O[C@H](C(=O)O)[C@@H](O)[C@H](O)[C@H]5O)cc4CC[C@H]3[C@@H]1CCC2=O
train
train
1cfv
[ "1cfv__1__1.A_1.B__1.F" ]
P01631
20
hiqbind_sm__1cfv_E3G_H_200
[ "c0" ]
17
A
300
false
O=c1[nH]cnc2c([C@@H]3[NH2+][C@H](COP(=O)([O-])[O-])[C@@H](O)[C@H]3O)c[nH]c12
protonation_normalized_isomeric
[ "c206" ]
plinder_custom:c001a6de5759649eade4
20
unique_ligand_in_author_chain
IRP
20
O=c1[nH]cnc2c([C@@H]3N[C@H](COP(=O)(O)O)[C@@H](O)[C@H]3O)c[nH]c12
train
train
1cjb
[ "1cjb__1__1.A__1.E_1.F_1.G_1.H", "1cjb__1__2.A__2.E_2.F_2.G_2.H" ]
P20035
20
hiqbind_sm__1cjb_IRP_A_300
[ "c0" ]
20
B
1082
false
Nc1ncnc2c1ncn2[C@H]1C[C@H](OP(=O)([O-])[O-])[C@@H](CO)O1
protonation_normalized_isomeric
[ "c31647" ]
plinder_custom:c001a6de5759649eade4
20
unique_ligand_in_author_chain
101
20
Nc1ncnc2c1ncn2[C@H]1C[C@H](OP(=O)(O)O)[C@@H](CO)O1
train
train
1cs4
[ "1cs4__1__1.A_1.B__1.D_1.G_1.H" ]
P26769
20
hiqbind_sm__1cs4_101_B_1082
[ "c0" ]
20
A
270
false
O=[S@](CCCCP(=O)([O-])[O-])c1ccccc1O
protonation_normalized_isomeric
[ "c290" ]
plinder_custom:c001a6de5759649eade4
20
unique_ligand_in_author_chain
HSP
8
O=[S@](CCCCP(=O)(O)O)c1ccccc1O
train
train
1cw2
[ "1cw2__1__1.A__1.C", "1cw2__1__2.A__2.C" ]
P00929
20
hiqbind_sm__1cw2_HSP_A_270
[ "c0" ]
8
A
270
false
Nc1ccccc1SCCCCP(=O)([O-])[O-]
protonation_normalized_isomeric
[ "c290" ]
plinder_custom:c001a6de5759649eade4
20
unique_ligand_in_author_chain
NHP
11
Nc1ccccc1SCCCCP(=O)(O)O
train
train
1cx9
[ "1cx9__1__1.A__1.C", "1cx9__1__2.A__2.C" ]
P00929
20
hiqbind_sm__1cx9_NHP_A_270
[ "c0" ]
11
B
400
false
Oc1ccc2c(Cc3ccc(C[NH+]4CCCC4)c(Br)c3)c(-c3ccc(OCC[NH+]4CCCC4)cc3)sc2c1
protonation_normalized_isomeric
[ "c22" ]
plinder_custom:c001a6de5759649eade4
20
unique_ligand_in_author_chain
BZT
20
Oc1ccc2c(Cc3ccc(CN4CCCC4)c(Br)c3)c(-c3ccc(OCCN4CCCC4)cc3)sc2c1
train
train
1d3d
[ "1d3d__1__1.B__1.G" ]
P00734
20
hiqbind_sm__1d3d_BZT_B_400
[ "c0" ]
20
B
400
false
Oc1ccc2c(Cc3ccc(OCC[NH+]4CCCC4)cc3)c(-c3ccc(OCC[NH+]4CCCC4)nc3)sc2c1
protonation_normalized_isomeric
[ "c22" ]
plinder_custom:c001a6de5759649eade4
20
unique_ligand_in_author_chain
BT3
20
Oc1ccc2c(Cc3ccc(OCCN4CCCC4)cc3)c(-c3ccc(OCCN4CCCC4)nc3)sc2c1
train
train
1d3p
[ "1d3p__1__1.B__1.G" ]
P00734
20
hiqbind_sm__1d3p_BT3_B_400
[ "c0" ]
20
H
401
false
O=C([O-])CCCNC(=O)c1ccc([C@H]2CC[C@H](c3ccccc3)C[C@@H]2O)cc1
protonation_normalized_isomeric
[ "c1" ]
plinder_custom:c001a6de5759649eade4
20
unique_ligand_in_author_chain
HOP
17
O=C(O)CCCNC(=O)c1ccc([C@H]2CC[C@H](c3ccccc3)C[C@@H]2O)cc1
train
train
1d6v
[ "1d6v__1__1.A_1.B__1.G" ]
P01834
9
hiqbind_sm__1d6v_HOP_H_401
[ "c0" ]
17
A
502
false
Oc1cc(Cl)ccc1Oc1ccc(Cl)cc1Cl
exact_isomeric
[ "c4" ]
plinder_custom:c001a6de5759649eade4
20
unique_ligand_in_author_chain
TCL
19
Oc1cc(Cl)ccc1Oc1ccc(Cl)cc1Cl
train
train
1d8a
[ "1d8a__1__1.A__1.C_1.D", "1d8a__1__2.A__2.C_2.D" ]
P0AEK4
20
hiqbind_sm__1d8a_TCL_A_502
[ "c0" ]
19
A
428
false
C=C1/C(=C\C=C2/CCC[C@]3(C)[C@@H]([C@H](C)CCCC(C)(C)O)CC[C@@H]23)C[C@@H](O)C[C@@H]1O
exact_isomeric
[ "c13" ]
plinder_custom:f633cf2cf3f4774db04e
5
unique_ligand_in_author_chain
VDX
3
C=C1/C(=C\C=C2/CCC[C@]3(C)[C@@H]([C@H](C)CCCC(C)(C)O)CC[C@@H]23)C[C@@H](O)C[C@@H]1O
train
train
1db1
[ "1db1__1__1.A__1.B" ]
P11473
20
hiqbind_sm__1db1_VDX_A_428
[ "c4" ]
3
A
200
false
Cc1c(CC(N)=O)c2cc(OCCCP(=O)([O-])[O-])ccc2n1Cc1ccccc1
protonation_normalized_isomeric
[ "c330" ]
plinder_custom:c001a6de5759649eade4
20
unique_ligand_in_author_chain
8IN
20
Cc1c(CC(N)=O)c2cc(OCCCP(=O)(O)O)ccc2n1Cc1ccccc1
train
train
1db4
[ "1db4__1__1.A__1.B_1.D" ]
P14555
20
hiqbind_sm__1db4_8IN_A_200
[ "c185" ]
20
A
200
false
CC1(C)[NH+]=C(N)[NH+]=C(N)N1OCCCOc1ccc(Br)cc1
protonation_normalized_isomeric
[ "c71" ]
plinder_custom:c001a6de5759649eade4
20
unique_ligand_in_author_chain
WRB
20
CC1(C)N=C(N)N=C(N)N1OCCCOc1ccc(Br)cc1
train
train
1dg7
[ "1dg7__1__1.A__1.B_1.C_1.D_1.F" ]
P9WNX1
20
hiqbind_sm__1dg7_WRB_A_200
[ "c0" ]
20
A
500
false
COc1cc2ncnc(Nc3cccc(O)c3)c2cc1OC
exact_isomeric
[ "c0" ]
plinder_custom:c001a6de5759649eade4
20
unique_ligand_in_author_chain
DTQ
20
COc1cc2ncnc(Nc3cccc(O)c3)c2cc1OC
train
train
1di8
[ "1di8__1__1.A__1.B" ]
P24941
20
hiqbind_sm__1di8_DTQ_A_500
[ "c0" ]
20
B
450
false
Nc1cccc(CN2C(=O)N(Cc3cccc(N)c3)[C@H](Cc3ccccc3)[C@H](O)[C@@H](O)[C@H]2Cc2ccccc2)c1
exact_isomeric
[ "c92" ]
plinder_custom:6b372db77c42080f1102
20
unique_ligand_in_author_chain
DMQ
3
Nc1cccc(CN2C(=O)N(Cc3cccc(N)c3)[C@H](Cc3ccccc3)[C@H](O)[C@@H](O)[C@H]2Cc2ccccc2)c1
train
train
1dmp
[ "1dmp__1__1.A_1.B__1.C" ]
P03367
20
hiqbind_sm__1dmp_DMQ_B_450
[ "c28" ]
3
A
400
false
CC(=O)Nc1nnc(S(N)(=O)=O)s1
exact_isomeric
[ "c59" ]
plinder_custom:b6ed51017cad619ff970
20
unique_ligand_in_author_chain
AZM
20
CC(=O)Nc1nnc(S(N)(=O)=O)s1
train
train
1dmy
[ "1dmy__1__1.A__1.C_1.D" ]
P23589
20
hiqbind_sm__1dmy_AZM_A_400
[ "c19" ]
20
A
502
false
O=C1C=Cc2c1cccc2[N+](=O)[O-]
exact_isomeric
[ "c4" ]
plinder_custom:c001a6de5759649eade4
20
unique_ligand_in_author_chain
NID
20
O=C1C=Cc2c1cccc2[N+](=O)[O-]
train
train
1doh
[ "1doh__1__1.A__1.C_1.D", "1doh__1__2.A__2.C_2.D" ]
Q12634
20
hiqbind_sm__1doh_NID_A_502
[ "c0" ]
20
A
972
false
CNC(=O)[C@H](Cc1ccccc1)NC(=O)[C@H](CC(C)C)[C@H](CSc1cccs1)C(=O)NO
exact_isomeric
[ "c576" ]
plinder_custom:c001a6de5759649eade4
20
unique_ligand_in_author_chain
BAT
20
CNC(=O)[C@H](Cc1ccccc1)NC(=O)[C@H](CC(C)C)[C@H](CSc1cccs1)C(=O)NO
train
train
1dth
[ "1dth__1__1.A__1.C_1.E" ]
P15167
20
hiqbind_sm__1dth_BAT_A_972
[ "c0" ]
20
A
401
false
Nc1nc(OCC2CCCCC2)c2nc[nH]c2n1
exact_isomeric
[ "c0" ]
plinder_custom:c001a6de5759649eade4
20
unique_ligand_in_author_chain
CMG
20
Nc1nc(OCC2CCCCC2)c2nc[nH]c2n1
train
train
1e1v
[ "1e1v__1__1.A__1.B" ]
P24941
20
hiqbind_sm__1e1v_CMG_A_401
[ "c0" ]
20
A
500
false
Cc1cn([C@H]2C[C@H](O)[C@]3(CO)C[C@H]23)c(=O)[nH]c1=O
exact_isomeric
[ "c512" ]
plinder_custom:c001a6de5759649eade4
20
unique_ligand_in_author_chain
TMC
5
Cc1cn([C@H]2C[C@H](O)[C@]3(CO)C[C@H]23)c(=O)[nH]c1=O
train
train
1e2k
[ "1e2k__1__1.A__1.D" ]
P0DTH5
20
hiqbind_sm__1e2k_TMC_A_500
[ "c0" ]
5
A
500
false
Cc1c(CC(CO)CO)[nH]c(=O)[nH]c1=O
exact_isomeric
[ "c512" ]
plinder_custom:c001a6de5759649eade4
20
unique_ligand_in_author_chain
CCV
20
Cc1c(CC(CO)CO)[nH]c(=O)[nH]c1=O
train
train
1e2p
[ "1e2p__1__1.A__1.D" ]
P0DTH5
20
hiqbind_sm__1e2p_CCV_A_500
[ "c0" ]
20
A
803
false
CCC1=C[C@@H]2Cc3nc4cc(Cl)ccc4c(N)c3[C@H](C1)C2
exact_isomeric
[ "c61" ]
plinder_custom:c001a6de5759649eade4
20
unique_ligand_in_author_chain
HUX
1
CCC1=C[C@@H]2Cc3nc4cc(Cl)ccc4c(N)c3[C@H](C1)C2
train
train
1e66
[ "1e66__1__1.A__1.D", "1e66__1__2.A__2.D" ]
P04058
20
hiqbind_sm__1e66_HUX_A_803
[ "c0" ]
1
A
301
false
O=C([O-])C(=O)Nc1ccc(I)cc1C(=O)[O-]
protonation_normalized_isomeric
[ "c208" ]
plinder_custom:c001a6de5759649eade4
20
unique_ligand_in_author_chain
878
11
O=C(O)C(=O)Nc1ccc(I)cc1C(=O)O
train
train
1ecv
[ "1ecv__1__1.A__1.E" ]
P18031
20
hiqbind_sm__1ecv_878_A_301
[ "c0" ]
11
A
320
false
Cc1ccccc1CC(=O)Nc1cc(C)c(S(=O)(=O)NCC(=O)[O-])c(C)c1
protonation_normalized_isomeric
[ "c97" ]
plinder_custom:c001a6de5759649eade4
20
unique_ligand_in_author_chain
I84
20
Cc1ccccc1CC(=O)Nc1cc(C)c(S(=O)(=O)NCC(=O)O)c(C)c1
train
train
1el3
[ "1el3__1__1.A__1.B_1.C" ]
P15121
20
hiqbind_sm__1el3_I84_A_320
[ "c32" ]
20
A
256
false
CC(C)C[C@H](NC(=O)[C@H](CCCC[NH3+])NC(=O)C(F)(F)F)C(=O)Nc1ccc(C(C)C)cc1
exact_isomeric
[ "c22" ]
plinder_custom:c001a6de5759649eade4
20
unique_ligand_in_author_chain
0Z4
20
CC(C)C[C@H](NC(=O)[C@H](CCCCN)NC(=O)C(F)(F)F)C(=O)Nc1ccc(C(C)C)cc1
train
train
1elb
[ "1elb__1__1.A__1.B" ]
P00772
20
hiqbind_sm__1elb_0Z4_A_256
[ "c0" ]
20
A
999
false
CC(C)c1nc(COC(N)=O)n(Cc2ccncc2)c1Sc1cc(Cl)cc(Cl)c1
exact_isomeric
[ "c251" ]
plinder_custom:6b372db77c42080f1102
20
unique_ligand_in_author_chain
S11
8
CC(C)c1nc(COC(N)=O)n(Cc2ccncc2)c1Sc1cc(Cl)cc(Cl)c1
train
train
1ep4
[ "1ep4__1__1.A_1.B__1.C" ]
P03367
12
hiqbind_sm__1ep4_S11_A_999
[ "c68" ]
8
A
2001
false
COc1cc2c(cc1OC)C(=O)[C@H](CC1CC[NH+](Cc3ccccc3)CC1)C2
protonation_normalized_isomeric
[ "c61" ]
plinder_custom:c001a6de5759649eade4
20
unique_ligand_in_author_chain
E20
20
COc1cc2c(cc1OC)C(=O)[C@H](CC1CCN(Cc3ccccc3)CC1)C2
train
train
1eve
[ "1eve__1__1.A__1.F" ]
P04058
20
hiqbind_sm__1eve_E20_A_2001
[ "c0" ]
20
A
265
false
COC(=O)[C@H](Cc1cccc(C(N)=[NH2+])c1)[C@@H](C)NC(=O)c1ccc(-c2cccc(C[NH3+])c2)cc1
protonation_normalized_isomeric
[ "c22" ]
plinder_custom:c001a6de5759649eade4
20
unique_ligand_in_author_chain
RPR
20
COC(=O)[C@H](Cc1cccc(C(=N)N)c1)[C@@H](C)NC(=O)c1ccc(-c2cccc(CN)c2)cc1
train
train
1ezq
[ "1ezq__1__1.A__1.D" ]
P00742
20
hiqbind_sm__1ezq_RPR_A_265
[ "c0" ]
20
A
401
false
Nc1nccc2ccc(CN3CC[C@H](NS(=O)(=O)c4cc5ncccc5s4)C3=O)cc12
exact_isomeric
[ "c22" ]
plinder_custom:c001a6de5759649eade4
20
unique_ligand_in_author_chain
815
20
Nc1nccc2ccc(CN3CC[C@H](NS(=O)(=O)c4cc5ncccc5s4)C3=O)cc12
train
train
1f0r
[ "1f0r__1__1.A__1.D" ]
P00742
20
hiqbind_sm__1f0r_815_A_401
[ "c0" ]
20
A
304
false
NC(=[NH2+])c1ccc(O)c(CN2CC[C@H](NS(=O)(=O)c3cc4ncccc4s3)C2=O)c1
protonation_normalized_isomeric
[ "c22" ]
plinder_custom:c001a6de5759649eade4
20
unique_ligand_in_author_chain
PR1
20
N=C(N)c1ccc(O)c(CN2CC[C@H](NS(=O)(=O)c3cc4ncccc4s3)C2=O)c1
train
train
1f0t
[ "1f0t__1__1.A__1.C_1.E" ]
P00760
20
hiqbind_sm__1f0t_PR1_A_304
[ "c0" ]
20
A
301
false
NC(=[NH2+])NC(=O)c1nc(Cl)c(N)nc1N
protonation_normalized_isomeric
[ "c22" ]
plinder_custom:c001a6de5759649eade4
20
unique_ligand_in_author_chain
AMR
20
N=C(N)NC(=O)c1nc(Cl)c(N)nc1N
train
train
1f5l
[ "1f5l__1__1.A__1.B_1.D" ]
P00749
20
hiqbind_sm__1f5l_AMR_A_301
[ "c0" ]
20
A
0
false
CC(=O)N[C@H]1[C@H]([C@H](O)[C@H](O)C[NH3+])OC(C(=O)[O-])=C[C@@H]1O
protonation_normalized_isomeric
[ "c121" ]
plinder_custom:c001a6de5759649eade4
20
unique_ligand_in_author_chain
9AM
20
CC(=O)N[C@H]1[C@H]([C@H](O)[C@H](O)CN)OC(C(=O)O)=C[C@@H]1O
train
train
1f8d
[ "1f8d__1__1.A__1.G", "1f8d__1__2.A__2.G", "1f8d__1__3.A__3.G", "1f8d__1__4.A__4.G" ]
P03472
20
hiqbind_sm__1f8d_9AM_A_0
[ "c0" ]
20
A
0
false
CC(=O)N[C@H]1[C@H]([C@H](O)[C@H](O)C[NH3+])OC(C(=O)[O-])=C[C@@H]1[NH3+]
protonation_normalized_isomeric
[ "c121" ]
plinder_custom:c001a6de5759649eade4
20
unique_ligand_in_author_chain
49A
20
CC(=O)N[C@H]1[C@H]([C@H](O)[C@H](O)CN)OC(C(=O)O)=C[C@@H]1N
train
train
1f8e
[ "1f8e__1__1.A__1.H", "1f8e__1__2.A__2.H", "1f8e__1__3.A__3.H", "1f8e__1__4.A__4.H" ]
P03472
20
hiqbind_sm__1f8e_49A_A_0
[ "c0" ]
20
A
450
false
CC1(C)CCC(C)(C)c2cc([C@@H](O)c3ccc4cc(C(=O)[O-])ccc4c3)ccc21
protonation_normalized_isomeric
[ "c13" ]
plinder_custom:f633cf2cf3f4774db04e
20
unique_ligand_in_author_chain
184
2
CC1(C)CCC(C)(C)c2cc([C@@H](O)c3ccc4cc(C(=O)O)ccc4c3)ccc21
train
train
1fcx
[ "1fcx__1__1.A__1.B" ]
P13631
20
hiqbind_sm__1fcx_184_A_450
[ "c4" ]
2
A
450
false
CC1(C)CCC(C)(C)c2cc(C(=O)/C=C/c3ccc(C(=O)[O-])cc3)ccc21
protonation_normalized_isomeric
[ "c13" ]
plinder_custom:f633cf2cf3f4774db04e
20
unique_ligand_in_author_chain
156
3
CC1(C)CCC(C)(C)c2cc(C(=O)/C=C/c3ccc(C(=O)O)cc3)ccc21
train
train
1fcz
[ "1fcz__1__1.A__1.B" ]
P13631
20
hiqbind_sm__1fcz_156_A_450
[ "c4" ]
3
A
450
false
CC1(C)CCC(C)(C)c2cc(/C(=N/O)c3ccc4cc(C(=O)[O-])ccc4c3)ccc21
protonation_normalized_isomeric
[ "c13" ]
plinder_custom:f633cf2cf3f4774db04e
17
unique_ligand_in_author_chain
254
3
CC1(C)CCC(C)(C)c2cc(/C(=N/O)c3ccc4cc(C(=O)O)ccc4c3)ccc21
train
train
1fd0
[ "1fd0__1__1.A__1.B" ]
P13631
20
hiqbind_sm__1fd0_254_A_450
[ "c4" ]
3
A
1001
false
Cc1c[nH]c(/C=C2\C(=O)Nc3ccccc32)c1CCC(=O)[O-]
protonation_normalized_isomeric
[ "c0" ]
plinder_custom:c001a6de5759649eade4
19
unique_ligand_in_author_chain
SU1
16
Cc1c[nH]c(/C=C2\C(=O)Nc3ccccc32)c1CCC(=O)O
train
train
1fgi
[ "1fgi__1__1.A__1.C" ]
P11362
20
hiqbind_sm__1fgi_SU1_A_1001
[ "c0" ]
16
A
109
false
CC1(C)COC(=O)CCCCCCCCCCCOC(=O)[C@@H]2CCCCN2C(=O)C1=O
exact_isomeric
[ "c20" ]
plinder_custom:c001a6de5759649eade4
20
unique_ligand_in_author_chain
SB1
3
CC1(C)COC(=O)CCCCCCCCCCCOC(=O)[C@@H]2CCCCN2C(=O)C1=O
train
train
1fki
[ "1fki__1__1.A__1.C" ]
P42345
20
hiqbind_sm__1fki_SB1_A_109
[ "c0" ]
3
A
226
false
O=C([O-])CCCC(=O)Nc1ccc(/C=C/c2ccccc2)cc1
protonation_normalized_isomeric
[ "c1" ]
plinder_custom:c001a6de5759649eade4
20
unique_ligand_in_author_chain
SPB
10
O=C(O)CCCC(=O)Nc1ccc(/C=C/c2ccccc2)cc1
train
train
1fl3
[ "1fl3__2__1.C_1.D__1.F" ]
P01837
18
hiqbind_sm__1fl3_SPB_A_226
[ "c0" ]
10
D
200
false
Cc1oc(-c2ccccc2)nc1CCOc1ccc(C[C@H](Nc2ccccc2C(=O)c2ccccc2)C(=O)[O-])cc1
protonation_normalized_isomeric
[ "c13" ]
plinder_custom:f633cf2cf3f4774db04e
20
unique_ligand_in_author_chain
570
20
Cc1oc(-c2ccccc2)nc1CCOc1ccc(C[C@H](Nc2ccccc2C(=O)c2ccccc2)C(=O)O)cc1
train
train
1fm9
[ "1fm9__1__1.B__1.F" ]
P37231
20
hiqbind_sm__1fm9_570_D_200
[ "c4" ]
20
A
201
false
CC(C)[C@H](NC(=O)[C@H](Cc1cccc2ccccc12)CS(=O)(=O)C(C)(C)C)C(=O)N[C@H](CO)Cc1ccccc1
exact_isomeric
[ "c92" ]
plinder_custom:6b372db77c42080f1102
20
unique_ligand_in_author_chain
HYB
20
CC(C)[C@H](NC(=O)[C@H](Cc1cccc2ccccc12)CS(=O)(=O)C(C)(C)C)C(=O)N[C@H](CO)Cc1ccccc1
train
train
1fmb
[ "1fmb__1__1.A_2.A__1.B_2.B" ]
P32542
20
hiqbind_sm__1fmb_HYB_A_201
[ "c28" ]
20
A
1750
false
O=[N+]([O-])c1cccc2cn[nH]c12
exact_isomeric
[ "c47" ]
plinder_custom:5f3b679949b435c2bb8b
20
unique_ligand_in_author_chain
7NI
20
O=[N+]([O-])c1cccc2cn[nH]c12
train
train
1foj
[ "1foj__1__1.A_1.B__1.D_1.G_1.H_1.N" ]
P29473
20
hiqbind_sm__1foj_7NI_A_1750
[ "c15" ]
20
A
1
false
Cc1ccc(NC(=O)c2cccnc2)cc1Nc1nccc(-c2cccnc2)n1
exact_isomeric
[ "c0" ]
plinder_custom:c001a6de5759649eade4
20
unique_ligand_in_author_chain
PRC
6
Cc1ccc(NC(=O)c2cccnc2)cc1Nc1nccc(-c2cccnc2)n1
train
train
1fpu
[ "1fpu__1__1.A__1.C" ]
P00520
20
hiqbind_sm__1fpu_PRC_A_1
[ "c0" ]
6
A
351
false
O=C([O-])Cc1nn(Cc2nc3cc(C(F)(F)F)ccc3s2)c(=O)c2ccccc12
protonation_normalized_isomeric
[ "c97" ]
plinder_custom:c001a6de5759649eade4
20
unique_ligand_in_author_chain
ZST
20
O=C(O)Cc1nn(Cc2nc3cc(C(F)(F)F)ccc3s2)c(=O)c2ccccc12
train
train
1frb
[ "1frb__1__1.A__1.B_1.C" ]
P45377
20
hiqbind_sm__1frb_ZST_A_351
[ "c32" ]
20
A
365
false
O=C1N=c2cc([N+](=O)[O-])c([N+](=O)[O-])cc2=NC1=O
exact_isomeric
[ "c38" ]
plinder_custom:c001a6de5759649eade4
20
unique_ligand_in_author_chain
DNQ
20
O=C1N=c2cc([N+](=O)[O-])c([N+](=O)[O-])cc2=NC1=O
train
train
1ftl
[ "1ftl__1__1.A__1.C" ]
P19490
20
hiqbind_sm__1ftl_DNQ_A_365
[ "c7" ]
20
A
299
false
NS(=O)(=O)c1ccc(NN=C2C(=O)Nc3ccc(Br)cc32)cc1
exact_isomeric
[ "c0" ]
plinder_custom:c001a6de5759649eade4
20
unique_ligand_in_author_chain
106
20
NS(=O)(=O)c1ccc(NN=C2C(=O)Nc3ccc(Br)cc32)cc1
train
train
1fvt
[ "1fvt__1__1.A__1.B" ]
P24941
20
hiqbind_sm__1fvt_106_A_299
[ "c0" ]
20
A
1404
false
O=C1CCc2cccc3c2N1CC3
exact_isomeric
[ "c4" ]
plinder_custom:c001a6de5759649eade4
20
unique_ligand_in_author_chain
PYQ
20
O=C1CCc2cccc3c2N1CC3
train
train
1g0o
[ "1g0o__1__1.A__1.E_1.F" ]
Q12634
20
hiqbind_sm__1g0o_PYQ_A_1404
[ "c0" ]
20
End of preview. Expand in Data Studio

CopulaDock HiQBind 5K Compact Docking Graphs

本仓库发布 HiQBind 5K operational cohort 的四种 docking baseline pose 图。每个 system 是一个 protein–ligand pair;每个 docking pose 对应一张 graph。所有目录均使用相同的 gnncp_compact_v1 reader/schema,可通过 CompactGraphDataset 按需恢复 PyTorch Geometric Data。

baseline compact 目录 system pose graph shard tensor 数据量
DiffDock diffdock_full_v1 4,979 97,988 98 48.2 GiB
AutoDock Vina autodock_vina_full_v1 4,887 85,824 88 43.0 GiB
MedusaGraph medusagraph_full_v2 4,887 85,764 44 43.0 GiB
Protenix protenix_full_v2 4,618 90,354 44 43.0 GiB

其中 hiqbind_5k_v1 是输入 cohort/选择清单的版本;目录名末尾的 v1 或 v2 是 compact 构图与存储实现版本。v2 使用 pooled shard,缓存 system 静态结构,但训练读取接口和图字段与 v1 相同。四种 baseline 的 system 覆盖并不完全一致,比较方法时应先按 system ID 取交集。

新追加的 v2 数据位于:

data/hiqbind_5k_v1/
  medusagraph_full_v2/
  protenix_full_v2/
code/compact_v2_pooled/
docs/COMPACT_V2_USAGE_ZH.md

下载一个方法和对应 reader 的例子:

from huggingface_hub import snapshot_download

snapshot_download(
    repo_id="liofoil/copuladock",
    repo_type="dataset",
    local_dir="copuladock",
    allow_patterns=[
        "code/compact_v2_pooled/compact_graph_dataset.py",
        "data/hiqbind_5k_v1/protenix_full_v2/**",
    ],
)

不要直接把 shards/shard_*.pt 当作 PyG Data 列表读取。完整加载、system-level split 和 graph-to-prediction 对应说明见 v2 中文使用说明;旧 DiffDock/Vina 的说明仍在 v1 中文使用说明。

重要约束:划分训练/验证/测试时必须以 system 为单位,不能把同一 pair 的不同 pose 分到不同 split。本发布不含原始 HiQBind PDB/SDF、原始 docking 输出或模型权重;compact shard 足以训练,但不能仅凭它们回放 docking 流程。

Protenix v2 含 4,457 个原状态 success system,以及 161 个因蛋白对齐质量门限而标记 failed、但已发布有效 pose 的 system。后者的来源状态和逐 pose provenance 保存在 materialization_source_index.json;训练时可按研究设计选择保留或排除它们。

四种方法共用的 PLINDER 分组划分

划分说明和使用方法 · 完整 split.json · 体系到集合的映射

新增 splits/hiqbind_plinder_cluster_seed42_v1/,对四种 baseline 的共同体系采用同一份分配。无需重建 .pt,训练时载入映射或各方法自己的 graph 索引即可。原有图数据保持不变。

集合 体系数 连通组数
train 1,998 7
val 206 10
calib 247 100
test 243 100

四种方法原共有 4,496 个体系,保守映射后保留 2,694 个,排除 1,802 个。同一 PDB、protein group、canonical SMILES、PLINDER cluster 或 validation cluster 连接的体系整组分配,所有集合两两之间上述身份字段零交叉。包内提供排除原因、来源证据、各方法索引和独立校验器。

这是一份 PLINDER 信息辅助的自定义划分,保留当前实验的分配,不是官方 PLINDER benchmark。其检查范围不包含上游模型预训练数据重叠,亦不等于已经排除所有远缘蛋白或相似分子骨架。训练集最大组有 1,674 个体系,结果解释需保留完整组划分的范围。

页面的数据预览 plinder_cluster_seed42_v1 显示逐体系的划分元数据;训练用的分子图仍由上文的 compact reader 读取。

Downloads last month
168