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Complex #468 — Ru(2) [[(η6-p-cymene)Ru(L1)Cl]PF6 (Ru1)]

GT: {"N": 3} → Top-1: {"N": 2}
rdmetallics.net (363)Sequential multi-lig (7058)Single-ligand (939)
2
Candidates
{"N": 3}
Ground Truth
{"N": 2}
Top-1 Prediction
0.000
Match Score
⚠ Per-candidate scores unavailable for sequential. Showing 30 candidates from single-ligand scoring. For sequential results only top-1 prediction is stored.
#1 TOP-1 0.00 ± 0.00
C1=C[CH]2[Ru+2][CH]2c2c1n(-c1ccc(N=Cc3ccccn3)cc1)c1ccccc21
#1 TOP-1 0.00 ± 0.00
C1=C[CH]2[Ru+2][CH]2c2c1n(-c1ccc(N=Cc3ccccn3)cc1)c1ccccc21
#1 TOP-1 0.00 ± 0.00
C1=C[CH]2[Ru+2][CH]2c2c1n(-c1ccc(N=Cc3ccccn3)cc1)c1ccccc21
#1 TOP-1 0.00 ± 0.00
C1=C[CH]2[Ru+2][CH]2c2c1n(-c1ccc(N=Cc3ccccn3)cc1)c1ccccc21
#1 TOP-1 0.00 ± 0.00
C1=C[CH]2[Ru+2][CH]2c2c1n(-c1ccc(N=Cc3ccccn3)cc1)c1ccccc21
#1 TOP-1 0.00 ± 0.00
C1=C[CH]2[Ru+2][CH]2c2c1n(-c1ccc(N=Cc3ccccn3)cc1)c1ccccc21
#1 TOP-1 0.00 ± 0.00
C1=C[CH]2[Ru+2][CH]2c2c1n(-c1ccc(N=Cc3ccccn3)cc1)c1ccccc21
#1 TOP-1 0.00 ± 0.00
C1=C[CH]2[Ru+2][CH]2c2c1n(-c1ccc(N=Cc3ccccn3)cc1)c1ccccc21
#1 TOP-1 0.00 ± 0.00
C1=C[CH]2[Ru+2][CH]2c2c1n(-c1ccc(N=Cc3ccccn3)cc1)c1ccccc21
#2 0.00 ± 0.00
C(=Nc1ccc(-n2c3ccccc3c3ccccc32)cc1)[c]12->[Ru+2]<-[n]1cccc2
#2 0.00 ± 0.00
C(=Nc1ccc(-n2c3ccccc3c3ccccc32)cc1)[c]12->[Ru+2]<-[n]1cccc2
#2 0.00 ± 0.00
C(=Nc1ccc(-n2c3ccccc3c3ccccc32)cc1)[c]12->[Ru+2]<-[n]1cccc2
#2 0.00 ± 0.00
C(=Nc1ccc(-n2c3ccccc3c3ccccc32)cc1)[c]12->[Ru+2]<-[n]1cccc2
#2 0.00 ± 0.00
C(=Nc1ccc(-n2c3ccccc3c3ccccc32)cc1)[c]12->[Ru+2]<-[n]1cccc2
#2 0.00 ± 0.00
C(=Nc1ccc(-n2c3ccccc3c3ccccc32)cc1)[c]12->[Ru+2]<-[n]1cccc2
#2 0.00 ± 0.00
C(=Nc1ccc(-n2c3ccccc3c3ccccc32)cc1)[c]12->[Ru+2]<-[n]1cccc2
#2 0.00 ± 0.00
C(=Nc1ccc(-n2c3ccccc3c3ccccc32)cc1)[c]12->[Ru+2]<-[n]1cccc2
#2 0.00 ± 0.00
C(=Nc1ccc(-n2c3ccccc3c3ccccc32)cc1)[c]12->[Ru+2]<-[n]1cccc2
#3 0.00 ± 0.00
C(=Nc1ccc(-n2c3c(c4ccccc42)[CH]2[CH]4[CH]5[CH]3[Ru+2]245)cc1)c1ccccn1
#3 0.00 ± 0.00
C(=Nc1ccc(-n2c3c(c4ccccc42)[CH]2[CH]4[CH]5[CH]3[Ru+2]245)cc1)c1ccccn1
#3 0.00 ± 0.00
C(=Nc1ccc(-n2c3c(c4ccccc42)[CH]2[CH]4[CH]5[CH]3[Ru+2]245)cc1)c1ccccn1
#3 0.00 ± 0.00
C(=Nc1ccc(-n2c3c(c4ccccc42)[CH]2[CH]4[CH]5[CH]3[Ru+2]245)cc1)c1ccccn1
#3 0.00 ± 0.00
C(=Nc1ccc(-n2c3c(c4ccccc42)[CH]2[CH]4[CH]5[CH]3[Ru+2]245)cc1)c1ccccn1
#3 0.00 ± 0.00
C(=Nc1ccc(-n2c3c(c4ccccc42)[CH]2[CH]4[CH]5[CH]3[Ru+2]245)cc1)c1ccccn1
#3 0.00 ± 0.00
C(=Nc1ccc(-n2c3c(c4ccccc42)[CH]2[CH]4[CH]5[CH]3[Ru+2]245)cc1)c1ccccn1
#3 0.00 ± 0.00
C(=Nc1ccc(-n2c3c(c4ccccc42)[CH]2[CH]4[CH]5[CH]3[Ru+2]245)cc1)c1ccccn1
#3 0.00 ± 0.00
C(=Nc1ccc(-n2c3c(c4ccccc42)[CH]2[CH]4[CH]5[CH]3[Ru+2]245)cc1)c1ccccn1
#4 0.00 ± 0.00
C1=NC(C=Nc2ccc(-n3c4ccccc4c4ccccc43)cc2)=C[CH]2[Ru+2][CH]12
#4 0.00 ± 0.00
C1=NC(C=Nc2ccc(-n3c4ccccc4c4ccccc43)cc2)=C[CH]2[Ru+2][CH]12
#4 0.00 ± 0.00
C1=NC(C=Nc2ccc(-n3c4ccccc4c4ccccc43)cc2)=C[CH]2[Ru+2][CH]12