Sidious, Vader and Dooku vs. Caedus, Plagueis and Maul

These are:
RotS Sidious, RotJ Vader, RotS Dooku, peak Caedus, peak Plagueis and SoD Maul.

Neutral setting.

No amp/prep time.

Which team wins?

Team 2

Team 1

Could go either way depending on matchups and who is able to kill who first and aid the others.

Caedus and Plagueis are better than Dooku and Vader but would both lose to Sidious. Maul loses to everyone here but can give a good fight to Dooku and Vader.

Not sure atm but leaning team 2 for the majority.

Plagueis would destroy Dooku or give Vader a very bad day with his force abilities.

Maul could hold off either while Plagueis kills one of them, and Sidious holds off Caedus

Team 1, IMO.

Yep. Going with team 1 as well.

Team 1 wins, but with casualties. Possibly with both Vader and Dooku kicking the bucket. Sidious'll be the only man standing.

Plagueis could stomp Dooku with the force or Vader with mid difficulty at most, Dooku would also get stomped by Caedus, and either one of them would have a hard time with Maul.

Sidious>=Caedus
Vader<Plagueis
Dooku>Maul

Plagueis beats Vader, for sure, but would he win faster then Dooku kills Maul?

Inclined to side Team 1, but it could probably go either way.

Maul could hold his own against Dooku or Vader long enough for Plagueis to kill either.

Does a mismatch help Sidious? IE, what if he ganks Maul in short order first. Can he kill Maul in time to help Dooku and Vader?

The fight is Sidious and cannon fodder vs. Caedus, Plagueis, and cannon fodder.

Might be one of those things where Sidious needed DE mode.

Team 2. Caedus can defeat Sidious, Plagueis's power would overwhelm Dooku, and Maul can hold off Vader.

....Caedus is not going to take Sidious. Sidious is still 10 vs. a 9.5

Caedus stomps the old man.

No, but team 2 should win here.

Originally posted by Angelalex242
....Caedus is not going to take Sidious. Sidious is still 10 vs. a 9.5

Sidious still takes 6 or 7 of 10. Not saying they can't win sometimes, but not usually. DE Sidious increases that to 9 of 10. (They could always get lucky)