What is the highest possible amount of Thaddius' that can exist on the board?
With the introduction of the cards Stalagg (If Feugen also died this game, summon Thaddius) and Feugen (If Stalagg also died this game, summon Thaddius), how many Thaddius' can be summoned and be present on the board at any one time?
An interesting mechanic to this card is the effect is not unique to the owner of that card, for example: If I play a Stalagg and my opponent plays a Feugen and they both trade, a Thaddius will be summoned for us both, meaning 2 Thaddius' have been summoned.
Using any means necessary how many Thaddius' can exist on the board for both players?
See if you can seperate your answer into 2 parts: what is possible in a single turn and what is possible over multiple turns.
Best Answer
Using Kel'thuzad, baron rivendare, and reincarnate, you can theoretically have infinite. As well, you need no interaction from the other player.
So assuming no board cap (which isnt true, its capped at 7 per player).
Field: Kel'thuzad, Baron Rivendare, Stalag, Feugen.
Play reincarnate on Stalag and Feugen
Thaddius count: 2
Field: Kel'thuzad, Baron Rivendare, Stalag, Feugen, Thaddius x2
End turn, field: Kel'thuzad, Baron Rivendare, Stalag x2, Feugen x2, Thaddius x2
Proceed to crash your Stalags and Feugens to get 2x thaddius each and get them back at the end of the turn with Kel'thuzad.
Note that this would need some serious setup, and has a ridiculous mana cost and is not a realistic play in a game.
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