Here it is... the Teana Open!

[Lord Ludwig]

As I said, what happens in the campaign is not really relevant, or at least not decisive. I think it's best to follow through with the tennis analogy so, if the executioner kills the chosha but is subsequently killed by the gobots, I guess it's like a tennis player winning his match but then giving forfeit due to excessive fatigue or injury. There are proposals to grant the losing player a ticket for the next round, but at present in pro tennis the next opponent just gets a walkover. So I guess the green dragon won't have to fight his 4th round. Anyway, I suppose there's no doubt the EGD would rip both the chosha and the executioner to pieces.

So here is the fourth round:

Black Dragon (1) 3
Alchemist (16) 0

Ancient Ent (9) 3
Bone Dragon (8 ) 0


Ancient Vampire (28 ) 1
Royal Thorn (12) 3

bye (see discussion)
Green Dragon (4)



Red Dragon (3) 3
Royal Griffin (14) 0

Ogre (11) 0
Archdemon (6) 3


Cyclops (7) 3
Troll (10) 0

Demon (15) 0
T-Rex (2) 3

Only one result against ranking - just. The ancient ent ranked 9 defeats easily (at least so I see it) the bone dragon thanks above all to its poison resistance. Keeping distance fails against swarm. Also only one slightly uncertain result. The ancient vampire can beat the royal thorn, but would have to be extraordinarily lucky to do so. First of all, if he goes to bat form to close distance, he risks to be killed right away before shapeshifting again in two blows if the RT scores one critical. So there is about a 35% chance that the fight is over before it starts. If the AV can get near the RT he does about 8 to 15 points of damage, 22 on a critical, thus he needs about 30 rounds on average to finish off the RT, 17 at minimum if scoring an extremely unlikely row of criticals. The RT needs at least 104 thorns to finish of the AV (immune to criticals while not in bat form), 116 if he wants to play it safe. he can get those numbers respectively at round 16 and 19 if he's unlucky, at 10 and 13 if he's lucky. Thus the combination of an extremely lucky AV with an extremely unlucky RT could give the win to the AV, but - unless I am again wrong - the chance of this happening is so close to 0 as not being distinguishable.