|
4 months ago ::
Feb 20, 2013 - 3:07AM
#11
|
Date Joined:
Feb 13, 2013
|
I personally like Ooze Flux  . It removes the counters from as many creatures as you want and gives you a ooze token at that end! Its a good way to keep an undying engine running allowing you to sacrifice things like Young Wolf  to things like Bone Splinters  giving you cheap removal and at the end a ooze! Nice for devour decks also that rely on undying creatures. Hope this helps GL!
|
|
|
|
4 months ago ::
Feb 20, 2013 - 3:32AM
#12
|
Date Joined:
Feb 12, 2013
|
To expand upon this, are there any in red. I am in the same boat, wanting to keep reanimating my undying. I know I could Gravepurge  or Unburial Rites  but I would like to know if there is something more instant, giving -1/-1 counters. Like the Heartless Summoning  (if only  ) I thought would work.
|
|
|
|
4 months ago ::
Feb 20, 2013 - 3:37AM
#13
|
Date Joined:
Jul 28, 2010
|
-1/-1 counters would work
currently there are no cards that give -1/-1 counters in Standard
proud member of the 2011 community team
|
|
|
|
4 months ago ::
Feb 20, 2013 - 3:48AM
#14
|
Date Joined:
Feb 12, 2013
|
As a large amount of Undying are about to rotate out, I don't much care if my deck were to be un-standard or un modern. It's a theme deck for me that I think would be fun to fun if I could gather the right peices. Edit: I see Blowfly Infestation  would work as long as I can get the inital -1/-1 counter on a creature.
|
|
|
|
4 months ago ::
Feb 20, 2013 - 4:11AM
#15
|
Date Joined:
Apr 18, 2012
|
|
|
|
|
4 months ago ::
Feb 20, 2013 - 4:18AM
#16
|
Date Joined:
Feb 19, 2013
|
Contagion Engine  < /span>  puts negative counters on everything your opponent controles, then you perliferate and it doubles them. Though this is no good against any counter reliant decks, though I guess it would stop them growing.
|
|
|
|
4 months ago ::
Feb 20, 2013 - 4:20AM
#17
|
Date Joined:
Feb 12, 2013
|
I'm already splashing red for the Flayer of the Hatebound  so Hex Parasite, Fume Spitter, and Hatchet Bully (really like him) are perfect.
|
|
|
