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Forum Overview >> Combos
Combo Name: the ultimate pillow fort Submitted By: PinkiePie
Card Name
Type
Cost
P/T
Editions (ordered by release)

Solitary Confinement
Enchantment 2W Judgment, Rare

Stabilizer
Artifact 2 Scourge, Rare

Darksteel Forge
Artifact 9 Darksteel, Rare

Mycosynth Lattice
Artifact 6 Darksteel, Rare

Dovescape
Enchantment 3(W/U)(W/U)(W/U) Dissension, Rare

Gibbering Descent
Enchantment 4BB Future Sight, Rare

Blood Moon
Enchantment 2R The Dark, Uncommon

Hanna's Custody
Enchantment 2W Tempest, Rare

Humility
Enchantment 2WW Tempest, Rare

Leyline of the Void
Enchantment 2BB Guildpact, Rare
Estimated Combo Cost: $33.51
Date Posted: Wed Dec/28/11 at 10:07 pm

PinkiePie
Posts: 157
Joined: 10-Sep-11

Just chill while your enemies deck themselves!
Date Posted: Wed Dec/28/11 at 10:10pm

Turbine
Posts: 10194
Joined: 26-Oct-09

Stabilizer. Now, that's something that I haven't seen before. Stops cycling damage cards!
Date Posted: Wed Dec/28/11 at 10:15pm

PinkiePie
Posts: 157
Joined: 10-Sep-11

Damage doesnt really matter! Solitary confinement!
Date Posted: Thu Dec/29/11 at 7:21am

Turbine
Posts: 10194
Joined: 26-Oct-09

I was using damage as a general term. It's useful against cards like Resounding Wave.
Date Posted: Thu Dec/29/11 at 7:34am

PinkiePie
Posts: 157
Joined: 10-Sep-11

Luckily all of my permanents are shrouded!
Date Posted: Thu Dec/29/11 at 10:23am

T}{3 0l\l3 VV}{0 1S
Posts: 178
Joined: 10-Jun-11

no all permanents are shrouded, all of your permanents are indestructible. and what is with the blood  moon?
Date Posted: Thu Dec/29/11 at 10:24am

Turbine
Posts: 10194
Joined: 26-Oct-09

Hanna's Custody
Date Posted: Thu Dec/29/11 at 10:39am

PinkiePie
Posts: 157
Joined: 10-Sep-11

Blood moon downs boseiju!
Date Posted: Thu Dec/29/11 at 11:18am

Pal-of-Lim-Dul
Posts: 1148
Joined: 24-May-10

I'm surprised this 10 card combo hasn't been posted before.
Date Posted: Thu Dec/29/11 at 11:26am

Turbine
Posts: 10194
Joined: 26-Oct-09

We should calculate the number of combos that can be posted.

n = number of Magic cards made

total = (n*n*n*n*n*n*n*n*n*n) + (n*n*n*n*n*n*n*n*n) + (n*n*n*n*n*n*n*n) + (n*n*n*n*n*n*n) + (n*n*n*n*n*n) + (n*n*n*n*n) + (n*n*n*n) + (n*n*n) + (n*n)

Did I get that right?



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