Ochre Jelly
Adventures in the Forgotten Realms (196/281)
Ochre Jelly
Creature — Ooze
Trample
Ochre Jelly enters the battlefield with X +1/+1 counters on it.
Split — When Ochre Jelly dies, if it had two or more +1/+1 counters on it, create a token that's a copy of it at the beginning of the next end step. The token enters the battlefield with half that many +1/+1 counters on it, rounded down.
0/0
Card Pricing
Market Avg | ±Day | ±Week | ±Month | Purchase Links | |
$0.39 | $0.01 | $0.02 | 0 | Buy for $0.29 | |
$0.37 | 0 | 0 | 0 | Buy for $0.25 | |
$0.79 | 0 | 0 | $0.20 | Buy for $0.79 | |
$0.47 | 0 | $0.01 | $0.02 | "> Foil for $0.40 | |
$1.99 | 0 | 0 | $0.50 | Foil for $1.99 | |
$0.02 | 0 | 0 | 0 | "> MTGO for $0.02 | |
$0.42 | 0 | 0 | 0 | "> MTGO for $0.42 |
Community Ratings
Format | Rating | Your Rating |
---|---|---|
Overall Rating | 4.00 | |
Limited & Cube | 4.00 | |
Modern | Unrated | |
Pioneer | Unrated | |
Legacy | Unrated | |
Vintage | Unrated | |
Penny | Unrated | |
Commander | Unrated | |
Duel Commander | Unrated |
Card Legality
Standard
Not Legal
Coming Standard
Not Legal
Modern
Legal
Pioneer
Legal
Brawl
Not Legal
Legacy
Legal
Pauper
Not Legal
Vintage
Legal
Penny
Legal
Commander
Legal
Duel Commander
Legal
Old School
Not Legal
Prints Available
Set Listing & Rarity | Price | |
---|---|---|
Adventures in the Forgotten Realms #196 | $0.39 | |
Adventures in the Forgotten Realms Promos #196a | $16.47 | |
Adventures in the Forgotten Realms Promos #196p | $0.63 | |
Adventures in the Forgotten Realms Promos #196s | $1.34 | |
Adventures in the Forgotten Realms #330 | $0.29 |
Comments
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This is an oracle-wide discussion for all card printings and versions.
Power of Twooze.
But wait, it gets better. If the tokens are copies with half the number of counters, so if you have four counters on it from the beginning it then becomes two copies with two counters each, when they die, they again split into two copies with one counter each. If it has 8 counters from the start, it can split three times. 16 counters and it can split four times, and so on. Each time you double the counters on it, you get another iteration of the split.