| Koth, Fire of Resistance |
|---|
     |
|
|
| Full Name |
Koth, Fire of Resistance |
|---|
| Affinities |
 |
|---|
| Origin set |
 Phyrexia: All Will Be One |
|---|
| Cost |
295  |
|---|
| Stats (max level) |
|---|
| Health |
113 |
|---|
| Deck limits |
 5 ·  8 ·  6 |
|---|
| Mana bonuses |
 0 ·  0 ·  0 ·  +9 ·  0 |
|---|
| Leveling cost |
79,920  |
|---|
|
Planeswalkers (Infobox · Data) |
Koth of the Hammer is a red human Planeswalker, announced in March 2023 along with the Phyrexia: All Will Be One (ONE) card set.
He has average health and deck limits which slightly favor Spells at the expense of Supports. Unlike the original Koth, he has a normal mana bonus total, while retaining the +9 spike bonus to Red, tied for highest in the game with Koth of the Hammer and Jaya, Fiery Negotiator.
His abilities are focused on and quantified by gems and Land supports, including dealing damage based on their numbers. He can destroy non-red gems on the board, reduce Vanguard Shields, and create a support Token 
which does all three of these things. Destroying gems can be a source of Mana when other gems fall into the vacated spaces and make a cascade match.
Koth, Fire of Resistance is the first of two Planeswalkers in MtGPQ to embody Koth at different points in his life story. Koth, Fire of Resistance's Mirrodin homeland is directly connected to the events of ONE, and ONE is the first time Mirrodin has been a major setting in Puzzle Quest.
Stats
| Koth, Fire of Resistance - level 60
|
| Mana bonus
|
Deck limits
|
Health
|
Leveling cost
|
 0
|
 0
|
 0
|
 +9
|
 0
|
 0
|
5
|
8
|
6
|
113
|
79,920
|
Abilities
| 2: Snapping Earth
|
| Ability Level
|
PW level
|
|
Effect
|
 |
10-25 |
12 |
Deal X damage to target creature. X is the number of Red gems on the board.
|
 |
26-39 |
12 |
Deal X damage to any target. X is the number of Red gems on the board.
|
 |
40-55 |
12 |
Deal X damage to any target. X is the number of Red gems on the board. Until end of turn: Opposing creatures gain Can’t Block.
|
 |
56-60 |
12 |
Deal X damage to any target. An opposing Vanguard support loses X shield. X is the number of Red gems on the board. Until end of turn: Opposing creatures gain Can’t Block
|
| 3: Geomantic Uprising
|
| Ability Level
|
PW level
|
|
Effect
|
|
16-29 |
17 |
Create a Mirran Mountain token. That card gains the Forge Emblem. Increase its Level  by 1.
|
|
30-45 |
18 |
Create a Mirran Mountain token. That card gains the Forge Emblem. Increase its Level by 1. Destroy 5 non-Red gems.
|
|
46-59 |
18 |
Create a Mirran Mountain token. That card gains the Forge Emblem. Increase its Level by 2. Destroy 5 non-Red gems.
|
|
60 |
18 |
Create a Mirran Mountain token. That card gains the Forge Emblem. Increase its Level by 2. Destroy 8 non-Red gems.
|
Passive Ability
Rebellious Landscape :
- When you match a Land support's gem: Destroy 2 non-Red gems. This effect can trigger up to 2 times per turn.
Mirran Mountain
Red Support Card, 4 Shields, Token , Level . This support can't be reinforced.
- At the beginning of your turn: Destroy X non-Red gems. X is 2 plus the number of Land supports you control. This effect can trigger only once for all cards named Mirran Mountain you control.
- When you match 3 or more Red gems: If this support has the Forge Emblem — An opposing Vanguard support loses Y shield. If it can't, deal Y damage to the first opposing creature. If you can't, deal Y damage to your opponent's Planeswalker. Y is equal to this support's Level. This effect can trigger up to 3 times per turn.
Story
- "Born on the plane of Mirrodin, the planeswalker Koth commands the power of the earth and magma. He witnessed his native plane being forcibly transformed into New Phyrexia and did all he could to keep the fire of the Mirran Resistance up against overwhelming odds. As Phyrexia prepares to expand massively and the war is about to reach its climax, Koth feels this might be the right moment to strike and destroy his people’s oppressors for good."
- >> Koth of the Hammer's Story
Starting Deck
| Card name |
Type |
Cost |
Color |
Rarity |
Set
|
5 · 
8 · 
6
0 · 
0 · 
0 · 
+9 · 
0
