A small structure built upon a pier. Once a refuge for fishermen, it is now home to brigands.
Description
The Brigands' Den (盗賊の砦, Touzoku no toride?), also known as Thieves' Fort, is a location in Final Fantasy Tactics. It is a Corpse Brigade stronghold south of Eagrose Castle. Once a fisherman's shelter, but now a notorious hideout for thieves. Milleuda Folles attempts to defend it against the Order of the Northern Sky, but it is overrun by Ramza Beoulve's company.
Battle information[]
Brigands' Den[]
← Brigands' Den → | |||
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Units |
6 (Milleuda (Knight), 3 Male Thieves, 2 Female White Mages)
X D X A |
Additional info | Last battle with Argath, so the player should remove his equipment afterward; first battle with enemy female units. |
Conditions | Defeat Milleuda | ||
Weather | Day, Rainstorm | ||
Enemy level | 5 - 7 | Recommended level | 6 - 8 |
Team capacity | 3 + Ramza Beoulve | Number of teams | 1 |
Battle Trophies | 700 gil, Iron Sword, Bronze Shield | Hidden items | Mage Masher |
Terrain | Ocean, Grassland, Flagstone, Wooden Floor | Geomancy | Torrent, Tanglevine, Contortion, Will-o'-the-Wisp |
Optional Battle (PSP Exclusive)[]
Brigands' Den | |||
---|---|---|---|
Units |
6 (2 Knights, 2 Squires, 1 Ninja)
|
Additional info | N/A |
Conditions | Defeat all enemies | ||
Weather | Clear day | ||
Enemy level | 41 - 49 | Recommended level | 45 - 55 |
Team capacity | 3 + Ramza Beoulve | Number of teams | 1 |
Battle Trophies | None | Hidden items | Venetian Shield, Kaiser Shield, Glacier Gun, Blaze Gun |
Terrain | Ocean, Grassland, Flagstone, Wooden Floor | Geomancy | Torrent, Tanglevine, Contortion, Will-o'-the-Wisp |
Treasures[]
- Note: It is possible to miss out on treasures here, as this is a one-time battle. If missed in the first battle in the PSP version, any treasures not picked up yet can be gotten later in the optional battle.
- Antidote/Flame Rod (1,10 on a panel of height 2)
- Eyedrops/Ice Rod (2,10 on a panel of height 10)
- Echo Herbs/White Staff (5,9 on a panel of height 3)
- Phoenix Down/Longbow (9,0 on a panel of height 2)