How to Make Fee-go-taur in Infinite Craft
Fee-go-taur is a long haul. Even on the shortest known route it takes 30 combinations to get there, and the final one is Fee-go plus Minotaur. Expect to build several intermediate elements you will never use again.
The final combination
Fee-goMinotaurFee-go-taur
Marathon30 steps from the base elementscrafting depth 382 known recipes
Full crafting path from the base elements
Start with Water, Fire, Wind and Earth, then follow these 30 combinations in order.
- 1WaterWaterLake
- 2EarthWaterPlant
- 3LakePlantLily
- 4EarthEarthMountain
- 5MountainMountainMountain Range
- 6LilyMountain RangeHimalayas
- 7HimalayasLakeDalai Lama
- 8FireWaterSteam
- 9FireSteamEngine
- 10EnginePlantCar
- 11WindWindTornado
- 12TornadoWaterTsunami
- 13EarthTsunamiIsland
- 14CarIslandParking
- 15Dalai LamaParkingFee
- 16EarthSteamMud
- 17FireMudBrick
- 18LakeMountainFjord
- 19BrickFjordLego
- 20FeeLegoFee-go
- 21EarthWindDust
- 22DustWindSandstorm
- 23EarthFireLava
- 24LavaWaterStone
- 25SandstormStoneSphinx
- 26DustEarthPlanet
- 27EarthPlanetMoon
- 28MoonWindWerewolf
- 29SphinxWerewolfMinotaur
- 30Fee-goMinotaurFee-go-taur
Other ways to make Fee-go-taur
2 combinations are known to produce Fee-go-taur. Here are 2 of them.
Fee-go-taur at a glance
- Steps to craft
- 30
- Marathon
- Crafting depth
- 38
- longer than 94% of solved elements
- Known recipes
- 2
- ways to make it
- Used in
- 0
- other combinations
Other elements that take 30 steps
Similar effort to Fee-go-taur, if you want something else to chase.
Frequently asked questions
How do you make Fee-go-taur in Infinite Craft?
Combine Fee-go with Minotaur. The full path from the base elements takes 30 steps.
How many steps does it take to make Fee-go-taur?
30 steps on the shortest known path from Water, Fire, Wind and Earth.
Is Fee-go-taur hard to make in Infinite Craft?
It rates as marathon. At 30 steps it is longer than 94% of solved elements.
Is there more than one way to make Fee-go-taur?
Yes. 2 combinations are known to produce Fee-go-taur, and the shortest route is shown above.