Warp Painting: Difference between revisions

m Added an Oxford comma
Fixed table formatting
Line 13: Line 13:
|[[Metro Kingdom]]
|[[Metro Kingdom]]
|-
|-
|[[Lake Kingdom]]/[[Wooded Kingdom]]
|[[Lake Kingdom]]/[[Wooded Kingdom]]<br />(whichever was visited first)
(whichever was visited first)
|[[Sand Kingdom]]
|[[Sand Kingdom]]
|-
|-
|[[Wooded Kingdom]]/[[Lake Kingdom]]
|[[Wooded Kingdom]]/[[Lake Kingdom]]<br />(whichever was visited second)
(whichever was visited second)
|[[Luncheon Kingdom]]
|[[Luncheon Kingdom]]
|-
|-
|[[Metro Kingdom]]
|[[Metro Kingdom]]
|[[Wooded Kingdom]]/[[Lake Kingdom]]
|[[Wooded Kingdom]]/[[Lake Kingdom]]<br />(whichever was visited second)
(whichever was visited second)
|-
|-
|[[Snow Kingdom]]/[[Seaside Kingdom]]
|[[Snow Kingdom]]/[[Seaside Kingdom]]<br />(whichever was visited first)
(whichever was visited first)
|[[Cascade Kingdom]]
|[[Cascade Kingdom]]
|-
|-
|[[Seaside Kingdom]]/[[Snow Kingdom]]
|[[Seaside Kingdom]]/[[Snow Kingdom]]<br />(whichever was visited second)
(whichever was visited second)
|[[Lake Kingdom]]/[[Wooded Kingdom]]<br />(whichever was visited first)
|[[Lake Kingdom]]/[[Wooded Kingdom]]
(whichever was visited first)
|-
|-
|[[Luncheon Kingdom]]
|[[Luncheon Kingdom]]
Line 38: Line 32:
|-
|-
|[[Bowser's Kingdom]]
|[[Bowser's Kingdom]]
|[[Seaside Kingdom]]/[[Snow Kingdom]]
|[[Seaside Kingdom]]/[[Snow Kingdom]]<br />(whichever was visited second)
(whichever was visited second)
|-
|-
|[[Mushroom Kingdom]]
|[[Mushroom Kingdom]]
|[[Snow Kingdom]]/[[Seaside Kingdom]]
|[[Snow Kingdom]]/[[Seaside Kingdom]]<br />(whichever was visited first)
(whichever was visited first)
|}
|}
It is worth noting that no matter what order the kingdoms are visited in at the forks, the ten paintings will always form one continuous cycle. Because of the two splits, there are a total of four possible orders to this cycle.
It is worth noting that no matter what order the kingdoms are visited in at the forks, the ten paintings will always form one continuous cycle. Because of the two splits, there are a total of four possible orders to this cycle.