The map consists of 100 small squares,

40% orange and 60% pink


Your job: Divide the big square into 10 contiguous, compact districts of 10 small squares each.


The voters

The districts

 

Basics

Complete:

Max Pop Deviation:

Contiguous:

The Stats

Compactness

Average PoPo:

Cut-Edges:

 

Outcome Metrics

Pink Majority Districts:

Orange Majority Districts:

Tied Districts:

Competitive Districts:

Safe Districts:

Orange Seat Share:

Note: Outcome metrics only display when there are 10 districts of size 10 each.

About the metrics

Complete: Is every unit assigned?

Max Pop Deviation: Ideal “population” is 10 units. What’s the most any district deviates from this? (example: a district that has 12 units deviates by 20% from ideal size.)

Contiguous: Is every district connected? (Could a chess rook visit the whole district?)

Average PoPo: What’s the average Polsby-Popper score? (The Polsby-Popper score of a district is 4πA/P2.)

Cut Edges: How many pairs of neighboring units are in different districts?

Pink Majority Districts: How many districts have more than half pink squares?

Orange Majority Districts: Likewise for orange.

Tied Districts: How many districts have an equal split between pink and orange?

Competitive Districts: How many districts have both colors getting 40-60% of the votes?

Safe Seats: How many districts have one color with 80-100% of the vote?

Orange Seat Share: If orange gets full credit for a majority district and half credit for a tie, what is their share of the 10 seats?