One Parliament, then ten thousand
In 63% of our 10,000 Parliaments, the current coalition of National, ACT and NZ First wins a majority of the seats, so it can govern without Opportunity. Here's how we get those odds.
Simulation 8,080 of 10,000.
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This election, based on the polls, the party vote could look like this.
Labour gets 27.6% of the party vote, National 27.3% and Green 14.6%.
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And 71 electorate races.
National wins 40 of the 71 electorates, Labour 22, Green 4, Te Pāti Māori 3 and ACT 2.
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That gives this Parliament.
One dot per seat: 128 of them. National and Te Pāti Māori won more electorates than their party vote is worth, so the House grows by 8. The ringed seats are the extras. Solid dots won an electorate; dots with a hole came off the list.
128 seats: 120 plus 8 overhang halfway -
Straighten it out.
Stand the seats in one column, with the left at the bottom, centred on the middle of the House. The solid line is a majority; the dashed lines mark the ends of a 120-seat House. Solid slices won an electorate; slices with a light stripe came off the list.
majority 120 seats Te Pāti Māori 3 Green 18 Labour 34 Opportunity 8 NZ First 13 National 40 ACT 12 -
Who can govern?
National, ACT and NZ First have 65 of the 128 seats, a majority, so they can govern without Opportunity.
A side has a majority when its seats reach past the line.
majority 120 seats Te Pāti Māori 3 Green 18 Labour 34 Opportunity 8 NZ First 13 National 40 ACT 12 The right: 65 of 128 a majority -
Now do it 10,000 times.
Every simulation gives its own Parliament. Line up all 10,000, from the most left-leaning to the most right-leaning, and ours is one thin column among them. National, ACT and NZ First have a majority in 63% of them.
Left 2% Opp. decides 35% Stalemate <1% Right 63% ▲ this one