Promotion Strategy of Policy against Food Waste (PAFW): The Perspective on Evolutionary Game between Local Government and Large Supermarkets

Table 4

The evolutionary stability of each LEP.

Scenarios	LEP	det J	tr J	State
Scenario 1:	A(0,0)	+	−	ESS
	B(0,1)	−	Uncertain	Saddle point
	C(1,0)	−	Uncertain	Saddle point
	D(1,1)	+	+	Unstable
Scenario 2:	A(0,0)	+	−	ESS
	B(0,1)	−	Uncertain	Saddle point
	C(1,0)	+	+	Unstable
	D(1,1)	−	Uncertain	Saddle point
Scenario 3:	A(0,0)	−	Uncertain	Saddle point
	B(0,1)	+	−	ESS
	C(1,0)	+	+	Unstable
	D(1,1)	−	Uncertain	Saddle point
Scenario 4:	A(0,0)	+	−	ESS
	B(0,1)	+	+	Unstable
	C(1,0)	−	Uncertain	Saddle point
	D(1,1)	−	Uncertain	Saddle point
Scenario 5:	A(0,0)	+	−	ESS
	B(0,1)	+	+	Unstable
	C(1,0)	+	+	Unstable
	D(1,1)	+	−	ESS
Scenario 6:	A(0,0)	−	Uncertain	Saddle point
	B(0,1)	−	Uncertain	Saddle point
	C(1,0)	+	+	Unstable
	D(1,1)	+	−	ESS
Scenario 7:	A(0,0)	−	Uncertain	Saddle point
	B(0,1)	+	+	Unstable
	C(1,0)	+	−	ESS
	D(1,1)	−	Uncertain	Saddle point
Scenario 8:	A(0,0)	−	Uncertain	Saddle point
	B(0,1)	+	+	Unstable
	C(1,0)	−	Uncertain	Saddle point
	D(1,1)	+	−	ESS
Scenario 9:	A(0,0)	+	+	Unstable
	B(0,1)	−	Uncertain	Saddle point
	C(1,0)	−	Uncertain	Saddle point
	D(1,1)	+	−	ESS