Adaptive Learning and Quasi Fictitious Play in “Do-It-Yourself Lottery” with Incomplete Information - Advances in Social Simulation - page 231

5000

3 3

4000

3000

1 2 2

2

2000

1

1000

1

2 1

0

QFP1
(sub.)

QFP1
(win)

AL1
(sub.)

AL1
(win)

AL2
(sub.)

AL2
(win)

AL3
(sub.)

AL3
(win)

a. One QFP vs. three ALs, Pattern 1

5000

3

3

2

2

3

4000

3000

2 2

1

1

2000

2

1000

1

1

1

0

QFP1
(sub.)

QFP1
(win)

QFP2
(sub.)

QFP2
(win)

AL1
(sub.)

AL1
(win)

AL2
(sub.)

AL2
(win)

b.TwoQFPsvs.twoALs,Pattern4

5000

3 3 3

2 2 2

4000

3000

2 2

1 1 1

2000

1000

0

QFP1
(sub.)

QFP1
(win)

QFP2
(sub.)

QFP2
(win)

QFP3
(sub.)

QFP3
(win)

AL1
(sub.)

AL1
(win)

c.ThreeQFPsvs.oneAL,Pattern1

Fig. 3. Average submitted and winning integers for each ranked player in in ( N,M )=
(4 , 3) DIY-L with φ · =0 . 1and λ · = 100 . 0