Introduction

These are the games used in Game Theory

The Games

Game	Players	Strategies per player	Number of pure strategy Nash equilibria	Sequential	Perfect information	Constant sum (e.g. Zero sum)
Battle of the sexes	2	2	2	No	No	No
Centipede game	2	variable	1	Yes	Yes	No
Chicken (aka hawk-dove)	2	2	2	No	No	No
Coordination game	N	variable	>2	No	No	No
Cournot game	2	infinite^[1]	1	No	No	Yes
Deadlock	2	2	1	No	No	No
Dictator game	2	infinite^[1]	1	N/A^[2]	N/A^[2]	Yes
Diner's dilemma	N	2	1	No	No	No
Dollar auction	2	2	0	Yes	Yes	No
El Farol bar	N	2	variable	No	No	No
Guess 2/3 of the average	N	infinite	1	No	No	Yes
Kuhn poker	2	12 & 4	0	Yes	No	Yes
Matching pennies aka Parity game	2	2	0	No	No	Yes
Minority Game	N	2	variable	No	No	No
Nash bargaining game	2	infinite^[1]	infinite^[1]	No	No	Yes
Pirate game	N	infinite^[1]	infinite^[1]	Yes	Yes	Yes
Prisoner's dilemma	2	2	1	No	No	No
Rock, Paper, Scissors	2	3	0	No	No	Yes
Signaling game	N	variable	variable	Yes	No	No
Stag hunt	2	2	2	No	No	No
Trust game	2	infinite	1	Yes	Yes	No
Ultimatum game	2	infinite^[1]	infinite^[1]	Yes	Yes	Yes

↑ ^1.0 ^1.1 ^1.2 ^1.3 ^1.4 ^1.5 ^1.6 ^1.7 There may be finite depending on how goods are divisible.
↑ ^2.0 ^2.1 Since the dictator game only involves one player actually choosing a strategy (the other does nothing), it cannot really be classified as sequential or perfect information.