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Strategic InteractionStrategic Interaction
BLOCK 3
To understand
The essentials of Rational Strategic Thinking
AIM Block 3
Some basic concepts and notation of Game Theory
Rational Strategic
Thinking
Lecture 6
To discuss
Some of the most relevant ideas about strategic interaction
AIM Lecture 6
To learn
How does the logic of solving games works
Practical
The Grading Game
Choose between two options (X or Y). Think of this as a grading bid. You
will be paired with another participant. Depending on both your choices you
will get:
if (X,Y) - Grade: A, C
if (X,X) - Grade: B-, B-
if (Y,X) - Grade: C, A
if (Y,Y) - Grade: B+, B+
What would you choose?
Tables are easier than text to observe
B- A
C B+
X
Y
X Y
Me
My pair
My grades
Grading Game
Tables are easier than text to observe
B- A
C B+
X
Y
X Y
Me
My pair
My grades
B- C
A B+
X
Y
X Y
Me
My pair
Her grades
Grading Game
Grading Game
Both grades in the same table
B- , B- A , C
C , A B+ , B+
X
Y
X Y
Me
My pair
Our grades
Rows
Columns
How many chose X?
Tell Me
How many chose Y?
How many chose X?
Tell Me
How many chose Y?
Why?
Why?
However
This is not a game
B- , B- A , C
C , A B+ , B+
X
Y
X Y
Me
My pair
Our grades
Players
Actions they will take
Outcomes
We have:
What are we missing?
Objectives
Goals
What people care about
If we don’t know what people care about, we don’t know what the payoffs are
Payoffs
Cannot
Tell you what your payoffs (goals, etc) should be
Strategic Interaction
But
Once we know what your payoffs are it can help you get there
Think about differences in preferences
Self-Regarding:
I only care about my grades
Other-Regarding:
I also care about others’ grades
Preferences?
Let’s study the game from both of these perspectives
Possible Payoffs
0,0 3,-1
-1,3 1,1
X
Y
X Y
Me
My pair
Our grades
Numbers represent utiles
What people are trying to achieve
Link to the outcome matrix
(A,C) -> 3
(B-,B-) -> 0
What is the interpretation of this payoffs?
Possible Payoffs
0,0 3,-1
-1,3 1,1
X
Y
X Y
Me
My pair
Our grades
People here prefer A over B+
B+ over B-
and B- over C
Self-Regarding Preferences
What should you do then?
Whatever my pair does, I receive a
higher payoff from choosing X
Definition:
It Doesn’t matter
0,0 3,-1
-1,3 1,1
X
Y
X Y
Me
My pair
Our grades
We say that my strategy X strictly dominates
my strategy Y, if my payoff from X is strictly
greater than that from Y. Regardless of what
others do.
Rule 1:
Do not play the strictly
dominated strategy
We both choose X and end up with bad
payoffs (0,0)
We return to a previous point
By following rule 1
0,0 3,-1
-1,3 1,1
X
Y
X Y
Rule 2:
Rational choice can lead to
outcomes that are inefficient
(socially)
Prisoner’s Dilemma
Possible Payoffs 2
0,0 -1,-3
-3,-1 1,1
X
Y
X Y
Me
My pair
Our grades
Moral consciousness: Guilt (4)
(A,C) -> 3 - 4=-1
(C, A) -> -1-2=-3
Other-Regarding Preferences:
Conditional Cooperator
Moral Indignation: (-2)
What would you Choose?
Not Clear
0,0 -1,-3
-3,-1 1,1
X
Y
X Y
Me
My pair
If my pair chooses X - I should choose X
If my pair chooses Y - I should choose Y
There are no strictly dominated strategies
Rule 2:
Payoffs matter
If we change them, we might get a different outcome
Possible Payoffs 3
0,0 3,-3
-1,-1 1,1
X
Y
X Y
Me
My pair
SO FAR:
Game played between people with same preferences
Mix-Match (Heterogeneity)
You are self-regarding (row)
Your pair is other-regarding
Imagine
By combining previous payoffs we can put these together
What would you Choose?
Mix Match
0,0 3,-3
-1,-1 1,1
X
Y
X Y
Nothing has changed for the row player
X dominates Y
You should have chosen X
Now, lets change things around
Suppose Now
0,0 -1,-1
-3,3 1,1
X
Y
X Y
Me
My pair
You are other-regarding (row)
Your pair is self-regarding
What would you Choose?
Suppose Now
0,0 -1,-1
-3,3 1,1
X
Y
X Y
Does my X dominates my Y?
Why?
X is better against X
Y is better against Y
You should have chosen X
No dominant for me
0,0 -1,-1
-3,3 1,1
X
Y
X Y
My X does not dominate Y
But, my pairs X dominates her Y
Rule 4:
Put yourself in other’s shoes & try
to figure out what they will do
Essence of Strategic Thinking
Strategic Thinking
0,0 -1,-1
-3,3 1,1
X
Y
X Y
My X does not dominate Y
But, my pairs X dominates her Y
Rule 4:
Put yourself in other’s shoes & try
to figure out what they will do
Essence of Strategic Thinking
Checklist
Do not play the strictly dominated strategy
Rational choice can lead to outcomes that are inefficient (socially)
Payoffs matter
Put yourself in the other’s shoes & try to figure out what they will do
Four Rules
Questions?

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SN- Lecture 6

  • 2. To understand The essentials of Rational Strategic Thinking AIM Block 3 Some basic concepts and notation of Game Theory
  • 4. To discuss Some of the most relevant ideas about strategic interaction AIM Lecture 6 To learn How does the logic of solving games works
  • 5. Practical The Grading Game Choose between two options (X or Y). Think of this as a grading bid. You will be paired with another participant. Depending on both your choices you will get: if (X,Y) - Grade: A, C if (X,X) - Grade: B-, B- if (Y,X) - Grade: C, A if (Y,Y) - Grade: B+, B+ What would you choose?
  • 6. Tables are easier than text to observe B- A C B+ X Y X Y Me My pair My grades Grading Game
  • 7. Tables are easier than text to observe B- A C B+ X Y X Y Me My pair My grades B- C A B+ X Y X Y Me My pair Her grades Grading Game
  • 8. Grading Game Both grades in the same table B- , B- A , C C , A B+ , B+ X Y X Y Me My pair Our grades Rows Columns
  • 9. How many chose X? Tell Me How many chose Y?
  • 10. How many chose X? Tell Me How many chose Y? Why? Why?
  • 11. However This is not a game B- , B- A , C C , A B+ , B+ X Y X Y Me My pair Our grades Players Actions they will take Outcomes We have: What are we missing?
  • 12. Objectives Goals What people care about If we don’t know what people care about, we don’t know what the payoffs are Payoffs
  • 13. Cannot Tell you what your payoffs (goals, etc) should be Strategic Interaction But Once we know what your payoffs are it can help you get there
  • 14. Think about differences in preferences Self-Regarding: I only care about my grades Other-Regarding: I also care about others’ grades Preferences? Let’s study the game from both of these perspectives
  • 15. Possible Payoffs 0,0 3,-1 -1,3 1,1 X Y X Y Me My pair Our grades Numbers represent utiles What people are trying to achieve Link to the outcome matrix (A,C) -> 3 (B-,B-) -> 0 What is the interpretation of this payoffs?
  • 16. Possible Payoffs 0,0 3,-1 -1,3 1,1 X Y X Y Me My pair Our grades People here prefer A over B+ B+ over B- and B- over C Self-Regarding Preferences What should you do then?
  • 17. Whatever my pair does, I receive a higher payoff from choosing X Definition: It Doesn’t matter 0,0 3,-1 -1,3 1,1 X Y X Y Me My pair Our grades We say that my strategy X strictly dominates my strategy Y, if my payoff from X is strictly greater than that from Y. Regardless of what others do. Rule 1: Do not play the strictly dominated strategy
  • 18. We both choose X and end up with bad payoffs (0,0) We return to a previous point By following rule 1 0,0 3,-1 -1,3 1,1 X Y X Y Rule 2: Rational choice can lead to outcomes that are inefficient (socially) Prisoner’s Dilemma
  • 19. Possible Payoffs 2 0,0 -1,-3 -3,-1 1,1 X Y X Y Me My pair Our grades Moral consciousness: Guilt (4) (A,C) -> 3 - 4=-1 (C, A) -> -1-2=-3 Other-Regarding Preferences: Conditional Cooperator Moral Indignation: (-2) What would you Choose?
  • 20. Not Clear 0,0 -1,-3 -3,-1 1,1 X Y X Y Me My pair If my pair chooses X - I should choose X If my pair chooses Y - I should choose Y There are no strictly dominated strategies Rule 2: Payoffs matter If we change them, we might get a different outcome
  • 21. Possible Payoffs 3 0,0 3,-3 -1,-1 1,1 X Y X Y Me My pair SO FAR: Game played between people with same preferences Mix-Match (Heterogeneity) You are self-regarding (row) Your pair is other-regarding Imagine By combining previous payoffs we can put these together What would you Choose?
  • 22. Mix Match 0,0 3,-3 -1,-1 1,1 X Y X Y Nothing has changed for the row player X dominates Y You should have chosen X Now, lets change things around
  • 23. Suppose Now 0,0 -1,-1 -3,3 1,1 X Y X Y Me My pair You are other-regarding (row) Your pair is self-regarding What would you Choose?
  • 24. Suppose Now 0,0 -1,-1 -3,3 1,1 X Y X Y Does my X dominates my Y? Why? X is better against X Y is better against Y You should have chosen X
  • 25. No dominant for me 0,0 -1,-1 -3,3 1,1 X Y X Y My X does not dominate Y But, my pairs X dominates her Y Rule 4: Put yourself in other’s shoes & try to figure out what they will do Essence of Strategic Thinking
  • 26. Strategic Thinking 0,0 -1,-1 -3,3 1,1 X Y X Y My X does not dominate Y But, my pairs X dominates her Y Rule 4: Put yourself in other’s shoes & try to figure out what they will do Essence of Strategic Thinking
  • 27. Checklist Do not play the strictly dominated strategy Rational choice can lead to outcomes that are inefficient (socially) Payoffs matter Put yourself in the other’s shoes & try to figure out what they will do Four Rules