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A Mathematical
Foundation
Sophie Dundovic
Part I
Behavioural Economics
 Economics + Psychology
 “Irrational” Behaviour
Quick Experiment
 Would you rather have £100 now or £105 tomorrow?
 Would you rather have £100 in one year or £105 in one
year and one day?
 Same question, waiting one day = £5
 Many people have inconsistent answers
 Discounting
Risk Preferences affect
Behaviour
 Novelty seekers are more likely to exercise an anti –
endowment effect than their risk averse counterparts
 Impact in career choices, relationships and addictive/
impulsive behaviours.
Novelty Seeking Behaviour
Risk
Averse
Novelty
Seeking
Status Quo, security Newness,
uncertainty, risk
Endowment Effect
 Willingness to pay is not equal to willingness to accept
 This is ‘irrational’
WHY?
 Loss aversion
 Status Quo bias
Investigating the link
 Measuring personality spectrum
 Repeating and adapting classic endowment effect
experiments
 Newness and Uncertainty
Treatment Groups
Newness
Uncertainty
Results and limitations
 People scoring higher on the novelty seeking scale
were more likely to ‘switch’
 Most people will stay put
 Experimental setting in the lab
 Need to test with greater sample size
Part II
Technology Start - Ups
 New sector
 Many problems that are solved through computer
science
 Ranges from consumer facing (eg snapchat) to making
business processes more efficient (eg automating
tasks/ getting more accurate measurements using
computers)
Mental Health Tech
 Platform connecting Psychologists and Patients outside
of treatment sessions
Problem
 Mental health a 24/7 problem
 Treatment is hard to come by/ expensive
 Once a week
 Paper based tasks
Solution
 Psychologists can set ready tailor made treatment
program with a few clicks
 Patients get messages to their phone at appropriate
times
 Both can track progress
Summary
 Many exciting options with a mathematical foundation
 Quantitative skills and problem solving are important
www.mathigon.org

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A Mathematical Foundation: Sophie Dundovic