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
Social networks, activities and
travel: building links to understand
behaviour
Chiara Calastri, Institute for Transport Studies & Choice Modelling Centre, University of Leeds
Key themes for my PhD
 How do people interact with their social network
members, and what are the implications for travel
behaviour?
 What is the role of personal social networks in
activity patterns?
 Are people going to change their travel behaviour
following information about themselves and other
people?
 How are social networks formed and how do they
evolve (not covered today)?
Methodological consideration
 Basic data analysis could give insights to answer these
questions
 But such an approach would not be scientifically sound
or satisfying to us as modellers
 Many factors could explain the same effect and we need
to disentangle them
 Recent advances in choice modelling provide
methodologically robust tools to deal with this
 A key aim of my research is to operationalise and
improve these models

I – Patterns of interactions
Modelling social interactions
 Focus on mode and frequency of interaction
 Previous research mainly used multi-level models but
 Lack of integrated framework
 Did not deal with no communication
 No consideration of satiation
Research question
 How do people communicate with each of their social network
members?
 Mode of communication (discrete choice)
 Frequency of communication (continuous choice)
Data: snowball sample
 638 egos naming 13,500 alters, fairly representative of the
Swiss population
Kowald, M. (2013). Focussing on leisure travel: The link between spatial mobility, leisure acquaintances and social interactions. PhD thesis, Diss.,
Eidgenössische Technische Hochschule ETH Zürich, Nr. 21276, 2013.
Data:The Name Generator
Data:The Name Interpreter
“multiple discrete-continuous choice”
 Many real-life situations involve making (multiple) discrete and
continuous choices at the same time
 In general, people will not be able to choose an unlimited amount of
these goods because they have limited resources (e.g. money, time)
Modelling multiple discrete-continuous
choices
The Multiple Discrete-Continuous
ExtremeValue (MDCEV) Model
 State-of-the-art approach
 Utility maximization-based Khun-Tucker approach demand
system
 Desirable properties
 Closed form probability
 Based on Random Utility Maximisation
 Goods are imperfect substitutes and not mutually exclusive
The Multiple Discrete-Continuous
ExtremeValue (MDCEV) Model
 Direct utility specification (Bhat, 2008):
where:
U(x) is the utility with respect to the consumption quantity (Kx1)-vector x (xk≥0 for all
k)
ψk is the baseline marginal utility, i.e. the marginal utility at zero consumption of
good k
0≤αk≤1 reduces the marginal utility with increasing consumption of good k, i.e.
controls satiation. If αk=1, we are in the case of constant marginal utility (MNL)
γk>0 shifts the position of the indifference curves, allowing for corner solutions.
Interpretation of the ψ parameter
 Marginal utility of consumption w.r.t. good k
 ψk is the “baseline marginal utility”: utility at the point of zero
consumption
Interpretation of the α parameter
 The alpha parameter controls satiation by exponentiating the consumption
quantity. If αk=1, the person is “insatiable” with respect to good k (MNL
case), while when α decreases, the consumer accrues less and less utility
from additional units consumed.
Interpretation of the γ parameter
 The γ are translation parameters, i.e. they shift the position of indifference curves so that
they intersect the axes
 Bhat (2005) interprets the γ parameter also as a measure of satiation because of its
impact on the shape of the indifference curves
Source: Bhat, Chandra R. "The multiple discrete-continuous extreme value (MDCEV) model: role of utility function parameters, identification considerations,
and model extensions." TransportationResearch Part B: Methodological 42.3 (2008): 274-303.
Probabilities
 MDCEV allows modelling of either expenditure or consumption
 Model estimation maximises likelihood of observed
consumption patterns by changing parameters
where and
 Need to make assumptions about the budget
Model Specification
 Dependent variable: yearly frequency of communication by each mode with each
network member
 We estimate only 4 mode-specific effects for each independent variable & satiation
parameter
 Allocation model: individual budget given by the total annual number of interaction
across all alters and all modes
“Ego”
“Alter”“Alter”
Results:Core parameters
 α1 goes to zero in all model specifications->utility collapses to a
log formulation
 Baseline utility constants: strong baseline preference for face-
to-face (interesting for the debate on ICT substitution),
followed by phone
 Satiation (γ): Face-to-face provides more satiation, followed by
phone, e-mail and SMS.
Results: ego-level effects
Results: dyad-level effects
-1
-0.5
0
0.5
1
1.5
2
2.5
3
3.5
0 5 10 20 40 60 80 100 120 140 160 180 200 220 240
Distance
f2f phone e-mail sms
Results: dyad level effects
Contact maintenance and tie strength
(work in progress…)

II – Activities and social networks
Activity behaviour and social networks
 Activity scheduling (which, for how long, with whom,…) can
provide insights into travel behaviour
 Existing work incorporating social environment in models of
activity behaviour
 only focused on leisure and social activities
 mostly looked at one dimension of decision making
 mainly relied on data from the “Global North”
Activity type & duration
 People jointly choose to engage in different activities for certain
amounts of time, e.g. to satisfy variety seeking behaviour
 Choice of which/how many activities to perform (e.g. in a day)
not independent of duration
 …some of the activities might have some common unobserved
characteristics -> we use the nested version of MDCEV
A nested model
 The MDCEV (like an MNL) assumes that all the possible
correlations between alternatives is explained through the β.
 In some cases, some alternatives might share some unobserved
correlation (estimated), so that they are closer substitutes of
each other
The Multiple Discrete-Continuous Nested
ExtremeValue (MDCNEV) Model
 The utility specification is the same as in the MDCEV model
 Stochastic element not anymore i.i.d. -> nested extreme value
structure following the joint CDF:
The Multiple Discrete-Continuous Nested
ExtremeValue (MDCNEV) Model
 Utility maximised subject to a time budget T
 We again maximise the likelihood of observing the observed
time allocation across activities:
“Communities in Concepción”,
Concepción (Chile)
Extensive dataset collected in 2012 investigating several aspects of participants’
lives:
 Socio-demographic characteristics
o Age
o Gender
o Level of education
o Employment status & Job type
o Family composition and characteristics
o Personal and household income
o Mobility tools ownership
o Communication tools ownership
 Attitudinal questions
 Social network composition
 Activity diary for 2 full days
Time Use diary (filled in)
DAY Sunday
Start End
What were you doing (mode)
Where
N° Hour Min Hour Min Street 1 Street 2
1 10 0 11 20 Wake up, breakfast Michimalongo 15 NA
2 11 20 14 0 Tidy up at home Michimalongo 15 NA
3 14 0 14 5 Going to the shop (walk) NA NA
4 14 5 14 10 In the shop Michimalongo central NA
5 14 10 14 15 Going back home (walk) NA NA
6 14 15 15 30 Lunch Michimalongo 15 NA
7 15 30 15 40 Going to a friend's home (walk) NA NA
8 15 40 15 50 At a friend's home yerbas buenas alto NA
9 15 50 16 0 Going back home (walk) NA NA
10 16 0 19 0 Stay at home Michimalongo 15 NA
11 19 0 19 30 Going to the doctor (walk) NA NA
12 19 30 21 30 Staying at the doctor Salas O’Higgins
13 21 30 22 0 Going back home (walk) NA NA
14 22 0 0 0 Stay at home, sleep Michimalongo 15 NA
ActivityClassification
N Activity Description
1 Drop off- Pick Up
2
Family
time to support/attend family members in non-essential activities (Helping children with
homework, attending & playing w/ children)
3
Household Obligations
cleaning/tiding up, taking care of pets, performing ordinary maintenance at home
4 In-home Recreation TV, internet, reading
5 Out-of-home Recreation mostly exercise and sports, cinema
6 Services medical/professional services, banking and religious
7 Social visits to/from friends and relatives and other activities
8 Shopping
9
Study
school homework, University study, different type of classes, Other school and specific
training.
10
Travel
All the trips to/from activities.
11 Work
12 Basic needs
(OUTSIDE GOOD)
eat, sleep, stay home
Model specification
 Time allocation across 12 activities during 2 days
 48 hours budget
 Inclusion of both socio-demographics and social network
characteristics
 Satiation parameters are not parametrised:
withgk = exp(mk ) mk = ¢fkwk
where wk is a vector of individual characteristics for the kth alternative and
ϕ’k is the corresponding vector of parameters.
The nesting structure
 More than 30 different structures attempted. Final structure:
 “Family” does not belong to any nest
Activity
Out of home
-Drop off-Pick up
-Out of Home recreation
-Services
-Shopping
-Social
-Travel
-Work
In home
-Basic needs (Outside
Good)
-HH obligations
-In-Home recreation
-Study
ϑin home =0.4356ϑ out of home =0.7382
In-home activities: Utility parameters
Utility parameters (t-rat vs 0) Basic needs HH obligations In-home recreation Study Family
Baseline constants 0 (fixed) -3.271 (-16.06) -4.682 (-16.58) -5.054 (-9.83) -5.734 (-16.44)
Sex=male - -0.408 (-2.88) - - -
Age<26 - - - 0.421 (1.93) -
Age 26-40 - - - - -
Age 40-60 - - -0.747 (-2.91) - -
Lives w/partner - 0.369 (2.81) - - -
Partner works - - - - -
Low Income - 0.426 (3.35) - - 0.409 (1.34)
1 underage child - - - - -1.041 (-2.8)
2+ underage children - - - - 1.77 (4.56)
Agüita de la Perdiz - - 0.862 (3.05) - -
La Virgen - - 1.093 (3.85) - -
Driving License - - - - -
Internet use - - - 1.055 (2.19) -
Network size - - - - -
Share imm family - -1.04 (-2.96) - - -
Share friends - -0.808 (-2.85) - - -
Age homophily 40-60 - - - - -
Share students in network - - - - -
Share employed in network - - - - -
Contacts 1 km dist. - - 0.413 (1.47) - -
Share employed (student) - - - 4.26 (4.13) -
SC children,female - - - 0.313 (1.87) -
Socio-demographic effects
Social network effects
In-home activities: Satiation parameters
Satiation parameters (t-rat vs 0) Basic needs HH obligations In-home recreation Study Family
Baseline γ - 11.77 (53.86) 7.937 (29.29) 5.774 (23.69) 2.173 (10.16)
Age<26 - - - - -
Age 26-40 - -0.168 (-2.04) - - -
1 underage child - - - - -
2+ underage children - - - -0.486 (-2.88) -
Agüita de la Perdiz - -0.248 (-4.06) - - -
Network size - - - - -
SC travel - - - - -
Contacts 1km dist. - - - - -
Nesting parameters (t-rat vs 1) Basic needs HH obligations In-home recreation Study Family
ϑ in home 0.436 (9.54) -
ϑ out of home - - - - -
ϑ family (un-nested) - - - - 1 (fixed)
Socio-demographic effects
Social network effects
Utility parameters (t-rat vs 0) Work Drop-off/Pick-up Out-of-Home Recreation Services Social Shopping Travel
Baseline constants -3.827 (-30.12) -6.133 (-14.5) -4.0542 (-25.71) -4.1466 (-34.41)-3.9735 (-8.38) -3.4295 (-15.22) -3.9229 (-4.41)
Sex=male - - - - - - -
Age$<$26 - - - - - - -
Age 26-40 0.449 (2.87) - - - - - -
Age 40-60 - - - - - - -
Lives w/partner - - - - - 0.472 (2.43) -
Partner works - 0.648 (2.04) - - - - -
Low Income - 1.029 (3.83) - - - - -
1 underage child 0.759 (3.32) - - - - - -
2+ underage children - 1.141 (3.17) - - - - -
Agüita de la Perdiz - - - - 0.259 (1.61) - -
La Virgen - - - - - - -
Driving License - 0.713 (2.43) - - - - -
Internet use - - - - 0.402 (1.92) - -
Network size - - - - 0.304 (1.85) - 1.4446 (4.45)
Share imm family - - - - - - -
Share friends - - - - - -0.858 (-2.48) -
Age homophily 40-60 - - - - -0.657 (-2.31) - -
Share students in network - - 1.244 (3.31) - - - -
Share employed in network 1.426 (5.57) - - - - - -
Contacts 1 km dist. - -1.838 (-2.99) -0.52 (-1.44) - - 0.861 (-2.39) -1.4028 (-2.28)
Share employed (student) - - - - - - -
SC children,female - 0.774 (2.83) - - - - -
Socio-demographic effects
Social network effects
Out-of-home activities: Utility parameters
Satiation parameters (t-rat vs 0) Work Drop-off/Pick-up Out-of-Home Recreation Services Social Shopping Travel
Baseline γ 5.841 (46.02) 0.344 (1.7) 2.637 (18.12) 1.659 (9.52) 2.643 (19.86) 0.8574 (6.33) 0.1695 (0.55)
Age$<$26 - - - - - 0.0541 (1.55) -
Age 26-40 - - - - - - -
1 underage child -0.189 (-2.92) - - - - - -
2+ underage children - - - - - - -
Agüita de la Perdiz - - - - - - -
Network size - - - - - - -1.3054 (-4.45)
SC travel - - - - - - -0.1691 (-1.94)
Contacts 1km dist. - - - - - 0.2167 (1.89) 0.2798 (1.58)
Nesting parameters (t-rat vs 1) Work Drop-off/Pick-up Out-of-Home Recreation Services Social Shopping Travel
ϑ in home - - - - - - -
ϑ out of home
ϑ family (un-nested) - - - - - - -
Socio-demographic effects
Social network effects
0.7382 (18.28)
Out-of-home activities : Satiation
parameters
Results: discrete and continuous choice
Utility parameters (t-rat vs 0) Work Drop-off/Pick-up Out-of-Home Recreation Services Social Sh
Baseline constants -3.827 (-30.12) -6.133 (-14.5) -4.0542 (-25.71) -4.1466 (-34.41)-3.9735 (-8.38) -3.42
Sex=male - - - - -
Age$<$26 - - - - -
Age 26-40 0.449 (2.87) - - - -
Age 40-60 - - - - -
Lives w/partner - - - - - 0.4
Partner works - 0.648 (2.04) - - -
Low Income - 1.029 (3.83) - - -
1 underage child 0.759 (3.32) - - - -
2+ underage children - 1.141 (3.17) - - -
Agüita de la Perdiz - - - - 0.259 (1.61)
La Virgen - - - - -
Driving License - 0.713 (2.43) - - -
Internet use - - - - 0.402 (1.92)
Network size - - - - 0.304 (1.85)
Share imm family - - - - -
Share friends - - - - - -0.8
Age homophily 40-60 - - - - -0.657 (-2.31)
Share students in network - - 1.244 (3.31) - -
Share employed in network 1.426 (5.57) - - - -
Contacts 1 km dist. - -1.838 (-2.99) -0.52 (-1.44) - - 0.86
Share employed (student) - - - - -
Socio-demographic effects
Social network effects
Satiation parameters (t-rat vs 0) Work Drop-off/Pick-up Out-of-Ho
Baseline γ 5.841 (46.02) 0.344 (1.7) 2.63
Age$<$26 - -
Age 26-40 - -
1 underage child -0.189 (-2.92) -
2+ underage children - -
Agüita de la Perdiz - -
Network size - -
SC travel - -
Contacts 1km dist. - -
Nesting parameters (t-rat vs 1) Work Drop-off/Pick-up Out-of-Ho
ϑ in home - -
ϑ out of home
ϑ family (un-nested) - -
Socio-demogr
Social netw
Model comparison
 The nested model performs better than the MDCEV
 Estimation of models inclusive of Socio-demographics only and
Social network measures only excluded confounding effects
between the two

III – Conclusions and next steps
Does our work matter?
 Choice modelling can really make a difference here!
 We gain important insights into interactions between people and the
role of the social network in activities
 Working on methodological contributions to get further insights:
 Multiple budgets & product-specific upper limits on consumption
 Important in a multi-day context, for example
 Evolution of discrete and continuous elements over time
 We can use the models to forecast changes in activities, which have
repercussions on transport demand
Our idea for an overall framework
We need complex data for this

Thank you!

More Related Content

Social networks, activities, and travel - building links to understand behaviour

  • 1.  Social networks, activities and travel: building links to understand behaviour Chiara Calastri, Institute for Transport Studies & Choice Modelling Centre, University of Leeds
  • 2. Key themes for my PhD  How do people interact with their social network members, and what are the implications for travel behaviour?  What is the role of personal social networks in activity patterns?  Are people going to change their travel behaviour following information about themselves and other people?  How are social networks formed and how do they evolve (not covered today)?
  • 3. Methodological consideration  Basic data analysis could give insights to answer these questions  But such an approach would not be scientifically sound or satisfying to us as modellers  Many factors could explain the same effect and we need to disentangle them  Recent advances in choice modelling provide methodologically robust tools to deal with this  A key aim of my research is to operationalise and improve these models
  • 4.  I – Patterns of interactions
  • 5. Modelling social interactions  Focus on mode and frequency of interaction  Previous research mainly used multi-level models but  Lack of integrated framework  Did not deal with no communication  No consideration of satiation
  • 6. Research question  How do people communicate with each of their social network members?  Mode of communication (discrete choice)  Frequency of communication (continuous choice)
  • 7. Data: snowball sample  638 egos naming 13,500 alters, fairly representative of the Swiss population Kowald, M. (2013). Focussing on leisure travel: The link between spatial mobility, leisure acquaintances and social interactions. PhD thesis, Diss., Eidgenössische Technische Hochschule ETH Zürich, Nr. 21276, 2013.
  • 9. Data:The Name Interpreter “multiple discrete-continuous choice”
  • 10.  Many real-life situations involve making (multiple) discrete and continuous choices at the same time  In general, people will not be able to choose an unlimited amount of these goods because they have limited resources (e.g. money, time) Modelling multiple discrete-continuous choices
  • 11. The Multiple Discrete-Continuous ExtremeValue (MDCEV) Model  State-of-the-art approach  Utility maximization-based Khun-Tucker approach demand system  Desirable properties  Closed form probability  Based on Random Utility Maximisation  Goods are imperfect substitutes and not mutually exclusive
  • 12. The Multiple Discrete-Continuous ExtremeValue (MDCEV) Model  Direct utility specification (Bhat, 2008): where: U(x) is the utility with respect to the consumption quantity (Kx1)-vector x (xk≥0 for all k) ψk is the baseline marginal utility, i.e. the marginal utility at zero consumption of good k 0≤αk≤1 reduces the marginal utility with increasing consumption of good k, i.e. controls satiation. If αk=1, we are in the case of constant marginal utility (MNL) γk>0 shifts the position of the indifference curves, allowing for corner solutions.
  • 13. Interpretation of the ψ parameter  Marginal utility of consumption w.r.t. good k  ψk is the “baseline marginal utility”: utility at the point of zero consumption
  • 14. Interpretation of the α parameter  The alpha parameter controls satiation by exponentiating the consumption quantity. If αk=1, the person is “insatiable” with respect to good k (MNL case), while when α decreases, the consumer accrues less and less utility from additional units consumed.
  • 15. Interpretation of the γ parameter  The γ are translation parameters, i.e. they shift the position of indifference curves so that they intersect the axes  Bhat (2005) interprets the γ parameter also as a measure of satiation because of its impact on the shape of the indifference curves Source: Bhat, Chandra R. "The multiple discrete-continuous extreme value (MDCEV) model: role of utility function parameters, identification considerations, and model extensions." TransportationResearch Part B: Methodological 42.3 (2008): 274-303.
  • 16. Probabilities  MDCEV allows modelling of either expenditure or consumption  Model estimation maximises likelihood of observed consumption patterns by changing parameters where and  Need to make assumptions about the budget
  • 17. Model Specification  Dependent variable: yearly frequency of communication by each mode with each network member  We estimate only 4 mode-specific effects for each independent variable & satiation parameter  Allocation model: individual budget given by the total annual number of interaction across all alters and all modes “Ego” “Alter”“Alter”
  • 18. Results:Core parameters  α1 goes to zero in all model specifications->utility collapses to a log formulation  Baseline utility constants: strong baseline preference for face- to-face (interesting for the debate on ICT substitution), followed by phone  Satiation (γ): Face-to-face provides more satiation, followed by phone, e-mail and SMS.
  • 20. Results: dyad-level effects -1 -0.5 0 0.5 1 1.5 2 2.5 3 3.5 0 5 10 20 40 60 80 100 120 140 160 180 200 220 240 Distance f2f phone e-mail sms
  • 22. Contact maintenance and tie strength (work in progress…)
  • 23.  II – Activities and social networks
  • 24. Activity behaviour and social networks  Activity scheduling (which, for how long, with whom,…) can provide insights into travel behaviour  Existing work incorporating social environment in models of activity behaviour  only focused on leisure and social activities  mostly looked at one dimension of decision making  mainly relied on data from the “Global North”
  • 25. Activity type & duration  People jointly choose to engage in different activities for certain amounts of time, e.g. to satisfy variety seeking behaviour  Choice of which/how many activities to perform (e.g. in a day) not independent of duration  …some of the activities might have some common unobserved characteristics -> we use the nested version of MDCEV
  • 26. A nested model  The MDCEV (like an MNL) assumes that all the possible correlations between alternatives is explained through the β.  In some cases, some alternatives might share some unobserved correlation (estimated), so that they are closer substitutes of each other
  • 27. The Multiple Discrete-Continuous Nested ExtremeValue (MDCNEV) Model  The utility specification is the same as in the MDCEV model  Stochastic element not anymore i.i.d. -> nested extreme value structure following the joint CDF:
  • 28. The Multiple Discrete-Continuous Nested ExtremeValue (MDCNEV) Model  Utility maximised subject to a time budget T  We again maximise the likelihood of observing the observed time allocation across activities:
  • 29. “Communities in Concepción”, Concepción (Chile) Extensive dataset collected in 2012 investigating several aspects of participants’ lives:  Socio-demographic characteristics o Age o Gender o Level of education o Employment status & Job type o Family composition and characteristics o Personal and household income o Mobility tools ownership o Communication tools ownership  Attitudinal questions  Social network composition  Activity diary for 2 full days
  • 30. Time Use diary (filled in) DAY Sunday Start End What were you doing (mode) Where N° Hour Min Hour Min Street 1 Street 2 1 10 0 11 20 Wake up, breakfast Michimalongo 15 NA 2 11 20 14 0 Tidy up at home Michimalongo 15 NA 3 14 0 14 5 Going to the shop (walk) NA NA 4 14 5 14 10 In the shop Michimalongo central NA 5 14 10 14 15 Going back home (walk) NA NA 6 14 15 15 30 Lunch Michimalongo 15 NA 7 15 30 15 40 Going to a friend's home (walk) NA NA 8 15 40 15 50 At a friend's home yerbas buenas alto NA 9 15 50 16 0 Going back home (walk) NA NA 10 16 0 19 0 Stay at home Michimalongo 15 NA 11 19 0 19 30 Going to the doctor (walk) NA NA 12 19 30 21 30 Staying at the doctor Salas O’Higgins 13 21 30 22 0 Going back home (walk) NA NA 14 22 0 0 0 Stay at home, sleep Michimalongo 15 NA
  • 31. ActivityClassification N Activity Description 1 Drop off- Pick Up 2 Family time to support/attend family members in non-essential activities (Helping children with homework, attending & playing w/ children) 3 Household Obligations cleaning/tiding up, taking care of pets, performing ordinary maintenance at home 4 In-home Recreation TV, internet, reading 5 Out-of-home Recreation mostly exercise and sports, cinema 6 Services medical/professional services, banking and religious 7 Social visits to/from friends and relatives and other activities 8 Shopping 9 Study school homework, University study, different type of classes, Other school and specific training. 10 Travel All the trips to/from activities. 11 Work 12 Basic needs (OUTSIDE GOOD) eat, sleep, stay home
  • 32. Model specification  Time allocation across 12 activities during 2 days  48 hours budget  Inclusion of both socio-demographics and social network characteristics  Satiation parameters are not parametrised: withgk = exp(mk ) mk = ¢fkwk where wk is a vector of individual characteristics for the kth alternative and ϕ’k is the corresponding vector of parameters.
  • 33. The nesting structure  More than 30 different structures attempted. Final structure:  “Family” does not belong to any nest Activity Out of home -Drop off-Pick up -Out of Home recreation -Services -Shopping -Social -Travel -Work In home -Basic needs (Outside Good) -HH obligations -In-Home recreation -Study ϑin home =0.4356ϑ out of home =0.7382
  • 34. In-home activities: Utility parameters Utility parameters (t-rat vs 0) Basic needs HH obligations In-home recreation Study Family Baseline constants 0 (fixed) -3.271 (-16.06) -4.682 (-16.58) -5.054 (-9.83) -5.734 (-16.44) Sex=male - -0.408 (-2.88) - - - Age<26 - - - 0.421 (1.93) - Age 26-40 - - - - - Age 40-60 - - -0.747 (-2.91) - - Lives w/partner - 0.369 (2.81) - - - Partner works - - - - - Low Income - 0.426 (3.35) - - 0.409 (1.34) 1 underage child - - - - -1.041 (-2.8) 2+ underage children - - - - 1.77 (4.56) Agüita de la Perdiz - - 0.862 (3.05) - - La Virgen - - 1.093 (3.85) - - Driving License - - - - - Internet use - - - 1.055 (2.19) - Network size - - - - - Share imm family - -1.04 (-2.96) - - - Share friends - -0.808 (-2.85) - - - Age homophily 40-60 - - - - - Share students in network - - - - - Share employed in network - - - - - Contacts 1 km dist. - - 0.413 (1.47) - - Share employed (student) - - - 4.26 (4.13) - SC children,female - - - 0.313 (1.87) - Socio-demographic effects Social network effects
  • 35. In-home activities: Satiation parameters Satiation parameters (t-rat vs 0) Basic needs HH obligations In-home recreation Study Family Baseline γ - 11.77 (53.86) 7.937 (29.29) 5.774 (23.69) 2.173 (10.16) Age<26 - - - - - Age 26-40 - -0.168 (-2.04) - - - 1 underage child - - - - - 2+ underage children - - - -0.486 (-2.88) - Agüita de la Perdiz - -0.248 (-4.06) - - - Network size - - - - - SC travel - - - - - Contacts 1km dist. - - - - - Nesting parameters (t-rat vs 1) Basic needs HH obligations In-home recreation Study Family ϑ in home 0.436 (9.54) - ϑ out of home - - - - - ϑ family (un-nested) - - - - 1 (fixed) Socio-demographic effects Social network effects
  • 36. Utility parameters (t-rat vs 0) Work Drop-off/Pick-up Out-of-Home Recreation Services Social Shopping Travel Baseline constants -3.827 (-30.12) -6.133 (-14.5) -4.0542 (-25.71) -4.1466 (-34.41)-3.9735 (-8.38) -3.4295 (-15.22) -3.9229 (-4.41) Sex=male - - - - - - - Age$<$26 - - - - - - - Age 26-40 0.449 (2.87) - - - - - - Age 40-60 - - - - - - - Lives w/partner - - - - - 0.472 (2.43) - Partner works - 0.648 (2.04) - - - - - Low Income - 1.029 (3.83) - - - - - 1 underage child 0.759 (3.32) - - - - - - 2+ underage children - 1.141 (3.17) - - - - - Agüita de la Perdiz - - - - 0.259 (1.61) - - La Virgen - - - - - - - Driving License - 0.713 (2.43) - - - - - Internet use - - - - 0.402 (1.92) - - Network size - - - - 0.304 (1.85) - 1.4446 (4.45) Share imm family - - - - - - - Share friends - - - - - -0.858 (-2.48) - Age homophily 40-60 - - - - -0.657 (-2.31) - - Share students in network - - 1.244 (3.31) - - - - Share employed in network 1.426 (5.57) - - - - - - Contacts 1 km dist. - -1.838 (-2.99) -0.52 (-1.44) - - 0.861 (-2.39) -1.4028 (-2.28) Share employed (student) - - - - - - - SC children,female - 0.774 (2.83) - - - - - Socio-demographic effects Social network effects Out-of-home activities: Utility parameters
  • 37. Satiation parameters (t-rat vs 0) Work Drop-off/Pick-up Out-of-Home Recreation Services Social Shopping Travel Baseline γ 5.841 (46.02) 0.344 (1.7) 2.637 (18.12) 1.659 (9.52) 2.643 (19.86) 0.8574 (6.33) 0.1695 (0.55) Age$<$26 - - - - - 0.0541 (1.55) - Age 26-40 - - - - - - - 1 underage child -0.189 (-2.92) - - - - - - 2+ underage children - - - - - - - Agüita de la Perdiz - - - - - - - Network size - - - - - - -1.3054 (-4.45) SC travel - - - - - - -0.1691 (-1.94) Contacts 1km dist. - - - - - 0.2167 (1.89) 0.2798 (1.58) Nesting parameters (t-rat vs 1) Work Drop-off/Pick-up Out-of-Home Recreation Services Social Shopping Travel ϑ in home - - - - - - - ϑ out of home ϑ family (un-nested) - - - - - - - Socio-demographic effects Social network effects 0.7382 (18.28) Out-of-home activities : Satiation parameters
  • 38. Results: discrete and continuous choice Utility parameters (t-rat vs 0) Work Drop-off/Pick-up Out-of-Home Recreation Services Social Sh Baseline constants -3.827 (-30.12) -6.133 (-14.5) -4.0542 (-25.71) -4.1466 (-34.41)-3.9735 (-8.38) -3.42 Sex=male - - - - - Age$<$26 - - - - - Age 26-40 0.449 (2.87) - - - - Age 40-60 - - - - - Lives w/partner - - - - - 0.4 Partner works - 0.648 (2.04) - - - Low Income - 1.029 (3.83) - - - 1 underage child 0.759 (3.32) - - - - 2+ underage children - 1.141 (3.17) - - - Agüita de la Perdiz - - - - 0.259 (1.61) La Virgen - - - - - Driving License - 0.713 (2.43) - - - Internet use - - - - 0.402 (1.92) Network size - - - - 0.304 (1.85) Share imm family - - - - - Share friends - - - - - -0.8 Age homophily 40-60 - - - - -0.657 (-2.31) Share students in network - - 1.244 (3.31) - - Share employed in network 1.426 (5.57) - - - - Contacts 1 km dist. - -1.838 (-2.99) -0.52 (-1.44) - - 0.86 Share employed (student) - - - - - Socio-demographic effects Social network effects Satiation parameters (t-rat vs 0) Work Drop-off/Pick-up Out-of-Ho Baseline γ 5.841 (46.02) 0.344 (1.7) 2.63 Age$<$26 - - Age 26-40 - - 1 underage child -0.189 (-2.92) - 2+ underage children - - Agüita de la Perdiz - - Network size - - SC travel - - Contacts 1km dist. - - Nesting parameters (t-rat vs 1) Work Drop-off/Pick-up Out-of-Ho ϑ in home - - ϑ out of home ϑ family (un-nested) - - Socio-demogr Social netw
  • 39. Model comparison  The nested model performs better than the MDCEV  Estimation of models inclusive of Socio-demographics only and Social network measures only excluded confounding effects between the two
  • 40.  III – Conclusions and next steps
  • 41. Does our work matter?  Choice modelling can really make a difference here!  We gain important insights into interactions between people and the role of the social network in activities  Working on methodological contributions to get further insights:  Multiple budgets & product-specific upper limits on consumption  Important in a multi-day context, for example  Evolution of discrete and continuous elements over time  We can use the models to forecast changes in activities, which have repercussions on transport demand
  • 42. Our idea for an overall framework
  • 43. We need complex data for this