Lecture 2 Flashcards

1
Q

Digital Experiments:

A

The process of manipulating one or more independent variables and measuring their effect on one or more dependent variables, while controlling for extraneous variables, that are facilitated by a digital environment.

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2
Q

Why focus on digital experiments?

A

Digital = fast, real-time, comprehensive, scalable

Jeff Bezos: “Our success at Amazon is a function of how many experiments we do per year, per month, per week, per day.”

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3
Q

Conjoint Analysis

A

› Experimental method for studying consumer preferences (“utilities”) for products
› Products are perceived as attribute bundles (“attributes CONsidered JOINTly”)

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4
Q

Conjoint methods

A
  • Rating-based, Ranking-based

* Choice-based

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5
Q

Limitations of Rating-based Conjoint

A

› Can consumers quantify their utility?
› What does a rating of “7” mean compared to a rating of “8”?
› How likely are consumers to order a burger at all?
› Validity: How often do you rate products in real life?
› Alternative: Choices as dependent variable

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6
Q

Choice-based Conjoint (CBC)

A

› Presents a selection of stimuli and asks for the most preferred option
› Choices as dependent variable
› Choices are natural manifestations of preference; free from interpretation
› Possibility to include a no-choice (“None”) option
› Model allows choice predictions

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7
Q

Stages of the Conjoint Analysis Process

A
  1. Study design: Attributes and levels
  2. Experimental design & choice design
  3. Implementation
  4. Model specification and estimation
  5. Assessment of model fit
  6. Interpretation of the results & simulations
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8
Q

Rules for Selecting Attributes and Levels

A

› Try to represent the product (or market) with the selected attributes
› Do not include too many attributes: Usually not more than 6
› Attributes are independent: levels can combine freely with one another
› Do not include too many levels: Usually not more than 5 per attribute
› Levels should have concrete/unambiguous meaning E.g., “expensive” is up to interpretation; €500.- is not

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9
Q

Experimental Designs (Conjoint)

A

› Experimental design:
• The attribute level combinations shown to respondents
• The independent variable matrix
› Full factorial: All possible attribute level combinations
› Fractional factorial: A subset of the full factorial

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10
Q

Efficient (Conjoint) designs are:

A

• Balanced – Each level is displayed an equal number of times
• Orthogonal – Each level combination appears an equal number
of times; no correlation between attributes

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11
Q

Number of Alternatives and Choice Sets

A

› Number of alternatives per choice set, usually 2 to 5
› Randomly allocated, with minimal overlap
› Number of choice sets, usually 8 to 16
› Number of choice sets depends on fatigue effects
› Fatigue depends on complexity of the choice situation
› Need to motivate consumers when using more than 12 choice sets

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12
Q

Random Utility Model

A

› Choices are based on overall utilities of alternatives
› Utility of consumer n for product i:

U = V + E

with
› V = systematic utility component, rational utility
› ε = stochastic utility component, error term

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13
Q

Utility Function

A

› Assumption: Goods and services are combinations of attributes
› Consumers attach part-worth utilities to each attribute
› Systematic utility of consumer n for product i is sum of part- worth utilities:

V = sum(B * X)

with
› k = (1, …, K) number of attributes
› x = dummy indicating the specific attribute level of product i
› β = part-worth utility of consumer n for attribute k

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14
Q

Vector Model (Numeric, linear)

A

Linear relation between increase in level and utility

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15
Q

Ideal Point (Quadratic) model

A

Two parameters, 1 linear and 1 for the increasing or decreasing marginal returns. Thus creating a ideal point

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16
Q

Part-worth Model (Nominal)

A

Assuming no relation between level and utility

17
Q

Which format for an attribute?

A

› Must not be the same format for all attributes
› Nominal attributes (e.g., meat, brand): always part-worth
model!
› What about theory, e.g., saturation?
› Start with a part-worth model:
• Are part-worths almost linear or quadratic?
• Linear or quadratic allows interpolation and some extrapolation
› Change attribute to linear (or quadratic) and compare fit with part-worth model.

18
Q

Multinomial Logit (MNL) Model

A

› Dependent variable can exhibit multiple states
› Chosen option can be any alternative from choice set J = {1, …, i, …, m}
› Same transformation to logit
› Choice of alternative i from choice set J:

prob = utility of that choice / sum(utility of all choices