Two-step analysis
Posted: 22 Jul 2024, 14:44
Hi everyone,
I am looking for some advice on which model specification to use for the analysis of choice experiment data.
I have choice experiment data on fertilizer preferences. The design included two fertilizer alternatives as well as an opt-out alternative.
When one of the two fertilizer alternatives was chosen, the respondent was asked to indicate whether they would use that fertilizer as a complement (C) or as a substitute (S) to their current fertilizers.
I have previously used the Apollo package to estimate MNL (and MMNL) models to estimate fertilizer preferences. To do this, I used the following (simplified) utility functions:
V[["alt1"]] = b_price * price.1 + b_npk * npk.1
V[["alt2"]] = b_price * price.2 + b_npk * npk.2
V[["alt3"]] = asc
with the values 1,2,3 being the values of choice variable 'choice', corresponding to the respective alternatives.
Now, I'd like to know how the fertilizer attributes influence whether they are used as C or as S. I have tried to analyze this by creating a new variable called "use", equal to 1 when the fertilizer was chosen as a complement, 2 when the fertilizer was chosen as a substitute and 3 when the opt-out was chosen. Then, I estimated a similar MNL-model with the following utility functions:
V[["use1.1"]] = b_price_c * price.1 + b_npk_c * npk.1
V[["use1.2"]] = b_price_c * price.2 + b_npk_c * npk.2
V[["use2.1"]] = b_price_s * price.1 + b_npk_s * npk.1
V[["use2.2"]] = b_price_s * price.2 + b_npk_s * npk.2
V[["use3"]] = asc
with the values 1.1, 1.2, 2.1, 2.2 and 3 being the values of the new choice variable 'use', corresponding to the respective use options: 1.1 if alternative 1 was chosen as a complement, 1.2 if alternative 2 was chosen as a complement, 2.1 if alternative 1 was chosen as a substitute, 2.2 if alternative 2 was chosen as a substitute and 3 if the opt-out was chosen.
I am wondering if this is the correct approach, or if I need some kind of 2-step procedure.
Any help is greatly appreciated!
Best,
Erika
I am looking for some advice on which model specification to use for the analysis of choice experiment data.
I have choice experiment data on fertilizer preferences. The design included two fertilizer alternatives as well as an opt-out alternative.
When one of the two fertilizer alternatives was chosen, the respondent was asked to indicate whether they would use that fertilizer as a complement (C) or as a substitute (S) to their current fertilizers.
I have previously used the Apollo package to estimate MNL (and MMNL) models to estimate fertilizer preferences. To do this, I used the following (simplified) utility functions:
V[["alt1"]] = b_price * price.1 + b_npk * npk.1
V[["alt2"]] = b_price * price.2 + b_npk * npk.2
V[["alt3"]] = asc
with the values 1,2,3 being the values of choice variable 'choice', corresponding to the respective alternatives.
Now, I'd like to know how the fertilizer attributes influence whether they are used as C or as S. I have tried to analyze this by creating a new variable called "use", equal to 1 when the fertilizer was chosen as a complement, 2 when the fertilizer was chosen as a substitute and 3 when the opt-out was chosen. Then, I estimated a similar MNL-model with the following utility functions:
V[["use1.1"]] = b_price_c * price.1 + b_npk_c * npk.1
V[["use1.2"]] = b_price_c * price.2 + b_npk_c * npk.2
V[["use2.1"]] = b_price_s * price.1 + b_npk_s * npk.1
V[["use2.2"]] = b_price_s * price.2 + b_npk_s * npk.2
V[["use3"]] = asc
with the values 1.1, 1.2, 2.1, 2.2 and 3 being the values of the new choice variable 'use', corresponding to the respective use options: 1.1 if alternative 1 was chosen as a complement, 1.2 if alternative 2 was chosen as a complement, 2.1 if alternative 1 was chosen as a substitute, 2.2 if alternative 2 was chosen as a substitute and 3 if the opt-out was chosen.
I am wondering if this is the correct approach, or if I need some kind of 2-step procedure.
Any help is greatly appreciated!
Best,
Erika