I would like to design a experiment with 2 unlabeled alternatives + status quo, where the attribute levels in SQ will be determined by respondents choices. First, I am thinking about what is the correct way to generate such a design. I don't think the pivot design discussed in section 8.3.2 in the manual is the solution (they are for approach (a) and (b) on page 148, if I understand correctly). A straightforward way doing this could be generating multiple (sub)designs with different status quo. Is this theoretically correct? If so, then how can we access the efficiency of the design as a whole?
Second, if the above strategy is appropriate, I have the following for generating a (sub)design (with a particular status quo)
- Code: Select all
Design
;alts = alt1*, alt2*, quo
;rows = 8
;eff=(rppanel,d)
;alg = mfederov(candidates=10000)
; require:
quo.fire = 0, quo.habitat = 0, quo.visibility = 0, quo.cost = 0,
alt1.cost <> 0,
alt2.cost <> 0
; reject:
alt1.habitat=0 and alt1.fire=2,
alt1.visibility=2 and alt1.fire=2,
alt2.habitat=0 and alt2.fire=2,
alt2.visibility=2 and alt2.fire=2
;model:
U(alt1) = f.dummy[n, 1,1|n,0.5,1]*fire[0,1,2] +
h.dummy[n,-2,1|n,-0.5,1]*habitat[0,1,2] +
v.dummy[n,-1,1|n,-0.3,1]*visibility[0,1,2] +
c[-0.01]*cost[0,100, 200, 300]
/
U(alt2) = f*fire + h*habitat + v*visibility + c*cost
/
U(quo) = const[0]+f*fire + h*habitat + v*visibility + c*cost
$
And I got the message saying "Error: There were problems generating a fractional factorial of choice tasks. For the modified federov algorithm, increasing the number of candidates might assist." I tried to increase the number of candidates, but this seems not working. Any suggestion?
Thank you,
Jimmy