Description Usage Arguments Details Value References Examples
Auxiliary function: it is based on the value function of the tri-reference
point (trp) theory. It's called by trpValueFunction
, it takes
one element and puts it through the trp value function as seen in reference
[1]. Not vectorised.
1 2 | trpValueFunction_extend(x, mr = NULL, sq = NULL, g = NULL, beta_f = 5,
beta_l = 1.5, beta_g = 1, beta_s = 3)
|
x |
one numeric value |
mr |
numeric - Minimum Requirements is the lowest reference point |
sq |
numeric - Status Quo reference point |
g |
numeric - Goal reference point |
beta(s) |
numeric arguments representing the psychological impact of an
outcome equaling failer (_f), loss (_l), gain (_g) or success (_s). Default
values are taken from our reference paper |
The functions test for MR < SQ < G.
The beta arguments are important arguments that give form to the value
function proposed in [1]. A higher number represents a higher relative
psychological impact to the decision maker. Since in [1] it is assumed that
the reference point 'Minimum Requierment' has a greater impact when is not
reached (failure aversion), it should have a higher beta, so in general
beta_f > beta_l > beta_g > beta_s
. See our reference paper for a
detailed theoretical background.
On reference points by cost type attr
: For a cost attribute it should be
true, that a lower value is better for the user, this should also hold for
the three reference points. So contrary to normal/benefit attributes
for cost attributes
reference points should follow that: mr > sq >
g
.
the output of v(x) with v: trp value function([1]).
[1] Wang, X. T.; Johnson, Joseph G. (2012) A tri-reference point theory of decision making under risk. Journal of Experimental Psychology
[2]Wang, X. T.; Johnson, Joseph G. (2012) Supplemental Material for: A tri-reference point theory of decision making under risk. Journal of Experimental Psychology
1 2 3 | # Runnable
trpValueFunction_extend(0.18, mr = 0.15, sq = 0.55, g = 1.10)
trpValueFunction_extend(4, mr = 1, sq = 3, g = 8, beta_f = 7, beta_s = 4)
|
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