m1 = Metric(set of trajectories for condition 1 [object1], also for set of alternatives)
m2 = Metric(set of trajectories for condition 2 [object1])
compute linking function
linking_function(m1, m2) = probability of choice of m1
linking_function ~ softmax ??
sample
draw sample from the distrubiton of choices across a bunch of conditions to get trials
correlate
then compare model's trials to real huan trials and divide by squareroot of product of reliabilies for model and human
========but what specific set of metrics?
-- total variance in the velocity vector of object just after first collision
-- proportion of trials in which the dropped object comes to a steady collision state (e.g. suppporting)
-- some metric of the sharpness of transition in the response function of variability in velocity vector or positional dispersion as a function of initial state variability of dropped object
-- some metric of the sharpness of transition in the response function of variability in velocity vector or positional dispersion as a function of initial pose of the dropped object
-- maximum velocity of (dropped or target?) obtained during trajectory
-- net displacement of target
-- specificity of some feature above to pairing of objects e.g. for some pairs of obejcts, there will be especially more of a given feature relative to other pairs;
define the metric Metric
compute for pairs of conditios
m1 = Metric(set of trajectories for condition 1 [object1], also for set of alternatives) m2 = Metric(set of trajectories for condition 2 [object1])
linking_function(m1, m2) = probability of choice of m1
linking_function ~ softmax ??
sample draw sample from the distrubiton of choices across a bunch of conditions to get trials
correlate then compare model's trials to real huan trials and divide by squareroot of product of reliabilies for model and human
========but what specific set of metrics?
-- total variance in the velocity vector of object just after first collision
-- proportion of trials in which the dropped object comes to a steady collision state (e.g. suppporting)
-- some metric of the sharpness of transition in the response function of variability in velocity vector or positional dispersion as a function of initial state variability of dropped object
-- some metric of the sharpness of transition in the response function of variability in velocity vector or positional dispersion as a function of initial pose of the dropped object
-- maximum velocity of (dropped or target?) obtained during trajectory
-- net displacement of target
-- specificity of some feature above to pairing of objects e.g. for some pairs of obejcts, there will be especially more of a given feature relative to other pairs;