Harrison Ritz
@hritz
cybernetic cognitive control computational cognitive neuroscience Connected Minds Fellow @ Queens + RRI he/him 🇨🇦 harrisonritz.github.io
On Thursday, I’ll present a spotlight poster reanalyzing the CCN 2023 paper reviews using Bayesian item response theory 👀
On Tuesday, @xiaoyiliu.bsky.social has a contributed talk & spotlight poster exploring how abstract task sequences are represented in RNNs and human brains, based on our new OPM-MEG dataset 🤯 Definitely check it out!
Same temporal filters, though they are doing extra spatial filtering for the OPM. They also used the same head position indicators for both systems, which will help match their coregistration.
Looks excellent. Got a chance to see a Fieldline OPM system last week and was super impressed.
If you’re at #CSBBCS today, scurry back after lunch to catch our symposium on neural network models of brain & behaviour
Welcome back to Toronto: winter until May and an absolute unit of a raccoon in your backyard 🥲
First time in years we’ve gotten to join my family’s Easter pierogi-fest! Love being back close to home :)
halfway between @alexanderhuth.bsky.social & @gershbrain.bsky.social 🤗 (search is in the top left)
In conclusion, we find several pitfalls that a decision scientist can encounter when modelling value-based choice, with model misspecification easily producing illusions of control. Some of these pitfalls have been explored in excellent work from perceptual DM (e.g., www.nature.com/articles/nco...)
In accumulator models like the LCA, overall value effects can emerge through a combination of competition and the choice rule. An LCA fit the behavior well. When we fit DDMs to LCA simulations, we found that they reproduced the putative patterns of threshold adjustment.
While difficulty no longer had consistent effects on threshold, we now saw that the overall set value did. These were confounded due to how participants weighed different outcomes. Thankfully, a recent project by Romy Froemer helped us understand this pattern. www.nature.com/articles/s41...
If people used a collapsing bound to meet the deadline, then easier trials would hit the bound at higher point, and harder trials would hit the bound at a lower point. This could mimic the effects of difficulty-dependent control. Indeed, models with collapsing bounds fit behaviour much better.
Re-analyzing their data, we replicated their threshold effect, however, the published model didn't fit the data very well. Thankfully, had already published our predictions for what was really going on. osf.io/preprints/ps...
They operationalized vigor through the threshold in a drift diffusion model, predicting that participants would lower their threshold on hard trials in order to respond within a short deadline. This prediction was critical for their EVC model to make predictions for difficulty signals in dACC.
To test the expected value of control (EVC) theory, Vassena et al developed a model in which control 'invigorates' correct responses. www.nature.com/articles/s41... This is a novel prediction from EVC, but it doesn't really make sense: why use control if you already know the right answer?
Think it still falls under cognitive science. Original definition were pretty explicit about this relationship. Why not “cognitive science of AI’? Maybe that isn’t catchy enough for granting… rodsmith.nz/wp-content/u...
Roshan Cools has great work in this area too :) repository.ubn.ru.nl/bitstream/ha...
it’s a different mechanism (like engine horsepower vs cost of gas) Follows a broader shift in how we think about executive functioning in general, and its role in mental health (including ADHD IIUC) Heres an analogous theory for depression escholarship.org/content/qt3z...
The issue is how to know when you’re decoding the functional representation (for x, eg decision-making) vs a confound? A gold standard is causal perturbation. Eg Salzman, Britten, & Newsome showing that stim enhances responses to the neuron’s preferred side.
They summarize it nicely here. I want to read this more closely, and I hope that I haven't misrepresented them. But there are plenty of other issues with PCA-based analyses (e.g., its a decomposition, not a latent variable model; sensitive to temporal jitter; doesn't linearize manifold)