week 8 - cognitive models of visual working memory Flashcards
(54 cards)
What do function/mathematical term do LSE and MLE minimise?
LSE minimises the RMSD
MLE minimises a reversed log-likelihood function
Which model fit addresses some of the issues in LSE?
MLE -> can meaningfully compare multiple/different model fits
What is visual working memory (VWM)?
What is its scientific definition?
visual information processing in the current moment (now)
active maintenance of visual information to serve the needs of ongoing tasks
What paradigm is used with the DSM to test VMW?
Change Detection Paradigm (CDP): show image then a short break. then show altered image and participant asked if the two images are the same or different?
What is the main focus of VWM research?
What is the average capacity in the VWM?
why is the vwm so limited?
average 4 items held in the VWM
Why is there a big interest in researching the capacity of th VWM?
VWM capacity is predictive of how well they perform in other skills in fluid attention, problem solving, reading ability, text comprehension
What does the Discrete-slots Model (DSM) try to explain about the capacity of the VWM?
-VWM capacity limit arises from a limited resource.
-limited resource is allocated to a LIMITED number of DISCRETE representation slots
-no information is stored about additional items once the capacity limit is reached
What is the DSM in layman’s?
Who created this model and when?
-you have a limited number of discrete slots to store information in your VWM in your brain
(one item of info per slot = discrete slots)
-when using VWM, you store information in each slots until your capacity limit is reached (even if there are still empty slots)
Zhang and Luck 2008
Is the DSM an all-or-nothing type idea?
yes, either you remember all of one item or nothing (can’t remember half an item)
Who created the Continuous-resource model (CRM) of VWM?
How does it model VWM capcity?
Bays et al. 2009
equal distribution of a continuous resource(energy to remember item) across all items visually presented
but there is a capacity limit so items lose precision
What happens to the distribution of continuous resource as the number of items increases, in the CRM?
Why?
-as no. of items increases, representations (store of an item) loses resource/remembered worse
-because all items are allocated the same amount of resource and there is a capacity limit
What is the difference between the Discrete-slots model and the Continuous-resource model?
all-or-nothing way of storing items in DSM means that you forget items completely once capacity is reached but CRM always remembers at least a part of every item due to equal resource allocation
Which paradigm fixes some of the issues with the Change Detection Paradigm (CDP)?
Why is it better?
-Continuous Reproduction Paradigm: uses a colour wheel in which participants can select which colour they remembered from the initial image
-you can quantitively measure precisely how far off the participant’s response was from actual/initial colour -> the number computed can say whether participant remembered nothing of the item (all-or-nothing) or part of item (continuous) (can model CRM and DSM)
What are the assumptions of mixture models (use example for VWM)?
assume you have more than one processes going on eg. no. of slots and precision of representation AND that these different processes have different distributions
also can replace processes for populations
What are the mixture models?
-Two-components mixture model/Standard-mixture model
-three-component mixture model/swap model
What are the two components of the standard-mixture model? (use an example the CDP test)
How is each component represented graphically?
-noisy target representation: educated guess (you remember part of the item) -> Von Mises distribution
-random guessing: (choose any colour on wheel) -> uniform distribution (block)
For the standard-mixture model, why is the noisy target representation a Von Mises distribution?
because there is a lose fuzzy memory around the target of the peak -> skinny bell shape
In the standard-mixture model equation, what does it calculate?
What does the Kappa calculate?
What does pu figure represent/calculate?
What does pt represent/calculate?
-probability of the given response (response from participant)
-dispersion of Von Mises distribution -> how wide curve is
-probability of guessing -> possibility of random guessing which is uniformly distributed (block)
-probability of actually recalling target/actual colour (von Mises dist)
As the Kappa changes in the Standard-mixture model, what happens? and in laymans?
Kappa increases, the less precise the internal representation of item (how fuzzy colour is stored in brain
What is Kappa?
the precision of the internal representation
What are all the parts to a standard-mixture model equation?
probability of given response = probability of recalling the target * target representation + probability of guessing
𝑝(𝜃̂ )=(1 - 𝑝𝑢 ) * ϕκ (𝜃̂ - 𝜃) + 𝑝𝑢 1/2𝜋
What did the study in 2013 by Luck and Vogel say about the goodness of model fit for the standard-mixture model?
observations data do follow some trend of the predicted data -> probability to remember something decreases once you reach capacity limit
but not quite the same shape of lines
What is the Swap Model aka?
What is the difference between swap model and standard-mixture model?
-three-component mixture model
-builds on standard-mixture model with extra non-target colour distribution (colours not encompassed by von mises)
What are the parts of the swap model equation?
probability of given response = probability of recalling target*target representation + probability of random guessing + non-target representation(s)