Discovering How the Brain Works Through Computation
engineering.columbia.edu
engineering.columbia.edu
Interesting - we do tend to approach problem sets via the lens that is readily available to us.
Slightly unrelated but I've always been fascinated by how useful it is to overlay two areas of interest and the insights that present themselves when you focus at the intersection. What's more it seems to work with disparate ideas as well as it does with adjacent ideas. I'm convinced it's a useful way to ideate/think of ideas for startups/businesses.
https://en.wikipedia.org/wiki/Computational_theory_of_mind
> Despite being vigorously disputed in analytic philosophy in the 1990s due to work by Putnam himself, John Searle, and others, the view is common in modern cognitive psychology and is presumed by many theorists of evolutionary psychology.
The theory is quite foundational for cognitive science and popular in a number of other fields.
https://en.wikipedia.org/wiki/Cognitive_science#Computationa...
So it's not like he's doing anything fundamentally new. He's maybe come up with a new computational model that might give new insights.
Is it possible to do otherwise? We use the most appropriate tool for a job, the one we're most familiar with. I can't see an alternative. Could be being short-sighted though.
In this paper they define a formal system intended to model the computations underlying cognitive functions that is done via an "assembly", a set of excitatory neurons all belonging to the same brain area, and capable of near-simultaneous firing.
The main assumption in their model that I do not agree with is that of random synaptic wiring of the circuits. There is considerable research that argues that synaptic connectivity is not random but specific in several ways [0,1].
[0] Sporns O. (2011). The non-random brain: efficiency, economy, and complex dynamics. Front. Comput. Neurosci. 5:5 10.3389/fncom.2011.00005
[1] Motta et al. (2019) https://science.sciencemag.org/content/366/6469/eaay3134'
So don't get too excited yet.
Demonstrate a breakthrough in machine intelligence and neuroscientists will probably get interested.
From the study:
> The basic operations of the Assembly Calculus as presented here—projection, association, reciprocal projection, and merge—correspond to neural population events which 1) are plausible, in the sense that they can be reproduced in simulations and predicted by mathematical analysis, and 2) provide parsimonious explanations of experimental results (for the merge and reciprocal project operations, see the discussion of language below)
This was an initial study, and I'm sure they're going to continue putting out papers exploring the model and how it compares with experimental data. It's not like everybody's going to see this one study and say "He's right! We should all use this model!" It's more that as more evidence is provided, the model becomes more relevant and it might be considered by others to be useful.
Applying them to real tasks revealed their capabilities and limitations, and when computers got better people took it from there.