Contra networks
Olaf Sporns, "Contributions and challenges for network models in cognitive neuroscience"
Nature Neuroscience 17:652-60 (2014)
This paper might be one of the most stimulating I have read recently - mainly because I agree with very little of it! In summarry he reviews studies that have anaylsed the connections between brain areas (histological, diffusion tensor, imaging and functional connectivity) using network models. Network theory is, in my eyes, just a posh way of getting numbers that characterise a particular way of connecting nodes together. Sporns offers to take acritical look at some of the advantages and limitations of network models in cognitive neuroscience. Unsurprisingly he has a very positive take.
Comments
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You are eating your tail. Typical hollow and meaningless conclusions are:
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Network models offer a theoretical framework that encompasses both local and global processes and thus resolves the long standing conflict between localised and distributed processing
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By addressing how connectivity mediates both segregation and integration, network approaches not only reconcile these seemingly opposing perspectives, they also sugget that their coexistence is fundamental for brain function.
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Integration in large-scale brain networks is supported by a set of specialised brain regions that transiently orchestrate interactions between functional modules
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Integrative processes have a distinct anatomical substrate
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There are
robust relationships between network architecture and functional specialization
Basically, in each case, the conclusion is foreborne by the premises. If you start by delineating modules, calculating connectivity, and proximity measures, these conclusions say nothing more than "I am using this method". They explain nothing.
Just as an example, let's take the first one - that networks might allow us to resolve the
global-local processing problem. The argument appears to be like this:- Premise 1: "global network meausures capture important characteristics related to overall signaling capacity"
(note that this is itself a rather fanciful comment for functional networks -- even if I accept the doctrine of networks! In real computer networks, signalling capacity is the rate of transmission - mainly a function of compression at encoding, and how fast a channel can change its signal) - Premise 2: "most RSNs are associated with specific behavioural or cognitive domains... network communities corresponding to specific domains were found to be associated with distinct functional fingerprints" - OK
- Conclusion: we have found numbers characterising networks at local and global scales, so we have solved the dilemma of whether computation is done at local or global scales.
"I can measure new numbers meaning X - so this explains how the brain works by using X"
In the same vein, functional networks that show changes in such global/local parameters
say nothing more than: "global/local correlations change over time, so this solves dilemmas we had about how global/local processing coexist".
(Incidentally, if you believe in these functional changes over time, they invalidate any conclusions you have made about structural networks!) -
- Is it surprising that functional connectivity parallels structural connectivity? Could it be any other way?
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Quantitative is overrated. Yes, it allows
applications of quantitative measures of network topology
. But to what end? We don't yet have even a qualitative theory of how the cognition is done. Perhaps we should start working on that? -
Claims that
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it
allows identification of structural network elements that are specialised for carrying out integrative function.
; and -
quantitative approaches
provide information on regional roles in neural processing within and across communities.
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it
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Areas which are highly functionally connected are unlikely to be
computing anything interesting. In fact, if the activity of two areas is
highly correlated, it suggests that they represent information in
similar ways, and thus no real computation has been performed. If the
frontoparietal module correlates with visual and tactile networks, that
means that it encodes the two types of information (visual and tactile)
in parallel. I.e. frontoparietal activity is a linear combination of
visual and tactile information, and thus no computation has been performed, only superposition.
In fact, shouldn't computation be defined as occurring just when areas are structurally connected but no functional correlation is seen? -
what are the
fundamental rules and principles of network science
? They are either tautologous (trivially true) or not based on the kind of information processing the brain does. No conclusion is going to be relevant to the neural basis of cognition if you neglect:- the direction of connections,
- inhibitiory vs excitatory,
- preservation / distortion / manipulation of representations,
- cortical lamination...
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You are going to tell me that, in general, areas that are nearby each
other in the brain are more likely to connect together. What is surely
more interesting is the cases in which that rule is broken, i.e. where
the greatest deviation from standard white-matter-distance occurs?
In these situations, connectivity might be informative, because there must be a reason behind connections that are are not predictable from anatomical location. - Do you really believe that the kinds of processes that generate human thought, understanding, belief, reasoning etc. can be even coarsely described in terms of the topology of the network? I'd say certainly not, at least with anything resembling the kind of network we're talking about today.
- MEG and connectivity might help understand short term plasticity.
- It is still possible that network statistics of a "node" might help understand why lesions to some brain areas cause more symptoms than others. One might argue that a node with high centrality would cause more deficits than a node with low centrality. But in drawing this conclusion, you make certain silent assumptions. In particular, you are suggesting that lesions that fail to disconnect two regions, because there are other (indirect) routes between the two regions, then this redundancy of connectivity allows "information flow" "around" the lesion. First, it is not clear that connections in a network represent information flow, even if they were directional. Functionally derived networks, in particular, notoriously connect nodes which are simply driven by a common source. Second, it seems incoherent to suppose that nodes are performing computations, if you then speak of a damaged node being replaced by a chain of nodes that effectively "conduct around" it. Third, if we bite the bullet and suggest that some connections really do pass right through some nodes, e.g. if white matter and grey matter were not fully distinguished (as is likely to be the case in the striatum), then it is entirely unsuprising that a lesion would affect distant areas - this is just a glamorisation of the age-old phenomenon of diaschisis, and needs no network statistics to explain it.
- ?
Somewhere, the vague and heterogeneous metaphors of electrical conduction, internet servers, ethernet hubs, logic gates, connectionist synaptic weights and telephone switchboards have become muddled and confused, to the point where teasing out meaningful conclusions seems futile.
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