Memo to possible colleagues
(1. The basic
set-up) Academic
members of staff in the department have three types of task to
achieve to fulfil their contractual obligations:
Research (r)
Teaching (p; pedagogy)
Administration (a)
Such
that:
[(r+p+a=T) & (T=1)]
Where T
is the total time allocation of a generic contract, irrespective of its FTE
status[i].
Various
values of r, p and a can lead to T. To this end we might usefully approximate
different roles within the department as follows:
r>p>a (research
post; Tr)
(r=p)>a (lecturing
post; Tp)
r<p<a (managerial
post; Ta)
The
research and managerial post abstractions are transitive, but not symmetrical
(clearly), such that r>a and r<a respectively.
These
abstractions capture expected time allocation to the component tasks of the
generic academic post (T). Within each
of these specific posts, then, we might say that r, p and a are
differently valued in terms of the expected effort for each. It is possible that one or more of these
constituent components can have a zero value.
In both Tr and Tp, a can equal zero. In Ta,
r can equal zero. Technically the middle term of any abstraction
cannot be zero as there is no established equality between that term and the
third. Under this model this means that p always has a positive value.
It is a
policy of the university that r≠0.
Note that
Ta is the only post where a
holds the highest value. In the other
two posts, a is always the lowest
value. Thus far we have held the nature
of a (and r and p) constant because
we have been dealing with kinds or types of task. Administration is a large set of tasks that
can be organized into subsets and tokens of administrative activity. To this end we must think about the utility
of administration and its architecture.
Administration
might be broken down into the following subsets:
Whole
organism administration (a1)
Systems
administration (a2)
Organ
administration (a3)
Here I am
using biological organization as a metaphor to clarify the hierarchical and
embedded nature of the tasks, such that we can group the administrative types
as follows:
{a1[a2(a3)]}=a
Organ
level administration refers to administration of tasks that are functionally
specific to immediate concerns of the role holder. For example, lecture organization, research
planning, and module leadership. Systems
refer to oversight of multiple organs, for example programme leadership,
research leadership; and, whole organism refers to oversight of all, typically
the work of a Head of Department and her team[ii].
We now
have a refinement such that we might wish to change our initial academic post
abstractions[iii]:
r>p>a3=Tr
(r=p)>(a2Va3)=Tp
r<p<a1=Ta
Furthermore,
given the set structure, we can assume that:
a1>a2>a3
Such that
a3 should never exceed the amount of time allocated to
either of the other administrative categories, which in turn means that those
pursuing Tr should have the most amount of time available for r, holding p constant.
Administration
as a whole (a) is comprised of
dependent tasks, as outlined. All of the
activities are essential to the survival of the department for they facilitate
the delivery of r and p, and the embedding of those products
within the university and the wider community.
This means that there is a dependent relationship not just within a, but also between r & a, and p & a.
It is
possible that we might be able make the following conditional argument for
ideal overall departmental activity, which can be denoted by Td[iv]:
[(r & a) & (p & a)] à Td
This does
depend upon two assumptions. First, that
p is essential to the existence of
the department. Second, that r is.
This second is embodied in the ruling that r≠0 (see above). I assume
the first is embedded somewhere within the statutes of the university as a core
existential claim.
(2. Utilities) The tasks that fall under r, p
and a are essential to the existence
of the department. The existential
qualities of all three are not equal, however. Administration (a) is essential for any activity to be maintained, but is not a
self-contained activity in its own right (although there are benefits to
meta-administration that leads to efficiencies). Therefore, without r and p there would be no
need for a. Administration has the intentional property
of always being about either (r V p) V (r
& p).
Teaching
(p) can be determined by three
factors: a desire to impart knowledge (k),
external curriculum designation (such as that from the professional bodies; e), and market forces (such as how much
money the university can make from the existing population of possible students;
m, markets). A reasonable assumption about the weighting
of these components would be that:
m>>e>k
The
logical relationship, from the perspective of the university, might be:
{m à [(e & k) V (e ¬ k)] à p}
such that
k is not regarded as essential. For departments without e the abstraction may be as simple as (m à p) thereby giving primacy to only one
causal component.
Research
(r) is an open-ended task with no
precise market structure and may well be driven by something such as curiosity
(c) in the first instance. However, the sector reality now is that
research must make money (f, finance,
fiscal, funding), if only to sustain itself, and achieve socioeconomic impact (i).
More generally, both money and impact are packaged into a compound
variable of status (s) such that[v]:
s=f+i
So the
utilities that the department seeks to maximize are p and r, which can be
further broken down into specific opportunities to make money and gain
status. All of this is supported by the
total set of a, which by default must
also be maximized.
(3. Dynamics) Individual members of staff will
have preferences for p, r and a. It is possible that the
order of those preferences more or less reflects the structure of their
specific roles, such that:
Tr à (r>p>a3)
Tp à [(r=p)>(a2Va3)]
Ta à (r<p<a1)
But it is
also possible that preferences do not match the roles, as described. Given this there might be a temptation to
reduce effort in low preference areas and divert effort to high preference
areas.
As an
example, imagine a Tp colleague who is engaged only in a3
activity but detests this form of administration. Her preference structure might be like this:
Tp à [(r=p)>>>(a3)]
If she
were to divert investment from a3 to r and/or p at some point either
or both of those activities would suffer as a result. Initially this will impact upon the
colleague, as this level of administration is concerned with the immediate
functions surrounding their p and r tasks.
However, if p and r begin to decrease in value (which is
equivalent to a decrease in quality) then the overall departmental activity and
therefore utility (Td) is reduced.
To this
end, a3 activity contributes to a public good for the department as it acts to maintain, or even
increase, departmental utility. Note
also, that any diminution in a3
effort will cause increased a2
and a1 work further up the
administrative hierarchy as others seek to maintain the departmental
utilities. This is freeriding – the
original colleague getting some of her work picked up by others because it is
essential. A certain amount of
freeriding can be tolerated by the system, but there will be a threshold point
which once passed will lead to a departmental catastrophe.
Regulations
and disciplinary procedures operated by the third party of Human Resources exist
to avoid total catastrophe, but these are not without cost. We must therefore rely on internal regulation
and trust to avoid reaching that position.
In general this works very well.
Administration
and teaching are straightforward activities, considered in this way. Effort is expended and utilities
maximized. Courses are well run and
continue to recruit, money flows into the university and then the department. Research is different because of the pursuit
of status such that:
s=f+i
The f parameter is fulfilled through grant
capture and return from the government through REF. Part of grant capture is based upon
forecasting i, and part of REF is
based upon assessing past i, so these
parameters are not wholly independent. Status
(s) is the university level utility
for research (r), such that:
r à s
But to sustain and grow r, f is required (see
footnote 5):
f à r
This
forlorn abstraction needs to be put into context. The university level, and to some extent
department level utility is to increase status through funding and
socioeconomic impact[vi]. At this level these are collective
actions. At the individual level a given
colleague can simply be driven by curiosity, and that can be capped by
available resource to pursue ideas. For
example, existing experimental equipment in the department can be used for new
work. Underlying costs of maintaining a
lab to run that work are not trivial, but there is sufficient latitude in the
system to enable some such work to continue virtually cost free.
Colleagues
cannot operate in this way at all times.
At various points in time some colleagues will need to acquire grant
income and make socioeconomic impact in order to fulfil the departmental
utilities. This will enable new
equipment to enter the department, and for new research possibilities. The more this is done the better, as it
increases the probability of some income given the almost below chance nature
of any one person receiving funding at any given application point. Again, there is the potential for freeriding,
but here things are different.
Administration
is rule and regulation bound. There are
specific tasks that are generic across all three levels of administration, and
to some extent they are all independent of content. Administration is there to support teaching
and research. Research is content
specific. If a colleague acquires
funding, and achieves socioeconomic impact, that will be within a very defined
domain. It will be difficult for another
colleague, with different interests, to gain anything from this effort. If another colleague has the same interests
the less effortful approach is to collaborate and share[vii].
The only
real opportunity for freeriding is in terms of access to REF income. REF income is typically based on a sample of
work from the department, and therefore not all colleagues contribute. But this is an administrative decision at the
a2/a1 level. One simple way to make this equitable is to
have a department where all members of staff could be submitted to the REF
audit, but for strategic reasons only some are.
This maximizes income whilst no one can be accused of not making a
contribution[viii]. REF income is therefore treated as a public good.
(4. Summary)
This memo has presented a toy model, in semi-formal terms, of a generic
academic department. The only really
specific issues were some quantitative scientific
examples, but they can be suitably generalized for all aspects
of scholarship.
The
purpose of the memo was to clarify the parameters we work within and expose
their interdependence and the public good nature of our work. On this latter point I have only focused upon
members of the department as the public, and occasionally on the wider
university. There is a public beyond the
department, and beyond the university, whom we also serve. Our research activities lead to new
understanding and the potential for change.
It is the nebulous, and probabilistic nature of this public investment
that has increasingly led to research and teaching quality audits and an inward
focus on the component variables of T.
We should
not lose track of the nebulous and probabilistic, nor of our curiosity. But we need to understand how working
together to deliver Td can in fact buffer those activities.
(5. Slides) The video below contains slides to accompany a short talk picking up on the key points above. The film moves rather fast so pause on each slide if you wish to take in the detail. There is no sound, but the sense of the slides should be clear given the above argument.
(5. Slides) The video below contains slides to accompany a short talk picking up on the key points above. The film moves rather fast so pause on each slide if you wish to take in the detail. There is no sound, but the sense of the slides should be clear given the above argument.
[i] Once the
model is established and finessed then T can take on fractional values in order
to usefully relativize contributions within the population. At this stage this is a statement about the
generic individual member of academic staff.
[ii] These
examples are designed to clarify the basic abstraction. They are not absolute or definitive
statements. Sets will overlap and
individuals will make transitions between the simple post structures in the
model.
[iii] Note: V means or.
[iv] Such that, ∑ (Tr,Tp,Ta)
= Td, when looking at the total population of roles within the
department.
[v] One reason to focus upon the
status concerns is because research money and growth lead to a vicious circle
problem. As research grows, and grant
income increases, projects also expand and in turn demand more infrastructure,
captured by a. This increase in a means more money is needed.
One possible rational choice is not to pursue money and cap research
growth. But this means capping curiosity
(c), the sustenance of which is still
regarded as a moral obligation of universities.
Focusing upon status, a relative property, enables choice over
competitors that absolutes, driven by real costs, do not. The onset of socioeconomic impact (i) is also potentially free and can
offset reductions in f whilst leading
to an increase in s. How sustainable this in the long term is, to
a large extent, an empirical matter. But true formal modelling would help.
[vi] For ease of exposition I have not
discussed reputation, which is separate from the kind of league table driven
status I am modelling here. It would be
easily added as a publication variable with two slightly ephemeral components,
readership and intellectual impact.
[vii] This can lead to territorial
disputes over ownership of the research, which can be modelled using the Bourgeois
game, a variant of Hawk-Dove.
[viii] Note that I am deliberately
ignoring developmental aspects of these decisions. Not all staff are at the same point in their
research careers and some need investment to increase their future yield on r, including f and i. In general, this just extends the time sample
of the public good assessment: something I have also not discussed.
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