I
am looking at a letter from Sir Alan Langlands, the
head of HEFCE, sent to just about every institution in Higher Education, and
many more outside it. It is an upbeat letter, telling of the 534 responses to
the consultation HEFCE conducted on proposals for the REF. Amongst other
things, it says that Òthere was widespread support in principle for including
an element for the explicit assessment of impact within the REF from higher
education institutions mission groups, the national academies, research user
representatives and other funders of research, and from a clear majority of
academic subject associationsÓ.
It
also says that if you want to learn more about these responses, you can go to
the website. I was curious enough to do this, since in my experience you can
throw a lot of bricks around academic circles before hitting anyone who
supports the proposed impact element in the REF. Admittedly the
Vice-Chancellors and the rest who drafted the responses are parts of the
administrative aristocracy, and need have no brief for representing working
academics. Even so, their alleged enthusiasm seemed surprising.
The
website, however, says something rather different: ÒThere was widespread acceptance
or support in principle for the inclusion of impact as a distinct factor in the
assessment, subject to the development of a robust method for assessment and an
appropriate weighting for this elementÓ. Spot the differences, anyone?
Logic
is not, of course, a STEM subject, and probably did not feature very largely in
Sir AlanÕs ordinary degree in biological sciences. But first let us meditatate on the difference between Ôacceptance or
supportÕ and ÔsupportÕ. A trivial difference, surely, beneath the notice of a
busy administrator? Well, suppose I believe that my
gap-year son is in India. I can properly infer that he is either in India or
China. This is called disjunction introduction, but only logic students need to
remember that. What I cannot do is then infer that he is in China. Similarly
suppose someone accepts something, perhaps because there is a gun to their head
and they have to do so: I accept my bankÕs awful terms for an overdraft; the
Germans accepted the Treaty of Versailles. We can infer that I accept or
support my bankÕs terms, and that the Germans accepted or supported the Treaty
of Versailles. But we cannot go on to infer that I support the bankÕs terms,
nor that the Germans supported the Treaty of Versailles.
And
then there is that little qualifer Ôsubject toÉÕ, which introduces what logic students learn to call a
conditional. Suppose I accept a proposal, subject to a condition. Can we
silently drop the condition—once more a quibble or qualification beneath
the notice of a busy administrator? It would be nice if we could. Think of a
day at the races: the bookie accepts a bet which means he must pay Sir Alan a
large sum, provided Denman wins the Gold Cup. ÔBut lookÕ says Sir Alan, after
Denman fails, Ôyou said you accepted that you must pay me a large sumÕ. Indeed,
he might continue, fumbling with the logic one more time Ôyou said you supported the idea of paying me a large
sumÕ!
My
guess —but it is only a guess, because we are not told any
detail—is that quite a lof of the 534 eminent
bodies, unhappily resigned to HEFCEÕs evident intent to distribute large sums
of public money on the basis of ÔimpactÕ, said with a sigh that they could
accept that, subject to ÔrobustÕ methods of measurement, knowing privately that
there was no chance whatsoever of such things being found. About as much
chance, in fact as the likelihood of an accurate and verifiable measurement of
the proportion of the decline of public life due to government foolishness, the
proportion due to its mendacity, and the proportion due to the logical and
linguistic deficiencies of its officials, although it would no doubt be an
enjoyable if time-wasting exercise to run Ôpilot schemesÕ on that fragrant
trio. I am sorry to say that logic can help us to spot the upshot, but not the
cause.