Deborah Mayo is a philosopher of science who has attempted to capture the implications
of the new experimentalism in a philosophically rigorous way. Mayo focuses on the detailed
way in which claims are validated by experiment, and is concerned with identifying just what
claims are borne out and how. A key idea underlying her treatment is that a claim can only be
said to be supported by experiment if the various ways in which the claim could be false have
been investigated and eliminated. A claim can only be said to be borne out by experiment,
and a severe test of a claim, as usefully construed by Mayo, must be such that the claim would
be unlikely to pass it if it were false.
Her idea can be explained by some simple examples. Suppose Snell’s law of refraction
of light is tested by some very rough experiments in which very large margins of error are
attributed to the measurements of angles of incidence and refraction, and suppose that the re-
sults are shown to be compatible with the law within those margins of error. Has the law been
supported by experiments that have severely tested it? From Mayo’s perspective the answer s “no”, because, owing to the roughness of the measurements, the law of refraction would be
quite likely to pass this test even if it were false and some other law differing not too much
from Snell’s law were true. An exercise I carried out in my school-teaching days serves to
drive this point home. My students had conducted some not very careful experiments to test
Snell’s law. I there presented them with some alternative laws of refraction that had been
suggested in antiquity and mediaeval times, prior to the discovery of Snell’s law, and invited
the students to test them with the measurements they had used, to test Snell’s law; because of
the wide margins of error they had attributed to their measurements, all of these alternative
laws pass the test. This clearly brings out the point that the experiments in question did not
constitute a severe test of Snell’s law. The law would have passed the test even if it were false
and one of the historical alternatives true.