What Are Scientific Revolutions?
Thomas Kuhn
I first read some of Aristotle's physical
writings in the summer of 1947, at
which
time I was a graduate student of physiccs
trying to prepare a case study on the
development
of mechanics for a course in science
for
nonscientists. Not surprisingly, I
approached
Aristotle's texts with the Newtonian
mechanics
I had previously read clearly in mind.
The
question I hoped to answer was how
much mechanics
Aristotle had known, how much he had
left
for people like Galileo and Newton
to discover.
Given that formulation, I rapidly discovered
that Aristotle had known almost no
mechanics
at all. Everything was left for his
successors,
mostly those of the sixteenth and seventeenth
centuries. That conclusion was standard,
and it might in principle have been
right.
But I found it bothersome because,
as I was
reading him, Aristotle appeared not
only
ignorant of mechanics, but a dreadfully
bad
physical scientist as well. About motion,
in particular, his writings seemed
to me
full of egregious errors, both of logic
and
of observation.
These conditions were unlikely. Aristotle,
after all, had been the much admired
codifer
of ancient logic. For almost two millennia
after his death, his work played the
same
role in logic tht Euclid's played in
geometry.
In addition, Aristotle had often proved
an
extraordinarily acute naturalistic
observer.
In biology, especially, his descriptive
writings
provided models that were central in
the
sixteenth and seventeenth centuries
to the
emergence of the modern biological
tradition.
How could his characteristic talents
have
deserted him so systematically when
he turned
to the study of motion and mechanics?
Equally,
if his talents had so deserted him,
why had
his writings in physics been taken
so seriously
for so many centuries after his death?
Those
questions troubled me. I could easily
believe
that Aristotle had stumbled, but not
that,
on entering physics, he had totally
collapsed.
Might not the fault be mine rather
than Aristotle's,
I asked myself. Perhaps his words had
not
always meant to him and his contemporaries
quite what they meant to me and mine.
Feeling that way, I continued to puzzle
over
the text, and my suspicions ultimately
proved
well-founded. I was sitting at my desk
with
the text of Aristotle's Physics open
in front
of me and with a four-colored pencil
in my
hand. Looking up, I gazed abstractedly
out
the window of my room -- the visual
image
is one I still retain. Suddenly the
fragments
in my head sorted themselves out in
a new
way, and fell into place together.
My jaw
dropped, for all at once Aristotle
seemed
a very good physicist indeed, but of
a sort
I'd never dreamed possible. Now I could
understand
why he had said what he'd said, and
what
his authority had been. Statements
that had
previously seemed egregious mistakes,
now
seemed at worst near misses within
a powerful
and generally successful tradition.
That
sort of experience -- the pieces suddenly
sorting themselves out and coming together
in a new way -- is the first general
characteristic
of revolutionary change that I shall
be singling
out after further consideration of
examples.
Though scientific revolutions leave
much
piecemeal mopping up to do, the central
change
cannot be experienced piecemenal, one
step
at a time. Instead, it involves some
relatively
sudden and unstructured transformation
in
which some part of the flux of experience
sorts itself out differently and displays
patterns that were not visible before.
To make all this more concrete let
me know
illustrate some of what was involved
in my
discovery of a way of reading Aristotelian
physics, one that made the texts make
sense.
A first illustration will be familiar
to
many. When the term "motion"
occurs
in Aristotelian physics, it referes
to change
in general, not just to the change
of position
of a physical body. Change of position,
the
exclusive subject of mechanics for
Galileo
and Newton, is one of a number of subcategories
of motion for Aristotle. Others include
growth
(the transformation of an acorn to
an oak),
alterations of intensity (the heating
of
an iron bar), and anumber of more general
qualitative changes (the transition
from
sickness to health). As a result, though
Aristotle recognizes that the various
subcategories
are not alike in all respects, the
basic
characteristics relevant to the recognition
and analysis of motion must apply to
changes
of all sorts. In some sense that is
not merely
metaphorical, all varieties of change
are
seen as like each other, as constituting
a single natural family.
A second aspect of Aristotle's physics
--
harder to recognize and even more important
-- is the centrality of qualities to
its
conceptual structure. By that I do
not mean
simply that it aims to explain quality
and
change of quality, for other sorts
of physics
have done that. Rather I have in mind
that
Aristotelian physics inverts the ontological
hierarchy of matter and quality that
has
been standard since the middle of the
seventeenth
century. In Newtonian physics a body
is constituted
of particles of matter, and its qualities
are a consequence of the way those
particles
are arranged, move, and interact. In
Aristotle's
physics, on the other hand, matter
is very
nearly dispensable. It is a neutral
substrate,
present wherever a body could be --
which
means wherever there's space or place.
A
particular body, a substance, exists
in whatever
place this neutral substrate, a sort
of sponge,
is sufficiently impregnated with qualities
like heat, wetness, color, and so on
to give
it individual identity. Change occurs
by
changing qualities, not matter, by
removing
some qualities from some given matter
and
replacing them with others. . . . .
[A]s one recognizes these and other
aspects
of Aristotle's viewpoint, they begin
to fit
together, to lend each other mutual
support,
and thus to make a sort of sense collectively
that they individually lack. In my
original
experience of breaking into Aristotle's
text,
the new pieces I have been describing
and
the sense of their coherent fit actually
emerged together.
Begin from the notion of qualitative
physics
that has just been sketched. When one
analyzes
a particular object by specifying the
qualitites
that have been imposed on omnipresent
neutral
matter, one of the qualities that must
be
specified is the object's position,
or, in
Aristotle's terminology, its place.
Position
is thus, like wetness or hotness, a
quality
of the object, one that changes as
the object
moves or is moved. Local motion (motion
tout
court in Newton's sense) is therefore
change-of-quality
or change-of-state fro Aristotle, rather
than being itself a state as it is
for Newton.
But it is precisely seeing motion as
change-of-quality
that permits its assimilation to other
sorts
of change -- acorn to oak or sickness
to
health, for examples. . . . The conception
of motion-as-change and the conception
of
a qualitative physics prove deeply
interdependent,
almost equivalent notions, and that
is a
first example of the fitting together
or
the locking together of parts.
If that much is clear, however, then
another
aspect of Aristotle's physics -- one
that
regularly seems ridiculous in isolation
--
begins to make sense as well. Most
changes
of quality, especially in the organic
realm,
are asymmetric, at least when left
to themselves.
An acorn naturally develops into an
oak,
not vice versa. A sick man often grows
healthy
by himself, but an external agent is
needed,
or believed to be needed, to make him
sick.
One set of qualitites, one end point
of change,
represents a body's natural state,
the one
that it realizes voluntarily and thereafter
rests. The same asymmetry should be
[in Aristotle's
thinking] characteristic of local motion,
change of position, and indeed it is.
[For
Aristotle,] the quality that a stone
or other
heavy body strives to realize is position
at the center of the universe; the
natural
position of fire is at the periphery.
That
is why stones fall toward the center
until
blocked by an obstacle and why fire
flies
to the heavens. They are realizing
their
natural properties just as the acorn
does
through its growth. Another initially
strange
part of Aristotelian doctrine begins
to fallinto
place. . . .
. . . Aristotle's doctrine about the
vacuum
or void . . . . displays with particular
clarity the way in which a number of
theses
that appear arbitrary in isolation
lend each
other mutual authority and support.
Aristotle
states that a void is impossible: his
underlying
position is that the notion itself
is incoherent.
By now it should be apparent how that
might
be so. If position is a quality, and
if qualities
cannot exist separate from matter,
then there
must be matter wherever there's position,
wherever body might be. But that is
to say
that there must be matter everywhere
in space:
the void, space without matter, acquires
the status of a square circle.
That argument has force, but its premise
seems arbitrary. Aristotle need not,
one
supposes, have conceived position as
a quality.
Perhaps, but we have already noted
that that
conception underlies his view of motion
as
change-of-state, and other aspects
of his
physics depend on it as well. If there
could
be a void, then the Aristotelian universe
or cosmos could not be finite. It is
just
because matter and space are coextensive
that space can end where matter ends,
at
the outermost sphere beyond which there
is
nothing at all, neither space nor matter.
That doctrine, too, may seem dispensable.
But expanding the stellar sphere to
infinity
would make problems for astronomy,
since
that sphere's rotations carry the stars
about
the earth [in the Ptolemaic cosmological
system on which Aristotle relied.]
Another,
more central, difficulty arises earlier.
In an infinite universe there is no
center
-- any point is as much the center
as any
other -- and thus there is no natural
position
at which stones and other heavy bodies
realize
their natural quality. Or, to put the
point
another way, one that Aristotle actually
uses, in a void a body could not be
awre
of the location of its natural place.
It
is just be being in contact with all
positions
in the universe through a chain of
intervening
matter that a body is able to find
its way
to the place where its natural qualities
are fully realized. The presence of
matter
is what provides space with structure.
Thus,
both Aristotle's theory of natural
local
motion and ancient geocentric astronomy
are
threatened by an attack on Aristotle's
doctrine
of the void. There is no way to "correct"
Aristotle's views about the void without
reconstructing much of the rest of
his physics.
Those remarks, though both simplified
and
incomplete, should sufficiently illustrate
the way in which Aristotelian physics
cuts
up and describes the phenomenal world.
Also,
and more important, they should indicate
how the pieces of that description
lock together
to form an integral whole, one that
had to
be broken and reformed on the road
to Newtonian
mechanics.
From The Probablistic Revolution, Volume I: Ideas in History, eds. Lorenz Kruger, Lorraine, J. Daston,
and Michael Heidelberger (Cambridge, MA:
MIT Press, 1987), excerpt from pp. 7-22.
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