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Lecture 3 Popper cont.

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Title: Lecture 3 Popper cont.


1
Lecture 3Popper (cont.)
2
Semmelweis a Popperian story?
  • The Vienna General Hospital 1844-1848.
  • Division I 8 of women sick Division II 2
    sick. Why?
  • H1 Airborne infection
  • H1 ? P (P Many women sick outside of the
    hospital)P (Observation) H1
  • H2 Rough examination by students
  • H2 ? P (P Fewer students, fewer deaths)P
    (Observation) H2
  • H3 Overcrowding in Division 1
  • H3 ? P (P More women in Div. 2, fewer deaths in
    Div. 1)P (Observation) H3

3
Semmelweis (cont.)
  • H4 Position during childbirth
  • H4 ? P (P Position changed, fewer deaths)P
    (Observation)
  • H4
  • H5 The priest effect
  • H5 ? P (P Priest changes path, fewer deaths)P
    (Observation) H5
  • H6 Doctors and students transfer cadaveric
    material
  • H6 ? P (P Wash hands, fewer deaths)P
    (Observation)H6 corroborated!

4
The main problems with Poppers philosophy
  • How do we decide that observation statements are
    true?
  • Is there a clear distinction between observation
    statements and theories?
  • What is falsified theory under test or auxiliary
    hypotheses?
  • Is it really theories themselves that are
    non-falsifiable, or is it people who make them
    so?
  • Are all scientific statements falsifiable?
  • Can we define corroboration without induction?
  • Why should we prefer corroborated theories over
    falsifiable theories that have not been tested?
  • Indeed, why should we prefer corroborated
    theories over falsified theories?

5
1. The truth of observation statements
  • Take a universal statement No one can levitate.
  • I observe someone being suspended in the air
    without support.
  • Therefore, I falsify the statement No one can
    levitate.
  • The problem here, of course, is that I am wrong
    if I think I observed levitation. (Maybe its a
    magic trick, optical illusion, hallucination)
  • But then in any situation where a prediction
    derived from a given theory is contradicted by
    observation, there is a possibility that the
    observation is not genuine.
  • Falsification can be avoided by rejecting the
    observation, instead of rejecting the theory!

6
2. Observation and theory
  • If I see a star through a telescope, is this
    observation?
  • Someone might argue that what I really see is a
    yellow dot, which I only interpret as a star.
  • In other words, my belief that there is a star
    out there is not based only on observation but on
    much theoretical knowledge (that the telescope is
    properly constructed, that light tends to move in
    straight lines, that lenses are cut in such a way
    to reflect distant objects accurately)
  • With electronic microscopes this is even more
    obvious, or with traces of particles in
    accelerators.
  • Pure observation (without assuming any
    theoretical knowledge) is very rare.

7
3. The role of auxiliary hypotheses
  • To derive a prediction from a theory, one usually
    assumes the truth of some auxiliary hypotheses.
  • For example, testing Newtons theory scientists
    derived a prediction about planetary motions. But
    to do that they had to assume many things about
    planets (about their number, masses, speeds,
    positions).
  • All predictions were correct except the
    prediction about Uranus. Uranus did not behave as
    Newtons theory predicted. There were two
    possible reasons for that.
  • Either (1) Newtons theory was false, or (2) some
    of the things assumed about the planets were
    false.
  • The simplicity of modus tollens is lost!

8
3. The role of auxiliary hypotheses (cont.)
  • Scientists did not even consider rejecting
    Newtons theory.
  • They rejected the belief that there are only 7
    planets Uranus behaved strangely, they said,
    because probably there was another planet (whose
    force perturbed Uranus).
  • And the planet was found Neptune.
  • But unfortunately Neptune also did not behave the
    way Newtons theory predicted. Refutation?
  • No. Maybe there is still another planet?
  • And the planet was found Pluto.
  • But Mercury also misbehaved. Maybe another planet
    again?
  • The planet was even given a name Vulcan.
  • But it was never found.

9
4. Are theories non-falsifiable?
  • In some sense, Marxism (Poppers main example of
    pseudo-science) was falsifiable. It predicted (1)
    that the revolution will break out in capitalist
    societies (2) that workers will become poorer
    (3) that communism will lead to a more humane
    society.
  • All these predictions were shown to be wrong by
    observation, so Marxism was falsified!
  • Marxists did not agree about this, of course.
    Faced with false predictions, they reformulated
    their theory in order to avoid refutation.
  • Their was nothing unscientific about their
    theory. What was unscientific was the way they
    defended it.

10
5. Non-falsifiable science
  • Some statements are part of recognized science
    but it is not clear at all that they are
    falsifiable.
  • Some examples
  • There are neutrinos (Existential statements are
    not falsifiable.)
  • Probability statements are also not falsifiable.
    Take theory T An event of type A is extremely
    unlikely. Suppose you nevertheless observe A.
    Does this observation falsify T?
  • No. Remember, falsification works in a deductive
    way, and obviously you cannot derive from T a
    prediction that A will not happen. You cannot
    even derive a prediction that A will not happen
    very often!

11
6. Is corroboration an inductive notion?
  • Popper says that theories are more corroborated
    if they are tested in a variety of circumstances
    than if they are always tested under the same
    conditions.
  • He says that All metals expand when heated is
    more corroborated if we observe 5 pieces of
    copper and 5 pieces of iron expanding when heated
    than if we just observe 10 pieces of copper
    expanding when heated.
  • This accords with common sense but it is unclear
    whether Popper can justify this attitude without
    induction.
  • If observing 5 pieces of copper is not an
    inductive reason for generalization about copper,
    then testing the statement about metals on
    another 5 pieces of copper is as risky as testing
    it on 5 pieces of a new metal (iron).

12
7. Why prefer tested theories?
  • The acceptance of scientific statements is
    connected with the belief that they are useful in
    practice (for building bridges, curing diseases,
    launching rockets)
  • If corroboration tells us only something about
    the past (which tests a theory passed), why
    should we trust these (tested) theories more than
    untested theories?
  • Suppose there are two kinds of bridges, A and B.
    We tested a theory Bridges A are stable many
    times in the past by deriving a prediction that A
    will not fall, and we did observe that A never
    fell. But if the past is telling us nothing about
    the future (no induction!), why should we prefer
    A bridges over B bridges (which we never tested)?
    We might as well build bridges, relying on the
    falsifiable but uncorroborated theory All B
    bridges are stable.

13
8. Why prefer non-falsified theories?
It surely seems that Popper can give us a good
reason for preferring tested theories over
falsified theories. After all, falsified theories
are false, and tested theories have at least a
chance of being true. Is it not obvious that hey
are better?
Yes, they are better in some sense, but the
question is whether they are more to be trusted
for our future actions. Without induction, the
answer must be negative. False theories are
equally good as corroborated theories!
Past
Future
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