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Saul%20Kripke,%20

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For example, we take it to be the case that it is contingent that the first ... Water, Tiger, Trout, Gold, and so on. Terms that we use 'to cut nature at its joints' ... – PowerPoint PPT presentation

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Title: Saul%20Kripke,%20


1
Saul Kripke, Identity and Necessity
  • Driving question How are contingent identity
    statements possible?
  • For example, we take it to be the case that it is
    contingent that the first postmaster of the
    United States is identical with the inventor of
    bifocals (i.e. Benjamin Franklin). (73b)

2
An apparent paradox
  1. (?x)(?y)(x y) ? (Fx ? Fy) Law of
    substitutivity
  2. (?x) ?(x x) Every object is necessarily
    self-identical
  3. (?x)(?y)(x y) ? ?(x x) ? ?(x y)
    Substitution for (1)
  4. (?x)(?y)((x y) ? ?(x y))

3
The paradox with proper names
  • It would, therefore, seem that the function of
    names is simply to refer, and not to describe the
    objects so named by such properties as being the
    inventor of bifocals or being the first
    Postmaster General. (74b)
  • And so, it would seem that a and b stand for
    names, it would seem that we should be able to
    make the following claim
  • (a b ? Fa) ? Fb.

4
Identities in science
  • Water is H2O.
  • Heat is molecular motion.
  • Gold has atomic number 79 i.e. is a 79 proton
    kinda thing.
  • Kripkes view identities are necessary if true.
    (76b)

5
Rigid vs. nonrigid designators
  • Please note rigid not ridged!
  • Rigid designator a term that designates the
    same object in all possible worlds. (77a)
  • What does this mean?
  • What does it mean to talk about different
    possible worlds?

6
A multiplicity of possible worlds
  • Wa W
  • 43rd Pres. Loser in 2000
  • Bush Bush
  • Gore Gore
  • 2000 Loser 43rd Pres.

7
  • Bush and Gore are rigid designators.
  • 43rd President and Loser in 2000 are nonrigid
    designators.
  • Why? Because they can refer to (designate)
    different things in different possible worlds.
  • Kripkes claim is that natural kind terms are
    also rigid designators.
  • Whats a natural kind? Water, Tiger, Trout,
    Gold, and so on. Terms that we use to cut
    nature at its joints.

8
Analytic, necessary, a priori, certain.
  • What do we mean by calling a statement
    necessary? We simply mean that the statement in
    question, first, is true, and, second, that it
    could not have been otherwise. When we say that
    something is contingently true, we mean that,
    though it is in fact the case, it could have been
    otherwise. If we wish to assign this distinction
    to a branch of philosophy, we should assign it to
    metaphysics. To the contrary, there is the
    notion of an a priori truth. An a priori truth
    is supposed to be one which can be known to be
    true independently of all experience. Now, this
    notion, if we were to assign it to a branch of
    philosophy, belongs, not to metaphysics, but to
    epistemology. (79b)
  • Kripke continues
  • Now I hold, as a matter of fact, that neither
    class of statements is contained in the other.
    But all we need to talk about here is this Is
    everything that is necessary knowable a priori or
    know a priori? (80a)

9
The problem of essentialism.
  • What are the properties that are essential to
    x?Kripkes example of the lectern. Could it
    have been made of ice? (80b)
  • If essentialism is correct, then we will have
    necessary a posteriori truths.
  • p ? ?p
  • p______
  • ? ?p
  • E.g. if the lectern were not made of ice, then
    it was necessarily not made of ice.

10
  • Kripke shows that identity is, in cases of names
    and theoretical identifications, necessary.
  • E.g. Cicero is Tully
  • Mark Twain is Samuel Clemens
  • Heat is molecular motion
  • Water is H2O
  • But not
  • Bush is the 43rd President
  • Why? Because there is a possible world in which
    Gore was elected the 43rd President.

11
A sketch of Kripkes argument
  • Water is H2O in the actual world.
  • If water is H2O in the actual world, then water
    is H2O in every possible world.
  • Therefore, water is H2O in every possible world.
  • If something holds in every possible world, then
    it is necessarily true.
  • Therefore, it is necessarily true that water is
    H2O.
  • The argument follows from truth of premises (1),
    (2), and (4). (3) follows from (1) and (2) (5)
    follows from (3) and (4).
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