Reasons, identity, and future people › Why division creates a problem for identity
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Reasons, identity, and future people › Why division creates a problem for identitySection view · Sections in this chapter5 / 10 ↓
In Parfit's division case, a person's brain is divided and its halves are successfully transplanted into two other bodies. The case stipulates that each resulting person preserves the relevant psychological life. The details are imagined to make both continuers equally good candidates; they are not a claim that such an operation is currently possible.
If the two resulting people are distinct, the original cannot be numerically identical to both. Identity is transitive: if each were identical to the original, they would be identical to one another. That conflicts with the stipulated existence of two different individuals. The argument concerns numerical identity, not whether both have similar memories.
Yet each branch can retain relationships that would ordinarily give the original person reason to anticipate a future with concern. Parfit asks why producing a second equally good continuer should turn the first one's otherwise valuable continuation into something equivalent to ordinary death. This is the pressure behind separating what matters in survival from identity itself.
The case does not force every opponent to accept reductionism. Someone can question its possibility, its implications or the account of prudential importance. The useful achievement is a more exact problem: what explains the significance we assign to numerical identity when psychological continuation can be stipulated without a unique continuer?
Nor does the case show that distinctions between people have no moral importance. Two people after division still have different experiences and may suffer different injuries. Their claims cannot simply be merged because of their common past. Parfit explores implications for morality, but those require arguments beyond the logical observation that one individual cannot be two distinct individuals.
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