The ship of Theseus, also known as Theseus's paradox, is a thought experiment that raises the question of whether an object that has had all of its components replaced remains fundamentally the same object. The paradox is most notably recorded by Plutarch in Life of Theseus from the late first century. Plutarch asked whether a ship that had been restored by replacing every single wooden part remained the same ship.
The paradox had been discussed by other ancient philosophers such as Heraclitus and Plato prior to Plutarch's writings, and more recently by Thomas Hobbes and John Locke. Several variants are known, including the grandfather's axe, which has had both head and handle replaced.
Video Ship of Theseus
Variations
Original example
This particular version of the paradox was first introduced in Greek legend as reported by the historian, biographer, and essayist Plutarch:
The ship wherein Theseus and the youth of Athens returned from Crete had thirty oars, and was preserved by the Athenians down even to the time of Demetrius Phalereus, for they took away the old planks as they decayed, putting in new and stronger timber in their places, insomuch that this ship became a standing example among the philosophers, for the logical question of things that grow; one side holding that the ship remained the same, and the other contending that it was not the same.
Plutarch thus questions whether the ship would remain the same if it were entirely replaced, piece by piece. Centuries later, the philosopher Thomas Hobbes introduced a further puzzle, wondering what would happen if the original planks were gathered up after they were replaced, and used to build a second ship. Hobbes asked which ship, if either, would be the original Ship of Theseus.
Modern variations
The contemporary writer Martin Cohen creatively imagined John Locke regarding a favorite sock that develops a hole. He pondered whether the sock would still be the same after a patch was applied to the hole, and if it would be the same sock after a second patch was applied, and a third, etc., until all of the material of the original sock has been replaced with patches.
An instance known generally as grandfather's axe, where over time both the head and handle have been replaced, has been personified with the names of famous hatchet and axe wielders such as George Washington and Abraham Lincoln.
In the UK, Trigger's broom from the television sitcom Only Fools and Horses is another example of a 'grandfather's axe'. Colin "Trigger" Ball, a road sweeper, wins an award for having owned the same broom for 20 years. He reveals that it has had 17 new heads and 14 new handles, but insists it is still the same broom.
In Europe, several independent tales and stories feature knives that have had their blades and handles replaced several times, but are still used and represent the same knife. France has Jeannot's knife, Spain uses Jeannot's knife as a proverb, though it is referred to simply as "the family knife", and Hungary has "Lajos Kossuth's pocket knife".
In Japan, Shinto shrines are rebuilt every twenty years with entirely "new wood". The continuity over the centuries is spiritual and comes from the source of the wood in the case of Ise Jingu's Naiku shrine, which is harvested from an adjoining forest that is considered sacred. In 2013, the shrine was rebuilt for the 62nd time.
One version is often discussed in introductory Jurisprudence and Evidence classes in law school, discussing whether a weapon used in a murder, for example, would still be considered the "murder weapon" if both its handle and head/blade were to be replaced at separate, subsequent times.
Today
The question of identity posed by the Ship of Theseus remains problematic even in the 21st century, foremost with both the piecemeal and wholesale reconstruction of wooden boats and tall ships, as well as structures of historic merit and not. An illustrative example is the provenance of the USS Constellation, the identity controversy over which long vexed even respected naval historians and publications of record. Credible records allowed its history to finally be resolved, but many instances occur whether either records are lacking or the matter is simply one of point of view.
The paradox appears in various forms in fictional contexts, particularly in fantasy or science-fiction, for example where a character has body parts swapped for artificial replacements until the person has been entirely replaced. Another example may be 'teleportation' in which the subject is 're-created' in the same structure in another location albeit with other molecules. There are many other variations with reference to the same concept in popular culture for example axes and brooms.
Maps Ship of Theseus
Proposed resolutions
Heraclitus
The Greek philosopher Heraclitus attempted to solve the paradox by introducing the idea of a river where water replenishes it. Arius Didymus quoted him as saying "upon those who step into the same rivers, different and again different waters flow". Plutarch disputed Heraclitus' claim about stepping twice into the same river, citing that it cannot be done because "it scatters and again comes together, and approaches and recedes".
Aristotle's causes
According to the philosophical system of Aristotle and his followers, four causes or reasons describe a thing; these causes can be analyzed to get to a solution to the paradox. The formal cause or 'form' (perhaps best parsed as the cause of an object's form or of its having that form) is the design of a thing, while the material cause is the matter of which the thing is made. Another of Aristotle's causes is the 'end' or final cause, which is the intended purpose of a thing. The ship of Theseus would have the same ends, those being, mythically, transporting Theseus, and politically, convincing the Athenians that Theseus was once a living person, though its material cause would change with time. The efficient cause is how and by whom a thing is made, for example, how artisans fabricate and assemble something; in the case of the ship of Theseus, the workers who built the ship in the first place could have used the same tools and techniques to replace the planks in the ship.
According to Aristotle, the "what-it-is" of a thing is its formal cause, so the ship of Theseus is the 'same' ship, because the formal cause, or design, does not change, even though the matter used to construct it may vary with time. In the same manner, for Heraclitus's paradox, a river has the same formal cause, although the material cause (the particular water in it) changes with time, and likewise for the person who steps in the river.
This argument's validity and soundness as applied to the paradox depend on the accuracy not only of Aristotle's expressed premise that an object's formal cause is not only the primary or even sole determiner of its defining characteristic(s) or essence ("what-it-is") but also of the unstated, stronger premise that an object's formal cause is the sole determiner of its identity or "which-it-is" (i.e., whether the previous and the later ships or rivers are the "same" ship or river). This latter premise is subject to attack by indirect proof using arguments such as "Suppose two ships are built using the same design and exist at the same time until one sinks the other in battle. Clearly the two ships are not the same ship even before, let alone after, one sinks the other, and yet the two have the same formal cause; therefore, formal cause cannot by itself suffice to determine an object's identity" or " [...] therefore, two objects' or object-instances' having the same formal cause does not by itself suffice to make them the same object or prove that they are the same object."
Definitions of "the same"
One common argument found in the philosophical literature is that in the case of Heraclitus' river one is tripped up by two different definitions of "the same", in other words the vagueness of the term. In one sense, things can be "qualitatively identical", by sharing some properties. In another sense, they might be "numerically identical" by being "one". As an example, consider two different marbles that look identical. They would be qualitatively, but not numerically, identical. A marble can be numerically identical only to itself.
Four-dimensionalism
Ted Sider and others have proposed that considering objects to extend across time as four-dimensional causal series of three-dimensional "time-slices" could solve the ship of Theseus problem because, in taking such an approach, all four-dimensional objects remain numerically identical to themselves while allowing individual time-slices to differ from each other. The aforementioned river, therefore, comprises different three-dimensional time-slices of itself while remaining numerically identical to itself across time; one can never step into the same river-time-slice twice, but one can step into the same (four-dimensional) river twice.
See also
References
Source of article : Wikipedia
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