Stadium paradox

E264820

The Stadium paradox is one of Zeno of Elea’s motion paradoxes that challenges the coherence of relative speed and discrete time by analyzing rows of moving bodies passing each other in a stadium.

All labels observed (2)

Label Occurrences
Stadium paradox canonical 3
Stadium argument 1

How this entity was disambiguated

Statements (44)

Predicate Object
instanceOf Zeno's paradox
motion paradox
paradox
philosophical problem
thought experiment
addressesConcept continuity
discrete time
infinite divisibility
kinematics
motion
relative speed
relativity of motion
temporal measurement
aimsToShow difficulties in reconciling motion with atomistic time
incoherence of assuming discrete time with standard kinematics
describedIn Aristotle's Physics
formulates apparent contradiction in relative speed
hasAlternativeName Moving rows paradox
Stadium (Zeno's paradox)
Stadium argument
linked to: Stadium paradox
hasAuthor Zeno of Elea
hasCenturyOfOrigin 5th century BCE
hasInterpretation argument for the continuity of time
challenge to atomistic theories of time
illustration of problems with naive relative velocity reasoning
hasLanguageOfFirstFormulation Ancient Greek
hasOriginPlace Elea
hasSetting stadium
historicalPeriod Ancient Greek philosophy
involves bodies moving in opposite directions
discrete time steps
equal speeds
equal-sized bodies
relative positions
rows of moving bodies
partOf Zeno's paradoxes of motion
linked to: Paradoxes of motion
relatedTo Achilles and the Tortoise
Arrow paradox
Dichotomy paradox
philosophy of physics
philosophy of time
usedIn analyses of the foundations of mechanics
discussions of discrete versus continuous models of time
teaching of philosophy of science

How these facts were elicited

Referenced by (4)

Full triples — surface form annotated when it differs from this entity's canonical label.

Zeno of Elea paradox Stadium paradox
Paradoxes of motion includes Stadium paradox
Arrow paradox isRelatedTo Stadium paradox
Stadium paradox hasAlternativeName Stadium argument
linked to: Stadium paradox