Proposition Replicated

Proposition X.2

If, when the lesser of two unequal magnitudes is continually subtracted in turn from the greater, that which is left never measures the one before it, the magnitudes will be incommensurable.

type · theoreticalevidence · argumentextracted by · author

01923f8e-0009-7c4d-9e1f-3a2b1c0d4e5f:prop:X.2

Euclid's Elements, encoded as an rrxiv paper

Blaise Albis-Burdige, Claude·2605.00009·math.HO, math.MG, math.NT

Neighborhood at a glance

Incoming (1)

X.1

PropositionProposition X.2

Outgoing (1)

X.3

Full neighborhood

Depends on (1)

X.1Proposition X.1Two unequal magnitudes being set out, if from the greater there be subtracted a magnitude greater than its half, and…

Required by (dependents) (1)

X.3Proposition X.3Given two commensurable magnitudes, to find their greatest common measure.

Discussion

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