Proposition Replicated
Proposition XI.32
Parallelepipedal solids which are of the same height are to one another as their bases.
01923f8e-0009-7c4d-9e1f-3a2b1c0d4e5f:prop:XI.32
Euclid's Elements, encoded as an rrxiv paper
Blaise Albis-Burdige, Claude·2605.00009·math.HO, math.MG, math.NT
Neighborhood at a glance
Full neighborhood
Depends on (2)
Required by (dependents) (4)
- XI.33Proposition XI.33Similar parallelepipedal solids are to one another in the triplicate ratio of their corresponding sides.
- XI.34Proposition XI.34In equal parallelepipedal solids the bases are reciprocally proportional to the heights; and those parallelepipedal…
- XI.36Proposition XI.36If three straight lines be proportional, the parallelepipedal solid formed out of the three is equal to the…
- XI.39Proposition XI.39If there be two prisms of equal height, and one have a parallelogram as base and the other a triangle, and if the…
Discussion
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