Abstract
The duplication of a cube and the trisection of an angle are two of the most famous geometric construction
problems formulated in ancient Greece. In 1837 Pierre Wantzel (1814-1848) proved that the problems cannot
be constructed by ruler and compass. Today he is credited for this contribution in all general treatises of the
history of mathematics. However, his proof was hardly noticed by his contemporaries and during the following
century his name was almost completely forgotten. In this paper I shall analyze the reasons for this neglect and
argue that it was primarily due to the lack of importance attributed to such impossibility results at the time.
| Original language | English |
|---|---|
| Journal | Historia Mathematica |
| Volume | 36 |
| Pages (from-to) | 374-394 |
| ISSN | 0315-0860 |
| Publication status | Published - 2009 |