The Shelves · Mathematics (incl. astronomy)
The Method of Mechanical Theorems, addressed to Eratosthenes
Περὶ τῶν μηχανικῶν θεωρημάτων πρὸς Ἐρατοσθένην ἔφοδος
I · The entry, in his form
In the table of Mathematics (incl. astronomy)
Conjecturedvery likely classc. 287–212 BCE. Worked in Syracuse but wrote to Alexandria: his prefaces address Conon and, after Conon's death, Dositheus there, and the Method is a letter to Eratosthenes. Diodorus says he had been in Egypt.
The Method of Mechanical Theorems, addressed to Eratosthenes
Περὶ τῶν μηχανικῶν θεωρημάτων πρὸς Ἐρατοσθένην ἔφοδος
Opening words not preserved.
Length: not counted
Above, his entry form, filled from what we know. Below, ours.
II · Does it survive? Where to read it
Survives in large part
Survives only in the Archimedes Palimpsest, identified by Heiberg in 1906 and re-imaged 1999-2008.
Was it in Alexandria?
Known · AttestedAcquired for the Library.
In the cupboard: an ancient source reports it entering the collection or the Pinakes.
Read it today
- Heath, The Method of Archimedes (1912) · a translation · link checked 31 Oct 2026
- Greek text (Scaife Viewer) · the original · link checked 31 Oct 2026
III · In the show
The show has not yet spoken of this work.
IV · Sources and the living entry
Ancient references
- Diodorus Siculus 1.34.2; 5.37.3 (Archimedes in Egypt)
Modern scholarship (2)
- R. Netz and W. Noel, The Archimedes Codex (London: Weidenfeld & Nicolson, 2007).
- T. L. Heath, The Works of Archimedes (Cambridge: Cambridge University Press, 1897), with The Method of Archimedes (1912).
Entry checked 31 Oct 2026 · no corrections · Suggest a correction ›
ΠΕΡΙ ΤΩΝ ΜΗΧΑΝΙΚΩΝ ΘΕΩΡΗΜΑΤΩΝ ΠΡΟΣ ΕΡΑΤΟΣΘΕΝΗΝ ΕΦΟΔΟΣ
Beside it in the cupboard
- Aristarchus of Samos, On the Sizes and Distances of the Sun and Moonc. 280–250 BCE · Survives in large part
- Eratosthenes of Cyrene, On the Measurement of the Earthc. 240–230 BCE · Lost
- Eratosthenes of Cyrene, Letter to King Ptolemy on Doubling the Cube, with the epigram on the Mesolabec. 240–220 BCE · Survives whole
- Archimedes of Syracuse, On the Sphere and Cylinder, On Spirals, Quadrature of the Parabola, On Conoids and Spheroidsc. 240–212 BCE · Survives whole