The elements of Euclid, explained and demonstrated in a new and most easy method
With the uses of each proposition in all the parts of the Mathematicks
by Claude-François Milliet Dechales & Reeve Williams
- First published:
- 17th century
- Language: English
Description
No source description yet.
None of the 1 source behind this record supplied a summary of The elements of Euclid, explained and demonstrated in a new and most easy method (1685). What the catalog does say:
Traditions: Legendary beings and transformations
Subjects: Euclid's Elements
Provenance
Why this book is in the catalog
Included because retained bibliographic metadata links this work to Legendary beings and transformations.
Controlled discovery queries from openlibrary-historical matched “Elementals”.
- “Elementals”· via Open Library
Membership records how this book met the catalog’s discovery criteria — relevance to a tradition, not a judgment of the book’s claims.
Read & download
Where a scan or ebook exists, it is listed here.
No public full text is known for this record.
None of our sources reported a scan or ebook. It may exist elsewhere — these searches are a good next step.
Buy or borrow
- Find on Amazon (opens in a new tab)
- Find in a library (opens in a new tab)
- Open Library (opens in a new tab)
No ISBN on record, so the Amazon link searches by title and author. As an Amazon Associate we earn from qualifying purchases. WorldCat shows libraries near you that hold a copy.
Editions
One edition cataloged here.
| Edition | Date | Publisher | Language | ISBN | Access | Links |
|---|---|---|---|---|---|---|
With the uses of each proposition in all the parts of the Mathematicks Open Library record | 1685 | Printed by J.P. for Philip Lea globemaker | English | — | No ebook |
Subjects
Identifiers & provenance
How this record was assembled, and the authority identifiers it carries.
Identifiers
- Open Library work
Cataloged from
- Open LibraryOL44216551W (opens in a new tab)
Found via
- Catalog id
- openlibrary-work:OL44216551W
- Edition coverage
- Multi source partial
- Retrieved







