- Bibliographic citation
-
Messenger of mathematics ; 14
- Creator
-
Lamb, Horaces
- Published
-
1885 -
- Last update
-
09.04.2025, 1:01 PM CEST
Data provider
This object is provided by:
Niedersächsische Staats- und Universitätsbibliothek Göttingen. If you have any questions about the object, please contact the data provider.
Niedersächsische Staats- und Universitätsbibliothek Göttingen. If you have any questions about the object, please contact the data provider.
Object type
- Aufsatz
Associated
- Lamb, Horaces
Time of origin
- 1885 -
Other Objects (12)
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Proof of Miquel's Theorem.
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A proof Fourier's series theorem.
On a simple proof of Lambert's theorem.
A proof of Prof. Sylvester's theorem of partitions.
A symbolical proof of Fourier's double-integral theorem.
Proof of a theorem in the theory of Numbers
A euclidean proof of Casey's extension of Ptolemy's theorem.
Geometrical proof of M. Faure's and some kindred theorems.
Combinatorial proof of Muchnik's theorem
A proof of Klein's theorem in connection with Lamé's function.
Proof of Stringling's theorem.
Proof of Miquel's Theorem.
A new proof of Picard's theorem.
A proof Fourier's series theorem.
On a simple proof of Lambert's theorem.
A proof of Prof. Sylvester's theorem of partitions.
A symbolical proof of Fourier's double-integral theorem.
Proof of a theorem in the theory of Numbers
A euclidean proof of Casey's extension of Ptolemy's theorem.
Geometrical proof of M. Faure's and some kindred theorems.
Combinatorial proof of Muchnik's theorem
A proof of Klein's theorem in connection with Lamé's function.
Proof of Stringling's theorem.
Proof of Miquel's Theorem.
A new proof of Picard's theorem.
A proof Fourier's series theorem.
On a simple proof of Lambert's theorem.
A proof of Prof. Sylvester's theorem of partitions.
A symbolical proof of Fourier's double-integral theorem.
Proof of a theorem in the theory of Numbers
A euclidean proof of Casey's extension of Ptolemy's theorem.
Geometrical proof of M. Faure's and some kindred theorems.
Combinatorial proof of Muchnik's theorem