**Ferdinand Gotthold Max Eisenstein** (April 16, 1823 - October 11, 1852) was a German mathematician. April 16 is the 106th day of the year in the Gregorian calendar (107th in leap years). ...
1823 was a common year starting on Wednesday (see link for calendar). ...
October 11 is the 284th day of the year (285th in leap years). ...
1852 was a leap year starting on Thursday (see link for calendar). ...
This article is in need of attention from an expert on the subject. ...
Like Galois and Abel, Eisenstein died before the age of 30, and like Abel, his death was due to tuberculosis. He was born and died in Berlin, Germany. Peter Gustav Dirichlet was his teacher. Old drawing of ferdinand eisenstein File links The following pages link to this file: Ferdinand Eisenstein ...
Old drawing of ferdinand eisenstein File links The following pages link to this file: Ferdinand Eisenstein ...
Galois at the age of fifteen from the pencil of a classmate. ...
Niels Henrik Abel (August 5, 1802â€“April 6, 1829), Norwegian mathematician, was born in FinnÃ¸y. ...
Niels Henrik Abel (August 5, 1802â€“April 6, 1829), Norwegian mathematician, was born in FinnÃ¸y. ...
Tuberculosis (commonly shortened to TB) is an infection caused by the bacterium Mycobacterium tuberculosis, which most commonly affects the lungs (pulmonary TB) but can also affect the central nervous system (meningitis), lymphatic system, circulatory system (Miliary tuberculosis), genitourinary system, bones and joints. ...
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Johann Peter Gustav Lejeune Dirichlet (February 13, 1805 - May 5, 1859) was a German mathematician credited with the modern formal definition of a function. ...
Gauss is said to have claimed, "There have been only three epoch-making mathematicians: Archimedes, Newton, and Eisenstein". Gauss's choice of Eisenstein, who specialized in number theory and analysis, may seem puzzling to many, but it is justified by the fact that Eisenstein easily proved several results that were unattainable even for Gauss, like the theorem on biquadratic reciprocity. Carl Friedrich Gauss (GauÃŸ) (April 30, 1777 â€“ February 23, 1855) was a German mathematician and scientist of profound genius who contributed significantly to many fields, including number theory, analysis, differential geometry, geodesy, magnetism, astronomy and optics. ...
Archimedes of Syracuse. ...
Sir Isaac Newton, PRS (4 January [O.S. 25 December 1642] 1643 â€“ 31 March [O.S. 20 March] 1727) was an English physicist, mathematician, astronomer, alchemist, and natural philosopher who is regarded by many as the most influential scientist in history. ...
This article needs to be cleaned up to conform to a higher standard of quality. ...
Analysis is the generic name given to any branch of mathematics which depends upon the concepts of limits and convergence, and studies closely related topics such as continuity, integration, differentiability and transcendental functions. ...
## See also In mathematics, Eisensteins criterion gives sufficient conditions for a polynomial to be irreducible over Q (or equivalently, over Z). ...
Eisenstein integers as intersection points of a triangular lattice in the complex plane In mathematics, Eisenstein integers are complex numbers of the form aÏ‰ + b where Ï‰ is a complex cube root of unity, and a and b are rational integers. ...
An Eisenstein prime is an Eisenstein integer aÏ‰ + b that has only two Eisenstein divisors, the complex cube root of unity and aÏ‰ + b itself. ...
In mathematics, Eisenstein series are particular modular forms with infinite series expansions that may be written down directly. ...
In mathematics, Eisensteins theorem is a result on the coefficients of any power series which is both an algebraic function, and with rational number coefficients. ...
## External links Wikiquote has a collection of quotations related to: **Ferdinand Eisenstein** - Biography at the MacTutor archive
*The life of Gotthold Ferdinand Eisenstein* by M.Schmitz (PDF format) *Four functions and sixteen Eisenstein series* by Heung Yeung Lam (PDF format) *Ferdinand Eisenstein* by Larry Freeman (2005), Fermat's Last Theorem Blog. |