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2. Serge Lang - Wikipedia

   en.wikipedia.org/wiki/Serge_Lang

   Serge Lang (French:; May 19, 1927 – September 12, 2005) was a French-American mathematician and activist who taught at Yale University for most of his career. He is known for his work in number theory and for his mathematics textbooks, including the influential Algebra .

3. Linear algebra - Wikipedia

   en.wikipedia.org/wiki/Linear_algebra

   Linear algebra is the branch of mathematics concerning ... Lang, Serge (March 9, 2004), Linear Algebra, ... 1998), Linear Algebra, Undergraduate Texts in Mathematics ...

4. Undergraduate Texts in Mathematics - Wikipedia

   en.wikipedia.org/wiki/Undergraduate_Texts_in...

   Undergraduate Texts in Mathematics (UTM) (ISSN 0172-6056) is a series of undergraduate-level textbooks in mathematics published by Springer-Verlag. The books in this series, like the other Springer-Verlag mathematics series, are small yellow books of a standard size.

5. List of University of Chicago faculty - Wikipedia

   en.wikipedia.org/wiki/List_of_University_of...

   Serge Lang – known for work in number theory and for textbooks; spent most of career at Yale University; Greg Lawler – best known for work on Schramm-Loewner evolution; winner of Wolf Prize; William Lawvere – known for his work in category theory, topos theory, and the philosophy of mathematics; Saunders Mac Lane – co-founder of ...

6. List of conjectures - Wikipedia

   en.wikipedia.org/wiki/List_of_conjectures

   Bombieri–Lang conjecture: diophantine geometry: Enrico Bombieri and Serge Lang: 181 Borel conjecture: geometric topology: Armand Borel: 981 Bost conjecture: geometric topology: Jean-Benoît Bost: 65 Brennan conjecture: complex analysis: James E. Brennan: 110 Brocard's conjecture: number theory: Henri Brocard: 16 Brumer–Stark conjecture ...

7. Quasi-algebraically closed field - Wikipedia

   en.wikipedia.org/wiki/Quasi-algebraically_closed...

   The condition was first introduced and studied by Lang. [10] If a field is C i then so is a finite extension. [11] [12] The C 0 fields are precisely the algebraically closed fields. [13] [14] Lang and Nagata proved that if a field is C k, then any extension of transcendence degree n is C k+n.

8. Template:Lang Algebra - Wikipedia

   en.wikipedia.org/wiki/Template:Lang_Algebra

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9. Hilbert's Nullstellensatz - Wikipedia

   en.wikipedia.org/wiki/Hilbert's_Nullstellensatz

   Serge Lang gave an extension of the Nullstellensatz to the case of infinitely many generators: Let κ {\textstyle \kappa } be an infinite cardinal and let K {\textstyle K} be an algebraically closed field whose transcendence degree over its prime subfield is strictly greater than κ {\displaystyle \kappa } .