C extension - translation to English
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C extension - translation to English

FIELD EXTENSION WHOSE GALOIS GROUP IS ABELIAN
Cyclic extension; Abelian extensions; Abelian Extension; Cyclotomic extension; Solvable extension; Cyclic field extension; Abelian field extension; Solvable field extension

C extension      
Suffisso C (indica cartella originaria in lingua C)
telephone extension         
TERM IN TELEPHONY
Telephone extension; Phone extension; Phone extensions
telefono interno
C language         
  • thumb
  • "Hello, World!" program by [[Brian Kernighan]] (1978)
  • [[Dennis Ritchie]] (right), the inventor of the C programming language, with [[Ken Thompson]]
  • The cover of the book ''The C Programming Language'', first edition, by [[Brian Kernighan]] and [[Dennis Ritchie]]
  • The C Programming Language
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GENERAL-PURPOSE PROGRAMMING LANGUAGE
C language; K and R C; K&R C; C (Programming Language); C programming; K and r c; C (programming); C program; C (computer language); Computer language C; C programing language; C (language); Criticism of the C programming language; C prog; C programming language; C programming language, criticism; Criticism of C (programming language); Criticism of C; C programming Language; .c; C Language; C (programming langage); C (lang); C Programming; C programming language/K and R C; Programming language C; C-programming; C lang; 32/16 bit C programming; C programming language/Evolution; C (software); User:Cortex128/C; History of the C programming language; Data types in C; Memory management in C; C78 (C version)
Lingua C (tipo di lingua di programmazione)

Definition

file extension

Wikipedia

Abelian extension

In abstract algebra, an abelian extension is a Galois extension whose Galois group is abelian. When the Galois group is also cyclic, the extension is also called a cyclic extension. Going in the other direction, a Galois extension is called solvable if its Galois group is solvable, i.e., if the group can be decomposed into a series of normal extensions of an abelian group. Every finite extension of a finite field is a cyclic extension.