Divisibility/Related Articles: Difference between revisions
Jump to navigation
Jump to search
imported>Peter Schmitt m (edit) |
No edit summary |
||
Line 15: | Line 15: | ||
{{r|prime number}} | {{r|prime number}} | ||
{{r|order relation}} | {{r|order relation}} | ||
==Articles related by keyphrases (Bot populated)== | |||
{{r|Uniform space}} | |||
{{r|Modulus (algebraic number theory)}} | |||
{{r|Kummer surface}} | |||
{{r|Axiom of choice}} | |||
{{r|Integral domain}} |
Latest revision as of 17:01, 7 August 2024
- See also changes related to Divisibility, or pages that link to Divisibility or to this page or whose text contains "Divisibility".
Parent topics
- Ring theory [r]: The mathematical theory of algebraic structures with binary operations of addition and multiplication. [e]
- Integer [r]: The positive natural numbers (1, 2, 3, …), their negatives (−1, −2, −3, ...) and the number zero. [e]
Subtopics
- Greatest common divisor [r]: The largest positive natural number which divides evenly all numbers given. [e]
- Least common multiple [r]: The smallest integer which is divided evenly by all given numbers. [e]
- Prime number [r]: A number that can be evenly divided by exactly two positive whole numbers, namely one and itself. [e]
- Order relation [r]: Add brief definition or description
- Uniform space [r]: Topological space with additional structure which is used to define uniform properties such as completeness, uniform continuity and uniform convergence. [e]
- Modulus (algebraic number theory) [r]: A formal product of places of an algebraic number field, used to encode ramification data for abelian extensions of a number field. [e]
- Kummer surface [r]: An irreducible algebraic surface of degree 4 in P3 with the maximal possible number of 16 double points. [e]
- Axiom of choice [r]: Set theory assertion that if S is a set of disjoint, non-empty sets, then there exists a set containing exactly one member from each member of S. [e]
- Integral domain [r]: A commutative ring in which the product of two non-zero elements is again non-zero. [e]