Template:Multiplicative group facts to check against: Difference between revisions
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{{quotation|The discussion here about the [[Groupprops:multiplicative group of integers modulo n|multiplicative group of integers modulo n]] relies on some background facts from group theory.<br>'''FACTS ABOUT MULTIPLICATIVE GROUPS''': [[Groupprops:Classification of natural numbers for which the multiplicative group is cyclic|Classification of natural numbers for which the multiplicative group is cyclic]] <nowiki> [[Groupprops:Characterization of multiplicative group of integers modulo n|Characterization of multiplicative group of integers modulo n]]<br>'''GENERAL FACTS ABOUT GROUPS''': [[Groupprops:order of direct product is product of orders|order of direct product is product of orders]], [[Groupprops:exponent of direct product is lcm of exponents|exponent of direct product is lcm of exponents]]}} | {{quotation|The discussion here about the [[Groupprops:multiplicative group of integers modulo n|multiplicative group of integers modulo n]] relies on some background facts from group theory.<br>'''FACTS ABOUT MULTIPLICATIVE GROUPS''': [[Groupprops:Classification of natural numbers for which the multiplicative group is cyclic|Classification of natural numbers for which the multiplicative group is cyclic]] <nowiki>|</nowiki> [[Groupprops:Characterization of multiplicative group of integers modulo n|Characterization of multiplicative group of integers modulo n]]<br>'''GENERAL FACTS ABOUT GROUPS''': [[Groupprops:order of direct product is product of orders|order of direct product is product of orders]], [[Groupprops:exponent of direct product is lcm of exponents|exponent of direct product is lcm of exponents]]}} | ||
Latest revision as of 00:16, 5 January 2012
The discussion here about the multiplicative group of integers modulo n relies on some background facts from group theory.
FACTS ABOUT MULTIPLICATIVE GROUPS: Classification of natural numbers for which the multiplicative group is cyclic | Characterization of multiplicative group of integers modulo n
GENERAL FACTS ABOUT GROUPS: order of direct product is product of orders, exponent of direct product is lcm of exponents