“ProofThatGIsCyclicIfAndOnlyIflvertGrvertexpG”的概念、定义、习题解题方法及翻译-数学辞典

单词	ProofThatGIsCyclicIfAndOnlyIflvertGrvertexpG
释义	proof that $G$ is cyclic if and only if $\\delimiter 69640972G\\delimiter 86418188=\\mathop{exp}\olimits(G)$ Theorem 1 A finite abelian group $G$ is cyclic if and only if $\\lvert G\\rvert=\\exp(G)$ . Proof. $G$ is cyclic if and only if it has an element of order $\\lvert G\\rvert$ . But $\\exp(G)$ is the maximum order of any element of $G$ . Thus $G$ is cyclic only if these two are equal.
随便看	EquivalentFormulationsForContinuity equivalent formulations for continuity EquivalentGrammars equivalent grammars EquivalentMachines equivalent machines EquivalentNorms equivalent norms EquivalentRegularExpressions equivalent regular expressions EquivalentStatementOfBaireCategoryTheorem equivalent statement of Baire category theorem EquivalentStatementsOfLindemannWeierstrassTheorem equivalent statements of Lindemann-Weierstrass theorem EquivalentStatementsToStatementThatSphereIsNotContractible equivalent statements to statement that sphere is not contractible EquivalentValuations equivalent valuations Equivariant equivariant ErdHosAnningTheorem ErdHosBaconNumber ErdHosFuchsTheorem ErdHosGinzburgZivTheorem ErdHosHeilbronnConjecture

数学辞典收录了18232条数学词条，基本涵盖了常用数学知识及数学英语单词词组的翻译及用法，是数学学习的有利工具。

proof that G is cyclic if and only if \\delimiter⁢69640972⁢G⁢\\delimiter⁢86418188=e⁢x⁢p(G)