simple root
is called a simple root. For example, f(z)=(z-1)(z-2) has a simple root at z_0=1 , but g=(z-1)^2 has a root of multiplicity 2 at z_0=1 , which is therefore not a simple ... ,Create account or Sign in. Simple and Multiple Roots of Polynomials ... r_n -in F$ are the roots of $f(x)$. We will now distinguish between different types of roots. ,單根. simple root. 以simple root 進行詞彙精確檢索結果. 出處/學術領域, 英文詞彙, 中文詞彙. 學術名詞 數學名詞-兩岸中小學教科書名詞, simple root, 單根. 學術名詞 ,Define Simple root. Simple root synonyms, Simple root pronunciation, Simple root translation, English dictionary definition of Simple root. n. 1. All of the roots of a ... , 1 is multiple (double) root. If a polynomial has a multiple root, its derivative also shares that root. SEE ALSO: Multiplicity, Root, Simple Root.,In mathematics, the multiplicity of a member of a multiset is the number of times it appears in the multiset. For example, the number of times a given polynomial equation has a root at ... This means that 1 is a root of multiplicity 2, and −4 is a 'si,跳到 Positive roots and simple roots - A set of positive roots may be constructed by choosing a ... is called a simple root if it cannot be written as the sum of ... ,重覆度（multiplicity）是一數學名詞，多重集中某一元素的重覆度是指此元素在多重集中出現的次數 ... 使得s(a) ≠ 0且p(x) = (x − a)ks(x), a∈F，則a是重覆度為k的p(x)的根。 若k = 1，則a稱為單根（simple root），若k ≥ 2，則a稱為重根（multiple root）。 ,"Lie Algebra Simple Root." From MathWorld--A Wolfram Web Resource, created by Eric W. Weisstein. http://mathworld.wolfram.com/LieAlgebraSimpleRoot.html ... ,also called a multiple point or repeated root. For example, in the equation (x-1)^2=0 , 1 is multiple (double) root. If a polynomial has a multiple root, its derivative also shares that root. SEE ALSO: Multiplicity, Root, Simple Root. REFERENCES:.
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 simple root 相關參考資料
Simple Root -- from Wolfram MathWorld
is called a simple root. For example, f(z)=(z-1)(z-2) has a simple root at z_0=1 , but g=(z-1)^2 has a root of multiplicity 2 at z_0=1 , which is therefore not a simple ... http://mathworld.wolfram.com Simple and Multiple Roots of Polynomials - Mathonline
Create account or Sign in. Simple and Multiple Roots of Polynomials ... r_n -in F$ are the roots of $f(x)$. We will now distinguish between different types of roots. http://mathonline.wikidot.com simple root - 單根 - 國家教育研究院雙語詞彙
單根. simple root. 以simple root 進行詞彙精確檢索結果. 出處/學術領域, 英文詞彙, 中文詞彙. 學術名詞 數學名詞-兩岸中小學教科書名詞, simple root, 單根. 學術名詞 http://terms.naer.edu.tw Simple root - definition of Simple root by The Free Dictionary
Define Simple root. Simple root synonyms, Simple root pronunciation, Simple root translation, English dictionary definition of Simple root. n. 1. All of the roots of a ... https://www.thefreedictionary. Multiple Root - Index -- from Wolfram MathWorld
1 is multiple (double) root. If a polynomial has a multiple root, its derivative also shares that root. SEE ALSO: Multiplicity, Root, Simple Root. http://140.177.205.23 Multiplicity (mathematics) - Wikipedia
In mathematics, the multiplicity of a member of a multiset is the number of times it appears in the multiset. For example, the number of times a given polynomial equation has a root at ... This means ... https://en.wikipedia.org Root system - Wikipedia
跳到 Positive roots and simple roots - A set of positive roots may be constructed by choosing a ... is called a simple root if it cannot be written as the sum of ... https://en.wikipedia.org 重覆度- 维基百科，自由的百科全书
重覆度（multiplicity）是一數學名詞，多重集中某一元素的重覆度是指此元素在多重集中出現的次數 ... 使得s(a) ≠ 0且p(x) = (x − a)ks(x), a∈F，則a是重覆度為k的p(x)的根。 若k = 1，則a稱為單根（simple root），若k ≥ 2，則a稱為重根（multiple root）。 https://zh.wikipedia.org Lie Algebra Simple Root -- from Wolfram MathWorld
"Lie Algebra Simple Root." From MathWorld--A Wolfram Web Resource, created by Eric W. Weisstein. http://mathworld.wolfram.com/LieAlgebraSimpleRoot.html ... http://mathworld.wolfram.com Multiple Root -- from Wolfram MathWorld
also called a multiple point or repeated root. For example, in the equation (x-1)^2=0 , 1 is multiple (double) root. If a polynomial has a multiple root, its derivative also shares that root. SEE ALSO... http://mathworld.wolfram.com |