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multiplicity
multiplicity (mʌltɪˈplɪsɪtɪ) [ad. L. multiplicitās, f. multiplic-, multiplex.] 1. a. The quality or condition of being multiplex or manifold; manifold variety.1597 Morley Introd. Mus. Annot. *4, By this, which in dupla and tripla is spoken, may all other things concerning proportions of multiplicity...
Oxford English Dictionary
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Multiplicity
Multiplicity may refer to:
In popular culture
Multiplicity (subculture), an online subculture of people who identify as having multiple personalities In the arts
Multiplicity (film), a 1996 comedy film starring Michael Keaton
Multiplicity (album), 2005 studio album by Dave Weckl
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multiplicity
multiplicity/ˌmʌltɪˈplɪsətɪ; ˌmʌltə`plɪsətɪ/ n[sing]~ of sth large number or great variety of things 多; 多样; 多样性 a computer with a multiplicity of (ie many) uses 多用途计算机.
牛津英汉双解词典
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Multiplicity (subculture)
Multiplicity communities mostly exist online through social media platforms
Definition
The coinage multiplicity describes people displaying or experiencing Resources dedicated to multiplicity started to appear early in the internet's history.
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nt.number theory - Prime differences and zero multiplicity
1 day ago — See also his beautiful survey on the pair correlation conjecture entitled “ Notes on pair correlation of zeros and prime numbers”, 2005. Share.
mathoverflow.net
Multiplicity-one theorem
Multiplicity-one also holds for SL(2), but not for SL(n) for n > 2 . Strong multiplicity one theorem
The strong multiplicity one theorem of and states that two cuspidal automorphic representations of the general linear
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Multiplicity (philosophy)
In his essay The Idea of Duration, Bergson discusses multiplicity in light of the notion of unity. Bergson distinguishes two kinds of multiplicity: one form of multiplicity refers to parts which are quantitative, distinct, and countable, and the other
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Multiplicity of a function I am slightly unsure about how to calculate the multiplicity of a function but I was wondering if the multiplicity of $(x^3 - 2)$ is $3$?
The multiplicity of a factor of a polynomial is the number of times the factor divides the polynomial. For example, in the polynomial $(x-3)^2(x^2-3)$, the factor $x-3$ has multiplicity $2$ and the factor $x^2-3$ has multiplicity $1$.
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Multiplicity (software)
Multiplicity comes in two versions; the standard Multiplicity has the ability to copy and paste images and text between computers, while Multiplicity Pro Multiplicity does not permit combining computers with different operating systems, like macOS and Linux.
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why geometric multiplicity is bounded by algebraic multiplicity? Define * The _algebraic multiplicity_ of $\lambda_{i}$ to be the degree of the root $\lambda_i$ in the polynomial $\det(A-\lambda I)$. * The _geom...
Suppose the geometric multiplicity of the eigenvalue $\lambda$ of $A$ is $k$. choice of basis, we have $$\mathrm{char}_A(x)=\mathrm{char}_{\lambda I_k}(x)\mathrm{char}_{C}(x)=(x-\lambda)^k\mathrm{char}_{C}(x)$$ so the algebraic multiplicity
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Multiplicity (chemistry)
In this case the multiplicity is also equal to the number of unpaired electrons plus one. However the multiplicity equals the number of spin orientations only if S ≤ L.
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Example: Algebraic Multiplicity vs Geometric Multiplicity Is there a simple example of a matrix having an eigenvalue whose geometric multiplicity is strictly smaller than its algebraic multiplicity?
Consider $$ A = \begin{pmatrix} 0 & 1 \\\ 0 & 0 \end{pmatrix} $$ As $\chi_A(t) = t^2$, $0$ has algebraic multiplicity $2$, but geometric multiplicity $1
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Multiplicity (mathematics)
Multiplicity of a prime factor
In prime factorization, the multiplicity of a prime factor is its -adic valuation. This means that 1 is a root of multiplicity 2, and −4 is a simple root (of multiplicity 1).
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Polynomials: zeros, multiplicity, and whether the graph crosses through the $x$ axis there Here are the choices: A) -3, multiplicity 1, touches x-axis; 3, multiplicity 3 B) -3, multiplicity 1, crosses x-axis; 3, mul...
Hint: In $(x-a)^m(x-b)^n$, $x=a$ is a zero of multiplicity $m$ and $x=b$ is a zero of multiplicity $n$. When the multiplicity of a root is even, the graph does NOT cross through the $x$ axis at that point, but it does when the multiplicty is odd.
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Multiplicity (statistical mechanics)
In statistical mechanics, multiplicity (also called statistical weight) refers to the number of microstates corresponding to a particular macrostate of However, in the either dipole can be chosen for the aligned dipole, so the multiplicity is 2.
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