subscripted

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subscripted
subscripted, a. (ˈsʌbˌskrɪptɪd) [f. subscript n. + -ed2.] Having a subscript, provided with a subscript; spec. in Computing, specified out of an array by means of a subscript or subscripts.1957 [see subscript n. 2 b]. 1972 W. Labov Language in Inner City iv. 153 The subscripted parentheses indicate ... Oxford English Dictionary
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Discretionary policy
From the last equation we have where refers to the standard deviation (square root of the variance) of the subscripted variable and refers to the correlation coefficient between the subscripted variables. wikipedia.org
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Q0 (mathematical logic)
The subscripted "o" is the type symbol for boolean values, and subscripted "i" is the type symbol for individual (non-boolean) values. Subscripted Greek letters such as α and β are syntactic variables for type symbols. wikipedia.org
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In the context of Laplace transforms, what does the subscript in $h(t) = f(t)\cdot u_3(t)$ signify? **Problem** Note: I do not need help solving this problem (yet), but I'm unsure about notation. _Find the Laplace t...
As Dr. MV suggested in the comment, it referred to the right-shifted unit step function. $u_3(t) = \begin{cases} 0, & t < 3 \\\ 1, & t \geq 3 \end{cases} $ _Posting this as an answer for the sake of completeness._
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Summation notation
Summation notation may refer to: Capital-sigma notation, mathematical symbol for summation Einstein notation, summation over like-subscripted indices wikipedia.org
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What is the derivative of an iterated product like $ \frac{d}{dx}\prod \limits_{i=0}^n \ln(y_i^{x - 1})$? Suppose the following function with pi notation, with the pi denoting the iterated product, multiplying from $i...
We don't even need a product rule. We have \begin{align*} g(x) = \prod_{i=0}^{n}\ln(y_i^{x-1}) = (x-1)^{n+1}\prod_{i=1}^{n}\ln(y_i) \end{align*} And so \begin{align*} \frac{d}{dx} g(x) = (n+1)(x-1)^{n}\prod_{i=0}^{n}\ln(y_i) \end{align*}
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Lanczos tensor
express the Weyl tensor entirely as derivatives of the Lanczos tensor: where is the Weyl tensor, the semicolon denotes the covariant derivative, and the subscripted If is an arbitrary vector field, then the Weyl–Lanczos equations are invariant under the gauge transformation where the subscripted brackets indicate wikipedia.org
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$GL(-)$ as a k-group functor My question is essentially may lye simply in a notational obstruction. For a k-algebra M, Jantzen J. defines the k-group functor $GL(M)$ as: $GL(M)(A):=(End_A(M\otimes_{\mathbb{k}} A)^*$...
It means $A$-linear endomorphisms. If $M = k^n,$ then $M \otimes_k A = A^n$, and then $End_A(M\otimes_k A)^{\times} = Aut_A(A^n) = GL_n(A).$ * * * Note that taking $End_k(M\otimes_k A)^{\times}$ gives the wrong thing, since if $A$ has dimension $d$ over $k$, then $M\otimes_K A$ has dimension $nd$, w...
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C - subscripted value is neither array nor pointer nor vector错误
C语言编译报错: er ror: subscripted value is neith er array nor pointer nor vector. 如图,在获取int main (int argc, const char *argv [])参数时报错, 原因:携带下标的值不是数组或指针。. 意思就是:想对一个变量名使用下标,它必须要是数组名或指针名(我这里把argv写成argc了,argc不 ...
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C语言程序报错:subscripted value is neither array nor pointer nor vector
C语言程序报错:subscripted value is neither array nor pointer nor vector(下标值既不是数组也不是指针也不是向量). 解决方法:重命名a或者a [10]。.
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I need help interpreting an expression I have the following formula: > $$\min_{\beta_0,\beta}\sum_{i=1}^n[1-y_if(x_i)]_++\frac1{2C}\lVert \beta\rVert^2$$ What does the bracket with the subscripted plus mean? I gr...
Quite often, $x_+$ indicates $\max\\{x,0\\}$ and $x_-$ indicates $-\min\\{x,0\\}=(-x)_+$. Under these conventions $$\lvert x\rvert=x_++x_-\\\ x=x_+-x_-$$
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C语言编译报错:error: subscripted value is neither array nor pointer nor ...
Jan 25, 2022在Linux上如何得到一个段错误的核心转储 文章目录什么是段错误?步骤1:运行 valgrind如何获得一个核心转储ulimit:设置核心转储的最大尺寸kernel.core_pattern:核心转储保存在哪里kernel.core_pattern 和 Ubuntu现在你有了核心转储,接下来干什么?(查看我的核心转储文件并把它拷贝到pc-linux下)从 gdb 中得到 ...
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Shorthand for elements in a set and elements in a vector/list? Really basic notation questions ahead. For both cases below, suppose I have an arbitrary set of integers $S$, e.g., $S = \\{2, 4, 6, 8\\}$. 1. I want t...
I disagree with Oscar about part 1 of the question. The elements of a list or vector are ordered, but the elements of a set are not. I don’t think many (any?) mathematicians would write $x = \langle x_i \rangle_{i \in S}$ when $S=\\{4,2,8,6\\}$. Since $x_i$ is a common notation for the $i$-th elemen...
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Notation in a paper I'm looking at a paper from H Fuchs called Optimal Surface Reconstruction from Planar Contours dated 1977. It can be found here. On page 2 of the PDF (stamped as page 694) the notation $+_k$ is int...
It looks to me like $P$ is subscripted with $i+_m1$, that is $i+1$ modulo $m$, and that interpretation seems to make sense in the context you've posted
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