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Questions tagged [terminology]

questions about definitions, terms, and common names in theoretical computer science.

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A class of functions on a lattice that are easy to optimize

Let $({\cal P}(X),\subseteq)$ be the subset lattice for a finite set $X$. Consider a function $f:{\cal P}(X)\to \mathbb{R}$ with the following property: Given any element $I_0\in {\cal P}(X)$, there ...
sirolf's user avatar
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Is there a name for this property of a binary relation?

Consider a binary relation $\mathsf{R}$ such that $x\mathsf{R}y$ is the case only if there is some $z$ such that both $x\mathsf{R}z$ and $y\mathsf{R}z$ are the case. (EDIT: note that this may be ...
J Marcos's user avatar
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What is the origin and meaning of the phrase "Lambda the ultimate?"

I've been messing around with functional programming languages for a few years, and I keep encountering this phrase. I understand what lambda means, the idea of an anonymous function is both simple ...
Eric Wilson's user avatar
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What is the best fitness function for detecting natural language?

First, let me apologise, as this question is far from my area of expertise, but is related to a side interest (read hobby), and so this question might be very naive. This may even be off-topic for the ...
Joe Fitzsimons's user avatar
4 votes
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Terminology for languages of pairs of words

I want to consider $L \subset A^* \times B^*$ as a "language". Is there standard terminology for this? I wrote "double language" first (but that doesn't sound right to me), then &...
Ville Salo's user avatar
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HyperLogLog: Why “Hyper?”

I was teaching the HyperLogLog estimator in class earlier this week and a student asked where the “hyper” bit came from. I know that HyperLogLog is a refinement/improvement to the LogLog estimator, so ...
templatetypedef's user avatar
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Maximize number of edges covered by an independent set of vertices

Smallest vertex cover which is also an independent set asks about finding an independent set that covers all edges. This problem is known as the independent vertex cover problem and is equivalent to ...
elexhobby's user avatar
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Name for relationship where one graph is a minor usually implies another is?

Let $G$ and $H$ be graphs with the following relationship: for some $k$, after you perform at least $k$ arbitrary subdivisions of the edges of $G$ (or the edges produced through subdivision), $H$ must ...
Eli's user avatar
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Complexity of a particular determinant

Suppose we have an $n\times n$ matrix $A$ with non-negative integer entries such that $\mathsf{Tr}(A^i)=0$ at every $i\in\{1,2,\dots,n-2,n-1\}$ and $\mathsf{Tr}(A^n)\neq0$, then from Trace-Determinant ...
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Name this list-of-lists data structure

Is there a canonical name for the following data structure for list of lists? Suppose we have got a list of length $Z$ of finite lists $[a_0,\dots,a_n], [b_0,\dots,b_m], [c_0,\dots,c_o], \dots$ of ...
shuhalo's user avatar
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What are contravariant tensors of type m choose 0

I am not sure if the following question falls within the scope of this site; if it does not, I will request the moderators to take appropriate action I have been going through Jin-Yi Cai's expository ...
Akash Kumar's user avatar
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What Pure Type Systems have dependent types

What precisely are dependent types? Is it a syntactic property of some type system? This seems to suggest that dependent types are defined through phase distinctions. For example, if a variable is ...
Trebor's user avatar
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What is a "strongly complementary pair" of primal/dual solutions to a linear program?

While trying to understand this paper by Hammer, Hansen and Simeone, I came across some terminology I was unfamiliar with: the notion of a "strongly complementary pair". For a linear program ...
RubenVerhaegh's user avatar
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Complexity class name for the class of languages that are $\Sigma^1_1$-definable over finite domains

Let ${\cal L}=\{Y_1,..., Y_k, X\}$ be a finite relational language such that $X$ is a unary relation name. Let $\phi(X,\bar{Y})\in{\cal L}$ be a first-order formula (the formula can have the equality ...
Erfan Khaniki's user avatar
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Is there a name for this property in set-valued analysis or combinatorics?

I asked this question a few days ago on MO, but I haven't received an answer. So I thought I would ask here. I have also added a relaxed version of the question here. Let $F$ be a set-valued, finite-...
Ankur's user avatar
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LALR grammars subsets

If LR(0) condition for a grammar G is formulated as follows: Every state is either reduction or a shift state and it can't be both at the same time if it is a reduction state, it contains exactly one ...
NoWhereMan's user avatar
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formal definition of "flowcharts"

I am looking for a formal definition of so-called "flowcharts" used as representation of programs or business processes. Is there some good one around ? Thx JCLL
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