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Questions tagged [search-problem]

A class of computational problems. Where decision problems call for a yes-or-no answer, search problems are looking for an object satisfying a certain property.

1 vote
1 answer
51 views

I was told during a lecture that there exist computational problems that are within $\text{P}_\text{search}$ but are not in $\text{NP}_\text{search}$ this seems impossible to me because I feel like a ...
Honer_300's user avatar
0 votes
1 answer
94 views

Recall that a language $A$ is in NP iff it is of the form $$A = \{x \in \Sigma^* : (\exists w\in\Sigma^*)\ (x, w) \in R_A\},$$ for some relation $R_A$ such that membership of $(x, w)\in R_A$ can be ...
Monte_carlo's user avatar
2 votes
1 answer
138 views

Problem. We study a local rewriting map defined on $5$-letter words over the alphabet $\{0,1,2,3\}$. A fixed forbidden-block set $\mathcal{F}$ of $16$ length-$3$ patterns is given by $$\mathcal{F}= \{...
Dang Dang's user avatar
  • 111
1 vote
1 answer
110 views

The common types of computational problems that I can find seems to be the following: decision problems, search problems, counting problems, optimization problems, and function problems. For decision ...
Cs_J's user avatar
  • 17
3 votes
1 answer
170 views

Suppose we have a set of words of common length randomly sampled from a dictionary of words; assume you have access to that dictionary. Let $d(x,y)$ be the Hamming distance between words $x$ and $y$. ...
cgmil's user avatar
  • 143
2 votes
2 answers
131 views

I'm studying a course on Intro to Computability, and I couldn't find an answer. Often, we refer to problems in $\text{P}$ as problems that we can "efficiently search a solution for" (where ...
Yup8's user avatar
  • 21
3 votes
1 answer
398 views

Simon's problem is a computational problem used to demonstrate an oracle separation between BQP and BPP classes. It is known that the minimum number of oracle calls to be made by the BQP machine is $\...
Manish Kumar's user avatar
0 votes
1 answer
80 views

It is very common to define a decision problem $L$ in the following way. Let $f \colon \Sigma^{*} \to \{0,1\}$. Then $L = \{x \in \Sigma^* \mid f(x) = 1\}$. Effectively, $L$ contains all instances $x \...
user319109's user avatar
0 votes
6 answers
404 views

I'm doing a search problem over 18-tuples of non-negative integers. Some tuples are GOOD and some tuples are BAD, and I'm trying to list all of the GOOD tuples exactly once. It turns out that if a ...
user326210's user avatar
0 votes
0 answers
72 views

I have tried to outline my problem as structured as possible, here is a rough overview, I am trying to find the best matching stay for a hotel booking system. If someone inputs check in and checkout ...
Christian Webb's user avatar
2 votes
1 answer
230 views

I have found out how to find the maximum of a "bitonic" array. The problem is as follows. An array is bitonic if it is comprised of an increasing or decreasing sequence of integers followed ...
user716881's user avatar
-1 votes
1 answer
139 views

I`m currently doing my homework that solving TSP using DP algorithm or branch and bound algorithm or backtracking algorithm only to solve up to 40 vertices and I can solve up to 30 vertices when I try ...
Tuan's user avatar
  • 1
0 votes
0 answers
113 views

I'm trying to do some research on graph search algorithms that are practically fast on relatively dense graphs. Besides the common ones like A* or Dijkstra's, what are some graph search algorithms ...
sharkeater123's user avatar
0 votes
2 answers
322 views

The SAT problem is often explained in terms of truth tables. Given some random boolean circuit, calculate its truth table; does there exist an output of $1$ in the truth table? But how about going the ...
Loic Stoic's user avatar
2 votes
1 answer
157 views

I'm having a hard time describing this problem without an example, so let's go with this: Say you have a program that is made up of many files. There are some files you could delete, and, while it ...
geckovsrhino's user avatar

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