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package main | |
import( | |
"fmt" | |
"math" | |
) | |
func main(){ | |
//Input (hardcode values if you are using Go Playground since it doesn't support terminal input) | |
var inputs [2]int |
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package main | |
import ( | |
"fmt" | |
"math" | |
) | |
//Linked list structs | |
type node struct { | |
val int |
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{ | |
"editor.fontSize": 18, | |
"terminal.integrated.fontSize": 12, | |
"editor.fontFamily": "\"Fira Code Light\", \"Monoid\", \"JetBrainsMono Nerd Font Mono\"", | |
"workbench.colorTheme": "Dare (rainglow)", | |
"code-runner.executorMap": { | |
// "cpp": "cls && cd $dir && g++ $fileName -o \"C:\\Users\\ahmad\\OneDrive\\Desktop\\Coding\\IO\\bin\\$fileNameWithoutExt\" && C:\\Users\\ahmad\\OneDrive\\Desktop\\Coding\\IO\\bin\\$fileNameWithoutExt <C:\\Users\\ahmad\\OneDrive\\Desktop\\Coding\\IO\\input.txt> C:\\Users\\ahmad\\OneDrive\\Desktop\\Coding\\IO\\output.txt", | |
"cpp": "cls && cd $dir && g++ $fileName -o \"C:\\Users\\ahmad\\Desktop\\Coding\\!Workspace\\bin\\$fileNameWithoutExt\" && C:\\Users\\ahmad\\Desktop\\Coding\\!Workspace\\bin\\$fileNameWithoutExt <C:\\Users\\ahmad\\Desktop\\Coding\\!Workspace\\input.txt> C:\\Users\\ahmad\\Desktop\\Coding\\!Workspace\\output.txt" | |
}, | |
"code-runner.runInTerminal": true, |
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{ | |
// Place your snippets for cpp here. Each snippet is defined under a snippet name and has a prefix, body and | |
// description. The prefix is what is used to trigger the snippet and the body will be expanded and inserted. Possible variables are: | |
// $1, $2 for tab stops, $0 for the final cursor position, and ${1:label}, ${2:another} for placeholders. Placeholders with the | |
// same ids are connected. | |
// Example: | |
// "Print to console": { | |
// "prefix": "log", | |
// "body": [ | |
// "console.log('$1');", |
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// Place your key bindings in this file to override the defaultsauto[] | |
[ | |
{ | |
"key": "ctrl+enter", | |
"command": "code-runner.run" | |
}, | |
{ | |
"key": "ctrl+alt+n", | |
"command": "-code-runner.run" | |
}, |
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/* | |
Given the constraints in the problem, our algo has to be at most O(n log n). We can acheive this bound using binary search | |
Suppose we have already created a function f(x) which, in O(n) time, can compute whether or not a subarray exists with median greater than (or equal to) x. Then, answering this question becomes as simple as finding the largest value of x such that f(x) is true. Finding this largest value of x can be done in O(log n) time with the method explained below. | |
If the maximum median of a test case is 5, the outputs of f(x) would look something like the following: | |
x: 1 2 3 4 5 6 7 8 9 | |
f(x): T T T T T F F F F |