Sign Up

Sign Up to our social questions and Answers Engine to ask questions, answer people’s questions, and connect with other people.

Have an account? Sign In

Have an account? Sign In Now

Sign In

Login to our social questions & Answers Engine to ask questions answer people’s questions & connect with other people.

Sign Up Here

Forgot Password?

Don't have account, Sign Up Here

Forgot Password

Lost your password? Please enter your email address. You will receive a link and will create a new password via email.

Have an account? Sign In Now

You must login to ask a question.

Forgot Password?

Need An Account, Sign Up Here

Please briefly explain why you feel this question should be reported.

Please briefly explain why you feel this answer should be reported.

Please briefly explain why you feel this user should be reported.

Sign InSign Up

The Archive Base

The Archive Base Logo The Archive Base Logo

The Archive Base Navigation

  • Home
  • SEARCH
  • About Us
  • Blog
  • Contact Us
Search
Ask A Question

Mobile menu

Close
Ask a Question
  • Home
  • Add group
  • Groups page
  • Feed
  • User Profile
  • Communities
  • Questions
    • New Questions
    • Trending Questions
    • Must read Questions
    • Hot Questions
  • Polls
  • Tags
  • Badges
  • Buy Points
  • Users
  • Help
  • Buy Theme
  • SEARCH
Home/ Questions/Q 8385791
In Process

The Archive Base Latest Questions

Editorial Team
  • 0
Editorial Team
Asked: June 9, 20262026-06-09T17:45:33+00:00 2026-06-09T17:45:33+00:00

This is a basic question… but I’m thinking that O(M+N) is the same as

  • 0

This is a basic question… but I’m thinking that O(M+N) is the same as O(max(M,N)), since the larger term should dominate as we go to infinity? Also, that would be different from O(min(M,N)), is that right? I keep seeing this notation, esp. when discussing graph algorithms. For example, you routinely see: O(|V| + |E|) (e.g., http://algs4.cs.princeton.edu/41undirected/).

  • 1 1 Answer
  • 0 Views
  • 0 Followers
  • 0
Share
  • Facebook
  • Report

Leave an answer
Cancel reply

You must login to add an answer.

Forgot Password?

Need An Account, Sign Up Here

1 Answer

  • Voted
  • Oldest
  • Recent
  • Random
  1. Editorial Team
    Editorial Team
    2026-06-09T17:45:34+00:00Added an answer on June 9, 2026 at 5:45 pm

    Yes, O(M+N) means the same thing as O(max(M, N)). That is different than O(min(M, N)). As @Dr_Asik says, O(M+N) is technically linear O(N) but when M and N have a meaning, it is nice to be able to say “linear in what?” Imagine the algorithm is linear in the number of rows and the number of columns. We can either define N = rows + cols and say O(N) or we can say O(M+N) where M is rows and N is columns.

    • 0
    • Reply
    • Share
      Share
      • Share on Facebook
      • Share on Twitter
      • Share on LinkedIn
      • Share on WhatsApp
      • Report

Sidebar

Related Questions

Forgive my ignorance in asking this basic question but I've become so used to
This might be basic question but how do I create a list of lists
This is very basic question from programming point of view but as I am
This is a basic question but I am struggling to find a decent solution.
Sorry this is a basic question, but all my research just barely missed answering
I realize this is a basic question but I have searched online, been to
G'day All, I am working in R. Sorry about this really basic question, but
Apologies for this basic question, but I am noob stumped. The below code works
I've read through documentation where possible but unable to figure out this basic question.
This probably is a very very basic question but i can't seem to find

Explore

  • Home
  • Add group
  • Groups page
  • Communities
  • Questions
    • New Questions
    • Trending Questions
    • Must read Questions
    • Hot Questions
  • Polls
  • Tags
  • Badges
  • Users
  • Help
  • SEARCH

Footer

© 2021 The Archive Base. All Rights Reserved
With Love by The Archive Base

Insert/edit link

Enter the destination URL

Or link to existing content

    No search term specified. Showing recent items. Search or use up and down arrow keys to select an item.