Alert icon
We're changing our privacy policy. This stuff matters.  Learn more  Dismiss

Statistics: Variance of a Population

Loading...

Sign in or sign up now!
146,744
Loading...
Alert icon
Sign in or sign up now!
Alert icon
There is no Interactive Transcript.

Uploaded by on Jan 19, 2009

Variance of a population.

Category:

Education

Tags:

Download this video

LICENSE: Creative Commons (Attribution-Noncommercial-No Derivative Works).

For more information about this license, please read: http://creativecommons.org/licenses/by-nc-nd/3.0/.

High-quality MP4 Learn more

  • likes, 2 dislikes

Link to this comment:

Share to:

Top Comments

  • You Saved my Life. I pay $2,000 for summer classes and $200 for a text book and at the end of the day this is the only way i learned this stuff. Thank you.

  • YOU ARE MY HERO!!!!

see all

All Comments (82)

Sign In or Sign Up now to post a comment!
  • I think that these lectures should be arranged in sequences because, it is easy for someone to lose track of what the next lecture is going to be.

  • this is amazing how do you profession in area of academics? really everything i watch from you is as though you master in that part alone 

  • @ckulis you must be american

  • You do have a way for teaching. Thx.

  • At this point, its 3am. I'm kinda sleepy, but not sleepy enough to get off of youtube. I find this so fun to learn that i got my notebook out and started writing this stuff down. Talk about an excellent teacher... :P

  • Said 4 wrote 3. DOH! >.<

  • you are absolutely amazing.

  • @josenros

    I'm sure this sounds a little bit confusing, just watch more Sal's videos or look the details up on wikipedia. It'll come together ;-)

  • @josenros

    I'm no mathematician, but I think it's because the properties of the sum-of-the-squares function, the sum-of-abs-dif func is non-linear, causing some problems not to have closed formula solution. Actually the formula for sample variance sum((xi-mean)^2)/n can be derived as a maximum likelihood estimation of population var., meaning that the calculated value is "most likely" close to the correct value under the assumption that the numbers xi follow the Gaussian distribution.

View all Comments »
Loading...

0 / 00Unsaved Playlist Return to active list
    1. Your queue is empty. Add videos to your queue using this button:
      or sign in to load a different list.
    Loading...Loading...Saving...
    • Clear all videos from this list
    • Learn more