FACTOID # 97: Got a parking ticket in Finland? Better just pay up - it is the least corrupt nation in the world.
 
 Home   Encyclopedia   Statistics   Countries A-Z   Flags   Maps   Education   Forum   FAQ   About 
 
WHAT'S NEW
RECENT ARTICLES
More Recent Articles »
 

FACTS & STATISTICS    Simple view

  1. Select countries to view: (hold down Control key and click to select several)

     

     

    Compare:

     

     

  1. Select fact or statistic: (* = graphable)

     

     

     

  2. (OPTIONAL) Compare to statistic: (both need to be graphable)

     

     

     

  3. View result as:

     

       
(OR) SEARCH ALL encyclopedia, stats & forums:   

Encyclopedia > Maurice Kendall

Maurice George Kendall (Kettering, Northamptonshire, England, September 6, 1907 - Redhill, Surrey, England, March 29, 1983) was a leading mathematician. September 6 is the 249th day of the year (250th in leap years). ... 1907 was a common year starting on Tuesday (see link for calendar). ... March 29 is the 88th day of the year in the Gregorian Calendar (89th in Leap years). ... 1983 is an integer and composite number that represents a common year starting on Saturday of the Gregorian calendar. ... A mathematician is a person whose area of study and research is mathematics. ...


External links

  • MacTutor: Maurice George Kendall (http://www-gap.dcs.st-and.ac.uk/~history/Mathematicians/Kendall_Maurice.html)

  Results from FactBites:
 
David George Kendall - Wikipedia, the free encyclopedia (162 words)
David George Kendall (born 15 January 1918) is a British statistician, who has spent much of his academic life in the University of Oxford and the University of Cambridge.
Kendall was born in Ripon, North Yorkshire, and was educated at Ripon Grammar School before attending Queen's College, Oxford, graduating in 1943.
A daughter is Bridget Kendall, a BBC news correspondent.
Rank correlation - Wikipedia, the free encyclopedia (461 words)
The statistic described here is also known as Kendall's τ, which is different from Spearman's rank correlation coefficient.
We see that there is some correlation between the two rankings but the correlation is far from perfect, and we would like some way of objectively measuring the degree of correspondence.
Kendall, M. (1938) "A New Measure of Rank Correlation", Biometrica, 30, 81-89.
  More results at FactBites »


 

COMMENTARY     


Share your thoughts, questions and commentary here
Your name
Your comments
Please enter the 5-letter protection code

Want to know more?
Search encyclopedia, statistics and forums:

 


Lesson Plans | Student Area | Student FAQ | Reviews | Press Releases |  Feeds | Contact
The Wikipedia article included on this page is licensed under the GFDL.
Images may be subject to relevant owners' copyright.
All other elements are (c) copyright NationMaster.com 2003-5. All Rights Reserved.
Usage implies agreement with terms.