LANCASTER'S PARTITION OF CHI-SQUARES

  

Copyright © Philip M. Parker, INSEAD. Terms of Use.

LANCASTER'S PARTITION OF CHI-SQUARES

Specialty Definition: LANCASTER'S PARTITION OF CHI-SQUARES

DomainDefinition

Mathematics

A total chi-square value is computed to provide a gross measure of the extent to which the cell frequencies depart from expectation. This value is partitioned into additive components to show how much is attributable to individual classifications and how much is due to both first order and second order interaction. This procedure can be extended to cover contingency tables involving more than three ways of classification where higher order interactions occur. A special merit of this procedure is that it can be used with theoretical parameters or with parameters estimated from the data. Source: European Union. (references)

Source: compiled by the editor from various references; see credits.

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Modern Translation: LANCASTER'S PARTITION OF CHI-SQUARES

Language Translations for "LANCASTER'S PARTITION OF CHI-SQUARES"; alternative meanings/domain in parentheses.

Danish

  

Lancaster deling af X2. (various references)

   

Dutch

  

opsplitsing van chi-kwadraat volgens Lancaster. (various references)

   

Finnish

  

Lancasterin hajotelma khiin neliölle. (various references)

   

German

  

Chi-Quadrat-Zerlegung von Lancaster. (various references)

   

Greek 

  

διαμέριση χ2 του Lancaster. (various references)

   

Italian

  

partizione di Lancaster del chi quadrato. (various references)

   

Pig Latin

  

ancaster'slay artitionpay ofay i-squareschay

   

Portuguese

  

partição de Lancaster de Qui-quadrado. (various references)

   

Spanish

  

descomposición chi cuadrado de Lancaster. (various references)

   

Swedish

  

Lancaster-delning av chitvå-totaler. (various references)

Source: compiled by the editor from various translation references.

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Alternative Orthography: LANCASTER'S PARTITION OF CHI-SQUARES


Hexadecimal (or equivalents, 770AD-1900s) (references)

4C 41 4E 43 41 53 54 45 52 27 53      50 41 52 54 49 54 49 4F 4E      4F 46      43 48 49 2D 53 51 55 41 52 45 53

Leonardo da Vinci (1452-1519; backwards) (references)

            

Binary Code (1918-1938, probably earlier) (references)

01001100 01000001 01001110 01000011 01000001 01010011 01010100 01000101 01010010 00100111 01010011 00100000 01010000 01000001 01010010 01010100 01001001 01010100 01001001 01001111 01001110 00100000 01001111 01000110 00100000 01000011 01001000 01001001 00101101 01010011 01010001 01010101 01000001 01010010 01000101 01010011

HTML Code (1990) (references)

&#76 &#65 &#78 &#67 &#65 &#83 &#84 &#69 &#82 &#39 &#83 &#32 &#80 &#65 &#82 &#84 &#73 &#84 &#73 &#79 &#78 &#32 &#79 &#70 &#32 &#67 &#72 &#73 &#45 &#83 &#81 &#85 &#65 &#82 &#69 &#83

ISO 10646 (1991-1993) (references)

004C 0041 004E 0043 0041 0053 0054 0045 0052 0027 0053      0050 0041 0052 0054 0049 0054 0049 004F 004E      004F 0046      0043 0048 0049 002D 0053 0051 0055 0041 0052 0045 0053

Encryption (beginner's substitution cypher): (references)

46354837355354395295325035525443544349482494023742431553515535523953

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INDEX

1. Translations: Modern
2. Orthography
3. Bibliography


  

Copyright © Philip M. Parker, INSEAD. Terms of Use.