how often and under what conditions ... might the AVERAGE deviation (AD) be 
larger for a set of data that has a SMALLER variance/sd (or reversed)?

while not really looking at ADs very often, i have a two set set of data 
now ... that seems to be like that and, it looks strange

  Row  sortver    devver       C20  sortmath  devmath     C21

    1      719   113.533   113.533       719     77.4    77.4
    2      693    87.533    87.533       719     77.4    77.4
    3      662    56.533    56.533       710     68.4    68.4
    4      655    49.533    49.533       701     59.4    59.4
    5      648    42.533    42.533       701     59.4    59.4
    6      646    40.533    40.533       700     58.4    58.4
    7      643    37.533    37.533       693     51.4    51.4
    8      623    17.533    17.533       665     23.4    23.4
    9      613     7.533     7.533       643      1.4     1.4
   10      585   -20.467    20.467       614    -27.6    27.6
   11      585   -20.467    20.467       611    -30.6    30.6
   12      580   -25.467    25.467       611    -30.6    30.6
   13      571   -34.467    34.467       557    -84.6    84.6
   14      454  -151.467   151.467       509   -132.6   132.6
   15      405  -200.467   200.467       471   -170.6   170.6

MTB > desc c10 c11

Descriptive Statistics: sortver, sortmath


Variable             N       Mean     Median     TrMean      StDev    SE Mean
sortver             15      605.5      623.0      612.2       83.3       21.5
sortmath            15      641.6      665.0      648.8       78.7       20.3

Variable       Minimum    Maximum         Q1         Q3
sortver          405.0      719.0      580.0      655.0
sortmath         471.0      719.0      611.0      701.0

MTB > sum c20

Sum of C20

    Sum of C20 = 905.60
MTB > sum c21

Sum of C21

    Sum of C21 = 953.20
MTB >


_________________________________________________________
dennis roberts, educational psychology, penn state university
208 cedar, AC 8148632401, mailto:[EMAIL PROTECTED]
http://roberts.ed.psu.edu/users/droberts/drober~1.htm



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