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43,50145/meanq.doc
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SUBROUTINE MEANQ
PURPOSE
COMPUTE SUM OF SQUARES, DEGREES OF FREEDOM, AND MEAN SQUARE
USING THE MEAN SQUARE OPERATOR. THIS SUBROUTINE NORMALLY
FOLLOWS CALLS TO AVDAT AND AVCAL SUBROUTINES IN THE PER-
FORMANCE OF ANALYSIS OF VARIANCE FOR A COMPLETE FACTORIAL
DESIGN.
USAGE
CALL MEANQ (K,LEVEL,X,GMEAN,SUMSQ,NDF,SMEAN,MSTEP,KOUNT,
LASTS)
DESCRIPTION OF PARAMETERS
K - NUMBER OF VARIABLES (FACTORS). K MUST BE .GT. ONE.
LEVEL - INPUT VECTOR OF LENGTH K CONTAINING LEVELS (CATE-
GORIES) WITHIN EACH VARIABLE.
X - INPUT VECTOR CONTAINING THE RESULT OF THE SIGMA AND
DELTA OPERATORS. THE LENGTH OF X IS
(LEVEL(1)+1)*(LEVEL(2)+1)*...*(LEVEL(K)+1).
GMEAN - OUTPUT VARIABLE CONTAINING GRAND MEAN.
SUMSQ - OUTPUT VECTOR CONTAINING SUMS OF SQUARES. THE
LENGTH OF SUMSQ IS 2 TO THE K-TH POWER MINUS ONE,
(2**K)-1.
NDF - OUTPUT VECTOR CONTAINING DEGREES OF FREEDOM. THE
LENGTH OF NDF IS 2 TO THE K-TH POWER MINUS ONE,
(2**K)-1.
SMEAN - OUTPUT VECTOR CONTAINING MEAN SQUARES. THE
LENGTH OF SMEAN IS 2 TO THE K-TH POWER MINUS ONE,
(2**K)-1.
MSTEP - WORKING VECTOR OF LENGTH K.
KOUNT - WORKING VECTOR OF LENGTH K.
LASTS - WORKING VECTOR OF LENGTH K.
REMARKS
THIS SUBROUTINE MUST FOLLOW SUBROUTINE AVCAL
SUBROUTINES AND FUNCTION SUBPROGRAMS REQUIRED
NONE
METHOD
THE METHOD IS BASED ON THE TECHNIQUE DISCUSSED BY H. O.
HARTLEY IN 'MATHEMATICAL METHODS FOR DIGITAL COMPUTERS',
EDITED BY A. RALSTON AND H. WILF, JOHN WILEY AND SONS,
1962, CHAPTER 20.