alignByIdeal | R Documentation |
The direction of the constructs in a grid is arbitrary and a reflection of a scale does not affect the information
contained in the grid. Nonetheless, the direction of a scale has an effect on inter-element correlations (Mackay,
1992) and on the spatial representation and clustering of the grid (Bell, 2010). Hence, it is desirable to follow a
protocol to align constructs that will render unique results. A common approach is to align constructs by pole
preference, i. e. aligning all positive and negative poles. This can e. g. be achieved using swapPoles()
. If an
ideal element is present, this element can be used to identify the positive and negative pole. The function
alignByIdeal
will align the constructs accordingly. Note that this approach does not always yield definite results
as sometimes ratings do not show a clear preference for one pole (Winter, Bell & Watson, 2010). If a preference
cannot be determined definitely, the construct direction remains unchanged (a warning is issued in that case).
alignByIdeal(x, ideal, high = TRUE)
x |
|
ideal |
Number of the element that is used for alignment (the ideal). |
high |
Logical. Whether to align the constructs so the ideal will have high ratings on the constructs (i.e.
|
repgrid
object with aligned constructs.
Bell, R. C. (2010). A note on aligning constructs. Personal Construct Theory & Practice, 7, 42-48.
Mackay, N. (1992). Identification, Reflection, and Correlation: Problems in the bases of repertory grid measures. International Journal of Personal Construct Psychology, 5(1), 57-75.
Winter, D. A., Bell, R. C., & Watson, S. (2010). Midpoint ratings on personal constructs: Constriction or the middle way? Journal of Constructivist Psychology, 23(4), 337-356.
alignByLoadings()
feixas2004 # original grid
alignByIdeal(feixas2004, 13) # aligned with preference pole on the right
raeithel # original grid
alignByIdeal(raeithel, 3, high = FALSE) # aligned with preference pole on the left
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