Description Usage Arguments Details Value Contributors Author(s) References See Also Examples
This evaluation function can be used to test the implications of Schneider and Wagemann's Theory-Guided/Enhanced Standard Analysis (T/ESA; Schneider and Wagemann 2013). It has initially been programmed for Thiem (2016).
1 2 |
data |
A dataset of bivalent crisp-set factors or bivalent fuzzy-set factors or multivalent crisp-set factors. |
outcome |
The name of the outcome. |
neg.out |
Logical, use negation of |
exo.facs |
A character vector with the names of the exogenous factors. |
n.cut |
The minimum number of cases with set membership score above 0.5 for an output function value of "0", "1" or "C". |
incl.cut1 |
The minimum sufficiency inclusion score for an output function value of "1". |
incl.cut0 |
The maximum sufficiency inclusion score for an output function value of "0". |
The arguments data
, outcome
, exo.facs
, n.cut
, incl.cut1
and incl.cut0
are those of the eQMC
function.
A numeric vector with the percentages of remainder minterms that would have been used as simplifying assumptions by Quine-McCluskey optimization but that were declared to be insufficient for the outcome by T/ESA.
Thiem, Alrik | : development, documentation, programming, testing |
Alrik Thiem (Personal Website; ResearchGate Website)
Ragin, Charles C. 2009. “Qualitative Comparative Analysis Using Fuzzy Sets (fsQCA).” In Configurational Comparative Methods: Qualitative Comparative Analysis (QCA) and Related Techniques, ed. B. Rihoux and C. C. Ragin. London: Sage Publications, pp. 87-121.
Schneider, Carsten Q., and Claudius Wagemann. 2013. “Doing Justice to Logical Remainders in QCA: Moving Beyond the Standard Analysis.” Political Research Quarterly 66 (1):211-20. DOI: 10.1177/1065912912468269.
Thiem, Alrik. 2016. “Standards of Good Practice and the Methodology of Necessary Conditions in Qualitative Comparative Analysis.” Political Analysis 24 (4):478-84. DOI: 10.1093/pan/mpw024.
1 2 3 4 5 6 7 8 9 10 11 12 13 14 15 16 17 18 19 20 21 22 23 | # Schneider and Wagemann (2013, 212), using data from Ragin
# (2009, 95), only present L and S as minimally necessary conditions
#-------------------------------------------------------------------
LIP <- data.frame(
D = c(0.81,0.99,0.58,0.16,0.58,0.98,0.89,0.04,0.07,
0.72,0.34,0.98,0.02,0.01,0.01,0.03,0.95,0.98),
U = c(0.12,0.89,0.98,0.07,0.03,0.03,0.79,0.09,0.16,
0.05,0.10,1.00,0.17,0.02,0.03,0.30,0.13,0.99),
L = c(0.99,0.98,0.98,0.98,0.99,0.99,0.99,0.13,0.88,
0.98,0.41,0.99,0.59,0.01,0.17,0.09,0.99,0.99),
I = c(0.73,1.00,0.90,0.01,0.08,0.81,0.96,0.36,0.07,
0.01,0.47,0.94,0.00,0.11,0.00,0.21,0.67,1.00),
G = c(0.43,0.98,0.91,0.91,0.58,0.95,0.31,0.43,0.13,
0.95,0.58,0.99,0.00,0.01,0.84,0.20,0.91,0.98),
S = c(0.05,0.95,0.89,0.12,0.77,0.95,0.05,0.06,0.42,
0.92,0.05,0.95,0.12,0.05,0.21,0.06,0.95,0.95)
)
rownames(LIP) <- c("AT","BE","CZ","EE","FI","FR","DE","GR","HU",
"IE","IT","NL","PL","PT","RO","ES","SE","UK")
testTESA(LIP, outcome = "S", incl.cut1 = 0.75)
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