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Peirce Duality as Group Symmetry
f
γ
1γ
tγ
f0false
f1neitherxnory
f2yand notx
f3notx
f4xand noty
f5noty
f6xnot equal toy
f7not bothxandy
f8xandy
f9xequal toy
f10y
f11ifxtheny
f12x
f13ifythenx
f14xory
f15true
Fixed Point Total
16
4
Peirce Duality as Group Symmetry∙Orbit Order
T11fEf|dxdy
T10fEf|dx(dy)
T01fEf|(dx)dy
T00fEf|(dx)(dy)
f1f2f4f8
(x)(y)(x)yx(y)xy
xyx(y)(x)y(x)(y)
x(y)xy(x)(y)(x)y
(x)y(x)(y)xyx(y)
f3f12
(x)x
x(x)
f6f9
(x,y)((x,y))
((x,y))(x,y)
f5f10
(y)y
y(y)
f7f11f13f14
(xy)(x(y))((x)y)((x)(y))
((x)(y))((x)y)(x(y))(xy)
((x)y)((x)(y))(xy)(x(y))
(x(y))(xy)((x)(y))((x)y)