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Usage plot.xy(xy, type, pch = par("pch"), lty = par("lty"), col = par("col"), bg = NA, cex = 1, lwd = par("lwd"), ...) Arguments
... has been derived by the following formula: i=n i=n G= Σ x y -Σ xy i i+1 i+1 i i=0 i=0 or, G = [(xy-xy)+(xy-xy)+(xy-xy ...
=(xy)'(x'+y') + (xy)(xy)' Axiom(A+0=A) =(xy)'(x'+y'+xy) Axiom distributive =(xy)'(x'+y'+xy+xy) Axiom(A=A+A) the first and third term in parenthesis as well as the second and
ARTIFICIAL POPULATION stratum 123456 7 8 xy xy xy xy xy xy xy xy units 23483654436160576477717987105116130 25573852445861696686749393104120115 2950406046656463676776809485121113 From (4), (7) and ...
(XY)^2 + Y^2 + XY + X^2 = (X+Y)^2 - XY +(XY)^2 = (X+Y)^2 + XY( XY -1) put back the values = (144+209)^2 + 144*209(144*209 - 1) = 353^2 + 30096*30095
Usage plot.xy(xy, type, pch = par("pch"), lty = par("lty"), col = par("col"), bg = NA, cex = 1, lwd = par("lwd"), ...) Arguments
... has been derived by the following formula: i=n i=n G= ? x y -? xy i i+1 i+1 i i=0 i=0 or, G = [(xy-xy)+(xy-xy ...
=(xy)'(x'+y') + (xy)(xy)' Axiom(A+0=A) =(xy)'(x'+y'+xy) Axiom distributive =(xy)'(x'+y'+xy+xy) Axiom(A=A+A) the first and third term in parenthesis as well as the second and
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