sqrt[abs[abs[x] – 3]/(abs[x] – 3)] + xy = 0 (gives “no valid operation found”)

sqrt[(abs[abs[x] – 3])/(abs[x] – 3)] + xy = 0 (gives a working graph…only difference is parentheses around “abs[abs[x] – 3]”, shouldn’t the brackets be enough?)Anyway, that gripe aside, I tried taking a version of the equation posted by someone on the reddit thread and fixing it up a little to work in Grapher, Grapher was able to graph the 6 different parts of the equation individually (though with some it gave weird dotted lines at the end):(((x/7)^2)*sqrt[(abs[abs[x] – 3])/(abs[x] – 3)] + ((y/3)^2)*sqrt[(abs[y + (3*sqrt[33])/7])/(y + (3*sqrt[33])/7)] – 1) = 0

(abs[x/2] – ((3*sqrt[33] – 7)/112)*x^2 – 3 + sqrt[1 – (abs[abs[x] – 2] – 1)^2] – y) =0

(9*sqrt[(abs[(abs[x] – 1)*(abs[x] – 3/4)])/((1 – abs[x])*(abs[x] – 3/4))] – 8*abs[x] – y) = 0

(3*abs[x] + (3/4)*sqrt[(abs[(abs[x] – 3/4) (abs[x] – 1/2)])/((3/4 – abs[x])*(abs[x] – 1/2))] – y) = 0

((9/4)*sqrt[(abs[(x - 1/2)*(x + 1/2)])/((1/2 – x)*(1/2 + x))] – y) = 0

((6*sqrt[10])/7 + (3/2 – abs[x]/2)*sqrt[(abs[abs[x] – 1])/(abs[x] – 1)] – ((6*sqrt[10])/14) *sqrt[4 – (abs[x] – 1)^2 ] – y) = 0

But when I tried multiplying them together into one giant equation and setting it all equal to zero, Grapher didn’t give an error but it also didn’t show anything on the graph. Maybe it’s too much for it to handle…

]]>( ( ((x/7)^2) * sqrt( (abs(abs(x) – 3)) / (abs(x) – 3) ) ) + ( ((y/3)^2) *sqrt( (abs(y + (3*sqrt(33)/7))) / (y + (3*sqrt(33)/7)) ) ) – 1 ) = 0

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Memorable works include the Metallica logo, Adidas logo, Thundercats logo

You can view the works in:

]]>Query: other than drawing the bat symbol… is it good for anything?

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