Disturbing the disturbance constant c. Please see topics disturbance.

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negate-c

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inverse-c

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1-minus-c

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circle-c

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conjSqr_1-minus-c

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conjLog_1-minus-c

examples
\(\mathbf{\bf\: c = -c}\)
\(\mathbf{\bf\: c = 1/c}\)
\(\mathbf{\bf\: c = 1 - c}\)
\(\mathbf{\bf\: c = \sqrt{1 - c^2}}\)
\(\mathbf{\bf\: c = (1 - \sqrt{c})^2}\)
\(\mathbf{\bf\: c = log(1 - exp(c))}\)
conjAsin_1-minus-c

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conjAsin_inverse-c

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conjAcos_inverse-c

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conjExpPow_c

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conjAsinhPow_c

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conjLog_inverse-c

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\(\mathbf{\bf\: c = asin(1 - sin(c))}\)
\(\mathbf{\bf\: c = asin(\cfrac{1}{sin(c)})}\)
\(\mathbf{\bf\: c = acos(\cfrac{1}{cos(c)})}\)
\(\mathbf{\bf\: c = log(exp(c^x))^\cfrac{1}{x} }\)
\(\mathbf{\bf\: c = asinh(sinh(c^x))^\cfrac{1}{x} }\)
\(\mathbf{\bf\: c = log(\cfrac{1}{exp(c)}) }\)
conjAtan_circle-c

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conjAsinh_1-minus-c

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conjugate-c

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ratio-c

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conjCosh_inverse-c

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conjLog_ratio-c

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\(\mathbf{\bf\: c = atan(\sqrt{1 - tan(c)^2}) }\)
\(\mathbf{\bf\: c = asinh(1 - sinh(c)) }\)
\(\mathbf{\bf\: c = conjugate(c)}\)
\(\mathbf{\bf\: c = \cfrac{1 - c}{1 + c}}\)
\(\mathbf{\bf\: c = cosh(\cfrac{1}{acosh(c)}) }\)
\(\mathbf{\bf\: c = log(\cfrac{1 - exp(c)}{1 + exp(c)})}\)