-Where $V$ represents the view, $X$ is the coordinate in the document, and $\text{SVG}_x$ is the coordinate in the test SVG at original scale. In Figure \ref{qualitative-rendering-fox}, the multiplication $V_{w} \times \text{SVG}_x$ has a smaller exponent than $V_{x}$. The error of the addition operation is comparable to one ulp, ie: $\frac{V_{x}}{2}$. In this case, the rounding error is dominating the calculation. The division by $V_{w} = 10^{6}$ in \eqref{view-transformation} is merely increasing this rounding error.
+Where $V$ represents the view, $X$ is the coordinate in the document, and $\text{SVG}_x$ is the coordinate in the test SVG at original scale. In Figure \ref{qualitative-rendering-fox}, the multiplication $V_{w} \times \text{SVG}_x$ has a smaller exponent than $V_{x}$. The error of the addition operation is comparable to one ulp, ie: $\frac{V_{x}}{2}$. In this case, the rounding error is dominating the calculation. The division by $V_{w} = 10^{6}$ in \eqref{view-transformation} is merely increasing this rounding error as the coordinates are converted to display space.