Hello,
has anybody a hint?
I have a systematic alignment/cropping  problem with formulas including \mathbf{}.
I'm using latex2html2k with the the options -nomath -version html4.0 math .
 
Even a workaround - how could I improve the output by "cropping by hand" would be appreciated as a last resort.
So: can I use the cropping program to crop by hand, and what have I to do, to do this?
Or is there a better (automatic) solution?
 
An example of the problem:
 
\begin{itemize}
\item[Taylor series] For $\mathbf{x}=(x_{1},\ldots ,x_{n})$ and $\Delta
\mathbf{x}=(\Delta x_{1},\ldots ,\Delta x_{n})$ we have the Taylor series
\begin{equation*}
f(\mathbf{x}+\Delta \mathbf{x})=f(\mathbf{x})+\Delta \mathbf{x}\frac{d}{dx}f(
\mathbf{x})+\frac{1}{2}\Delta \mathbf{x}\frac{d^{2}}{dx^{2}}f(\mathbf{x}
)\Delta \mathbf{x}{^{\mathrm{T}}}+O(\| \Delta \mathbf{x}\| ^{3}).
\end{equation*}
\end{itemize}
 
The rendered html is attached as test.html.
The first part is ok (the symbols are cropped to a size of 14 pt and used with align=bottom).
 
But as soon, as I use \mathbf{}, the cropping is changed (it's left much more space under the symbols) and the alignment of the cropped images is changed too (from align= bottom to align=middle).
The result of this is, that the Delta is aligned as if it were as superscript.
 
Help would be much appreciated.
 
Ralf Scholl
SkillsOnline
Heidelberg
Germany
 
P.S.: Like you can see, the images all have a grey background. How do I get a white background?
Have I  to revert from png to gif?
Title: 1.3.1 More Theory - The analytical method of function minimization

Taylor series
For x = (x1,..., xn) and $ \Delta$x = ($ \Delta$x1,...,$ \Delta$xn) we have the Taylor series

f (x + $\displaystyle \Delta$x) = f (x) + $\displaystyle \Delta$x$\displaystyle {\frac{{d}}{{dx}}}$f (x) + $\displaystyle {\frac{{1}}{{2}}}$$\displaystyle \Delta$x$\displaystyle {\frac{{d^{2}}}{{dx^{2}}}}$f (x)$\displaystyle \Delta$xT + O(|$\displaystyle \Delta$x|3).    

Minima and maxima of f satisfy the condition $ {\frac{{d}}{{dx}}}$f (x) = (0,..., 0)T, so the Taylor series in an extremal point x looks like

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#hue3469		{ color: #ff0000;  }
#hue3471		{ color: #ff0000;  }
#hue3473		{ color: #ff0000;  }
#hue3475		{ color: #ff0000;  }

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