The request is to
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not require the user to edit maxima.xml
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not require the user to edit maxima.bat.
Installation of SMath and Maxima on a portable storage device
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Get and install X-Maxima on any portable storage device. http://sourceforge.net/projects/winpenpack/files/X-Maxima/releases/
Version 5.28 including draw package is known to co-operate with SMath
in Version 5.31.2, the draw package does not load.
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Install portable SMath on the same storage device http://smath.info/wiki/SMath%20with%20Plugins.ashx
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In the install dir of SMath, locate extensions\plugins\44011c1e-5d0d-4533-8e68-e32b5badce41\maxima.xml
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Set the correct path to maxima relative to your SMath install dir.
![](data:image/png;base64,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)
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Edit maxima.bat in order ton avoid temp space usage on the host system. Comment out the four lines immediately above the win9x label.
![](data:image/png;base64,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)
Test of the installation
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Run SMath and open the attachment ss94.sm
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)