[PyQt] Problems configuring PyQt4 on Mac OS X

[Raoul Snyman]

Hi,

I'm using Mac OS X 10.4.9 and I'm trying to get PyQt4 running on my system.

Software installed and version numbers:

Python        2.5.2
Qt4           4.4.3 (installed via binary package)
SIP           4.7.8

I'm trying to install PyQt 4.4.4

Here's what I get when trying to "configure":

raoul at umbreon:PyQt-mac-gpl-4.4.4 $ python configure.py --verbose
Determining the layout of your Qt installation...
/usr/bin/qmake -spec macx-g++ -o qtdirs.mk qtdirs.pro
make -f qtdirs.mk
g++ -c -pipe -g -Wall -W -DQT_CORE_LIB -DQT_SHARED
-I/usr/local/Qt4.4/mkspecs/macx-g++ -I.
-I/Library/Frameworks/QtCore.framework/Versions/4/Headers
-I/usr/include/QtCore -I/usr/include -I. -I. -F/Library/Frameworks -o
qtdirs.o qtdirs.cpp
g++ -headerpad_max_install_names -o qtdirs.app/Contents/MacOS/qtdirs
qtdirs.o   -F/Library/Frameworks -L/Library/Frameworks -framework QtCore
-lz -lm -framework ApplicationServices
/usr/bin/ld: /Library/Frameworks/QtCore.framework/QtCore load command 5
unknown cmd field
collect2: ld returned 1 exit status
make: *** [qtdirs.app/Contents/MacOS/qtdirs] Error 1
Error: Failed to determine the layout of your Qt installation. Try again
using
the --verbose flag to see more detail about the problem.

qmake is definitely the right version:

raoul at umbreon:PyQt-mac-gpl-4.4.4 $ /usr/bin/qmake -v    
QMake version 2.01a
Using Qt version 4.4.3 in /Library/Frameworks

g++ is 4.0.1:

raoul at umbreon:PyQt-mac-gpl-4.4.4 $ g++ --version
i686-apple-darwin8-g++-4.0.1 (GCC) 4.0.1 (Apple Computer, Inc. build 5250)
Copyright (C) 2005 Free Software Foundation, Inc.
This is free software; see the source for copying conditions.  There is NO
warranty; not even for MERCHANTABILITY or FITNESS FOR A PARTICULAR PURPOSE.

I've googled this error, and no one seems to be able to fix the error, or
they've upgraded (it wasn't working with PyQt4.4.3 either), or downgraded
(not an option for me). I don't really want to download and compile Qt
myself, but if that's the only way to solve this (which I don't think it
is), then so be it.

Does anyone have any clues for me? Any questions?

Thanks.

-- 
Raoul Snyman, B.Tech IT (Software Engineering)
Saturn Laboratories
e: raoul.snyman at saturnlaboratories.co.za
w: http://www.saturnlaboratories.co.za/
b: http://blog.saturnlaboratories.co.za/
   http://raoulsnyman.co.za/