Library AMMEDIA 10/22
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Library Uploads AMMEDIA 10/22:
This file was placed in the library area for Autodesk review:
[74461,157] Eric&AudreyPeterson
LOSTLITE.ZIP
Bin, Bytes: 56683
Title : Why IXPs Can't Track Lights with Particles Runni
Keywords: SISYPHUS AXP IXP GET_KXP_XFORM
For Jonas. This is a collection of three test plug-ins with source code,
project files, and sample output which demonstrate why an IXP can't handle
tracking a light when secondary motion particle systems are running in the
same Video Post frame. Both working and non-working project files are
included, with sample output from both and with versions of an AXP both
without and with the offending instructions, respectively, are included.
All source code included. File summary list and description included.
The Petersons/Sisyphus
LIB 1 – IPAS Usage
[74461,157] Eric&AudreyPeterson
FREESXPS.ZIP
Bin, Bytes: 110955
Title : Free SXP Set from SISYPHUS
Keywords: 3DS 3D STUDIO SXP XWAVE RIPPLE WAVE FREEWARE
Two SXPs: RIPPLE and XWAVE. Ripple creates time- and
distance-based animated, amplitude enveloped concentric travelling ripples.
Dripping water? Ripple will handle the surface. Xwave handles interfering
linear waves, also time-based and fully parameterized. Xwave provides some
truly bizarre fuzzy quilt-like patterns with it's cross-waves interference
patterns. Illustrated manual included in WordPerfect for Windows 6,
Microsoft Word 5 formats and an ASCII text file.
(Approx DL 2400 baud: 7:00; 14400 baud: 2:00)
LIB 23 – *MM Developers
[74461,157] Eric&AudreyPeterson
SXPBUMPS.ZIP
Bin, Bytes: 18518
Title : How SXP Bump Mapping Works
Keywords: SISYPHUS SXP TECH NOTES CALCULUS GRADIENTS DERIVATIVES
This is a text file and a simple SXP with both compiled and source code.
The text file describes in detail how to set up good bump mapping
algorithms and what trade-offs are involved in the formulation of algorithms
with respect to numerical versus analytical techniques. The technical
discussion assumes an elementary understanding of first year differential
calculus, specifically the definition and meaning of partial derivatives of
functions in multiple independent variables.
Eric Peterson/Sisyphus Software