hyperl@ddsw1.MCS.COM (Simon W. Lu) (04/03/91)
Does anyone how where I can get the "Tea Pot" design data? I have seen it everywhere and would like to use it on my computer. If you know where I can get a copy (by ftp or by email or US mail), please email me the instructions. Thanks you very much for you help.... ========================================================================== +-+ +-+ Simon Lu ! | | | | Research & Development Division ! | +-+ | Hyper-L, Incorporated ! Tel: (708) 913-0762 | +-+ | 2208 Magnolia Court W., ! Fax: (708) 913-0673 | | | +-+ Buffalo Grove, IL 60089-6644 ! Net: hyperl@ddsw1.mcs.com +-+ +---+ ! -- ========================================================================== +-+ +-+ Simon Lu ! | | | | Research & Development Division ! | +-+ | Hyper-L, Incorporated ! Tel: (708) 913-0762
gpraman@sdrc.COM (Raman Srinivasan) (04/04/91)
In article <1991Apr03.055959.5113@ddsw1.MCS.COM>, hyperl@ddsw1.MCS.COM (Simon W. Lu) writes: > > Does anyone how where I can get the "Tea Pot" design data? I have seen it Check out "IEEE Computer Graphics & Applications", January 1987. The Displays on Display section discusses the origins of the teapot and then gives the Bezier patch definitions. It even has Pascal code to do the wireframe. -Raman.
erich@eye.com (Eric Haines) (04/05/91)
In article <901@sdrc.COM> gpraman@sdrc.COM (Raman Srinivasan) writes: >In article <1991Apr03.055959.5113@ddsw1.MCS.COM>, hyperl@ddsw1.MCS.COM (Simon W. Lu) writes: >> >> Does anyone how where I can get the "Tea Pot" design data? I have seen it > > Check out "IEEE Computer Graphics & Applications", January 1987. > The Displays on Display section discusses the origins of the > teapot and then gives the Bezier patch definitions. It even > has Pascal code to do the wireframe. Easier yet, just get the teapot program via FTP or email request. The teapot is now part of the SPD package, version 3.0. The C program outputs the data as triangles with normal per vertex, and the resolution of the tessellation is controllable by the user. The SPD package is available via anonymous FTP from: weedeater.math.yale.edu [130.132.23.17] among others. For those without FTP access, write to the netlib automatic mailer: research!netlib and netlib@ornl.gov are the sites. Send a one line message "send index" for more information, or "send haines from graphics" for the latest version of the SPD package. Eric Haines
3ksnn64@cidmac.ecn.purdue.edu (Joe Cychosz) (04/08/91)
In article <901@sdrc.COM> gpraman@sdrc.COM (Raman Srinivasan) writes: >In article <1991Apr03.055959.5113@ddsw1.MCS.COM>, hyperl@ddsw1.MCS.COM (Simon W. Lu) writes: >> >> Does anyone how where I can get the "Tea Pot" design data? I have seen it > > Check out "IEEE Computer Graphics & Applications", January 1987. > The Displays on Display section discusses the origins of the > teapot and then gives the Bezier patch definitions. It even > has Pascal code to do the wireframe. Yeah but he probably doen't want to have to type in data. This has been posted for a while, so here goes. Maybe weedeater can put it in its FTP library. Martin Newell's teapot made famous by J. 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3ksnn64@cidmac.ecn.purdue.edu (Joe Cychosz) (04/08/91)
In article <901@sdrc.COM> gpraman@sdrc.COM (Raman Srinivasan) writes: >In article <1991Apr03.055959.5113@ddsw1.MCS.COM>, hyperl@ddsw1.MCS.COM (Simon W. Lu) writes: >> >> Does anyone how where I can get the "Tea Pot" design data? 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235 236 237 238 239 240 -241 242 243 244 245 246 247 248 249 250 251 252 253 254 255 256
3ksnn64@cidmac.ecn.purdue.edu (Joe Cychosz) (04/08/91)
In article <901@sdrc.COM> gpraman@sdrc.COM (Raman Srinivasan) writes: >In article <1991Apr03.055959.5113@ddsw1.MCS.COM>, hyperl@ddsw1.MCS.COM (Simon W. Lu) writes: >> >> Does anyone how where I can get the "Tea Pot" design data? I have seen it Martin Newell's Teacup 251 2 26 14 12 ; FIRST PART IS CUP, SECOND PART SAUCER 1 0.900 1.700 0.000 2 0.900 1.700 0.504 3 0.504 1.700 0.900 4 0.000 1.700 0.900 5 0.900 1.950 0.000 6 0.900 1.950 0.504 7 0.504 1.950 0.900 8 0.000 1.950 0.900 9 1.000 1.950 0.000 10 1.000 1.950 0.560 11 0.560 1.950 1.000 12 0.000 1.950 1.000 13 1.000 1.700 0.000 14 1.000 1.700 0.560 15 0.560 1.700 1.000 16 0.000 1.700 1.000 17 -0.504 1.700 0.900 18 -0.900 1.700 0.504 19 -0.900 1.700 0.000 20 -0.504 1.950 0.900 21 -0.900 1.950 0.504 22 -0.900 1.950 0.000 23 -0.560 1.950 1.000 24 -1.000 1.950 0.560 25 -1.000 1.950 0.000 26 -0.560 1.700 1.000 27 -1.000 1.700 0.560 28 -1.000 1.700 0.000 29 -0.900 1.700 -0.504 30 -0.504 1.700 -0.900 31 0.000 1.700 -0.900 32 -0.900 1.950 -0.504 33 -0.504 1.950 -0.900 34 0.000 1.950 -0.900 35 -1.000 1.950 -0.560 36 -0.560 1.950 -1.000 37 0.000 1.950 -1.000 38 -1.000 1.700 -0.560 39 -0.560 1.700 -1.000 40 0.000 1.700 -1.000 41 0.504 1.700 -0.900 42 0.900 1.700 -0.504 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