File:Dina-Gor-alternative.svg

Original file (SVG file, nominally 618 × 600 pixels, file size: 765 bytes)

Summary

Description

One personal artistic interpretation of the Gorean "Dina" abstract flower symbol (as very vaguely verbally described in John Norman's series of "Gor" science-fiction books). Depicted with five-fold rotational symmetry because of the comment in books 11, 22, 23, and 25 that it is "rose-like".

Alternative version to that shown in Dina-gor.svg .
Date
Source

Own work -- Converted from a version of the following PostScript vector source code:

%!
306 396 translate .3 dup scale/X{5 sqrt 1 add 2 div 74.91 mul}def
X setlinewidth 0 0 1 36 sin sub 600 mul 74.91 add X 2 div sub 0
360 arc closepath stroke 74.91 setlinewidth 5{0 600 36 sin 600
mul 37.455 add -11 247 arc stroke 72 rotate}repeat showpage
%EOF
Author AnonMoos
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SVG development
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The SVG code is valid.
 
This icon was created with PostScript.
Source code
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PostScript code

%!
306 396 translate 
.3 dup scale/X
{5 sqrt 1 add 2 div 74.91 mul}def
X setlinewidth 
0 0 1 36 sin sub 
600 mul 
74.91 add X 
2 div sub 
0 360 arc 
closepath stroke 
74.91 setlinewidth 5
{0 600 36 sin 600 mul 37.455 add -11 247 arc stroke 72 rotate}repeat 
showpage
%EOF

Licensing

Public domain I, the copyright holder of this work, release this work into the public domain. This applies worldwide.
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Date/TimeThumbnailDimensionsUserComment
current01:07, 31 January 2011Thumbnail for version as of 01:07, 31 January 2011618 × 600 (765 bytes)AnonMoossimplify
20:53, 30 January 2011Thumbnail for version as of 20:53, 30 January 2011618 × 600 (851 bytes)AnonMoosstreamlining code
20:04, 19 December 2010Thumbnail for version as of 20:04, 19 December 2010618 × 600 (1 KB)AnonMoosslightly more exact geometry
07:56, 23 November 2010Thumbnail for version as of 07:56, 23 November 2010618 × 600 (1 KB)AnonMoosOne personal artistic interpretation of the Gorean "Dina" abstract flower symbol (as very vaguely verbally described in John Norman's series of "Gor" science-fiction books). Depicted with five-fold rotational symmetry because of the comment in books 11,
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