(3 votes)
Thanks for rating this product!
You have already rated this product!
Venus and Earth Orbits Per Martineau Card
by BruceRawles
Thanks for rating this product!
You have already rated this product!
This image was inspired by the remarkable work
of John Martineau, in "A Little Book of Coincidence".
The orbital relationship between Earth and Venus is
described by two concentric circles. The inner circle
represents the orbit of Venus which passes through
the centers of 8 circles that just touch each other.
The outer circle represents the orbit of Earth which
touches the outer sides of these 8 circles.
The accuracy of this relationship is 99.99%!
More info: http://www.intent.com
Loading High Resolution...
Loading High Resolution...
Loading High Resolution...
Loading High Resolution...
Loading High Resolution...
Loading High Resolution...
Loading High Resolution...
Loading High Resolution...
Loading High Resolution...
This image was inspired by the remarkable work
of John Martineau, in "A Little Book of Coincidence".
The orbital relationship between Earth and Venus is
described by two concentric circles. The inner circle
represents the orbit of Venus which passes through
the centers of 8 circles that just touch each other.
The outer circle represents the orbit of Earth which
touches the outer sides of these 8 circles.
The accuracy of this relationship is 99.99% !
More info: http://www.intent.com
Tiled colorized planes of the magma of Venus
(shifted in 90 degree increments of hue) form the background.
Spheres are used to represent the circles for artistic
effect, and the outermost eight spheres are decorative
only.
I think John Martineau's name will (some day, hopefully soon!) be heralded among Kepler, Galileo, Newton and Einstein for the astronomical discoveries he's made. Here's a link to John's book if you haven't seen it (HIGHLY recommended):
http://www.amazon.com/exec/obidos/ASIN/0802713882/intent-20
(Created with POV-Ray http://www.povray.org)
created by BruceRawles (October 24, 2003 at 03:36PM)
This image was inspired by the remarkable work
of John Martineau, in "A Little Book of Coincidence".
The orbital relationship between Earth and Venus is
described by two concentric circles. The inner circle
represents the orbit of Venus which passes through
the centers of 8 circles that just touch each other.
The outer circle represents the orbit of Earth which
touches the outer sides of these 8 circles.
The accuracy of this relationship is 99.99% !
More info: http://www.intent.com
Tiled colorized planes of the magma of Venus
(shifted in 90 degree increments of hue) form the background.
Spheres are used to represent the circles for artistic
effect, and the outermost eight spheres are decorative
only.
I think John Martineau's name will (some day, hopefully soon!) be heralded among Kepler, Galileo, Newton and Einstein for the astronomical discoveries he's made. Here's a link to John's book if you haven't seen it (HIGHLY recommended):
http://www.amazon.com/exec/obidos/ASIN/0802713882/intent-20
(Created with POV-Ray http://www.povray.org)
created by BruceRawles (October 24, 2003 at 03:36PM)
Comments (showing 0 of 0)
(Add a comment | See all)Be the first to comment on this design!
Product id: 137727763200922850 (rated G)Two card sizes to choose from: ()
Highest Quality Card Stock and Envelopes
- No minimum quantity.
- Free boxed sets with orders of 10 or more.
- Save 12% or more when you buy in bulk.
- More information about cards...
Don't forget to make your custom postage!
Gallery Product Line: Martineau Solar System > Martineau Solar System-cards
Tags: Venus, Earth, octagon, star, fractal, infinite, ellipse, circle, sphere, Johannes, Kepler, planetary, orbits, astronomy, Bruce, Rawles, sacred, geometry, POVRay, 3D, design, John, Martineau, solar, system, model, Dan, Brown, DaVinci, Code
Tags: Venus, Earth, octagon, star, fractal, infinite, ellipse, circle, sphere, Johannes, Kepler, planetary, orbits, astronomy, Bruce, Rawles, sacred, geometry, POVRay, 3D, design, John, Martineau, solar, system, model, Dan, Brown, DaVinci, Code
