My weblog ELECTRON BLUE, which concentrated on science and mathematics, ran from 2004-2008. It is no longer being updated. My current blog, which is more art-related, is here.

Tue, 19 Jun, 2007

Radiant Solstice

I am still pondering radians. The word, which is beautiful in itself, is of fairly modern origin; it is not ancient Greek. It sounds like "radiance," which has the same linguistic root. Astrologically the Sun is represented by a dot in the center of a circle. Alchemically, this represents not only the Sun, but Gold, the ultimate material. That is the same diagram of the Unit Circle which gives us trigonometry and radians. My Pythagorean prayer is offered to the One in the Center whose radiance reaches everywhere.

Let the unit circle represent the circle of the seasons, Earth's orbit around the Origin Point Sun. The year is thus 2Pi, and half a year is Pi. We are almost at the summer solstice here in the northern hemisphere, which is, after all, Pi radians around the earth from our antipodes in the southern hemisphere. Count Pi radians from the winter solstice six months ago. (All time measurements are very approximate.) The summer is the radiant time for us in the north, and the weather is just as I like it, hot and simmering and steamy.

Monotheistic time as measured in Zoroastrianism, Judaism, Christianity, and Islam is linear and progressive, an arrow of divine justice which goes only in one direction. The time of Radians is cyclical and repetitive, spinning through its multiples and divisions of Pi in number-mystical serenity. Reach 2 Pi, and you're back where you started. Reach 4 Pi, and you're back where you started when you started. Someday I may advance far enough to calculate in extra dimensions. In that case, are there other unit circles at angles to our own unit circle, each with their own Pi? Are there unit circles where Pi isn't 3.14159265…? Or is Pi, as the Divine Single Sun suggests, the one constant in all the worlds?

Radiant with daimonic light, the sacred spheres of solar unit and planets spin in their appointed paths. The reason for calculus is because the world, as Pythagoras first declared, is mathematically describable. If there were another world which was not mathematically describable, could we even conceive of it, let alone witness it? If we were in a solar system with multiple suns, would our philosophy and sacred geometry be different? The greatest gift that the One has given to sentient beings is Imagination. We can imagine things which cannot exist. Can the Omniscience do that? Let the summer sun stand still in the sky, at least until next week.

Posted at 2:46 am | link


Why the Title?
About the Author
What this blog is about: the first post
Email: volcannah@yahoo.com
Pyracantha Main Page

RSS Version

Archives:

November 2014 (4)
October 2014 (16)
September 2008 (5)
August 2008 (5)
July 2008 (7)
June 2008 (4)
May 2008 (6)
April 2008 (5)
March 2008 (8)
February 2008 (9)
January 2008 (8)
December 2007 (9)
November 2007 (9)
October 2007 (1)
September 2007 (7)
August 2007 (6)
July 2007 (10)
June 2007 (7)
May 2007 (10)
April 2007 (7)
March 2007 (11)
February 2007 (10)
January 2007 (6)
December 2006 (9)
November 2006 (9)
October 2006 (8)
September 2006 (8)
August 2006 (10)
July 2006 (9)
June 2006 (10)
May 2006 (10)
April 2006 (8)
March 2006 (12)
February 2006 (10)
January 2006 (11)
December 2005 (11)
November 2005 (9)
October 2005 (10)
September 2005 (10)
August 2005 (12)
July 2005 (9)
June 2005 (10)
May 2005 (8)
April 2005 (7)
March 2005 (8)
February 2005 (9)
January 2005 (7)
December 2004 (7)
November 2004 (7)
October 2004 (8)
September 2004 (5)
August 2004 (9)
July 2004 (9)
June 2004 (8)
May 2004 (6)
April 2004 (13)
March 2004 (12)
February 2004 (13)

Science

Cosmic Variance
Life as a Physicist
Cocktail Party Physics
Bad Astronomy
Asymptotia
Jennifer Saylor
Thus Spake Zuska

Listed on Blogwise