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The glyph of the Semi-Square under the glyph of the Square, implying the sum of them both. Also known as the sesquisquare, square-and-a-half, and trioctile. Biquintile: Q 2: Q 2: U+0051 U+00B2: 144° 5/2 bQ: bQ: U+0062 U+0051: ±: U+00B1 Quincunx ⚻ U+26BB: 150° 12/5: Five signs apart The intersecting lines from the inner angles of the lower ...
Ceres was the first asteroid discovered and now is labeled as a dwarf planet, taking up about 1/3 of the entire mass of the asteroid belt. [3] ( According to some astrologers, to get an understanding of the nature of a planet, astrologers may study the characteristics and positions of known planets at the time of discovery, observe the trend of significant events at the time, and evaluate over ...
The origins of the planetary symbols can be found in the attributes given to classical deities. The Roman planisphere of Bianchini (2nd century, currently in the Louvre, inv. Ma 540) [2] shows the seven planets represented by portraits of the seven corresponding gods, each a bust with a halo and an iconic object or dress, as follows: Mercury has a caduceus and a winged cap; Venus has a ...
It is well known that Chiron, the famously civilized centaur, had origins which differed from those of the other centaurs.Chiron was the son of Cronus and a minor goddess Philyra, which accounted for his exceptional intelligence and honor, whereas the other centaurs were bestial and brutal, being the descendants of Centaurus who is the result of the unholy rape of a minor cloud-goddess that ...
5145 Pholus / ˈ f oʊ l ə s / is an eccentric centaur in the outer Solar System, approximately 180 kilometers (110 miles) in diameter, that crosses the orbit of both Saturn and Neptune. It was discovered on 9 January 1992 by American astronomer David Rabinowitz (uncredited) of UA 's Spacewatch survey at the Kitt Peak National Observatory in ...
Pholus may refer to: 5145 Pholus, a minor planet in the Solar System; Pholus (mythology), a centaur in Greek myth This page was last edited on 29 ...
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CORDIC (coordinate rotation digital computer), Volder's algorithm, Digit-by-digit method, Circular CORDIC (Jack E. Volder), [1] [2] Linear CORDIC, Hyperbolic CORDIC (John Stephen Walther), [3] [4] and Generalized Hyperbolic CORDIC (GH CORDIC) (Yuanyong Luo et al.), [5] [6] is a simple and efficient algorithm to calculate trigonometric functions, hyperbolic functions, square roots ...