The secret society of mathematicians often associated with the study of geometric ratios, including the golden ratio, is the Pythagorean Brotherhood. Founded by the ancient Greek philosopher Pythagoras in the 6th century BCE, this group not only explored mathematics but also delved into philosophy, music, and cosmology. They believed that numbers and their relationships were fundamental to understanding the universe, and they maintained a level of secrecy about their teachings and discoveries. The Pythagoreans famously linked mathematical concepts to aesthetics and natural phenomena, particularly through their study of ratios and proportions.
The concept of the parabola dates back to ancient Greece, with significant contributions from mathematicians such as Apollonius of Perga, who systematically studied conic sections around 200 BCE. However, the term "parabola" itself is derived from the Greek word "parabole," meaning "to place beside," which was used by Apollonius to describe the curve's geometric properties. Later developments in the study of parabolas were made by mathematicians throughout history, including those in the Islamic Golden Age and the Renaissance.
There's an introduction to this topic in the link.
There are a few geometric terms that start with the letter G including great circle, glide, and golden ratio. Another example is golden mean.
No, they are not the same, but relate to each other. The medial right triangle of this "golden" pyramid, demonstrated the Pythagorean theorem through the relationship of the two. Ancient Greek mathematicians first studied the golden ratio because of its frequent appearance in geometry. The division of a line into "extreme and mean ratio" (the golden section) is important in the geometry of regular pentagrams and pentagons. The Greeks usually attributed discovery of this concept to Pythagoras.
The address of the Golden Historical Society is: Po Box 148, Golden, IL 62339-0148
The geometric form that has sides matching the ratio of the golden mean is called the "golden rectangle." In a golden rectangle, the ratio of the longer side to the shorter side is approximately 1.618, which is known as the golden ratio (φ). This ratio is often found in nature, art, and architecture, contributing to aesthetically pleasing proportions.
The phone number of the Golden Historical Society is: 217-696-4672.
Phi is, above all things, the 21st letter in the Greek alphabet, so it's hard to say who created it. However, the number commonly attached to it, the golden ratio, has a long history, starting with the mathematicians of Ancient Greece, and has been studied, used, and approximated ever since. Just a few of the mathematicians who studied Phi are Euclid, who gave the earliest known definition of the golden ratio; Kepler, who described it as one of the two greatest feats of mathematics (along with the Pythagorean Theorem); Michael Maestin, who was among the first to give a rough approximation of the golden ratio's value; and Mark Barr, who first used the letter Phi to describe the ratio. So, I guess in the end the creation of Phi was sort of a group effort.
The address of the Golden Valley Historical Society is: 7800 Golden Valley Rd, Golden Valley, MN 55427-4508
The Golden Ratio has been known to mathematicians for a very long time but there is little reliable evidence of its origin. The ratio was first described, in writing, by Euclid.
Golden Key International Honour Society was created in 1977.
Gambling Odds Gamma (Γ γ) Gauss-Jordan Elimination Gaussian Elimination Gaussian Integer GCF General Form for the Equation of a Line Geometric Figure Geometric Mean Geometric Progression Geometric Sequence Geometric Series Geometric Solid Geometry GLB Glide Glide Reflection Global Maximum Global Minimum Golden Mean Golden Ratio Golden Rectangle Golden Spiral Gogol Googolplex Graph of an Equation or Inequality Graphic Methods Gravity Great Circle Greatest Common Factor Greatest Integer Function Greatest Lower Bound Greek Alphabet