Oh sorry I meant ratio: ##(1+\sqrt{5})/2##. (It actually appears ratio in the title for me)berkeman said:
I have found the golden ratio up to 1,000 digits, however, decimal. I guess you will have to write your own program to convert it. I don't think converters on the internet allow so many digits.Malamala said:
It's just for a personal project. I tried with Python and Mathematica, but they don't give me enough digits (the built in methods, i mean)fresh_42 said:
Yes, it looks like one of the other very helpful Mentors has fixed the typo in your title nowMalamala said:
The golden ratio in hexadecimal is a mathematical constant, approximately equal to 1.618033988749895, that is often found in nature and has been used in various fields such as art, architecture, and design.
In hexadecimal, the golden ratio is represented as 1.9E3779B97F4A7C15F39CC0605CEDC834.
The golden ratio is believed to create aesthetically pleasing proportions and is often used as a design and composition tool in art and design. It is used to create balance, harmony, and symmetry in various visual elements such as paintings, photographs, and logos.
The golden ratio is closely related to the Fibonacci sequence, where each number is the sum of the two preceding numbers. As the numbers in the sequence get larger, the ratio between them approaches the golden ratio. This relationship is seen in the spirals found in nature, such as sunflowers and seashells.
The golden ratio in hexadecimal has been used in various fields such as cryptography, coding, and data compression. It is also used in computer graphics to create realistic and visually appealing images. However, its practical applications are still being explored and researched.