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• Fractal nature
  ...heir smoothness, but by their [[fractal dimension]]. Traditional Euclidean geometry deals with integer dimensions: a point is 0-dimensional, a line is 1-dimens The application of fractal geometry to financial markets stems from the observation that price charts exhibit s
  12 KB (1,690 words) - 08:14, 7 January 2026
• Fractals
  === Fractals: Decoding Market Geometry in Crypto Futures === ...ented patterns that are better described by fractal geometry. Traditional geometry struggles to define the length of a coastline, for example, because the mor
  12 KB (1,723 words) - 06:24, 7 January 2026
• Futures Trading and Gann Theory
  ...is a trading methodology developed by W.D. Gann, based on time, price, and geometry. It uses specific mathematical and geometric techniques to predict price mo Gann combines price, time, and geometry to provide a holistic view of market behavior.
  8 KB (1,192 words) - 16:41, 7 January 2026
• Gann levels
  ...ial astrologer who developed a unique approach to market analysis based on geometry, astrology, and mathematical relationships. While his methods are often shr * **Geometry:** Gann believed that geometric shapes, particularly squares and circles, r
  12 KB (1,687 words) - 07:06, 7 January 2026
• Fractal analysis
  ...milar across different scales. They don't conform to traditional Euclidean geometry, which describes shapes with integer dimensions (like lines, squares, and c * Books on Fractal Geometry and Financial Markets.
  12 KB (1,658 words) - 09:11, 7 January 2026
• Gann Levels
  ...formulas applied to price data, Gann’s techniques are rooted in a blend of geometry, astrology, and time cycles. While considered by some to be esoteric, Gann * **Hexagon Geometry:** Using hexagonal shapes to identify potential price targets.
  11 KB (1,644 words) - 07:06, 7 January 2026
• Fractal patterns
  Traditional Euclidean geometry deals with shapes like squares, circles, and cubes, which have integer dime [[Category:Fractal geometry]]
  12 KB (1,632 words) - 09:12, 7 January 2026
• Elliott Golf Analise
  ...f swing]], developed by Dr. Paul Elliott. It applies principles of fractal geometry and wave patterns – concepts borrowed from Ralph Nelson Elliott’s work ...erstanding and improving the golf swing. By applying principles of fractal geometry and wave patterns, EGA helps golfers unlock their natural potential and ach
  12 KB (1,664 words) - 23:15, 16 March 2025
• Aristarchus of Samos
  ...and scholarship. It is believed he was a student of Euclid, the father of geometry, and Eratosthenes, famous for accurately calculating the Earth's circumfere ...''Mathematical Calculation:''' Using mathematical principles, particularly geometry and trigonometry, to derive quantitative results.
  11 KB (1,605 words) - 06:33, 25 March 2025
• Golden Rectangle
  ...l data, some originate from surprisingly ancient sources – mathematics and geometry. One such concept is the [[Golden Ratio]] and its visual representation, th
  10 KB (1,444 words) - 01:41, 19 March 2025
• Rectangles
  [[Category:Geometry]]
  11 KB (1,653 words) - 20:46, 20 March 2025
• Bollinger Bands Analysis
  ...Bollinger Bands and Fractals: ''' Combining Bollinger Bands with [[Fractal Geometry]] can help identify potential turning points in the market.
  12 KB (1,721 words) - 13:13, 7 January 2026
• Price Targets
  ...uble top/bottom, triangles) and calculating targets based on the pattern’s geometry. See [[Chart Patterns]] for detailed information.
  11 KB (1,555 words) - 14:21, 20 March 2025
• Fractal Analysis
  ...by mathematician Benoît Mandelbrot in the 1970s. Traditionally, Euclidean geometry deals with shapes like lines, circles, and squares – shapes easily descri
  11 KB (1,651 words) - 09:11, 7 January 2026
• Fibonacci Sequence
  ...nce is a fundamental property of the sequence. The Golden Ratio appears in geometry, art, architecture, and, as we'll explore, financial markets. It's often c
  12 KB (1,653 words) - 10:14, 7 January 2026
• Fractal Trading
  * '''Fractal Dimension:''' Unlike Euclidean geometry dealing with whole numbers (1D, 2D, 3D), fractal dimension deals with non-i
  12 KB (1,637 words) - 08:43, 7 January 2026
• Fibonacci Numbers
  ...l property. The Golden Ratio isn't limited to this sequence; it appears in geometry (the Golden Rectangle) and art, contributing to aesthetically pleasing prop
  13 KB (1,717 words) - 09:42, 7 January 2026
• Fractales
  ...on of galaxies – couldn't be accurately described by traditional Euclidean geometry (lines, circles, squares). These natural forms were too irregular, too frag
  13 KB (1,812 words) - 06:36, 7 January 2026
• Chaos theory
  *'''Fractal Dimension:'''* Chaotic systems often exhibit fractal geometry. Fractals possess a dimension that is not an integer, reflecting their comp
  12 KB (1,707 words) - 07:17, 7 January 2026
• Gann theory
  ...cal analysis and computer algorithms, Gann’s approach was deeply rooted in geometry, astrology, and what he believed were natural cycles governing the markets.
  13 KB (1,845 words) - 07:06, 7 January 2026

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