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  • Fibonacci numbers are a mathematical sequence of numbers that are sometime called the Golden

  • Ratio. Many forex and commodity traders swear by the magic of these numbers and their accuracy

  • in predicting price movement. In the 12th century, when Leonardo Fibonacci,

  • an Italian mathematician, created his numerical sequence there was no such thing as the financial

  • markets and these numbers were based on how rabbits multiplied. What is intriguing about

  • the Fibonacci sequence is not the numbers in the series but their ratios. The Golden

  • Ratio, roughly 1.618, appears to be prevalent among us in nature. It is said that even the

  • behavior of the financial markets conforms to this ratio.

  • Pertaining to Forex, these numbers help analysts to determine specific changes in the trends

  • of the market. The numbers in the sequence are 1, 1, 2, 3, 5, 8, 13, 21, 34, 55, 89,

  • 144..... All these numbers tend to lie near the lines

  • of market graphs. These lines are called Fibonacci lines. There are four major types of studies

  • done on Fibonacci's work -- fans, time zones, arcs and retracements with retracements being

  • the most popular. A retracement in forex is the likelihood that

  • a specific financial assets price will revert to a prior move or not. The number is evaluated

  • based on whether it supports or rejects the various levels and numbers before it continues

  • back to where it was intended. Analysts study retracements by drawing various

  • trend lines between a variety of points on a graph. After choosing two points, they divide

  • them by the difference in the distance by ratios that Fibonacci has determined are 23.6%,

  • 38.2%, 50%, 61.8% & 100%. Traders use these numbers and the analysis from them to determine

  • where profits can be made in the market. Ultimately, utilizing Fibonacci lines is a key strategy

  • in success in Forex.

Fibonacci numbers are a mathematical sequence of numbers that are sometime called the Golden

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什麼是斐波那契數? (What are Fibonacci Numbers?)

  • 211 14
    richardwang 發佈於 2021 年 01 月 14 日
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