# Token Issuance Theory The Fibonacci Growth Model is a theory based on the Fibonacci sequence, which is used to predict changes in asset prices in the financial market. The Fibonacci sequence is a mathematical sequence in which each number is the sum of the two previous numbers, starting with 0 and 1. Specifically, the sequence is as follows: 0, 1, 1, 2, 3, 5, 8, 13, 21, 34, and so on.
In financial markets, Fibonacci numbers are often used in technical analysis to predict price targets and support/resistance levels using Fibonacci retracement levels and Fibonacci extension levels. FD tokens use the Fibonacci stock price growth model issuance theory, involving the following aspects: Issuance plan and price prediction: Based on the Fibonacci sequence, the issuance plan of FD tokens can formulate a series of price levels. For example, based on a certain initial price (P0), setting a series of price targets (P1, P2, P3, etc.) according to the Fibonacci sequence can help formulate a token issuance strategy. Market behavior analysis: Fibonacci retracement levels and extension levels can be used to analyze market behavior and predict key points of price pullbacks and rises. For FD tokens, this can help determine the best times to buy and sell, as well as adjust market strategies. ### ABCD extension structure The most classic Fibonacci structure is the ABC structure.
When it rises to a certain height, it needs to make a callback. The strength of the callback is about 38.2%, 50% or 61.8% of the height of the AB segment. The difficulty of Fibonacci is to confirm the trend, so it is usually necessary to cooperate with certain indicators. For example, if a K-line with a long upper shadow appears at the top of a relative stage, it can be regarded as a top, and then the golden section can be started. ### This is the most classic Fibonacci trading method. Larry Pesavento, the "father of Fibonacci trading method", predicted the market in this way when he first proposed the Fibonacci trading method. However, the shortcomings of this method are also obvious, and it does not estimate the strength of the market rebound. Therefore, Joel DiNapoli, another technical master in the field of Fibonacci, proposed the ABCD extension structure.
The ABCD extension structure also makes a golden section for the height of the AB segment, but the position of C is added to the height of the AB segment, which is equivalent to moving the golden section of AB upward to the height of C, and the coefficients of the golden section become 0.618, 1 and 1.618. The following formula is used to calculate these profit targets. Then, the price chart can be stretched from point C in the direction of waves A and B. These stretches are displayed as dotted waves, representing possible price developments. Target point equation OP=B-A+C \ Target point COP=618 (B -A)+ C \ Contraction target point XOP=1.618(B-A)+C OP, COP and XOP all correspond to key resistance and support levels, which can help predict the future market. ### Trend signal In the DiNapoli point method, the displacement moving average is introduced. The displacement moving average is to move the entire moving average forward by N periods. You can understand it as looking at the positional relationship between the current K-line and the moving average N days ago. Similar to the general moving average, the replacement moving average and the ordinary moving average will also appear to be glued and crossed. When the K-line falls slightly below the ordinary moving average, but after the replacement moving average is supported, or the two moving averages are glued and open again without crossing, it is usually a very effective rebound signal. DiNapoli provides a total of 3 different periods of replacement moving averages: ① 3-period simple moving average of closing price, shifted forward 3 periods \ ② 7-period simple moving average of closing price, shifted forward 5 periods \ ③ 25-period simple moving average of closing price, shifted forward 5 periods.
### Golden Ratio Nodes Trend signals and direction indicators help traders identify the golden ratio interval, so as to obtain more accurate retracement prices. After completing the identification of the trend interval, we come to the core essence of the DiNapoli point method - the golden ratio node. Any rising market can be broken down into five secondary markets, and any falling market can also be broken down into three secondary markets. Similarly, small-level markets can also integrate a large market. Some people may find more than 20 golden ratio nodes in a market, lacking judgment on the overall trend. Generally speaking, DiNapoli believes that it is more appropriate to have 6 golden ratio nodes in a market. --- # Agent Instructions: Querying This Documentation If you need additional information that is not directly available in this page, you can query the documentation dynamically by asking a question. Perform an HTTP GET request on the current page URL with the `ask` query parameter: ``` GET https://penny-whale-world.gitbook.io/penny-whale-world/economic-model/editor.md?ask= ``` The question should be specific, self-contained, and written in natural language. The response will contain a direct answer to the question and relevant excerpts and sources from the documentation. Use this mechanism when the answer is not explicitly present in the current page, you need clarification or additional context, or you want to retrieve related documentation sections.