Geometry and fibonacci numbers.

Geometry and Fibonacci Numbers


Hormonic trading aik durust tijarti taknik hai jo is khayaal par banai gayi hai ke patteren khud ko dohratay hain. yeh rayazi aur namonon ko yakja karta hai. bunyadi tanasub, ya is ka akhaz, nuqta nazar ki bunyaad banata hai ( 0. 618 ya 1.618 ). darj zail tanasub aik dosray ki takmeel karte hain : 0. 382, 0. 50, 1. 41, 2. 0, 2. 24, 2. 618, 3. 14, aur 3. 618. taqreeban har qudrati aur maholiyati dhancha, waqea, aur insaan sakhta dhancha bunyadi tanasub ki numayesh karta hai. maliyati mandiyon mein tanasub ka mushahida kya ja sakta hai, jo un mahol aur maashron se mutasir hotay hain jin mein woh tijarat karte hain, kyunkay yeh patteren fitrat aur muashray ke andar baar baar hota rehta hai .
tajir mtnoa Tawalat aur tole o arz ke namonon ki nishandahi karkay mustaqbil ki naqal o harkat ki passion goi karne ki koshish kar sakta hai, jisay phir febonacci tanasub ka istemaal karte hue namonon par laago kya ja sakta hai. agarchay dosray logon ne taawun kya hai ya un namonon aur sthon ko daryaft kya hai jo kamyabi ko behtar banatay hain, scot karni ziyada tar tijarti hikmat e amli ke liye zimma daar hain .






Issues with Harmonics


Hormonic qeemat ke patteren ko zahir karne ke liye aik durust reversal point peda karne ke liye, patteren ko aik makhsoos shiddat ki harkat ki nishandahi karni chahiye. fibonacci ki sthin is patteren ke sath nahi millti hain jisay aik tajir aksar daikhta hai jo reversal patteren lagta hai, jis se patteren reversal tareeqa ke lehaaz se na qabil aitbaar hojata hai. yeh faida mand ho sakta hai kyunkay yeh tajir ko sabr se kaam lainay aur sahih set ups par nazar rakhnay par majboor karta hai .
Reversal patteren ko reversal points ki nishandahi karne ke sath sath yeh paish goi karne ke liye istemaal kya ja sakta hai ke mojooda harkatein kitni der tak chalein gi. jab koi tajir reversal area mein position mein daakhil hota hai aur patteren toot jata hai to khatrah hota hai. jab aisa hota hai, tajir khud ko aisi position mein pa sakta hai jahan rujhan taizi se un ke khilaaf ho jata hai. lehaza, rissk managment zaroori hai jaisa ke yeh doosri tijarti hormonic ke sath hai .
yeh yaad rakhna zaroori hai ke patteren dosray patteren ke andar mojood ho saktay hain, aur ghair hormonic patteren ke liye hormonic patteren ke sath aik sath rehna bhi qabil feham hai ( aur shayad hoga ). un ka istemaal entry aur aygzt ki karkardagi ke sath sath hormonic patteren ki ifadiyat ko behtar bananay ke liye kya ja sakta hai. aik hi hormonic lehar mein qeemat ki bohat si laharen hosakti hain ( misaal ke tor par, si d ki lehar ya ae bi lehar ). qeematon mein aksar utaar charhao aata hai, is liye lain deen ke doraniye ki wasee tasweer par tawajah markooz karna bohat zaroori hai. mandiyon ka fractal dhancha nazriya ko mukhtasir tareen se le kar taweel tareen waqt ke framoon mein istemaal karna mumkin banata hai .

Re: Geometry and fibonacci numbers.

The Fibonacci sequence is a sequence of numbers in which each number is the sum of the two preceding numbers: 0, 1, 1, 2, 3, 5, 8, 13, 21, 34, 55, 89, and so on. This sequence appears frequently in nature and mathematics, and has many interesting properties, including a connection to geometry.
One of the most famous geometric representations of the Fibonacci sequence is the Fibonacci spiral, which is constructed using squares with side lengths equal to the Fibonacci numbers. Starting with a square of side length 1, you can construct a new square of side length 1 by adding a square of side length 0. You can then construct a new square of side length 2 by adding a square of side length 1, and so on. If you draw arcs through the opposite corners of each square, you will get a spiral that approximates the Golden Spiral, a logarithmic spiral whose growth factor is the Golden Ratio, which is approximately 1.618.
Another interesting geometric property of the Fibonacci sequence is the fact that the ratio of successive terms approaches the Golden Ratio as the sequence goes on. This means that the ratio of consecutive terms, such as 5/3, 8/5, 13/8, and so on, gets closer and closer to the Golden Ratio. This property is related to the fact that the Golden Ratio appears in many geometric forms in nature, including the proportions of the human body, the structure of flowers and plants, and the shape of seashells and spiral galaxies.
In addition to these examples, the Fibonacci sequence and the Golden Ratio have many other connections to geometry, including their appearance in the construction of regular polygons, the distribution of points on a circle, and the geometry of Penrose tilings. Overall, the Fibonacci sequence and the Golden Ratio are fascinating topics in mathematics with many interesting geometric properties and applications.

Re: Geometry and fibonacci numbers.

Geometry and Fibonacci numbers are closely related. The Fibonacci sequence is a series of numbers in which each number is the sum of the two preceding numbers, starting with 0 and 1. Thus, the first few terms of the sequence are 0, 1, 1, 2, 3, 5, 8, 13, 21, and so on.
One of the most famous connections between geometry and Fibonacci numbers is the Golden Ratio. The Golden Ratio, denoted by the Greek letter phi (φ), is a mathematical constant that appears in various aspects of geometry and nature. It is defined as the ratio of two quantities such that the ratio of the sum to the larger quantity is the same as the ratio of the larger quantity to the smaller one. This ratio can be expressed as the following equation:
φ = (1 + √5) / 2 ≈ 1.61803398875...
The Golden Ratio appears in many geometric shapes, including the rectangle, pentagon, and dodecahedron. For example, if you take a square and cut out a smaller rectangle such that the remaining rectangle has the same aspect ratio as the original square, the dimensions of the smaller rectangle will be in the Golden Ratio.
Another connection between geometry and Fibonacci numbers is the Fibonacci spiral. The Fibonacci spiral is a spiral that is constructed using the Fibonacci sequence. The spiral is formed by drawing quarter circles that connect opposite corners of squares with side lengths equal to the Fibonacci sequence. The resulting spiral approximates the Golden Ratio.
In conclusion, the Fibonacci sequence and the Golden Ratio have important connections to geometry, and they appear in many natural phenomena as well. Understanding these connections can provide insights into the underlying mathematical structures of the universe.