731 Words3 Pages

Outline Topic: Golden Ratio
A very good afternoon everyone, today I would like to share something to all of you which I find very interesting. First and foremost, let me tell you guys a story, long long time ago, the Greek Philosopher Pythagoras discovered the concept of harmony. In further studies of nature, he observed certain patterns and numbers reoccurring. Pythagoras believed that beauty was associated with the ratio of small integers. The discovered of Pythagos has result in the occurrence of the special ratio. This special ratio can be used to describe the proportions of everything from nature's smallest building blocks, such as atoms, to the most advanced patterns in the universe, such as unimaginably large celestial bodies. Nature*…show more content…*

Mathematicians and scientists has actually knew Golden ratio or called golden proportion for years . Golden ratio is known as the perfect proportion in measurement. It was discovered by dividing a line into two parts, the longer part and the shorter part. The length of the longer part divided by the shorter part equals to the total length of the line divided by the longer part. Therefore the golden ratio is approximately 1.618. The golden ratio is derived from something known as the Fibonicci sequence. It is a sequence in which each of the terms is simply the sum of the two preceding terms . For example, there is number 1, 1, then the third number is the sum of the previous two number which is 2, then subsequently 1+2=3, and so on. When we use this number as proportion, we can find that it is very close to golden*…show more content…*

Fibonacci retracements use horizontal lines to indicate areas of support or resistance. They are calculated by first locating the high and low of the chart. Then five lines are drawn: the first at 100%, the highest on the chart, the second at 61.8%, the third at 50%, the fourth at 38.2% and the last one at 0%. After a significant price movement up or down, the new support and resistance levels are often at or near these lines. Moreover, finding the high and low of a chart is the first step to composing Fibonacci arcs. Then, with a compass-like movement, three curved lines are drawn at 38.2%, 50% and 61.8%, from the desired point. These lines anticipate the support and and areas of ranging. Many people use combinations of Fibonacci studies to obtain a more accurate forecast. For example, a trader may observe the intersecting points in a combination of the Fibonacci arcs and resistances. Hence, I can make a small conclusion which is this golden ratio is useful in financial market

Mathematicians and scientists has actually knew Golden ratio or called golden proportion for years . Golden ratio is known as the perfect proportion in measurement. It was discovered by dividing a line into two parts, the longer part and the shorter part. The length of the longer part divided by the shorter part equals to the total length of the line divided by the longer part. Therefore the golden ratio is approximately 1.618. The golden ratio is derived from something known as the Fibonicci sequence. It is a sequence in which each of the terms is simply the sum of the two preceding terms . For example, there is number 1, 1, then the third number is the sum of the previous two number which is 2, then subsequently 1+2=3, and so on. When we use this number as proportion, we can find that it is very close to golden

Fibonacci retracements use horizontal lines to indicate areas of support or resistance. They are calculated by first locating the high and low of the chart. Then five lines are drawn: the first at 100%, the highest on the chart, the second at 61.8%, the third at 50%, the fourth at 38.2% and the last one at 0%. After a significant price movement up or down, the new support and resistance levels are often at or near these lines. Moreover, finding the high and low of a chart is the first step to composing Fibonacci arcs. Then, with a compass-like movement, three curved lines are drawn at 38.2%, 50% and 61.8%, from the desired point. These lines anticipate the support and and areas of ranging. Many people use combinations of Fibonacci studies to obtain a more accurate forecast. For example, a trader may observe the intersecting points in a combination of the Fibonacci arcs and resistances. Hence, I can make a small conclusion which is this golden ratio is useful in financial market

Related

## Right Angle Triangle Pythagorean Triples

1496 Words | 6 PagesThe Pythagorean Triples will represent three positive integers that will satisfy the formula a^2+b^2=c^2 thus the square of the hypotenuse (longest side) c will be equal to the square of the sides a and b. 9 + 16 = 25 3 4 5 Therefore: 3^2+4^2=5^2 9+16=25 Thus (3,4,5) are Pythagorean triples. FIRST DERIVATION OF PYTHAGOREAN TRIPLES: Generally when trying to derive the Pythagorean triple, we begin by finding the algebraic sum of the squares of the two smaller numbers which in turn will be used to derive the square of the hypotenuse that satisfy the condition of the square of the two smaller numbers. The square of one of the Pythagorean Triples can either be an even or an odd number. Thus supposing a^2 is the square of one of the Pythagorean Triples and b is the second triple.

## The Golden Ratio In Nature

1192 Words | 5 PagesGolden Ratio in Nature Introduction The Golden ratio is represented with the Greek letter phi ( or ) and has a value of approximately 1.618. The Golden ratio creates a special fascination that has caught the attention of mathematical minds for 2,400 years. The Golden ratio can be found in many areas such as art, architecture and nature, making it a very special value that I have found interest in exploring. Mathematics of the Golden ratio The Golden ratio is represented as a mathematical ratio with special properties. In this section we will be discussing about the mathematical calculations behind the Golden ratio.

## SAT Verbal Test

856 Words | 4 PagesFind the area under the standard normal curve between z = -1.65 and z = 0. Answer: The area may be represented as . Since the normal curve is symmetric, then 3. Find the area under the standard normal curve between z = -1.65 and z = 1.96. Answer: The area may be represented as.

## Fibonacci Roulette System Research Paper

757 Words | 4 PagesSome roulette players use a sequenced betting system. The set of numbers in the sequence determines the size of the bet in a system known as the Fibonacci roulette betting system. As you might have noticed, the name is taken from one of the greatest mathematicians of the Middle Ages. That's because this betting system is actually based on his homonymous number sequence—the Fibonacci numbers. A Bit of History Leonardo Fibonacci, also known as Leonardo of Pisa, presented to the world a sequence of numbers in his book Liber Abaci, in the year 1202.

## Big Bang Theory: The Four Fundamental Forces Of Nature

1206 Words | 5 PagesThe concept is a singularity based approach. The explosion of a miniature particle in the early universe is what the Big Bang is based upon. It provides the scientific community with assistance in solving the answers of the primitive space. Similarly Hubble space telescope solidifies the fact of Big Bang approach. Recently experiments of Higgs Boson in Large hadron collider, comes out handy in explaining the creation of universe from singularity approach.

## Al Khawarizmi Mathematics

861 Words | 4 PagesBabylonians might have invented mathematics; however, Abu Jaafar Mohammad Ibn Mousa Al Khwarizmi was the brilliant mathematician who perfected it (Kéchichian, 2013). He was undoubtedly one of the greatest mathematicians in the world noting one of his greatest works to be the “Hisab Al Jabr wal-Muqabalah” (The Book of Integration and Equation), which introduced the use of Indo-Arabic numerals that, over time, came to be known as algorithms (Kechichian, 2013). He was noted for many achievements including the invention of "aljabr" (Algebra) and introduced many different mathematical deductions and mechanisms that improved our knowledge and understanding in the present and later in the future. Very little is known about Al Khawarizmi's life;

## John Rutherford's Contribution To The Atomic Theory

838 Words | 4 PagesIn 400 B.C. Democritus claimed that atoms are a single material formed into varied shapes and sizes. John Dalton found that atoms of different elements are different and ones of the same

## The Value Of Knowledge

1395 Words | 6 PagesThese numbers are all successive numbers in the Fibonacci sequence. These numbers can be applied to the proportions of a rectangle, called the Golden rectangle. Those equations successfully demonstrate the importance of mathematics in the world. The value in math is absolute because it is measured using equations. Many buildings and artworks have the Golden Ratio in them too, such as the Parthenon in Greece.

## Reflection About Universe

895 Words | 4 PagesThe turning and spinning solar system with vast collection of stars composes the Milky Way galaxy. It is only one of the billions of galaxies which make up our universe. From this, we can tell that the universe is really big, and was it said that it’s still getting bigger and expanding. A theory suggests that the universe used to be smaller and much smaller than the smallest part of an atom. It was incredibly smaller until everything happened, everything expanded.

## Callable Bond Advantages

705 Words | 3 PagesIssuers are in general interested in contracts with such an embedded option because it allows them to redeem the bond when the conditions of the financial market are in their favour. Therefore, the call option is mainly beneficial for the issuer, that’s why it’s less expensive than a bond without a call feature [2]. The standard approach to price callable bonds was based on interest rate dynamics. For example a trinomial

### Right Angle Triangle Pythagorean Triples

1496 Words | 6 Pages### The Golden Ratio In Nature

1192 Words | 5 Pages### SAT Verbal Test

856 Words | 4 Pages### Fibonacci Roulette System Research Paper

757 Words | 4 Pages### Big Bang Theory: The Four Fundamental Forces Of Nature

1206 Words | 5 Pages### Al Khawarizmi Mathematics

861 Words | 4 Pages### John Rutherford's Contribution To The Atomic Theory

838 Words | 4 Pages### The Value Of Knowledge

1395 Words | 6 Pages### Reflection About Universe

895 Words | 4 Pages### Callable Bond Advantages

705 Words | 3 Pages