Bayes' theorem Essays

  • Bayes Theorem: In Probability Theory And Statistics

    1169 Words  | 5 Pages

    statistics, Bayes’ theorem (alternatively Bayes’ law or Bayes' rule) describes the probability of an event, based on prior knowledge of conditions that might be related to the event. For example , “if cancer is related to age, then, using Bayes’ theorem, a person’s age can be used to more accurately assess the probability that they have cancer, compared to the assessment of the probability of cancer made without knowledge of the person's age.” One of the many applications of Bayes’ theorem is Bayesian

  • Essay On Causes Of Flood In Malaysia

    991 Words  | 4 Pages

    2.8 Main Cause of Flood According to Jabatan Penerangan Malaysia (2012), issues of flood that happen certainly had their own causes. There are many causes such as: 2.8.1 Continuous Rain Continuous rain without stopping can cause flooding. In low areas, rain water will flow into the river. River filled with water will overflow causing lowland area are flooded. 2.8.2 Urbanization Urbanization led many areas becomes more modernized. Lowland areas have been reclaimed by taking land from the hills

  • Essay On Cosmogonies And Eschatology

    1043 Words  | 5 Pages

    Cosmogony is concerned with the origin of the universe. Eschatology is concerned with death, judgement and the afterlife. There exists a plurality of diverse cosmogonies and eschatology’s within the different religions of the world. The variations in myth, symbol and ritual contained in these religions often reflect differences in the environment, the social order, and the economy of the different civilizations to which they belong. This essay seeks to explore the different cosmogonies and eschatology’s

  • Cooperative Principles Violation In Shakespeare's Romeo And Juliet

    1987 Words  | 8 Pages

    Cooperative Principles Violation In Romeo and Juliet Abstract: To some extent, language is actually a kind of art. A speaker of the language may quite often convey much more than what he literally says. The essence lies in how we understand and appreciate their language. Luckily, the Cooperative Principle (CP) is proposed, so the CP and the violation of CP enable us to interpret many efficient ways of language using and understanding in literature and daily life. As we all know, the literary

  • Native Guard By Natasha Trethewey Analysis

    1728 Words  | 7 Pages

    A Monument to the Dead Throughout Native Guard by Natasha Trethewey there are themes of death, grief and change. These themes are carried through the collection and are present within the entire collection. These set up the mood that this collection is ultimately about change but change for the reader as well as what happens in the collection. In “Monument” we can see all these changes through a paraphrase of the poem and the sense of elongated time from the from the form and imagery of the poem

  • Leonhard Euler's Polyhedron Formula

    1214 Words  | 5 Pages

    Introduction Leonhard Euler is one of the great mathematicians, who made many remarkable contributions to mathematics. I got to know him when I was learning natural logarithm in math class, which is one of his achievements. He discovered many theorems including polyhedron formula, which states that the number of any polyhedron together with the number of vertices is two more than the number of edges (Kirk, 2007). This formula is widely used in mathematical practice and in real life as well. As polyhedron

  • Dhammapada

    909 Words  | 4 Pages

    Have you ever thought you were a failure, when you exceed expectations? Have you ever succeeded in that which you felt you would fail? This verse from The Dhammapada demonstrates that it is foolish to expect yourself to be wise when you do not know you will be for certain. "The fool who knows his foolishness, is wise at least so far. But a fool who thinks himself wise, he is called a fool indeed." When I was in middle school, there were two tests in three days. The experience I had with another student

  • Pythagoras: Controversial Ancient Greek Philosopher

    350 Words  | 2 Pages

    island in 570 BC. Pythagoras was known to be married with one son, named Telauges, and three daughters named Damo, Arignote, and Myia. Pythagoras is well know accomplishment is that he had proved what is known today as The Pythagorean Theorem. The Pythagorean Theorem basically states that the sum

  • Fluid Theorem: A ^ 2 ^ 3-Level Calculus

    658 Words  | 3 Pages

    ​Pythagorean Theorem: a^2 + b^2 = c^2, where a and b are two legs of a right triangle and c is the hypotenuse, the longest side of the triangle. This 1-inch long, simple, yet eloquent equation contains a beauty, a magic that is unnoticeable at first glance; I have been introduced to this beauty by Dartmouth alumni Professor Strogatz at an Engineering Diversity Weekend program last September. As I finished my breakfast, I had the opportunity to join the campus tour or attend a mock math class, named

  • Avicenna's The Canon Of Medicine

    782 Words  | 4 Pages

    The Canon of Medicine is an encyclopedia of five volumes revolving around the topic of medicine, which was completed in 1025. The Canon consisted of all medical knowledge up until that time. However, he also combined his own medical observation that had never been documented before. The Canon was originally written in Arabic, however it was then translated to a series of languages including Persia, English, Chinese, Latin and Hebrew. These translations had further added to its exposure, resulting

  • One Day Jack Research Paper

    1117 Words  | 5 Pages

    ROUGH DRAFT Once upon a time there was a 13 year old boy named jack. he did not like bullying anywhere and anytime. he saw bullying happening so he took action. The next day at school he created a anti-bullying program for kids who been bullied or kids who see bullying that want to stop bullying. That day Jack’s girlfriend helped him get more people to join. She gave jack 5 people that wanted to help stop bullying. Everyday jack and julie had a meeting with the group to either to put posters

  • Pythagoras Research Paper

    951 Words  | 4 Pages

    Pythagoras of Samos, also known as the creator of the Pythagorean theorem, was born in Samos, Greece around 580 B.C. Although few details are known about his early life, he was seen to be one of the earliest and wisest of all ancient Greeks. Pythagoras had a wide range of interest in music, astronomy and mathematics. Greek geometer and philosopher had especially a vast attraction to math, where he thus created the famous Pythagorean theorem. Pythagoras was brought to life throughout the Golden Age of

  • Why Did The Pythagoreans Have In Common

    1031 Words  | 5 Pages

    was found in the inquiry of the nature of all things. They consider their founder and leader, Pythagoras, a demigod, and accredited all of their findings to him. They are most famously known for their work in mathematics, such as the Pythagorean Theorem. Yet, the Pythagoreans had numerous philosophical works tied to their worship of numbers as well. The Pythagoreans were a direct contrast to their predecessors, the Milesians, in their concept of the composition of the universe. “The Pythagoreans

  • Carl Sagan's Pi: The Transcendental Number

    1473 Words  | 6 Pages

    Pi: The Transcendental Number The Greek symbol ԉ is used to denote an important mathematical constant. Simply put, it is the ratio of the circumference of a circle to its diameter. This ratio has been found to be constant, no matter what the size of the circle. Pi is an Irrational Number, which means that it can’t be written as a fraction. It is an unending decimal number. The number 2/7, when written in the decimal form is also unending. But after 6 digits, it repeats itself. It is 0.285714285714285714…

  • Flatland Analysis

    1449 Words  | 6 Pages

    In the story Flatland: A Romance of Many Dimensions, written by Edwin A. Abbott, there are many dimensions in which the main character, A. Square travels. Throughout the traveling of this square, we learn about how many of the different societies function and how they respond. Many of these events as mentioned in Flatland, still occur today or have occurred in the past. Some of these parallel events between our society and the ones mentioned in Flatland often revolve around religion or beliefs. This

  • The Golden Age Of Greece

    1210 Words  | 5 Pages

    standard of ethics in medicinal practice was upheld and continued to the present day. Secondly, Pythagoras created one of the most widely used theorems, the Pythagorean Theorem, in which the relationship of the sides of a right angle triangle are calculated in the form a2 + b2 = c2. This was a major contribution to our modern society as the Pythagorean Theorem is still in use today in mathematics, and is one of the major aspects of Euclidean geometry. Finally, Euclid was a contributor modern understanding

  • Pythagoras Accomplishments

    811 Words  | 4 Pages

    Pythagoras of Samos was a Greek philosopher and mathematician famous for being the founder of the Pythagorean Theorem. He is frequently said to be the first ‘pure’ mathematician. He was a big contributor to the development of mathematics. He formulated principles that soon influenced Pluto and Aristotle. His views lead him to founding the Pythagorean School pf Mathematics in Cartona, Greece. While Pythagoras is one of the most famous mathematicians of Ancient Greece, most of the information that

  • Ancient Egyptian Mathematics

    1608 Words  | 7 Pages

    Abstract: This paper is a report about the ancient Egyptians mathematics. The report discusses the unique counting system and notation of the ancient Egyptians, and their hieroglyphics. One of the unique aspects of the mathematics is the usage of “base fractions”. The arithmetic of the Egyptians is also discussed, and how it compares to our current methods of arithmetic. Finally, the geometrical ideas possessed by the Egyptians are discussed, as well as how they used those ideas. Introduction

  • Trapezoid Phase 3

    343 Words  | 2 Pages

    Phase III My polygon is a trapezoid.The perimeter is B+A+C+C.This trapezoid represents my planet's shape and size.Also the way to find the perimeter of my planet is,A=3 B=4 C=5.First you would do 3A+5C.Then you would do 5C+4B because you had to use two C’S to complete the shape.Then you would do 8+9 because when you do the math you do 3+5=8.Then 5+4=9.Then you would do 8+9=17km. Some facts on my planet BOB are.There is the same amount of gravity,water (75%),land/grass,and living organisms.On planet

  • Mat 540 Week 1 Math Paper

    1267 Words  | 6 Pages

    by $p(x, y) = \max\{x, y\}$ for all $x, y \in X$ then ${CB}^p(X)=\emptyset$ and the approach used in Theorem \ref{THM201} and elsewhere has a disadvantage that the fixed point theorems for self-mappings may not be derived from it, when ${CB}^p(X)=\emptyset$. To overcome from this problem he introduced the concept of mixed multi-valued mappings and obtained a different version of Nadler's theorem in a partial metric spaces. \begin{definition} Let $(X, p)$ be a partial metric space. A mapping $T