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Nautilus - Fibonacci series
Inspiration and Thoughts
The Fibonacci sequence exhibits a certain numerical pattern which originated as the answer to an exercise in the first ever high school algebra text. This pattern turned out to have an interest and importance far beyond what its creator imagined. It can be used t... |
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WHENCE CAME THE WORD "DIGIT"?
Everyone knows that dial - written sign, depicting the number. However, this value was fixed for the word only in the last century.
The word "digit" is borrowed from the Arabic language. Arabic "sifr" means an empty space. To the Arabs this word co... |
String Figures as Mathematics?
4.11 - 1251 ratings - Source
This book addresses the mathematical rationality contained in the making of string figures. It does so by using interdisciplinary methods borrowed from anthropology, mathematics, history and philosophy of mathematics. The practice of string figure-making has... |
What can we do to cure math phobia?
What can we do to cure math phobia?
Dr. Eugenia Cheng and Justin Kaufmann
Mathematician, musician and author Dr. Eugenia Cheng joins Justin to talk about ways we can cure math phobia, the importance of remaining curious about math, why being confused about math is okay, wanting to... |
Mathematical terminology
Definitions of the important terms you need to know about in order to understand Graphing Equations, including Data Table , Negative Slope , Ordered Pair , Origin. 'Good' examples Demonstrate knowledge of the correct mathematical terms & their precise meanings Correct use of mathematical terms... |
Introducing models of hyperbolic geometry informally in the setting of different worlds lets students naturally come up with the idea that lines (shortest paths) can look like parts of Euclidean circles. By learning to think like inhabitants of these worlds, students are able to abandon
their totally Euclidean view of ... |
Saturday, April 9, 2011
I've become interested in logarithms—for a reason. Sometimes, like others, I use log scales to show graphics. The reason is that they make it easier to highlight some features of the data. In the process of writing a still unpublished post on that subject, I got to looking deeper at the origins... |
Research project
The Potential
Contribution of Indigenous Knowledge to Teaching and
Learning Mathematics
The Foundation for Siberian Cultures recently
completed an interdisciplinary and cross-cultural
research project with the University of Alaska,
Fairbanks. The project ran from 2012-2015 and was
funded by the Natio... |
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Rich with Fibonacci Gold
Let's put this on the table before this conversation goes too far: I am not a fan of Math. I am a right-brained thinker, and math has always been and will always be my worst, absolute worst subject. By far.
However, sometimes mathematical concepts appear in Nature and in Art, so I ... |
Maths - Quadratic Form
The inner product defines the type of Clifford algebra. For instance which dimensions square to positive, which to negative and so on.
This can be defined by the quadratic form (for introduction to quadratic form see this page).
This inner product is important, for instance, the way that a vec... |
The Fibonacci Sequence
Fibonacci Sequence
Science fiction and thriller writers like to spin stories that include secret codes and hidden formulas that reveal mysteries or control the world. What if there was a real Leonard da Pisano, also known as Fibonacci (son of Bonaccio), the greatest mathematician of the Middle ... |
Perhaps the most amazing mathematician of all time was Srinivasa Aiyangar Ramanujan (1887-1920). He worked out incredibly complicated problems and expanded our knowledge of elliptic functions, continued fractions and infinite series. During his 32 years of life, he wrote about nearly 4000 math problems and almost all o... |
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Top News
Amanda Akin won an MAA Student Paper Contest for her research this summer.
Description:
By Charity Parris
Lee University student Amanda Akin won a Mathematical Association of America (MAA) Student Paper Contest for her research paper this summer.
"Receiving this award ... |
Tuesday, May 10, 2005
Preface to Square Root
Back when I was in high school, I learned something that isn't known by very many people. I learned the method to manually find a square root in a way that is similar to long division. This method allows you to find each decimal place with certainty. You can solve to as ma... |
Overview
The Math Book: From Pythagoras to the 57th Dimension, 250 Milestones in the History of Mathematics by Clifford A. Pickover
Math's infinite mysteries unfold in this new paperback edition of the bestselling TheMath Book. Beginning millions of years ago with ancient "ant odometers" and moving through time to ou... |
Vedic Maths is a magical tool through which we can change the world, one student at a time! Vedic Mathematics is a unique collection of techniques which helps to solve any arithmetical problem in an extremely short duration if time with a high degree of accuracy. Vedic Mathematics is said to have been rediscovered from... |
A site for links and information about graphic novels for anyone interested in reading them.
I hope that you find my posts informative, useful, or entertaining.
Thanks for stopping by!
Tuesday, November 15, 2016
Who Killed Professor X?
This book has nothing to do with the X-Men, but it is one of a rare breed: a grap... |
Portal:Mathematics/Featured picture/2012 04
Picture of the month
A hand-drawn graph of the absolute value of the gamma function on the complex plane, as published in the 1909 book Tables of Higher Functions by Eugene Jahnke and Fritz Emde. Such three-dimensional graphs of complicated functions were rare before the ad... |
Be Happy First!
Origami: It's All About The Math
One uncut square of paper can, in the hands of an origami artist, be folded into a bird, a frog, a sailboat, or a Japanese samurai helmet beetle. Origami can be extraordinarily complicated and intricate.
The art of origami has been going through a renaissance over the... |
Introducing: Boulder Math! wheel rotation distance. |
Understanding mathematics ability – podcast
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Math intuition is more
than doing well in math class, it's a gut instinct about numbers that helps all
humans gather information and make decisions in their daily lives. Are we stuck
with the number sense we're born with, or can we improve our abilities... |
Cool.
Is the Mandelbrot Set in there somewhere ? Don't know enough formal math to even know the answer, but if it's not there it should be.
Also Paul Dirac's equations and the Fibonacci sequence maybe should be on the list ?
Insufferable know-it-all. God has a plan for us. Please stop screwing it up with your prayers |
Mathematics: Is God Silent? answers the question posed in its title with a resounding "No! God is by no means silent!" As we are told in Romans 1:20, God is manifestly visible in His creation: "For since the creation of the world God's invisible qualities—his eternal power and divine nature—have been clearly seen, bein... |
The Philosophy of Mathematics
Slide 1: THE PHILOSOPHY OF MATHEMATICS ED466 Workshop 2 7/8/08
Slide 2: Like the crest of a peacock, like the gem on the head of a snake, so is mathematics at the head of all knowledge (Vedanga Jyotisa, 500BC)
Slide 3: What is philosophy? What is the philosophy of education? What is the p... |
My Two Cents
Share your perspective with us! Think of a concept that can be represented by a diagram — it doesn't have to be original — just something meaningful to you that other people might find interesting. (To get you started, we have provided a few examples below.) Then, submit your drawing along with a brief de... |
Sorry, they are just numbers. The only life form is us and we're able to discover patterns and make connections. The numbers have no mind or
intelligence, we are the manipulators. Do you see anything strange about this combo: 3 12 48 51 54? Just looks like a bunch of numbers unless
you put some thought into it. 3 x 4... |
Mathematics and Beauty, Part 3
This week on The BioLogos Forum, join mathematician James Turner for an exploration of beauty in math and science, from the perspective of someone who can appreciate such unique aesthetics from a Christian point of view. This essay was first published on the Ministry Theorem and is repos... |
A little more than 100 years ago, Issai Schur published his pioneering PhD
thesis on the representations of the group of invertible complex n x n -
matrices. At the same time, Alfred Young introduced what later came to be
known as the Young tableau. The tableaux turned out to be an extremely useful
combinatorial tool (... |
The Reed Pocket Dictionary of New Zealand English Robert Oxford-Webster-Cambridge
Lecturers said to go crazy and be fun. Be less serious. Be curious. Do strange stuff.
A photo from my evernote of the connection distance
From looking at these books there is a connection based on distance. Eureka is in the middle beca... |
Determining What's Real™ So That You Don't Have To
Complete All Problems. Please Show Your Work. by Michael Molitch-Hou
As a part of ENTER>text, an interactive, temporal-spatial-dependent reading, Mr. Bonney, Michael Molitch-Hou's high school geometry teacher, presented an introductory math lesson covering the basics... |
Topic:darts
Can you calculate Pi (π) by throwing darts at a square and circle target as randomly as possible? Physics Girl's Dianna Cowern and Veritasium's Derek Muller attempt the challenge, and when "randomly" doesn't happen, t... |
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Scale Rules -- Calculating Rules
Calculating Rules
In addition to length measurements, scale rules could be marked with aids for calculation. Perhaps the most notable rule of this type was Gunter's scale, which was similar to a sector or a slide rule. Gunter's scales are named after Edmund Gu... |
Thursday, July 23, 2009
DEFINING ART
At my Jewish day school, our principal was British and preferred being called "headmaster". Occasionally, he'd visit our 8th grade classroom during the half of the day reserved for secular studies. He would knock and politely ask the teacher if he might interrupt for a moment. The... |
This TED Talk is about not just why math is important, but also why computers are important in teaching math. We shouldn't just be teaching students math, we need to be showing them how the computer can help their understanding, assuming they don't use it mindlessly. |
Jacob Barnett: Forget what you know
Jacob Barnett is an American mathematician and child prodigy. At 8 years old, Jacob began sneaking into the back of college lectures at IUPUI. After being diagnosed with autism since the age of two and placed in his school's special ed. program, Jacob's teachers and doctors were ast... |
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where the Greek letter phi (φ{\displaystyle \varphi } or ϕ{\displaystyle \phi }) represents the golden ratio. It is an irrational number with a value of:
Some twentieth-century artists and architects, including Le Corbusier and Dalí, have proportioned their works to approximate the golden ratio—especially in th... |
The most important thing that a young mathematician needs to learn is of course mathematics. However, it can also be very valuable to learn from the experiences of other mathematicians. The five contributors to this article were asked to draw on their experiences of mathematical life and research, and to offer advice t... |
The importance of this rational system is obvious
as it forms the very basis of (conventional) scientific measurement.
As we have seen in this system all numbers are
ultimately interpreted in terms of an invariant first dimension. Psychologically,
this implies that all numbers are understood in terms of one fixed numb... |
a not-just-science blog
Month: July 2017
When I mention to people that I love both the sciences and the humanities, one of the most common responses is that it makes sense, since mathematics and music are intertwined. They absolutely are—like any other sound, music doesn't make sense without distinct frequencies, whi... |
This is a song composed for Pi Day! Imagine being able to hear Pi as musical notes! This is a violin solo composed by Steven Rochen, based on the numbers of PI to 220 places. This is a fun video with facts and a must watch for Pi Day. (4:15)
Pi is defined as the ratio of the circumference of a circle to its diameter. ... |
Monday, April 4, 2011
C is for Coding
Coding Theory is the area of maths that I'm researching and writing my doctoral thesis on. Essentially it's all about achieving efficient information transmission (or storage) by adding or removing redundancy.
C is also for Ceol - the Irish word for music. Each year as part of N... |
More on Pythagoras
Pythagoras is known for two great contributions to mathematics – he established the need for formal proofs instead of just conjecture and rules of thumb, and he established the existence of the irrationals. In popular culture of course, Pythagoras is more well known for the Pythagorean theorem – tha... |
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Probability is said to be born of the correspondence between Pierre de Fermat and Blaise Pascal, some time in the middle of the 17th century. Somewhat surprisingly, many texts retrace the history of the concept up until the 20th century; yet it has gone through major transformations since then. Probabilit... |
Keywords
Introduction
Nothing fundamentally new, just a different look at geometry and numbers, shapes and rules, which I hope appeals to Lionel.
We are often surprised by some of the intricate geometric forms produced in software. In a cognitive and aesthetic sense these surprises are real. I am interested in a dif... |
Description
The French mathematician and engineer Gerard Desargues (1591-1661) was one of the founders of projective geometry. Desargues' theorem is named in the honour of this prolific writer of treatises on geometry and its application to the arts and architecture. His important writings, which had been lost, were p... |
In 1938, Edward
Kasner's nine-year-old nephew Milton Sirotta coined the term
googol; Milton then
proposed the further term googolplex to be "one, followed by
writing zeroes until you get tired". Kasner decided to adopt a more
formal definition "because different people get tired at different
times and it would never do... |
The Number 42: Mathematical Peculiarities
Douglas Adams, perhaps, has provided the most significant use of the number 42 in his classic and very funny science fiction book, The Hitchhiker's Guide to the Galaxy. But James Grime, a mathematician with the University of Cambridge looks at various other ways in which the n... |
Isaac Newton possessed, perhaps, the greatest mathematical intellect in the history of the planet. Yet despite his God-given genius, Newton could never match the writing eminence of William Shakespeare. On the other hand, Shakespeare could not even begin to comprehend the complex mathematics of Newton.
Similar situati... |
What is infinity. Essentially, you gave the answer yourself: "infinity over infinity" is not defined just because it should be the result of limiting processes of different nature. I.e., since such a definition would be given for the sake of completeness and coherence with the fact "the limiting ratio is the ratio of t... |
National Board of Higher Mathematics (NBHM)
NATIONAL BOARD OF HIGHER MATHEMATICS
National Board of Higher Mathematics was setup by Government of India under the development of Department of Atomic Energy. The main mission is to develop and research in various areas of Mathematics. Many researches in Mathematics were ... |
The whole business of the answer to LTUAE may be old. It may even be tired, but to me it's like Ulysses' dog, Wossname. It gives a joyous feeling like you're home again. Also having spent half of my life finding new instances of the aforementioned number (yes my life is that dull) it's absolutely astounding how eerie i... |
Number System
A number system (or system of numeration) is a writing system for displaying figures, that is a mathematical observe for including volumes of a given set, using figures or other symptoms in a frequent way. It can be seen as the viewpoint that allows the symptoms "11" to be regarded as the binary symbol f... |
INTRODUCTION As the greatest Mathematician "GAUSS" has said –"MATHS IS THE QUEEN OF SCIENCE", maths is truly the guiding force of human soul. Maths is the purest form of study of nature which comprise of a deep and rational comparison of quantities, structures, spaces, nature of change of different inter-relations and ... |
About this book
Sudoku has become a vastly popular and even addictive game. But fans may not know that Sudoku is a recent offshoot of the venerable Magic Square, which dates back over 4,000 years to ancient China, where it was literally considered magical. Indeed, Magic Squares have fascinated centuries of mystics, as... |
This articly is quite hard to read and follow. I have some background in math but can't follow the logic in the article because author is constantly jumping from one topic to anonther. Artificial "questions" from imaginary layman are not helping, instead they confuse and dilute attention.
#2 mathgenius:
6 hours ago
>... |
Invited Addresses
Although involving undergraduates in research has been a long standing practice in the experimental sciences, it has only been fairly recently that undergraduates have been involved in research in mathematics in significant numbers. In this talk I discuss in general terms such things as how faculty c... |
How to calculate the order/efficiency/run-time of an algorithm and why these are important.
published:15 Feb 2012
views:2069616 Jul 2014
views:4705
or was it high as a kite?
Watch this while you are really high. Or when you are not.
Uses
Orders of magnitude are used to make approximate comparisons. If numbers d... |
Good Math ProblemsInitially wasTL;DR: If you have an extra 45-60 minute class and want to expose your 9th/10th/11th/12th graders to a mindblowingly huge number and show them a bit about modern mathematics, this might be an option!
In one of my precalculus classes, a few kids wanted to learn about infinity after I ment... |
Pascal's Fractals
Fascinating patterns can arise out of arrays of numbers defined by simple rules.
For example, start with the number 1 and make it the apex of what will become a triangle of numbers. In the second row, write two 1s. For each subsequent line, add together adjacent numbers of the previous row and write... |
Notable numbers we have spotted recently
Two students' lives were put at risk when they were accidentally given a dose of caffeine that was 100 times greater than it should have been. "… the calculation had been done on a mobile phone, the decimal point being put in the wrong place. " Getting the numbers right can be ... |
A mathematical theory proposed by Alan Turing in 1952 can explain the formation of fingers
...Alan Turing the British mathematician (1912-1954) is famous for a nu...His contribution to mathematical biology is less famous but was no le...His mathematical equations showed that starting from uniform condition...Now a gro... |
He drew an imaginary circle on the stones of the roof, and burnt a pinch of powder in it, which sent up a small cloud of aromatic smoke, whereat everybody fell back and began to cross themselves and get un- comfortable.
For a zero-knowledge proof, the star-shaped graph (top) can be redrawn so that all of the points fa... |
Learn from a vibrant community of students and enthusiasts,
including olympiad champions, researchers, and professionals.
Tasty brownies!!!
You're going to a friends house and want to give them some brownies. On the way to their house you cross 5 bridges. At each bridge you must pay a toll of half of your brownies to... |
Math Symbols Might Look Complicated, But They Were Invented to Make Life Easier
BY Kirstin Fawcett
November 1, 2017
iStock
Numbers can be intimidating, especially for those of us who never quite mastered multiplication or tackled high-school trig. But the squiggly, straight, and angular symbols used in math have su... |
Math for Game Programmers This tutorial continues the tradition of the Math for Programmers tutorial by presenting two talks on new ways to improve your math library, followed by an afternoon series of tutorial sessions relating to mathematical tips and tricks used in Procedural Content Generation (PCG).
Math for Game... |
3/6 -- Group B: Linearity (Prof. Kirby Baker)
What is linearity? We'll discuss a number of views of linearity and how they interact. The goal will be to see the big picture of what linearity is and how it applies, from computer graphics to physics. |
ACTIVATION JIGSAW PUZZLE
There is a profound order that pervades the universe. This order stands independent of chaos, space and time. Yet it is mathematically verifiable... as it exists in the form of harmonious number relationships and can be expressed through geometric shapes, patterns and forms. New Zealand artist... |
How can mathematics solve your data science challenge?
Big Data
How can mathematics solve your data science challenge?
Big Data
Mathematics provides a surprising amount of techniques to solve challenges in data science. Does your company have such challenges but no time to look into them? Or would you like to stren... |
Complicated math problem
Want to challenge yourself with really hard ACT math problems? Here are the 21 most difficult math questions we've seen on the ACT, ever. Best What is the most difficult math problem ever? with lots of numbers and symbols something absolutely difficult. A reclusive genius, Dr. Grigori Perelman... |
Bibliographic Item (1.0)
=HISTORY MATHEMATICAL LOGIC
logicism, formalism, intuitionism have produced no solutions to the question of why math works as well as it does.
Compares history to the philosophy of science:
Phil/Sc went thru a logical positivist phase of (axioms, maps, theories)
before people studied what rea... |
Category Archives: Kurt Godel
So what is this Incompleteness Theorem? At the beginning of the twentieth century, mathematicians assumed that all of mathematics was a created form [Constructivism] simply utilized to express relations between things, whether or not those things were present in reality. On that basis, it... |
Becoming a Theoretical Physicist – Phase 1
What's the big idea, you ask? Well, my goal is to self-study as much stuff as I can to enable me to at least cover the foundations of the body of knowledge required for mainstream theoretical physics. Why would I want to spend my time studying aimlessly to become a theoretica... |
Maths to maintain a relationship
Interview with
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The path of true love never runs smooth, or so the saying goes. But is there a mathematical formula for a long and happy relationship? University College London's Hannah Fry has just published a book on the subject so she clearly believes that there is, as she ex... |
Geometry in Nature
From the simplest observations in nature to detailed measuring of intricate forms, we find geometry everywhere in the world around us.
In this magnificent book, John Blackwood explores various kinds of symmetry in diverse realms of nature. He considers the fundamental forms of minerals, plants, ani... |
Why do we need to know about prime numbers with millions of digits?
Prime numbers are more than just numbers that can only be divided by themselves and one. They are a mathematical mystery, the secrets of which mathematicians have been trying to uncover ever since Euclid proved that they have no end.
An ongoing proje... |
Archimedes of Syracuse was a Greek mathematician, physicist, engineer, inventor, and astronomer. Although few details of his life are known, he is regarded as one of the leading scientists in classical antiquity. Wikipedia
Isaac Barrow was an English Christian theologian, and mathematician who is generally given credi... |
20 Comments
khan academy helped me a lot with math ! and also when i knew that the mind act a lot like a muscle when learning something new we creat neuro pathway in our minds that gets stronger everytime we repeat it over and over that's why repetition is the father of learnin
Why are formulas necessary? In our coun... |
It is my understanding that base 6 was used by ancient fertile crescent cultures.
if i understand it correctly base 6 was derived from creating consecutive rings of disks of a like size
1 in the center
6 in the first ring
12 in the next ring,
18 in the next, etc..............
that being said
would base six be more app... |
Music of Pythagoras: How an Ancient Brotherhood Cracked the Code of the Universe and Lit the Path from Antiquity to Outer Space by Kitty Ferguson
The enthralling story of Pythagoras and the Pythagoreans, whose insights transformed the ancient world and still inspire the realms of science, mathematics, philosophy, and ... |
The class blog for Math 3010, fall 2014, at the University of Utah
Mayan Mathematics
After we talked about Babylonian mathematics and how they used a base-60 system, it got me thinking about different ancient cultures and the numbering systems that they used. My little brother is currently on an LDS mission in Guatem... |
Geometry was originally envisioned as
a way to cope with measurements of land or the earth. From a mathematical
standpoint, a geometric system (or geometry) is any collection of objects
(called points) and lines that relate the points. Finite geometries (ones in
which there are only a finite number of points) are espec... |
This first video explores declarative vs. procedural knowledge through the lens of the Turing Test & Oracle machines. It's intended to hook + ground the viewer in some basics before building towards Logic & Turing Machines. After this video we will dive deeper into procedural knowledge via. Algorithms. Then we'll explo... |
Symmetry
A Repost from @omkarachari . Tried long exposure for the first time and was happy to see the level of perfection. The Bandra-Worli Sealink, a pride of Mumbai looks different when seen and the reflection is quite interesting to see ... 0 comments 0 likes
Amazing symmetry | maths working modelthis video is mak... |
Math In The Real World
Some believe math is only a subject in school and you will never need it in the real world. There are actually many occupations and careers in which you will have to apply math. Whether you know it or not you, use math every day in simple things you do. For example, going to the store and buying... |
Marcus du Sautoy exposes the confusion in society's expectations of maths teaching ("If I ruled the world", June). Is it an abstract subject that develops analytical thinking or a utilitarian subject that helps us navigate the practicalities of life? Ideally of course it is both, with a bridge between the two: thinking... |
The Mathematics Portal
Mathematics is the study of numbers, quantity, space, structure, and change. Mathematics mathematical disciplines, such as statistics and game theory. Mathematicians also engage in pure mathematics, or mathematics for its own sake, without having any application in mind. There is no clear line s... |
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Now what was 2 + 2 again?
If there's one thing we expect it's for computers to be able to add numbers up and get the right answer. It's their forte. They aren't so good at (say) writing novels, winning the X-Factor or developing a new scientific theory, but they really are hot on sums.
This is such ... |
Monday, June 30, 2014
Weekly 7- Fractals (Nature of Mathematics)
What is a fractal?
Until this semester I have never been introduced to fractals. They are an extremely unique and interesting
concept. A fractal is a pattern that "repeats itself at every stage."
A fractal can easily be created by a person or you can fi... |
maths is more than simply sums
Depending on the context, a mathematician might think of a circle in many ways. One option is to think about a circle as a collection of infinitely many points, rather than to think of it as a line. It is the collection of points that lie a fixed distance away from a central point.
This... |
I try in my prints to testify that we live in a beautiful and orderly world,
not in a chaos without norms, even though that is how it sometimes
appears. My subjects are often playful; I cannot refrain from demonstrating
the nonsensicalness of some of what we take for irrefutable certainties.
It is, for example, a pleas... |
Math is the right of all free people.
The Incredible Niftiness of Zero.
Last week's Occupy Math spoke a bit about Arabic numerals and declared that zero, a deep and subtle innovation, would be the topic of a future post. In this week's post we look at zero, the empty set, and the ways these objects affect the way we ... |
Mathematical joke
A mathematical joke is a form of humor which relies on aspects of mathematics or a stereotype of mathematicians to derive humor. The humor may come from a pun, or from a double meaning of a mathematical term, or from a lay person's misunderstanding of a mathematical concept. Mathematician and author ... |
To understand the golden ratio, first you must understand the Fibonacci sequence. Leonardo Fibonacci was born around 1170 into a wealthy Italian family. His father, Gugliemlo Fibonacci, was a successful merchant who directed a trading post in Bugia (a Mediterranean port, now Algeria). He learnt his mathematical skills ... |
Number System
Collections of mathematical objects (numbers) that can be operated on by some or all of the standard operations of arithmetic: addition, multiplication, subtraction, and division. Such systems have a variety of technical names (e.g., group, ring, field) that are not employed here. This article shall, how... |
In Greek Orthodox Christian mysticism, the number 5 symbolizes the Holy Spirit.
The Five Platonic Solids are the only five convex regular solids it is possible to construct. (They are the tetrahedron (four sides), the cube (six sides), the octahedron (eight sides), the dodecahedron (12 sides) and the icosahedron (20 s... |
5 Easy Strategies To Educate Your Kids Mathematics At Home
Mathematics is an enormous and ever-growing topic which includes successful explorations of numerical, geometrical and logical relationships. On November 23, 2016 Robert Guralnick of mathematics is elected a fellow of the American Association for the Advanceme... |
About this product
Synopsis
This book is not a conventional history of mathematics as such, a museum of documents and scientific curiosities. Instead, it identifies this vital science with the thought of those who constructed it and in its relation to the changing cultural context in which it evolved. Particular emph... |
How far have these students walked by the time the teacher's car
reaches them after their bus broke down?
Paradoxes
Stage: 2 and 3
Article by NRICH team
Published February 2011.
A paradox is a statement that seems to be both untrue and true at the same time. Another way of saying this is that a paradox seems to co... |
Maths' relationship with other sciences
Ever since the work of Isaac Newton (right), mathematics has been the language and the basic tool of theoretical physics. Mathematics models the motion of the planets, the flow of heat, the propagation of electromagnetic waves, the quantum behaviour of electrons, the curvature o... |
Recommended Posts
This has bugged me for a while now. Why did they choose that name?
In matrix terms, "The One" looks like this:
1 0 0 0
0 1 0 0
0 0 1 0
0 0 0 1
No matter how may dimensions you add, a real matrix still looks a bit... flat. is there any mathematical basis behind the name of the film or did they just ch... |
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