One of the most important aspects of time management is learning to say no. Do not over extend yourself and pick up projects or duties that immediately add stress to your life. You will know in your gut whether it’s a responsibility that you should accept. Listen to your intuition.

One of the first things to examine is how you spend your time. Keep a log and get a clear picture of exactly how you are spending your time. The more accurate the log, the more accurate your formula will be.

The 10/70/20 formula is a popular time management tool. This formula requires you to divide your time into Past, Present and Future. The idea is to spend 10 percent of your time dealing with past duties such as paying bills or finishing a project. The present should take up the most time (70 percent) doing things like working or researching online courses at eLearners.com. Twenty percent is spent on future duties. Future duties would include something like preparing an agenda for a meeting next week.

You can even tweak the numbers for this formula depending on how you log your time. You can change it up and use 20/60/20 if that fits your lifestyle. The important thing is to look at your log and manage your time in a way that fits your needs.

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Mathematics is a fiendish thing: a gathering of cruel numbers and impossible formulas, the angles that refuse to relent. This is your certainty, earned from years of schooling, the drones of instructors who never dared to smile. It’s a subject with no value and no appeal. You’ve gained nothing from it — except frustration. You despise it.

This is a common philosophy. Students — young and old — consider mathematics tedious. They lack all inspiration with it, sure that nothing beyond confusion can be earned. And, once the lessons are done, they toss away all they learned.

This is a mistake — but an easily corrected one. Individuals simply must gain awareness of real applications. Math must be recognized as useful, rather than dull.

Numbers surround us: from observing the price of fashion to crafting budgets to even planning for retirement. Totals define the world. It’s essential that individuals understand this, noting that even their attempts to haggle for better store deals result from math. And, when teachers stress this, the process seems far more appealing.

Applying math is a simple thing. Its basic formulas are involved in daily life. Mastering addition, subtraction, fractions and percentages is therefore necessary — and can provide aid in shops, dealerships and more. Allowing students to see this is vital. It ensures that the lessons are deemed important instead of irritating. Real-life examples must be offered.

Generating interest in math is often considered impossible. It instead merely requires patience, however, and the ability to channel numbers into reality.

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Education has changed drastically from the three R’s, reading, writing, arithmetic. Now schools have the pressure of adding character education, art, physical education, music, science, history, social studies, the list seems to go on.

How do schools focus on honing student’s mathematical skills with such a vast array of other subjects that are required in schools today?

Integration is one tool that teachers utilize that connects mathematics to other subjects. While mathematics might be the most challenging to integrate, science often works well and forces students to utilize those precious math skills. Application of mathematics knowledge is key.

Homework is often provided to students to practice the skills that are being taught since there is less time to complete this work in the classroom. Homework is such a controversial topic, since teachers use homework so differently.  Homework realistically should be a review and practice, not take students hours to complete every night. Homework does show parents what skills their child needs to work on outside of school. Unfortunately math is often one of those subjects.

Creativity is often necessary to help students learn new concepts, apply the information on a regular basis and provide opportunities for students to explore with the skills that they’ve just learned. Manipulatives for younger students is often used to help connect real numbers to objects. Board games and other tools are exposed to students that are slightly older, and higher order math gets the old fashioned pencil and paper.

Mathematics isn’t going anywhere in the education system. Teachers are just forced to be more outside the box thinkers to teach and hone skills of their students.

As the old poker saying goes, “You got to know when to hold ‘em and know when to fold ‘em.” Playing poker is all about exploiting your opportunities to have a good hand. Texas Hold ‘em is the most popular of the casino games online right now and the key to being successful is to know when you have a realistic chance to win. Even the best hands can get beat sometimes but if you stick with playing hands where you have a reasonable chance of victory, you will be a winner in the long run.

Blackjack players can have an ever bigger advantage if they are skilled at following the cards. Expert mathematicians can track in their head how many face cards are out and will increase their bets if there are many remaining in the deck. The player knows this will improve his odds of getting 20 or 21 and improve the odds of winning. Blackjack is another of the casino games online that is being played at any time of the day or night.

Some players think that succeeding at cards is about intimidating your opponents and reading other players but really it is about statistics. Follow what the odds say and in the long run your will be a winner.



Studying math in school isn’t commonly considered fun. Children and adults alike may struggle with basic and complex computations, even when they have a good grasp of mathematics. Can numbers be fun? Fun With Numbers, a blog dedicated to celebrated mathematician Andrew Grothendieck, says yes.

Math doesn’t have to feel like a frightening entity, a subject best-reserved for brainy, scientific minds. Fun With Numbers explores how math affects even the ordinary and the everyday, everything from bank loans to the boiling point of water. Using the ideas expressed by Andrew Grothendieck, Fun With Numbers shows that math can be a recreational activity, not just a subject to be studied in school. Grothendieck is a celebrity in the world of mathematics, an award-winning scientist who later refused to accept the many honors heaped upon him.

From competitive math to every day computations, Fun With Numbers explains how math relates to daily life in a casual, relatable way that makes mathematics approachable and easy. Want to pay off a mortgage sooner, become a master at casino games online, figure out how much that auto insurance policy really costs for the coverage it provides? Fun With Numbers shows readers how to do all of this and more. Readers will even have the opportunity to explore competitive math, a world that most people will never experience.

It isn’t just about recognizing math; it’s about knowing exactly how to use it, too. Fun With Numbers helps to turn math into a game, making it easier to grasp the concept of using numbers. It is possible to be entertained by math, and that’s just what this Grothendieck-centric blog explores. The famed mathematician has lived reclusively since 1991, but his ideas and his way with numbers is still the stuff of math legend. Can numbers be fun? Fun With Numbers proves that they are.

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To become any type of teacher, there are different levels that can be achieved, and you can work with a variety of people. You can become an elementary teacher, high school teacher, private tutor, or a college professor. There is plenty you can do if you want to become a teacher.

First, decide what type of teacher you want to be and what age group you want to work with. This will help you decide the level of education you will need to achieve your goals to become a teacher.

If you want to become a teacher you are going to have to go to college. Keep your grades up during high school so you can get into the college of your choice. You will have to go through a teaching program, but every school is different and has different requirement; you will generally spend four or five years in school.

After you finish your teaching program you will have to receive a teaching license in the state you wish to teach in. Some colleges grant licenses upon graduation. If you’re not sure how teaching licenses work in your state, contact the education department in your state.

After receiving your bachelor’s degree and possibly getting some experience in the field of teaching, you can continue your schooling in order to receive a Ph.D. so you can teach at the college level. This is only for those that wish to teach at a higher level, but it wouldn’t hurt to continue going to school. In fact, most teachers go on to receive their master’s degree, as some schools require this.

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Take a poll of current students and you are likely to find that mathematics and science are listed among the most difficult subjects to learn. While numbers and statistics may not come easy to everyone, there are many reasons and ways that these subjects can become not only applicable but also enjoyable to most students.

When it comes to subjects that don’t come “naturally” it’s all about a little effort and a lot of creativity. In other words, the text book might not be the best way for every student to learn. If that’s the case, the first step towards solving the student’s challenge is to identify what does work for that student. What are their loves? What does come naturally to them? After that is determined then you can find the corresponding points where their abilities and interests intersect with the subject at hand.

For example, a student that loves technology might enjoy learning mathematical concepts after using a software-based calculation program (such as Microsoft Excel(r) or OpenOffice Calc(r)) that uses principles of math to create complex equations. A student with business interests will be motivated by learning about a Profit and Loss report and how numbers not only reflect their business accomplishments but can be used as a learning tool to change their business future. Likewise, students interested in health care, environment or sustainability may quickly find the benefits of a science education and how that will not only add to their knowledge base, but their credibility as well.

Play Against People From all Over the World

When you play casino games online, you get the chance to play against people from all over the world. It’s completely interactive. Many casinos even offer live dealers in their online games, meaning that a human dealer and cards are shown to players via a live webcam. This replaces the often cold and impersonal feel of a random number generator or a complicated algorithm.

How to Choose an Online Casino

Only gamble at reputable casinos so you can ensure your online reputation and identity remain safe. Most casinos will let you choose between having a “fun” account and a “real” account. The first account is for “just-for-fun” players who want to play for free. The real accounts are for players who want to gamble to earn money. Be aware that live dealer games may only be available to “real” accounts.

Online Casinos: the Next Wave of Gambling

No matter how you choose to play, there’s no doubt that online gambling is the wave of the future. You’ll soon be using your math skills to calculate odds and win hands in no time.

Here is a look at some of the interactive math games that some fourth grade teachers will use to help teach their students various math concepts and skills.

Cash Out. This can be a real fun creative game. The teacher will create various objects and items that are for sale. There will be one shopper and one cashier. The shopper will go along and shop through the store and take it to the cashier who will have to make change and add the items up. This can be done in a huge group setting or by breaking the students up into small groups.

Moving Day. Moving Day is another fun game. The teacher will bring in various objects and items that could be used on moving day. Some great examples include a toy car or stuffed animal for pets. Each item will have a tag that shows how much the items weigh. The student will have to figure out what combination will allow them to take as many items as possible without going over the moving day weight limit. This teaches students addition, subtraction and weight systems.

Here is a look at some types of math stations that teachers can create for their class. These activities are ideal for children in the first grade.

Money Cans. Money cans are a great way to see if children understand the concept of math. The children will be presented with various containers that contain play coins. You will show them the cans and have them count out the coins. You can record their answers or help them figure out how to add the coins up. This will allow you to see who is grasping the concept of money, who needs more work and what parts might need to be reinforced in the classroom.

Weight Stations. One of the basic math concepts children learn during the first grade is the concept of more, less or equal. Have various cards made up of different situations and have the children work out whether it will be more, less or equal. After they have guessed have them take the objects in the picture and try out the concept first hand. This will allow them to learn research, testing and reinforce the various math concepts that you are trying to teach.

Tangrams. Tangrams have been used for centuries to help people understand the various geometric shapes. Tangrams show everyone an image of an animal or character and have the students develop that image using a set of geometric shapes. There are hundreds of images that can be developed and put together. If you don’t want to use some of the pre-set images you can have students cut out shapes using a pattern and make their own tangrams. It really is a fun creative way to not only learn about the various geometric shapes but to develop critical thinking skills.

Patterns. Patterns are everywhere in the world. They are on T-shirts, clothing, blankets and in the designing world. However, patterns are a great way to develop geometric shapes and have a bit of fun doing so. Many teachers will give their students various geometric shapes and encourage them to develop their pattern making skills by creating fun and exciting patterns. This activity can also be turned into an art project because the students can then color and design various layouts that will really stand out.

Math bingo has become an extremely popular way to help children fine tune their math skills and have a little fun doing it. There are so many different ways that you can use math as a part of the bingo game. Here is a look at one way that teachers use bingo as a part of their math course.

One of the most popular games for elementary school children is the number word bingo. Number word bingo is a great way to have children learn how to read the numbers and the words of the numbers. This game is usually reserve for elementary school. A teacher will create a bingo card with the numbers written on it as if it were bingo. They will then create index cards with the number words on it. The child will be required to place a marker over the number word. The game can also be reversed and the child can place markers on the number words while the teacher shows an index card with the numbers on it. When a child has a bingo they can call out bingo just as if it were a regular game of bingo.

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Geeks tend to be passionate about things like math, science, computers and technology. You will be hard pressed to find a geek that does not enjoy a good challenge. Fun math puzzles for geeks and other geek-centric activities can take on many different forms depending on the player in question.

The following is just a handful of some of the games, puzzles and other activities that geeks are likely to enjoy participating in… especially if they find themselves taking accounting classes for the problem solving aspect or doing random math problems for fun.

1. Rubik’s Cubes and Mefferts Puzzles

These are physical puzzles that involve matching colors on each sides of the figure. The original puzzle is the Rubik’s cube, which has nine squares on each side that must be reconfigured so that all of the red squares are on one face of the cube, all the white squares on another and so on. Meffert’s Puzzles take this concept even further with other polygons including pyramids and balls.

2. Online Games

Online math games and puzzles are a geek’s dream because they challenge the player and test their math and problem solving skills. Online math games come in a variety of different forms, testing counting skills, multiplication and division abilities, algebra skills and other areas of math. Online versions of Sudoku such as Diagonal Sudoku, Kakuro, Even-Odd Sudoku, Consecutive Sudoku and so on are also available.

3. Paper Puzzles

Brain teasers, math games and pencil games are all examples of paper puzzles that can titillate a geek. Sudoku and various number games along the same line are available in varying levels of difficulty, and so geeks of all ages can enjoy what they have to offer. These games combine math and counting with problem solving and logic skills for a truly enjoyable challenge. Logic puzzles, IQ test puzzles and related paper puzzles are easy to come by and come in a wide variety of different challenges.

4. Geek Board Games

Geeks are often accused of being obsessed with Dungeons and Dragons, Magic: The Gathering and similar games, but there are a wealth of other card and board games that geeks will enjoy because of the math element and the challenge that they present. Some of these games include Fluxx, Blokus, Kill Doctor Lucky, Gobblet, Candy Poker, Carcassonne, Puerto Rico & San Juan, Caylus, Settlers of Catan, Munchkin and Chez Geek. These are just some of the board games and card games that are popular among geeks.

5. Wooden and Metal Brain Teasers

Although not focused on mathematics, wooden and metal brain teasers are designed to tease and challenge the mind and so are a popular option for geeks. Most have a specific action in mind, such as putting together a cube of random pieces or disconnecting two connected rings, and they take “outside the box” thinking skills in order to be solved.

These are just some of the games, puzzles and challenges that a geek may enjoy. Geeks generally focus on playing games and participating in puzzles that challenge them and force them to use a variety of different logical and problem solving skills. Which game will you try next?

If you are considering integrating math bingo into your classroom or even playing with your child at home here is a look at some of the math bingo games that can be very helpful to you and your child.

Telling Time Bingo. While time isn’t necessarily a math concept it is usually grouped with math skills for elementary students. You will create bingo cards that have the numerical time on it such as 2:45 or 12:15. You will then take a toy clock and place the time on it with the hands. Have the children place their bingo markers on the card for the time that you show. If you are playing with a large group make sure that you make the cards different so everyone wins at some point.

Plus or Minus Bingo. This version of bingo will help the children learn how to add and subtract numbers mentally. Create bingo cards that have various numbers on them then create index cards that have simple math problems such as 2+2=. Show the index cards to the children and have them cover up the right answer on their bingo card. Again make sure that there are various numbers on there so that everyone gets a chance to win and play along. You can even repeat equations that have the same answer to make sure everyone is covering up the right numbers.

Math games have long been used to inspire children to work on their math skills. The idea of playing games and using a difficult concept has allowed many students to pick up on math concepts that they might have otherwise had difficulties learning. Integer Flash is an example of this type of game.

If you are wondering how to play game Integer Flash here is an overview of how to play the game.

Step One. Start out with a deck of playing cards. You can assign numbers to the face cards such as 11, 12 and 13 should you wish. You will also explain that red cards are negative numbers while the black cards will be positive numbers. You will also decide on what math operating will be used for this round of the game. This can be addition, subtraction, multiplication and division.

Step Two. You will take two cards from the pile and place them face up on the table. The first card will be used as the first number in the math equation while the second is the second number.

Step Three. The players will be required to shout out the answer to the math equation. The one that gets it right gets to keep all the cards.

Step Four. At the end of the game request that all players count up their cards and the one with the most cards will win the game.

While a lot of the math games are developed around number recognition and figuring out how to add numbers there are multiple math games out there that allow children and students to use difficult math concepts in a fun way. Here is a look at one of the games that have been used to teach difficult math concepts such as percentages of various numbers.

This game is known as percent flash. Percent Flash requires the use of a deck of cards that does not have the face cards in it. The teacher will declare a percentage that the game will play with such as 50%. The teacher will take one card and ask that the students figure out the percentage for that one card. As the game progresses and children learn difficult percentages you can ask for 20% or 35%. You can also use more than one card and ask that the students add the numbers and figure out the percentage for that number. Two ways to keep score is to either reward for correct answers or to award the cards to the student and the one with the most cards wins.

This is a great game to get student to use mental math and figuring out various percentages on different numbers. It is a fun way to inspire children to want to learn and develop their skills in a difficult math concept.

To start the game you will need to have a deck of cards as well as some pens, pencils or paper. These are essential to the game playing experience.

Rules of the Game

Step One. You will explain to the players that they are playing a game that requires them to add, subtract or multiply the numbers that will be presented. They must try to come up with the highest or lowest number possible using the numbers given.

Step Two. You will deal out three to four cards. The children will look at the cards and try to figure out an equation that will match what you asked them to do. The winner is the child that creates the closest number to what your instructions asked for.

Step Three. During the game you can increase the amount of cards that are played as this will add a challenge. Other variations on this game include giving one single number that the children will have to come close to while they are playing the game. For example, you can ask children to come as close as they can to the number 15. The winner would be the person who created an equation or figured out how to make the numbers get to 15.

The problem with most math games is that they can often be developed for preschool to elementary school children. There are rarely any games that could appeal to children in grades five and six. Luckily, there are a few games that can help children in these grades get excited about math.

Here is a look at some of the games that can be played to develop math skills.

Card Pick Up. This is a fun game that is devoted to teaching students who to use their critical thinking skills. Critical thinking skills have been found to be very important when it comes to learning math concepts. Card Pick Up involves laying the complete deck of cards out on the table. You will place them according to suit and in numerical order starting with the Ace and working all the way up. Students will then be instructed to pick up the first card of the pile. The next player will have to choose the next card or pick the lowest card from another suit. The goal of the game is to not be the last person to pick up the last card.

Simplest Form. This game involves a deck of cards and a piece of paper with a line drawn on it. You will take the deck and create two small piles of it. The players will take the first two cards and place one on top of the line and one on the bottom. The goal of the game is to try and simplify the fraction. The player who gets the answer correct first will get to keep the cards and the players can move on to the next fraction. This game teaches children fractions, simplifying fractions and simplest form of fractions.

These observatories, as well as others around the country of Canada, take advantage of the fact that Canada has very minimal light pollution, which makes it easier to observe the stars and planets. In addition, Canada’s cool (sometimes very cold) weather offers optimal conditions for viewing the night sky. This is further enhanced when an observatory is located in an area that has high altitude, thus allowing for more visibility.

Because conditions are so favorable for observatory viewing in Canada, much of the research involving space is performed there. The researchers make sure to use telescopes with the latest technology so that they can provide the most accurate information.

Many of the major observatories, as well as some of the smaller ones, are open for tours. You can find out which ones are by utilizing the information found on Canada 411. Even if they’re not open for tours, though, don’t let that stop you from visiting one. You can still see the night sky, and you will no doubt be fascinated by what you can see.

Dress appropriately for the weather if you are visiting one of the high-altitude observatories. The temperature can be markedly different on the higher elevations than on the lower ones, and you want to be comfortable. It’s easier to see the stars and planets if you’re not shivering and your teeth aren’t chattering. Again, Canada 411 can give you weather information so you’ll know how to dress.

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Card games are a great way to promote children’s ability to recognize numbers, add and even help develop other fundamental skills. Games are also a great way to have children feel as if they playing games and having fun and they are really developing math skills that are important to their daily lives. There are numerous card games that can be played and each has their own benefits.

Here is a look at two more card games that can be used to help children learn math skills.

The War Like Game. Almost everyone knows how to play the game of war with a deck of cards. However, there is a math version that you can play with children. When two cards are flipped over the players must add, subtract or multiple the cards together. You can take turns having the children do that and when they are done proceed with who gets the cards according to the game of war. Another great version of this game is to have each child write down the answer and the person who has the right answer gets to keep the cards instead of having the highest card win. This version of the game allows children to develop their mental math skills as they will be doing the adding and subtracting in their heads.

The Multiple Dealer Game. This game involves one child playing as the dealer (or the adult) and the children sit with pencils and wait for the cards. The dealer will take two cards and place them on the table face up. The children must add, subtract, or multiply the numbers. As the game picks up more cards can be added to the equation. The older the children the more you can start out with more cards. In some cases you could have as many as eight to ten cards laid out waiting to be used for math purposes. This game is ideal for children who are trying to learn how to add, multiple or subtract a string of numbers.

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When it comes to learning various math concepts children love to have some type of visual aid that they can use to understand the concepts that are being presented. One of the most popular ways that people like to teach their children math concepts is through the use of a pack of cards. Packs of playing cards contain the numbers one through ten and can really help a child learn various math skills in a fun way.

Here is a look at some of the card playing games people have used to teach various math skills.

The Number Line Game. This is a game where you shuffle all the playing cards in a deck. You will then deal the cards to the players face up. When all cards have been dealt the object of the game is to sort the cards into numerical sequences. If there is a number missing you just skip it and use the next number. The older a child gets you can try to add a twist like having to make all the suits match or only having sequences of even numbers, odd numbers or multiples of three. This is a great way for children to learn number sequences and learn how to skip over numbers that might normally be in the math sequence. This game can also be played by single students or in groups as a competitive game.

Matching Games. Matching games are played like the traditional game of concentration. A dealer will take all the cards and place them on the table. The players will take turns turning over the cards and trying to find matches with the numbers. When a match is not found the next person goes and so forth. Matching games can also be played in groups or with single students. This game promotes the ability for children to recognize numbers and can even improve the memory skills of the child.

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Mathematics is one of those subjects that when you are learning it, it doesn’t seem important. However, you quickly realize just how important a role Math plays in people’s daily lives. Due to the high priority math has in people’s lives it is important to make sure that you excel at math.

If you have problems with understanding math there are specific things that you can do to try to improve your overall math skills. Here is a look at some of the items people have tried used to successfully improve their math skills.

Concepts. It is very important that you fully grasp one concept before you move on to another. Sometimes the math concepts will not make sense until you have read them over a couple of times. A lot of the concepts in math play off of one another so it is important to understand one concept before you move on to another one.

Hire a Tutor. If you do not understand a concept and have no one that you are able to consult about the theories that are presented it might be best to seek the help of a math tutor. Math tutors might know of alternative ways that you can work on your math skills that might help you learn them quicker.

Practice Daily. Math is one of those concepts and subjects if you do not keep practicing you can quickly forget the concepts. It is important to make sure that you practice for at least 10 minutes a day to make sure that you keep fresh on the concepts that are presented.

Read Manuals and Guidebooks. There are manuals and guidebooks designed specifically for teaching math concepts. Try to read up as often as you can on the concepts that you are learning. Many of these guidebooks will also offer practice problems that you can do to make sure that you understand the concepts that are presented.

But in reality, winning the lottery is pretty long odds. For example, the odds of winning the popular Mega Millions drawing are roughly 1 in 135,145,920. But is there anything you can do to improve your chances of winning? Actually, there is. You can use math.

The Internet is full of “programs” that claim to teach you how to win the lottery. But if you are tempted to buy one of these programs, you must be careful. Most are useless, especially those that do not have a mathematical foundation. The best systems – or any system you might create for yourself – create a mathematical formula from information based on math, statistics and logic. To be successful, you must understand how the lottery game you are playing is organized. How many total balls are in play? How do the winnings break down? Knowing this information will allow you to calculate the odds and choose the numbers or mix of numbers that have the best chance at making you a winner.

You should be able to find statistical charts on the Internet that you can use to help develop your formula. Be sure to look for one that comes with clear instructions on how to use it, or you will be no better off than when you began. Don’t waste your time or your money on something that doesn’t make any sense.

Finally, while math really can improve your chances of becoming a lottery winner, keep in mind that the overwhelming majority of the game is luck and luck alone. Good luck to you!

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Sudoku, the popular number puzzles of Japanese origin, have made math fun for the masses. If you and your friends enjoy these puzzles, consider hosting a Sudoku tournament.

There is a national Sudoku Tournament every year, with prize money that is usually several thousand dollars. You can set up a tournament following the same rules and offer prizes, too. But instead of money, consider smaller prizes such a trinkets, inexpensive trophies or perhaps gift certificates.

First you need to decide how big you want your tournament to be. Do you want to keep things small with just yourself and your circle of friends, or do you want to open it up to the community? If it is to be a larger affair, you will want to secure a location for your tournament, such as a community room in the local library. You can even advertise your tournament locally to attract participants.

Next, select the puzzles you want the competitors to complete. You can separate the puzzles and the players into groups of easy, intermediate and difficult. This will ensure that people of varying skill levels are evenly matched.

You’ll want to further divide these groups into heats, so winners of each heat within each skill level can compete against one another. Then you will eventually have one champion in each division. Be sure to time the heats to keep things fair. Supply plenty of sharpened pencils and paper, too, so your competitors will have what they need to solve the puzzles. When you think you have enough sharpened pencils, get several more. You’ll be surprised how quickly the players can go through them.

Finally, consider making the championship round more exciting. Cut the time limit, make the puzzle more difficult, or ask the players to complete the puzzle on a board in front of the room so everyone can watch. And don’t forget to have fun!

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For a long time, math was considered a subject for boys. Few people would actually come out and say it, but the thoughts and the feelings were there. Culture puts so much pressure on girls to be pretty, that many girls feel the only way to achieve that subjective goal is by hiding their intelligence.

Thankfully, many educators and political leaders have begun to recognize this gap, and to look for ways to bridge it. Girls can be just as successful at math and sciences if they can be taught to recognize the importance of these skills, and that hiding their abilities in these areas does not do them any favors.

Danica McKellar, an actress who played in movies and a very popular TV show when she was younger, went on to become a mathematician. A beautiful, successful and smart woman, she is using her skills and talents to not only convince young girls that being smart is cool, she is teaching them how to do math.

McKellar has developed a math book specifically for girls that looks and reads more like a fashion magazine. “Math Doesn’t Suck: How to Survive Middle-School Math and not Break a Nail,” puts a lot of emphasis on fractions and pre-algebra, using clear language that anyone can easily understand.

To carry on the fashion magazine feel, the book includes doodles, quotes from girls, horoscopes and more. Sample problems use examples that appeal to girls such as makeup, cookies and fashion. The goal is to reach girls by using things they are interested in, while teaching them they can be smart and feminine at the same time.

McKellar enlisted the help of young girls she knew to create the book. They offered feedback on the way the book was put together, and offered suggestions for ways to make it appeal even more to that age group.

Some of these extreme weather chasers are even working the speaking circuit, putting on presentations for school kids. They show clips from the video they capture during their chases – images of tornados, large hail and more – to get the children’s attention. Then, they talk about the underlying math and science behind the atmospheric phenomena and the forecasts that predict it.

Meteorologists are required to have a very strong math background, even though they do not necessarily use a lot of those skills on a daily basis. In their day-to-day jobs, they rely more on computer forecasting models than anything. But the underlying knowledge is there to support what they do.

When asked, meteorologists give a variety of reasons for why they feel that math knowledge is important. They say the math helps provide a good understanding of the atmosphere, and that those meteorologists who focus their careers on research and weather modeling actually do use this math all the time. Other say the math background helps a good meteorologist better understand what the computer models are predicting.

In college, meteorologists are usually required to take three semesters of calculus and a semester of differential equations. Those who continue their studies toward a graduate degree must also take a partial differential equations course, and other courses upon reaching grad school.

So, as you can see, meteorologists need to truly understand math. Introducing students to the relation between math and storm chasing makes math cool, and hopefully it lays a strong foundation of interest in math for the next generation.

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Getting kids to actually enjoy learning about math is not always easy. But thanks to technology, there are many more exciting and interactive ways to teach math, beyond the pages and pages of math problems many people remember from their youth.
Schools on the cutting edge are now incorporating the Nintendo Wii gaming system and special learning games into their math curriculum and the children love it.
The Wii system is perfect for this use, because it not only allows children to play games but they must get up and move to play the game correctly. It can be hard for children to sit still for long periods of time, and teachers find this method of instruction helps the kids “get their wiggles out.” Additionally, many of the students have Wii systems at home and are already familiar with the technology. It’s usually the teachers that face the steepest learning curve!
There are a number of games on the market that can teach math to children of varying age levels. One of the best is Big Brain Academy. Up to eight children can play the game at once, and they will learn visual recognition, analysis, quick thinking, memorization and number crunching skills.
Donkey Kong Jr. Math is another great game. Adults may remember the classic 1980s arcade version of Donkey Kong. In this new version, players use Junior the monkey to solve a variety of math problems. Skills in multiplication, division, addition and subtraction are covered here.
For children whose math skills have advance beyond the basics, take a look at the game Geometry Wars: Galaxies. This is perhaps more like a traditional game than the others listed here, but players must learn to recognize several different geometric shapes in order to be successful.
Technology has been changing the classroom setting for years. It was only a matter of time until video games entered the math curriculum.

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If you lived through the 1980s, you are no doubt familiar with the Rubik’s Cube. The summer the cube was introduced, it swept the country. Adults and children could be found working on the puzzles nearly everywhere you looked. For those that didn’t live through the 80s, the Rubik’s Cube is a plastic cube puzzle comprised of a series of brightly colored mini-cubes. The object is to twist the cubes on the puzzle’s horizontal and vertical axis until each side of the larger cube is comprised of only one color of mini-cubes. It’s a fun puzzle for many, and a frustrating puzzle for many more. But now some teachers are using the popular puzzle to teach math to elementary school students.

The company that owns the rights to the Rubik’s Cube, which was invented by Hungarian sculptor and architecture professor Ernő Rubik, has developed a math curriculum that teaches students to solve the puzzle with simple instructions and illustrations. The company says about 90 percent of students can solve the puzzle based on the instructions.

Teachers say using the Rubik’s Cube as a math lesson teaches students geometry and algebra. It also helps students understand the importance of following directions, and not giving up in the face of frustration. Students also gain confidence from being able to solve the puzzle, especially when they are able to solve it in front of an adult who is struggling with it.

The company that owns the cube sells classroom kits that include the cubes, instruction guides, a DVD and certifications of completion that can be awarded to students who successfully solve the puzzle. If you home school, or if you think using the Rubik’s Cube in this fashion would simply be a good boost to your child’s classroom math activities, other versions of the program are available online for free.

Here’s the truth: if you have a love for mathematics and are generally good with numbers, you basically have a ton of options at your fingertips as far as online programs out there for education. Think of the possibilities: accounting, general mathematics, physics, computer science, engineering, astronomy, and so many more. All of it revolves around numbers. The use of mathematics! Some of these majors lead to some of the most important jobs to date in the world.

Don’t worry; you don’t have to sit in a classroom and be bored by lectures about numbers. Because as said before, numerous online programs exist out there that allow you to do your coursework from the comfort of your own home. Deal with the numbers, do the work, get the grades, and you’re set. While you actually might not have the patience for numbers, if you’re good with them, utilize that! The best advancements in humanity revolve around numbers. So don’t be afraid of math. Thankfully, once you’re ready to go with the highest quality experience for some of the best jobs out there — astronomy and engineering — you’ll notice that all your past boring days of calculus learning and the fraction stuff will simply fade away into memory. The bottom line is your use of numbers will mesh into your basic process of working. It will become your mantra, your code of work ethic.

As said before, don’t knock the nerdy math teacher. Passing on math knowledge — nurturing a young math genius who will later do great things in life — is one of the most important jobs there is.

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When you really think about it, math is used all the time, every day. We use math skills to do math, of course – think about balancing your checkbook, for example. But we also use math in a variety of day-to-day activities when we might not even realize it. Take sports, for example.

Sports are, at their core, games of strategy as much as they are of skill. Coaches employ a great deal of strategy when they create their playbook and when they decide which play to call during a game. Think about all of the things they must consider when coaching a game. The abilities of the players and of those on the opposite team, the plays the other team may employ, the current score, the time that is left in the game and more. All of those considerations and thought processes include some element of math.

Keeping track of sports statistics is another way many people enjoy sports. Some people even develop what seems like an encyclopedic knowledge of the stats for their favorite players or teams. Knowing how these different measurements of player skills and abilities are calculated is obviously a math skill. Keeping score during a game may be the most obvious way math is used in sports.

Beyond the math that players and coaches use, math plays a crucial role in the management of sports teams at the professional level. Those in the front office are tasked with making sure the team is profitable so the investors and owners can make money. These people must focus on the ticket prices to attend a sporting event, the concession prices, the fees associated with operating the facility the sports team calls home, salaries and benefits to employees and more. Winning games is, of course, important in the world of sports. But ensuring the team is financially sound is perhaps more so. That requires math.

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When you have children, you teach them things from the day they are born – whether you realize it or not. As babies and young children, you teach them how to communicate with you, first by crying or grunting, then by speaking. You teach them to feed themselves, to walk and more. But it isn’t until children are a bit older that people begin to consciously think about teaching them the kind of knowledge that they will use in school as they age. Things like their colors, how to spell their name, and yes, even math.

Even tiny babies have the ability to learn patterns – a basic math concept. When a child is 6 months old or so, he or she may learn repetition or pattern by stacking a few blocks, knocking them over, and stacking them up again. Babies who are a little older are ready to learn about space. You have surely seen children place a small toy repeatedly in and out of a box. That child is learning how elements in our space relate to one another. He or she is learning math.

As children become toddlers, they begin to derive more joy from having their parents and caregivers read to them. There are many simple books available that focus on specific numbers and on counting. This is wonderful way to not only bond with your child, but to introduce more age-appropriate math concepts.

At this age, another great activity to boost your child’s math skills is counting. Develop the habit of counting things with your child. When at the grocery store, count the items you place in your cart. When getting dressed, count the number of snaps or buttons on your child’s clothing. You can even try counting toys, steps, and more.

There is an endless number of ways you can teach your child basic math skills. Make it a habit, and watch your child’s knowledge blossom.

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Honestly, it is pretty unusual for anything math related to sweep the collective interest of modern pop culture. But in recent years, Sudoku puzzles have come closer than pretty much anything before them.

The concept of these puzzles is pretty simple. Each puzzle consists of a 9×9 grid with 3×3 subgrids inside of it. A few of the cells have numbers printed inside of them. These numbers are called “givens.” The game player’s goal is to fill the empty cells with one number per cell so that every column, row and region in the grid contains the numbers 1 through 9 only one time.

It takes logic to solve these puzzles. If you simply try to guess your way to a solution your chances of success are very small. Entire online communities have been developed where Sudoku fans share the tips and techniques they employ to solve these puzzles.

While experienced Sudoku players can and do start a puzzle anywhere on the grid, beginners will most likely find it easiest to begin with the top three grids. Players must always keep in mind the rules of the game, in that each number can only be used once per column, row and region. Here’s an important tip – don’t forget to look at the grids next to the grid you are currently working on to see which givens are already in use. The name of the puzzles is derived from their Japanese name which means, loosely, “the digits must be single.”

It can be easy to become frustrated by Sudoku puzzles. But as with anything, practice makes perfect. And do not forget that you can turn to those online forums for assistance. It is also important to remember that every puzzle has only one true solution.

If you enjoy math and you a looking for a way to challenge your mind, give Sudoku a try.

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Everyone enjoys eating. While not everyone enjoys cooking, it is important that we all learn how to follow at least a basic recipe at some point in our lives. Like it or not, there will come a time when we must prepare food for ourselves. And to be able to do that, you need to understand some basic math concepts. Because frankly, if you don’t follow the recipe correctly the food just won’t turn out right. This is especially true when you are baking.

One of the most important math concepts used in cooking is ratios. All ingredients in a recipe have relationships to one another. For example, if a recipe calls for 1 teaspoon of baking soda and 2 cups of flour, the ratio is 1:2. Alter that ratio, and your finished product may not be edible.

If you decide to double or halve your recipe, recognizing the ratios in the recipe becomes extremely important. Using this skill, you can easily adapt a favorite family recipe that is meant to serve 4, to serve 8, 16 or more people. All you have to do is a little basic math.

Telling time is another basic math skill involved with cooking. When you prepare a recipe, you then need to cook it. You must be able to cook your food the proper length of time at the proper temperature. If you don’t, those cookies you worked so hard on might turn out like bricks – or be undone in the middle. Or that roast you prepared might turn out dry as dust. Honestly, most modern cooks will simply use a timer to make sure they are cooking their food the right length of time. But just in case a timer is not handy, you need to know how to figure cooking time based on the recommended time in the recipe and the time on the clock.

It turns out many parents seem to have forgotten a lot of the basic math skills they learned in school. Scholars think the “use it or lose it” philosophy may play a part here, in that many of the math techniques children learn in school are not things most adults use on a day-to-day basis. (But don’t tell the kids that or they’ll never do their homework!) There is also a tendency today to rely on calculators for even the simplest mathematic equations.

The study found that nearly half of the parents surveyed could not explain the common math theories that their children learn in school, and that about 40 percent could not successfully complete a math problem that a fourth grader would be expected to do. When children move on from elementary math to advance topics such as trigonometry in advanced grades, parents feel completely out of their depth.

Increasingly, parents are looking beyond themselves for help. Those parents that can afford to frequently turn to hiring private tutors, and many schools offer free or inexpensive tutoring services to their students.

The good thing about all this is it leaves a great opportunity for the math-loving entrepreneur. If you love math, and have an ability to break down techniques to explain them to others, there are many possibilities for you. Consider writing a book, or developing a website geared toward parents who are struggling to help their children with math. With a website, you could even have a subscription service, live chat and more offerings.

Take grocery shopping, for example. If you clip coupons to save money (And who doesn’t need to save money?), when you take them to the store you need to compare the price of the item you have a coupon for to the price of similar items to see which is the better deal. That’s math.

Or, maybe grocery shopping doesn’t sound fun to you, but you like to shop for clothes. You can’t tell if that shirt you have your eye on is a good deal or not if you can’t do some quick math to calculate the sales price.

Driving also requires math skills. You need math to read and understand road signs and the speed you’re travelling, to figure out how long it will take you to drive from one place to another, and more. That’s math, too.

Even playing sports takes math skills. Sports are a competition, and the best players know not just the rules of the game, but how to strategize and apply math skills to figure out distances and more. Heck, even keeping score takes math skills. There goes that old myth about “dumb jocks.” Serious, successful players have a good grasp of basic math, physics and more.

So why is math important? The world is changing quickly, and math is a part of all of it. Our reliance on computers and smart phones is only the beginning of what will become a more technically advanced world – a world that doesn’t work without math.

The need of mathematics in today’s life is heightened with the availability of the virtual world of internet. The vast availability of internet has included all other regions under its spectrum. The virtual gaming world is now available online. The games such as Sudoku, poker, casino games such as roulette are based entirely on numbers. For playing these games one should be well versed in mathematics. These games require logical thinking on numbers. Research on the numbers helps in playing these games easily. The use of mathematics is not limited to this purpose. There is whole lot of need of basic mathematics in our life. To calculate the total amount of the products we buy, to calculate weight, height, in fact to count anything we have to be well versed in this subject. Maths skills are tested in such situations. If one fails to calculate correctly then one might end up making a disastrous mistake or an embarrassing situation.
Mathematical research is a wide spectrum in which one is suppose to undertake a vast research process. Grothendieck was a French mathematician who undertook such a research and invented various approaches towards this subject. His immense contribution in mathematics developed this subject to a great extent. Playing with numbers becomes easy when a person has correct approach towards maths. Research process helps in achieving this easily. Numbers have become an integral part of gaming. If you want to become a good player then make sure you are well versed in maths. One really stands out if they have confidence over this subject. Solving everyday things becomes so easy. With this one can play the virtual games of numbers and can be a winner there too. It’s an overall concept and a person knowledgeable in mathematics can surely be a winner and can have fun with numbers.

Mathematics has various benefits too. If one is well versed in this subject then one can enjoy gaming in the virtual world. Online number games played on internet are on rise. These games require a thorough knowledge of mathematics. Games such as roulette are entirely based on numbers. If a person knows numbers well then they have huge possibility of winning the game. The magic of mathematics does not end here. There is whole lot of things that knowledge of mathematics can do. A little research can improve our knowledge of mathematics to a great extent. Mathematical skills can be enhanced through constant practice. Solving sums of mathematics can be fun especially when the base of those particular sums is clear. Mathematics is helpful to all of us in many ways and a good capability of solving sums truly makes us winner in every day life.

If you love solving tricky sums and can handle all type of sums easily then your mind is really sharp. Developing mathematical skills is not a one day job. Lot of practice is needed to develop this skill. Training the brain is essential for developing mathematical skill. Indulging in activities that test the mathematical ability of the brain is important. One should keep researching about the new types of sums. Various mathematics based games helps in developing this skill to a great extent. Training the brain for mathematics can be fun. Various computer games help in training the brain easily. Mind games such as minesweeper are played on computer help us in getting hold of probability. On the other hand internet based games such as poker, Sudoku, and puzzles involves the use of numbers and by playing these games one can easily develop arithmetical skills. It is therefore rightly said that practicing mathematics is important and it indeed makes a man perfect.

Mathematics is all about numbers. It is an indispensable part of our lives. All our activities are associated with numbers in some way or the other. From counting to handling personal finances it’s all about numbers. Life cannot be imagined without the use of mathematics. Maths which one learns in early classes forms the base of our life. The magical world of mathematics is inseparable from us. For every activity like handling business dealings or distribution of business cards everything needs counting and that is possible only because of numbers. A child is brought up learning the basic of mathematics. As one goes up in higher classes new type of sums are taught. It is necessary to clear up the base before moving on to the higher degree sums. Mathematics with a difference is the recreational use of number in our lives. The popularity of virtual gaming is on rise. Many of the online games are based on numbers. For this good mathematical skill is required. A skillful person can play the online games based on numbers easily. Games such as poker or minesweeper are based on number probability. Proper knowledge on use of numbers is essential for playing these games. Research on various areas helped in developing such a vast area of mathematics. Solving sums can be great recreational activity. The love towards numbers is not developed in a day. Lot of practice goes into the process that helps in developing right mathematical skill. Solving sums also makes a person analytical. Every arena of business needs great understanding of numbers. Dealing with personal finances too requires expertise on tackling numbers. It is therefore all about understanding the core matter of mathematics in order to win the race. Correct understanding of numbers requires an apt thought process and in the process mathematics truly appears to be different.

Mathematics is a game of numbers. Using the numbers right is all what is needed. There is a major need of mathematics while handling personal finances. If a person is not good in handling numbers then they can increase their capability through brain storming activities. Practice and dedication is needed to increase the mathematical capabilities. One should also keep testing their mathematical skills. There are many options opened for the ones who are well versed in mathematics. They can pursue career in subjects such as bio technology, statistics, applied economics etc. The list does not end here. There are a huge lot of options opened for students and professionals who can handle tricky sums easily. Good understanding of the basics of mathematics is essential for pursuing career in this field. Logical thinking is also needed for solving tough mathematical problems. The world of mathematics is full of challenge and excitement. Challenge is to take up the sums and excitement lies in solving them. It is all about using the numbers correctly. Mathematical world appears to be mysterious for the people who can take up any kind of sum without hesitation.

Mathematics is a very interesting subject. The people who have interest in the subject love solving the problems the subject offers. Mathematics is a scientific subject based on analysis and interpretation. This subject is based on formulas and logic. Behind the mathematics problems there is logic, understanding these logic’s is the fun of the mathematics. Mathematics makes people think about the problems logically and intelligently. Students who are good in the subject mathematics have a wide option of careers to choose from. Mathematics forms a base of lot of subjects, statistics, applied economics, bio technology all these have their basic understanding based on understanding mathematics. Mathematics is a lot of fun activity. People who like solving complex algebras and logarithms have a lot of fun are solving the mathematical challenges. Mathematics offers a world of mystery and challenge. Therefore the subject is loved by many. Understanding basic mathematics is very important for all people because mathematics is used at all levels. The importance of mathematics is very prominent in our lives this is the reason the subject is taught from the early classes in school. It is also one of the basic subjects which are compulsorily taught at the junior levels. The world of mathematics is a mystery world and the offers a great world of fun and recreation for people who like solving puzzles. Mathematics is a subject of honour but at the same time is fun. Solving mathematical problems makes the person think intuitively and logically. Mathematics also helps the person to think out of the box. No two problems of mathematics can be solved in the same manner so it actually inculcates habits of thinking and analysing problems. The subject mathematics is very wide in scope and offers a wide option of careers to the people who want to take the subject for higher levels of their studies.

We all have our favorite neighborhood businesses. The dry cleaner around the corner. The shoe repair guy down the block. And we can’t forget that tasty pizza parlor! The only way for a business to stay in business is by expanding their customer base. If you’re a big chain you can send out an email blast or a flyer tucked into the newspaper. For local businesses, the best way to attract new customers is with a simple postcard. This can provide a reminder or introduction of the services a business provides. They are completely effective because everyone reads the postcards that come in the mail. The challenge is to make sure they hang onto that postcard.

One of the concerns that small businesses have with postcard mailings is who to send them to. Fortunately, there are many services that can provide mailing lists and address labels. There is nothing wrong with this even if you address the postcard to “current residence.” You can target a postcard mailing by focusing on the surrounding zip codes of where your business is located.

The best way to attract new customers is by offering something special. Why do you think black Friday sales are so huge? A simple discount on their next purchase or a special added surprise for a store appearance could do the trick. The goal is just to get the postcard into their hands. Then let your services speak for themselves. Most online printing companies offer next-day shipping for postcard orders. This means that once you’ve signed off on your design and content those postcards can be printed and shipped to you right away. This is especially important for peak shopping times of the year when you want to attract those new customers. And don’t forget to build your own mailing list of existing customers. There is value in every name!

Grothendeick provided a very specific and courteous letter declining the reward, and in it cited several reasons why he felt he could not receive the reward. They are as follows.

First, Grothendeick states that he does not need the money, and that he had more than enough from his pension to care for himself and his children.

Second, that he did not feel his work could accurately be declared as foundational at the time of the award. He stated that he felt time was the only “true test” of ideas such as these, and that the community had yet to see if his ideas were “fertile.”

Third, Alexander noted that those who generally received these awards were already financially well off, and that the prizes were thus helping the wealthy accumulate wealth. In one of his clear and courageous political statements, he declared in his letter: “Is it not clear that great wealth for some is possible only at the cost of the needs of others?” Grothendeick considers himself a class struggle anarchist.

Fourth, Grothendeick stated that accepting the award would be an act of acceptance of the scientific community as it stood. He stated in his letter that scientific and mathematic discovery had become deeply involved in constant acts of thefts between researchers, and a general degradation of ethics. He stated that this scientific outlook was not merely offensive to him, but essentially unhealthy and “suicidal.”

Grothendeick placed greatest emphasis on this last reason, making his declination a declaration on what the scientific community had become, and what he hoped it would evolve to be in the future.

Another angle of this virtual world of mathematics is the internet gaming. Most of the games played on internet now have use of numbers all over it. In-fact numbers have become the base of certain games. These mind games have become hugely popular with everyone. Children of the age group 10-18 have become a kind of addicted to these number games. This is beneficial for the development of mathematical skills in them. Constant practice is needed to develop skills. Research and practice helps in improving mathematical skills without much hassle. Gearing up mathematical skills helps a great deal. All the fields are associated with mathematics in some way or the other. Mathematical skills even make a person analytical. Thus without a proper understanding it will be impossible live in the mathematical world.

If you are keen on math problems then you may like to indulge in number related problems to keep you mind sharp and occupy yourself during down times. There are a range of activities that will test your mathematical skill and keep those cogs turning in your brain.

Using a Computer or Console for Math Related Pastimes

For fans of number problems there are a wide range of specially created math-based games that can be played online or on a console. Most computers will come preloaded with math-based games such as minesweeper, which requires the user to carry out fast probability and logic equations against the clock in order to discover the location of the “mines” on the game grid. Specific “brain training” packages are available for a range of formats with a selection of math and logic-based games.

Using Math for Fun Activities

Taking to the poker tables with friends can be a great way to test you math skills as you can use a range of math-based systems to attempt to improve your performance. Be aware that this is best tried in informal fun games and is not advised for casino use as houses frown upon any practices that could be perceived to fall under the umbrella of “card counting”.

Activity books including math-based games, such as sudoku and logic puzzles can be bought at a reasonable price from newsstands and other outlets and are a great way to keep a mathematical mind occupied.

Using Math for Useful Activities

If you fancy getting stuck in and doing something useful around the house, remember that do it yourself can be great fun for the maths enthusiast. Home improvement tasks often necessitate mathematical calculations, from working out the correct amount of tiles, paint or wallpaper to fill an area to calculating the appropriate weight to rest on load bearing beams.

Mathematics is a field of human exploration and discovery, where abstract thought meets practical reality head on. This has resulted in countless equations, numerous in-depth forms of study (such as algebra, geometry, calculus, statistics, topology, homology, and so forth), and the creation or discovery of numbers with very specific mathematical numbers. Here are the most fascinating numbers in math.

Pi is the best known of the fascinating numbers. Many even have the first portion of this sequence (3.14159) committed to memory. Pi has more practical application than almost any other single irrational number, and is used for calculations involving abnormally shaped or round objects. This makes it fundamental in modern engineering.

The number known as “e” is named after the Leonhard Euler, who originally discovered it. This number has vast implications in modern business and investment, as well as growth mathematics. The irrational number e begins with 2.718, and represents the maximum end result for an item that grows off of its own gains.

Let’s take a simple example of what this means and how it applies. Let’s say that you invested a thousand dollars in a banking institution, and their growth rate allowed that thousand dollars to become two thousand dollars over the course of twelve months. Leaving it there for twelve months is insufficient, however, for maximum results. Simply withdrawing it after six months and immediately redepositing the new amount, for example, would increase your end total by $250. E is the top result possible here. In this case, it would mean $2718 after a year, with appropriate deposits and withdrawals.

The final number we will discuss today is the number i, or the symbol for the square root of negative one. This number began seeing use in the 1800s as different physical phenomena were being analyzed for their complex mathematical properties. The math behind electricity and electric circuits, dampening fields, flowing fluid, object resilience, and more are best understood through imaginary numbers. Even in study where i is not strictly necessary, it can be used to dramatically simplify bulky or complicated problems.

Our lives sure have changed thanks to technology. Do you remember how long it used to take to find information? You would have to go to the library, look it up in that complicated card system, then go and find the book or the journal, and then finally get to sit down and read it. And then, if you wanted to take the information with you, you would need to photocopy the pages or take complicated notes. You could spend an entire day in a library and have very little to go home with.

Now, thanks to the Internet, we can find information and do research without even having to leave our home. There are a wide variety of resources available online, such as directions on how to do or make things, the ability to find phone numbers and addresses (like at Canada 411), easy access to travel information and travel arrangements, and much more. The ability to get information online saves people time and can help them make decisions about their careers and future. People have never has as much access to instant information as they have with the Internet.

There are various types of search engines. With Google alone you can search for general information, news, shopping, travel, videos, or blogs.  Other specialized search engines allow you to find detailed information on technology, entertainment, and so forth.  You can also search through individual sites for information; for example, you can search through government websites for information on laws and policies. These resources and their capabilities make it easier than ever before to find focused information that fulfills all of your needs precisely. The Internet certainly has made a significant change in our lives!

It is seemingly not difficult to predict which schools will win the most national championships in NCAA football. Certain schools enjoy nearly impossible to overcome advantages in location, wealth and weather. Bringing recruits to Miami Beach is an easy sell and the number of talented players in the Miami metro area gives the Miami Hurricanes a distinct recruiting advantage over a school in a cold weather state without a football tradition.

Even with those advantages schools seem to rise and fall without reason and areas with almost now natural recruiting base have been traditional powers. Even though the University of Nebraska has only a fraction of the population of larger state and sits in a cold weather state the school enjoys a rich football tradition.

The most successful football programs tend to have the advantages of weather and proximity to talent, but there is no absolute equation to ensure college football success. The University of Nebraska feel on difficult times after the retirement of its legendary coach Tom Obsorne. Obsorne gave way to a member of his staff who enjoyed moderate success but could not match the national titles of his predecessor.

Nebraska fired Frank Solich and brought in Bill Callahan. Callahan was a sexy hire because he had connections to the National Football League, and he was considered a offensive innovator. Callahan promised to bring in nationally prominent recruits and to feature legendary NFL coach Bill Walsh’s West Coach Offense. He delivered on both promises. He brought in highly regarded talent and changed Nebraska from an option offense to a pass happy offense. By the numbers and tradition Nebraska seemed to be on the right track. Except Callahan did not win. The glamour he brought to the program could not match the grit and success of this predecessor. Callahan proved that football recruiting and predicting cannot be reduced to a math equation.

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Math has no morality. It can be used to mask the intentions of certain industries, which is part of the reason why consumers must do there best to have an understanding of math and finance in order to protect themselves and make their money work for them.

People make mistakes with money for many reasons. It is easy to go over budget and indulge in unnecessary consumption. In difficult economic the loss of a job or weak wage increase can also make it difficult to stay above water. Keeping up with the bills is difficult enough without worrying about easy pitfalls that could be avoided with just a basic mathematic knowledge.

Payday loans charge such high levels of interest that it could create an even worst problem to take one out. It is best to calculate the interest that taking out the loan with cost and seeing it that amount can be covered when the loan is due before even considering a loan. If performing the calculations are a problem there are plenty of interest calculators available for free online.

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Finance is a zero sum game, which makes it similar to a piece of cake or pie. Zero sum is the math concept that states that taking a bigger piece of the pie means that there is less pie for everyone else to enjoy. Finance is not an industry such as computers or genetics where new inventions can create wealth. There is a finite sum for financers to work with, and that is the reason why major banks fight each other over the pie.

When Discovery Card attempted to partner with banks in order to issue their service through banks, Visa and MasterCard partnered and used clout to prevent banks from issuing the product. Discovery Card later won a major lawsuit settlement and the right to issue their card through banks. If the economic pie was limitless and the best products and services would naturally win out, why would Visa and MasterCard risk the threat of a lawsuit and payment of damages. The mathematics behind finance helps to explain.

A basic operation of a bank is to issue mortgages. Laborers must work to pay the mortgage. The bank earns money due to the interest rate on the loan. Does this mean that the bank has created money? The labor of the individual created the wealth. The value to the economy is the result of creating something that can be used or enjoyed. Money is a measurement. It cannot be eaten or lived it. If banks printed limitless amounts of money it would not mean anything without the products of labor to build homes, grow food and weave clothes.

Math is such an important part of a person’s ability to not only critical think but to function in almost any business setting. These days the world is instant access and instant answers so kids are losing that ability to think things out for themselves. Because of this there is a lack of good test scores which will hurt grades for children and funding for schools.

But maybe the problem isn’t so much the digital age and the advent of the Internet. Perhaps the problem is that there is not enough emphasis on math in the homes. Parents are often encouraged to read to and with their children every single night, but these days parents aren’t getting that message. They are also not being instructed to practice math with their children. Having a good basis in math is a great way to excel in the sciences. With more and more jobs going to the science field, the ability to do math is paramount.

So parents might have to start taking it upon themselves to go over a few math problems with the kids every single night. Doing this will help them to get a grasp on the concepts and make learning it in school a lot easier on themselves. Their future is going to need a proper education and math is part of that education. Don’t let them down.

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Math keeps up on unwilling students in the most unlikely ways, and even for individuals without the slightest interest in learning math it will come in handy during recreational activities.

Think that video games are mindless thumb bashing? Perhaps in some instances playing video games conserves brain cells about as well as banging your head against the wall, but the sophistication of some games forces gamers to use math skills to pass to the next level. Resident Evil was the trail blazing video game in the “survival horror” genre. The concept of the series is that a virus has broken out that has turned most of a location into zombies, and it is up to the player to blast his or her way out to safety. While much of the game requires a quick trigger finger and a propensity for violence, those alone will not get the characters out of harm’s way.

Many of the levels in the Resident Evil series require puzzle solving to advance. Whether it is a geometry brain teaser or using simple addition or algebra to get past an obstacle, math skills are regularly used in an unapparent way. Putting math into the video game is like putting vegetables on a pizza. It presents something that students perceive as unpleasant in a palatable manner.

For students without the couch potato tendency to play video games, basic math skills are important in understanding scoring systems in sports. Gymnasts need understand averages. And football players need to know number combinations. Does it make sense to attempt a two-point conversion? Should the team make an attempt to go for it on fourth down or does kicking the field goal make more sense. Without a grasp of math and probability people sports effort can be all for naught. When presented as a part of recreation and entertainment math doesn’t seem as monotonous as memorizing the multiplication table.

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Are American high school students effectively learning math? According to the documentary Waiting for Superman, American high school student continue to fall behind in math with simultaneously believing that they are doing as well or better than any other student body in the world.

While the American education system might have some potholes it is not through lack of effort. In Missouri, high school students must take End-of-Course Assessments. The exams are not only used to track a student’s progress but also included as part of his or her final grade. Stan Johnson, the assistant commissioner for the Missouri Department of Elementary and Secondary Education said that using the tests as part of the students final grade will require the students to take the tests more seriously. The End-of-Course Assessments also have to meet the federal standards that have been laid out by the No Child Left Behind Act of 2001.

Whenever that piece of legislation is mentioned controversy begins. The bipartisan piece of legislation originally had many supporters. The Act is now reviled by many teachers who contend that their lesson plans have become little more than teaching the test and by critics who question if leaving “no child” behind causes the bar to be lowered to a point that it injures the educational progress of others.

Can national assessments work, even when used as part of a student’s final grade? It does not seems as if the educational community has come to a firm answer on that question. Perhaps it is not the methods of testing, but rather the methods of teaching that should come into question. Math is often taught in an abstract manner. It is difficult to seem the practical applications or enjoy problem solving for the sake of problem solving. Perhaps if teachers showed how mathematicians used their skills to make money on the bond market students would strive for more than minimum proficiency.

Baseball played for the glory of the great 1998 home run chase. For all the media attention that the chase for the single season home run record brought the game, the shaming of the players involved in the raise earned the game a terrible black eye. Baseball had always been tied to its numbers. The statistical heritage in baseball was more important than in other sports. A .300 hitter has been considered the benchmark of excellence for decades, and home run numbers had been fairly consistent since the end of the Dead Ball Era.

The game changed in the late 1990s. Power numbers went off the charts and conventional baseball wisdom out the window. Home runs became the core of baseball offense, and almost every position on the field was expected to generate power. The faces of the power explosion were Mark McGwire and Sammie Sosa. In 1998 and 1999 they shattered records for home runs in single seasons and helped to generate interest in baseball through their long ball exploits.

Fans adored the pair and Major League Baseball marketed them as the reason to come out the old ball park. Years later and in front of a congressional panel, baseball paid for embracing the sluggers.

During a congressional inquiry into performance enhancing drugs in sports both McGwire and Sosa were called to answer questions. McGwire gave an embarrassing stammering performance where he said the he, “Don’t want to talk about the past.” Sosa, who had spent more than 20 years in the United States at this point feigned that he did not understand the questions and spoke in broken Spanglish.

McGwire later admitted to steroid use. Sosa never did, but his name showed up on the Mitchell Report as someone who tested positive. The numbers that baseball historians treasured for so long had become tainted by something that could not be fixed with a simple asterisk.

By the time that Barry Bonds broke the single season home run record in 2001 fans and media were no longer just looking the other when seeking answers on how baseball had changed so greatly.

For years the media had attributed growing home run numbers to factors such as smaller parks and better baseball bats. One theory that grew in popularity as opposite field and broken bat homeruns flew out of the park was that baseballs were “juiced”. Juicing had become a major part of baseball’s power surge by 2001, but it was not due to tighter stitching on the Rawlings. Some baseball players had been transformed into body builders.

Mark McGwire lashed out when a reporter asked him about a supplement called “Andro” in his locker. While not technically a steroid, Andro significantly increased levels of testosterone in the body. In 2004 the Food and Drug Administration banned sales of the supplement. McGwire admitted to taking Andro, but denied taking more serious steroids. He reactions to accusations soon became silence.

Sammie Sosa hit home runs at a pace that nearly matched McGwire. Accusations of his drug use were natural given his incredible growth from a thin player known for speed to a massive and historically significant slugger. Sosa played to the cameras and joked that he took nothing more than Flintstones Vitamins. Whatever vitamins Sosa took they certainly allowed him to pack on muscle and hit home runs at far greater number than scouts ever projected for him.

When Barry Bonds enjoyed an incredible power surge at what should have been the twilight of his career fans were hostile towards former heroes who they now considered to be cheaters. Bonds like Sosa looked like a different person compared to the skinny kid who broke into the majors. Perhaps most shocking about Bonds was not even the size of muscles. Media reports stated that Bonds’ hat size had grown as well later in his career.

The 1998 baseball season received comparisons to the Babe Ruth era as sluggers lifted home runs at prolific rates. When Ruth became the first prolific slugger and megastar in the 1920s, he received credit for healing the wounds caused by the 1919 Black Sox. Eight players on the 1919 American League Champion Chicago White Sox were banned from baseball for life by Commissioner Kennesaw Mountain Landis. Even though the players were never convicted in court, Landis banned then to project the image that the game was not controlled by gamblers. The banning might have had the opposite effect since interest in baseball seemed to wane in the wake of the scandal. Ruth helped to change that.

He played the game unlike any hitter prior. The strategy to swing level and put the ball in play seemed counterproductive to the Bambino. His uppercut swing and moon shot home runs brought fans back to the park.

In 1998 baseball was suffering from a different credibility issue. The 1994 baseball strike wiped out a World Series and turned many fans away from the game. For fans who had to save up to afford admission, it seemed insulting that millionaire players could not make a deal with billionaire owners. Despite the selfishness of owners and players the game endured.

Numbers linked generations of fans together as the competition on the field trumped the problems off of it. Fans marveled at Ruth’s incredible power in the 1920s. In the late 1990s Mark McGwire and Sammie Sosa became media darlings and participants in a race for one of the most cherished records in sports. The single season home run record mattered to sports fans, and as the two modern day Ruths mashed baseballs out of the park fans took notice once again.

The home run and historic numbers linked generations of fans. But what if baseball lost a link to its statistical history?

Sammy Sosa finally lead the National League in home runs during the 2000 season. In a surprising twist, he only hit 50 home runs that season, which was his lowest total in three seasons. His 1998 and 1999 seasons were two of the greatest statistical offensive showings in baseball history. Either of his home run totals for 1998 or 1999 would have set the single season record if not for the exploits of Mark McGwire.

McGwire hit 70 home runs in 1998, which shattered the historic record of 61 home runs in 1961 by Roger Maris. McGwire and Sosa were honored as saviors of the game during the 1998 season. They bashed home runs at prolific rates and appealed to their respective fan bases. McGwire was a no-nonsense first baseman, a massive Irish slugger who seemed to be from a different era in baseball. Fans in St. Louis embraced the slugger who preferred to let his bat do the talking.

The happy-go-lucky nature that Sosa displayed during the 1998 season played well amid the party atmosphere of Chicago’s Northside. The Chicago Cubs were baseball’s “lovable losers”, and Cubs fans were happy to have anything to grab onto. They clasped on to Sosa and “Slammin’ Sammie” did not disappoint. He hit prolific shots that often landed on Waveland Ave. outside of Wrigley Field.

When McGwire hit his 62nd home run of the season to pass Maris, the Cardinals were playing the Cubs in St. Louis. The pair embraced and celebrated the moment together. Baseball had seemingly entered a new era on the backs of very different sluggers who starred on two of baseball’s most popular franchises. The home run race brought out fans in great numbers and seemed to heal the wounds of the 1994 baseball strike. But it was the home run numbers that would soon be called into question, and baseball fans no longer remember the 1998 season fondly.

A chart of the careers of Sammy Sosa and Frank Thomas would look like a DNA double helix. They were Chicago sports starts who starred on the opposite ends of town, enjoyed great success, terrible failures and surprising legacies.

Sosa arrived in Chicago as a potential lead-off prospect. He was a Ricky Henderson type, who could steal bases and had surprising power. Frank Thomas was a man-child middle of the order hitter drafted out of Auburn. Sosa arrived via a trade with the Texas Rangers. The young talent seemingly complemented each other, and as the 1990s began the young Chicago White Sox appeared to be a rising power in the American League West. In 1990, Sosa and Thomas were teammates on a team that won a surprising 94 games.

The White Sox slipped in 1991 as Frank Thomas took off. He put up Ted Williams type numbers, while Sosa earned a reputation as an undisciplined hitter. The White Sox gave up on Sosa prior to the 1992 season. He was shipped to the Cubs for former MVP George Bell. The move was made to provide Thomas with protection in the batting order, but as Thomas won back-to-back MVPs in 1993 and 1994 Sox fans thought little of Sosa or the washed-up Bell.

Thomas was at the height of his powers in 1994 when the baseball strike wiped out the season. Perhaps no player suffered more than Thomas who had a potential Triple Crown and post season appearance wiped out by labor strife. The White Sox fell back to pack after the strike, and the once struggling prospect they gave up on took off.

Thomas never enjoyed seasons like those put up by Sosa in 1998 and 1999. He put himself into record books and became a media darling with his home run hops and kisses for the camera. Sosa seemed untouchable.

Who will be number one this college football season. The experts will same one thing. The computers might same something else. That is the reality under the current season finding a champion that will satisfy the conspiracy theorist is nearly impossible. The NCAA has refused to allow major college football to adopt a playoff system, despite the fact that many sports writers have shown that a it would raise more revenue than the current system.

Without the playoff the current system will always left questions. Perhaps the best example is the 2007 season. At the end the 2007 season the Missouri Tigers were raked number one. They had to play the only team that they had lost to in the regular season, the Oklahoma Sooners in the Big 12 Title game due to the rules of the Big 12 conference. If Missouri had played in the Big Ten Conference, the Tigers would have had the option of playing the champion of another conference. Due to the rules of the Big 12 both Missouri and the Big 12 Conference lost out. Missouri finished the season with two losses. In there bowl game, Missouri dominated the University of Arkansas. The Razorbacks featured two top running backs, Felix Jones and Darren McFadden. In the last game of the regular season Arkansas defeated the Louisiana State Tigers.

For some reason the computer and statistics said that LSU and Ohio State were the best two teams in the country in 2007. Ohio State lost to a three loss Illinois team at Columbus. And LSU lost to a team that Missouri later embarrassed in the Cotton Bowl. LSU won the Bowl Championship Series National Title that season. A two loss national champion is nearly unheard of in college football, but during one crazy season it did not matter. Without a playoff college football will be dictated by something other than on the field results. While some fans might complain, keeping debate open might be what administrators hope for.

Which team will win the Larry O’Brien Trophy during the next National Basketball Association season? Columnists, statisticians and fans everywhere are asking the question with more fervor than usual after an explosive off-season that changed the balance of power in the NBA.

LeBron James left his hometown Cleveland Cavaliers behind to join a bevy of superstars in South Beach. James, Dwayne Wade and Chris Bosh seem like a nearly unbeatable group of teammates, and most NBA experts peg either the Miami Heat or the Los Angeles Lakers as the favorites. ESPN analyst John Hollinger has been pegged with statistically tracking the Heat during the season. Hollinger is known for developing Player Efficiency Ratings or PER, which assigned a value for every singles accumulated statistic such as points, rebounds and assists. This season he is analyzing the “Heat Index” as ESPN speculates on whether or not the Heat can beat the all-time record for victories in a season.

Despite all the hype and positive statistical projections surrounding the Heat, even a stat-guru like Hollinger admits that not every aspect of quality play can be put in numerical form. Great defensive play cannot be measured by steals and blocks alone, and just because a player accumulates a lot of either, it does not mean that he is an effective defender. Great basketball defense often means sacrificing statistics for the good of the team, and are the egos of the so-called “Big Three” in Miami ready to give up the spotlight for the sake of victories?

The U.S. Olympic basketball team learned the hard way that loading a roster with all-stars does not ensure victory. After numerous failures, basketball coaches changed their selection process to include players that did basketball “dirty work” rather than just put up great scoring numbers.

Numbers say that the Heat look like favorites to win the title, but the numbers cannot measure egos or commitment to winning.

Can mathematics explain everything? Perhaps in the minds of geniuses the entire universe can be explained in an equation. Attempting to reduce life to a formula probably is too advanced for the majority of us.

Perhaps this is best explained through physics. Even with perfect mathematical equations producing results in the field has so many variables that it is difficult to transfer classroom results to the field. Math prior to going into the field cannot account for a wind from a certain direction or the amount of humidity in the air. Numbers work in controlled environments. The greater the variables mean that variables mean far less.

In sports, statistics have become gospel. In baseball a new breed of statisticians, sabermetricians have attempted to not only develop numbers to predict winners but also place historical performances into perspective. In baseball the numbers work better than in other sports because the situations are more controlled. Baseball remains largely a competition between a pitcher and a batter. Runners on base and the score might complicate the at bat, but the main competition exists between the hitter and the batter.

In basketball there are instances of one on one competition, but basketball is never as isolated as baseball. A great hitter in baseball has the duty to put up power numbers and get on base. A great player in basketball can ruin his team’s fortunes by focusing on personal numbers. Some of the greatest players in basketball history have sacrificed there numbers for the sake of playing winning basketball.

Winning basketball plays require proper spacing, placement and execution. If one player is in the wrong position or moves into the wrong space he can ruin the play. With this level of variable, it is nearly impossible to measure some of skills that make a basketball player great. Numbers an explain a lot, but something have yet to be quantified.

Who is a better lead off hitter? A player like Juan Pierre who usually hits around .300 and steals a lot of bases, or is it better to put a hitter like Bobby Abreu who has a high batting average and also shows superior plate discipline?

For decades the answer has always been a Pierre type. Small, fast players that put the ball in play were in demand at the top of lineup. The traditional baseball motto was “get em on, get em over and get em in”. It this sequence a fast hitter would beat out an infield single, advance on a groundout to the right side and hopefully score on a single. Entire offenses were based on this model, but this sequence of “run manufacturing” has been called into question by statisticians who study baseball. After looking at baseball probabilities and studying thousands of games and results something that seems obvious was revealed. The best way to score runs in baseball is to avoid outs.

While this fact seems like common sense, it goes against decades of prominent baseball strategy. The sacrifice bunt has been considered part of sound baseball strategy. While many managers still use the sacrifice, statistics show that the move is almost never in the best interest of a baseball offense. Another fact that the statistics revealed was that the stolen base was an overrated statistic. Stealing a base did marginally improve a runner’s odds of scoring, but getting thrown-out caused such a decrease in the odds of scoring that running was not worth the risk.

Even for the old school crowd that does not buy the analysis that baseball can be explained by numbers there was hope. Part of the difficulty in playing percentages is that plays do not stand alone. Every pitch has so many variables that predicting the outcome is impossible. Prior experiment might give an indication, but it is not absolute.

Can baseball be reduced to numbers? It depends on who is being asked. According to a group of statisticians known as sabermetricians, baseball can be considered almost a purely scientific pursuit. Studying baseball through objective in-game analysis has gone on for decades, but an official society studying the game has been a more recent development. Sabermetrics was coined by author Bill James who came up with the term based on the acronym for the Society for American Baseball Research.

As a pioneer in the field of baseball statistics, James has enjoyed a trailblazing career as a author, researcher and as a consultant. James worked with the front office of the Boston Red Sox prior to their 2004 World Series victory. Perhaps the best known work attributed to James is his Historical Baseball Abstract. In the book, James ranks the top 100 players at every position based upon a statistic he invented – win shares. The complicated formula took more than 50 pages for James to fully explain, but in its most simple form a win share is an equation used to credit each player on a team for his contribution to wins.

James won many supporters and has changed how the media analyzes players and the way that teams scout for new talent. One of the primary tenets of sabermetrics is to value measurable statistics such as outs rather than value less measurable attributes such as the value of making contact. Sabermetricians value players that pile up walks and power numbers over those that steal bases or put the ball in play.

The statistical measurement of baseball is rejected by many older baseball managers and scouts who maintain that baseball cannot be reduced to just numbers. Even though James is considered the father of sabermetrics, he is not unwilling to admit there are parts of the game that he cannot explain. He gives out the Ozzie Guillen award to players whose numbers he cannot explain.

Many people don’t know that having good math skills can help them significantly in everyday things. For example, understanding the odds of winning, can help you succeed at a casino or at sports betting sites. Or, at the very least, knowing and understanding these odds can help you not get as discouraged if you lose some money!

We all use math on a daily basis, though you may not think about it. For example, if you are counting carbs or calories, you’re using basic addition and subtraction to decide what you can and can’t eat. This is done both throughout the day, as well as on a meal to meal basis. When making a budget or balancing your checkbook, you’re also doing math. These are everyday things for most people and they are done without a second thought.

Many people think that they hate math. Realistically, this is probably not the case. Many people did not enjoy their math class while they were in school, but the day to day math that is done is different. Most are not bothered by the day to day math problems that we all deal with. In fact, some people highly enjoy these things, even if they did not enjoy their high school or college math classes.

Whether you find these daily activities fun, frustrating, or anything in between, they are things that generally have to be done. In fact, these chores can be seen as an educational tool. If you have kids, you can teach them that math is actually used on a day to day basis, and that it can be fun and easy to do. Taking this time to teach your children these principles will help them in the future, when they have to deal with these same math related items.

Arithmophobia, math anxiety, math phobia–call it what you will but MSNBC estimates that 1 in 2 Americans experience the fear of mathematics. If you look at a math problem, get sweaty palms, and have the urge to give up almost immediately, then you probably have this phobia. Experts attribute this fear of mathematics to be perpetuated by math avoidance, misconceptions, and poor performance. This math avoidance encourages, not prevents future anxiety just as an actress with stage fright would not get better by avoiding acting roles.

Managing math anxiety starts with clearing up misconceptions regarding math.

Myth #1: Math is only used by mathematicians and elite scientists.
Painters use geometry to balance shapes and vantage points. The sales associate puts together metrics to measure performance, and figures out how many calls to make, the average order value, and more to determine their success. The cook measures the precise amount of flour, yeast, baking soda, salt, and other agents to give the proper leaven for the bread to rise and cuts the recipe in half if feeding fewer people. Math is used every day, and when learned, it can prevent big headaches rather than cause them.

Myth #2: Math is an innate trait.
Math is learned just as walking is. Some learn faster than others, but hard work determines mathematical ability more than genetics. The talented pianist is not born to play piano, but must spend hours practicing technique and rhythm, just as a math problem must be worked through in various forms for the brain to understand and apply the concept.

Myth #3: Math takes too long.
This myth is partially true, but when looked at, seems to be more of a problem of math not being relevant. Math is a universal language spoken in various mobile devices, computers, cars, televisions, iPods, and more. When math is understood it can be enabling and build confidence that spills over to other subjects.

If these myths are not tackled then math will be feared, avoided, and more feared creating a perpetual, negative spiral.

Elite mathematicians and numbers enthusiasts will recognize the name Andrew Grothendieck, whose principles and ideas are still a major part of the math world. But most people only know a few details of his personal life, most of which focuses on his rejection of academic fame. Grothendieck is interesting because he is something of a maverick in the academic community. He eschewed fame, turned down rewards and money and eventually slipped into isolation and seclusion, where he remains to this day. But who was Andrew Grothendieck before all of that?

Grothendieck (and that’s not just a clever stage name) was born in Berlin in 1928. His Ukrainian father was Jewish, his mother a German Protestant. Young Andrew lived in Berlin until 1933, until his parents departed the city to live in Paris. Grothendieck moved in with a Lutheran pastor in Hamburg, where he began going to school. He eventually moved to France in 1939, where he moved from camp to camp with his mother. His father was sent to Auschwitz, where he would die in 1942. Aushwitz has the reputation of being the worst concentration camp in all of World War II, an event which, to Grothendieck, must have represented a clash between two halves of himself.

Andrew Grothendieck attended the College Cevenol, a secondary school founded by Protestant and anti-war activists. Legend has it that this is where Grothendieck began his passionate love affair with numbers and all things mathematics. When the war ended, he went on to the University of Montpelier, where he continued to study math.

From there, Grothendieck moved to different universities and institutes in France, where he continued studying his favorite subject. He was noticed as having a strong mathematical talent, and began gaining attention even before he began teaching math to others. Grothendieck, whose life was shaped by World War II, would go on to become outspoken in politics and his personal beliefs.

Most kids have a strong reaction to math: they either love it, or hate it. The kids who love math will always have an affinity for numbers, knowing how to use them and work with them to do what they want. The kids who hate math may do everything they can to shy away from it, have difficulty remembering basic formulas and forget how to use it even in the simplest ways. Here’s the real problem with that: math is used in almost every job, and it’s definitely used by everyone every day.

High school students, particularly, like to argue that they don’t need to learn math because they’re working toward a career which doesn’t include the subject. And in most cases, the students making that argument are completely wrong. Math and the job market are inextricably linked, as a matter of fact.

Ask any bartender how to make a martini, and they’ll start throwing out measurements. The recipe calls for 2/3 this, 1/3 that and so many drops of something else. Bottom line – it’s a mathematical problem. Ask a delivery driver how many miles their car gets to the gallon, and they’ll give you an answer because their livelihood depends on making good time for less money-¦and it takes math to work that out to create an efficient, profitable delivery route. Math-related jobs aren’t always overt. Numbers are found professionally outside many fields that aren’t science, engineering and architecture.

Even writers have to know how to use math and numbers, professionals who work all day on the art of words. Editors and publishers ask for specific word counts, and writers have to know how to figure that out and how to make it happen. Few jobs require absolutely no math skills at all. Even hotdog vendors are independent businessmen, who must know enough math to figure up their expenses and profits to know what they should charge. Math and the job market go hand in hand-¦so there’s no reason not to start studying right now.

Math is confusing enough. Why are there so many formulas filled not just with numbers, but with letters too? Algebra and geometry, two separate disciplines, are well-known for mixing letters and numbers into the most basic, fundamental equations. Numbers like Pi, E and number-rich formulas (E=mc², anyone?) make math seem even more like a foreign language, an incomprehensible subject, an insurmountable feat. But Andrew Grothendieck didn’t look at it that way, and anyone can learn how to master some his tricks and his approaches to the world of mathematics.

Grothendieck was a pioneer in the fields of algebra and geometry. Well-known in academic and mathematic circles, Grothendieck was a strangely reclusive math hero, who spent his entire life studying his favorite subject. Grothendieck was also a man of strong political and social convictions, which may have contributed to his eventual refusal of all prizes and rewards in the world of academic math. What Grothendieck stood for mathematically is much simpler to grasp: study the numbers, play with the numbers, have fun with the numbers. Math doesn’t have to be scary-in fact, it can be kind of great.

Understanding math is the first step toward having fun with it, and there are few people who understand math as well as Andrew Grothendieck. In algebraic and geometrical equations, the letters are actually representative of numbers. Some of the letters, like Pi, have a specific and known numeric value. Most of the numbers, such as the popular x and y, represent unknown variables. Using algebraic formulas to discover these unknowns is a little bit like solving a mystery-and it is kind of fun to have that kind of power over numbers.

When numbers and letters combine in a single problem, things start to look more complex than they really are. Remember that all the letters are really just numbers, usually secret numbers that are just waiting to be discovered.

Mathematicians like to use the word algorithm. The word may sound complicated, but it’s a really simple concept. An algorithm is a recipe or the instructions for doing something. Many of the most basic skills we learn in elementary school are algorithms. Interestingly enough, as adults, we tend to overlook these basic skills to the point of taking them for granted. We tend not to recognize the handful of algorithms that are important in structuring almost all the information that is around us.

So what are some examples of these algorithms? Two algorithms that we learn at a very young age are how to alphabetize words and how to execute the arithmetic procedure known as long division. Remember the original definition we started with. A straightforward procedure for getting something done. The power of an algorithm is that once you’ve got it down, it becomes mechanical. Mechanical means a machine can do it.

While we can all appreciate the power of what an algorithm can accomplish, humans tend to find executing algorithms tedious. Imagine someone working to alphabetize a list of a hundred thousand names for a phone book. Or just as bad, imagine someone who works for the space program manually performing mathematical calculations to ten decimal points all day. Not only would the boredom be intolerable, but this does not even take into account the problem that the work product would always prone to lots of errors.

Enter the age of computers and the amazing power of algorithms is driven home. Computers are good at performing simple repetitive tasks. Take that back; they’re great at performing simple repetitive tasks. Once the appropriate software tells a computer what to do, it literally takes off and there’s no stopping it. Computers don’t get bored, they don’t get tired, and they’re fast, super, duper fast. Oh yes, and computers also don’t make mistakes executing algorithms.

The vast majority of students will not become scientists, mathematicians or engineers. Why does a strong foundation in basic mathematics skills matter? The answer has much to do with our shrinking job base in manufacturing and low skill jobs. The jobs of our new economy increasingly demand the use and understanding of technological tools and concepts. These tools and concepts are better put to use by those who have a sound grounding in elementary and high school mathematics.

Many jobs now require employees who can understand project data, including interpreting graphs and charts. Some positions require understanding of how the concepts of expenditures and income affect a budget. A price increase of, let’s say, five percent may make a project infeasible after all the numbers are analyzed. Job seekers who possess these basic skills will have an advantage in the marketplace. Those who don’t possess these skills will face increasingly difficult odds.

Aside from the purely defensive point of view of getting left behind by increasing job market competition, these basic skills will make the individual a better citizen. Participation in civic life will be more rich, meaningful and rewarding for those who have passed a threshold of basic mathematics skills. The government’s tax policies, national energy policy and budget deficits affect everybody. A full understanding of these issues hinge on a grasp of basic mathematics.

Mathematics teaches some basic functional skills such as reasoning and problem-solving. Innovation and discovery are suppressed and in many cases choked to death without the proper exposure to instruction in basic skills.

The world we live in today with electronic tools at almost everyone’s disposal may give some a false sense of security. Even with tools such as calculators and computers to handle much of the computation, being able to identify the necessary operations is still important.

Finally, those a with a decent background in basic arithmetic and mathematical concepts are less likely to be conned by sophisticated marketing that attempts to mislead by the clever use of numbers.

Pick a number at random number, any number. When we think of mathematics and mathematicians, we tend to think of proofs, solving a problem, and getting the right answer. Our intuition would tell us that randomness wouldn’t come into play into any of these things. Actually, randomness does play a role in the instructions for much of problem solving, whether in mathematics or other fields such as game theory and software engineering.

Let’s use the simple example of long division. Let’s say the problem is to divide one big number by a smaller number. Let’s specify and say that this particular long division begins with how many times does 39 go into 6. How do you start? Well, the instruction is to pick a random number, any number between zero and nine. Let’s say we start out with the number four. Well it turns out, it’s too small, and since it’s too small, we have to pick a bigger number. So we try the number eight, and as it turns out, the number eight is too big. What’s happened is that we’ve narrowed our range quite a bit. And by continuing this process of picking a random number, keeping track and narrowing down the choices, we can perform a long division that gives us the one correct answer to as many significant digits as required.

Simple procedures such as alphabetizing a list of names could not be accomplished if we did not start somewhere. Sometimes, we are forced to make random choices. And as we proceed, we store a temporary result that is subject to refinement. The temporary result is modified as we incorporate the next randomly selected name in the list.

It is simple instructions and procedures such as these that form the foundation of much of the functionality of computer software. These simple instructions and procedures also are the basis of macro-economic models that make sense of billions of transactions and also form the basis of the mathematical models that forecast the path of hurricanes.

Doing regular mental exercises that involve processing numbers can create actual physical changes in brain tissue. These changes can result in lasting gains in the math and reading skills of school children. Paula Tallal, Ph.D., of Rutgers University has worked on educational software for children. She says she is interested in creating students who are better thinkers. Ultimately, we want our students to develop skills that enable them to tackle all sorts of subjects. In the short term, students will enjoy or at least appreciate their s schooling. In the long run, the students will become life-long learners.

The use of puzzles involving numbers is only one method out of many. Students will benefit from almost any moderately challenging exercises that engage their intellect. Other than using numbers and arithmetic exercises, puzzles involving the use of shapes, spatial relationships and word games will also have an impact. A good program will incorporate a little of each type of exercise. Students may tend to gravitate toward the types of exercises that they prefer. This is normal and should not be discouraged. The more time students spend engaged in challenging mental exercises that relate to academic work, the more they will tend to benefit. Some will be naturally drawn to number puzzles and geometric designs and others will be drawn to word games.

The skills developed with these types of exercises are generally not taught in schools but are picked up as a side benefit of academic work. These skills include critical thinking, problem solving, recognizing patterns, and judging by degrees.

In a study reported in 2010 out of the Rush University Medical Center in Chicago cognitive exercises also helped adults. The study found that people who kept themselves intellectually stimulated tended to develop dementia later on than those who did not stimulate their intellect. Cognitive exercises include working with numbers, reading, playing board games, doing crossword puzzles. Even visiting museums was considered by the study as a stimulating mental activity that was found to be beneficial for brain health.

Leonardo Fibonacci was an Italian Mathematician. He was born in the year 1170. Fibonacci is generally recognized as the most talented mathematician of the Middle Ages. He has the distinct achievement of having a profound impact on Western civilization that lasts until today. Prior to Fibonacci’s work, Europeans used the roman numeral system. Can you imagine doing long division or fractions with roman numerals?

How did Fibonacci come up with the zero to nine number system? The short answer is he travelled and learned. Fibonacci’s travels took him throughout the Mediterranean world to study under Arab mathematicians. The young Fibonacci recognized that arithmetic with Hindu-Arabic numerals was infinitely more efficient and a lot more elegant than with Roman numerals.

At the age of 32, Fibonacci published the mathematics lessons he had learned in a treatise called the Book of Abacus, also known as the Book of Calculation. This is how Hindu-Arabic numerals came to Europe in the twelfth century and this number system has stayed with us until this day.

Fibonacci’s book does an exposition of place value with the new number system. The book is not so much a theoretical work but also goes into the practical uses of the Hindu-Arabic numeral system. The book introduces to the West the concept of long multiplication using a lattice framework and also introduces the use of fractions. He showed how the number system could be used for commercial bookkeeping. The book has examples of how to convert weights and other measures. This work written in the middle ages goes so far as to discuss how to compute interest and other practical applications. Needless to say, Fibonacci’s book became a masterpiece. Fibonacci’s Book of Calculation is widely recognized as having had a profound impact on European thought.

Fibonacci is also credited with introducing to western thought the Fibonacci sequence. This is a sequence of numbers that has a pattern that recurs in many of nature’s designs. Historical records show that the Fibonacci number sequence was known to Indian mathematicians since the sixth century.

Mathematics is considered an unwanted burden by many high school students, and a large portion of them complete their minimum requirements and then abandon the field entirely. The exceptions are far too often those who want to get rid of their minimum college requirements as well. This “minimum requirement” approach is ineffective for those who seek to reap the many rewards of math in the remainder of their life, and truly, there are many.

Reason #1: You’ll get into college more easily.

If you are intending to move on to University study, then having a focus in math during high school, or better yet a math major, will help in admissions to almost any college. A devotion to mathematics is seen as highly appealing by most academic groups.

Reason #2: It prepares you for valuable, highly paid, and rewarding work.

Much of the work that math will prepare you for, including the scientific and mechanical engineering fields, are have numerous in-demand jobs that have you solving vital problems and receiving a hefty paycheck for it. In a job market as competitive as that of today, having such a marketable skill is deeply worthwhile.

Reasons #3: Math fine tunes your brain.

Learning higher degrees of math will help your brain function at a higher level, more rapidly solving problems and seeing creative solutions. No matter what job path you choose to take, having a background in math will help improve your overall performance.

Reasons #4: It prepares you to defend your wealth in the real world.

Beyond paying you more, mathematics will help you understand good and bad investment strategies. Beyond just helping you choose the right stock program and balance numbers appropriately, it can help you sidestep foolish ways of spending your money, such as multilevel marketing jobs.

Reasons #5: Mathematics are an unchanging foundation to a changing world.

The world is quickly moving on to new concepts and technologies with each passing year. If you understand mathematics, you will understand how and why these changes occur, and will be more prepared to live in the fast paced modern era.

In this day and age, the world of sports is all about numbers. In a time where there is a 24 hour news cycle and there is round the clock sports radio, the need for information and newsworthy topics is at a premium. Statistics are a great way to fill the void that these outlets need. This is a good reason why kids might be picking up on them.

Take baseball, for instance. There is no sport that relies more on numbers than the National Pastime. It’s one of the biggest sports for stats due to its nature. Well nowadays, your average sports fan is educated on how to arrive at the stats and is able to compute these numbers in order to keep up with the information. If you want to know a player’s batting average, you can divide the number of hits by the number of recorded at bats. You can learn a pitcher’s earned run average as well. If a player starts the season on a good home run pace, you can use an algebraic equation to determine the amount of home runs that player will hit over the course of a whole season at that same pace.

This may not directly help in the classroom from the standpoint of test scores but what it does do is create extra practice at manipulating numbers. Now, if they can only remember to turn in their homework.

Ah, the quadratic equation. If you took algebra growing up there is no doubt you have heard these two words over and over again. Perhaps you despise the equation and cringe, frown, and spit in disgust when these two cuss words are spewed. Or, perhaps you are one of the few that think it is cool. The quadratic equation is cool for a number of reasons.

Reason #1: The quadratic equation is used when testing catapults.
Because of gravity, any object given a force will follow a parabolic path, or arc. Like the song in Disney’s Sword and the Stone, “what goes up must come down”. A charter school in Hayward, California applied their quadratic equation proficiency in launching styrofoam eggs into trash cans at various distances. Still sounds hard? These kids were in 9th grade.

Reason #2: The quadratic equation is used to study growth of bacteria in an organism.
If you like looking under a microscope and understanding the spread of bacteria, the quadratic equation can be used to chart the growth. Without that knowledge it would be difficult for scientists to treat illnesses.

Reason #3: The quadratic equation can be used to understand car accidents.
Has anyone ever rammed into your car and wasn’t forthright about their speed? Unfortunately, some people are dishonest to policemen so that they aren’t considered at fault. But cops use the quadratic equation by looking at the friction coefficient on the road surface and the length of skid marks, and be able to determine the speed in which the car was traveling. Pretty cool eh?

Reason #4: The quadratic equation has financial applications.
This equation can be used to determine compounded interest on a sum of money. It can also be used in determining the odds on winning the lottery.

There you have it, four of the many cool uses of the quadratic equation. Next time you look at the formula remember how universal it really is and maybe your frustration will disappear.

Math is a subject that is feared among many but it is important that it is taught early to prevent such negative perceptions. An effective teacher can make any subject matter interesting and math is no exception. Preparing kids properly opens opportunities later in life.

Take Braeden Young, an adolescent in New York City. Braeden was given opportunities to learn math at age three. Now 13 years old, Braeden is in a private school for the gifted in mathematics. He noted that when his parents taught him math before reaching schools he gained confidence that has continued till today. While his memory is limited from that young age he was still able to remember his parents working with him on basic fractions and subtraction.

Studies show that when math is taught early (before preschool) that the child is well ahead of their peers. This advantage can continue well into the 12th grade. This opens doors to careers in engineering, chemistry, biology, economics, and other math-heavy subjects. Also, this confidence that the child gains spills over into other subjects; namely, science, computer programming, economics, statistics, music, and more. Children who learn math early are more likely to develop stronger reasoning and logic skills, as well as critical thinking skills.

Even if you are a parent with an aversion to math, there are plenty of inexpensive teaching tools to teach children on basic math principles. Youtube contains videos on teaching math problems. Toys made by companies such as Baby Einstein can be found online or in stores like Babies R Us. Or using simple counting and subtraction methods using candies can provide a good incentive for kids to learn. Also, talk to other parents who have had young children and find tips for what they did to teach their children. Learning from your peers is a very practical approach and great to find effective (or ineffective) ways to teach your children.

Learning about the similarities between music and math can be helpful for students who are perhaps struggling getting to grips with math. After all, most children like music but complaints about math are fairly common! Fractions and integers can be more easily digested by children if they first learn about intervals and beats in music. It is easier for the students to learn if they can see and hear how these things work physically, so having a keyboard around can be useful when it comes to actually showing complex concepts to children.

Using music can also be useful for teaching children who have mental or learning disabilities. For example, children who are autistic often have a fascination with music. This can be used to teach them concepts and ideas that they perhaps might struggle with otherwise. Indeed, the process can be reversed and can help children who do well with math but who have problems with musical instruments. Using math as a basis to teach them about chords, scales and musical timing is a great way to give them a head start with ideas that they find difficult.

Mathematics–is it all made up or is it something that exists in the universe only to be explored by intelligent life? That’s up for debate. Albert Einstein said that when mathematics refer to reality they are not certain; but when they are certain they are not referring to reality. Mathematics, whether made up or not, extend well before geniuses such as Einstein, Sir Isaac Newton, and others. In fact, they go back as far as written records are concerned.

Extensive arguments appeared in early Greek mathematical history through a mathematician named Euclid several hundred years BC. Math then evolved into more advanced forms in China, India, and the Arabian world. The fact that many nations discovered the field of mathematics is interesting in and of itself. Like a language, mathematics is used to explain phenomena that cannot be explained otherwise.

Some common problems arose through history. Some of them included taxation, land surveying, motion and force, and astronomy. Mathematics was used to aid in these and other fields and became a practical way to assess and describe what was happening in the world. Today, all sciences use mathematics to solve problems and answer questions regarding genetics, chemical reactions, energy consumption, and modern economics. Without being able to use numbers and formulas many problems would go unsolved. So, it was these problems that arose that forced scientists and others to think critically and find new ways to solve them.

While many questions have been answered later through mathematics, some answers have come before the question arose. This is called pure mathematics and has sometimes been called the “chicken that hatched before the egg”. Basically a bunch of math-crazed people get together for the sheer enjoyment of math, solve complex equations and prove formulas, and once solved, are able to find practical application. But it’s these math-crazed people that provide solutions to many age-old problems that have been puzzling people since written records existed.

STEM stands for Science, Technology, Engineering, and Mathematics, not to be confused with stem cells. It is estimated that many of the emerging jobs are STEM-related jobs, and that is not counting all the jobs that use STEM fields in some form or another. It is easy to see how important these fields are, and teaching them from K-12 to colleges and universities makes a big difference in the quality of workforce developed.

Mathematics is vital to the S, T, and E of STEM. A non-profit in Utah called the Utah Technology Council realizes the importance of mathematics and works hard to pass legislation to increase the rigor of mathematics being taught in schools. This is just one example of many groups who realize the importance of mathematics in many of the job-producing fields.

When mathematics is effectively taught through grades K-12 children prepare themselves for a host of job opportunities. Fields such as chemical engineering, software programmers, and geologists all use math to determine outcomes and solutions to industry problems. For example, when a geologist studies the age of a rock formation, they use mathematical equations for certain chemical weathering, strength and hardness of the bonds formed, and formulas that aid in understanding differences in rock types. A scientist will tell you that math is essential to the future of their profession.

Some states have adopted the requirement of math in all K-12 grades to increase the quality of workforce within their state, thus increasing the economic viability. While children and teenagers may not like taking rigorous math courses, it has been proven to boost economic development within the state it is practiced. Math also can prepare students for fields that may not be as math-intensive, but require use of logic and reason. A writer, for instance, may use fine-tuned logic skills learned from math at different times in his career. Mathematics is a universal subject field that has far-reaching economic effects.

Andrew Grothendieck, once heralded by the UK Telegraph as one of the greatest 20th century mathematicians, thinks numbers are fun. If everyone saw numbers the way he does, more people may have the ability to find the fun in mathematics.

Grothendieck is a recipient of the Fields Medal, the highest mathematical honor. Though he stopped publishing in scientific journals in the late 1960s, he continued to study and create notes that were given to a select group of friends. He stopped receiving awards in the 1970s, and became reclusive in the 1990s, disappearing from the public eye.

But his spirit lives in Fun With Numbers, a blog dedicated to Grothendieck in particular and mathematics in general. The blog explores math in every day life, and how math changes lives. It’s hard to remember what a vital role mathematics plays in daily life. As the blog points out, math can be applied to automobile insurance so consumers can learn, by the numbers, just what their money really buys. Isn’t more fun to know and understand what those insurance payments buy, rather than simply writing blind checks every single month?

Fun With Numbers helps to take the mystique out of math, allowing everyone to learn how to have fun with math if their daily lives. The theories and ideas presented by Andrew Grodendieck play heavily into the blog posts, but the language is straightforward and casual enough for people of all reading levels and educational backgrounds. Discover math puzzles, the best way to survive high school math classes and entertaining ways to apply simple math problems to every day life and normal activities. Fun With Numbers isn’t just about learning-it’s about having fun. It is possible for anyone to learn how to think and compute like a mathematician – or at least, to get pretty close.

Fun With Numbers seeks to re-introduce people to mathematics – not as a strange, foreign language-but a system of easy-to-understand formulas that are repeatedly found in every day life.

Everyone’s heard of the number Pi. Pretty funny that a number should have its own word, right? Pi is only one of the mysterious aspects of math, which reads like a foreign language to many people. Even highly-educated individuals may find basic math problems and computations tricky. Start adding letters and words to the mix, and mathematics begins to seem more and more like a strange entity rather than a simple, absolute science almost anyone can understand.

It doesn’t have to be this way. Fun With Numbers is a casual blog written in a simple, straightforward manner. Its goal? To teach everyone just how fun math can be. The idea of fun math may sound ironic to some, but once some of the secrets of math are unlocked it’s surprising how simple this science really is. It might be a little bit fun to know and explain the origin and meaning of pi, right? Even a basic understanding of some of the elements of math will make it much easier to understand the value of insurance policies, spot and solve basic math problems in every day life and keep the checkbook correctly balanced.

Who needs to know the secrets behind pi, right? Fun With Numbers shows how this and other non-numerical numbers apply to bank loans, interest rates and other mathematics which are vitally important to daily living. Why accept that a credit card or investment is a good deal? Why not learn how to figure it out using straightforward math problems which can be used to help create a more complete financial profile, among other almost-superhuman feats? It is possible to have Fun With Numbers – especially when the information makes it easier to save money.

Andrew Grothendieck was a rare type of genius. He was a mathematician who held strong political beliefs, a well-known personality who hid from the public eye, a science-minded award-winner who eventually refused the honors that came his way. For all these reasons and more, he is the subject of Fun With Numbers, a blog that helps explore much more than the numbers of math.

Math, both simple and complex, plays an important role in most people’s daily lives. Without mass, even basic automobile insurance policies wouldn’t exist. Bank loans would be impossible, interest rates wouldn’t apply-it would even be impossible to boil a pot of water. Fun With Numbers attempts to make mathematics not only enjoyable, but understandable. Most people will never become well-known, highly-respected mathematicians like Andrew Grothendieck, but it is possible to gain knowledge that will make numbers much less mysterious and much easier to use.

Fun With Numbers presents Grothendieck’s world of math in a way that’s easy to read, friendly and straightforward. Many people will never learn to love mathematics, but anyone can gain a healthy understanding of how to use the science in their daily lives. A better understanding of math makes it easier to make financial decisions, locate good investments and negotiate rates. It’s always better to really understand the value of a dollar, rather than simply accepting the definition someone else provides.

The blog goes beyond the numbers of mathematics, however. Some posts delve into the mind and the accomplishments of Andrew Grothendieck, one of math’s biggest stars. Though he disappeared from the public eye in 1991, Grothendieck is still one of the rock stars of the world of mathematics. Eschewing fame, refusing monetary rewards because he had enough funds and turning away awards, Grothendieck was something of a maverick in the world of academics, and that makes him a unique figure in his field of scientific study.

There are many mathematics games or toys for children that are designed to look and operate like video games, but they are actually teaching children mathematics. These include such games as those that allow children to “shoot” the correct, or wrong, answer to a problem for points, or those that let the child choose the answer by pushing a button or pointing a stylus at the selection. When they are right, all sorts of cheers, yells, and shouts of praise erupt, providing positive reinforcement and encouraging him to keep playing and learning.

There are also regular, non-electronic mathematics games or toys, including “talking” calculators and tutors, and even math versions of games such as “Memory.” Instead of matching pictures of animals or faces, however, you match math facts. These not only help children learn the facts, but reinforce the ability to remember them, as you have to memorize where one set was so that you can match it with the other set.

You don’t have to spend a lot of money on mathematics toys or games, either; even the electronic ones. Look for coupons on such sites as Offers.com for discounts or easy to apply for rebates. Both of these will save you money.

Also check yard sales, thrift stores, and other places for these games. Some may be brand-new or so gently used that they are almost like new. Simply make sure they still work and have all the parts before you buy, as you might not be able to get a refund. Make learning fun by buying your child these toys. After all, math is something they will use for the rest of their lives.

Does math matter? Many children learn their numbers before they learn the alphabet. The language of numbers is the same on every spot of the globe. Even when the words for the numbers vary, the numbers themselves are always the same. Two and two make four in Australia, in China, in the United States and everywhere else. Math is a must-complete school subject in every single grade from elementary to high school. College students, even those working toward a degree that is not related to scientific fields, must also study mathematics. There’s no escaping it-so why not learn how to have fun with it?

Andrew Grothendieck isn’t the only mathematician who ever learned how to have fun with numbers, but he is one of the most notable. His ideas and his view of the world of mathematics are presented in Fun With Numbers, a blog that shows readers exactly how to have fun with the math that makes up everyone’s daily life. Does math matter? Anyone who has ever taken out a loan, made change for the bus or tried to work out the amount of a good tip knows that it does. Even those professionals who focus on art, language and other skill sets that don’t seem to be rich in numbers must face math challenges every day. Fun With Numbers shows readers how to recognize and solve math problems-while actually enjoying it.

When the mystery is taken out of math, it becomes an approachable science, a skill that anyone can learn how to use and apply on a daily basis. Fun With Numbers explores the importance of high school math, the math of every day finances like insurance payments and even math as a recreational activity. The blog posts don’t read like lessons, but readers will find themselves learning even as they’re being entertained. Math matters-so why not learn how to treat it like a friend?

Isaac Newton. Albert Einstein. Andrew Grothendieck. Even people who aren’t scientists have heard the first two names, but Grothendieck isn’t a big star outside a small, academic circle. Only true math fans and other academics will instantly recognize Grothendieck’s name, but he’s one of the brightest stars of the mathematics world. By studying his ideas and his approach to math, anyone can learn how to have fun with numbers.

Math doesn’t have to be a mysterious, confusing science when it’s approached in a casual, straightforward manner. Fun With Numbers, a blog dedicated to all things math and it’s master Andrew Grothendieck, attempts to do just that for people on all skill levels. Math isn’t just a mandatory school subject that sticks with most people for twelve years; it’s a science that’s applied daily. Math is used to provide hot water from the kitchen faucet, to create the homeowner’s insurance policy which protects the assets of hard-working professionals, to add interest to money that’s being saved in the bank.

Math doesn’t exist in problems on a page alone. It comes alive every single day, and Fun With Numbers shows people how to approach it and used it in a fun, straightforward way. Having a better understanding of math makes numbers friends instead of enemies, turning the subject into something to be enjoyed rather than something to shy away from. Having strong math skills is like knowing a universal language. Everywhere in the world, math and numbers are always the same-and there’s something very comforting about that.

Fun With Numbers makes math feel like entertainment instead of a chore. Learn how to use math as recreation, as competition, as a way to figure out the best financial investments. When using daily math is a little bit easier, all those problems seem a little bit more fun.

Many studies have concluded that students who excel in math also excel in music. Research has shown that children who learn a musical instrument at an early age have improved math skills. Some scientists believe that when a child learns music, the neural chords responsible for transmitting information in the brain are strengthened. Learning music, they believe, helps their brains identify patterns – a critical part of math.

Pitch and rhythm are the most basic principles of music. They are best explained using mathematical concepts. Beats and measures make up musical compositions. Most pieces of music have four beats in a measure. The combination of notes in each measure of a piece of music must add up to four beats. Fractions can be used to explain the interplay of beats and measures.

Early mathematician Pythagoras realized there was a harmonious relationship between music and math. He developed a mathematical method of musical tuning. He based his tuning theory on the idea of perfect fifths, which says there must be a ratio of 2:3 between the first note and fifth note in a scale. Wavelengths that have this ratio create pleasing harmonies, while wavelengths that do not create harsh sounds. So the next time you download free ringtones, think about all the math that went into making each sound great on your cell phone.

Not familiar with the name Andrew Grothendieck? The name really isn’t famous outside small, highly academic circles-but most people are familiar with his mathematics. Grothendieck was a true math scholar; for him, numbers were easy.

How important were Grothendieck’s ideas and formulas? He started winning awards and gaining massive mathematics acclaim way back in the 1970s-and his approach to numbers is still being studied today. Grothendieck approached complicated formulas in new and revolutionary ways, which won him awards and lots of positive comments from the academic community. But Grothendieck wasn’t interested in monetary game or seeing his name in the newspapers. He began rejecting awards and award money late in the 1970s. By 1991, he’d disappeared into seclusion completely. And yet, even twenty years later, his mathematics are studied by college students, engineers and math professionals of all kinds.

Grothendieck wanted it to be all about the numbers, not about the amount of attention he could gain for himself. By turning his back on popularity and prestige in the academic world, Grothendieck put the focus back where it belongs: on the numbers. He didn’t want to make himself famous. He wanted all the fame to go to mathematics as a subject, because he wanted others to love numbers as much as he did (and does).

Andrew Grothendieck had fun with numbers, changing them and looking at them in new ways to make innovative discoveries in mathematics. Most people will never have his mathematical skill, but anyone can learn new tricks and new methods to use numbers with ease. Math is absolutely inescapable, an unavoidable school subject and a major part of every day life. Most people won’t make mathematics their whole lives, like Andrew Grothendieck, but everyone has to learn how to use numbers at some point. Learn how to use them well, and it’s possible to actually start having fun with numbers.

Believe it or not, great minds have been challenging themselves with advanced math problems at least four thousand years now. The earliest recorded mathematical challenge is from a papyrus scroll dated back to about 1850 BC. These math puzzles continue to stimulate the minds of young mathematicians. Here are a few of these excellent puzzles.

We will begin with the one located on the papyrus. Here is a paraphrase of what that Egyptian mind teaser said: There are seven homes, and in each there are seven cats. Each one of these cats eats seven mice. These mice had each eaten seven ears of grain. Each one of these ears of grain would have produced a total of seven hekats of wheat. How much wheat would have been produced had the grain been left to grow?

Fibonacci, while famed for his sequence, was also a fan of bunnies, at least for the sake of a mathematical puzzle. He created this problem: Let us say a man put two bunnies in a room. Then, let us assume that each pair produces a further pair of bunnies, and that each of these pairs becomes productive toward procreation on its second month, while the original pairs remain productive. How many bunnies would there be at the end of a year?

Math boards have also been used for puzzles such as these. One Guarini di Forli took a three square by three square board and placed two white and two black knights in the corners of it. He then posed a simple puzzle: using the rules that are normal for knights in the game, how can these colors of knights switch sides?

Bachet is famous for his “weighing problems,” including the “weighing pan problem.” The problem can be paraphrased as this. First, assume that there is a weighing pan with two sides, and that weights can be put on one side to subtract from the other. What is the very smallest number of weights that can be used in order to have a scale and weight system which can weigh any whole number between one and forty?

Grothendieck was the child of Alexander Shapiro and Johanna Grothendieck, both anarchists who broke from their religious backgrounds during their early adulthood. While Alexander was originally born with the first name “Raddatz” due to his mother’s first marriage, it was soon revealed that Shapiro was the father, so Alexander adopted his mother’s last name. He lived with them only until the age of five, at which time he shifted to the care of Wilhelm Heydorn, who saw to his education.

While Alexander’s Jewish father died at Auschwitz during World War II, Alexander himself lived safely with his mother in France, residing in camps for displaced persons for a time, following which he took up secret residence in Le Chambon-sur-Lignon village. While there, he attended the secondary school Cévenol, where he first became interested in mathematics.

By the end of his secondary education, Alexander was certain that mathematics was the appropriate course for his life, so he traveled to Montpellier to attend University and continue his studies. He decided to teach mathematics because he was told that all the math problems had already been solved earlier in the century. His creative mind, definite talent, and friends prompted him to change his course and go to Paris to see if there were any new answerless questions in the field.

He spent time in Paris and subsequently at the University of Nancy studying vector topology mathematics. Within a few years, he became the leading expert on the subject. From there, he moved on to more in-depth research on a variety of other topics, beginning a career lined with discoveries and mathematic paradigm shifts.

Grothendeick left the mathematic community, partially for political reasons, but continued to write until 1991, when he retired and withdrew from the public eye. As of this writing (August, 2010) he is still alive.

If you’ve already been won over to the simple beauty of a correctly applied and aptly resolved mathematical problem, you don’t need any further explanation for how math can be used recreationally. You may already know just how enjoyable it is to seek out and solve problems in a structured format that isn’t being shoved down your throat by a teacher. If you are a part of that crowd, or are interested in joining it, here are a few ways to spend some time having fun with math.

Cut the Knot is one site that offers a number of different games and learning tools for users who are interested in devouring more knowledge. While the site features some fun tools for people who are getting involved in simple geometry and arithmetic, the truly fascinating portion of the site resides elsewhere. A few sections of note include the following.

“Eye Openers” are visual exercises that challenge you to accomplish tasks as efficiently as possible. Here, games like the chocolate bar breaker force you to break apart a rectangular bar of sweets into the correct number of segments with as few total breaks as possible. Pattern finding equations that translate numbers into words and letters, geometrical games that force you to mimic lines, and other visual games all prompt users to learn through entertaining application.

The “Social Sciences” section takes practical application to a new level. By walking you through stories which take real life problems, including some significant historic story based issues, these games show the real value of math in the real world. Practical application rarely has such a sense of reward as when you save the (imaginary) world with them.

The Fallacies section is great for those who love neck deep conundrums. It features a number of paradoxes, and prompts users to use math to find appropriate solutions, or explore alternative solutions or presentation methods which fix the fallacy appropriately.

There are other sites with great games, too, but Cut the Knot is one of the most stable and long lasting out there. We encourage you to explore these and other options.

5) He decided to study math because someone told him there were no more major problems left to solve. As his way of responding to this statement, he revolutionized the entire field multiple times. Due to this, he is often called “the master thinker.”

4) He got interested in math during high school, while in France, running away from Nazis. This is not an exaggeration.

3) Grothendieck received a prestigious reward in 1988 that was accompanied by a huge cash prize. Alexander’s response, of course, was to decline it. He stated that there were two major reasons for this. First, he didn’t need the money, and thought the rich taking more money was immoral. Second, the entire scientific community was ethically up their own butts. Enough said.

2) He was one of the world’s most stunning mathematicians. Beyond taking abstract math to all new levels of thought, he created foundational principles on scheme theory, nilpotent numbers, topological theories, and created a proof on something for which a proof should have been impossible. Of course, he was used to doing impossible things by then.

1) Many people with strong political beliefs aren’t willing to take action on their convictions, especially when it might put them in the line of fire. Not so for Grothendieck! It’s true, what he really knew how to do was math, so he gave some anti-War lectures in Vietnam during the Vietnam War. What is unique about these lectures is that they happened just outside the city of Hannoi. Oh, did we mention that Hannoi was being bombed by the United States at the time?

Yes, it’s official. Alexander Grothendieck is one of the coolest people throughout history, and certainly more of a guns blazing sort than most mathematicians.

In the 20th century there have been some truly influential mathematicians, and Alexander Grothendieck is one of them. He has made some important revolutionary advances in a number of different areas of mathematics, including homological algebra, category theory, functional analysis, number theory and algebraic geometry. Grothendieck is particularly known for his rather abstract approach to the concept of mathematics. He was a perfectionist, but also capable of using general mathematical methods to derive the most concrete results.

There are constant advances in mathematics, and these advances can lend themselves to a variety of different uses and purposes, including determining auto insurance rate quotes for consumers today. Mathematics are used every day throughout society, and while most everyday mathematics are not as advanced as what Alexander Grothendieck was known for, he has certainly had an impact on today’s mathematics.

Mathematics may be as simple as addition, subtraction, multiplication and division, or mucfh more complex. We use mathematics when we make purchases or run businesses, when we file taxes, when we make investments and when we insure our assets. Our assets involve mathematics when we determine their costs and value. Everything we own has been impacted by mathematics in some form or another, and everything we will own in the future will also be impacted by both basic and complex forms of mathematics.

You cannot likely live a single day without using math in some form or another. When you cook, you use math to read and interpret recipes. When you drive, you use math when appraising your speed or checking your gas gauge. When you make purchases, you use mathematics to determine sale prices, sales tax and discounts. At dinner you use mathematics to determine how much to tip your waitress. Mathematics is all around us, and our understanding of these mathematical concepts comes from the advances of the past, such as those from Alexander Grothendieck.

Math is full of challenges and rewards by its very nature, but these are magnified when you put it at the center of a competition. While it may not receive the glamorous media attention of modern sports, competitive mathematics is an increasingly popular form of recreation. Here are a few of the active and ongoing competitions you can engage in.

The Canadian Mathematical Society features a number of different competitions. Of note are the Canadian Open Mathematical Challenge, which takes place annually in November, and is open to all high school students; the Canadian Mathematical Olympiad, where qualifiers from the Open and winners from other mathematics competitions are invited to face off for a large cash prize; and the International Mathematics Olympiad.

Unsolved Problems is a site that presents deeply complex mathematical issues that have yet to be resolved. Much of the informational available is presented directly on the website, and some of the problems feature a reward for the first to complete a proof or find a solution. A total prize pool of seven million dollars is available for any who solve these major problems.

The New Brunswick Math Competition is highly beneficial for both students and schools due to its structure. In addition to awarding prizes for top competitors, the framework utilized allows Universities to get in touch with students reaching the end of the secondary school education.

International Mathematics Talent Search is a group devoted to finding the best and the brightest within the field. This forty-four round problem solving competition helps find to locate these great minds, and often directs them to more exclusive competitions, higher education, and greater opportunities.

America has its own math contest, the MAA (American Mathematics Competition), which provides an in-depth online forum and a large number of useful resources for competitors and potential competitors. This competition includes regional and national stages, allowing competitive math gurus to start their journey to triumph more locally.

There are also many local competitions. These are generally sponsored by Universities, and have either cash prizes or award scholarships. There are online lists of regional math competitions in North America.

Alexander Grothendieck is well known in the advanced mathematical community, especially for his work within theoretical vectors and algebraic geometry. He was significant enough that several mathematical properties or groupings have since been named after him. This entry lists the fundamental advances and foundational work laid out by Grothendieck during his mathematical and academic career.

The original thinker behind homological and sheaf theory within geometry was Jean-Pierre Serre, who worked off of the ideas of Jean Leray and Kiyoshi Oka. Grothendieck took it a step further, however, by adding expanding on the tool set and altering the degree of abstraction used. He made a fundamental paradigm shift within conceptual mathematics by moving the study from individual types to groups of types for the purpose of generalization within many theories. He applied it to other major theories in published works starting in the 1950s.

He began other foundational work by working at higher levels of abstraction than had ever been seen previously in functional theories. He used what were known as “non-closed generic points” in his work, which led to the concept of schemes.

Grothendieck was one of several mathematicians at the time who created the foundational work of systematic nilpotents which carry either the value of zero or infinitesimal data, dependent on their role in an algebraic equations. It was the concept of schemes which worked as the foundation for this principle, and even today it is widely accepted as the best approach due to its immense depth and utility. The schemes theory is also powerful for its ability to integrate commutative algebra, topology, number theory, and birational geometry. This work was fundamental for later concepts, including the development of D-modules in later mathematics.

Grothendieck also invented theories that explain the connection between topological and number theoretic characteristics. His exploration of the relationship between finite equations and their topological nature was executed via a new set cohomological theories, and explained previous complex observations that did not have viable proofs.

Grothendieck’s parents provided the foundation of his political outlook. Both his Jewish father and German mother were anarchists, and left the country when Alexander was just a child, in part to fight in the Spanish civil war. During his teenage years, Grothendieck lived in sheltered camps to escape from the Nazi faction. His father was not as successful, and died in Auschwitz.

These significant events throughout his childhood formed the foundation for his radical views. He thought of himself as a radical anarchist, with strong pacifistic sentiments. This meant that he stood in strong opposition to both capitalist America’s actions in Vietnam and Soviet expansion. He did not stop at simply believing his convictions to be correct, however. Among other political protests, Grothendieck taught lectures in the forests surrounding the Vietnamese city of Hanoi while it was actively being bombed.

It was this political activism that led him to leave the IHES, the group funding most of his research. He left stating the cause for his departure was discovering the military funding, and some military applications, or research at IHES. While this is likely true, it is also not the full story. Due both to his background and his views as a class struggle anarchist, Grothendeick always related very deeply to the poor and downtrodden, and his presence in the scientific community felt caging.

After his departure from IHES, Grothendieck worked as a professor at the University of Montpellier until 1988. He continued writing on politically heated topics, and launched direct criticisms of the scientific community for what he viewed as its ethical compromises. These same ethical compromises prompted him to publicly decline the Crafoord Prize in 1988. His writings became minimal after 1991, but still contained political overtones.