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The Language of Mathematics (5): Zero and Infinity

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Uploaded by on Sep 24, 2007

Table of contents listing all instructional math videos available from Chycho TV at http://www.chycho.com/?q=math_Table_Contents

List of videos that are available for download at http://www.chycho.com/?q=math_download_chycho

INTRODUCTION:
http://www.chycho.com/?q=Introduction_Instructions

During the last few years the education systems in Canada and the United States has been eroding. Students have been crammed into larger class sizes while the quality of teaching has deteriorated, in large part due to a lack of funding from local and federal governments.

John Ralston Saul, one of Canada's most celebrated authors and essayist, has warned us that "Canada's democracy... is eroding with every dime deducted from education budgets."

I have stated previously that I believe "as a collective we must understand that democracy can only exist in a society with an educated populace, and the right for self-governance can only be obtained through knowledge." I also believe that as long as the Internet remains Neutral, we, as a global community, can make a difference. We can fill the gap left behind by our governments and be proactive in educating our children

Sharing our communal experiences and knowledge is the essence of the Internet and chycho.com is proud to be a part of this movement. The information contained and conveyed through this medium is what will shape our future, and this site was created to represent a unique personal perspective and to contribute in bringing about positive changes.

As a result I have decide to produce instructional math videos to help those that want to improve their abilities in communicating in the language of mathematics. The videos are available on Chycho TV Located in the top right corner of http://www.chycho.com. Even though these videos are geared towards high school students, they will also help those in elementary school and those that are struggling with certain college and university courses.




The format of the videos is as follows: Lessons are in large part self contained and most have exercises which should be completed before proceeding to the next lesson. To help people understand a specific topic I have included answers to the exercises and a video showing how I solved the problems. Hence all exercises will have a video showing the exact steps taken to get the correct answer. Please make sure that you view these videos if you are having difficulty solving the problems.

During the next few weeks and months, possibly years, I hope to be able to provide a vast library of resources for those that wish to finally understand the language of mathematics.

If there are certain areas that you are having problems with or wish me to discuss further then please send me a message or post a comment at my website. Even though I can not guarantee that I will be able to properly represent a topic I will try my best to produce a lesson if there is strong enough demand for a specific topic.

I hope these videos will help people learn how to communicate in the language that we have chosen to understand the world around us in a scientific manner, in the language of mathematics.

Best

Chycho
http://www.chycho.com/

  • likes, 16 dislikes

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Uploader Comments (chychochycho)

  • how do you have negative infinity? Wouldn't that be zero? And wouldn't infinity be equal to 1? If infinity = everything, then there's only 1 everything, not 2 everythings. And negative infinity = negative everything= zero. And shouldn't fractions not exist? What is 1/2 anyway? Isn't 1/2 just = to 2x1, for every time you partition it its just that many '1 pieces'. thoughts?

  • think of this vid as a very short intro to zero and infinity in terms of limits, much more on this later.

    as for your "1/2" question, yes it is one way you could look at it, as long as your '1 pieces' are half pieces.

  • great way of explaining! I did my degree in maths and still love it

  • cool :)

  • nice vid...gd way to explain it.

  • Thanks. From my experience, it definitely works as a very short and simple intro to zero and infinity... highlight "simple intro".

    ...much more to come later of course :)

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All Comments (156)

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  • @chychochycho so

    o*oo=1 ? explain it please

  • @MrQuantum1992

    Thanks for the lessons Chycho

    Hey Quantum before you criticize, maybe you should make a few videos yourself?

  • thanks, but keep in mind that this is the simplest of all intros. I plan on doing a lot more on this :)

  • Sorry dude. Too many mistakes. Nice that u try though

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