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Illustrated Numbers

Thursday, February 22, 2007. I know a lot of people who are intelligent. They really are - any way you look at it, they're sharp. If you get in an argument with them, they're very quick at picking up discrepancies and finding ingenious counter-arguments. They can navigate the maze of ideas with ease. But they all gave up on mathematics at one time or another, and even a mention of the word mathematics is a cue for them to start heading for the exit. Beyond the realm of the senses! All of them were labels...

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Illustrated Numbers | illustratednumbers.blogspot.com Reviews

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Thursday, February 22, 2007. I know a lot of people who are intelligent. They really are - any way you look at it, they're sharp. If you get in an argument with them, they're very quick at picking up discrepancies and finding ingenious counter-arguments. They can navigate the maze of ideas with ease. But they all gave up on mathematics at one time or another, and even a mention of the word mathematics is a cue for them to start heading for the exit. Beyond the realm of the senses! All of them were labels...

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2 welcome

3 beyond reason

4 transcendental

5 and imaginary

6 and what is

7 a logarithm

8 4 comments

9 arrows

10 2 comments

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Illustrated Numbers | illustratednumbers.blogspot.com Reviews

https://illustratednumbers.blogspot.com

Thursday, February 22, 2007. I know a lot of people who are intelligent. They really are - any way you look at it, they're sharp. If you get in an argument with them, they're very quick at picking up discrepancies and finding ingenious counter-arguments. They can navigate the maze of ideas with ease. But they all gave up on mathematics at one time or another, and even a mention of the word mathematics is a cue for them to start heading for the exit. Beyond the realm of the senses! All of them were labels...

INTERNAL PAGES

illustratednumbers.blogspot.com

1

Illustrated Numbers: Welcome

http://illustratednumbers.blogspot.com/2007/02/welcome.html

Thursday, February 22, 2007. I know a lot of people who are intelligent. They really are - any way you look at it, they're sharp. If you get in an argument with them, they're very quick at picking up discrepancies and finding ingenious counter-arguments. They can navigate the maze of ideas with ease. But they all gave up on mathematics at one time or another, and even a mention of the word mathematics is a cue for them to start heading for the exit. Beyond the realm of the senses! All of them were labels...

2

Illustrated Numbers: Multiplication and beyond

http://illustratednumbers.blogspot.com/2007/02/lets-add-some-numbers-like-this-b-c.html

Friday, February 16, 2007. Let's add some numbers, like this:. Now let's start chopping things off the end of this list:. What remains if we chop off the a? The original expression was really. So if we remove all the pieces, we get 0. And it makes sense, if we never add anything, we're left with nothing. OK, let's now consider something very similar:. We know that if we start chopping things off, at some point there will be nothing left. Is that nothing zero? Then 1 * a. The next step would be a. Nice wa...

3

Illustrated Numbers: February 2007

http://illustratednumbers.blogspot.com/2007_02_01_archive.html

Thursday, February 22, 2007. I know a lot of people who are intelligent. They really are - any way you look at it, they're sharp. If you get in an argument with them, they're very quick at picking up discrepancies and finding ingenious counter-arguments. They can navigate the maze of ideas with ease. But they all gave up on mathematics at one time or another, and even a mention of the word mathematics is a cue for them to start heading for the exit. Beyond the realm of the senses! All of them were labels...

4

Illustrated Numbers: Where arrows are rotated

http://illustratednumbers.blogspot.com/2007/02/arrows-correspond-to-numbers-positive.html

Monday, February 19, 2007. Where arrows are rotated. Arrows correspond to numbers; positive numbers point right, negative point left, and they rotate each other when you multiply them. When we multiply two numbers, we add their angles and scale their magnitudes (arrow lengths). How do we get other arrows, with angles other than 0° and 180°? First, nothing prevents us from constructing one directly; here's one: 4(45°). The picture of it is below:. One is 4(45°), that much we already know. 180 / 4 = 45.

5

Illustrated Numbers: Arrows

http://illustratednumbers.blogspot.com/2007/02/lets-talk-about-little-arrows.html

Monday, February 19, 2007. Have you ever wondered, why is it when you multiply any number by itself, the result is a positive number? We all know that "minus times minus is plus", but why? To answer, let’s talk about arrows. For example, 1 looks like this. We can reverse, or negate, the arrow and make it go in the opposite direction. Negative numbers are arrows pointing left. To add two numbers, we place them one after another, like our feet. 3 is the same as 1 * 3, because * means repeated addition.

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Thursday, February 22, 2007. I know a lot of people who are intelligent. They really are - any way you look at it, they're sharp. If you get in an argument with them, they're very quick at picking up discrepancies and finding ingenious counter-arguments. They can navigate the maze of ideas with ease. But they all gave up on mathematics at one time or another, and even a mention of the word mathematics is a cue for them to start heading for the exit. Beyond the realm of the senses! All of them were labels...

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