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No bullshit guide to math and physics

minireference.com

111–120 of 160 posts

Re: No bullshit guide to math and physics

#111

I applaud the idea, but I think this book needs some serious work before it is suitable for your intended audience. For example, in Section 1.1 you explain how to go about solving the equation x^2 - 4 = 45, a topic which (I would venture) most 16 year olds should be comfortable with. Then in Section 1.2 you, out of nowhere, introduce set-theoretical ideas and notation. Even seemingly innocent notation like {0, 1, 2,…

can you really always divide two rational numbers to get another rational number?

I'll not give a formal proof, but intuitively the answer is surely "yes"!

Re: No bullshit guide to math and physics

#112
post #100

Earlier quoted context omitted.

> normed division algebras are the reals, > complexes numbers, quaternions, and octionions, Can you see why I would not want to talk about quaternions and octionions in a chapter which is meant to introduce math to people who have math phobia? > these are nested subsets of each other, not disjoint, > This should have been more clear. Will fix.

Everybody can see why you wouldn't want to do that, but there's no point in lying or, if you prefer, selectively informing. Complex numbers and quaternions will be equally mysterious to the true novice; there's nothing intrinsically scary about the words.

Uh, I'm sorry but for many people, they do indeed scare them, or at least severely discourage them.

Re: No bullshit guide to math and physics

#113

I applaud the idea, but I think this book needs some serious work before it is suitable for your intended audience. For example, in Section 1.1 you explain how to go about solving the equation x^2 - 4 = 45, a topic which (I would venture) most 16 year olds should be comfortable with. Then in Section 1.2 you, out of nowhere, introduce set-theoretical ideas and notation. Even seemingly innocent notation like {0, 1, 2,…

can you really always divide two rational numbers to get another rational number? I'll not give a formal proof, but intuitively the answer is surely "yes"!

What if one of them is zero?

Re: No bullshit guide to math and physics

#114

Earlier quoted context omitted.

can you really always divide two rational numbers to get another rational number? I'll not give a formal proof, but intuitively the answer is surely "yes"!

What if one of them is zero?

The definition of a rational number is a number that can be expressed as the quotient of two integers where the denominator is not 0.

Re: No bullshit guide to math and physics

#115

Earlier quoted context omitted.

I disagree. Looking at the title, & reading over the preview of the book, I think that the concise, anti-politically correct tone the author uses is one of his best selling points. After all the book is titled "no bullshit". And there's already plenty of texts that use ostensibly comforting words to artists.

There is a difference between being somewhat edgy and improper ("no bullshit") and actively working against one's aims by including copy that is confrontational and discouraging to the most insecure segment of one's audience ("you have a math problem; you need therapy"). Those whom it does not bother might appreciate this continuation of his tone, but it is horribly damaging with the audience that it claims to target…

Updated Arts section to:

PS: I know a lot of peo­ple who say that they ab­solutely hate math be­cause they think, for some rea­son, that they are not good at it. You should con­sider giv­ing math an­other try. Math is not just about al­ge­bra ...

I like the abrasive comment "you have issues", but it is better to stay positive rather than point fingers. Everyone has issues ;)

Re: No bullshit guide to math and physics

#117

I would buy it, but it appears you don't have an ebook version? I can't really keep physical books because they take up too much space (small apartment).

PDF version is now available.

Preview on your device: http://cnd.mcgill.ca/~ivan/miniref/noBSmath_preview.pdf

If you like what you see, check out at: gum.io/noBSmath

Re: No bullshit guide to math and physics

#118

Earlier quoted context omitted.

What if one of them is zero?

The definition of a rational number is a number that can be expressed as the quotient of two integers where the denominator is not 0.

0 \in N, 5 \in N => (0/5) \in Q. Therefore 0 \in Q. QED.

Re: No bullshit guide to math and physics

#119
post #71
post #39

I read the first 10 pages of the pdf. I'm not sure who you think your target audience is, but this book doesn't seem to serve any of them. You gloss over huge sections of algebra, and in doing so, ignore incredibly common mistakes that students make. Take a look at the top of page 9, 6 \sqrt{x} - 7 = [...]. You solve that out, but give no reason as to why you got rid of the 7 first, the 6 second, and the radical thir…

The Bible, for example, uses fractions. In Lev. 5:16 - "He must make restitution for what he has failed to do in regard to the holy things, add a fifth of the value to that and give it all to the priest, who will make atonement for him with the ram as a guilt offering, and he will be forgiven." But I'm with pflats' judgement. I see text like "Indeed, on computers systems which don’t have a hardware multiplication cir…

> The Bible, for example, uses fractions. In Lev. 5:16

My interest was piqued. I've asked a question at one of the Stack Exchange sites.

(http://hermeneutics.stackexchange.com/questions/2885/do-the-...)

Re: No bullshit guide to math and physics

#120
post #118

Earlier quoted context omitted.

The definition of a rational number is a number that can be expressed as the quotient of two integers where the denominator is not 0.

0 \in N, 5 \in N => (0/5) \in Q. Therefore 0 \in Q. QED.

\in?
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