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Chapter 1 b

Mark Lubrick · 1,458 words · 7 min read

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0:00now over time these observations and

0:02these theories will get better and

0:04better we will actually be able to make

0:08a more solid theory as we see if the

0:10evidence fits it and eventually

0:12reinforces to a more solid theory and

0:14what we might end up with is a so-called

0:16scientific law something we believe to

0:19be true and it's again through many many

0:22observations many hypotheses many times

0:24that you will have something proved

0:26wrong and then revised theory over time

0:29and it will be many scientists over time

0:31often that lead to a better theory it's

0:33not often that one person manages to

0:36come up with a beautiful scientific law

0:38it takes revision over time and also it

0:42takes better equipment over time the

0:44scientific laws change over time because

0:46hey few hundred years ago we didn't have

0:49the kind of technology the observational

0:50techniques and telescopes we have now

0:52especially in astronomy so theories get

0:55better laws the scientific laws get

0:58better over time

0:59now one of the most important parts of

1:01these scientific laws is that we think

1:03they will also be true elsewhere not

1:07just near here sure we observe gravity

1:09here on earth and we've dropped things

1:10but we believed that same gravitational

1:13laws would apply elsewhere and we've

1:16been finding they do in our solar system

1:18but we also believe they'd be true in

1:20other solar systems other galaxies and

1:22this is incredibly important in

1:24astronomy because we're not gonna be

1:26going to these objects you're not gonna

1:28travel to another galaxy at least any

1:29time soon in fact you're not going to be

1:31travelling to another solar system any

1:33time soon unless our technology advances

1:36quite considerably so when we are

1:39observing and making conclusions about

1:42these distant objects we are doing it

1:44based on these scientific laws and it's

1:46because we know those same scientific

1:49laws should be applying there so when we

1:51use gravity to help us learn about a

1:54distant object maybe we use the

1:56gravitational pull of a planet and how

1:58it causes the faraway star to wobble

2:01well that's because we think Robbie

2:04works the same way there it should work

2:06the same way there so that's what's

2:08important about these laws is knowing

2:10that they will apply equally to these

2:11distant objects and

2:13thus we can actually learn about them as

2:16well even though we're not travelling to

2:17them and that's why we consider them

2:20universal laws these are universal laws

2:24because again they apply to these

2:26distant objects as well throughout the

2:29universe these laws are applied before

2:39we really started looking at some of the

2:41astronomy discoveries that have been

2:42made we have to look at how that might

2:45be reported how some numbers might be

2:47reported and how we actually learn about

2:50it and actually read it and one of the

2:52more important aspects is the idea of

2:54units units is what's reported kind of

2:58at the end of a measurement just like

3:00this one scale over here on the right

3:02I'll talk about that more in a second

3:04but units to tell you what it is you're

3:07measuring as a simple example let's say

3:10you were new to a city and you're trying

3:12to figure out how to get to school

3:14tomorrow and how much time to give

3:15yourself

3:15well if someone was to tell you yeah

3:18that's about 500 away

3:20they'll be useless by woodruff what away

3:24I mean are we talking 500 centimeters I

3:26mean you live next door and thus you can

3:28just walk on over to the school we're

3:30talking 500 kilometers in which case you

3:32probably moved to the wrong city because

3:34it's gonna take a really long time to

3:35get there or is it some other made-up

3:38unit maybe that's five hundred I don't

3:41know

3:41cat lengths from this person so you need

3:45to know what the units or what the

3:47actual scale of measure is and in

3:50science we use the SI units which is the

3:54system International which has been

3:57established and agreed upon by the kind

4:00of the world for most part I mean a lot

4:03of the when if you look down to South in

4:05America a lot of them still use some odd

4:07units but most people if you're

4:10reporting something in science you're

4:11using SI units which allows everyone to

4:14understand it and compare if one

4:17person's talking about meters someone

4:18else talking about meters it makes it

4:20easy to compare those two quantities

4:21because we know we just look at the

4:23numbers not having to worry about the

4:25units I mean you still report the units

4:27and that's where something like this

4:29Dumbo is useful because you can see it

4:31says 1 kg which dancer one kilogram

4:33which is the SI unit of measure for

4:36weight so we all know we're using the

4:39same units and that's important when

4:40comparing numbers and reporting results

4:43but in astronomy these numbers are

4:47usually huge and actually these two

4:49numbers I put on the slide are a great

4:50example of not having units and thus we

4:52have no idea what these are but in this

4:54case I just made up couple numbers to

4:56demonstrate the idea of scientific

4:58notation which is really just

5:02representing numbers in a different way

5:04in a condensed form if I look over on

5:07the left here and I'm gonna pull up the

5:09highlighter or the laser pointer look at

5:11this number this is some huge ugly big

5:13number well if I was to compare two

5:16really big ugly horrible numbers it'd be

5:19difficult I mean I'd have try and line

5:21them up and I might accidentally miss

5:23count the number of zeros and thus

5:25comparing two numbers would be more

5:26difficult because it'd be easy to make a

5:29mistake and it just also awkward it's so

5:31huge so what we do is condense it down

5:34using this idea of scientific notation

5:36basically it's representing a number in

5:39a different way rather than having this

5:41huge long number with many zeros we

5:43write it like this and these are

5:45equivalent because we've got this

5:47exponent here this 10 to the power of 24

5:50means we're gonna multiply this number

5:52by 1 with 24 zeroes after it and which

5:56would give us back this number right

5:58here but again it makes it much easier

6:02to compare if I was to compare two

6:04numbers and one was the power of 23 and

6:06one was power 24 it'd be very easy to

6:08tell that dot 224 is bigger so it's just

6:11another way of representing the number

6:13but how do we go about it well the power

6:16to 24 is actually just telling us how

6:19many decimal places we've moved the

6:21number over and in this case you don't

6:23actually see a decimal but remember it

6:25would be at the very end we could think

6:26of this as point 0 if we wanted so

6:29there's a decimal here and if we were to

6:30count over how many places that have to

6:33get to be here we could think 1 2 3 and

6:37keep going well 4

6:39six seven eight nine 10 11 12 13 14 15

6:4516 17 18 19 20 21 22 23 24 that's what

6:52this is telling us we have moved the

6:54decimal place 24 spots to the left so if

6:59it's a positive number we've moved the

7:00decimal place 24 spots to the left and

7:02again it's just a nicer way of

7:04representing it and with the scientific

7:06notation the way it works is we should

7:08have a number then a decimal just one

7:12number in front we shouldn't have it as

7:13450 we shouldn't have this written s a

7:16forty five point seven times ten to

7:18twenty three technically they'd be

7:20equivalent but in science we generally

7:22have this convention where it should

7:23just be one number and then the decimal

7:25but we can also use this scientific

7:28notation to represent very small numbers

7:30and that's what we've done over here you

7:32can see this is a very very tiny number

7:34many many places over to the decimal

7:37well you can see now the same scientific

7:39notation is used but it's a negative so

7:42now what we're doing the negative tells

7:43us how many decimal places it has moved

7:46to the right so in this case we'd be

7:48counting over and we'd find it's gone 13

7:51spots to line up here so scientific

7:54notation just allows us to write these

7:56really big numbers that were in a

7:58counter in astronomy in a much more

8:00succinct much more compact way making it

8:03easier to compare them and not having to

8:05write a ton of zeros

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