Awesome, then the genetic scrap that invades the north can move back to wherever they came from and let the rest of us who are used to cold handle it.
Bring it on.
Awesome, then the genetic scrap that invades the north can move back to wherever they came from and let the rest of us who are used to cold handle it.
Bring it on.
RAGE!!!!! Sorry, most climate deniers open with "innocent" questions and then jump into fact-denial. My bad.
From what I know, and most of that is information from @Endus, we're already seeing dramatic human caused climate change weather. And that's going back millennia and hundreds of thousands of years. This mini-ice age prediction would be part of that.
What do you mean by "the human race has survived it before and we'll survive it again?
He never did.
He said that D1 = [F(x), G(x)) is not an interval if F(x) and G(x) denote functions.
What you think of would be more like: D1(x=1) with D1(x) := [F(x), G(x)); F(x) := Ln(x), G(x) := 1 + x^2
Because that is the interval D1(x=1) = [0,1)
What you do with your programming notation is defining a function (D1) takes an 'x' that returns intervals.
You then specify 'x' and thus you get an interval.
(Sorry for my bad English, it was some time since I looked up English notation and terms for such basic mathematical terms. And yes, mathematical notation does vary (slightly) by language.)
Yes, this "mini ice age" a bit of a misnomer.
The sun has activity cycles. Those happen regardless of what we do on earth (at this point in time).
We have known this for a long time and accounted for it in our forecasts.
According to the article this one will slow the warming process we cause slightly for approximately three decades, thus giving us some extra time if we use it correctly.
On the other hand, if we disregard the temporary nature of the cause of this effect and use the effect itself as an excuse to abandon our effords then we will be in for it three decades later when the sun resumes its full activity.
That's not an interval containing functions, since F(x) and G(x) are numbers for any given value of x. What you're trying to describe there seems more like you have a function sending x to the set of intervals, and for each x you have an associated interval. But that's really different from what's being written down in English.
As convenient as it is, denoting a function by F(x) has, in my experience teaching, led to a surprising amount of conceptual confusion.
Edit: Also, I should have read the last page before posting this since someone else already mentioned it.
Is there a reason you wrote .999(repeating) instead of 1? I sort of just jumped into this because math is interesting to me, but I might have missed something in the last few pages.
It's sort of ironic, but sometimes it ends up being harder to understand other peoples' confusion if you yourself understand something. Sometimes it takes me 20 minutes to figure out what a student is misunderstanding in office hours.
I've also sat in lectures where I see a fellow student ask something, and the professor doesn't correctly understand the question even after a few iterations. Typically because the professor is trying to find some high level misunderstanding, whereas the question is usually about something relatively basic.
Well I think that is the American way to write it.
1 to 0 or [0,1) is an interval, F(x) to G(x) or [F(x), G(x)) is not an interval, because its elements aren't an ordered set.
Instead, for certain F(x) and G(x), D1: x-> [F(x), G(x)) is a function of x that returns an interval.
The difference between programming notation and mathematical notation is the amount of leeway it grants you.
The underlying mechanics aren't the same even if the notations might look the same on the surface.
In this case your interpreter didn't care that what you call the 'interval' D1 is really a function D1(x) that returns intervals for given 'x'.
The moment you you call "let x = 1" your program technically replaces all those temporary fuctions you declared with their return values (which in case of the function D1 is an interval which you call D1, too). Your program does not care that you used the name D1 first for a function and then used it for an interval, it will just happily overwrite its own memory and forget all about the past. But in mathematics you have to keep them seperate.
The way you defined it in your first line "D1 = [F(x), G(x))" it is a function of x--at least that is how you later use it.
It must be an function returning intervals and not an interval of functions, because there is no such thing as an interval of functions.
After you call "let x = 1" you recast it as an interval "D1 = [F(x=1), G(x=1)) = [0, 1)".
It would take that long to straighten out all your notations and make sure you use all the same definitions so we can understand each other proberly.
(Please note that I do not wish to imply that the definitons you use must be without merit, just that we must agree on one set so we can communicate.)
Last edited by Noradin; 2018-01-05 at 12:51 AM.
Last edited by Noradin; 2018-01-05 at 12:52 AM.
My question is, do they have a map of the places that'll be hit the worst? Because I will actively move to the least affected zones so I don't freeze my tiddies off in my old age xD
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It's a notation thing. The function is actually just F, and F(X) is the number that F assigns to X. But this is a really tedious distinction to keep making, so most everyone just cuts corners and says that F(X) is the function. Your classes weren't wrong.
It's like a method in programming languages. The method is the instructions. But when you write 'do_the_thing(apples)', what you're getting is the output that 'do_the_thing' assigns to 'apples'. But the method itself is just 'do_the_thing'.
This can lead to all sorts of confusion though, like thinking of something as a number when it should be a function and vice versa. Even having done math for so long, sometimes I see an expression and think to myself "wait, why is there a function in there?" and I have to remind myself that the thing in the expression is actually a number.
If you are asking how to say "[0,1)" in words then you would simply use more words instead of replacing the numbers with something else: "0 to but excluding 1" I'd guess. The language I learned mathematics in just told you first what kind of interval, then its endpoints.
From the article:
Although Zharkova claimed 97 percent accuracy for the model that corresponds to previous mini ice ages, she did warn that her model could not be used as proof of a future mini ice age, partly because of global warming.
“You know, it really doesn’t matter what the media write as long as you’ve got a young, and beautiful, piece of ass." - President Donald Trump