best class

XD Yea. Then there's P.E. I like that class. -__________- I hate football though. Never did liked it...

 

XD Sorry to hear about that. -____- What does skating have to do with P.E. Had put on those street rollerblades & I was getting the hanged of it, but there were some people who was trying to make me fall...

 

Best:Chemistry+History:
Worst:Freakin' English and Geometry
Chemistry is where I get all A's all the time =D I love history. Dates get annoying but I find it very interesting to learn about the past.

I just find English stupid...if you know how to speak it well, why learn the specifics (literally almost every little thing) Geometry (sp?) is strangely challanging for me, maybe cuz I work better with numbers.

 

English. I'm a grammar nazi, so mistakes, no matter how miniscule they are, really tug at my nuts.

 

English for me. I am yet to have a bad English teacher, and typically when we finish the book we have to read, we watch movies for a week.

 

Best: Math, English, and P.E.

Worst: Science (all subjects), Germany, and History

 

My favourite and best subjects are Math and Science ^^.. I enjoy both classes a lot but I've always had a thing for math because everything always works out in an equation if you do it properly =3

 

Best: Has to be English. I've known it ever since from kindergarden, and I've got always almost the best grades that you can get. Even thought that I never practise to the tests, never haven't.
Second, I would say sports. Last year that I was on a class that was based on educational working, so we didn't have many classes on that subject. :I

But the worst were maths and swedish. To ay at least, I sucked at both of them and therefor it was hell of a pain always to sit down to the classroom just to hear how the teacher would start to preaching to me that I didn't had done my homework or anything.

 

Best: English aswell. I've always liked it, and it's been very easy to me. No need to practice for the exams. ^^ five lessons English in week, ah.
The other ones I like and I'm good at are art and sports.

Worst: Swedish. I hate that subject soooo much, never been good at it. >.<
And another one, physics. I don't get those things at all.

 

i justed started and i'm in 9th grade, but i get to do all 10th grade classes. cool eh?

 

I skipped class to play poker in the common room.

If I had to chose it would be any of the sciences as long as we had experiments etc

 

My favorite class is science.

 

Math hands down!

 

Nobody liked Geometry? "Geometry and Topology" (Topology being a generalization of Geometry without lengths and angles) is my research area. D:

This is an excerpt from my 'Research Interests' page at my university:

[NERD]
I'm interested in Pure Math. I'm not as fond of 'applied' Math fields, like solving equations or modelling natural phenomena, and instead like the bare essentials which have no roots in the real world (but still have applications to the real world).

In particular my interests lie in Mathematical Logic, Differential Geometry, (which is the Mathematical language of Cosmology and Astrophysics), as well as Point Set Topology and Algebraic Topology. Topology is sometimes called the "Geometry of Rubber sheets." Usually when I say Geometry people know what I'm refering to, shapes, various objects which you can measure. Topology is a generalization of Geometry, where lengths and angles are immeasurable. Basically this means, you can stretch, compress and bend objects and they are topologically, the exact same object!

To a geometer, a circle and a square are different structures...but to a topologist, they are they same (Namely, they both have no holes, and I can squish a square so that it is round and becomes a circle). In a similar manner, a donut and a coffee mug both have exactly one hole...and so to a Topologist they are the same "Topological Space" or structure!




1) Research Conducted:

I've currently been working on a problem in Point-Set Topology. Namely, I am trying to solve the question: Is |R^∞ Normal in the Box Topology?

This question is currently unsolved, and my attempts to answer it have been fruitless...but I'm trying nonetheless!

If anyone is interested, the following are the technical details of the project (Sorry if it's a bit too technical...but it has to be precise! Please skip it if you don't really care haha):

Definition: We say a Topological Space is Normal if any two closed sets (of 'points') can be separated by disjoint ("Non-touching") open sets.

Definition: We call |R^∞ ("The Real numbers to the exponent infinity") the collection of all possible infinite sequences. Such as {1,2,...}, {1,11,111,...} etc. Even though it's very hard to visualize 'an object' this is a Topological Space!

Definition: If X is a Topological Space that is the 'cartesian product' of some number of Topological Spaces (|R^∞ is an infinite number of 'copies' of the Real Numbers), then we define a topology on X called the Box Topology by designating that open sets are the arbitrary cartesian product of open sets in each smaller Topological space.

-I've discovered, and proven, a very elegant construction of what is called Circular Inversion. To the layman, this can be explained as "Ok, I have a circle, and I have a point inside the circle. How do I "Mirror" this point to the outside of the circle?"

This is also a very important method for contructing multiplicative inverses. That is, if I have line segment of length n, I can construct the length 1/n, without using a ruler.

-I've also used Fourier Analysis to sum a series...but after the rigorous details I've posted above, I don't want to bore anyone, haha.
[/NERD]

 

science by far

 

Sorry Mike, but I do not understand that at all. I always end up with a C in that class & those shapesdo not want to agree with me at all.