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新しい記事を書く事で広告が消せます。
It is right that this blog's title mean!
I'm sorry to forget this...

Oh, and a HAPPY NEW YEAR!
I hope you will be in nice year♪

BTW, I'm recently writing a master article. So it's too busy to play or write this blog, sorry.
I wish I have a lot of tome...but nothing is better if I talk about a time.
This is it!


...If I can make a litle free time, I'll write a topic about a Pokemon-battle history♪


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スポンサーサイト

Merry Christmas♪

Now, it's Christmas! ...still EVE. >ヮ<
Maybe, I may have a sweets♪ Since I can't get a clear picture, I don't make you see.
Anyway, I tell that this sweets is not a cake but a pudding♪

BTW, I receive a Christmau present! It is drown picture of myself!
And I try to use a flush, swf file.
This flush is put during Christmas, and after that I change this picture into Link.

I wear a Santa Claus clothes!

http://blog-imgs-55.fc2.com/l/i/l/lilyblanco/CPLily.swf

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Since I'm ordered I make an omelet with a filling of ketchup.

121222_1931~04


i try to use a cheese powder~

it is surely good....but no doubt about it, it do not eat myself but other eats.
MGMG

P.S.
now, 13 times I fight, and 7 times i won and 6 times I lost.
the all lost reason is "Critical Hit !".
it is true that enemy's way to win, but I'm nothing to say...X<

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I forget write a blog yesterday♪

I broad casted ta radio, "Tsukushinbo" .
This radio has done for four and half year, and I have played it about one hundred fifth.

I finished this radio this year, because next week's radio is the Yukari's Christmas Edition, and I will be busy next next week.

I will affort next year on left 10th.

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Well, I continue this report.
We learned a thought of a limit which almost zero value(ground contact area is one point) considers zero yesterday.

However, is it really 0?
Someone (who is a solid and plain) said
"No way! If it contacts a board, ground contact area MUST be!".
I understand his mistake! XD

So, What is "almost zero"? we ganna learn about it!
About this question, I write the unlikely interesting topic, thtle's formula.
At first, how express a decimal about a one-third?
Yes, 0.33333...... is.
A decimal of continuing etarnal is called "repeating decimal".
This means

1/3=0.333333.....

If both sides multiply 3 times,

1=0.9999999....

That is to say, continuing 0.99999999999999999999.... is same about 1.
0.9≠1
0.99≠1
0.999≠1
0.9999≠1




0.99999999.........=1

・・・(*'-')?
it is strange. too strange. When this not equal change into equal.
Then,

we place an algebra, 0.999999......=x
both sides minus x,
0.99999......-x=1-x
⇔0=0.00000000000000............0001
In short, we can deal with 0.00000000000000............0001 as zero.
This very very and very small value like is like "an area of the point"
So, a ground contact area between a sphere and a board become "zero".

Du yu andasutan?

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上記広告は1ヶ月以上更新のないブログに表示されています。新しい記事を書くことで広告を消せます。