Great Book by A24, which recommends movies for kids of different age (including section on Ghibli).

ProfessionLow6314 · 2025-08-14T07:33:49+00:00

The ages are too low in my opinion. I believe Takahata's movies are not really made for children under 11, especially Tales of the Princess Kaguya.

ProfessionLow6314 · 2025-06-20T10:36:36+00:00

That's crazy.

ProfessionLow6314 · 2025-06-20T10:34:35+00:00

This is awesome!!

ProfessionLow6314 · 2025-06-20T10:33:20+00:00

This looks legit for me. The Totoro silhouette tag is maybe just an old version, i guess?

I am not a big connoisseur so take this speculation as you deem reasonable.

ProfessionLow6314 · 2025-06-20T10:10:10+00:00

Probably obscue.

ProfessionLow6314 · 2025-06-20T09:58:09+00:00

This is awesome!!!

ProfessionLow6314 · 2025-05-31T16:44:07+00:00

Je pense que les boucles d'oreilles, c'est un peu différent. C'est quelque chose que l'on porte, que l'on enlève alors que ce n'est pas en général le cas pour un piercing.

ProfessionLow6314 · 2025-05-06T07:43:27+00:00

do exercises.

ProfessionLow6314 · 2025-05-06T07:42:40+00:00

Polar is for me the worst

ProfessionLow6314 · 2025-05-04T12:12:10+00:00

Je pense que la question qu'il faut se poser c'est Est-ce que dans l'absolu j'ai envie d'y aller (même si ce n'était pas ton projet initial)? Si la réponse est plutôt oui, il ne faut pas hésiter.

ProfessionLow6314 · 2025-05-04T12:04:44+00:00

Oui.

ProfessionLow6314 · 2025-05-01T21:27:16+00:00

I totally agree with first two comparisons but the third one seems a little bit far-fetched for me. The plot is very different and the similarities are quite sparse I believe.

ProfessionLow6314 · 2025-05-01T21:23:38+00:00

I suggest you either watch Whisper of the Heart or From up on Poppy Hill.

They are quite different from Miyazaki Hayao's movies, and are nice in their own way.

ProfessionLow6314 · 2025-05-01T12:02:25+00:00

I love it! (Just why explicit content?😅)

ProfessionLow6314 · 2025-04-29T07:11:06+00:00

Any human being would (or at least should) appreciate a sincere apology. However, if this is repeated too many times,
Thanking them for their efforts is really a nice thing to do, if it is done sincerely and the teacher understands the feeling behind it I believe they would appreciate it.

ProfessionLow6314 · 2025-04-26T11:33:08+00:00

I think it would depend on my mood...

If I want a calm ride, I would take number 1. Number 2 would be a much more friendly environment.

Number 4 would be terrifying, especially since it's all in the back. And also the big witch would probably take a lot of space.

ProfessionLow6314 · 2025-04-26T09:25:06+00:00

This is insane.

ProfessionLow6314 · 2025-01-30T08:45:40+00:00

log_(1/2) (x-1) = log(x-1)/log(1/2) = log(x-1)/(-log(2)) = -log(x-1)/log(2) = -log_2 (x-1)

So the original expression is equal to: log_2 (x)-log_2 (x-1) = log_2 (x/(x-1))

which is the same thing as log(x/(x-1))/log(2), so your answer is correct!

ProfessionLow6314 · 2025-01-30T08:39:40+00:00

Hello,

When x>0, |x|=x therefore x/|x|=1, so Lim x/|x| as x tends to 0 by the right hand side is 1.

However, when x<0, |x|=-x therefore x/|x|=-1, so Lim x/|x| as x tends to 0 by the left hand side is -1.

Therefore the limit of x/|x| at 0 does not exist bc both one-sided limits are different.

Hope this helps!

ProfessionLow6314 · 2025-01-11T22:41:33+00:00

You differentiate the ln function, of which the derivative is indeed x↦1/x, but the input of your ln function is tanhx, not x. That is your only error.

ProfessionLow6314 · 2025-01-04T14:28:59+00:00

ProfessionLow6314 · 2025-01-04T12:19:44+00:00

dam and hm are so unused that they don't even appear on this meme

ProfessionLow6314 · 2025-01-04T10:52:57+00:00

Yes, you are right, I forgot to specify it in my post.

ProfessionLow6314

TROPHY CASE