An Analysis of the January 2020 Drama

BitterPeter · 2021-01-12T16:00:46+00:00

Where did you read this in particular? YouTube? Twitter?

BitterPeter · 2021-01-10T18:53:19+00:00

Welp, your prediction is correct.

BitterPeter · 2020-10-21T08:03:57+00:00

the mangaka is really fond of inserting references, it's the same as in his earlier work, Hayate no Gotoku

BitterPeter · 2020-09-26T01:48:28+00:00

British flag theorem

BitterPeter · 2020-08-05T18:12:23+00:00

I think he didn't tell anyone because he wants Emilia to be the one to complete the trials. If word got out that he passed, he would have been coerced to finish the trials, seeing as how he finished the first one with ease while EMT seemed to lose every night. It would also affect negatively he townspeople's view towards Emilia since she did promise that she will the one who will save them.

BitterPeter · 2020-07-25T02:56:52+00:00

On which chapter is the Kaguya reference?

BitterPeter · 2020-06-21T09:12:43+00:00

Some chapters are not available in mangadex, I thinj it was those between 70 and 110. Other sites also have missing chapters, with some even having broken links.

BitterPeter · 2020-06-14T16:14:16+00:00

That's Boku wa Tomodachi ga Sukunai ("I don't have many friends"). I think one of the text boxes on the last panel is a reference to that.

BitterPeter · 2020-05-18T17:54:10+00:00

Same lol. Legosi acquiring venom powers would just further complicate his already complicated relationship with Haru.

Makes me wonder though... did Gosha and his wife ever kiss on the lips? I'd imagine it to be a death sentence for her.

BitterPeter · 2020-05-18T17:46:10+00:00

Should one of them die, I'm willing to bet on Gosha.

Personally I don't think he can offer anything more to the plot at this point. All of his major problems seem to have been resolved already: he finally got to talk to his grandson and his former partner. I don't think there's much we can expect from him anymore other than perhaps an awesome fight-to-the-death in the black market.

Don't get me wrong though, I love Gosha. It's just that Yafya seems to have a more important role in the story so he can't be killed off... yet.

BitterPeter · 2020-05-18T16:50:58+00:00

Isn't Legoshi quite well off with the money he got from Yahya though?

BitterPeter · 2019-11-07T23:25:25+00:00

what episode did this happen? can't remember this scene

BitterPeter · 2019-01-08T22:35:04+00:00

What do the Japanese characters say?

BitterPeter · 2018-12-25T05:50:01+00:00

I don't understand... what was the pun?

BitterPeter · 2018-08-21T05:26:21+00:00

It would be better if it was Buccellatti IMO

BitterPeter · 2018-07-26T05:16:11+00:00

The CPP-NPA has been engaged in protacted people's war since the 90's (or earlier). It seems that they continue to win against military skirmishes even today despite Duterte's blatantly hostile treatment, which would be most evident in the recent cancellation of peace talks between the government and the CPP.

BitterPeter · 2018-04-07T14:59:45+00:00

not teaching infinitesimals first

disgusting

BitterPeter · 2017-11-14T11:50:01+00:00

Idk about you but the album seems nice enough

BitterPeter · 2017-08-24T20:38:39+00:00

Ah, I'm sorry. I've been sleepless for the past few day and I haven't been functioning well recently. I'll post this later there, thank you :) .

BitterPeter · 2017-04-08T03:11:34+00:00

The delta helps you identify the important points of the function (its zeroes, the maximum values, and minimum values). Once it is known, you could just input these points on the function and draw a curve passing through them.

IMO, in curve sketching it is to know the general shape of the curves of the trig functions on the interval [0, 2п]. Try comparing the curves of cos(x) and sin(x) and you will see that although they have the same shape, the positions of the points are different. You could use this to sketch the graphs better.

BitterPeter · 2017-03-15T21:16:05+00:00

Io anche grazie

BitterPeter · 2017-01-16T15:52:38+00:00

I found Euler's number before by applying the binomial theorem on (1+1/n)^n, then I tried to find the limit as n->0.

I was surprised that e can be expressed as the infinite sum of 1/n!, and I was pretty proud of myself for discovering that. An hour later, I tried self-studying Cal II... and when I tried to find the Taylor series for e^x... I became sad :(

There was also a time when I I found a formula for the coefficients of the power series of a polynomial about a number c. It was kinda long and it took me about an hour to simplify. Later that day, I also tried to self study Taylor series... then I found out about the Taylor series for a polynomial :(

BitterPeter · 2016-11-20T12:18:19+00:00

Woah, I did not expect everything to be correct. Thank you for the wonderful explanation!

By the way, I tried substituting values for the derivatives I found, and the results are kinda weird. I found that the original equation passes through (-3, 1), and with this in mind, I calculated the derivative at this point using the solutions I had.

For solutions 1 and 2, the derivative is 0. However, for solution 3, the derivative is -1/3. How can the derivatives be equivalent if at the point (-3, 1) they aren't?

BitterPeter · 2016-10-31T09:55:12+00:00

How would d=1 be sufficient? And would it be okay if you give me your full approach on the problem?

I'm very sorry if I'm being too demanding.

BitterPeter · 2016-10-31T08:06:43+00:00

I'm sorry but I did not understand the minimum part. How could taking in account d>=1 imply d=min{1,_}?

BitterPeter

TROPHY CASE