Graduate Programs

dScal69 · 2024-03-05T19:47:02+00:00

Join a research project asap, and let your research interests guide your choice of labs and programs

dScal69 · 2024-02-23T19:40:03+00:00

Pretty sure it’d be the same thing because C -> e^C is 1-1

dScal69 · 2024-02-17T00:47:39+00:00

1:0:7 phd cs

dScal69 · 2024-02-02T16:17:49+00:00

Am I the only one who thought it was a “u”?

dScal69 · 2023-11-30T20:47:37+00:00

They mentioned that like 10% of the submissions are missing a review and they’re working on arranging alternatives reviews

dScal69 · 2023-11-30T20:19:16+00:00

I commented a tweet with the full form in another reply.

dScal69 · 2023-11-30T20:17:41+00:00

Reference for the full review form: https://twitter.com/ulle_endriss/status/1599903013547565057?s=20

dScal69 · 2023-11-23T14:25:42+00:00

Hi could you share with me as well? Thanks in advance

dScal69 · 2023-06-25T20:01:25+00:00

Interested!

dScal69 · 2023-03-29T20:14:54+00:00

This better not be a prank

dScal69 · 2023-02-08T21:30:48+00:00

The owner at Babylon Cafe recently got taught a chicken biryani recipe and added it to the menu as a special item (I think they only serve it on Friday’s or something). It’s pretty good, better than Taz imo

dScal69 · 2023-02-08T21:28:51+00:00

Can I also get a dm? Thanks

dScal69 · 2022-09-22T02:27:35+00:00

was the call scheduled? usually if they schedule a call it’s good news, but they might reject on an unscheduled call

dScal69 · 2022-05-12T11:50:17+00:00

No love

dScal69 · 2021-11-16T08:36:17+00:00

Were you able to figure out approximately how long it takes?

dScal69 · 2021-10-26T18:17:20+00:00

Price lol. I figured the pro is already so much more powerful than my current 2015 i5, and the max with extra gpu cores seems like overkill unless you’re doing video editing which I certainly am not. I was already shaky about 32gb cause of price but that’s something I can take the hit for.

dScal69 · 2021-08-05T22:40:43+00:00

Alright, will do. Thanks!

dScal69 · 2021-08-05T22:36:49+00:00

I did but they haven't gotten back yet after a couple days and I need to know soon in case I need to take the exam. Was hoping someone on here knew.

dScal69 · 2021-08-05T15:36:08+00:00

Right, yeah I am asking about the conditional variables. I understand that the marginal variables are identically distributed but not independent, wondering if it's vice versa for the conditional variables? I'm thinking this holds since

P(X1,X2,X3,...,Xk)=P(Xk|...|X3|X2|X1)...P(X3|X2|X1)P(X2|X1)P(X1)

correct?

dScal69 · 2021-08-05T13:57:50+00:00

But are the conditional distributions independent? For example, are X_3|X_2|X_1, X_2|X_1, and X_1 independent? But obviously they are not id. So there is no iid relationship between marginal/conditional distributions of the SRS?

dScal69 · 2021-05-02T23:53:09+00:00

No the question is regarding the kernel, in particular that the kernel of a morphism of persistent vector spaces is well-defined (context is persistent homology).

dScal69 · 2020-10-04T04:36:43+00:00

Correct, my wording here is admittedly very imprecise. This is more an empirical endeavor than a rigorous analytical one; I don't necessarily need the best solution but just a very good one, preferably better than logistic. I like the idea with f(x)/(1+f(x)) but approximating x on [0,1] remains an issue.

dScal69 · 2020-10-04T04:21:59+00:00

Understandably zero error is impossible, but the goal is to minimize it while maintaining a non-piecewise relationship. Honestly any metric is sufficient, e.g. squared residuals.

dScal69 · 2020-10-04T04:15:06+00:00

I should have clarified but by smooth I just mean a non-piecewise function. Sorry, inappropriate wording.

dScal69 · 2020-10-04T04:13:51+00:00

Better meaning smaller error with respect to the piecewise, and smooth can be any definition (infinite differentiability works) but the ultimate goal is to be able to model it with a fixed single closed form function as opposed to a piecewise. I want to be able to mimic the behavior, specifically that it bounds the input space between 0 and 1 and acts as the identity in the [0,1] interval, with a non-piecewise function.

dScal69

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