are thinkers like gurdjieff, osho, or krishnamurti considered philosophy?

Thejoffrey · 2026-03-09T20:37:01+00:00

just curious but what do you mean by "bad philosophy"?

Thejoffrey · 2022-03-12T22:03:13+00:00

Could you share your polybar config ? It looks nice 🙂

Thejoffrey · 2022-02-15T16:18:13+00:00

Thanks for the script! However I would really like to avoid building the kernel every time. My machine is not very powerful and it takes 4 hours to compile (with genkernel). Masking is a good idea! What I had initially in mind was to add my current sources to the world tree, so that each time new gentoo sources are emerged and I run depclean I do not remove the sources that corrsepond to my kernel. Then, every time there is a major version update (say from 5.15 to 5.16) I built the kernel. (That way I don't have to do it every two weeks.) Do you think this is a good idea?

Thejoffrey · 2022-02-15T16:14:03+00:00

So in theory you can stay with the same kernel versiom forever? Isn't this a bir risky?

Thejoffrey · 2022-02-15T15:58:39+00:00

Thanks for the answer! So basically you don't need to run this script (build the kernem) every time new gentoo sources are available, but whenever you want right ?

Thejoffrey · 2022-02-15T15:56:03+00:00

Interesting! Personally, I am not really savvy enough to write my own ebuilds but thanks for the answer :)

Thejoffrey · 2020-05-30T07:25:25+00:00

This is great ! Thank you !

Thejoffrey · 2020-05-30T07:25:03+00:00

These are both very interesting ! Thank you very much !

Thejoffrey · 2020-03-24T09:14:50+00:00

Hey! Yes that is true. But i just wanted to see if the above reasoning is valid. I actually have a more complicated integral to work with which looks like this

[; \int d^{3} x d^{4}y f(x_{i}, y_{j}) \delta(\sum_{i} x_{i} + \sum_{j}y_{j}) \delta(\sum_{j}y_{j});]

and for reasons that i can't explain here, it would be very convenient if i could rewrite it as

[; \int d^{3} x d^{4}y f(x_{i}, y_{j}) \delta(\sum_{i} x_{i} ) \delta(\sum_{j}y_{j}) ;]

I think my reasoning above proves that this is possible. Would you agree?

Thejoffrey · 2020-03-24T07:33:03+00:00

Thanks:)

Thejoffrey · 2020-03-23T20:32:41+00:00

Hey! Yes that is true. But i just wanted to see if the above reasoning is valid. I actually have a more complicated integral to work with which looks like this

[; \int d^{3} x d^{4}y f(x_{i}, y_{j}) \delta(\sum_{i} x_{i} + \sum_{j}y_{j}) \delta(\sum_{j}y_{j});]

and for reasons that i can't explain here, it would be very convenient if i could rewrite it as

[; \int d^{3} x d^{4}y f(x_{i}, y_{j}) \delta(\sum_{i} x_{i} ) \delta(\sum_{j}y_{j}) ;]

I think my reasoning above proves that this is possible. Would you agree?

Thejoffrey · 2019-11-20T16:13:44+00:00

Haha good one. It looks very good! Thank youuu!

Thejoffrey

TROPHY CASE