Ah, some of the coolest places on Earth?
Ciro's best quotes selected by no one other than Ciro can be found at: Ciro Santilli's best random thoughts.
Jesus has some nice ones: Section "Quote by Jesus".
Related to technology:
- "Think" by Thomas J. Watson, 1915. The audio is a must: en.wikipedia.org/wiki/File:Think_Thomas_J_Watson_Sr.ogg. The past greatness of IBM at its brightest.
Basically the Royal Society's scientific vulgarization cousin.
The polynomials together with polynomial addition and multiplication form a commutative ring.
Grade | Name | Notes |
---|---|---|
3 | Algorithms | Cheatsheet and implementations |
3 | Linux internals | Linux Kernel Module Cheat |
5 | Git | Tutorial |
4 | Buildroot | Some .configs, Linux Kernel Module Cheat uses it a lot |
3 | OpenGL | Cheatsheet and mini projects |
3 | Vim | .vimrc + cheatsheet at end |
3 | Django | Cheatsheet and mini project |
2 | Android | Cheatsheet |
2 | OpenCL | Cheatsheet |
3 | QEMU | QEMU recipes, basic devices |
1 | Chef | For GitLab Contributions |
1 | AWS, Heroku | EC2, SES |
1 | Media formats | Video, Images, FFmpeg |
1 | Networking | Cheatsheet, basic POSIX networking |
A Cartesian product that carries over some extra structure of the input groups.
E.g. the direct product of groups carries over group structure on both sides.
Two ways to see it:
- a ring that is commutative
- a field where inverses might not exist
It is just mind blowing that Christians, Muslims and Jews can have so many conflicts considering that their religions are basically the same. Uncanny valley comes to mind. See also remarks at: cirosantilli.com/china-dictatorship/zhong-gong
The transfiguration of Jesus is a notable example where Jesus/the Church tries to divert older religions into him. And then Muhammad does the same during isra and Mi'raj, and meets up with Jesus, John the Baptist and Abraham. The Kaaba was also clearly an earlier place of worship of local religions before Muhammad. But of course, Abraham was one of the builders of the Kaaba, so all good.
For some reason, Ciro Santilli is mildly obsessed with understanding and visualizing the real projective plane.
To see why this is called a plane, move he center of the sphere to , and project each line passing on the center of the sphere on the x-y plane. This works for all points of the sphere, except those at the equator . Those are the points at infinity. Note that there is one such point at infinity for each direction in the x-y plane.
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