Main section: fusion power.

This is a long haul. But we have to give it a shot.

It is true that one image is worth a thousand words, but unfortunately it is also true that one image takes up at least as much bytes as a thousand words!

Having one single page to rule them all is of course the ideal setup for a website, as you can Ctrl + F one ToC and quickly find what you want.

And, with Linux Kernel Module Cheat Ciro noticed that it is very hard to write so much intelligent prose that becomes larger than reasonable to load on a single webpage.

He then started using this technique for everything he writes, including this page and Chinese government.

However, if there are too many images on the page, the loading of the last images would take forever in case users want to view the last sections.

There are two solutions to that:

Ciro is still deciding between those two. The traditional approach works for sure but loses the one page to rule them all benefits.

The innovative approach will work for interactive viewing, but archive.org will fail to load the images for example, and there may be other unforseen consequences.

Wikimedia Commons is awesome and automatically converts and serves smaller versions of images, so always choose the smallest images size needed by the output document. Readers can then find the higher resolution versions by following the page source.

This also comes to mind: motherfuckingwebsite.com

zettelkasten.de/posts/overview/ from zettelkasten:

More info at: docs.ourbigbook.com#ourbigbook-web-topics

Search a lot first, and only create your own when you can't find something that suits you.

Someone else has already written everything you can come up with.

And if you do find something useful that you want to modify, propose your modifications to the author: they can also be useful to them and others.

Algebraic combinatorics is a branch of mathematics that combines techniques from algebra, specifically linear algebra and abstract algebra, with combinatorial methods to solve problems related to discrete structures, counting, and arrangements. This area of study often involves the interplay between combinatorial objects (like graphs, permutations, and sets) and algebraic structures (like groups, rings, and fields).

Mathematical science occupations encompass a range of careers that involve the application of mathematical principles and techniques to solve problems, analyze data, and make informed decisions in various fields. These occupations can be found in a variety of industries, including finance, engineering, education, technology, healthcare, and government. Some common types of mathematical science occupations include: 1. **Mathematicians**: Professionals who use mathematical theories and techniques to solve problems in various sectors, conduct research, and develop new mathematical theories.

12-inch adjustable wrench.

Bought: 2020-11-07 initially for using with park Tool BBT-22.

Quaternions are a number system that extends complex numbers and was first introduced by the Irish mathematician William Rowan Hamilton in 1843. The historical treatment of quaternions encompasses their discovery, development, and applications, as well as the controversies and advancements in mathematical theory associated with them. ### Discovery and Development 1. **Early Concepts**: Before quaternions were formally defined, mathematicians used various forms of complex numbers.

"Mathematics by culture" refers to the idea that mathematical practices, concepts, and understanding are influenced by the cultural context in which they are developed and used. It emphasizes that mathematics is not a universal language in a vacuum but is shaped by social, historical, philosophical, and cultural factors. Here are some key aspects to consider: 1. **Cultural Context**: Different cultures have developed unique mathematical ideas, systems, and tools that reflect their specific needs, environments, and philosophies.

The Källén function, named after the Swedish physicist Gunnar Källén, is a function used in quantum field theory and particle physics that describes the relationship between the invariant mass squared \( s \) of a system of particles and the squared momenta of the particles involved. It is particularly useful in the context of scattering processes and interaction between particles.

The Newman–Penrose (NP) formalism is a mathematical framework used in the field of General Relativity and theoretical physics to study the properties of spacetime and gravitational fields. Developed by physicists Ezra Newman and Roger Penrose in the 1960s, this formalism is particularly useful for analyzing asymptotically flat spacetimes, such as those found in models of gravitational radiation and black hole physics.