"Gram" can refer to several things, depending on the context. Here are a few of the most common meanings: 1. **Unit of Mass**: A gram is a metric unit of mass equal to one thousandth of a kilogram (0.001 kg). It is commonly used to measure small weights in fields such as cooking, nutrition, and science.

A kilogram (kg) is a unit of mass in the International System of Units (SI). It is defined as being equal to the mass of the International Prototype of the Kilogram, a platinum-iridium cylinder that was kept at the International Bureau of Weights and Measures (BIPM) in France.

The term "Maund" can refer to a few different concepts, but it is most commonly associated with "Maundy," especially in a Christian context. Specifically, Maundy Thursday is the day during Holy Week that commemorates the Last Supper of Jesus Christ with his disciples, as well as the institution of the Eucharist (Communion). It is observed on the Thursday before Easter and is part of the Paschal Triduum.

Or in other words: symmetric groups are boring, because they are basically everything already!

The most important on in metabolism internals, everything else gets converted to it before being processed in the .

The set of all algebraic numbers forms a field.

This field contains all of the rational numbers, but it is a quadratically closed field.

Like the rationals, this field also has the same cardinality as the natural numbers, because we can specify and enumerate each of its members by a fixed number of integers from the polynomial equation that defines them. So it is a bit like the rationals, but we use potentially arbitrary numbers of integers to specify each number (polynomial coefficients + index of which root we are talking about) instead of just always two as for the rationals.

Each algebraic number also has a degree associated to it, i.e. the degree of the polynomial used to define it.

As shown in Video "Simple Groups - Abstract Algebra by Socratica (2018)", this can be split up into two steps:This split is sometimes called the "Jordan-Hölder program" in reference to the authors of the jordan-Holder Theorem.

Good lists to start playing with:

History: math.stackexchange.com/questions/1587387/historical-notes-on-the-jordan-h%C3%B6lder-program

It is generally believed that no such classification is possible in general beyond the simple groups.

Bibliography:

Ciro Santilli is very fond of this result: the beauty of mathematics.

How can so much complexity come out from so few rules?

How can the proof be so long (thousands of papers)?? Surprise!!

And to top if all off, the awesomely named monster group could have a relationship with string theory via the monstrous moonshine?

all science is either physics or stamp collecting comes to mind.

The classification contains:

Publishes through the Fermilab YouTube channel under the playlist "Fermilab - Videos by Don Lincoln"

Some insights, but too much on the popular science side of things.

The process that imports proteins encoded in the nuclear DNA and made in the cytosol into the mitochondria.

The term is mentioned e.g. in this article: www.nature.com/articles/nrm2959.

Power, Sex, Suicide by Nick Lane (2006) suggests that proteins are somehow tagged with extra amino acids for this.

Argumentation theory is a multidisciplinary field that studies the structure, content, and dynamics of arguments, focusing on how they are constructed, understood, and evaluated. It draws from various fields, including philosophy, linguistics, communication, artificial intelligence, and law. Key aspects of argumentation theory include: 1. **Structure of Arguments**: Examination of the components that make up an argument, such as premises, conclusions, and inferential connections.