Noun

(en noun)

One of the simplest or essential parts or principles of which anything consists, or upon which the constitution or fundamental powers of anything are based.

* (Benjamin Jowett) (1817-1893) ((Thucydides))

The simplicity which is so large an element in a noble nature was laughed to scorn.

# (label) Any one of the simplest chemical substances that cannot be decomposed in a chemical reaction or by any chemical means and made up of atoms all having the same number of protons.

# One of the four basic building blocks of matter in theories of ancient philosophers and alchemists: water, earth, fire, and air.

# (label) A required aspect or component of a cause of action. A deed is regarded a violation of law only if each element can be proved.

# (label) One of the objects in a set.

A small part of the whole.

*{{quote-book, year=1927, author= F. E. Penny

, chapter=4, title= Pulling the Strings , passage=The case was that of a murder. It had an element of mystery about it, however, which was puzzling the authorities. A turban and loincloth soaked in blood had been found; also a staff.}}

Atmospheric forces such as strong winds and rains.

A place or state of being that an individual or object is better suited towards.

The bread and wine taken at Holy Communion.

A group of people within a larger group having a particular common characteristic.

A short form of heating element, a component in electrical equipment, often in the form of a coil, having a high resistance, thereby generating heat when a current is passed through it.

(label) One of the conceptual objects in a markup language, usually represented in text by a matching pair of tags.

* 2011 , Richard Wagner, Creating Web Pages All-in-One For Dummies

The div element was introduced into HTML as a solution to the layout problem.

Noun

(en noun); also axiomata (though, becoming less common and sometimes considered archaic)

(philosophy) A seemingly which cannot actually be proved or disproved.

* '>citation

(mathematics, logic, proof theory) A fundamental of theorems. Examples: "Through a pair of distinct points there passes exactly one straight line", "All right angles are congruent".

*

The axioms read as follows. For every composable pair f'' and ''g'' the composite $f\; \backslash circ\; g$ goes from the domain of ''g'' to the codomain of ''f''. For each object ''A'' the identity arrow $1\_A$ goes from ''A'' to ''A . Composing any arrow with an identity arrow (supposing that the two are composable) gives the original arrow. And composition is associative.

An established principle in some artistic practice or science that is universally received.

The axioms of political economy cannot be considered absolute truths.