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What (who) is numeric scale - definition

Numeric tower

Scale (insect anatomy)

COVERING OF AN INSECT'S WING

Lepidopteran scales; Wing scale; Scale (Lepidoptera); Scale (Lepidoptera anatomy); Scale (Lepidopteran anatomy); Scale (Insect anatomy)

Scales are present on the bodies of various insects. A notable example are Lepidoptera, the insect order comprising moths and butterflies, which has scales on their wings and also on the head, parts of the thorax and abdomen as well as parts of the genitalia.

https://en.wikipedia.org/wiki/Scale_(insect_anatomy)

Scale ruler

A scale ruler is a tool for measuring lengths and transferring measurements at a fixed ratio of length; two common examples are an architect's scale and engineer's scale. In scientific and engineering terminology, a device to measure linear distance and create proportional linear measurements is called a scale.

https://en.wikipedia.org/wiki/Scale_ruler

Scale (music)

SET OF MUSICAL NOTES ORDERED BY PITCH

Derived scale; Music scale; Octave scale; Musical scales; Bass scales; Music scales; All of the music scales; Scalewise; Non-octave repeating scale; Non-octave repeating; Octave repeating; Octave-repeating; Gapped scale; Auxiliary scale; Scalic; Auxiliary Scales; Auxiliary scales; Musical scale; Octave-repeating scale; Non-octave-repeating scale; Octave repeating scale; Microtonal scale; Fifth step (musical scale); Scale music; Ascending scale; Ascending mode; Descending scale; Descending mode; Scale tone

In music theory, a scale is any set of musical notes ordered by fundamental frequency or pitch. A scale ordered by increasing pitch is an ascending scale, and a scale ordered by decreasing pitch is a descending scale.

https://en.wikipedia.org/wiki/Scale_(music)

Wikipedia

Numerical tower

In Scheme and in Lisp dialects inspired by it, the numerical tower is a set of data types that represent numbers and a logic for their hierarchical organisation.

Each type in the tower conceptually "sits on" a more fundamental type, so an integer is a rational number and a number, but the converse is not necessarily true, i.e. not every number is an integer. This asymmetry implies that a language can safely allow implicit coercions of numerical types—without creating semantic problems—in only one direction: coercing an integer to a rational loses no information and will never influence the value returned by a function, but to coerce most reals to an integer would alter any relevant computation (e.g., the real 1/3 does not equal any integer) and is thus impermissible.

https://en.wikipedia.org/wiki/Numerical tower