width and height resizing - significado y definición. Qué es width and height resizing
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Qué (quién) es width and height resizing - definición

SUBSET OF INCOMPARABLE ELEMENTS IN A PARTIALLY ORDERED SET
Anti-chain; Width (partial order); Poset height; Poset width

Facial width to height ratio         
  • “Proportions of the Human Face” by Paulus Pontius in 1640
Draft:Facial width to height ratio
Facial width to height ratio (fWHR) is a measure derived from archaeological skull measurements. fWHR may be linked with adolescent testosterone,Welker KM, Bird BM, Arnocky S (2016) Commentary: Facial Width-To-Height Ratio (fWHR) Is Not Associated with Adolescent Testosterone Levels.
Human height         
DISTANCE FROM THE BOTTOM OF THE FEET TO THE TOP OF THE HEAD IN A HUMAN BODY, STANDING ERECT
Average height; Peak height velocity; Human stature; Height of humans; Body height; Growth spurt; Constitutional short stature; Race and height; Median height; Human Height; Standing height; Personal height; Human heights; Body growth; Height of a human being; Average human height; Average human length; Human length; Tall stature; List of tallest peoples; Physical stature; Human physical stature; Height of a human
Human height or stature is the distance from the bottom of the feet to the top of the head in a human body, standing erect. It is measured using a stadiometer, in centimetres when using the metric system, or feet and inches when using United States customary units or the imperial system.
Néron–Tate height         
MEASURE OF THE ARITHMETIC COMPLEXITY OF A RATIONA POINT ON AN ABELIAN VARIETY
Néron-Tate height; Neron–Tate height; Neron-Tate height; Canonical height; Elliptic regulator; Tate-Néron height; Tate-Neron height; Néron-Tate pairing; Height pairing; Local height; Neron height
In number theory, the Néron–Tate height (or canonical height) is a quadratic form on the Mordell–Weil group of rational points of an abelian variety defined over a global field. It is named after André Néron and John Tate.

Wikipedia

Antichain

In mathematics, in the area of order theory, an antichain is a subset of a partially ordered set such that any two distinct elements in the subset are incomparable.

The size of the largest antichain in a partially ordered set is known as its width. By Dilworth's theorem, this also equals the minimum number of chains (totally ordered subsets) into which the set can be partitioned. Dually, the height of the partially ordered set (the length of its longest chain) equals by Mirsky's theorem the minimum number of antichains into which the set can be partitioned.

The family of all antichains in a finite partially ordered set can be given join and meet operations, making them into a distributive lattice. For the partially ordered system of all subsets of a finite set, ordered by set inclusion, the antichains are called Sperner families and their lattice is a free distributive lattice, with a Dedekind number of elements. More generally, counting the number of antichains of a finite partially ordered set is #P-complete.