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nformable

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There are 9 letters in NFORMABLE ( A¹B³E¹F⁴L¹M³N¹O¹R¹ )

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8 letters out of NFORMABLE

FORMABLE

7 letters out of NFORMABLE

ALMONER FEMORAL FORAMEN FOREMAN

6 letters out of NFORMABLE

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3 letters out of NFORMABLE

ABO ALB ALE ANE ARB ARE ARF ARM BAL BAM BAN BAR BEL BEN BOA BRA BRO EAR ELF ELM EON ERA ERN FAB FAN FAR FEM FEN FER FOB FOE FON FOR FRO LAB LAM LAR LEA LOB MAE MAN MAR MEL MEN MOA MOB MOL MON MOR NAB NAE NAM NEB NOB NOM NOR OAF OAR OBA OBE OLE ONE ORA ORB ORE RAM RAN REB REF REM ROB ROE ROM

2 letters out of NFORMABLE

AB AE AL AM AN AR BA BE BO EF EL EM EN ER FA FE LA LO MA ME MO NA NE NO OE OF OM ON OR RE

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Nformable might refer to
In linear algebra, functional analysis, and related areas of mathematics, a norm is a function that assigns a strictly positive length or size to each vector in a vector space—save for the zero vector, which is assigned a length of zero. A seminorm, on the other hand, is allowed to assign zero length to some non-zero vectors (in addition to the zero vector). * A norm must also satisfy certain properties pertaining to scalability and additivity which are given in the formal definition below. * A simple example is two dimensional Euclidean space R2 equipped with the "Euclidean norm" (see below). Elements in this vector space (e.g., (3, 7)) are usually drawn as arrows in a 2-dimensional cartesian coordinate system starting at the origin (0, 0). The Euclidean norm assigns to each vector the length of its arrow. Because of this, the Euclidean norm is often known as the magnitude. * A vector space on which a norm is defined is called a normed vector space. Similarly, a vector space with a seminorm is called a seminormed vector space. It is often possible to supply a norm for a given vector space in more than one way.

Nformable might refer to

In linear algebra, functional analysis, and related areas of mathematics, a norm is a function that assigns a strictly positive length or size to each vector in a vector space—save for the zero vector, which is assigned a length of zero. A seminorm, on the other hand, is allowed to assign zero length to some non-zero vectors (in addition to the zero vector).
* A norm must also satisfy certain properties pertaining to scalability and additivity which are given in the formal definition below.
* A simple example is two dimensional Euclidean space R2 equipped with the "Euclidean norm" (see below). Elements in this vector space (e.g., (3, 7)) are usually drawn as arrows in a 2-dimensional cartesian coordinate system starting at the origin (0, 0). The Euclidean norm assigns to each vector the length of its arrow. Because of this, the Euclidean norm is often known as the magnitude.
* A vector space on which a norm is defined is called a normed vector space. Similarly, a vector space with a seminorm is called a seminormed vector space. It is often possible to supply a norm for a given vector space in more than one way.

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