Adjective:

పరిగణింపదగిన,

normed తెలుగు అర్థానికి ఉదాహరణ:

ఈ పెద నృసింహము సంతతికి చెందిన వారిలో తిరునల్వేలి హిందూ కళాశాలలో ప్రధానాధ్యాపకునిగా పనిచేసిన మతుకుమల్లి సుబ్బారావు, హితశ్రీ యను ఆధునిక కథకులుగా పేరొందిన ప్రసాదరావులు పరిగణింపదగినవారు.

తెలుగు సినీ రంగంలో తొలి స్టార్ కమెడియన్ గా పరిగణింపదగినవాడు.

normed's Usage Examples:

If X and Y are normed vector spaces (a special type of TVS), then L is bounded if and only if.

{\displaystyle n} -dimensional normed spaces.

In mathematics, a strictly convex space is a normed vector space (X, || ||) for which the closed unit ball is a strictly convex set.

infinite-dimensional normed spaces), the answer is generally no: there exist discontinuous linear maps.

used for the initial topology of a topological vector space (such as a normed vector space) with respect to its continuous dual.

functional analysis, a normed lattice is a topological vector lattice that is also a normed space space whose unit ball is a solid set.

four-dimensional associative normed division algebra over the real numbers, and therefore also a domain.

In that terminology:In a normed space (V, \| \cdot \|), if the parallelogram law holds, then there is an inner product on V such that \|x\|^2 \langle x,\ x\rangle for all x \in V.

Reconstructing the inner productIn a normed space (V, \| \cdot \|), if the parallelogram law\|x+y\|^2+\|x-y\|^22\|x\|^2+2\|y\|^2holds, then there is an inner product on V such that \|x\|^2 \langle x,\ x\rangle for all x \in V.

mathematical language, quaternions form a four-dimensional associative normed division algebra over the real numbers, and therefore also a domain.

xxxx form is also called a normed significand.

In functional analysis, two methods of constructing normed spaces from disks were systematically employed by Alexander Grothendieck to define nuclear operators.