invariant
in
ˌÉĒn
in
va
ˈvɛ
ve
riant
riənt
riēnt
/ÉĒnvˈe‍əɹi‍ənt/

āχāĻ‚āϰ⧇āϜāĻŋāϤ⧇ "invariant"āĻāϰ āϏāĻ‚āĻœā§āĻžāĻž āĻ“ āĻ…āĻ°ā§āĻĨ

01

āĻ…āĻĒāϰāĻŋāĻŦāĻ°ā§āϤāύ⧀āϝāĻŧ, āĻ…āĻĒāϰāĻŋāĻŦāĻ°ā§āϤāĻŋāϤ

unaffected by a designated operation or transformation
02

āĻ…āĻĒāϰāĻŋāĻŦāĻ°ā§āϤāύ⧀āϝāĻŧ, āĻ§ā§āϰ⧁āĻŦ

remaining constant or unchanged
āωāĻĻāĻžāĻšāϰāĻŖ
His calm demeanor was invariant, even in the face of chaos.
āϤāĻžāϰ āĻļāĻžāĻ¨ā§āϤ āφāϚāϰāĻŖ āĻ…āĻĒāϰāĻŋāĻŦāĻ°ā§āϤāύ⧀āϝāĻŧ āĻ›āĻŋāϞ, āĻāĻŽāύāĻ•āĻŋ āĻŦāĻŋāĻļ⧃āĻ™ā§āĻ–āϞāĻžāϰ āĻŽā§āϖ⧇āĻ“āĨ¤
01

āĻ…āĻĒāϰāĻŋāĻŦāĻ°ā§āϤāύ⧀āϝāĻŧ

a quantity, function, or property that remains unchanged under a specific set of conditions, transformations, or operations
āωāĻĻāĻžāĻšāϰāĻŖ
In mathematics, the determinant of a matrix is an invariant under certain transformations.
āĻ—āĻŖāĻŋāϤ⧇, āĻāĻ•āϟāĻŋ āĻŽā§āϝāĻžāĻŸā§āϰāĻŋāĻ•ā§āϏ⧇āϰ āύāĻŋāĻ°ā§āĻŖāĻžāϝāĻŧāĻ• āĻ•āĻŋāϛ⧁ āϰ⧂āĻĒāĻžāĻ¨ā§āϤāϰ⧇āϰ āĻ…āϧ⧀āύ⧇ āĻāĻ•āϟāĻŋ āĻ…āĻĒāϰāĻŋāĻŦāĻ°ā§āϤāύ⧀āϝāĻŧāĨ¤

āĻļāĻŦā§āĻĻāϤāĻžāĻ¤ā§āĻ¤ā§āĻŦāĻŋāĻ• āĻ—āĻžāĻ›

invariant
invari
App
āύāĻŋāĻ•āϟāĻŦāĻ°ā§āϤ⧀ āĻļāĻŦā§āĻĻ
LanGeek
āĻ…ā§āϝāĻžāĻĒ āĻĄāĻžāωāύāϞ⧋āĻĄ āĻ•āϰ⧁āύ