āĻ āĻ¨ā§āĻ¸āĻ¨ā§āĻ§āĻžāĻ¨ āĻāĻ°ā§āĻ¨
āĻ āĻāĻŋāĻ§āĻžāĻ¨ā§āĻ° āĻāĻžāĻˇāĻž āĻ¨āĻŋāĻ°ā§āĻŦāĻžāĻāĻ¨ āĻāĻ°ā§āĻ¨
āĻāĻĒāĻ¨āĻžāĻ° āĻāĻžāĻˇāĻž āĻ¨āĻŋāĻ°ā§āĻŦāĻžāĻāĻ¨ āĻāĻ°ā§āĻ¨
euclidean
/jËuËklaâÉĒdËiâÉn/
euclidean
01
āĻāĻāĻā§āĻ˛āĻŋāĻĄā§āĻ¯āĻŧ, āĻāĻāĻā§āĻ˛āĻŋāĻĄā§āĻ¯āĻŧ āĻā§āĻ¯āĻžāĻŽāĻŋāĻ¤āĻŋ āĻ¸āĻŽā§āĻĒāĻ°ā§āĻāĻŋāĻ¤
relating to a type of geometry based on Euclid's principles, focusing on flat space and shapes like triangles and circles
āĻāĻĻāĻžāĻšāĻ°āĻŖ
Euclidean transformations include translations, rotations, and reflections that preserve distances and angles.
āĻāĻāĻā§āĻ˛āĻŋāĻĄāĻŋāĻ¯āĻŧāĻžāĻ¨ āĻ°ā§āĻĒāĻžāĻ¨ā§āĻ¤āĻ°āĻā§āĻ˛āĻŋāĻ¤ā§ āĻ
āĻ¨ā§āĻŦāĻžāĻĻ, āĻā§āĻ°ā§āĻŖāĻ¨ āĻāĻŦāĻ āĻĒā§āĻ°āĻ¤āĻŋāĻĢāĻ˛āĻ¨ āĻ
āĻ¨ā§āĻ¤āĻ°ā§āĻā§āĻā§āĻ¤ āĻĨāĻžāĻā§ āĻ¯āĻž āĻĻā§āĻ°āĻ¤ā§āĻŦ āĻāĻŦāĻ āĻā§āĻŖ āĻ¸āĻāĻ°āĻā§āĻˇāĻŖ āĻāĻ°ā§āĨ¤
āĻ¨āĻŋāĻāĻāĻŦāĻ°ā§āĻ¤ā§ āĻļāĻŦā§āĻĻ
