symmetry preserving - definição. O que é symmetry preserving. Significado, conceito
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O que (quem) é symmetry preserving - definição

Limit preserving (order theory); Limit preserving function (order theory); Limit preserving function

Symmetry (physics)         
FEATURE OF A SYSTEM THAT IS PRESERVED UNDER SOME TRANSFORMATION
Internal symmetry; Global symmetry; Isometries in physics; Local symmetry; Internal symmetries; Symmetry in physics; Symmetry transformations
In physics, a symmetry of a physical system is a physical or mathematical feature of the system (observed or intrinsic) that is preserved or remains unchanged under some transformation.
mirror symmetry         
  • A [[normal distribution]] bell curve is an example symmetric function
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  • Many animals, such as this [[spider crab]] ''[[Maja crispata]]'', are bilaterally symmetric.
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  • Mirror symmetry is often used in [[architecture]], as in the facade of [[Santa Maria Novella]], [[Florence]], 1470.
SYMMETRY WITH RESPECT TO A PLANE, WHEN THE SHAPE DOES NOT CHANGE BY REFLECTING ALL OF ITS PART FROM A MIRROR PLANE
Plane of symmetry; Line of symmetry; Mirror Symmetry; Reflectional symmetry; Axes of symmetry; Line symmetry; Reflective symmetry; Reflection symmetries; Mirror symmetric; Linear symmetry; Mirror symmetry
¦ noun symmetry about a plane, like that between an object and its reflection.
Case preservation         
TEXT PROCESSING THAT TREATS LETTERS OF DIFFERENT CASES AS EQUAL BUT PRESERVES THE ORIGINAL CAPITALIZATION
Case-preserving
When a computer file system stores file names, the computer may keep or discard case information. When the case is stored, it is called case preservation.

Wikipédia

Limit-preserving function (order theory)

In the mathematical area of order theory, one often speaks about functions that preserve certain limits, i.e. certain suprema or infima. Roughly speaking, these functions map the supremum/infimum of a set to the supremum/infimum of the image of the set. Depending on the type of sets for which a function satisfies this property, it may preserve finite, directed, non-empty, or just arbitrary suprema or infima. Each of these requirements appears naturally and frequently in many areas of order theory and there are various important relationships among these concepts and other notions such as monotonicity. If the implication of limit preservation is inverted, such that the existence of limits in the range of a function implies the existence of limits in the domain, then one obtains functions that are limit-reflecting.

The purpose of this article is to clarify the definition of these basic concepts, which is necessary since the literature is not always consistent at this point, and to give general results and explanations on these issues.