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Characterization or characterisation is the representation of characters (persons, creatures, or other beings) in narrative and dramatic works. The term character development is sometimes used as a synonym .
Mary Sues are characters that usually appear in fan fiction which are virtually devoid of flaws, [20] and are therefore considered flat characters. Another type of flat character is a "walk-on", a term used by Seymour Chatman for characters that are not fully delineated and individualized; rather they are part of the background or the setting ...
A ring homomorphism is flat if S is a flat R-module for the module structure induced by the homomorphism. For example, the polynomial ring R [ t ] is flat over R , for any ring R . For any multiplicative subset S {\displaystyle S} of a commutative ring R {\displaystyle R} , the localization S − 1 R {\displaystyle S^{-1}R} is a flat R ...
Corporate Memphis is an art style named after the Memphis Group that features flat areas of color and geometric elements. Widely associated with Big Tech illustrations in the late 2010s [ 1 ] and early 2020s, [ 2 ] it has been met with a polarized response, with criticism focusing on its use in sanitizing corporate communication, [ 1 ] as well ...
In music, flat means lower in pitch. It may either be used generically, meaning any lowering of pitch, or refer to a particular size: lowering pitch by a chromatic semitone. A flat is the opposite of a sharp (♯) which raises pitch by the same amount that a flat lowers it. ♭
This characterization can be used to show that if is a faithfully flat map of commutative rings and is an -module, then is projective if and only if is projective. [4] In other words, the property of being projective satisfies faithfully flat descent .
“For example, black or brown suede flat ankle booties, or black or brown suede kitten-heel booties, look great on women over 50 when worn with something like a white T-shirt or button-down shirt ...
In mathematics, a characterization of an object is a set of conditions that, while possibly different from the definition of the object, is logically equivalent to it. [1] To say that "Property P characterizes object X " is to say that not only does X have property P , but that X is the only thing that has property P (i.e., P is a defining ...