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What (who) is generalized associativity - definition
Generalized n-gons; Generalized hexagon; Generalized octagon; Generalized n-gon
Operator associativity
PROPERTY THAT DETERMINES HOW OPERATORS OF THE SAME PRECEDENCE ARE GROUPED IN THE ABSENCE OF PARENTHESES
Right associative operator; Right associative; Left-associative; Right-associative; Left associative; Left associativity; Right associativity
In programming language theory, the associativity of an operator is a property that determines how operators of the same precedence are grouped in the absence of parentheses. If an operand is both preceded and followed by operators (for example, ^ 3 ^), and those operators have equal precedence, then the operand may be used as input to two different operations (i.
Generalized epilepsy
EPILEPSY SYNDROME THAT IS CHARACTERISED BY GENERALISED SEIZURES WITH NO APPARENT CAUSE WHICH ARISE FROM INDEPENDENT FOCI OR EPILEPTIC CIRCUITS THAT INVOLVE THE WHOLE BRAIN
Epilepsy, generalized; Generalised seizure; Generalized seizures; Generalized seizure; Generalised seizures; Primary generalised epilepsy; Primary Generalized epilepsy; Generalised epilepsy
Generalized epilepsy is a form of epilepsy characterised by generalised seizures with no apparent cause. Generalized seizures, as opposed to focal seizures, are a type of seizure that impairs consciousness and distorts the electrical activity of the whole or a larger portion of the brain (which can be seen, for example, on electroencephalography, EEG).
Generalized complex structure
PROPERTY OF A DIFFERENTIAL MANIFOLD THAT INCLUDES AS SPECIAL CASES A COMPLEX STRUCTURE AND A SYMPLECTIC STRUCTURE
Generalized complex manifold; Generalized complex geometry; Generalized Calabi-Yau manifold; Generalized almost complex structure; Generalized complex structures; Generalized Calabi–Yau manifold
In the field of mathematics known as differential geometry, a generalized complex structure is a property of a differential manifold that includes as special cases a complex structure and a symplectic structure. Generalized complex structures were introduced by Nigel Hitchin in 2002 and further developed by his students Marco Gualtieri and Gil Cavalcanti.
Wikipedia
Generalized polygon
In mathematics, a generalized polygon is an incidence structure introduced by Jacques Tits in 1959. Generalized n-gons encompass as special cases projective planes (generalized triangles, n = 3) and generalized quadrangles (n = 4). Many generalized polygons arise from groups of Lie type, but there are also exotic ones that cannot be obtained in this way. Generalized polygons satisfying a technical condition known as the Moufang property have been completely classified by Tits and Weiss. Every generalized n-gon with n even is also a near polygon.
