coïncident - significado y definición. Qué es coïncident
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Qué (quién) es coïncident - definición

Coincidence (mathematics); Coincident point; Coincident points; Coincidence theory

Coincident disruptive coloration         
  • Forewing pattern of many moths such as ''[[Biston strataria]]'', the oak beauty moth, coincides with pattern on the narrow margin of hindwing visible at rest.
  • Disruptive patterns on underside of orange-tip butterfly ''[[Anthocharis cardamines]]'' coincide across fore- and hind-wings.
  • Cott noted the mechanism when he saw ''[[Dendropsophus leucophyllatus]]'', the clown treefrog, and saw its similarity with the distantly related ''Megalixalus''.
  • The jack-knifefish, ''[[Equetus lanceolatus]]'', has a strongly disruptive pattern on body and through the eye, forming a [[disruptive eye mask]].
  • actively creating]] a coincident disruptive pattern across its body parts
CAMOUFLAGE JOINING UP SEPARATE PARTS OF BODY
Coincident disruptive pattern; Coincident disruption
Coincident disruptive coloration or coincident disruptive patterns are patterns of disruptive coloration in animals that go beyond the usual camouflage function of breaking up the continuity of an animal's shape, to join up parts of the body that are separate. This is seen in extreme form in frogs such as Afrixalus fornasini where the camouflage pattern extends across the body, head, and all four limbs, making the animal look quite unlike a frog when at rest with the limbs tucked in.
ACDC domain         
INTERPRO DOMAIN
AP2-Coincident Domain mainly at the Carboxy-terminus
The AP2-Coincident Domain mainly at the Carboxy-terminus, or ACDC domain, is a protein domain that occurs in proteins from apicomplexan parasites.
Coincidently      
·adv With coincidence.

Wikipedia

Coincidence point

In mathematics, a coincidence point (or simply coincidence) of two functions is a point in their common domain having the same image.

Formally, given two functions

f , g : X Y {\displaystyle f,g\colon X\rightarrow Y}

we say that a point x in X is a coincidence point of f and g if f(x) = g(x).

Coincidence theory (the study of coincidence points) is, in most settings, a generalization of fixed point theory, the study of points x with f(x) = x. Fixed point theory is the special case obtained from the above by letting X = Y and taking g to be the identity function.

Just as fixed point theory has its fixed-point theorems, there are theorems that guarantee the existence of coincidence points for pairs of functions. Notable among them, in the setting of manifolds, is the Lefschetz coincidence theorem, which is typically known only in its special case formulation for fixed points.

Coincidence points, like fixed points, are today studied using many tools from mathematical analysis and topology. An equaliser is a generalization of the coincidence set.