We show that learning about sensory cues allows insects to transfer flexibly their responses to novel stimuli attaining thereby different levels of complexity, from basic generalization to categorization and concept learning consistent with rule extraction.
We consider the asymptotically almost periodic functions r, s in Eq. (1.2), because the known results do not cover two important cases - the almost periodic case, which is the basic generalization of the pure periodicity in applications, and perturbations vanishing at infinity.
This article can only provide basic generalizations about what is appropriate to provide as an answer.
Even the most basic generalizations about what foods are black in origin and which white are fraught.
Also, while some basic generalizations can be observed, people often change and learn over time.
A basic result is the Hausdorff-Young inequality and its various extensions and generalizations.
We give some generalizations of Shafer-Fink inequalities, and prove these inequalities by using a basic differential method and l'Hospital's rule for monotonicity.
