Resumen de On the measurability and the Baire property oft-Wright-convex functions

Andrzej Olbrys

• J. Matkowski and M. Wróbel proved that every lower semicontinuous t-Wright-convex function is continuous. Z. Kominek proved that the continuity at a point of an arbitrary t-Wright-convex function implies its continuity everywhere. In this note we will show that every Lebesgue measurable or Baire measurable t-Wright-convex function f : (a, b) -> R is continuous.