Normaloid

A bounded linear operator T#92;inL(X), defined on a complex infinite dimensional Banach space X, is said to be normaloid if #92;#124;T#92;#124;#61;r(T),r(T) the spectral radius of T.

In this paper, we study normal, cohyponormal, hyponormal and normaloid weighted composition operators on the Hardy and weighted Bergman spaces.

It became fashionable again, for a time, to say you were an anarchist, to spit in the face of the normaloids.

If you are like that clueless 99% of humans, those I call “normaloids,” then let me suggest that you abandon this book and resume your pathetic, unthinking life!