An infinite family of six-dimensional simply connected biquotients whose second Betti number is three, different from Totaro's biquotients, is considered and it is proved that none of biquotient from this family is geometrically formal..

The point of view we bring in these notes has a double interest; firstable it tends to unify the language of functional inequalitites of type Poincaré to the field of processes continuously depending on their past;

All local tickets were issued in the cars by the conductor, and were of the usual tramway bell-punch type.

When […] wee feare lest nature faint before perfect concoction, we may sometimes use a gentle minorative.