''All'' and ''some''. The logic of quantifiers. Those are used to express
generality. So they can't be used as names.
The formulea are:
''For all x FX& GX''
All members of set x have the properties F and G.
If there is one x which does not satisfy those properties then the
whole statement is not true.]
''Some x are Fx&Gx''
This statement is true if at least one x satisfy conditions F and G.
Who has examined ''all speakers'' and knows if all of them
satisfy F and G?
What our member do is examine SOME speakers and proclame
those for the ''best''.
generality. So they can't be used as names.
The formulea are:
''For all x FX& GX''
All members of set x have the properties F and G.
If there is one x which does not satisfy those properties then the
whole statement is not true.]
''Some x are Fx&Gx''
This statement is true if at least one x satisfy conditions F and G.
Who has examined ''all speakers'' and knows if all of them
satisfy F and G?
What our member do is examine SOME speakers and proclame
those for the ''best''.