They are synonymous with the strings over the alphabet of the formal language that constitute well formed formulas.
2.
It is synonymous with the set of strings over the alphabet of the formal language which constitute well formed formulas.
3.
It follows from the syntax definition that A = B is a well formed formula if A and B are classes.
4.
"Formation rules " are a precise description of which strings over the alphabet of the formal language which constitute well formed formulas.
5.
:: : I also do not think " well formed formulas " would be the best formulation for the title of this category and the purpose it is intended to serve.
6.
For a well formed formula to qualify as part of a proof, it must result from applying a rule of the deductive apparatus of some formal system to the previous well formed formulae in the proof sequence.
7.
Church subsequently modified his methods to include use of Herbrand G�del recursion and then proved ( 1936 ) that the Entscheidungsproblem is unsolvable : there is no generalized algorithm that can determine whether a well formed formula has a " normal form ".
8.
:No expert but my interpretation of what you have there is they they don't have x = y as a theorem in that reference you gave-they have that x = y is a well formed formula is a theorem.
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