Full Idea
The law of excluded middle is purely syntactic: it says for any well-formed formula A, either A or not-A. It is not a semantic law; it does not say that either A is true or A is false. The semantic version (true or false) is the law of bivalence.
Gist of Idea
The law of excluded middle is syntactic; it just says A or not-A, not whether they are true or false
Source
Michèle Friend (Introducing the Philosophy of Mathematics [2007], 5.2)
Book Reference
Friend,Michèle: 'Introducing the Philosophy of Mathematics' [Acumen 2007], p.108
A Reaction
No wonder these two are confusing, sufficiently so for a lot of professional philosophers to blur the distinction. Presumably the 'or' is exclusive. So A-and-not-A is a contradiction; but how do you explain a contradiction without mentioning truth?
Related Ideas
Idea 9024 Excluded middle has three different definitions [Quine]
Idea 17924 Excluded middle says P or not-P; bivalence says P is either true or false [Colyvan]