Sentence examples for type symbol from inspiring English sources

A type symbol is propositional if the only symbols which occur in it are ο and parentheses.

Normally when one assumes the Axiom of Choice in type theory, one assumes it as an axiom schema, and asserts ACα for each type symbol α.

It is customary to use the convention of association to the left to omit parentheses, and write this type symbol simply as.

We take ο as the type symbol denoting the type of truth values, so we may speak of any function of type as a set of elements of type α.

We extend and prove Abrahamseʼs theorem to the case of matrix-valued symbols; that is, we show that every subnormal block Toeplitz operator with bounded type symbol (i.e., a quotient of two bounded analytic functions), whose analytic and co-analytic parts have the "left coprime factorization", is normal or analytic.

A frame is a collection {Dα}α of nonempty domains (sets) Dα, one for each type symbol α, such that Dο = {T,F} (where T represents truth and F represents falsehood), and Dαβ is some collection of functions mapping Dβ into Dα.

Suppose we omit the use of type symbols in the definitions of wffs.

Finally, we describe all backward shift invariant subspaces which are in the kernels of Toeplitz operators with homogeneous type symbols.

Of course, when type symbols are present, R is not well-formed, and the contradiction cannot be derived.

The theorems of elementary type theory are those theorems which can be derived from Axioms 1 6α (for all type symbols α).

Of course, in traditional mathematical notation we would not write the type symbols, and we would write ×ρρρzρxρ as z × x and write INVρρz as z−1.