0 especially in mathematics, something that has been or must be proved to be true by careful reasoning -- věta (mat.)
a geometrical theorem.
In this paper we prove the following theorem.
He develops a constructive framework for proving equalities about programs, and shows how to derive the free theorems in a purely syntactic way.
However, thanks to the use of conformal geometric algebra the proof of this theorem was reduced to one step shown by (47).
These results can be applied to the type retractions problem as the problem can be reduced to the higher-order matching problem using the following theorem.
We state the theorem only for the simple random walk, although it was originally stated for more general (strongly reversible) walks.
Before stating the main theorem, we define the pseudogeodesics and give their symbolic encoding.
T he necessary and sufficient conditions for checking whether a determinate truss is topologically valid is given in the following theorem.
Now let us state the trace and trace lifting theorems in this context.
