Discrepancy and integration of continuous functions
Approximation theory appears to be gaining ground these days and it is a good omen keeping with the reality even in pure and general sciences as well as in mathematics. Discrepancies and errors in constructions and computations of every kind are quite important to be accounted for. Here the author states and proves in detail two results in terms of theorems expressed as inequalities. There are four sections: introduction, auxiliary results and proofs (2) along with 7 lemmas which are so constructed as to provide partial conclusions. In the context of determining the rigorous bounds and estimates for magnitudes the paper does constitute a very useful contribution.
scientific article; zbMATH DE number 4050208