We study the relations of multiple [Formula: see text]-values of general level. The generating function of sums of multiple [Formula: see text]-(star) values of level [Formula: see text] with fixed weight, depth and height is represented by the generalized hypergeometric function [Formula: see text], which generalizes the results for multiple zeta(-star) values and multiple [Formula: see text]-(star) values. As applications, we obtain formulas for the generating functions of sums of multiple [Formula: see text]-(star) values of level [Formula: see text] with height one and maximal height and a weighted sum formula for sums of multiple [Formula: see text]-(star) values of level [Formula: see text] with fixed weight and depth. Using the stuffle algebra, we also get the symmetric sum formulas and Hoffman’s restricted sum formulas for multiple [Formula: see text]-(star) values of level [Formula: see text]. Some evaluations of multiple [Formula: see text]-star values of level [Formula: see text] with one–two–three indices are given.