  We consider combinatorial maps with fixed combinatorial knot numbered with
augmenting numeration called normalized knot. We show that knot's normalization
doesn't affect combinatorial map what concerns its generality. Knot's
normalization leads to more concise numeration of corners in maps, e.g., odd or
even corners allow easy to follow distinguished cycles in map caused by the
fixation of the knot. Knot's normalization may be applied to edge structuring
knot too. If both are normalized then one is fully and other partially
normalized mutually.
