@@ -128,15 +128,15 @@ class Identifier {
128128// / variable and q is a local variable. Let us put the constraints:
129129// / `1 <= x <= 7, x = 2q`
130130// / on this space to get the set:
131- // / `(x) : (exists q : q <= x <= 7, x = 2q)`.
131+ // / `(x) : (exists q : 1 <= x <= 7, x = 2q)`.
132132// / An assignment to symbolic and dimension variables is valid if there
133133// / exists some assignment to the local variable `q` satisfying these
134134// / constraints. For this example, the set is equivalent to {2, 4, 6}.
135135// / Mathematically, existential quantification can be thought of as the result
136136// / of projection. In this example, `q` is existentially quantified. This can be
137137// / thought of as the result of projecting out `q` from the previous example,
138138// / i.e. we obtained {2, 4, 6} by projecting out the second dimension from
139- // / {(2, 1), (4, 2), (6, 2 )}.
139+ // / {(2, 1), (4, 2), (6, 3 )}.
140140// /
141141// / Dimension variables are further divided into Domain and Range variables
142142// / to support building relations.
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