fixed broken links for isNormal

Macaulay2 · Sep 11, 2024 · 792e54c · 792e54c
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commit 792e54c
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diff --git a/M2/Macaulay2/packages/AssociativeAlgebras/doc.m2 b/M2/Macaulay2/packages/AssociativeAlgebras/doc.m2
@@ -227,7 +227,7 @@ doc ///
       Text
          The normal elements in degree 2 are x^2, y^2 and z^2. The basis
 	 calculation shows y^2 and z^2 are normal forms in B. The normalElements
-	 method first checks all basis monomials using @ TO isNormal @. In this case
+	 method first checks all basis monomials using @ TO (isNormal, RingElement)@. In this case
 	 it finds y^2 and z^2 are normal and returns this information. However,  
 	 x^2 is not a normal form expression. The normal form of x^2 is y*z+z*y. In 
 	 the second phase of the calculation, the method returns generators of the

diff --git a/M2/Macaulay2/packages/Macaulay2Doc/shared.m2 b/M2/Macaulay2/packages/Macaulay2Doc/shared.m2
@@ -15,7 +15,11 @@ document { Key => isVeryAmple,  methodstr, SeeAlso => {
 	"Divisor::isVeryAmple(WeilDivisor)", "Polyhedra::isVeryAmple(Polyhedron)",
 	"PositivityToricBundles::isVeryAmple(ToricVectorBundleKlyachko)",
 	"NormalToricVarieties::isVeryAmple(ToricDivisor)" } }
-document { Key => isNormal,      methodstr, SeeAlso => { "Polyhedra::isNormal(Polyhedron)","IntegralClosure::isNormal(Ring)"} }
+document { Key => isNormal,     methodstr, SeeAlso => {
+	"Polyhedra::isNormal(Polyhedron)",
+	"IntegralClosure::isNormal(Ring)",
+	"AssociativeAlgebras::isNormal(RingElement)",
+	} }
 document { Key => normalCone,      methodstr, SeeAlso => { "Polyhedra::normalCone(Polyhedron,Polyhedron)","ReesAlgebra::normalCone(Ideal)"} }
 
 

diff --git a/M2/Macaulay2/packages/NCAlgebra/NCAlgebraDoc.m2 b/M2/Macaulay2/packages/NCAlgebra/NCAlgebraDoc.m2
@@ -2487,7 +2487,7 @@ doc ///
       Text
          The normal elements in degree 2 are x^2, y^2 and z^2. The basis
 	 calculation shows x^2 and y^2 are normal forms in B. The normalElements
-	 method first checks all basis monomials using @ TO isNormal @. In this case
+	 method first checks all basis monomials using @ TO (isNormal, NCRingElement)@. In this case
 	 it finds x^2 and y^2 are normal and returns this information. However,  
 	 z^2 is not a normal form expression. The normal form of z^2 is x*y+y*x. In 
 	 the second phase of the calculation, the method returns generators of the