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1 parent 28fa143 commit 7eb0682Copy full SHA for 7eb0682
M2/Macaulay2/packages/Macaulay2Doc/functions/quotient-remainder-doc.m2
@@ -152,8 +152,8 @@ Node
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reduction of @TT "f"@ modulo a Gröbner basis for the image of @TT "dual g"@.
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See @TO quotient@ for the dual notion.
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- If the remainder @TT "f - h*g"@ is zero, then the quotient @TT "g\\f"@
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- satisfies the equation @TT "f === (g\\f) * g"@. Otherwise, the equation
+ If the remainder @TT "f - h*g"@ is zero, then the quotient @TT "g\\\\f"@
+ satisfies the equation @TT "f === (g\\\\f) * g"@. Otherwise, the equation
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@TT "h * g + r === f"@ will hold, where @TT "r"@ is the map provided by
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@TO remainder'@.
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Example
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