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KleinInvariantJ




Mathematica Notation

Traditional Notation









Elliptic Functions > KleinInvariantJ[z] > Differentiation > Low-order differentiation





http://functions.wolfram.com/09.50.20.0005.01









  


  








Input Form





Derivative[1][KleinInvariantJ][I] == 0








Standard Form





Cell[BoxData[RowBox[List[RowBox[List[SuperscriptBox["KleinInvariantJ", TagBox[RowBox[List["(", "1", ")"]], Derivative], Rule[MultilineFunction, None]], "[", "\[ImaginaryI]", "]"]], "\[Equal]", "0"]]]]








MathML Form







<math xmlns='http://www.w3.org/1998/Math/MathML' mathematica:form='TraditionalForm' xmlns:mathematica='http://www.wolfram.com/XML/'> <semantics> <mrow> <mrow> <msup> <mi> J </mi> <mo> &#8242; </mo> </msup> <mo> ( </mo> <mi> &#8520; </mi> <mo> ) </mo> </mrow> <mo> &#63449; </mo> <mn> 0 </mn> </mrow> <annotation-xml encoding='MathML-Content'> <apply> <eq /> <apply> <partialdiff /> <bvar> <imaginaryi /> </bvar> <apply> <ci> J </ci> <imaginaryi /> </apply> </apply> <cn type='integer'> 0 </cn> </apply> </annotation-xml> </semantics> </math>










Rule Form





Cell[BoxData[RowBox[List[RowBox[List["HoldPattern", "[", RowBox[List[SuperscriptBox["KleinInvariantJ", "\[Prime]", Rule[MultilineFunction, None]], "[", "\[ImaginaryI]", "]"]], "]"]], "\[RuleDelayed]", "0"]]]]


Date Added to functions.wolfram.com (modification date)





2007-05-02