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Subindex: Nonsplit  ..  norm-equation


Nonsplit

   DeleteSplitCollector(SQP) : SQProc, RngIntElt ->
   DeleteNonsplitCollector(SQP) : SQProc, RngIntElt ->
   DeleteCollector(SQP) : SQProc, RngIntElt ->
   DeleteCollector(SQP, p) : SQProc, RngIntElt ->
   DeleteSplitSolutionspace(SQP, p, i, k): SQProc, RngIntElt, RngIntElt, RngIntElt ->
   LiftNonsplitExtension(SQP, p, i, k : parameters) : SQProc, RngIntElt, RngIntElt, RngIntElt -> RngIntElt, SQProc
   LiftNonsplitExtensionRow(SQP, p, l) : SQProc, RngIntElt, RngIntElt -> RngIntElt, SQProc
   NonsplitCollector(SQP, p) : SQProc, RngIntElt ->
   NonsplitExtensionSpace(SQP): SQProc -> SeqEnum
   NonsplitSection(SQP: parameter) : SQProc -> BoolElt, SQProc

NonsplitAbelianSection

   NonsplitAbelianSection(SQP: parameter) : SQProc -> BoolElt, SQProc
   NonsplitElementaryAbelianSection(SQP: parameter) : SQProc -> BoolElt, SQProc
   NonsplitSection(SQP: parameter) : SQProc -> BoolElt, SQProc

NonsplitCollector

   SplitCollector(SQP, p) : SQProc, RngIntElt ->
   NonsplitCollector(SQP, p) : SQProc, RngIntElt ->

NonsplitElementaryAbelianSection

   NonsplitAbelianSection(SQP: parameter) : SQProc -> BoolElt, SQProc
   NonsplitElementaryAbelianSection(SQP: parameter) : SQProc -> BoolElt, SQProc
   NonsplitSection(SQP: parameter) : SQProc -> BoolElt, SQProc

NonsplitExtensionSpace

   NonsplitExtensionSpace(SQP): SQProc -> SeqEnum

NonsplitSection

   NonsplitAbelianSection(SQP: parameter) : SQProc -> BoolElt, SQProc
   NonsplitElementaryAbelianSection(SQP: parameter) : SQProc -> BoolElt, SQProc
   NonsplitSection(SQP: parameter) : SQProc -> BoolElt, SQProc

Norm

   NormAbs(a) : FldAlgElt -> FldRatElt
   AbsoluteNorm(a) : FldAlgElt -> FldRatElt
   AbsoluteNorm(a) : FldFinElt -> FldFinElt
   AbsoluteNorm(I) : RngOrdIdl -> RngIntElt
   EuclideanNorm(n) : RngIntElt -> RngIntElt
   EuclideanNorm(p) : RngUPol -> RngIntElt
   EuclideanNorm(v) : RngValElt -> RngIntElt
   IsLocalNorm(A, x) : FldAb, RngOrdElt -> BoolElt
   IsLocalNorm(A, x, p) : FldAb, RngOrdElt, PlcNumElt -> BoolElt
   IsLocalNorm(A, x, i) : FldAb, RngOrdElt, RngIntElt -> BoolElt
   IsLocalNorm(A, x, p) : FldAb, RngOrdElt, RngOrdIdl -> BoolElt
   IsNorm(A, x) : FldAb, RngOrdElt -> BoolElt
   IsSpinorNorm(G,p) : SymGen, RngIntElt -> RngIntElt
   MaxNorm(f) : RngMPolElt -> RngIntElt
   MaxNorm(p) : RngUPolElt -> RngIntElt
   Norm(x) : AlgChtrElt -> FldCycElt
   Norm(x) : AlgQuatElt -> FldElt
   Norm(I) : AlgQuatOrd -> RngIntElt
   Norm(a) : FldACElt -> FldACElt
   Norm(a) : FldAlgElt -> FldAlgElt
   Norm(c) : FldComElt -> FldReElt
   Norm(a) : FldFinElt -> FldFinElt
   Norm(a, E) : FldFinElt, FldFin -> FldFinElt
   Norm(a, R) : FldFunElt, Rng -> RngElt
   Norm(q) : FldRatElt -> FldRatElt
   Norm(v) : LatElt -> RngElt
   Norm(x) : ModBrdtElt -> RngElt
   Norm(u) : ModTupFldElt -> FldElt
   Norm(u) : ModTupRngElt -> RngElt
   Norm(I) : RngFunOrdIdl -> Any
   Norm(n) : RngIntElt -> RngIntElt
   Norm(I) : RngOrdIdl -> RngIntElt
   Norm(x) : RngPadElt -> RngPadElt
   Norm(x, R) : RngPadElt, RngPad -> RngPadElt
   NormEquation(A, x) : FldAb, RngOrdElt -> BoolElt, [RngOrdElt]
   NormEquation(K, y) : FldFin, FldFin -> BoolElt, FldFinElt
   NormEquation(F, m) : FldQuad, RngIntElt -> BoolElt, SeqEnum
   NormEquation(d, m) : RngIntElt, RngIntElt -> BoolElt, RngIntElt, RngIntElt
   NormEquation(O, m) : RngOrd, RngIntElt -> BoolElt, [ RngOrdElt ]
   NormGroup(A) : FldAb -> Map, RngOrdIdl, [RngIntElt]
   NormGroup(F) : FldFun -> DivFunElt, GrpAb
   NormResidueSymbol(a,b,p) : FldRatElt, FldRatElt, RngIntElt -> RngIntElt
   NormSpace(A) : AlgQuat -> ModTupFld
   RootNorm( W, r ) : GrpPermCox, RngIntElt -> RngIntElt
   RootNorm( R, r ) : RootDtm, RngIntElt -> RngIntElt
   RootNorm( R, r ) : RootSys, RngIntElt -> RngIntElt
   SumNorm(f) : RngMPolElt -> RngIntElt
   SumNorm(p) : RngUPolElt -> RngIntElt

norm

   Conjugates, Norm and Trace (RATIONAL FIELD)
   Conjugates, Norm and Trace (RING OF INTEGERS)
   Functions related to Norm and Trace (ALGEBRAIC FUNCTION FIELDS)
   Minimal Polynomial, Norm and Trace (ALGEBRAICALLY CLOSED FIELDS)
   Norm and Trace (FINITE FIELDS)
   Norm and Trace Functions (p-ADIC RINGS AND THEIR EXTENSIONS)
   Norm Equations (CLASS FIELD THEORY)
   Norm Equations (ORDERS AND ALGEBRAIC FIELDS)
   Norm Spaces and Basis Reduction (QUATERNION ALGEBRAS)
   Norm, Trace, and Minimal Polynomial (ORDERS AND ALGEBRAIC FIELDS)

norm-equation

   Norm Equations (ORDERS AND ALGEBRAIC FIELDS)
   FldAb_norm-equation (Example H54E7)
   FldQuad_norm-equation (Example H52E3)
   RngInt_norm-equation (Example H35E9)
   RngOrd_norm-equation (Example H50E24)


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