TraditionalForm（慣用形）参照情報

TraditionalFormは，入力および出力のデフォルト形式であるStandardFormとは異なる．ここで理解しておかなければならないのは，TraditionalFormの式は矛盾がないとも限らないのでWolframシステムへの入力として使えるとは限らないということである．従って，StandardFormが入力および出力形式であるのに対して，TraditionalFormは主に出力形式として使われる．

一般的に，TraditionalFormによる数学関数の表現は，StandardFormによる表現とは2つの点で異なる．1つ目は関数の引数が角カッコではなく丸カッコで囲まれるという点で，2つ目は1文字の変数と関数名が標準テキストではなく斜体で書かれるという点である．

このような一般の相違点に加え，TraditionalFormは多数の式を通常使用される数学表記に変換する．これらの式とその特殊なTraditionalForm表現の一覧は，このチュートリアルの後半に記載してある．

特殊表記を持たない数学関数を表示する．入力はStandardForm，出力はTraditionalFormである：

特殊なTraditionalForm表記を持つ関数の例である：

次は行列のTraditionalForm表現である：

通常の数式と異なるWolframシステム関数およびコマンドのTraditionalForm表現では，StandardFormにおける場合と同様に角カッコが使われる．

Wolframシステム関数PlotのTraditionalForm表現．

次は特殊なTraditionalForm 表現を持つ式の一覧である．アスタリスク(⋆)の付いた項目には隠れた情報（TagBox，InterpretationBox構造や特殊に設計された文字を使ったもの）が含まれているため，矛盾のない入力には適さない可能性がある．

数学定数と領域

StandardForm	TraditionalForm
Algebraics		⋆
Booleans		⋆
Catalan		⋆
ChampernowneNumber[b]		*
Complexes		⋆
EulerGamma		⋆
Glaisher
GoldenRatio		⋆
Integers		⋆
Khinchin		*
Primes		⋆
Rationals		⋆
Reals		⋆
StieltjesGamma[n]		*
StieltjesGamma[n,a]		*

数学定数と領域

数値関数

StandardForm	TraditionalForm
Abs[z]		⋆
Arg[z]
Ceiling[z]
Conjugate[z]		*
Floor[z]
FractionalPart[x]
Max[z]
Min[z]
Sign[z]

数値関数

初等関数

StandardForm	TraditionalForm
ArcCos[z]
ArcCosh[z]
ArcCot[z]
ArcCoth[z]
ArcCsc[z]
ArcCsch[z]
ArcSec[z]
ArcSech[z]
ArcSin[z]
ArcSinh[z]
ArcTan[z]
ArcTanh[z]
Cos[z]
Cos[z]^p
Cosh[z]
Cosh[z]^p
Cot[z]
Cot[z]^p
Coth[z]
Coth[z]^p
Csc[z]
Csc[z]^p
Csch[z]
Csch[z]^p
Log[z]
Log[z]^p
Log[b,z]
Log[b,z]^p
Sec[z]
Sec[z]^p
Sech[z]
Sech[z]^p
Sin[z]
Sin[z]^p
Sinh[z]
Sinh[z]^p
Tan[z]
Tan[z]^p
Tanh[z]
Tanh[z]^p

初等関数

階乗関連の関数

StandardForm	TraditionalForm
Beta[a,b]		⋆
Beta[z,a,b]		⋆
Beta[z₀,z₁,a,b]		⋆
Binomial[n,m]		⋆
Gamma[z]
Gamma[a,z]
Gamma[a,z₁,z₂]
GammaRegularized[a,z]		⋆
GammaRegularized[a,z₀,z₁]		⋆
InverseBetaRegularized[s,a,b]		⋆
InverseBetaRegularized[z₀,s,a,b]		⋆
LogGamma[z]
Multinomial[n₁,n₂,…,n_k]		⋆
Pochhammer[a,n]		⋆
PolyGamma[z]		⋆
PolyGamma[n,z]		⋆

階乗関係の関数

組合せ関数

StandardForm	TraditionalForm
BernoulliB[n]		⋆
BernoulliB[n,z]		⋆
ClebschGordan[{j₁,m₁},{j₂,m₂},{j₃,m₃}]		⋆
EulerE[n]		⋆
EulerE[n,z]		⋆
Fibonacci[n]		⋆
Fibonacci[n,z]		⋆
HarmonicNumber[n]		⋆
HarmonicNumber[n,r]		⋆
PartitionsP[z]		⋆
PartitionsQ[z]		⋆
Signature[e₁,e₂,…]		⋆
SixJSymbol[{j₁,j₂,j₃},{j₄,j₅,j₆}]		⋆
StirlingS1[n,m]		⋆
StirlingS2[n,m]		⋆
ThreeJSymbol[{j₁,m₁},{j₂,m₂},{j₃,m₃}]		⋆

組合せ関数

整数論

StandardForm	TraditionalForm
ArithmeticGeometricMean[a,b]		⋆
CarmichaelLambda[n]		⋆
DivisorSigma[k,n]		⋆
EulerPhi[n]		⋆
GCD[n₁,n₂,…]
JacobiSymbol[n,m]		⋆
LCM[n₁,n₂,…]
LiouvilleLambda[n]		*
MangoldtLambda[n]		*
Mod[m,n]		⋆
MoebiusMu[n]		⋆
MultiplicativeOrder[k,n]
PowerMod[a,b,n]		⋆
Prime[n]		⋆
PrimeNu[n]		*
PrimeOmega[n]		*
PrimeZetaP[x]		*
PrimePi[z]		⋆
RamanujanTau[n]
RiemannR[x]		*
SquaresR[d,n]		⋆

整数論

ゼータ関連の関数

StandardForm	TraditionalForm
LerchPhi[z,s,a]		⋆
PolyLog[n,z]		⋆
PolyLog[n,p,z]		⋆
RiemannSiegelTheta[t]		⋆
RiemannSiegelZ[t]		⋆
StieltjesGamma[z]		⋆
Zeta[s]		⋆
Zeta[s,a]		⋆

ゼータ関連関数

超幾何関連の関数

StandardForm	TraditionalForm
AiryAi[z]
AiryAiPrime[z]
AiryBi[z]
AiryBiPrime[z]
AngerJ[ν,x]		*
AngerJ[ν,μ,x]		*
AppellF1[a,b₁,b₂,c,x,y]		⋆
BesselI[n,z]
BesselJ[n,z]
BesselK[n,z]
BesselY[n,z]
CosIntegral[z]
CoshIntegral[z]
DawsonF[x]		*
Erf[z]
Erf[z₀,z₁]
Erfc[z]
Erfi[z]
ExpIntegralE[n,z]		⋆
ExpIntegralEi[z]
FresnelC[z]
FresnelS[z]
Hypergeometric0F1[a,z]		⋆
Hypergeometric0F1Regularized[a,z]		⋆
Hypergeometric1F1[a,b,z]		⋆
Hypergeometric1F1Regularized[a,b,z]		⋆
Hypergeometric2F1[a,b,c,z]		⋆
Hypergeometric2F1Regularized[a,b,c,z]		⋆
HypergeometricPFQ[{a₁,…,a_p},{b₁,…,b_q},z]
		⋆
HypergeometricPFQRegularized[{a₁,…,a_p},{b₁,…,b_q},z]
		⋆
HypergeometricU[a,b,z]		⋆
LegendreQ[n,x]		⋆
LegendreQ[n,m,x]		⋆
LegendreQ[n,m,a,z]		⋆
LogIntegral[z]
MeijerG[{{a₁,…,a_n},{a_n+1,…,a_p}},{{b₁,…,b_m},{b_m+1,…,b_q}},z]
		⋆
MeijerG[{{a₁,…,a_n},{a_n+1,…,a_p}},{{b₁,…,b_m},{b_m+1,…,b_q}},z,r]
		⋆
SinIntegral[z]
SinhIntegral[z]
StruveH[ν,z]		⋆
StruveL[ν,z]		⋆
WeberE[ν,x]		*
WeberE[ν,μ,x]		*

超幾何関連の関数

直交多項式

StandardForm	TraditionalForm
ChebyshevT[n,x]
ChebyshevU[n,x]
GegenbauerC[n,x]
GegenbauerC[n,m,x]
HermiteH[n,x]
JacobiP[n,a,b,x]
LaguerreL[n,x]
LaguerreL[n,a,x]
LegendreP[n,x]		⋆
LegendreP[n,m,x]		⋆
LegendreP[n,m,a,z]		⋆
SphericalHarmonicY[l,m,θ,ϕ]		⋆

直交多項式

逆関数

StandardForm	TraditionalForm
InverseErf[z₀,s]
InverseFunction[f]		⋆
ProductLog[z]		⋆
ProductLog[k,z]		⋆

逆関数

楕円積分

StandardForm	TraditionalForm
EllipticE[m]
EllipticE[ϕ,m]		⋆
EllipticF[ϕ,m]		⋆
EllipticK[m]
EllipticNomeQ[m]		⋆
EllipticPi[n,m]		⋆
EllipticPi[n,ϕ,m]		⋆
JacobiZeta[ϕ,m]		⋆

楕円積分

楕円関数

StandardForm	TraditionalForm
DedekindEta[t]		⋆
EllipticTheta[a,u,q]
EllipticThetaPrime[a,u,q]		⋆
InverseEllipticNomeQ[q]		⋆
InverseJacobiCD[u,m]		⋆
InverseJacobiCN[u,m]		⋆
InverseJacobiCS[u,m]		⋆
InverseJacobiDC[u,m]		⋆
InverseJacobiDN[u,m]		⋆
InverseJacobiDS[u,m]		⋆
InverseJacobiNC[u,m]		⋆
InverseJacobiND[u,m]		⋆
InverseJacobiNS[u,m]		⋆
InverseJacobiSC[u,m]		⋆
InverseJacobiSD[u,m]		⋆
InverseJacobiSN[u,m]		⋆
InverseWeierstrassP[p,{g₂,g₃}]
JacobiAmplitude[u,m]
JacobiCD[u,m]		⋆
JacobiCN[u,m]		⋆
JacobiCS[u,m]		⋆
JacobiDC[u,m]		⋆
JacobiDN[u,m]		⋆
JacobiDS[u,m]		⋆
JacobiNC[u,m]		⋆
JacobiND[u,m]		⋆
JacobiNS[u,m]		⋆
JacobiSC[u,m]		⋆
JacobiSD[u,m]		⋆
JacobiSN[u,m]		⋆
KleinInvariantJ[τ]		⋆
ModularLambda[τ]		⋆
NevilleThetaC[u,m]		⋆
NevilleThetaD[u,m]		⋆
NevilleThetaN[u,m]		⋆
NevilleThetaS[u,m]		⋆
WeierstrassP[u,{g₂,g₃}]
WeierstrassPPrime[u,{g₂,g₃}]		⋆
WeierstrassSigma[u,{g₂,g₃}]		⋆
WeierstrassZeta[u,{g₂,g₃}]		⋆

楕円関数

マシュー(Mathieu)関数

StandardForm	TraditionalForm
MathieuCharacteristicA[r,q]		⋆
MathieuCharacteristicB[r,q]		⋆

マシュー(Mathieu)関数

一般・関連関数

StandardForm	TraditionalForm
DiracDelta[x₁,x₂,…]		⋆
DiscreteDelta[n₁,n₂,…]		⋆
HeavisideLambda[x]		*
HeavisideLambda[x₁,x₂,…]		*
HeavisidePi[x]		*
HeavisidePi[x₁,x₂,…]		*
KroneckerDelta[n₁,n₂,…]		⋆
UnitBox[x]		*
UnitBox[x₁,x₂,…]		*
UnitStep[x₁,x₂,…]		⋆
UnitTriangle[x]		*
UnitTriangle[x₁,x₂,…]		*

一般・関連関数

行列操作

StandardForm	TraditionalForm
Det[A]		⋆
Inverse[A]
Transpose[A]

行列操作

論理演算子

StandardForm	TraditionalForm
And[p₁,p₂,…]
Implies[a,b]		⋆
Nand[p₁,p₂,…]
Nor[p₁,p₂,…]
Not[p]
Or[p₁,p₂,…]
Xor[p₁,p₂,…]

論理演算子

微積分

StandardForm	TraditionalForm
C[n]		⋆
D[f[x]]
D[f[x],x]
D[f[x],{x,2}]
D[f[x],{x,n}]
Dt[f[x]]		⋆
Dt[f[x],x]
Dt[f[x],{x,2}]
Dt[f[x],{x,n}]
Derivative[1][f]
Derivative[2][f]
Derivative[d₁,…][f]		⋆
FourierTransform[expr,t,s]
FourierTransform[expr,{t₁,t₂,…},{s₁,s₂,…}]
Integrate[expr,x]
Integrate[expr,x₁,y,z]
Integrate[expr,{x,a,b}]
Integrate[expr,{x,a,b},{y,m,n},{z,p,q}]
InverseFourierTransform[expr,s,t]
InverseFourierTransform[expr,{s₁,s₂,…},{t₁,t₂,…}]
InverseLaplaceTransform[expr,s,t]
InverseLaplaceTransform[expr,{s₁,s₂,…},{t₁,t₂,…}]
LaplaceTransform[expr,t,s]
LaplaceTransform[expr,{t₁,t₂,…},{s₁,s₂,…}]
Limit[f[x],x->a]
Limit[f[x],x->a,Direction->+1]
Limit[f[x],x->a,Direction->-1]
O[x]
O[x]^n
O[x,a]
O[x,a]^n
Piecewise[{{v₁,c₁},{v₂,c₂},…}]		⋆
Residue[z]
Series[f[x],{x,a,0}]		⋆
Series[f[x],{x,a,1}]		⋆
Series[Tan[z^(2/3)],{z,0,3}]		⋆

微積分

離散微分および離散積分

StandardForm	TraditionalForm
DifferenceDelta[f,i]		*
DifferenceDelta[f,{i,n}]		*
DifferenceDelta[f,{i,n,h}]		*
DifferenceDelta[f,i,j,...]		*
DiscreteRatio[f,i]		*
DiscreteRatio[f,{i,n}]		*
DiscreteRatio[f,{i,n,h}		*
DiscreteRatio[f,i,j,...]		*
DiscreteShift[f,i]		*
DiscreteShift[f,{i,n}]		*
DiscreteShift[f,{i,n,h}]		*
DiscreteShift[f,i,j,...]		*
InverseZTransform[exp,z,n]
InverseZTransform[exp,{z₁,z₂,...},{n₁,n₂,...}]
ZTransform[exp,n,z]
ZTransform[exp,{n₁,n₂,...},{z₁,z₂,...}]

離散微分・積分

多項式関数

StandardForm	TraditionalForm
Cyclotomic[n,z]		⋆
PolynomialMod[poly,m]		⋆

多項式関数

q関数

StandardForm	TraditionalForm
QBinomial[n,m,q]		*
QFactorial[n,q]		*
QGamma[z,q]		*
QHypergeometricPFQ[{a₁,...,a_t},{b₁,...,b_s},q,z]		*
QPochhammer[a,q,n]		*
QPochhammer[a,q]		*
QPochhammer[q]		*
QPolyGamma[z,q]		*
QPolyGamma[n,z,q]		*

Q関数

アルファベット順のリスト

StandardForm	TraditionalForm
Abs[z]		⋆
AiryAi[z]
AiryAiPrime[z]
AiryBi[z]
AiryBiPrime[z]
Algebraics		⋆
And[p₁,p₂,…]
AngerJ[ν,x]		*
AngerJ[ν,μ,x]		*
AppellF1[a,b₁,b₂,c,x,y]		⋆
ArcCos[z]
ArcCosh[z]
ArcCot[z]
ArcCoth[z]
ArcCsc[z]
ArcCsch[z]
ArcSec[z]
ArcSech[z]
ArcSin[z]
ArcSinh[z]
ArcTan[z]
ArcTanh[z]
Arg[z]
ArithmeticGeometricMean[a,b]		⋆
BernoulliB[n]		⋆
BernoulliB[n,z]		⋆
BesselI[n,z]
BesselJ[n,z]
BesselK[n,z]
BesselY[n,z]
Beta[a,b]		⋆
Beta[z,a,b]		⋆
Beta[z₀,z₁,a,b]		⋆
BetaRegularized[z,a,b]		⋆
BetaRegularized[z₀,z₁,a,b]		⋆
Binomial[n,m]		⋆
Booleans		⋆
C[n]		⋆
CarmichaelLambda[n]		⋆
Catalan		⋆
Ceiling[z]
ChampernowneNumber[b]		*
ChebyshevT[n,x]
ChebyshevU[n,x]
ClebschGordan[{j₁,m₁},{j₂,m₂},{j₃,m₃}]		⋆
Complexes		⋆
Conjugate[z]		*
Cos[z]
Cos[z]^p
Cosh[z]
Cosh[z]^p
CosIntegral[z]
CoshIntegral[z]
Cot[z]
Cot[z]^p
Coth[z]
Coth[z]^p
Csc[z]
Csc[z]^p
Csch[z]
Csch[z]^p
Cyclotomic[n,z]		⋆
D[f[x]]
D[f[x],x]
D[f[x],{x,2}]
D[f[x],{x,n}]
Dt[f[x]]		⋆
Dt[f[x],x]
Dt[f[x],{x,2}]
Dt[f[x],{x,n}]
DawsonF[x]		*
DedekindEta[t]		⋆
Derivative[1][f]
Derivative[2][f]
Derivative[d₁,…][f]		⋆
Det[A]		⋆
DifferenceDelta[f,i]		*
DifferenceDelta[f,{i,n}]		*
DifferenceDelta[f,{i,n,h}]		*
DifferenceDelta[f,i,j,...]		*
DiracDelta[x₁,x₂,…]		⋆
DiscreteDelta[n₁,n₂,…]		⋆
DiscreteRatio[f,i]		*
DiscreteRatio[f,{i,n}]		*
DiscreteRatio[f,{i,n,h}		*
DiscreteRatio[f,i,j,...]		*
DiscreteShift[f,i]		*
DiscreteShift[f,{i,n}]		*
DiscreteShift[f,{i,n,h}]		*
DiscreteShift[f,i,j,...]		*
DivisorSigma[k,n]		⋆
EllipticE[m]
EllipticE[ϕ,m]		⋆
EllipticF[ϕ,m]		⋆
EllipticK[m]
EllipticNomeQ[m]		⋆
EllipticPi[n,m]		⋆
EllipticPi[n,ϕ,m]		⋆
EllipticTheta[a,u,q]
EllipticThetaPrime[a,u,q]		⋆
Erf[z]
Erf[z₀,z₁]
Erfc[z]
Erfi[z]
EulerE[n]		⋆
EulerE[n,z]		⋆
EulerGamma		⋆
EulerPhi[n]		⋆
ExpIntegralE[n,z]		⋆
ExpIntegralEi[z]
Fibonacci[n]		⋆
Fibonacci[n,z]		⋆
Floor[z]
FourierTransform[expr,t,s]
FourierTransform[expr,{t₁,t₂,…},{s₁,s₂,…}]
FractionalPart[x]
FresnelC[z]
FresnelS[z]
Gamma[z]
Gamma[a,z]
Gamma[a,z₁,z₂]
GammaRegularized[a,z]		⋆
GammaRegularized[a,z₀,z₁]		⋆
GCD[n₁,n₂,…]
GegenbauerC[n,x]
GegenbauerC[n,m,x]
Glaisher
GoldenRatio		⋆
HarmonicNumber[n]		⋆
HarmonicNumber[n,r]		⋆
HeavisideLambda[x]		*
HeavisideLambda[x₁,x₂,…]		*
HeavisidePi[x]		*
HeavisidePi[x₁,x₂,…]		*
HermiteH[n,x]
Hypergeometric0F1[a,z]		⋆
Hypergeometric0F1Regularized[a,z]		⋆
Hypergeometric1F1[a,b,z]		⋆
Hypergeometric1F1Regularized[a,b,z]		⋆
Hypergeometric2F1[a,b,c,z]		⋆
Hypergeometric2F1Regularized[a,b,c,z]		⋆
HypergeometricPFQ[{a₁,…,a_p},{b₁,…,b_q},z]		⋆
HypergeometricPFQRegularized[{a₁,…,a_p},{b₁,…,b_q},z]		⋆
HypergeometricU[a,b,z]		⋆
Implies[a,b]		⋆
Integers		⋆
Integrate[expr,x]
Integrate[expr,x₁,y,z]
Integrate[expr,{x,a,b}]
Integrate[expr,{x,a,b},{y,m,n},{z,p,q}]
Inverse[A]
InverseBetaRegularized[s,a,b]		⋆
InverseBetaRegularized[z₀,s,a,b]		⋆
InverseEllipticNomeQ[q]		⋆
InverseErf[z₀,s]
InverseFourierTransform[expr,s,t]
InverseFourierTransform[expr,{s₁,s₂,…},{t₁,t₂,…}]
InverseFunction[f]		⋆
InverseJacobiCD[u,m]		⋆
InverseJacobiCN[u,m]		⋆
InverseJacobiCS[u,m]		⋆
InverseJacobiDC[u,m]		⋆
InverseJacobiDN[u,m]		⋆
InverseJacobiDS[u,m]		⋆
InverseJacobiNC[u,m]		⋆
InverseJacobiND[u,m]		⋆
InverseJacobiNS[u,m]		⋆
InverseJacobiSC[u,m]		⋆
InverseJacobiSD[u,m]		⋆
InverseJacobiSN[u,m]		⋆
InverseLaplaceTransform[expr,s,t]
InverseLaplaceTransform[expr,{s₁,s₂,…},{t₁,t₂,…}]
InverseWeierstrassP[p,{g₂,g₃}]
InverseZTransform[exp,z,n]
InverseZTransform[exp,{z₁,z₂,…},{n₁,n₂,…}]
JacobiAmplitude[u,m]
JacobiCD[u,m]		⋆
JacobiCN[u,m]		⋆
JacobiCS[u,m]		⋆
JacobiDC[u,m]		⋆
JacobiDN[u,m]		⋆
JacobiDS[u,m]		⋆
JacobiNC[u,m]		⋆
JacobiND[u,m]		⋆
JacobiNS[u,m]		⋆
JacobiSC[u,m]		⋆
JacobiSD[u,m]		⋆
JacobiSN[u,m]		⋆
JacobiP[n,a,b,x]
JacobiSymbol[n,m]		⋆
JacobiZeta[ϕ,m]		⋆
Khinchin		*
KleinInvariantJ[τ]		⋆
KroneckerDelta[n₁,n₂,…]		⋆
LaguerreL[n,x]
LaguerreL[n,a,x]
LegendreP[n,x]		⋆
LegendreP[n,m,x]		⋆
LegendreP[n,m,a,z]		⋆
LaplaceTransform[expr,t,s]
LaplaceTransform[expr,s,t]
LCM[n₁,n₂,…]
LegendreQ[n,x]		⋆
LegendreQ[n,m,x]		⋆
LegendreQ[n,m,a,z]		⋆
LerchPhi[z,s,a]		⋆
Limit[f[x],x->a]
Limit[f[x],x->a,Direction->+1]
Limit[f[x],x->a,Direction->-1]
LiouvilleLambda[n]		*
Log[z]
Log[b,z]
Log[z]^p
Log[b,z]^p
LogGamma[z]
LogIntegral[z]
MangoldtLambda[n]		*
MathieuCharacteristicA[r,q]		⋆
MathieuCharacteristicB[r,q]		⋆
Max[z]
MeijerG[{{a₁,…,a_n},{a_n+1,…,a_p}},{{b₁,…,b_m},{b_m+1,…,b_q}},z]		⋆
MeijerG[{{a₁,…,a_n},{a_n+1,…,a_p}},{{b₁,…,b_m},{b_m+1,…,b_q}},z,r]		⋆
Min[z]
Mod[m,n]		⋆
ModularLambda[τ]		⋆
MoebiusMu[n]		⋆
Multinomial[n₁,n₂,…,n_k]		⋆
MultiplicativeOrder[k,n]
Nand[p₁,p₂,…]
NevilleThetaC[u,m]		⋆
NevilleThetaD[u,m]		⋆
NevilleThetaN[u,m]		⋆
NevilleThetaS[u,m]		⋆
Nor[p₁,p₂,…]
Not[p]
O[x]
O[x]^n
O[x,a]
O[x,a]^n
Or[p₁,p₂,…]
PartitionsP[z]		⋆
PartitionsQ[z]		⋆
Piecewise[{{v₁,c₁},{v₂,c₂},…}]		⋆
Pochhammer[a,n]		⋆
PolyGamma[z]		⋆
PolyGamma[n,z]		⋆
PolyLog[ν,z]		⋆
PolyLog[ν,p,z]		⋆
PolynomialMod[poly,m]		⋆
PowerMod[a,b,n]		⋆
Prime[n]		⋆
PrimeNu[n]		*
PrimeOmega[n]		*
PrimePi[z]		⋆
PrimeZetaP[x]		*
Primes		⋆
ProductLog[z]		⋆
ProductLog[k,z]		⋆
QBinomial[n,m,q]		*
QFactorial[n,q]		*
QGamma[z,q]		*
QHypergeometricPFQ[{a₁,…,a_t},{b₁,…,b_s},q,z]		*
QPochhammer[a,q,n]		*
QPochhammer[a,q]		*
QPochhammer[q]		*
QPolyGamma[z,q]		*
QPolyGamma[n,z,q]		*
RamanujanTau[n]		⋆
Rationals		⋆
Reals		⋆
Residue[z]
RiemannR[x]		*
RiemannSiegelTheta[t]		⋆
RiemannSiegelZ[t]		⋆
Sec[z]
Sec[z]^p
Sech[z]
Sech[z]^p
Series[f[x],{x,a,0}]		⋆
Series[f[x],{x,a,1}]		⋆
Series[Tan[z^(2/3)],{z,0,3}]		⋆
Sign[z]
Signature[e₁,e₂,…]		⋆
Sin[z]
Sin[z]^p
Sinh[z]
Sinh[z]^p
SinIntegral[z]
SinhIntegral[z]
SixJSymbol[{j₁,j₂,j₃},{j₄,j₅,j₆}]		⋆
SphericalHarmonicY[l,m,θ,ϕ]		⋆
SquaresR[d,n]		*
StieltjesGamma[n]		⋆
StieltjesGamma[n,a]		*
StirlingS1[n,m]		⋆
StirlingS2[n,m]		⋆
StruveH[ν,z]		⋆
StruveL[ν,z]		⋆
Tan[z]
Tan[z]^p
Tanh[z]
Tanh[z]^p
ThreeJSymbol[{j₁,m₁},{j₂,m₂},{j₃,m₃}]		⋆
Transpose[A]
UnitBox[x]		*
UnitBox[x₁,x₂,…]		*
UnitStep[x₁,x₂,…]		⋆
UnitTriangle[x]		*
UnitTriangle[x₁,x₂,…]		*
WeberE[ν,x]		*
WeberE[ν,μ,x]		*
WeierstrassP[u,{g₂,g₃}]
WeierstrassPPrime[u,{g₂,g₃}]		⋆
WeierstrassSigma[u,{g₂,g₃}]		⋆
WeierstrassZeta[u,{g₂,g₃}]		⋆
Xor[p₁,p₂,…]
Zeta[s]		⋆
Zeta[s,a]		⋆
ZTransform[exp,n,z]
ZTransform[exp,{n₁,n₂,…},{z₁,z₂,…}]