Content MathML

Token Elements ci X ci type='vector' W ci type='vector' with subscript X y Cn with subscript 1 0 Omega with Over ω c ˜ Function x t Fn deprecated f g z Function of Power f x t 2 Function Diff φ t Function with Subscript ℛ s t Function with Subsup and Power x 0 n t z Function with Power and Two Variables x z y w q α Discrete Function x t Discrete Function with Subscript x c t

Csymbol Tests Adjoint X Adjoint x y Directional diff y x Stochastic Process 0 p 1 1 p Mutual Information x y Distance x y Normal Distribution 0 y Distributed In r 0 σ 2 Estimate x Estimate xy Estimate with msub x2 Estimate with msub x2 Estimate with complex msub xabc Estimate xy+X CDF C r CDF wit condition C θ r CDF with multiple conditions C θ β r CDF with multiple conditions and bvar C x θ β r PDF Pa x r PDF with condition P x θ r PDF with multiple conditions P x θ β r PDF multiple arguments with condition P x y θ r s Estimate of Function P x Estimate of Function P x Expected Value x Expected Value w/bvar and condition x θ θ ̂ MMSE Expected Value w condition θ θ ̂ MMSE Expected Value multiple conditions θ ω φ θ ̂ MMSE Probability X Probability with multiple arguments X Y Complement x y Probability with Condition X X argmin X Argmin with Condition C X Argmin with domainofapplication D X argmax X Argmax with condition C X Argmax with domainofapplication C X Convolution X Y Probability A B Evaluateat with interval 1 2 F x Evaluate with bvar and interval t 1 2 F x Evaluateat with condition z F x Evaluateat with multiple conditions z a F x Evaluate with bvar and condition t y F x Evaluate with lowlimit/uplimit z x F x Evaluate with bvar and lowlimit/uplimit t y t F x Surface Integral with bvar and domainofapplication x S X Surface Intgral with bvar and condition x S X Surface Integral with bvar and lowlimit/uplimit x 1 3 X Surface Integral with bvar x X

Basic Content Elements Mult. Complex Cartesians 23 2-3 Apply A B Composition x y z Inverse of a Function u t Apply/Apply/Plus F G x Apply/Apply/Diff u t Apply/Apply/Diff/Apply/Plus 1 F G x Apply/Apply/Power x 2 2 Apply/Apply/Inverse u t

Arithmatic Algebra and Logic Max a b Min a b min X Min with Condition C X Min with domainofapplication D X Min with domainofapplication and condition and multiple bvars D V T a b X Max with domainofapplication and condition and multiple bvars D V T a b X Max with Condition C X Max with domainofapplication D X Infimum with bvar and condition x x B x 2 Minus a b Quotient a b Times x y Power Test 1 b n Power of a Function S0 n 2 Power of a Discrete Function x t 2 And a c Or a c Not Test W XOR test a b XOR test 2 H a b k l Forall test x x 0 1 2 x ℤ y 2 x 3 This is a test of the above as inline math: x x 0 1 2 x ℤ y 2 x 3 Forall x, x x x Forall x,(x) and y x x y Forall x,(x and y) x x y x and y or z : or(and(x,y),z) x y z x and (y or z): and(x,or(y,z)) x y z Conjugate Test x Remainder a b

Relations Equals a b Equals with Line Breaking a b c d Real x

Calculus and Vector Calculus Int x y Int x a b Int with domain of application and nothing else x Diff f Diff of Sum f g Diff with degree 5 u y f Diff with bvar x f x diff with bvar and bvar/degree x 2 f x Diff of a Function u t Partial Diff x 4 f Partial Diff with multiple bvar x y f x y Partial Diff with Degree 2 f Partial Diff with Degree 2 f x Grad Test T Curl Test R Norm Test x Norm Test with Domain of Application x

Theory of Sets Set 0 1 2 Proper Subset X Y

Sequences and Series Sum with nothing x Sum with Bvar x x Sum with Mulitple Bvar x y x Sum with Limits and Condition x 0 x x 3 Sum with Domainofapplication and Condition x x n … n m x 3 Product with Limits and Condition x 0 x x 3 Product with Domainofapplication and Condition x x n … n m x 3 Product Times Test j w i 1 2 x

Elementary Classical Functions Sin x

Statistics Mean Test m n o Mean Times Test X Y Moment 3 p x

Linear Algera Selector x i Vector Entity Test π Vector Product Test C D Scalar Product Test A B Outer Product Test V X

Semantic Mapping Elements Annotation

Constant and Symbol Elements Integers

Other MathML Tests Applying an m:ci to a single m:ci ∠ x t Applying a ci with an mo in it ≫ x y Applying a ci with an mo in it ≫ x y z Laplace in ci ℒ x Fourier Transform in ci ℱ x Apply ci to apply ∠ a b Applying a ci with an mo in it ≫ x