FLOATPOS MachineEpsilonR64 MachineEpsilonR MachineEpsilonR/Accuracy MOD MOD32 MODbaseP MODbaseP32 RADIAN STEPBYSTEP EXPAND SUBSTITUTION TIMEOUT

$i$ $e$ $\pi$ $\infty$ $\emptyset$ $\cup$ $\setminus$ $\triangle$ $'$ $\cap$ (a,b) [a,b] (a,b] [a,b) $\ge$ $\ne$ = $\le$ $\lor$ $\&$ $\neg$ $\Leftrightarrow$ $\implies$

$\circ$ $\partial$ $\nabla$ $\hbar$ $\to$ $\perp$ $\parallel$ $\angle$ $\smile$ $\equiv$ $\square$ $\blacksquare$ $\approx$ $\sim$ $\in$ $\notin$ $\owns$ $\subset$ $\subseteq$ $\supset$ $\supseteq$ $\exists$ $\nexists$ $\forall$ $\vee$ $\wedge$ $\oplus$ $\otimes$ $\coprod$ $\hat a$ $\bar a$ $\tilde a$ $\vec a$ $\dot a$ $\ddot a$ $\widetilde{az}$ $\widehat{az}$ $\overline{az}$ $\overrightarrow{az}$ $\underbrace{az}$ $\overbrace{az}$ $\frac{a}{b}$ $\{$ $[$ $\longleftrightarrow$ $\longleftarrow$ $\uparrow$ $\longrightarrow$ $\downarrow$

$\alpha$ $\beta$ $\gamma$ $\delta$ $\epsilon$ $\varepsilon$ $\zeta$ $\eta$ $\theta$ $\vartheta$ $\iota$ $\kappa$ $\varkappa$ $\lambda$ $\mu$ $\nu$ $\xi$ $\pi$ $\varpi$ $\rho$ $\varrho$ $\sigma$ $\varsigma$ $\tau$ $\upsilon$ $\phi$ $\varphi$ $\chi$ $\psi$ $\omega$

$\Gamma$ $\Delta$ $\Theta$ $\Lambda$ $\Xi$ $\Pi$ $\Sigma$ $\Upsilon$ $\Phi$ $\Psi$ $\Omega$

max(a,b) min(a,b) abs() sign() round() floor() ceil() isZero() isOne() isEven() isNegative() isInfinite() random(bits)

div(a,b) rem(a,b) divRem(a,b) mod(a,m) Mod(a,m) factor(a) a! GCD(a,b) extendedGCD(a,b) modInverse(a,m) JacobiSymbol(,)

num(fr) denom(fr) cancel(fr) quotientAndRemainder(fr) quotient(fr) remainder(fr) quotientAndRemainder(fr,x) quotient(fr,x) remainder(fr,x) properForm(fr)

random(d_1,..,d_n,density,bits) GCD(f,g) LCM(f,g) resultant(f,g) discriminant(f) leadingCoeff() value(f(x),[a]) value(f(x,y), [a, b]) rootsOfPolynomial() realRootsOfPolynomial() complexRootsOfPolynomial() solveNAE(f,g,...,h) \degrees(f) \degree(f) groebner(f,..,g) reduceByGB(f,[p,..,q]) PRS(a,b) GCDNumCf(p) GCDHCf(p,z) quotientAndRemainder(a,b,x) quotient(a,b,x) remainder(a,b,x) extendedGCD(a,b) toVectorDence(p) toVectorSparce(p) vectorToPolynom([])

solveLAE cholesky transpose inverse adjoint