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Type a GP expression in the third (blue) box then hit <Shift>-<Enter> or click on the Evaluate button below it. A trailing semi-colon ; prevents output. You can assign to variables and define user functions. (Speed is approximately one eighth of native speed.)

Examples

(click on the examples below to paste them)

?eulerphi (short help), ??factor (long help in new tab)
2*3 , 10! , (1+x)^10 , exp(Pi*sqrt(163))
factor(2^128+1) , factor(x^4+4) , isprime(10^50+151)
ploth(x=1,100,[sqrt(2/(Pi*x)),besselj(0,x),-sqrt(2/(Pi*x))])
ploth(x=0,2*Pi,[sin(2*x),cos(3*x)],1)
intnum(x=-oo,oo,1/(1+x^2)) , sumpos(n=1, n^(-3))
sin(x) , ellj(x + O(x^20))
Mod(x,x^2-x-1)^100000==fibonacci(100000)*x+fibonacci(99999)
g=gamma(1/4+O(5^20)) , algdep(g,4) , g^4+4*g^2+5
\p100 : change default accuracy to 100 decimal digits
K=bnfinit(a^2+23); (huge: don't forget the ; ), K.clgp , bnrclassfield(K)
E=ellinit([1,3]*Mod(1,10^50+151)); ellcard(E)
E=ellinit([-157^2,0]); P=ellheegner(E) , ellisoncurve(E,P)
polgalois(x^8-2) , ellsearch(11) (loads packages on demand)
lfun(x^3-2, 2) (Dedekind zeta function)
E=ellinit("11a1");L=lfuninit(E,[0,100]); ploth(x=0,100,lfunhardy(L,x))

ecm(N, B = 1000!, nb = 100)=
{
  for(a = 1, nb,
    iferr(ellmul(ellinit([a,1], N), [0,1], B),
      E, return(gcd(lift(component(E,2)),N))))
}
ecm(2^101-1)

PARI is compiled using emscripten. Enter \v for version information.

Run PARI/GP in your browser Stable Version | Stable WebAssembly version | Development version

Examples

Run PARI/GP in your browser
Stable Version | Stable WebAssembly version | Development version