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Testing latest pari + WASM + node.js... and it works?! Wow.

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License: GPL3
ubuntu2004
Function: _diffptr
Class: gp2c_internal
Help: Table of difference of primes.
Description:
 ():bptr        diffptr

Function: _forprime_next
Class: gp2c_internal
Help: Compute the next prime from the diffptr table.
Description:
 (*small,*bptr):void  NEXT_PRIME_VIADIFF($1, $2)

Function: _forprime_init
Class: gp2c_internal
Help: Initialize forprime_t.
Description:
 (forprime,int,?int):void             forprime_init(&$1, $2, $3);

Function: _forprime_next_
Class: gp2c_internal
Help: Compute the next prime.
Description:
 (forprime):int                       forprime_next(&$1)

Function: _u_forprime_init
Class: gp2c_internal
Help: Initialize forprime_t (ulong version).
Description:
 (forprime,small,):void              u_forprime_init(&$1, $2, LONG_MAX);
 (forprime,small,small):void         u_forprime_init(&$1, $2, $3);

Function: _u_forprime_next
Class: gp2c_internal
Help: Compute the next prime (ulong version).
Description:
 (forprime):small                   u_forprime_next(&$1)

Function: forprime
Section: programming/control
C-Name: forprime
Prototype: vV=GDGI
Help: forprime(p=a,{b},seq): the sequence is evaluated, p running over the
 primes between a and b. Omitting b runs through primes >= a.
Iterator:
 (*notype,small,small) (forprime, _u_forprime_init, _u_forprime_next)
 (*notype,gen,gen,gen) (forprime, _forprime_init, _forprime_next_)
 (*small,gen,?gen)     (forprime, _u_forprime_init, _u_forprime_next)
 (*int,gen,?gen)       (forprime, _forprime_init, _forprime_next_)
 (gen,gen,?gen)        (forprime, _forprime_init, _forprime_next_)
Doc: evaluates \var{seq},
 where the formal variable $p$ ranges over the prime numbers between the real
 numbers $a$ to $b$, including $a$ and $b$ if they are prime. More precisely,
 the value of
 $p$ is incremented to \kbd{nextprime($p$ + 1)}, the smallest prime strictly
 larger than $p$, at the end of each iteration. Nothing is done if $a>b$.
 \bprog
 ? forprime(p = 4, 10, print(p))
 5
 7
 @eprog\noindent Setting $b$ to \kbd{+oo} means we will run through all primes
 $\geq a$, starting an infinite loop; it is expected that the caller will break
 out of the loop itself at some point, using \kbd{break} or \kbd{return}.

 Note that the value of $p$ cannot be modified within \var{seq}:
 \bprog
 ? forprime(p = 2, 10, p = [])
  ***   at top-level: forprime(p=2,10,p=[])
  ***                                   ^---
  ***   prime index read-only: was changed to [].
 @eprog