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6:20 PM
This Puzzle is still unsolved.
 
Hi , I must admit I cheated to recover my own puzzle. I used that the random generator is not really random. Just in the case you still try to solve it and eventually want to give up.
A question of someone : 60-digit perfect square with the maximum digitsum. I tried to beat the 484 , but despite considerable effort only reached 463. Sigh.
 
Hi, I gave up for the 4 distinct digit puzzle in base-10. Too many branches to search for.
But I've created this 6 distinct digit puzzle in base-32. And it is still unsolved :)
 
6:37 PM
How many digits do we have in base 32 ?
 
User140242, however, has already posted a C++ code that might contain the solution.
 
Abive you see some new projects , including a prime factor search.
 
actually the factors p and q have 105 digits in base-32 representation.
Would you like to post the factors to factordb.com?
 
For my own puzzle ? Done.
 
And for my puzzle?
 
6:45 PM
You really think I can crack this ?
 
Why not
 
I did not even find the optimum for the above square-problem and this is probably much easier.
 
I can't post the answer to my own puzzle. But will you if I gave you the code?
 
OK, this is a compromiss ...
 
I would be glad :)
Here is the code:
fun32(n,A,B=A,p=0,q=0,m=1,s=sqrtint(n))={
if(p>s&&q>s,return);
foreach(A,a,aq=a*q;
foreach(B,b,
d=n-(aq+b*p+a*b*m);
if(d%32,next);
d\=32;
if(d,,return([p+a*m,q+b*m]));
r=fun32(d,A,B,p+a*m,q+b*m,32*m,s);
if(r,return(r))))
};
run with fun(n, [15, 30, 23, 4, 22, 14])
and n is the C320 from my puzzle.
 
6:55 PM
*** unexpected ';': ...eturn);foreach(A,a,aq=a*q;foreach(B,b,d=n-(aq+
*** ^---------------------
gp >
 
how is that possible?
try it with:
fun32(n,A,B=A,p=0,q=0,m=1,s=sqrtint(n))={
if(p>s&&q>s,return());
foreach(A,a,aq=a*q;
foreach(B,b,
d=n-(aq+b*p+a*b*m);
if(d%32,next);
d\=32;
if(d,,return([p+a*m,q+b*m]));
r=fun32(d,A,B,p+a*m,q+b*m,32*m,s);
if(r,return(r))))
};
 
same message
seems a is not defined ...
 
Or:
{fun32(n,A,B=A,p=0,q=0,m=1,s=sqrtint(n))=
if(p>s&&q>s,return());
foreach(A,a,aq=a*q;
foreach(B,b,
d=n-(aq+b*p+a*b*m);
if(d%32,next);
d\=32;
if(d,,return([p+a*m,q+b*m]));
r=fun32(d,A,B,p+a*m,q+b*m,32*m,s);
if(r,return(r))))
};
 

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