\n";
print "Return to main page
\n";
?>
php/3x+1.html 0000644 0001751 0001751 00000002756 13772246606 012244 0 ustar keith keith
It is conjectured that every trajectory starting from a non-zero integer will end in one of the (non-zero) numbers in this list and subsequently cycle:
1,2,1;
-1,-1;
-5,-7,-10,-5;
-17,-25,-37,-55,-82,-41,-61,-91,-136,-68,-34,-17.
Also see Generalized 3x+1 functions and Markov matrices.
Last modified 2nd February 2006
Return to main page
php/3x+1_.php 0000644 0001751 0001751 00000003111 11620071521 012166 0 ustar keith keith ="0";$i=bcadd($i,"1")){
print "i=$i: $x\n
";
if(bccomp($x,"0")==0){
print "starting number = $y\n
";
flush();
print "the number of iterations taken to reach 0 is $i\n
";
flush();
return;
}
if(bccomp($x,"1")==0){
print "starting number = $y\n
";
flush();
print "the number of iterations taken to reach 1 is $i\n
";
flush();
return;
}
if(bccomp($x,"-1")==0){
print "starting number = $y\n
";
flush();
print "the number of iterations taken to reach -1 is $i\n
";
flush();
return;
}
if(bccomp($x,"-5")==0){
print "starting number = $y\n
";
flush();
print "the number of iterations taken to reach -5 is $i\n
";
flush();
return;
}
if(bccomp($x,"-17")==0){
print "starting number = $y\n
";
flush();
print "the number of iterations taken to reach -17 is $i\n
";
flush();
return;
}
$x=collatzt($x);
flush();
}
}
?>
php/3x+1.php 0000644 0001751 0001751 00000000707 12747107542 012055 0 ustar keith keith
\n";
print "Return to main page
\n";
auditfin();
?>
php/3x+371.html 0000644 0001751 0001751 00000003540 11625274515 012401 0 ustar keith keith
| t(x) | = | x/2 | if x is even, |
| t(x) | = | (3x+371)/2 | if x is odd, |
It is conjectured (by Keith Matthews) that every trajectory starting from a non-zero integer will end in one of the numbers in this list and subsequently cycle. (The cycle lengths are printed in bold type.):
Last modified 15th May 2010
Return to main page
php/3x+371_.php 0000644 0001751 0001751 00000004712 10436606720 012361 0 ustar keith keith $y\n
";
flush();
$x=$y;
for($i="0";gezero($i);$i=bcadd($i,"1")){
if(eq($x,"721")){
print "starting number = $y\n
";
flush();
print "the number of iterations taken to reach 721 is $i\n
";
flush();
return;
}
if(eq($x,"371")){
print "starting number = $y\n
";
flush();
print "the number of iterations taken to reach 371 is $i\n
";
flush();
return;
}
if(eq($x,"265")){
print "starting number = $y\n
";
flush();
print "the number of iterations taken to reach 265 is $i\n
";
flush();
return;
}
if(eq($x,"25")){
print "starting number = $y
\n";
flush();
print "the number of iterations taken to reach 25 is $i
\n";
flush();
return;
}
if(ezero($x)){
print "starting number = $y\n
";
flush();
print "the number of iterations taken to reach 0 is $i\n
";
flush();
return;
}
if(eq($x,"-371")){
print "starting number = $y\n
";
flush();
print "the number of iterations taken to reach -371 is $i\n
";
flush();
return;
}
if(eq($x,"-563")){
print "starting number = $y\n
";
flush();
print "the number of iterations taken to reach -563 is $i\n
";
flush();
return;
}
if(eq($x,"-1855")){
print "starting number = $y\n
";
flush();
print "the number of iterations taken to reach -1855 is $i\n
";
flush();
return;
}
if(eq($x,"-6307")){
print "starting number = $y\n
";
flush();
print "the number of iterations taken to reach -6307 is $i\n
";
flush();
return;
}
$x=t($x);
print "$x\n
";
flush();
}
}
?>
php/3x+371.php 0000644 0001751 0001751 00000000734 12747107637 012234 0 ustar keith keith
\n";
print "Return to main page
\n";
?>
php/6branch.html 0000644 0001751 0001751 00000010057 13241441046 013054 0 ustar keith keith
| t(x) | = | x/6 | if x ≡ 0 (mod 6), |
| t(x) | = | (7x+1)/2 | if x ≡ 1 (mod 6), |
| t(x) | = | x/2 | if x ≡ 2 (mod 6), |
| t(x) | = | x/3 | if x ≡ 3 (mod 6), |
| t(x) | = | x/2 | if x ≡ 4 (mod 6), |
| t(x) | = | (7x+1)/6 | if x ≡ 5 (mod 6), |
This mapping is of type (b) in Generalized 3x+1 mappings with Markov matrix
| 1/6 | 1/6 | 1/6 | 1/6 | 1/6 | 1/6 |
| 0 | 1/2 | 1/2 | 0 | 0 | 0 |
| 0 | 0 | 0 | 1/2 | 1/2 | 0 |
| 0 | 1/2 | 1/2 | 0 | 0 | 0 |
| 1/6 | 1/6 | 1/6 | 1/6 | 1/6 | 1/6 |
| 0 | 1/3 | 0 | 0 | 1/3 | 1/3 |
(1/6)2/53(21/6)15/53(3/6)14/53(2/6)9/53(3/6)10/53(7/6)3/53 < 1,
it is conjectured by Keith Matthews that every trajectory will end in one of the numbers in this list and subsequently cycle. (The cycle lengths are printed in bold type.):
Last modified 17th July 2017
Return to main page
php/6branch_.php 0000644 0001751 0001751 00000004217 13133024131 013027 0 ustar keith keith $y\n
";
flush();
$x=$y;
for($i="0";gezero($i);$i=bcadd($i,"1")){
if(eq($x,"0")){
print "starting number = $y\n
";
flush();
print "the number of iterations taken to reach 0 is $i\n
";
flush();
return;
}
if(eq($x,"1")){
print "starting number = $y\n
";
flush();
print "the number of iterations taken to reach 1 is $i\n
";
flush();
return;
}
if(eq($x,"19")){
print "starting number = $y\n
";
flush();
print "the number of iterations taken to reach 19 is $i\n
";
flush();
return;
}
if(eq($x,"-1")){
print "starting number = $y
\n";
flush();
print "the number of iterations taken to reach -1 is $i
\n";
flush();
return;
}
if(eq($x,"-5")){
print "starting number = $y
\n";
flush();
print "the number of iterations taken to reach -5 is $i
\n";
flush();
return;
}
if(eq($x,"-11")){
print "starting number = $y
\n";
flush();
print "the number of iterations taken to reach -11 is $i
\n";
flush();
return;
}
$x=t($x);
print "$x\n
";
flush();
}
}
?>
php/6branch.php 0000644 0001751 0001751 00000000737 13133024111 012671 0 ustar keith keith
\n";
print "Return to main page
\n";
?>
php/aaa.html 0000644 0001751 0001751 00000002725 12574426331 012266 0 ustar keith keith
The program is a BCMath version of BC function aa2().
Last modified 11th September 2015
Return to main page
php/aaa.php 0000644 0001751 0001751 00000002647 12747032715 012115 0 ustar keith keith
\n";
print "Return to main page
\n";
?>
php/aa.html 0000644 0001751 0001751 00000004030 13763565331 012121 0 ustar keith keith
x = (α/a)u + bβv, y = βu + α v,
where u and v are integers satisfying the equation u2 - Dv2 = 1.The method works for ac with up to say 20 digits, due to the limitations of the program used to factor c.
The program is a BCMath version of BC function aa1().
Last modified 8th December 2015
Return to main page
php/aa.php 0000644 0001751 0001751 00000002126 12747033114 011736 0 ustar keith keith
\n";
print "Return to main page
\n";
?>
php/ap2-bq2_.php 0000644 0001751 0001751 00000015331 12464134403 012661 0 ustar keith keith
\n";
print "Initial segment of the continued fraction for √($b/$a):
\n";
for($i="0";le($i,$h);$i=bcadd($i,"1")){
print "a[$i]=$aa[$i], P[$i]=$pcap[$i], Q[$i]=$qcap[$i], A[$i]/B[$i]=$pu[$i]/$qv[$i]
\n";
}
print "period length = $h
\n";
if(gt($count,"2")){
print "More than one exceptional solution! Please contact Keith Matthews
\n";
return("0");
}else{
print "(x,y)=($xx[0], $yy[0]) is an exceptional solution of x2 – $d y2 = $kksquared.
\n";
print "(x,y)=($xx[1], $yy[1]) is the smallest positive solution in the conjugate class to ($xx[0], $yy[0]).
\n";
print "All positive solutions of x2 – $d y2 = $kksquared are given by the formulae
\n";
print "x + y√$d = ($xx[0] + $yy[0]√$d)($twokksquaredplusone + $twok√$d)n, n ≥ 0,
\n";
print "x + y√$d = ($xx[1] + $yy[1]√$d)($twokksquaredplusone + $twok√$d)n, n ≥ 0.
\n";
}
}
return($flag);
}
$l=$k;$m=$n;
$k=$u;$n=$v;
$p=bcsub(bcmul($y,$q),$p);
$e=$q;
$q=bcdiv(bcsub($d,bcmul($p,$p)),$q);
if(eq($dd,"1")){
$temp=bcsub($e,$q);
$temp=aplusbc($temp,"2",$p);
$t1=bcabs($temp);
if(eq($t1,$twok)){
if(ezero($count)){
print "k=$kk, d=$dd, a=$a, b=$b
\n";
}
$temp=bcadd($u,$l);
$temq=bcadd($v,$m);
$hplus1=bcadd($h,"1");
$hminus1=bcsub($h,"1");
print "| Q[$h] – Q[$hplus1] + 2P[$hplus1] | = $twok = 2k, (A[$h] + A[$hminus1])/(B[$h] + B[$hminus1]) = $temp/$temq = p/q
\n";
$tempa=bcmul3($a,$temp,$temp);
$tempb=bcmul3($b,$temq,$temq);
$tempc=bcadd($tempa,$tempb);
$tempc=bcmul($tempc,$dd);
$tempc=bcdiv($tempc,"2");
$tempd=bcsub($tempa,$tempb);
$t=bcmul3($dd,$temp,$temq);
print "give the smallest positive solution of ap2 – bq2 = $tempd
\n";
$xx[$count]=$tempc;
$yy[$count]=$t;
print " and produce x[$count]=$tempc, y[$count]=$t, a solution of x2 – $d y2 = $kksquared.
\n";
$count=bcadd($count,"1");
$flag="1";
}
$temp=bcsub($e,$q);
$temp=aminusbc($temp,"2",$p);
$t2=bcabs($temp);
if(eq($t2,$twok)){
if(ezero($count)){
print "k=$kk, d=$dd, a=$a, b=$b
\n";
}
$temp=bcsub($u,$l);
$temq=bcsub($v,$m);
$hplus1=bcadd($h,"1");
$hminus1=bcsub($h,"1");
print "| Q[$h] – Q[$hplus1] – 2P[$hplus1] | = $twok = 2k and (A[$h] – A[$hminus1])/(B[$h] – B[$hminus1]) = $temp/$temq = p/q
\n";
$tempa=bcmul3($a,$temp,$temp);
$tempb=bcmul3($b,$temq,$temq);
$tempc=bcadd($tempa,$tempb);
$tempc=bcmul($tempc,$dd);
$tempc=bcdiv($tempc,"2");
$tempd=bcsub($tempa,$tempb);
$t=bcmul3($dd,$temp,$temq);
print "give the smallest positive solution of ap2 – bq2 = $tempd
\n";
$xx[$count]=$tempc;
$yy[$count]=$t;
print " and produce x[$count]=$tempc, y[$count]=$t, a solution of x2 – $d y2 = $kksquared.
\n";
$count=bcadd($count,"1");
$flag="1";
}
}
if(eq($q,$twokoverd)){
if(ezero($count)){
print "k=$kk, d=$dd, a=$a, b=$b
\n";
}
$hplus1=bcadd($h,"1");
print "Q[$hplus1]= $q = 2k/d and A[$h]/B[$h] = $u/$v = p/q
\n";
$tempa=bcmul3($a,$u,$u);
$tempb=bcmul3($b,$v,$v);
$tempc=bcadd($tempa,$tempb);
$tempc=bcmul($tempc,$dd);
$tempc=bcdiv($tempc,"2");
$tempd=bcsub($tempa,$tempb);
print "give the smallest positive solution of ap2 – bq2 = $tempd
\n";
$t=bcmul3($dd,$u,$v);
print " and produce x[$count]=$tempc, y[$count]=$t, a solution of x2 – $d y2 = $kksquared.
\n";
$xx[$count]=$tempc;
$yy[$count]=$t;
$count=bcadd($count,"1");
$flag="1";
}
}
}
function dujellacfractest($m,$n){
for($k=$m;le($k,$n);$k=bcadd($k,"1")){
$t=dujellatest($k);
if(ezero($t)){
continue;
}
}
}
function dujellatest($k){
global $divisor;
$kk=aplusbc("1",$k,$k);
$twok=bcmul("2",$k);
$div2k=divisors($twok,"0");
for($s="0";lt($s,$div2k);$s=bcadd($s,"1")){
$divisor2k[$s]=$divisor[$s];
}
$flag="0";
for($s="0";lt($s,$div2k);$s=bcadd($s,"1")){
$d=$divisor2k[$s];
if(eq($d,$k) || eq($d,$twok)){
continue;
}
$temp1=bcmod($k,"2");
$temp2=bcmod($d,"2");
if(neqzero($temp1) && neqzero($temp2)){
continue;
}
$divkk=divisors($kk,"0");
for($ss="0";lt($ss,$divkk);$ss=bcadd($ss,"1")){
$b=$divisor[$ss];
$a=bcdiv($kk,$b);
if(le($a,"2") || le($b,"2") || ge($a,$b)){
continue;
}
$t=gcd($a,$b);
if(eq($t,"1")){
$g=rootdovera($a,$k,$d);
if(neqzero($g)){
# print "k=$k, d=$d, a=$a, b=$b
\n";
#print "
Last modified 27th February 2004
Return to main page
php/arithmeticm.html 0000644 0001751 0001751 00000002243 11625277364 014053 0 ustar keith keith
\n";
print "Return to main page
\n";
?>
php/arithmetic.php 0000644 0001751 0001751 00000003711 12747224567 013525 0 ustar keith keith
\n";
print "Return to main page
\n";
?>
php/arithpartition.php 0000644 0001751 0001751 00000002535 13574621547 014436 0 ustar keith keith \n";
$temp=bcdiv($m,$n);
#printarray1($globaloutput_array,$temp);
#print "
\n";
$globaloutput_array_number=$temp;
return("0");
}
?>
php/aubry_thue.html 0000644 0001751 0001751 00000010456 11626066771 013720 0 ustar keith keith
Here r0 = m > 0, r1 = n > 0,
| r0 | = | r1q1 + r2 | (0 < r2 < r1) |
| r1 | = | r2q2 + r3 | (0 < r3 < r2) |
| ··· | |||
| rk-1 | = | rkqk + rk+1 | (0 < rk+1 < rk) |
| ··· | |||
| rl-1 | = | rlql |
The sk and tk are important:
| s0 = 1, | s1 = 0, | sk = sk-2 - qk-1sk-1, | |
| t0 = 0, | t1 = 1, | tk = tk-2 - qk-1tk-1, | k = 2,...,l+1. |
Other properties of rk, sk and tk:
nx ≡ y (mod m)
has a solution x, y satisfying1 ≤ |x| < √m, 1 ≤ |y| ≤ √m,
namely (x,y) = (tk,rk), where rk-1 > √m ≥ rk.See lecture notes for an application to Hermite-Serret's proof of p=x2+y2. Also used in the paper Thue's theorem and the diophantine equation x2-Dy2=±N, K.R. Matthews, Mathematics of Computation, 71 (2002), 1281-1286.
Last modified 3rd October 2007\n";
print "Return to main page
\n";
?>
php/axb.html 0000644 0001751 0001751 00000004752 13163266110 012310 0 ustar keith keith
a11x1+⋯+a1nxn=b1
.
.
.
am1x1+⋯+amnxn=bm
We use LLL parameter α = 1.
The augmented matrix 
can be entered either (i) as a string of m(n+1) integers separated by spaces, or
(ii) cut and pasted from a text file, with entries separated by spaces and each row ended by a newline.
The case of zero coeffient matrix is not dealt with.
Last modified 3rd November 2011
Return to main page
php/axbmodm.html 0000644 0001751 0001751 00000006756 13477611632 013206 0 ustar keith keith
a11x1 + ⋯ + a1nxn ≡ b1 (mod q)
.
.
.
am1x1 + ⋯ + amnxn ≡ bm (mod q)
P and Q are unimodular matrices such that PAQ = diag(d1,...,dr,0,...,0), where r = rank(A) and d1,...,dr are positive integers such that di divides di+1 for 1 ≤ i ≤ r-1.
Write X = QY and K = PB. Then AX ≡ B (mod q) is equivalent to the system of congrences
d1y1 ≡ k1 (mod q)
.
.
.
dryr ≡ kr (mod q)
0 ≡ kr+1 (mod q)
.
.
.
0 ≡ kn (mod q).
If r = n, we get c1···cr solutions (mod q), otherwise we get c1···crqn-r solutions (mod q).
The augmented matrix [A|B] can be entered either
(i) as a string of m(n+1) integers separated by spaces, or
(ii) cut and pasted from a text file, with entries separated by spaces and each row ended by a newline.
We assume that [A|B] is not the zero matrix (mod q).
The author is grateful to Alan Offer for programming assistance with the recursive construction of the cartesian product.
Last modified 10th June 2015
Return to main page
php/axbmodm.php 0000644 0001751 0001751 00000010170 13477611662 013015 0 ustar keith keith
\n";
flush();
$flag="1";
break;
}
}
if(ezero($flag)){
$ii="0";
for($i="1";le($i,$rows);$i=bcadd($i,"1")){
for($j="1";le($j,$cols);$j=bcadd($j,"1")){
$k=bcadd($ii,$j);
$k=bcsub($k,"1");
$temp=mod($a[$k],$q);
$mat[$i][$j]=$temp;
}
$ii=bcadd($cols,$ii);
}
$m=bcsub($cols,"1");
$t=test_zeromat($mat,$rows,$m);
if(eq($t,"1")){
echo "Augmented matrix is the zero matrix (mod $q)
\n";
}else{
echo "Augmented matrix [A|B] =";
printmat1($mat,$rows,$cols);
echo "
\n";
for($i="1";le($i,$rows);$i=bcadd($i,"1")){
$B[$i]["1"]=$mat[$i][$cols];
for($j="1";le($j,$m);$j=bcadd($j,"1")){
$A[$i][$j]=$mat[$i][$j];
}
}
$t=axbmodm($A,$B,$rows,$m,$q);
if(ezero($t)){
print "There are no solutions (mod $q)
\n";
}else{
if(neqzero($colsminusrank)){
if(eq($t,"1")){
print "There is $t solution family (mod $q)
\n";
}else{
print "There are $t solution families (mod $q)
\n";
}
}else{
if(eq($t,"1")){
print "There is $t solution (mod $q)
\n";
}else{
print "There are $t solutions (mod $q)
\n";
}
}
}
}
}
print "
\n";
flush();
print "Return to main page
\n";
flush();
?>
php/axbmodq1dotqm.html 0000644 0001751 0001751 00000007616 13241440334 014320 0 ustar keith keith
a11x1 + ⋯ + a1nxn ≡ b1 (mod q1)
.
.
.
am1x1 + ⋯ + amnxn ≡ bm (mod qm)
b11x1 + ⋯ + b1nxn ≡ c1 (mod q)
.
.
.
bm1x1 + ⋯ + bmnxn ≡ cm (mod q)
P and Q are unimodular matrices such that PBQ = diag(d1,...,dr,0,...,0), where r = rank(B) and d1,...,dr are positive integers such that di divides di+1 for 1 ≤ i ≤ r-1.
Write X = QY and K = PC. Then we have the equivalent system of congrences
d1y1 ≡ k1 (mod q)
.
.
.
dryr ≡ kr (mod q)
0 ≡ kr+1 (mod q)
.
.
.
0 ≡ kn (mod q).
If r = n, we get e1···er solutions (mod q), otherwise we get e1···erqn-r solutions (mod q).
The augmented matrix [A|B] can be entered either
(i) as a string of m(n+1) integers separated by spaces, or
(ii) cut and pasted from a text file, with entries separated by spaces and each row ended by a newline.
The author is grateful to Alan Offer for programming assistance with the recursive construction of the cartesian product.
Last modified 13th June 2015
Return to main page
php/axbmodq1dotqm.php 0000644 0001751 0001751 00000012626 12747003404 014143 0 ustar keith keith
\n";
flush();
$flag="1";
break;
}
}
if(ezero($flag)){
$ii="0";
for($i="1";le($i,$rows);$i=bcadd($i,"1")){
for($j="1";le($j,$cols);$j=bcadd($j,"1")){
$k=bcadd($ii,$j);
$k=bcsub($k,"1");
$temp=mod($a[$k],$qmodulus);
$mat[$i][$j]=$temp;
}
$ii=bcadd($cols,$ii);
}
$m=bcsub($cols,"1");
$t=test_zeromat($mat,$rows,$m);
if(eq($t,"1")){
echo "adjusted augmented matrix [B|C] is the zero matrix (mod $qmodulus)
\n";
}else{
echo "adjusted augmented matrix [B|C] =";
printmat1($mat,$rows,$cols);
echo "
\n";
for($i="1";le($i,$rows);$i=bcadd($i,"1")){
$B[$i]["1"]=$mat[$i][$cols];
for($j="1";le($j,$m);$j=bcadd($j,"1")){
$A[$i][$j]=$mat[$i][$j];
}
}
for($i="1";le($i,$rows);$i=bcadd($i,"1")){
$r[$i]=bcdiv($qmodulus,$mm[$i]);
$B[$i]["1"]=bcmul($B[$i]["1"],$r[$i]);
$B[$i]["1"]=mod($B[$i]["1"],$qmodulus);
}
for($i="1";le($i,$rows);$i=bcadd($i,"1")){
for($j="1";le($j,$m);$j=bcadd($j,"1")){
$A[$i][$j]=bcmul($A[$i][$j],$r[$i]);
$A[$i][$j]=mod($A[$i][$j],$qmodulus);
}
}
$t=axbmodm($A,$B,$rows,$m,$qmodulus);
if(ezero($t)){
print "There are no solutions (mod $qmodulus)
\n";
}else if(eq($t,"-1")){
print "greater than 1000 solutions arising from cartesian product
\n";
}else{
if(neqzero($colsminusrank)){
if(eq($t,"1")){
print "There is $t solution family (mod $qmodulus)
\n";
}else{
print "There are $t solution families (mod $qmodulus)
\n";
}
}else{
if(eq($t,"1")){
print "There is $t solution (mod $qmodulus)
\n";
}else{
print "There are $t solutions (mod $qmodulus)
\n";
}
}
}
}
}
print "
\n";
flush();
print "Return to main page
\n";
flush();
?>
php/axb.php 0000644 0001751 0001751 00000005740 12746777351 012155 0 ustar keith keith
\n";
exit;
}
if(gt($rows,"50")){
print "row dimension is > 50
\n";
print "Return to main page
\n";
exit;
}
if(gt($cols,"50")){
print "column dimension is > 50
\n";
print "Return to main page
\n";
exit;
}
if(lt($rows,"1")){
print "row dimension is < 1
\n";
print "Return to main page
\n";
exit;
}
if(lt($cols,"1")){
print "column dimension is < 1
\n";
print "Return to main page
\n";
exit;
}
if(isset($_POST['matrix'])){
$matrix=$_POST['matrix'];
}else{
return;
}
$matrix=trim($matrix);
$a=preg_split('[ ]',$matrix);
$t=count($a);
if(le($t,"1")){
print "number of entries is less than or equal to 1
\n";
print "Return to main page
\n";
flush();
exit;
}
$cols=bcadd($cols,"1");/* Here $cols is the number of columns of the augmented matrix */
$size=bcmul($rows,$cols);
if(lt($t,$size)){
print "number $t of entries is less than m × n = $size
\n";
print "Return to main page
\n";
flush();
exit;
}
if(gt($t,$size)){
print "number $t of entries is greater than m × n = $size
\n";
print "Return to main page
\n";
flush();
exit;
}
$flag="0";
for($i="0";lt($i,$t);$i=bcadd($i,"1")){
$check=check_decimal($a[$i]);
if (ezero($check)){
print "
\n";
flush();
$flag="1";
break;
}
}
if(ezero($flag)){
$ii="0";
for($i="1";le($i,$rows);$i=bcadd($i,"1")){
for($j="1";le($j,$cols);$j=bcadd($j,"1")){
$k=bcadd($ii,$j);
$k=bcsub($k,"1");
$mat[$i][$j]=$a[$k];
}
$ii=bcadd($cols,$ii);
}
$m=bcsub($cols,"1");
$t=test_zeromat($mat,$rows,$m);
if(eq($t,"1")){
echo "Coeffficient matrix is the zero matrix
\n";
}else{
echo "Augmented matrix [A|B]=";
printmat1($mat,$rows,$cols);
echo "
\n";
$transposed=transpose($mat,$rows,$cols);
$m1="1";
$n1="1";
axb($transposed,$m,$rows,$m1,$n1);
echo "
\n";
}
}
print "
\n";
flush();
print "Return to main page
\n";
flush();
?>
php/b2plus3bcplusc2.html 0000644 0001751 0001751 00000004404 12530552147 014465 0 ustar keith keith
First find the solution v of the congruence v2 + v - 1 ≡ 0 (mod p), where v < p/2.
Then perform the Euclidean algorithm with p and v.
The length of the Euclidean algorithm is 2s + 1 and the sequence of quotients has the form
q1, … , qs-1, qs + (-1)s+1, 1, qs, qs-1, … , q1.
Then rs+1 is the first remainder less than √(p/5) and rs-1 = rs + rs+1. AlsoThis is a BCmath version of a BC program.
Last modified 22nd May 2015
Return to main page
php/b2plus3bcplusc2_.php 0000644 0001751 0001751 00000005326 12530533460 014450 0 ustar keith keith 0=$a
\n";
$r["1"]=$b=$n;
print "r1=$b
\n";
$r["2"]=$c=bcmod($a,$b);
while(gtzero($c)){
$iplus1=bcadd($i,"1");
$iplus2=bcadd($i,"2");
print "r$iplus2=$r[$iplus2]
\n";
$t=bcmul3("5",$c,$c);
if(lt($t,$p)){
$temp=bcmul($b,$b);
$temp1=bcmul($b,$c);
$temp=bcadd($temp,$temp1);
$temp1=bcmul($c,$c);
$temp=bcsub($temp,$temp1);
if(eq($p,$temp)){
print "$p = b2 + bc - c2, where b = r$iplus1 = $b, c = r$iplus2 = $c
\n";
}
$temp=bcadd($b,$c);
$temp2=bcmul($temp,$temp);
$temp1=bcmul($temp,$c);
$temp3=bcadd($temp2,$temp1);
$temp1=bcmul($c,$c);
$temp4=bcsub($temp3,$temp1);
if(eq($p,$temp4)){
print "$p = b2 + bc - c2, where b = r$iplus1 + r$iplus2 = $temp, c = r$iplus2 = $c
\n";
}
$temp=bcmul($b,$b);
$temp1=bcmul3("3",$b,$c);
$temp=bcadd($temp,$temp1);
$temp1=bcmul($c,$c);
$temp=bcadd($temp,$temp1);
if(eq($p,$temp)){
print "$p = b2 + 3bc + c2, where b = r$iplus1 = $b, c = r$iplus2 = $c
\n";
}
$temp=bcsub($b,$c);
$t1=bcmul($temp,$temp);
$t2=bcmul3("3",$temp,$c);
$t3=bcmul($c,$c);
$t=bcadd3($t1,$t2,$t3);
if(eq($p,$t)){
print "$p = b2 + 3bc + c2, where b = r$iplus1 - r$iplus2 = $temp, c = r$iplus2 = $c
\n";
}
$temp=aplusbc("1","2",$i);
print "length of Euclid's algorithm is 2s+1=$temp
\n";
return;
}
$a=$b;
$b=$c;
$c=bcmod($a,$b);
$iplus3=bcadd($i,"3");
$r[$iplus3]=$c;
$i=bcadd($i,"1");
}
}
?>
php/b2plus3bcplusc2.php 0000644 0001751 0001751 00000001276 12747037117 014321 0 ustar keith keith
\n";
print "Return to main page
\n";
?>
php/barina8.html 0000644 0001751 0001751 00000004543 13326520012 013053 0 ustar keith keith
| t(x) | = | 5x+1 | if x ≡ -1 (mod 8) |
| t(x) | = | 5x-1 | if x ≡ 1 (mod 8) |
| t(x) | = | ⌊x/2⌋ | otherwise |
This phenomenon was communicated to Keith Matthews by David Barina on July 13, 2018.
The mapping can be regarded as an 8-branched example of type (b).
Here Q(8) has the zero class as a transient class and the submatrix formed by deleting rows 1 and column 1 has stationary vector (1/23)×(3,4,2,5,3,4,2).
The corresponding weighted product is 53/23(1/2)4/23(1/2)2/23(1/2)5/23(1/2)3/23(1/2)4/2352/23 < 1
⇔ (1/2)(4+2+5+3+4)/2355/23 < 1
⇔ 55 < 218 ⇔ 3125 < 262144,
thereby predicting everywhere eventual cycling. The cycles found are
Last modified 27th July 2018
Return to main page
php/barina8_.php 0000644 0001751 0001751 00000002731 13323333313 013035 0 ustar keith keith $y\n
";
flush();
$x=$y;
for($i="0";gezero($i);$i=bcadd($i,"1")){
if(eq($x,"1")){
print "starting number = $y\n
";
flush();
print "the number of iterations taken to reach 1 is $i\n
";
flush();
return;
}
if(eq($x,"-1")){
print "starting number = $y\n
";
flush();
print "the number of iterations taken to reach -1 is $i\n
";
flush();
return;
}
if(eq($x,"1")){
print "starting number = $y\n
";
flush();
print "the number of iterations taken to reach -1 is $i\n
";
flush();
return;
}
if(eq($x,"-31")){
print "starting number = $y\n
";
flush();
print "the number of iterations taken to reach -1 is $i\n
";
flush();
return;
}
$x=t($x);
print "$x\n
";
flush();
}
}
?>
php/barina8.php 0000644 0001751 0001751 00000001207 13323333267 012703 0 ustar keith keith
\n";
print "Return to main page
\n";
return;
?>
php/barina.html 0000644 0001751 0001751 00000004233 13326517672 013001 0 ustar keith keith
| t(x) | = | 7x+1 | if x ≡ 1 (mod 4) |
| t(x) | = | 7x-1 | if x ≡ -1 (mod 4) |
| t(x) | = | x/2 | if x ≡ 0 (mod 2) |
This remarkable phenomenon was communicated to Keith Matthews by David Barina on July 6, 2018. See his paper for an heuristic explanation of this phenomenon.
We remark that the iterates of -x are the negative of the iterates of x, so it is enough to consider positive starting values x.
The mapping can be regarded as a 4-branched example of type (b). Here the associated Markov matrix Q(4) has stationary vector (1/2, 1/8, 1/4, 1/8) and we have the inequality
(1/2)1/2 71/8 (1/2)1/4 71/8 < 1,
thereby predicting everywhere eventual cycling.
Last modified 27th July 2018
Return to main page
php/barina_.php 0000644 0001751 0001751 00000002140 13320071050 012731 0 ustar keith keith $y\n
";
flush();
$x=$y;
for($i="0";gezero($i);$i=bcadd($i,"1")){
if(eq($x,"1")){
print "starting number = $y\n
";
flush();
print "the number of iterations taken to reach 1 is $i\n
";
flush();
return;
}
if(eq($x,"-1")){
print "starting number = $y\n
";
flush();
print "the number of iterations taken to reach -1 is $i\n
";
flush();
return;
}
$x=t($x);
print "$x\n
";
flush();
}
}
?>
php/barina.php 0000644 0001751 0001751 00000001203 13320070755 012604 0 ustar keith keith
\n";
print "Return to main page
\n";
return;
?>
php/base.html 0000644 0001751 0001751 00000001715 11625277373 012462 0 ustar keith keith
Last modified 26th July 2011
Return to main page
php/base_.php 0000644 0001751 0001751 00000002335 12211741767 012436 0 ustar keith keith \n";
flush();
$i=bcadd($i,"1");
print " are the base $b digits of $x
\n";
return($i);
}
function base1($b,$n,$e){
global $basedigits;
global $nonzerodigitcount;
$i="0";
$nonzerodigitcount="0";
while(ge($n,$b)){
$q=bcdiv($n,$b);
$temp=bcmul($q,$b);
$t=bcsub($n,$temp);
$basedigits[$i]=$t;
if(neqzero($t)){
$nonzerodigitcount=bcadd($nonzerodigitcount,"1");
}
$n=$q;
$i=bcadd($i,1);
}
$basedigits[$i]=$n;
if(neqzero($n)){
$nonzerodigitcount=bcadd($nonzerodigitcount,"1");
}
if(neqzero($e)){
for($j="0";le($j,$i);$j=bcadd($j,"1")){
print "basedigits[$j]=$basedigits[$j],";
}
print "
\n";
}
$i=bcadd($i,1);
return($i);
}
?>
php/base.php 0000655 0001751 0001751 00000001426 12746527574 012314 0 ustar keith keith
\n";
print "Return to main page
\n";
?>
php/bernoulli_numbers.html 0000644 0001751 0001751 00000002624 12301302546 015255 0 ustar keith keith
See BC code based on Richard Brent's slides Computing Bernoulli and Tangent numbers.
Also see a paper by Donald Knuth and Thomas J. Buckholtz and The Bernoulli page.
Last modified 9th July 2011
Return to main page
php/bernoulli_numbers_.php 0000644 0001751 0001751 00000002611 11574526166 015254 0 ustar keith keith = 2, n even.
See slides by Richard Brent at http://maths.anu.edu.au/~brent/talks.html
B[0]=1, B[1]=-1/2, B[2m+1]=0 if m >= 1, B[2m]=(-1)^(m-1)*2m*T[m]/2^m*(2^m-1) if m >= 1.
Also see http://www.bernoulli.org/
*/
function bernoulli($n){
global $global_denominator_rows;
global $global_numerator_rows;
global $global_numerator;
global $global_denominator;
global $global_numerator_len;
global $global_denominator_len;
$t=bcdiv($n,"2");
$tminus1=bcsub($t,"1");
$s=bcpow("-1",$tminus1);
$temp1=tangent($t);
$temp=bcmul($n,$temp1);
$global_numerator=bcmul($s,$temp);
$k=bcpow("2",$n);
$kminus1=bcsub($k,"1");
$global_denominator=bcmul($k,$kminus1);
$g=gcd($temp,$global_denominator);
$global_numerator=int($global_numerator,$g);
$global_denominator=bcdiv($global_denominator,$g);
$global_numerator_len=len($global_numerator);
$global_denominator_len=len($global_denominator);
$temp=bcdiv($global_numerator_len,"100");
$global_numerator_rows=$temp;
$global_numerator_rows=bcadd($temp,"1");
$temp=bcdiv($global_denominator_len,"100");
$global_denominator_rows=$temp;
$global_denominator_rows=bcadd($temp,"1");
$signbn=sign($global_numerator);
$global_numerator=bcabs($global_numerator);
return($signbn);
}
?>
php/bernoulli_numbers.php 0000644 0001751 0001751 00000004275 12747021160 015110 0 ustar keith keith
This is a BCMath version of BC function bigu(a,b,c,d,e,f,printflag) contained in bigu.
Last modified 3rd March 2020
Return to main page
php/biguimproved_.php 0000644 0001751 0001751 00000043456 13743443014 014224 0 ustar keith keith \n";
return("0");
}
$a=bcdiv($a,$g); $b=bcdiv($b,$g); $c=bcdiv($c,$g);
$d=bcdiv($d,$g); $e=bcdiv($e,$g); $f=bcdiv($f,$g);
$fourac=bcmul3("4",$a,$c);
$bsquared=bcmul($b,$b);
$delta1=bcsub($bsquared,$fourac);
print "Δ1 = b2 – 4ac = $delta1
\n";
$temp=sqtest($delta1);
if(gezero($temp)){
print "discriminant is a square
\n";
return("-1");
}
$s=fund4($delta1,"0");
$t1=$globalx;
$u1=$globaly;
#print "(t1,u1)=($t1,$u1)
\n";
print "least positive solution of u2 - $delta1v2 = 4: (φ1,ψ1)=($t1,$u1)
\n";
if(ezero($d) && ezero($e)){
$f=bcminus($f);
$g=binaryviasfs($a,$b,$c,$f,"0");
if(ezero($g)){
print "There are no integer solutions of the transformed equation
\n";
return("0");
}
$u='u';
$v='v';
$twoa=bcmul("2",$a);
$twoc=bcmul("2",$c);
for($i="0";lt($i,$g);$i++){
$aa=$globalbinaryviastoltx[$i];
$bb=$globalbinaryviastolty[$i];
print "Fundamental solution [$i]: ($aa, $bb)
\n";
$temp1=abpluscd($b,$aa,$twoc,$bb);
$temp1=bcminus($temp1);
print "x = (";
printaxplusby($aa,$u,$temp1,$v);
print ")/2
\n";
$temp2=abpluscd($b,$bb,$twoa,$aa);
print "y = (";
printaxplusby($bb,$u,$temp2,$v);
print ")/2
\n";
}
$fourac=bcmul3("4",$a,$c);
$bsquared=bcmul($b,$b);
$d=bcsub($bsquared,$fourac);
print " where u2 – $d v2 = 4
\n";
$x='x';
$y='y';
print "The diophantine equation ";
printbinaryform($a,$b,$c,$x,$y);
print " = $f
\n";
if(eq($g,"1")){
print " has one solution family
\n";
}elseif(gt($g,"1")){
print " has $g solution families
\n";
}
return($g);
}
$twoa=bcmul("2",$a);
$twoc=bcmul("2",$c);
$alpha=abminuscd($twoc,$d,$b,$e);
$beta=abminuscd($twoa,$e,$b,$d);
print "α = $alpha, β = $beta
\n";
print "$delta1x = ";
$X='X';
$Y='Y';
printxplusa($X,$alpha);
print "
\n";
print "$delta1y = ";
printxplusa($Y,$beta);
print "
\n";
$temp1=bcmul3($a,$e,$e);
$temp2=bcmul3($b,$e,$d);
$temp2=bcminus($temp2);
$temp3=bcmul3($c,$d,$d);
$temp4=bcmul($f,$delta1);
$temp=bcadd4($temp1,$temp2,$temp3,$temp4);
$temp=bcmul($delta1,$temp);
$k=bcminus($temp);
#------------------------------------------------------------------------
# Now to divide a,b,c,k by gcd(a,b,c)
$t=gcd3($a,$b,$c);
$A=bcdiv($a,$t); $B=bcdiv($b,$t); $C=bcdiv($c,$t); $N=bcdiv($k,$t);
print "equation transforms to
\n";
print "AX2 + BXY + CY2 = N,
\n";
print "where A = a/g, B = b/g, C = c/g, g = gcd(a,b,c), and
\n";
print " N = -Δ1(ae2 - bde + cd2 + fΔ1)/g
\n";
print "i.e., ";
printbinaryform($A,$B,$C,$X,$Y);
print " = $N
\n";
if(ezero($N)){
$temp1=bcmod($alpha,$delta1);
$temp2=bcmod($beta,$delta1);
if(ezero($temp1) && ezero($temp2)){
$uniquesolutionx=bcdiv($alpha,$delta1);
$uniquesolutiony=bcdiv($beta,$delta1);
print "($uniquesolutionx,$uniquesolutiony) is a solution to the original equation
\n";
return("-1");
}else{
return("0");
}
}
$fourAC=bcmul3("4",$A,$C);
$Bsquared=bcmul($B,$B);
$delta2=bcsub($Bsquared,$fourAC);
print "Δ2 = B2 – 4AC = $delta2
\n";
$s=fund4($delta2,"0");
$t2=$globalx;
$u2=$globaly;
print "least positive solution of u2 - $delta2v2 = 4 is (u1,v1)=($t2,$u2)
\n";
$u11temp=aminusbc($t2,$B,$u2);
$u11=bcdiv($u11temp,"2");
$u12temp=bcmul($C,$u2);
$u12=bcminus($u12temp);
$u21=bcmul($A,$u2);
$u22temp=aplusbc($t2,$B,$u2);
$u22=bcdiv($u22temp,"2");
print "UL = ((u1 - Bv1)/2, -Cv1, Av1, ((u1 + Bv1))/2) = ($u11, $u12, $u21, $u22)
\n";
$count="0";
$g=binaryviasfs($A,$B,$C,$N,$printflag);
if(ezero($g)){
print "There are no solutions of the transformed equation
\n";
return($count);
}else{
print "There are g = $g fundamental solutions (Xh, Yh), 0 ≤ h < g, of ";
$X='x'; $Y='y';
printbinaryform($A,$B,$C,$X,$Y);
print " = $N:
\n";
for($h="0";lt($h,$g);$h++){
print "($globalbinaryviastoltx[$h], $globalbinaryviastolty[$h]), ";
}
}
print "
\n";
$k="0";
$powerof2="1";
while("1"){
$k=bcadd($k,"1");
$null=powerdd($t2,$u2,$delta2,$k);
$temp=bcdiv($zed1,$powerof2);
if(eq($temp,$t1)){
break;
}
$powerof2=bcmul($powerof2,"2");
}
$twok=bcmul("2",$k);
print "kL = $twok
\n";
print "((u1 + v1√Δ2)/2)kL/2 =";
print " ((u1 + v1√Δ2)/2)$k =";
print " (φ1 + ψ1√Δ1)/2
\n";
$twokminus1=bcsub($twok,"1");
if(eq($flag,"1")){
print "twokminus1=$twokminus1
\n";
}
print "testing ±ULt(Xh,Yh)t, 0 ≤ h < g = $g and 0 ≤ t ≤ kL – 1 = $twokminus1 gives
\n";
#print "
";
}
if(eq($merge,"1")){# we are using U instead of U^2
print "ULkL = UL$kL = ($u11,$u12,$u21,$u22)
\n";
$temp=abpluscd($u11,$alpha,$u12,$beta);
$temp1=bcminus($temp);
$temp1=bcadd($temp1,$alpha);
$aa=bcdiv($temp1,$delta1);
print " The solutions satisfy the recurrence relations
\n";
print "xn+1 = $u11xn ";
plusminus($u12);
print "yn ";
plusminus($aa);
print "
\n";
$temp=abpluscd($u21,$alpha,$u22,$beta);
$temp1=bcminus($temp);
$temp1=bcadd($temp1,$beta);
$bb=bcdiv($temp1,$delta1);
print "yn+1 = $u21xn ";
plusminus($u22);
print "yn ";
plusminus($bb);
print "
\n";
$aaa=abminuscd($u12,$bb,$u22,$aa);
$bbb=abminuscd($u21,$aa,$u11,$bb);
print "and inverse:
\n";
print "xn = $u22xn+1 ";
$minusu12=bcminus($u12);
plusminus($minusu12);
print "yn+1 ";
plusminus($aaa);
print "
\n";
$minusu21=bcminus($u21);
print "yn = $minusu21xn+1 ";
plusminus($u11);
print "yn+1 ";
plusminus($bbb);
print "
\n";
# print "n ≥ 0
\n";
print "
";
}
if(eq($merge,"-1")){# we are using -U instead of U^2
print "ULkL/2 = UL$k = ($u11,$u12,$u21,$u22)
\n";
$temp=abpluscd($u11,$alpha,$u12,$beta);
$temp=bcadd($temp,$alpha);
$aa=bcdiv($temp,$delta1);
$temp=abpluscd($u21,$alpha,$u22,$beta);
$temp=bcadd($temp,$beta);
$bb=bcdiv($temp,$delta1);
$minusu11=bcminus($u11);
$minusu12=bcminus($u12);
print " The solutions satisfy the recurrence relations
\n";
print "xn+1 = $minusu11xn ";
plusminus($minusu12);
print "yn ";
plusminus($aa);
print "
\n";
$minusu22=bcminus($u22);
$minusu21=bcminus($u21);
print "yn+1 = $minusu21xn ";
plusminus($minusu22);
print "yn ";
plusminus($bb);
print "
\n";
$aaa=abminuscd($u22,$aa,$u12,$bb);
$bbb=abminuscd($u11,$bb,$u21,$aa);
print "and inverse:
\n";
$minusu22=bcminus($u22);
print "xn = $minusu22xn+1 ";
plusminus($u12);
print "yn+1 ";
plusminus($aaa);
print "
\n";
print "yn = $u21xn+1 ";
$minusu11=bcminus($u11);
plusminus($minusu11);
print "yn+1 ";
plusminus($bbb);
print "
\n";
# print "n ≥ 0
\n";
print "
";
}
if(ezero($merge)){
return($count);
}else{
$count=bcdiv($count,"2");
return($count);
}
}
function test($x,$y,$alpha,$beta,$dd){
global $globalhyperbolasolutionx;
global $globalhyperbolasolutiony;
#print "testing (x,y)=($x,$y)
\n";
$xx=bcadd($x,$alpha);
$yy=bcadd($y,$beta);
$xxmoddd=bcmod($xx,$dd);
$yymoddd=bcmod($yy,$dd);
if(ezero($xxmoddd) && ezero($yymoddd)){
$xxoverdd=bcdiv($xx,$dd);
$yyoverdd=bcdiv($yy,$dd);
$globalhyperbolasolutionx=$xxoverdd;
$globalhyperbolasolutiony=$yyoverdd;
return("1");
}else{
return("0");
}
}
?>
php/bigu_.php 0000644 0001751 0001751 00000040224 13656354213 012451 0 ustar keith keith \n";
return("0");
}
$fourac=bcmul3("4",$a,$c);
$bsquared=bcmul($b,$b);
$dd=bcsub($bsquared,$fourac);
print "D = $dd
\n";
$temp=sqtest($dd);
if(gezero($temp)){
print "discriminant is a square
\n";
return("-1");
}
if(ezero($d) && ezero($e)){
$f=bcminus($f);
$g=binaryviasfs($a,$b,$c,$f,"0");
if(ezero($g)){
print "There are no integer solutions of the transformed equation
\n";
return("0");
}
$u='u';
$v='v';
$twoa=bcmul("2",$a);
$twoc=bcmul("2",$c);
for($i="0";lt($i,$g);$i++){
$aa=$globalbinaryviastoltx[$i];
$bb=$globalbinaryviastolty[$i];
print "Fundamental solution [$i]: ($aa, $bb)
\n";
$temp1=abpluscd($b,$aa,$twoc,$bb);
$temp1=bcminus($temp1);
print "x = (";
printaxplusby($aa,$u,$temp1,$v);
print ")/2
\n";
$temp2=abpluscd($b,$bb,$twoa,$aa);
print "y = (";
printaxplusby($bb,$u,$temp2,$v);
print ")/2
\n";
}
$fourac=bcmul3("4",$a,$c);
$bsquared=bcmul($b,$b);
$d=bcsub($bsquared,$fourac);
print " where u2 – $d v2 = 4
\n";
$x='x';
$y='y';
print "The diophantine equation ";
printbinaryform($a,$b,$c,$x,$y);
print " = $f
\n";
if(eq($g,"1")){
print " has one solution family
\n";
}elseif(gt($g,"1")){
print " has $g solution families
\n";
}
return($g);
}
$twoa=bcmul("2",$a);
$twoc=bcmul("2",$c);
$alpha=abminuscd($twoc,$d,$b,$e);
$beta=abminuscd($twoa,$e,$b,$d);
print "alpha = $alpha, beta = $beta
\n";
print "$ddx = ";
$X='X';
$Y='Y';
printxplusa($X,$alpha);
print "
\n";
print "$ddy = ";
printxplusa($Y,$beta);
print "
\n";
$temp1=bcmul3($a,$e,$e);
$temp2=bcmul3($b,$e,$d);
$temp2=bcminus($temp2);
$temp3=bcmul3($c,$d,$d);
$temp4=bcmul($f,$dd);
$temp=bcadd4($temp1,$temp2,$temp3,$temp4);
$temp=bcmul($dd,$temp);
$k=bcminus($temp);
print "solving ";
printbinaryform($a,$b,$c,$X,$Y);
print " = $k
\n";
$s=fund4($dd,"0");
$phi=$globalx;
$psi=$globaly;
print "least positive solution of u2 - $ddv2 = 4: (φ,ψ)=($phi,$psi)
\n";
$u11temp=aminusbc($phi,$b,$psi);
$u11=bcdiv($u11temp,"2");
$u12temp=bcmul($c,$psi);
$u12=bcminus($u12temp);
$u21=bcmul($a,$psi);
$u22temp=aplusbc($phi,$b,$psi);
$u22=bcdiv($u22temp,"2");
print "U = ((φ - bψ)/2, -cψ, aψ, ((φ + bψ))/2) = ($u11,$u12,$u21,$u22)
\n";
$count="0";
$flag1="0";
$flag2="0";
$g=binaryviasfs($a,$b,$c,$k,$printflag);
if(ezero($g)){
print "There are no solutions of the transformed equation
\n";
return($count);
}
print "There are g = $g fundamental solutions (X[h], Y[h], 0 ≤ h < g, of ";
$X='x'; $Y='y';
printbinaryform($a,$b,$c,$X,$Y);
print " = $k:
\n";
for($h="0";lt($h,$g);$h++){
print "($globalbinaryviastoltx[$h], $globalbinaryviastolty[$h]), ";
}
print "
\n";
for($h="0";lt($h,$g);$h++){
$gamma=$globalbinaryviastoltx[$h];
$epsilon=$globalbinaryviastolty[$h];
$t1=test($a,$b,$c,$d,$e,$f,$gamma,$epsilon,$alpha,$beta,$dd);
if(eq($t1,"1")){
$solutionx1=$globalhyperbolasolutionx;
$solutiony1=$globalhyperbolasolutiony;
}
$x=bcminus($gamma);$y=bcminus($epsilon);
$t2=test($a,$b,$c,$d,$e,$f,$x,$y,$alpha,$beta,$dd);
if(eq($t2,"1")){
$solutionx2=$globalhyperbolasolutionx;
$solutiony2=$globalhyperbolasolutiony;
}
$x=abpluscd($u11,$gamma,$u12,$epsilon);$y=abpluscd($u21,$gamma,$u22,$epsilon);
$t3=test($a,$b,$c,$d,$e,$f,$x,$y,$alpha,$beta,$dd);
if(eq($t3,"1")){
$solutionx3=$globalhyperbolasolutionx;
$solutiony3=$globalhyperbolasolutiony;
}
$x=bcminus($x);$y=bcminus($y);
$t4=test($a,$b,$c,$d,$e,$f,$x,$y,$alpha,$beta,$dd);
if(eq($t4,"1")){
$solutionx4=$globalhyperbolasolutionx;
$solutiony4=$globalhyperbolasolutiony;
}
if(ezero($t1) && ezero($t2) && ezero($t3) && ezero($t4)){
continue;
}
print "case (a,b,c,d)=($t1,$t2,$t3,$t4)
\n";
if(eq($t1,"1") && eq($t2,"1") && ezero($t3) && ezero($t4)){
#print "case 1
\n";
print "(X[$h],Y[$h]) = ($gamma,,$epsilon)
\n";
print "solution [$count]: ($solutionx1,,$solutiony1)
\n";
print "(x,y)t = (U2n($gamma,$epsilon)t + ($alpha,$beta)t)/$dd, n ∈ ℤ
\n";
print "
\n";
$arrayvalue[$count]="2";
$count++;
print "solution [$count]: ($solutionx2,$solutiony2)
\n";
print "(x,y)t = (-U2n($gamma,$epsilon)t + ($alpha,$beta)t)/$dd, n ∈ ℤ
\n";
$arrayvalue[$count]="2";
$count++;
}
if(eq($t1,"1") && ezero($t2) && eq($t3,"1") && ezero($t4)){
#print "case 2
\n";
print "(X[$h],Y[$h]) = ($gamma,$epsilon)
\n";
print "solution [$count]: ($solutionx1,$solutiony1)
\n";
print "(x,y)t = (Um($gamma,$epsilon)t + ($alpha,$beta)t)/$dd, m ∈ ℤ
\n";
$arrayvalue[$count]="1";
$count++;
}
if(eq($t1,"1") && ezero($t2) && ezero($t3) && eq($t4,"1")){
#print "case 3
\n";
print "(X[$h],Y[$h]) = ($gamma,$epsilon)
\n";
print "solution [$count]: ($solutionx1,$solutiony1)
\n";
$arrayvalue[$count]="-1";
$count++;
print "(x,y)t = ((-U)m($gamma,$epsilon)t + ($alpha,$beta)t)/$dd, m ∈ ℤ
\n";
# print "(x,y)t=(U2n($gamma,$epsilon)t + ($alpha,$beta)t)/$dd
\n";
# print "solution ($solutionx4,$solutiony4)
\n";
# print "(x,y)t=(-U2n+1($gamma,$epsilon)t + ($alpha,$beta)t)/$dd
\n";
}
if(ezero($t1) && eq($t2,"1") && eq($t3,"1") && ezero($t4)){
#print "case 4
\n";
print "(X[$h],Y[$h]) = ($gamma,$epsilon)
\n";
print "solution [$count]: ($solutionx2,$solutiony2)
\n";
$arrayvalue[$count]="-1";
$count++;
print "(x,y)t = (-(-U)m($gamma,$epsilon)t + ($alpha,$beta)t)/$dd, n ∈ ℤ
\n";
#print "solution ($solutionx2,$solutiony2)
\n";
#print "(x,y)t=(-U2n($gamma,$epsilon)t + ($alpha,$beta)t)/$dd, n ∈ ℤ
\n";
#print "solution ($solutionx3,$solutiony3)
\n";
#print "(x,y)t=(U2n+1($gamma,$epsilon)t + ($alpha,$beta)t)/$dd, n ∈ ℤ
\n";
}
if(ezero($t1) && ezero($t2) && eq($t3,"1") && eq($t4,"1")){
# print "case 5
\n";
print "(X[$h],Y[$h]) = ($gamma,$epsilon)
\n";
print "solution $count]: ($solutionx3,$solutiony3)
\n";
print "(x,y)t = (U2n+1($gamma,$epsilon)t + ($alpha,$beta)t)/$dd
\n";
$arrayvalue[$count]="2";
$count++;
print "solution [$count]: ($solutionx4,$solutiony4)
\n";
$arrayvalue[$count]="2";
$count++;
print "(x,y)t = (-U2n+1($gamma,$epsilon)t + ($alpha,$beta)t)/$dd, n ∈ ℤ
\n";
}
if(ezero($t1) && eq($t2,"1") && ezero($t3) && eq($t4,"1")){
# print "case 6
\n";
print "(X[$h],Y[$h]) = ($gamma,$epsilon)
\n";
print "solution [$count]: ($solutionx2,$solutiony2)
\n";
$arrayvalue[$count]="1";
$count++;
print "(x,y)t = (-Um($gamma,$epsilon)t + ($alpha,$beta)t)/$dd, m ∈ ℤ
\n";
}
if(eq($t1,"1") && ezero($t2) && ezero($t3) && ezero($t4)){
# print "case 7
\n";
print "(X[$h],Y[$h]) = ($gamma,$epsilon)
\n";
print "solution [$count]: ($solutionx1,$solutiony1)
\n";
print "(x,y)t = (U2n($gamma,$epsilon)t + ($alpha,$beta)t)/$dd, n ∈ ℤ
\n";
$arrayvalue[$count]="2";
$count++;
}
if(ezero($t1) && eq($t2,"1") && ezero($t3) && ezero($t4)){
# print "case 8
\n";
print "(X[$h],Y[$h]) = ($gamma,$epsilon)
\n";
print "solution [$count]: ($solutionx2,$solutiony2)
\n";
print "(x,y)t = (-U2n($gamma,$epsilon)t + ($alpha,$beta)t)/$dd, n ∈ ℤ
\n";
$arrayvalue[$count]="2";
$count++;
}
if(ezero($t1) && ezero($t2) && eq($t3,"1") && ezero($t4)){
#print "case 9
\n";
print "(X[$h],Y[$h]) = ($gamma,$epsilon)
\n";
print "solution [$count]: ($solutionx3,$solutiony3)
\n";
print "(x,y)t = (U2n+1($gamma,$epsilon)t + ($alpha,$beta)t)/$dd, n ∈ ℤ
\n";
$arrayvalue[$count]="2";
$count++;
}
if(ezero($t1) && ezero($t2) && ezero($t3) && eq($t4,"1")){
#print "case 10
\n";
print "(X[$h],Y[$h]) = ($gamma,$epsilon)
\n";
print "solution [$count]: ($solutionx4,$solutiony4)
\n";
print "(x,y)t = (-U2n+1($gamma,$epsilon)t + ($alpha,$beta)t)/$dd, n ∈ ℤ
\n";
$arrayvalue[$count]="2";
$count++;
}
if(eq($t1,"1") && eq($t2,"1") && eq($t3,"1") && eq($t4,"1")){
#print "case 15
\n";
print "(X[$h],Y[$h]) = ($gamma,$epsilon)
\n";
print "solution [$count]: ($solutionx1,$solutiony1)
\n";
print "(x,y)t = (Um($gamma,$epsilon)t + ($alpha,$beta)t)/$dd
\n";
$arrayvalue[$count]="1";
$count++;
print "solution [$count]: ($solutionx2,$solutiony2)
\n";
print "(x,y)t = (-Um($gamma,$epsilon)t + ($alpha,$beta)t)/$dd, m ∈ ℤ
\n";
$arrayvalue[$count]="1";
$count++;
}
}
if(ezero($count)){
print "no solutions of the transformed equation yielded solutions
\n";
return("0");
}
$temp=bcmul($u11,$u11);
$v11=aplusbc($temp,$u12,$u21);
$v12=abpluscd($u11,$u12,$u12,$u22);
$v21=abpluscd($u21,$u11,$u22,$u21);
$temp=bcmul($u22,$u22);
$v22=aplusbc($temp,$u21,$u12);
$t=testarrayvalue($arrayvalue,$count,"1");
# print "1st t =$t
\n";
if(eq($t,"1")){
$temp=abpluscd($u11,$alpha,$u12,$beta);
$temp1=bcminus($temp);
$temp1=bcadd($temp1,$alpha);
$aa=bcdiv($temp1,$dd);
print " The solutions satisfy the recurrence relations
\n";
print "xn+1 = $u11xn ";
plusminus($u12);
print "yn ";
plusminus($aa);
print "
\n";
$temp=abpluscd($u21,$alpha,$u22,$beta);
$temp1=bcminus($temp);
$temp1=bcadd($temp1,$beta);
$bb=bcdiv($temp1,$dd);
print "yn+1 = $u21xn ";
plusminus($u22);
print "yn ";
plusminus($bb);
print "
\n";
$aaa=abminuscd($u12,$bb,$u22,$aa);
$bbb=abminuscd($u21,$aa,$u11,$bb);
print "and inverse:
\n";
print "xn = $u22xn+1 ";
$minusu12=bcminus($u12);
plusminus($minusu12);
print "yn+1 ";
plusminus($aaa);
print "
\n";
$minusu21=bcminus($u21);
print "yn = $minusu21xn+1 ";
plusminus($u11);
print "yn+1 ";
plusminus($bbb);
print "
\n";
print "n ≥ 0
\n";
print "
";
}
$t=testarrayvalue($arrayvalue,$count,"-1");
# print "2nd t =$t
\n";
if(eq($t,"1")){
$temp=abpluscd($u11,$alpha,$u12,$beta);
$temp=bcadd($temp,$alpha);
$aa=bcdiv($temp,$dd);
$temp=abpluscd($u21,$alpha,$u22,$beta);
$temp=bcadd($temp,$beta);
$bb=bcdiv($temp,$dd);
$minusu11=bcminus($u11);
$minusu12=bcminus($u12);
print " The solutions satisfy the recurrence relations
\n";
print "xn+1 = $minusu11xn ";
plusminus($minusu12);
print "yn ";
plusminus($aa);
print "
\n";
$minusu22=bcminus($u22);
$minusu21=bcminus($u21);
print "yn+1 = $minusu21xn ";
plusminus($minusu22);
print "yn ";
plusminus($bb);
print "
\n";
$aaa=abminuscd($u22,$aa,$u12,$bb);
$bbb=abminuscd($u11,$bb,$u21,$aa);
print "and inverse:
\n";
$minusu22=bcminus($u22);
print "xn = $minusu22xn+1 ";
plusminus($u12);
print "yn+1 ";
plusminus($aaa);
print "
\n";
print "yn = $u21xn+1 ";
$minusu11=bcminus($u11);
plusminus($minusu11);
print "yn+1 ";
plusminus($bbb);
print "
\n";
print "n ≥ 0
\n";
print "
";
}
$t=testarrayvalue($arrayvalue,$count,"2");
#print "3rd t =$t
\n";
if(eq($t,"1")){
$temp=abpluscd($v11,$alpha,$v12,$beta);
$temp1=bcminus($temp);
$temp1=bcadd($temp1,$alpha);
$aa=bcdiv($temp1,$dd);
print "U2 = ($v11,$v12,$v21,$v22)
\n";
print " The solutions satisfy the recurrence relations
\n";
print "xn+1 = $v11xn ";
plusminus($v12);
print "yn ";
plusminus($aa);
print "
\n";
$temp=abpluscd($v21,$alpha,$v22,$beta);
$temp1=bcminus($temp);
$temp1=bcadd($temp1,$beta);
$bb=bcdiv($temp1,$dd);
print "yn+1 = $v21xn ";
plusminus($v22);
print "yn ";
plusminus($bb);
print "
\n";
$aaa=abminuscd($v12,$bb,$v22,$aa);
$bbb=abminuscd($v21,$aa,$v11,$bb);
print "and inverse:
\n";
print "xn = $v22xn+1 ";
$minusv12=bcminus($v12);
plusminus($minusv12);
print "yn+1 ";
plusminus($aaa);
print "
\n";
$minusv21=bcminus($v21);
print "yn = $minusv21xn+1 ";
plusminus($v11);
print "yn+1 ";
plusminus($bbb);
print "
\n";
print "n ≥ 0
\n";
print "
";
}
#print "U^(-2)=(",v22,",",-v12,",",-v21,",",v11,")\n"
#if(ezero($count)){
# print "There are no solutions
\n";
#}
#if(eq($count,"1")){
# print "There is one family of solutions
\n";
#}
#if(gt($count,"1")){
# print "There are $count families of solutions
\n";
#}
return($count);
}
function test($a,$b,$c,$d,$e,$f,$x,$y,$alpha,$beta,$dd){
global $globalhyperbolasolutionx;
global $globalhyperbolasolutiony;
#print "testing (x,y)=($x,$y)
\n";
$xx=bcadd($x,$alpha);
$yy=bcadd($y,$beta);
$xxmoddd=bcmod($xx,$dd);
$yymoddd=bcmod($yy,$dd);
if(ezero($xxmoddd) && ezero($yymoddd)){
$xxoverdd=bcdiv($xx,$dd);
$yyoverdd=bcdiv($yy,$dd);
$globalhyperbolasolutionx=$xxoverdd;
$globalhyperbolasolutiony=$yyoverdd;
return("1");
}else{
return("0");
}
}
?>
php/bigu.php 0000644 0001751 0001751 00000006155 13654706342 012321 0 ustar keith keith
\n";
print "Return to main page
\n";
return;
}
$g=bcsqrt($d);
$temp=bcmul($g,$g);
if(eq($temp,$d)){
print "d is a perfect square
\n";
print "
\n";
print "Return to main page
\n";
return;
}
/* print "The diophantine equation ";
if(gt($avalue,"1") || lt($avalue,"-1")){
print"$avalue u2";
}
if(eq($avalue,"1")){
print"u2";
}
if(eq($avalue,"-1")){
print"-u2";
}
if(neqzero($bvalue)){
if(gt($bvalue,"1")){
print"+$bvalue uv";
}
if(eq($bvalue,"1")){
print"+uv";
}
if(eq($bvalue,"-1")){
print"-uv";
}
if(lt($bvalue,"-1")){
print"$bvalue uv";
}
}
if(neqzero($cvalue)){
if(gt($cvalue,"1")){
print"+$cvalue v2";
}
if(lt($cvalue,"-1")){
print"$cvalue v2";
}
if(eq($cvalue,"1")){
print"+v2";
}
if(eq($cvalue,"-1")){
print"-v2";
}
}
*/
print "Solving the diophantine equation ax2 + bxy + cy2 + dx + ey +f = 0
\n";
print "(a, b, c, d, e, f)=($avalue, $bvalue, $cvalue, $dvalue, $evalue, $fvalue)
\n";
$s=bigu($avalue,$bvalue,$cvalue,$dvalue,$evalue,$fvalue,"0");
if(ezero($s)){
print "There are no solutions of the original equation
\n";
}
if(eq($s,"1")){
print "There is one family of solutions
\n";
}
if(gt($s,"1")){
print "There are $s families of solutions
\n";
}
}
print "
\n";
print "Return to main page
\n";
?>
php/biguu.php 0000644 0001751 0001751 00000006307 13654166366 012513 0 ustar keith keith
\n";
print "Return to main page
\n";
return;
}
$g=bcsqrt($d);
$temp=bcmul($g,$g);
if(eq($temp,$d)){
print "d is a perfect square
\n";
print "
\n";
print "Return to main page
\n";
return;
}
/* print "The diophantine equation ";
if(gt($avalue,"1") || lt($avalue,"-1")){
print"$avalue u2";
}
if(eq($avalue,"1")){
print"u2";
}
if(eq($avalue,"-1")){
print"-u2";
}
if(neqzero($bvalue)){
if(gt($bvalue,"1")){
print"+$bvalue uv";
}
if(eq($bvalue,"1")){
print"+uv";
}
if(eq($bvalue,"-1")){
print"-uv";
}
if(lt($bvalue,"-1")){
print"$bvalue uv";
}
}
if(neqzero($cvalue)){
if(gt($cvalue,"1")){
print"+$cvalue v2";
}
if(lt($cvalue,"-1")){
print"$cvalue v2";
}
if(eq($cvalue,"1")){
print"+v2";
}
if(eq($cvalue,"-1")){
print"-v2";
}
}
*/
print "Solving the diophantine equation ax2 + bxy + cy2 + dx + ey +f = 0
\n";
print "(a, b, c, d, e, f)=($avalue, $bvalue, $cvalue, $dvalue, $evalue, $fvalue)
\n";
$s=bigu($avalue,$bvalue,$cvalue,$dvalue,$evalue,$fvalue,"0");
if(ezero($s)){
print "There are no solutions of the original equation
\n";
}
if(eq($s,"1")){
print "There is one family of solutions
\n";
}
if(gt($s,"1")){
print "There are $s families of solutions
\n";
}
if(eq($s,"-1")){
print "There is a unique solution
\n";
}
}
print "
\n";
print "Return to main page
\n";
?>
php/binaryformsfs.html 0000644 0001751 0001751 00000003763 13650715130 014425 0 ustar keith keith
We also give formulae for the solutions corresponding to each fundamental solution.
This program has wider applicability than http://www.numbertheory.org/php/stolt_fundamental.html, as the latter is slow when the bounds become large.
This program is a BCMath version of a BC program.
Last modified 25th April 2020
Return to main page
php/binaryformsfs.php 0000644 0001751 0001751 00000007460 13627324426 014256 0 ustar keith keith
\n";
print "Return to main page
\n";
?>
php/binarygen.html 0000644 0001751 0001751 00000002657 12553622141 013520 0 ustar keith keith
Last modified 16th March 2015
Return to main page
php/binarygen.php 0000644 0001751 0001751 00000003722 13674271134 013344 0 ustar keith keith
\n";
print "Return to main page
\n";
?>
php/binary.html 0000644 0001751 0001751 00000003021 12553621714 013015 0 ustar keith keith
E = 1 is verbose.
Last modified 27th May 2009
Return to main page
php/binary.php 0000644 0001751 0001751 00000006175 12747032166 012657 0 ustar keith keith
\n";
print "Return to main page
\n";
?>
php/binomial0.php 0000644 0001751 0001751 00000000670 10040353524 013223 0 ustar keith keith
php/binomial.html 0000644 0001751 0001751 00000003431 11625277404 013332 0 ustar keith keith
.
(See P. Goetgheluck, Computing Binomial Coefficients, American Math. Monthly 94 (1987) 360-365.
Note that Goetgheluck's statement on p. 364 that E=1, if n – k < p ≤ n, assumes k ≤ n/2.)
The bc code I use is:
define E(n,k,p){
auto e,f,r,a,b
e=0;r=0
if(k>n/2){
k=n-k
}
if(p>n-k){
return (1)
}
if(p>n/2){
return (0)
}
f=sqrt(n)
if(p>f){
if(n%p < k%p){
return(1)
}else{
return(0)
}
}
while(n){
a=n%p; n=n/p
b=k%p+r; k=k/p
if(a<b){
e=e+1
r=1
}else{
r=0
}
}
return(e)
}
Last modified 27th February 2004
\n";
flush();
print "Return to main page
\n";
flush();
?>
php/blog 0000644 0001751 0001751 00000000237 11610766253 011520 0 ustar keith keith 18th July 2011 latest version of php files. reorganised inclusion of library.php, added order of qform for neg disc
and added h(d) for range of positive disc.
php/buell_224.html 0000644 0001751 0001751 00000046661 11612041574 013237 0 ustar keith keith
| h(-3) | 1 | h(-7) | 1 | h(-11) | 1 | h(-15) | 2 | h(-19) | 1 | h(-23) | 3 |
| h(-31) | 3 | h(-35) | 2 | h(-39) | 4 | h(-43) | 1 | h(-47) | 5 | h(-51) | 2 |
| h(-55) | 4 | h(-59) | 3 | h(-67) | 1 | h(-71) | 7 | h(-79) | 5 | h(-83) | 3 |
| h(-87) | 6 | h(-91) | 2 | h(-95) | 8 | h(-103) | 5 | h(-107) | 3 | h(-111) | 8 |
| h(-115) | 2 | h(-119) | 10 | h(-123) | 2 | h(-127) | 5 | h(-131) | 5 | h(-139) | 3 |
| h(-143) | 10 | h(-151) | 7 | h(-155) | 4 | h(-159) | 10 | h(-163) | 1 | h(-167) | 11 |
| h(-179) | 5 | h(-183) | 8 | h(-187) | 2 | h(-191) | 13 | h(-195) | 4 | h(-199) | 9 |
| h(-203) | 4 | h(-211) | 3 | h(-215) | 14 | h(-219) | 4 | h(-223) | 7 | h(-227) | 5 |
| h(-231) | 12 | h(-235) | 2 | h(-239) | 15 | h(-247) | 6 | h(-251) | 7 | h(-255) | 12 |
| h(-259) | 4 | h(-263) | 13 | h(-267) | 2 | h(-271) | 11 | h(-283) | 3 | h(-287) | 14 |
| h(-291) | 4 | h(-295) | 8 | h(-299) | 8 | h(-303) | 10 | h(-307) | 3 | h(-311) | 19 |
| h(-319) | 10 | h(-323) | 4 | h(-327) | 12 | h(-331) | 3 | h(-335) | 18 | h(-339) | 6 |
| h(-347) | 5 | h(-355) | 4 | h(-359) | 19 | h(-367) | 9 | h(-371) | 8 | h(-379) | 3 |
| h(-383) | 17 | h(-391) | 14 | h(-395) | 8 | h(-399) | 16 | h(-403) | 2 | h(-407) | 16 |
| h(-411) | 6 | h(-415) | 10 | h(-419) | 9 | h(-427) | 2 | h(-431) | 21 | h(-435) | 4 |
| h(-439) | 15 | h(-443) | 5 | h(-447) | 14 | h(-451) | 6 | h(-455) | 20 | h(-463) | 7 |
| h(-467) | 7 | h(-471) | 16 | h(-479) | 25 | h(-483) | 4 | h(-487) | 7 | h(-491) | 9 |
| h(-499) | 3 | h(-503) | 21 | h(-511) | 14 | h(-515) | 6 | h(-519) | 18 | h(-523) | 5 |
| h(-527) | 18 | h(-535) | 14 | h(-543) | 12 | h(-547) | 3 | h(-551) | 26 | h(-555) | 4 |
| h(-559) | 16 | h(-563) | 9 | h(-571) | 5 | h(-579) | 8 | h(-583) | 8 | h(-587) | 7 |
| h(-591) | 22 | h(-595) | 4 | h(-599) | 25 | h(-607) | 13 | h(-611) | 10 | h(-615) | 20 |
| h(-619) | 5 | h(-623) | 22 | h(-627) | 4 | h(-631) | 13 | h(-635) | 10 | h(-643) | 3 |
| h(-647) | 23 | h(-651) | 8 | h(-655) | 12 | h(-659) | 11 | h(-663) | 16 | h(-667) | 4 |
| h(-671) | 30 | h(-679) | 18 | h(-683) | 5 | h(-687) | 12 | h(-691) | 5 | h(-695) | 24 |
| h(-699) | 10 | h(-703) | 14 | h(-707) | 6 | h(-715) | 4 | h(-719) | 31 | h(-723) | 4 |
| h(-727) | 13 | h(-731) | 12 | h(-739) | 5 | h(-743) | 21 | h(-751) | 15 | h(-755) | 12 |
| h(-759) | 24 | h(-763) | 4 | h(-767) | 22 | h(-771) | 6 | h(-779) | 10 | h(-787) | 5 |
| h(-791) | 32 | h(-795) | 4 | h(-799) | 16 | h(-803) | 10 | h(-807) | 14 | h(-811) | 7 |
| h(-815) | 30 | h(-823) | 9 | h(-827) | 7 | h(-831) | 28 | h(-835) | 6 | h(-839) | 33 |
| h(-843) | 6 | h(-851) | 10 | h(-859) | 7 | h(-863) | 21 | h(-871) | 22 | h(-879) | 22 |
| h(-883) | 3 | h(-887) | 29 | h(-895) | 16 | h(-899) | 14 | h(-903) | 16 | h(-907) | 3 |
| h(-911) | 31 | h(-915) | 8 | h(-919) | 19 | h(-923) | 10 | h(-935) | 28 | h(-939) | 8 |
| h(-943) | 16 | h(-947) | 5 | h(-951) | 26 | h(-955) | 4 | h(-959) | 36 | h(-967) | 11 |
| h(-971) | 15 | h(-979) | 8 | h(-983) | 27 | h(-987) | 8 | h(-991) | 17 | h(-995) | 8 |
| h(-1003) | 4 | h(-1007) | 30 | h(-1011) | 12 | h(-1015) | 16 | h(-1019) | 13 | h(-1023) | 16 |
| h(-1027) | 4 | h(-1031) | 35 | h(-1039) | 23 | h(-1043) | 8 | h(-1047) | 16 | h(-1051) | 5 |
| h(-1055) | 36 | h(-1059) | 6 | h(-1063) | 19 | h(-1067) | 12 | h(-1079) | 34 | h(-1087) | 9 |
| h(-1091) | 17 | h(-1095) | 28 | h(-1099) | 6 | h(-1103) | 23 | h(-1111) | 22 | h(-1115) | 10 |
| h(-1119) | 32 | h(-1123) | 5 | h(-1131) | 8 | h(-1135) | 18 | h(-1139) | 16 | h(-1147) | 6 |
| h(-1151) | 41 | h(-1155) | 8 | h(-1159) | 16 | h(-1163) | 7 | h(-1167) | 22 | h(-1171) | 7 |
| h(-1187) | 9 | h(-1191) | 24 | h(-1195) | 8 | h(-1199) | 38 | h(-1203) | 6 | h(-1207) | 18 |
| h(-1211) | 14 | h(-1219) | 6 | h(-1223) | 35 | h(-1227) | 4 | h(-1231) | 27 | h(-1235) | 12 |
| h(-1239) | 32 | h(-1243) | 4 | h(-1247) | 26 | h(-1255) | 12 | h(-1259) | 15 | h(-1263) | 20 |
| h(-1267) | 6 | h(-1271) | 40 | h(-1279) | 23 | h(-1283) | 11 | h(-1291) | 9 | h(-1295) | 36 |
| h(-1299) | 8 | h(-1303) | 11 | h(-1307) | 11 | h(-1311) | 28 | h(-1315) | 6 | h(-1319) | 45 |
| h(-1327) | 15 | h(-1335) | 28 | h(-1339) | 8 | h(-1343) | 34 | h(-1347) | 6 | h(-1351) | 24 |
| h(-1355) | 12 | h(-1363) | 6 | h(-1367) | 25 | h(-1371) | 12 | h(-1379) | 16 | h(-1383) | 18 |
| h(-1387) | 4 | h(-1391) | 44 | h(-1399) | 27 | h(-1403) | 14 | h(-1407) | 24 | h(-1411) | 4 |
| h(-1415) | 34 | h(-1419) | 12 | h(-1423) | 9 | h(-1427) | 15 | h(-1435) | 4 | h(-1439) | 39 |
| h(-1443) | 8 | h(-1447) | 23 | h(-1451) | 13 | h(-1455) | 28 | h(-1459) | 11 | h(-1463) | 32 |
| h(-1471) | 23 | h(-1479) | 28 | h(-1483) | 7 | h(-1487) | 37 | h(-1491) | 12 | h(-1495) | 20 |
| h(-1499) | 13 | h(-1507) | 4 | h(-1511) | 49 | h(-1515) | 12 | h(-1523) | 7 | h(-1527) | 14 |
| h(-1531) | 11 | h(-1535) | 38 | h(-1543) | 19 | h(-1547) | 12 | h(-1551) | 32 | h(-1555) | 4 |
| h(-1559) | 51 | h(-1563) | 6 | h(-1567) | 15 | h(-1571) | 17 | h(-1579) | 9 | h(-1583) | 33 |
| h(-1591) | 22 | h(-1595) | 16 | h(-1599) | 36 | h(-1603) | 6 | h(-1607) | 27 | h(-1615) | 24 |
| h(-1619) | 15 | h(-1623) | 28 | h(-1627) | 7 | h(-1631) | 44 | h(-1635) | 8 | h(-1639) | 22 |
| h(-1643) | 10 | h(-1651) | 8 | h(-1655) | 44 | h(-1659) | 8 | h(-1663) | 17 | h(-1667) | 13 |
| h(-1671) | 38 | h(-1679) | 52 | h(-1687) | 18 | h(-1691) | 18 | h(-1695) | 20 | h(-1699) | 11 |
| h(-1703) | 28 | h(-1707) | 10 | h(-1711) | 28 | h(-1723) | 5 | h(-1727) | 36 | h(-1731) | 8 |
| h(-1735) | 26 | h(-1739) | 20 | h(-1743) | 24 | h(-1747) | 5 | h(-1751) | 48 | h(-1759) | 27 |
| h(-1763) | 12 | h(-1767) | 32 | h(-1771) | 8 | h(-1779) | 10 | h(-1783) | 17 | h(-1787) | 7 |
| h(-1795) | 8 | h(-1799) | 50 | h(-1803) | 8 | h(-1807) | 12 | h(-1811) | 23 | h(-1819) | 10 |
| h(-1823) | 45 | h(-1831) | 19 | h(-1835) | 10 | h(-1839) | 40 | h(-1843) | 6 | h(-1847) | 43 |
| h(-1851) | 14 | h(-1855) | 28 | h(-1867) | 5 | h(-1871) | 45 | h(-1879) | 27 | h(-1883) | 14 |
| h(-1887) | 20 | h(-1891) | 10 | h(-1895) | 48 | h(-1903) | 22 | h(-1907) | 13 | h(-1915) | 6 |
| h(-1919) | 44 | h(-1923) | 10 | h(-1927) | 18 | h(-1931) | 21 | h(-1939) | 8 | h(-1943) | 32 |
| h(-1947) | 8 | h(-1951) | 33 | h(-1955) | 12 | h(-1959) | 42 | h(-1963) | 6 | h(-1967) | 36 |
| h(-1979) | 23 | h(-1983) | 16 | h(-1987) | 7 | h(-1991) | 56 | h(-1995) | 8 | h(-1999) | 27 |
| h(-2003) | 9 | h(-2011) | 7 | h(-2015) | 52 | h(-2019) | 16 | h(-2027) | 11 | h(-2031) | 38 |
| h(-2035) | 8 | h(-2039) | 45 | h(-2047) | 18 | h(-2051) | 18 | h(-2055) | 28 | h(-2059) | 8 |
| h(-2063) | 45 | h(-2067) | 8 | h(-2071) | 30 | h(-2083) | 7 | h(-2087) | 35 | h(-2091) | 12 |
| h(-2095) | 16 | h(-2099) | 19 | h(-2103) | 34 | h(-2111) | 49 | h(-2119) | 34 | h(-2123) | 14 |
| h(-2127) | 28 | h(-2131) | 13 | h(-2135) | 44 | h(-2139) | 8 | h(-2143) | 13 | h(-2147) | 14 |
| h(-2155) | 12 | h(-2159) | 60 | h(-2163) | 8 | h(-2167) | 18 | h(-2171) | 14 | h(-2179) | 7 |
| h(-2183) | 42 | h(-2191) | 30 | h(-2195) | 16 | h(-2199) | 36 | h(-2203) | 5 | h(-2207) | 39 |
| h(-2211) | 16 | h(-2215) | 22 | h(-2219) | 24 | h(-2227) | 6 | h(-2231) | 58 | h(-2235) | 12 |
| h(-2239) | 35 | h(-2243) | 15 | h(-2247) | 20 | h(-2251) | 7 | h(-2255) | 40 | h(-2263) | 22 |
| h(-2267) | 11 | h(-2271) | 44 | h(-2279) | 56 | h(-2283) | 6 | h(-2287) | 29 | h(-2291) | 18 |
| h(-2307) | 8 | h(-2311) | 29 | h(-2315) | 18 | h(-2319) | 30 | h(-2323) | 8 | h(-2327) | 48 |
| h(-2335) | 14 | h(-2339) | 19 | h(-2343) | 32 | h(-2347) | 5 | h(-2351) | 63 | h(-2355) | 12 |
| h(-2359) | 28 | h(-2363) | 10 | h(-2371) | 13 | h(-2379) | 16 | h(-2383) | 29 | h(-2387) | 12 |
| h(-2391) | 34 | h(-2395) | 8 | h(-2399) | 59 | h(-2407) | 20 | h(-2411) | 23 | h(-2415) | 40 |
| h(-2419) | 8 | h(-2423) | 33 | h(-2427) | 14 | h(-2431) | 28 | h(-2435) | 22 | h(-2443) | 6 |
| h(-2447) | 37 | h(-2451) | 8 | h(-2455) | 28 | h(-2459) | 19 | h(-2463) | 34 | h(-2467) | 7 |
| h(-2471) | 62 | h(-2479) | 24 | h(-2483) | 20 | h(-2487) | 20 | h(-2491) | 12 | h(-2495) | 56 |
| h(-2503) | 21 | h(-2507) | 14 | h(-2515) | 6 | h(-2519) | 64 | h(-2531) | 17 | h(-2539) | 11 |
| h(-2543) | 35 | h(-2551) | 41 | h(-2555) | 12 | h(-2559) | 40 | h(-2563) | 6 | h(-2567) | 44 |
| h(-2571) | 14 | h(-2579) | 21 | h(-2587) | 8 | h(-2591) | 57 | h(-2595) | 12 | h(-2599) | 30 |
| h(-2603) | 20 | h(-2607) | 28 | h(-2611) | 8 | h(-2615) | 46 | h(-2623) | 22 | h(-2627) | 12 |
| h(-2631) | 48 | h(-2635) | 12 | h(-2639) | 64 | h(-2643) | 10 | h(-2647) | 15 | h(-2651) | 26 |
| h(-2659) | 13 | h(-2663) | 43 | h(-2667) | 8 | h(-2671) | 23 | h(-2679) | 52 | h(-2683) | 5 |
| h(-2687) | 51 | h(-2699) | 15 | h(-2703) | 28 | h(-2707) | 7 | h(-2711) | 53 | h(-2715) | 8 |
| h(-2719) | 41 | h(-2723) | 12 | h(-2731) | 11 | h(-2735) | 62 | h(-2739) | 16 | h(-2743) | 20 |
| h(-2747) | 18 | h(-2751) | 40 | h(-2755) | 8 | h(-2759) | 54 | h(-2767) | 21 | h(-2771) | 26 |
| h(-2779) | 14 | h(-2787) | 6 | h(-2791) | 39 | h(-2795) | 12 | h(-2803) | 9 | h(-2807) | 52 |
| h(-2811) | 16 | h(-2815) | 22 | h(-2819) | 21 | h(-2823) | 26 | h(-2827) | 8 | h(-2831) | 68 |
| h(-2839) | 26 | h(-2843) | 15 | h(-2847) | 32 | h(-2851) | 11 | h(-2855) | 60 | h(-2859) | 18 |
| h(-2863) | 22 | h(-2867) | 12 | h(-2879) | 57 | h(-2887) | 25 | h(-2895) | 36 | h(-2899) | 10 |
| h(-2903) | 59 | h(-2911) | 42 | h(-2915) | 24 | h(-2919) | 40 | h(-2923) | 6 | h(-2927) | 31 |
| h(-2931) | 14 | h(-2935) | 22 | h(-2939) | 29 | h(-2947) | 8 | h(-2951) | 54 | h(-2955) | 12 |
| h(-2959) | 40 | h(-2963) | 13 | h(-2967) | 44 | h(-2971) | 11 | h(-2983) | 20 | h(-2987) | 20 |
| h(-2991) | 48 | h(-2995) | 8 | h(-2999) | 73 | h(-3003) | 8 | h(-3007) | 20 | h(-3011) | 21 |
| h(-3019) | 7 | h(-3023) | 47 | h(-3027) | 12 | h(-3031) | 34 | h(-3035) | 18 | h(-3039) | 42 |
| h(-3043) | 12 | h(-3047) | 38 | h(-3055) | 36 | h(-3059) | 24 | h(-3063) | 16 | h(-3067) | 7 |
| h(-3071) | 76 | h(-3079) | 41 | h(-3083) | 13 | h(-3091) | 10 | h(-3095) | 48 | h(-3099) | 20 |
| h(-3103) | 20 | h(-3107) | 18 | h(-3111) | 52 | h(-3115) | 12 | h(-3119) | 69 | h(-3127) | 24 |
| h(-3131) | 20 | h(-3135) | 40 | h(-3139) | 10 | h(-3143) | 56 | h(-3147) | 10 | h(-3151) | 22 |
| h(-3155) | 20 | h(-3163) | 9 | h(-3167) | 53 | h(-3171) | 16 | h(-3183) | 34 | h(-3187) | 7 |
| h(-3191) | 69 | h(-3199) | 32 | h(-3203) | 11 | h(-3207) | 32 | h(-3215) | 50 | h(-3219) | 20 |
| h(-3223) | 30 | h(-3227) | 14 | h(-3235) | 6 | h(-3239) | 70 | h(-3243) | 8 | h(-3247) | 32 |
| h(-3251) | 31 | h(-3255) | 40 | h(-3259) | 9 | h(-3263) | 48 | h(-3271) | 27 | h(-3279) | 52 |
| h(-3287) | 34 | h(-3291) | 10 | h(-3295) | 32 | h(-3299) | 27 | h(-3307) | 9 | h(-3311) | 72 |
| h(-3315) | 8 | h(-3319) | 41 | h(-3323) | 17 | h(-3327) | 26 | h(-3331) | 15 | h(-3335) | 64 |
| h(-3343) | 19 | h(-3347) | 11 | h(-3351) | 60 | h(-3355) | 8 | h(-3359) | 69 | h(-3363) | 16 |
| h(-3367) | 20 | h(-3371) | 21 | h(-3379) | 16 | h(-3383) | 46 | h(-3387) | 12 | h(-3391) | 37 |
| h(-3395) | 20 | h(-3399) | 40 | h(-3403) | 8 | h(-3407) | 57 | h(-3415) | 38 | h(-3419) | 28 |
| h(-3423) | 40 | h(-3427) | 6 | h(-3431) | 66 | h(-3435) | 16 | h(-3439) | 30 | h(-3443) | 16 |
| h(-3451) | 12 | h(-3455) | 52 | h(-3459) | 12 | h(-3463) | 19 | h(-3467) | 19 | h(-3471) | 60 |
| h(-3487) | 28 | h(-3491) | 23 | h(-3495) | 36 | h(-3499) | 11 | h(-3503) | 52 | h(-3507) | 8 |
| h(-3511) | 41 | h(-3515) | 20 | h(-3523) | 6 | h(-3527) | 65 | h(-3531) | 16 | h(-3535) | 28 |
| h(-3539) | 23 | h(-3543) | 18 | h(-3547) | 9 | h(-3551) | 58 | h(-3559) | 45 | h(-3563) | 22 |
| h(-3567) | 20 | h(-3571) | 15 | h(-3579) | 14 | h(-3583) | 29 | h(-3587) | 22 | h(-3595) | 8 |
| h(-3599) | 66 | h(-3603) | 16 | h(-3607) | 19 | h(-3611) | 26 | h(-3615) | 48 | h(-3619) | 12 |
| h(-3623) | 45 | h(-3631) | 43 | h(-3635) | 10 | h(-3639) | 60 | h(-3643) | 9 | h(-3647) | 54 |
| h(-3651) | 18 | h(-3655) | 20 | h(-3659) | 29 | h(-3667) | 10 | h(-3671) | 81 | h(-3679) | 32 |
| h(-3683) | 10 | h(-3687) | 42 | h(-3691) | 13 | h(-3695) | 72 | h(-3707) | 14 | h(-3711) | 36 |
| h(-3715) | 14 | h(-3719) | 67 | h(-3723) | 12 | h(-3727) | 31 | h(-3731) | 28 | h(-3739) | 11 |
| h(-3743) | 56 | h(-3747) | 12 | h(-3755) | 20 | h(-3759) | 52 | h(-3763) | 6 | h(-3767) | 39 |
| h(-3779) | 31 | h(-3783) | 48 | h(-3787) | 8 | h(-3791) | 68 | h(-3795) | 16 | h(-3799) | 46 |
| h(-3803) | 15 | h(-3811) | 10 | h(-3815) | 56 | h(-3819) | 16 | h(-3823) | 29 | h(-3827) | 22 |
| h(-3831) | 42 | h(-3835) | 12 | h(-3839) | 82 | h(-3847) | 23 | h(-3851) | 25 | h(-3855) | 44 |
| h(-3859) | 10 | h(-3863) | 61 | h(-3867) | 14 | h(-3883) | 8 | h(-3891) | 24 | h(-3895) | 32 |
| h(-3899) | 24 | h(-3903) | 26 | h(-3907) | 7 | h(-3911) | 83 | h(-3919) | 39 | h(-3923) | 23 |
| h(-3927) | 40 | h(-3931) | 11 | h(-3935) | 66 | h(-3939) | 16 | h(-3943) | 27 | h(-3947) | 17 |
| h(-3955) | 12 | h(-3959) | 68 | h(-3963) | 8 | h(-3967) | 33 | h(-3979) | 20 | h(-3983) | 44 |
| h(-3991) | 30 | h(-3995) | 28 | h(-3999) | 48 | h(-4003) | 13 | h(-4007) | 57 | h(-4011) | 20 |
| h(-4015) | 20 | h(-4019) | 19 | h(-4027) | 9 | h(-4031) | 84 | h(-4035) | 12 | h(-4039) | 42 |
| h(-4043) | 16 | h(-4047) | 40 | h(-4051) | 11 | h(-4055) | 68 | h(-4063) | 24 | h(-4071) | 40 |
| h(-4079) | 85 | h(-4083) | 10 | h(-4087) | 30 | h(-4091) | 33 | h(-4099) | 15 | h(-4103) | 42 |
| h(-4111) | 39 | h(-4115) | 22 | h(-4119) | 54 | h(-4123) | 8 | h(-4127) | 49 | h(-4135) | 46 |
| h(-4139) | 19 | h(-4143) | 44 | h(-4147) | 12 | h(-4151) | 74 | h(-4155) | 12 | h(-4159) | 31 |
| h(-4163) | 22 | h(-4171) | 16 | h(-4179) | 16 | h(-4183) | 28 | h(-4187) | 14 | h(-4191) | 60 |
| h(-4195) | 8 | h(-4199) | 88 | h(-4207) | 26 | h(-4211) | 23 | h(-4215) | 44 | h(-4219) | 15 |
| h(-4223) | 44 | h(-4227) | 10 | h(-4231) | 51 | h(-4243) | 9 | h(-4247) | 62 | h(-4251) | 16 |
| h(-4255) | 36 | h(-4259) | 35 | h(-4267) | 8 | h(-4271) | 65 | h(-4279) | 28 | h(-4283) | 21 |
| h(-4287) | 48 | h(-4291) | 12 | h(-4295) | 48 | h(-4299) | 18 | h(-4303) | 34 | h(-4307) | 18 |
| h(-4315) | 14 | h(-4319) | 84 | h(-4323) | 8 | h(-4327) | 19 | h(-4331) | 34 | h(-4339) | 17 |
| h(-4343) | 64 | h(-4351) | 44 | h(-4355) | 20 | h(-4359) | 60 | h(-4363) | 9 | h(-4367) | 68 |
| h(-4371) | 20 | h(-4379) | 16 | h(-4387) | 8 | h(-4391) | 79 | h(-4395) | 20 | h(-4399) | 50 |
| h(-4403) | 20 | h(-4407) | 40 | h(-4411) | 12 | h(-4415) | 66 | h(-4423) | 33 | h(-4427) | 16 |
| h(-4431) | 48 | h(-4435) | 10 | h(-4439) | 76 | h(-4443) | 14 | h(-4447) | 17 | h(-4451) | 29 |
| h(-4463) | 55 | h(-4467) | 12 | h(-4471) | 44 | h(-4479) | 70 | h(-4483) | 9 | h(-4487) | 60 |
| h(-4495) | 32 | h(-4499) | 34 | h(-4503) | 24 | h(-4507) | 13 | h(-4511) | 84 | h(-4515) | 16 |
| h(-4519) | 29 | h(-4523) | 21 | h(-4531) | 12 | h(-4535) | 70 | h(-4539) | 20 | h(-4543) | 28 |
| h(-4547) | 17 | h(-4551) | 56 | h(-4555) | 12 | h(-4559) | 72 | h(-4567) | 33 | h(-4571) | 28 |
| h(-4579) | 10 | h(-4583) | 61 | h(-4587) | 12 | h(-4591) | 49 | h(-4595) | 24 | h(-4603) | 7 |
| h(-4607) | 40 | h(-4611) | 28 | h(-4615) | 36 | h(-4619) | 36 | h(-4623) | 36 | h(-4627) | 10 |
| h(-4631) | 76 | h(-4639) | 51 | h(-4643) | 13 | h(-4647) | 32 | h(-4651) | 17 | h(-4659) | 14 |
| h(-4663) | 33 | h(-4667) | 22 | h(-4679) | 91 | h(-4683) | 16 | h(-4687) | 16 | h(-4691) | 21 |
| h(-4695) | 44 | h(-4699) | 12 | h(-4703) | 75 | h(-4711) | 44 | h(-4715) | 24 | h(-4723) | 9 |
| h(-4727) | 54 | h(-4731) | 20 | h(-4735) | 42 | h(-4739) | 26 | h(-4747) | 8 | h(-4751) | 91 |
| h(-4755) | 12 | h(-4759) | 55 | h(-4763) | 20 | h(-4767) | 32 | h(-4771) | 12 | h(-4783) | 23 |
| h(-4787) | 25 | h(-4791) | 68 | h(-4795) | 12 | h(-4799) | 63 | h(-4803) | 14 | h(-4807) | 40 |
| h(-4811) | 22 | h(-4819) | 18 | h(-4823) | 48 | h(-4827) | 12 | h(-4831) | 33 | h(-4835) | 30 |
| h(-4839) | 58 | h(-4843) | 8 | h(-4847) | 74 | h(-4855) | 20 | h(-4859) | 30 | h(-4863) | 52 |
| h(-4867) | 8 | h(-4871) | 91 | h(-4879) | 52 | h(-4883) | 18 | h(-4891) | 20 | h(-4895) | 64 |
| h(-4899) | 16 | h(-4903) | 27 | h(-4907) | 12 | h(-4911) | 50 | h(-4915) | 10 | h(-4919) | 91 |
| h(-4927) | 34 | h(-4931) | 35 | h(-4935) | 48 | h(-4939) | 16 | h(-4943) | 55 | h(-4947) | 12 |
| h(-4951) | 31 | h(-4955) | 28 | h(-4963) | 12 | h(-4967) | 59 | h(-4971) | 16 | h(-4979) | 30 |
| h(-4983) | 52 | h(-4987) | 9 | h(-4991) | 92 | h(-4999) | 33 | h(-5003) | 15 | h(-5007) | 36 |
| h(-5011) | 21 | h(-5015) | 88 | h(-5019) | 20 | h(-5023) | 25 | h(-5027) | 14 | h(-5035) | 12 |
| h(-5039) | 83 | h(-5051) | 29 | h(-5055) | 36 | h(-5059) | 19 | h(-5063) | 36 | h(-5071) | 50 |
| h(-5079) | 64 | h(-5083) | 8 | h(-5087) | 69 | h(-5091) | 14 | h(-5095) | 48 | h(-5099) | 39 |
| h(-5107) | 7 | h(-5111) | 78 | h(-5115) | 16 | h(-5119) | 39 | h(-5123) | 26 | h(-5127) | 38 |
| h(-5131) | 10 | h(-5135) | 56 | h(-5143) | 40 | h(-5147) | 19 | h(-5151) | 68 | h(-5155) | 12 |
| h(-5159) | 88 | h(-5163) | 10 | h(-5167) | 33 | h(-5171) | 35 | h(-5179) | 11 | h(-5183) | 80 |
| h(-5187) | 16 | h(-5191) | 40 | h(-5195) | 16 | h(-5199) | 74 | h(-5207) | 56 | h(-5215) | 32 |
| h(-5219) | 24 | h(-5223) | 32 | h(-5227) | 15 | h(-5231) | 75 | h(-5235) | 24 | h(-5251) | 14 |
| h(-5255) | 92 | h(-5259) | 12 | h(-5263) | 28 | h(-5267) | 14 | h(-5271) | 64 | h(-5279) | 87 |
| h(-5287) | 34 | h(-5291) | 36 | h(-5295) | 60 | h(-5299) | 12 | h(-5303) | 55 | h(-5307) | 12 |
| h(-5311) | 46 | h(-5315) | 18 | h(-5323) | 15 | h(-5327) | 58 | h(-5331) | 20 | h(-5335) | 32 |
| h(-5339) | 34 | h(-5343) | 36 | h(-5347) | 13 | h(-5351) | 93 | h(-5359) | 48 | h(-5363) | 16 |
| h(-5367) | 40 | h(-5371) | 12 | h(-5379) | 24 | h(-5383) | 22 | h(-5387) | 23 | h(-5395) | 12 |
| h(-5399) | 79 | h(-5403) | 16 | h(-5407) | 43 | h(-5411) | 34 | h(-5419) | 13 | h(-5423) | 68 |
| h(-5431) | 57 | h(-5435) | 26 | h(-5443) | 9 | h(-5447) | 60 | h(-5451) | 28 | h(-5455) | 36 |
| h(-5459) | 34 | h(-5467) | 8 | h(-5471) | 71 | h(-5479) | 43 | h(-5483) | 17 | h(-5487) | 52 |
| h(-5495) | 84 | h(-5503) | 25 | h(-5507) | 23 | h(-5511) | 56 | h(-5515) | 10 | h(-5519) | 97 |
| h(-5523) | 12 | h(-5527) | 19 | h(-5531) | 23 | h(-5539) | 18 | h(-5543) | 78 | h(-5551) | 52 |
| h(-5555) | 24 | h(-5559) | 44 | h(-5563) | 15 | h(-5567) | 54 | h(-5579) | 30 | h(-5583) | 32 |
| h(-5587) | 8 | h(-5591) | 99 | h(-5595) | 12 | h(-5599) | 56 | h(-5603) | 22 | h(-5611) | 10 |
| h(-5615) | 62 | h(-5619) | 28 | h(-5623) | 33 | h(-5627) | 28 | h(-5631) | 74 | h(-5639) | 87 |
| h(-5647) | 21 | h(-5651) | 31 | h(-5655) | 56 | h(-5659) | 19 | h(-5663) | 56 | h(-5667) | 10 |
| h(-5671) | 44 | h(-5683) | 11 | h(-5691) | 24 | h(-5695) | 44 | h(-5699) | 24 | h(-5703) | 54 |
| h(-5707) | 8 | h(-5711) | 109 | h(-5719) | 56 | h(-5723) | 14 | h(-5727) | 40 | h(-5731) | 20 |
| h(-5735) | 52 | h(-5739) | 22 | h(-5743) | 29 | h(-5747) | 24 | h(-5755) | 12 | h(-5759) | 108 |
| h(-5763) | 12 | h(-5767) | 36 | h(-5771) | 44 | h(-5779) | 13 | h(-5783) | 53 | h(-5791) | 33 |
| h(-5795) | 32 | h(-5799) | 80 | h(-5803) | 10 | h(-5807) | 65 | h(-5811) | 12 | h(-5815) | 50 |
| h(-5827) | 15 | h(-5835) | 12 | h(-5839) | 37 | h(-5843) | 25 | h(-5847) | 50 | h(-5851) | 21 |
| h(-5855) | 76 | h(-5863) | 28 | h(-5867) | 21 | h(-5871) | 72 | h(-5879) | 101 | h(-5883) | 16 |
| h(-5891) | 26 | h(-5899) | 18 | h(-5903) | 73 | h(-5907) | 16 | h(-5911) | 56 | h(-5919) | 54 |
| h(-5923) | 7 | h(-5927) | 71 | h(-5935) | 42 | h(-5939) | 35 | h(-5943) | 32 | h(-5947) | 8 |
| h(-5951) | 90 | h(-5955) | 20 | h(-5959) | 42 | h(-5963) | 24 | h(-5971) | 14 | h(-5979) | 24 |
| h(-5983) | 44 | h(-5987) | 15 | h(-5991) | 70 | h(-5995) | 16 | h(-5999) | 90 | h(-6007) | 27 |
| h(-6011) | 27 | h(-6015) | 36 | h(-6019) | 22 | h(-6023) | 82 | h(-6031) | 50 | h(-6035) | 28 |
| h(-6043) | 9 | h(-6047) | 71 | h(-6051) | 20 | h(-6055) | 36 | h(-6059) | 26 | h(-6063) | 36 |
| h(-6067) | 15 | h(-6071) | 96 | h(-6079) | 57 | h(-6083) | 24 | h(-6087) | 36 | h(-6091) | 15 |
| h(-6095) | 84 | h(-6099) | 16 | h(-6103) | 28 | h(-6107) | 30 | h(-6115) | 10 | h(-6119) | 82 |
| h(-6123) | 16 | h(-6127) | 22 | h(-6131) | 31 | h(-6135) | 72 | h(-6139) | 20 | h(-6143) | 41 |
| h(-6151) | 59 | h(-6155) | 28 | h(-6159) | 80 | h(-6163) | 11 | h(-6167) | 66 | h(-6179) | 42 |
| h(-6187) | 12 | h(-6191) | 98 | h(-6195) | 16 | h(-6199) | 39 | h(-6203) | 17 | h(-6207) | 50 |
| h(-6211) | 15 | h(-6215) | 96 | h(-6227) | 18 | h(-6231) | 64 | h(-6235) | 12 | h(-6239) | 90 |
| h(-6243) | 22 | h(-6247) | 43 | h(-6251) | 24 | h(-6259) | 10 | h(-6263) | 77 | h(-6267) | 12 |
| h(-6271) | 51 | h(-6279) | 56 | h(-6283) | 12 | h(-6287) | 51 | h(-6295) | 24 | h(-6299) | 43 |
| h(-6303) | 48 | h(-6307) | 8 | h(-6311) | 89 | h(-6315) | 16 | h(-6319) | 52 | h(-6323) | 21 |
| h(-6331) | 18 | h(-6335) | 92 | h(-6339) | 20 | h(-6343) | 33 | h(-6347) | 28 | h(-6351) | 44 |
| h(-6355) | 16 | h(-6359) | 101 | h(-6367) | 37 | h(-6371) | 36 | h(-6379) | 17 | h(-6383) | 72 |
| h(-6387) | 18 | h(-6391) | 48 | h(-6395) | 16 | h(-6403) | 10 | h(-6407) | 46 | h(-6411) | 24 |
| h(-6415) | 50 | h(-6423) | 38 | h(-6427) | 9 | h(-6431) | 114 | h(-6439) | 62 | h(-6443) | 26 |
| h(-6447) | 48 | h(-6451) | 17 | h(-6455) | 60 | h(-6459) | 30 | h(-6463) | 30 | h(-6467) | 20 |
| h(-6479) | 84 | h(-6483) | 12 | h(-6487) | 42 | h(-6491) | 31 | h(-6495) | 52 | h(-6499) | 14 |
| h(-6503) | 82 | h(-6511) | 44 | h(-6515) | 26 | h(-6519) | 68 | h(-6523) | 14 | h(-6527) | 80 |
| h(-6531) | 24 | h(-6535) | 30 | h(-6539) | 28 | h(-6547) | 11 | h(-6551) | 117 | h(-6555) | 24 |
| h(-6559) | 38 | h(-6563) | 23 | h(-6567) | 32 | h(-6571) | 15 | h(-6583) | 36 | h(-6587) | 26 |
| h(-6595) | 16 | h(-6599) | 109 | h(-6603) | 12 | h(-6607) | 45 | h(-6611) | 42 | h(-6619) | 13 |
| h(-6623) | 42 | h(-6631) | 44 | h(-6635) | 30 | h(-6639) | 90 | h(-6643) | 12 | h(-6659) | 23 |
| h(-6663) | 60 | h(-6667) | 10 | h(-6671) | 88 | h(-6679) | 55 | h(-6683) | 32 | h(-6691) | 21 |
| h(-6695) | 92 | h(-6699) | 24 | h(-6703) | 23 | h(-6707) | 28 | h(-6711) | 74 | h(-6715) | 12 |
| h(-6719) | 105 | h(-6731) | 34 | h(-6735) | 44 | h(-6739) | 18 | h(-6743) | 54 | h(-6747) | 16 |
| h(-6751) | 66 | h(-6755) | 20 | h(-6763) | 9 | h(-6767) | 86 | h(-6771) | 16 | h(-6779) | 39 |
| h(-6783) | 56 | h(-6787) | 12 | h(-6791) | 81 | h(-6799) | 44 | h(-6803) | 19 | h(-6807) | 40 |
| h(-6815) | 92 | h(-6819) | 22 | h(-6823) | 33 | h(-6827) | 17 | h(-6835) | 18 | h(-6839) | 108 |
| h(-6843) | 12 | h(-6847) | 26 | h(-6851) | 36 | h(-6855) | 60 | h(-6863) | 81 | h(-6871) | 45 |
| h(-6879) | 64 | h(-6883) | 9 | h(-6887) | 78 | h(-6891) | 26 | h(-6895) | 28 | h(-6899) | 35 |
| h(-6907) | 17 | h(-6911) | 87 | h(-6915) | 28 | h(-6919) | 68 | h(-6923) | 16 | h(-6927) | 38 |
| h(-6931) | 12 | h(-6935) | 88 | h(-6943) | 48 | h(-6947) | 29 | h(-6951) | 80 | h(-6955) | 12 |
| h(-6959) | 95 | h(-6963) | 12 | h(-6967) | 33 | h(-6971) | 45 | h(-6979) | 14 | h(-6983) | 57 |
| h(-6987) | 12 | h(-6991) | 71 | h(-6995) | 32 | h(-6999) | 66 | h(-7003) | 16 | h(-7015) | 28 |
| h(-7019) | 43 | h(-7023) | 44 | h(-7027) | 11 | h(-7031) | 108 | h(-7035) | 16 | h(-7039) | 43 |
| h(-7043) | 23 | h(-7051) | 16 | h(-7055) | 92 | h(-7059) | 32 | h(-7063) | 40 | h(-7067) | 14 |
| h(-7071) | 70 | h(-7079) | 85 | h(-7087) | 30 | h(-7091) | 38 | h(-7095) | 56 | h(-7099) | 14 |
| h(-7103) | 77 | h(-7107) | 12 | h(-7111) | 52 | h(-7115) | 30 | h(-7123) | 10 | h(-7127) | 79 |
| h(-7131) | 20 | h(-7135) | 38 | h(-7143) | 46 | h(-7147) | 14 | h(-7151) | 85 | h(-7159) | 65 |
| h(-7163) | 20 | h(-7167) | 64 | h(-7171) | 20 | h(-7179) | 22 | h(-7183) | 32 | h(-7187) | 25 |
| h(-7195) | 16 | h(-7199) | 114 | h(-7207) | 29 | h(-7211) | 35 | h(-7215) | 72 | h(-7219) | 15 |
| h(-7223) | 84 | h(-7231) | 44 | h(-7235) | 22 | h(-7239) | 48 | h(-7243) | 13 | h(-7247) | 47 |
| h(-7251) | 34 | h(-7255) | 60 | h(-7259) | 36 | h(-7271) | 116 | h(-7279) | 70 | h(-7283) | 25 |
| h(-7287) | 36 | h(-7291) | 12 | h(-7295) | 80 | h(-7303) | 30 | h(-7307) | 25 | h(-7311) | 88 |
| h(-7315) | 16 | h(-7319) | 88 | h(-7323) | 18 | h(-7327) | 34 | h(-7331) | 33 | h(-7339) | 18 |
| h(-7343) | 74 | h(-7347) | 16 | h(-7351) | 33 | h(-7355) | 36 | h(-7359) | 72 | h(-7363) | 10 |
| h(-7367) | 94 | h(-7379) | 28 | h(-7383) | 56 | h(-7387) | 10 | h(-7391) | 120 | h(-7395) | 16 |
| h(-7403) | 22 | h(-7411) | 25 | h(-7415) | 58 | h(-7419) | 24 | h(-7423) | 40 | h(-7427) | 28 |
| h(-7431) | 70 | h(-7435) | 10 | h(-7439) | 116 | h(-7447) | 42 | h(-7451) | 35 | h(-7455) | 56 |
| h(-7459) | 15 | h(-7463) | 66 | h(-7467) | 20 | h(-7471) | 58 | h(-7483) | 10 | h(-7487) | 65 |
| h(-7491) | 16 | h(-7495) | 48 | h(-7499) | 33 | h(-7503) | 40 | h(-7507) | 11 | h(-7511) | 96 |
| h(-7519) | 50 | h(-7523) | 35 | h(-7527) | 40 | h(-7531) | 24 | h(-7535) | 96 | h(-7539) | 28 |
| h(-7543) | 36 | h(-7547) | 15 | h(-7555) | 12 | h(-7559) | 115 | h(-7563) | 24 | h(-7567) | 44 |
| h(-7571) | 18 | h(-7579) | 16 | h(-7583) | 63 | h(-7591) | 65 | h(-7599) | 52 | h(-7603) | 11 |
| h(-7607) | 89 | h(-7611) | 20 | h(-7615) | 50 | h(-7619) | 46 | h(-7627) | 10 | h(-7631) | 106 |
| h(-7635) | 20 | h(-7639) | 31 | h(-7643) | 29 | h(-7647) | 66 | h(-7651) | 20 | h(-7655) | 76 |
| h(-7663) | 44 | h(-7667) | 20 | h(-7671) | 84 | h(-7679) | 106 | h(-7683) | 12 | h(-7687) | 29 |
| h(-7691) | 43 | h(-7699) | 27 | h(-7703) | 81 | h(-7707) | 16 | h(-7711) | 34 | h(-7715) | 18 |
| h(-7719) | 96 | h(-7723) | 9 | h(-7727) | 81 | h(-7735) | 48 | h(-7739) | 40 | h(-7743) | 52 |
| h(-7747) | 16 | h(-7751) | 110 | h(-7755) | 16 | h(-7759) | 49 | h(-7763) | 22 | h(-7771) | 18 |
| h(-7779) | 24 | h(-7783) | 44 | h(-7787) | 28 | h(-7795) | 16 | h(-7799) | 96 | h(-7807) | 36 |
| h(-7811) | 42 | h(-7815) | 52 | h(-7819) | 16 | h(-7823) | 75 | h(-7827) | 18 | h(-7831) | 66 |
| h(-7835) | 30 | h(-7843) | 16 | h(-7847) | 56 | h(-7851) | 20 | h(-7855) | 44 | h(-7859) | 34 |
| h(-7863) | 34 | h(-7867) | 11 | h(-7871) | 120 | h(-7879) | 49 | h(-7883) | 17 | h(-7887) | 72 |
| h(-7891) | 12 | h(-7895) | 112 | h(-7899) | 22 | h(-7903) | 44 | h(-7907) | 21 | h(-7915) | 14 |
| h(-7919) | 97 | h(-7923) | 16 | h(-7927) | 47 | h(-7931) | 44 | h(-7939) | 20 | h(-7951) | 51 |
| h(-7955) | 44 | h(-7959) | 80 | h(-7963) | 13 | h(-7967) | 44 | h(-7971) | 30 | h(-7979) | 44 |
| h(-7991) | 100 | h(-7995) | 16 | h(-7999) | 74 | h(-8003) | 26 | h(-8007) | 64 | h(-8011) | 25 |
| h(-8015) | 92 | h(-8023) | 22 | h(-8027) | 28 | h(-8031) | 60 | h(-8035) | 14 | h(-8039) | 113 |
| h(-8043) | 16 | h(-8047) | 34 | h(-8051) | 34 | h(-8059) | 21 | h(-8063) | 86 | h(-8067) | 20 |
| h(-8071) | 66 | h(-8079) | 50 | h(-8083) | 16 | h(-8087) | 81 | h(-8095) | 56 | h(-8099) | 28 |
| h(-8103) | 48 | h(-8111) | 121 | h(-8115) | 24 | h(-8119) | 52 | h(-8123) | 21 | h(-8131) | 12 |
| h(-8135) | 94 | h(-8139) | 36 | h(-8143) | 22 | h(-8147) | 37 | h(-8151) | 88 | h(-8155) | 12 |
| h(-8159) | 106 | h(-8167) | 33 | h(-8171) | 21 | h(-8179) | 25 | h(-8187) | 14 | h(-8191) | 55 |
| h(-8195) | 32 | h(-8203) | 18 | h(-8207) | 96 | h(-8211) | 24 | h(-8215) | 36 | h(-8219) | 35 |
| h(-8223) | 58 | h(-8227) | 10 | h(-8231) | 107 | h(-8239) | 64 | h(-8243) | 21 | h(-8247) | 40 |
| h(-8251) | 20 | h(-8255) | 68 | h(-8259) | 30 | h(-8263) | 43 | h(-8267) | 30 | h(-8279) | 126 |
| h(-8283) | 16 | h(-8287) | 45 | h(-8291) | 47 | h(-8295) | 64 | h(-8299) | 16 | h(-8311) | 61 |
| h(-8315) | 38 | h(-8319) | 80 | h(-8323) | 12 | h(-8327) | 52 | h(-8331) | 18 | h(-8335) | 50 |
| h(-8339) | 26 | h(-8347) | 12 | h(-8351) | 118 | h(-8355) | 20 | h(-8359) | 58 | h(-8363) | 35 |
| h(-8367) | 30 | h(-8371) | 22 | h(-8383) | 26 | h(-8387) | 21 | h(-8391) | 76 | h(-8395) | 12 |
| h(-8399) | 134 | h(-8403) | 18 | h(-8407) | 36 | h(-8411) | 40 | h(-8419) | 19 | h(-8423) | 83 |
| h(-8431) | 59 | h(-8435) | 28 | h(-8439) | 68 | h(-8443) | 11 | h(-8447) | 99 | h(-8455) | 56 |
| h(-8459) | 42 | h(-8463) | 48 | h(-8467) | 15 | h(-8471) | 80 | h(-8479) | 50 | h(-8483) | 30 |
| h(-8491) | 20 | h(-8495) | 64 | h(-8499) | 24 | h(-8503) | 48 | h(-8507) | 18 | h(-8511) | 94 |
| h(-8515) | 16 | h(-8519) | 110 | h(-8527) | 43 | h(-8531) | 50 | h(-8535) | 52 | h(-8539) | 17 |
| h(-8543) | 97 | h(-8547) | 16 | h(-8551) | 50 | h(-8555) | 32 | h(-8563) | 9 | h(-8567) | 84 |
| h(-8571) | 36 | h(-8579) | 42 | h(-8583) | 50 | h(-8587) | 18 | h(-8599) | 63 | h(-8603) | 24 |
| h(-8607) | 40 | h(-8611) | 14 | h(-8615) | 118 | h(-8623) | 51 | h(-8627) | 21 | h(-8635) | 16 |
| h(-8639) | 88 | h(-8643) | 16 | h(-8647) | 31 | h(-8651) | 38 | h(-8655) | 84 | h(-8659) | 22 |
| h(-8663) | 67 | h(-8671) | 64 | h(-8679) | 88 | h(-8683) | 16 | h(-8687) | 84 | h(-8691) | 26 |
| h(-8695) | 36 | h(-8699) | 35 | h(-8707) | 15 | h(-8711) | 132 | h(-8715) | 16 | h(-8719) | 53 |
| h(-8723) | 28 | h(-8727) | 50 | h(-8731) | 17 | h(-8735) | 106 | h(-8743) | 26 | h(-8747) | 21 |
| h(-8751) | 72 | h(-8755) | 20 | h(-8759) | 108 | h(-8763) | 24 | h(-8767) | 36 | h(-8779) | 15 |
| h(-8783) | 73 | h(-8787) | 12 | h(-8791) | 82 | h(-8795) | 32 | h(-8799) | 80 | h(-8803) | 9 |
| h(-8807) | 81 | h(-8815) | 48 | h(-8819) | 49 | h(-8823) | 60 | h(-8827) | 12 | h(-8831) | 109 |
| h(-8835) | 16 | h(-8839) | 77 | h(-8843) | 26 | h(-8851) | 22 | h(-8855) | 88 | h(-8859) | 16 |
| h(-8863) | 29 | h(-8867) | 27 | h(-8871) | 46 | h(-8879) | 130 | h(-8887) | 43 | h(-8891) | 32 |
| h(-8895) | 92 | h(-8899) | 14 | h(-8903) | 70 | h(-8907) | 22 | h(-8911) | 44 | h(-8915) | 22 |
| h(-8923) | 19 | h(-8927) | 82 | h(-8931) | 32 | h(-8935) | 46 | h(-8939) | 38 | h(-8943) | 60 |
| h(-8947) | 10 | h(-8951) | 135 | h(-8963) | 29 | h(-8971) | 19 | h(-8979) | 24 | h(-8983) | 38 |
| h(-8987) | 32 | h(-8995) | 20 | h(-8999) | 99 | h(-9003) | 12 | h(-9007) | 35 | h(-9011) | 33 |
| h(-9015) | 72 | h(-9019) | 30 | h(-9023) | 80 | h(-9031) | 54 | h(-9035) | 40 | h(-9039) | 80 |
| h(-9043) | 15 | h(-9047) | 88 | h(-9051) | 20 | h(-9055) | 36 | h(-9059) | 39 | h(-9067) | 9 |
| h(-9071) | 138 | h(-9079) | 52 | h(-9083) | 24 | h(-9087) | 32 | h(-9091) | 21 | h(-9095) | 76 |
| h(-9103) | 57 | h(-9107) | 26 | h(-9111) | 64 | h(-9115) | 14 | h(-9119) | 124 | h(-9123) | 18 |
| h(-9127) | 57 | h(-9131) | 40 | h(-9139) | 12 | h(-9143) | 72 | h(-9147) | 20 | h(-9151) | 67 |
| h(-9155) | 36 | h(-9159) | 96 | h(-9167) | 54 | h(-9179) | 38 | h(-9183) | 40 | h(-9187) | 21 |
| h(-9191) | 124 | h(-9195) | 20 | h(-9199) | 51 | h(-9203) | 31 | h(-9211) | 18 | h(-9215) | 116 |
| h(-9219) | 16 | h(-9223) | 34 | h(-9227) | 25 | h(-9231) | 100 | h(-9235) | 14 | h(-9239) | 139 |
| h(-9247) | 54 | h(-9255) | 52 | h(-9259) | 24 | h(-9263) | 62 | h(-9267) | 22 | h(-9271) | 60 |
| h(-9283) | 11 | h(-9287) | 78 | h(-9291) | 32 | h(-9299) | 50 | h(-9303) | 68 | h(-9307) | 10 |
| h(-9311) | 97 | h(-9319) | 41 | h(-9323) | 29 | h(-9327) | 56 | h(-9331) | 20 | h(-9335) | 98 |
| h(-9339) | 20 | h(-9343) | 51 | h(-9347) | 24 | h(-9355) | 12 | h(-9363) | 20 | h(-9367) | 28 |
| h(-9371) | 49 | h(-9379) | 24 | h(-9383) | 102 | h(-9391) | 55 | h(-9395) | 24 | h(-9399) | 96 |
| h(-9403) | 11 | h(-9407) | 92 | h(-9411) | 30 | h(-9415) | 52 | h(-9419) | 35 | h(-9427) | 14 |
| h(-9431) | 91 | h(-9435) | 32 | h(-9439) | 75 | h(-9443) | 20 | h(-9447) | 44 | h(-9451) | 24 |
| h(-9455) | 120 | h(-9463) | 45 | h(-9467) | 41 | h(-9471) | 72 | h(-9479) | 101 | h(-9483) | 16 |
| h(-9487) | 38 | h(-9491) | 45 | h(-9499) | 28 | h(-9503) | 80 | h(-9507) | 16 | h(-9511) | 69 |
| h(-9515) | 28 | h(-9519) | 96 | h(-9523) | 12 | h(-9527) | 66 | h(-9535) | 34 | h(-9539) | 55 |
| h(-9543) | 52 | h(-9547) | 13 | h(-9551) | 129 | h(-9563) | 18 | h(-9571) | 20 | h(-9579) | 32 |
| h(-9587) | 23 | h(-9591) | 80 | h(-9595) | 16 | h(-9599) | 98 | h(-9607) | 42 | h(-9611) | 44 |
| h(-9615) | 36 | h(-9619) | 19 | h(-9623) | 95 | h(-9627) | 18 | h(-9631) | 77 | h(-9635) | 44 |
| h(-9643) | 11 | h(-9647) | 86 | h(-9651) | 28 | h(-9655) | 52 | h(-9659) | 38 | h(-9663) | 54 |
| h(-9667) | 12 | h(-9671) | 126 | h(-9679) | 71 | h(-9683) | 18 | h(-9687) | 60 | h(-9691) | 20 |
| h(-9695) | 92 | h(-9699) | 28 | h(-9703) | 34 | h(-9707) | 26 | h(-9715) | 24 | h(-9719) | 133 |
| h(-9723) | 24 | h(-9727) | 38 | h(-9731) | 32 | h(-9735) | 64 | h(-9739) | 13 | h(-9743) | 105 |
| h(-9755) | 20 | h(-9759) | 92 | h(-9763) | 16 | h(-9767) | 89 | h(-9771) | 26 | h(-9779) | 48 |
| h(-9787) | 11 | h(-9791) | 119 | h(-9795) | 20 | h(-9799) | 66 | h(-9803) | 37 | h(-9807) | 64 |
| h(-9811) | 21 | h(-9815) | 76 | h(-9823) | 24 | h(-9827) | 28 | h(-9831) | 108 | h(-9835) | 16 |
| h(-9839) | 91 | h(-9843) | 12 | h(-9847) | 44 | h(-9851) | 45 | h(-9859) | 21 | h(-9863) | 96 |
| h(-9867) | 16 | h(-9871) | 49 | h(-9879) | 76 | h(-9883) | 17 | h(-9887) | 75 | h(-9895) | 56 |
| h(-9899) | 30 | h(-9903) | 56 | h(-9907) | 15 | h(-9911) | 136 | h(-9915) | 24 | h(-9919) | 68 |
| h(-9923) | 25 | h(-9931) | 23 | h(-9935) | 94 | h(-9939) | 28 | h(-9943) | 56 | h(-9951) | 76 |
| h(-9955) | 16 | h(-9959) | 130 | h(-9967) | 39 | h(-9979) | 20 | h(-9983) | 92 | h(-9987) | 26 |
| h(-9991) | 32 | h(-9995) | 40 |
| h(-4) | 1 | h(-8) | 1 | h(-20) | 2 | h(-24) | 2 | h(-40) | 2 | h(-52) | 2 |
| h(-56) | 4 | h(-68) | 4 | h(-84) | 4 | h(-88) | 2 | h(-104) | 6 | h(-116) | 6 |
| h(-120) | 4 | h(-132) | 4 | h(-136) | 4 | h(-148) | 2 | h(-152) | 6 | h(-164) | 8 |
| h(-168) | 4 | h(-184) | 4 | h(-212) | 6 | h(-228) | 4 | h(-232) | 2 | h(-244) | 6 |
| h(-248) | 8 | h(-260) | 8 | h(-264) | 8 | h(-276) | 8 | h(-280) | 4 | h(-292) | 4 |
| h(-296) | 10 | h(-308) | 8 | h(-312) | 4 | h(-328) | 4 | h(-340) | 4 | h(-344) | 10 |
| h(-356) | 12 | h(-372) | 4 | h(-376) | 8 | h(-388) | 4 | h(-404) | 14 | h(-408) | 4 |
| h(-420) | 8 | h(-424) | 6 | h(-436) | 6 | h(-440) | 12 | h(-452) | 8 | h(-456) | 8 |
| h(-472) | 6 | h(-488) | 10 | h(-516) | 12 | h(-520) | 4 | h(-532) | 4 | h(-536) | 14 |
| h(-548) | 8 | h(-552) | 8 | h(-564) | 8 | h(-568) | 4 | h(-580) | 8 | h(-584) | 16 |
| h(-596) | 14 | h(-616) | 8 | h(-628) | 6 | h(-632) | 8 | h(-644) | 16 | h(-660) | 8 |
| h(-664) | 10 | h(-680) | 12 | h(-692) | 14 | h(-696) | 12 | h(-708) | 4 | h(-712) | 8 |
| h(-724) | 10 | h(-728) | 12 | h(-740) | 16 | h(-744) | 12 | h(-760) | 4 | h(-772) | 4 |
| h(-776) | 20 | h(-788) | 10 | h(-804) | 12 | h(-808) | 6 | h(-820) | 8 | h(-824) | 20 |
| h(-836) | 20 | h(-840) | 8 | h(-852) | 8 | h(-856) | 6 | h(-868) | 8 | h(-872) | 10 |
| h(-884) | 16 | h(-888) | 12 | h(-904) | 8 | h(-916) | 10 | h(-920) | 20 | h(-932) | 12 |
| h(-948) | 12 | h(-952) | 8 | h(-964) | 12 | h(-984) | 12 | h(-996) | 12 | h(-1012) | 4 |
| h(-1016) | 16 | h(-1028) | 16 | h(-1032) | 8 | h(-1048) | 6 | h(-1060) | 8 | h(-1064) | 20 |
| h(-1076) | 22 | h(-1092) | 8 | h(-1096) | 12 | h(-1108) | 6 | h(-1112) | 14 | h(-1124) | 20 |
| h(-1128) | 8 | h(-1140) | 16 | h(-1144) | 12 | h(-1160) | 20 | h(-1172) | 18 | h(-1192) | 6 |
| h(-1204) | 8 | h(-1208) | 12 | h(-1220) | 16 | h(-1236) | 12 | h(-1240) | 8 | h(-1252) | 8 |
| h(-1256) | 26 | h(-1268) | 10 | h(-1272) | 12 | h(-1284) | 20 | h(-1288) | 8 | h(-1304) | 22 |
| h(-1316) | 24 | h(-1320) | 8 | h(-1336) | 12 | h(-1348) | 8 | h(-1364) | 28 | h(-1380) | 8 |
| h(-1384) | 10 | h(-1396) | 14 | h(-1412) | 16 | h(-1416) | 16 | h(-1428) | 8 | h(-1432) | 6 |
| h(-1448) | 18 | h(-1460) | 20 | h(-1464) | 12 | h(-1480) | 12 | h(-1492) | 10 | h(-1496) | 28 |
| h(-1508) | 16 | h(-1524) | 20 | h(-1528) | 8 | h(-1540) | 8 | h(-1544) | 20 | h(-1556) | 22 |
| h(-1560) | 16 | h(-1572) | 12 | h(-1576) | 10 | h(-1588) | 6 | h(-1592) | 20 | h(-1604) | 20 |
| h(-1608) | 16 | h(-1624) | 16 | h(-1636) | 16 | h(-1640) | 16 | h(-1652) | 20 | h(-1668) | 12 |
| h(-1672) | 8 | h(-1684) | 10 | h(-1688) | 10 | h(-1704) | 24 | h(-1716) | 16 | h(-1720) | 12 |
| h(-1732) | 12 | h(-1736) | 24 | h(-1748) | 20 | h(-1752) | 8 | h(-1768) | 8 | h(-1780) | 8 |
| h(-1784) | 32 | h(-1796) | 20 | h(-1812) | 12 | h(-1816) | 14 | h(-1828) | 8 | h(-1832) | 26 |
| h(-1844) | 30 | h(-1848) | 8 | h(-1860) | 16 | h(-1864) | 8 | h(-1876) | 16 | h(-1880) | 20 |
| h(-1892) | 12 | h(-1896) | 20 | h(-1912) | 8 | h(-1924) | 16 | h(-1928) | 20 | h(-1940) | 20 |
| h(-1956) | 20 | h(-1972) | 12 | h(-1976) | 28 | h(-1988) | 24 | h(-1992) | 8 | h(-2004) | 16 |
| h(-2008) | 14 | h(-2020) | 8 | h(-2024) | 28 | h(-2036) | 30 | h(-2040) | 16 | h(-2056) | 16 |
| h(-2068) | 12 | h(-2072) | 16 | h(-2084) | 32 | h(-2104) | 12 | h(-2120) | 28 | h(-2132) | 12 |
| h(-2136) | 20 | h(-2148) | 12 | h(-2152) | 10 | h(-2164) | 10 | h(-2168) | 24 | h(-2180) | 32 |
| h(-2184) | 24 | h(-2212) | 8 | h(-2216) | 22 | h(-2228) | 18 | h(-2244) | 16 | h(-2248) | 8 |
| h(-2260) | 12 | h(-2264) | 30 | h(-2276) | 32 | h(-2280) | 16 | h(-2292) | 16 | h(-2296) | 16 |
| h(-2308) | 8 | h(-2324) | 28 | h(-2328) | 16 | h(-2344) | 18 | h(-2356) | 16 | h(-2360) | 20 |
| h(-2372) | 24 | h(-2388) | 12 | h(-2392) | 8 | h(-2404) | 20 | h(-2408) | 24 | h(-2424) | 12 |
| h(-2436) | 16 | h(-2440) | 12 | h(-2452) | 10 | h(-2456) | 34 | h(-2468) | 12 | h(-2472) | 12 |
| h(-2488) | 12 | h(-2504) | 36 | h(-2516) | 36 | h(-2532) | 20 | h(-2536) | 14 | h(-2552) | 20 |
| h(-2564) | 28 | h(-2568) | 16 | h(-2580) | 16 | h(-2584) | 16 | h(-2596) | 20 | h(-2612) | 14 |
| h(-2616) | 28 | h(-2632) | 8 | h(-2644) | 18 | h(-2648) | 22 | h(-2660) | 24 | h(-2676) | 12 |
| h(-2680) | 12 | h(-2692) | 12 | h(-2696) | 24 | h(-2708) | 30 | h(-2712) | 20 | h(-2724) | 20 |
| h(-2728) | 12 | h(-2740) | 12 | h(-2756) | 40 | h(-2760) | 16 | h(-2776) | 10 | h(-2788) | 8 |
| h(-2792) | 26 | h(-2804) | 34 | h(-2820) | 24 | h(-2824) | 24 | h(-2836) | 10 | h(-2840) | 32 |
| h(-2852) | 24 | h(-2856) | 24 | h(-2868) | 16 | h(-2872) | 12 | h(-2884) | 16 | h(-2920) | 12 |
| h(-2932) | 14 | h(-2936) | 40 | h(-2948) | 20 | h(-2964) | 24 | h(-2968) | 8 | h(-2980) | 16 |
| h(-2984) | 26 | h(-2996) | 32 | h(-3012) | 12 | h(-3016) | 20 | h(-3028) | 10 | h(-3032) | 22 |
| h(-3044) | 40 | h(-3048) | 12 | h(-3064) | 24 | h(-3076) | 20 | h(-3080) | 32 | h(-3092) | 26 |
| h(-3108) | 16 | h(-3112) | 14 | h(-3124) | 20 | h(-3128) | 24 | h(-3140) | 16 | h(-3144) | 16 |
| h(-3156) | 32 | h(-3160) | 16 | h(-3172) | 8 | h(-3176) | 42 | h(-3188) | 30 | h(-3192) | 16 |
| h(-3208) | 12 | h(-3220) | 16 | h(-3224) | 28 | h(-3236) | 32 | h(-3252) | 12 | h(-3256) | 12 |
| h(-3268) | 12 | h(-3272) | 28 | h(-3284) | 30 | h(-3288) | 20 | h(-3304) | 12 | h(-3316) | 22 |
| h(-3320) | 20 | h(-3336) | 16 | h(-3352) | 14 | h(-3368) | 26 | h(-3396) | 28 | h(-3412) | 10 |
| h(-3416) | 44 | h(-3428) | 32 | h(-3432) | 16 | h(-3444) | 24 | h(-3448) | 8 | h(-3460) | 16 |
| h(-3464) | 44 | h(-3476) | 32 | h(-3480) | 16 | h(-3496) | 20 | h(-3508) | 10 | h(-3512) | 20 |
| h(-3524) | 40 | h(-3540) | 24 | h(-3544) | 18 | h(-3556) | 16 | h(-3560) | 24 | h(-3572) | 28 |
| h(-3576) | 28 | h(-3588) | 16 | h(-3592) | 12 | h(-3604) | 24 | h(-3608) | 28 | h(-3620) | 24 |
| h(-3624) | 28 | h(-3640) | 16 | h(-3652) | 12 | h(-3656) | 36 | h(-3668) | 20 | h(-3684) | 20 |
| h(-3688) | 18 | h(-3704) | 40 | h(-3716) | 36 | h(-3720) | 24 | h(-3732) | 16 | h(-3736) | 26 |
| h(-3748) | 20 | h(-3752) | 16 | h(-3764) | 46 | h(-3768) | 12 | h(-3784) | 16 | h(-3796) | 12 |
| h(-3812) | 32 | h(-3828) | 16 | h(-3832) | 16 | h(-3848) | 28 | h(-3860) | 44 | h(-3864) | 24 |
| h(-3876) | 24 | h(-3880) | 12 | h(-3892) | 12 | h(-3896) | 36 | h(-3908) | 20 | h(-3912) | 24 |
| h(-3928) | 10 | h(-3940) | 24 | h(-3944) | 44 | h(-3956) | 36 | h(-3972) | 12 | h(-3976) | 16 |
| h(-3988) | 14 | h(-3992) | 26 | h(-4004) | 40 | h(-4008) | 16 | h(-4020) | 16 | h(-4024) | 20 |
| h(-4036) | 20 | h(-4040) | 28 | h(-4052) | 26 | h(-4072) | 18 | h(-4084) | 22 | h(-4088) | 32 |
| h(-4120) | 12 | h(-4132) | 12 | h(-4136) | 44 | h(-4148) | 20 | h(-4152) | 12 | h(-4164) | 36 |
| h(-4168) | 12 | h(-4180) | 16 | h(-4184) | 42 | h(-4196) | 44 | h(-4216) | 16 | h(-4228) | 16 |
| h(-4244) | 26 | h(-4260) | 16 | h(-4264) | 20 | h(-4276) | 30 | h(-4280) | 36 | h(-4292) | 24 |
| h(-4296) | 32 | h(-4308) | 24 | h(-4324) | 16 | h(-4328) | 22 | h(-4340) | 32 | h(-4344) | 28 |
| h(-4360) | 12 | h(-4372) | 10 | h(-4376) | 26 | h(-4388) | 36 | h(-4404) | 28 | h(-4408) | 20 |
| h(-4420) | 16 | h(-4424) | 48 | h(-4436) | 50 | h(-4440) | 16 | h(-4452) | 16 | h(-4456) | 22 |
| h(-4468) | 14 | h(-4472) | 36 | h(-4484) | 44 | h(-4488) | 16 | h(-4504) | 22 | h(-4516) | 16 |
| h(-4520) | 44 | h(-4532) | 28 | h(-4548) | 20 | h(-4552) | 12 | h(-4564) | 24 | h(-4568) | 18 |
| h(-4580) | 24 | h(-4584) | 32 | h(-4596) | 16 | h(-4612) | 16 | h(-4616) | 56 | h(-4628) | 28 |
| h(-4632) | 24 | h(-4648) | 12 | h(-4660) | 20 | h(-4664) | 36 | h(-4676) | 48 | h(-4692) | 24 |
| h(-4696) | 30 | h(-4708) | 12 | h(-4712) | 16 | h(-4724) | 46 | h(-4728) | 20 | h(-4740) | 16 |
| h(-4744) | 24 | h(-4756) | 20 | h(-4760) | 40 | h(-4772) | 36 | h(-4776) | 28 | h(-4792) | 12 |
| h(-4804) | 16 | h(-4808) | 24 | h(-4820) | 40 | h(-4836) | 40 | h(-4852) | 10 | h(-4856) | 40 |
| h(-4868) | 32 | h(-4872) | 24 | h(-4884) | 32 | h(-4888) | 12 | h(-4904) | 42 | h(-4916) | 38 |
| h(-4920) | 24 | h(-4936) | 24 | h(-4948) | 14 | h(-4952) | 42 | h(-4964) | 32 | h(-4980) | 32 |
| h(-4984) | 16 | h(-4996) | 32 | h(-5012) | 32 | h(-5016) | 24 | h(-5028) | 20 | h(-5032) | 12 |
| h(-5044) | 20 | h(-5048) | 36 | h(-5060) | 40 | h(-5064) | 32 | h(-5080) | 20 | h(-5092) | 20 |
| h(-5108) | 34 | h(-5124) | 24 | h(-5128) | 12 | h(-5140) | 12 | h(-5144) | 58 | h(-5156) | 36 |
| h(-5160) | 16 | h(-5172) | 24 | h(-5176) | 28 | h(-5188) | 12 | h(-5192) | 32 | h(-5204) | 50 |
| h(-5208) | 16 | h(-5224) | 18 | h(-5236) | 24 | h(-5240) | 36 | h(-5252) | 24 | h(-5268) | 20 |
| h(-5272) | 10 | h(-5284) | 24 | h(-5288) | 42 | h(-5304) | 40 | h(-5316) | 36 | h(-5320) | 24 |
| h(-5332) | 20 | h(-5336) | 32 | h(-5348) | 24 | h(-5352) | 20 | h(-5368) | 20 | h(-5380) | 16 |
| h(-5384) | 28 | h(-5396) | 56 | h(-5412) | 16 | h(-5416) | 22 | h(-5428) | 16 | h(-5432) | 24 |
| h(-5444) | 60 | h(-5448) | 24 | h(-5460) | 16 | h(-5464) | 18 | h(-5480) | 44 | h(-5492) | 18 |
| h(-5496) | 28 | h(-5512) | 20 | h(-5524) | 26 | h(-5528) | 38 | h(-5540) | 48 | h(-5556) | 28 |
| h(-5560) | 20 | h(-5572) | 16 | h(-5576) | 48 | h(-5588) | 24 | h(-5592) | 20 | h(-5604) | 28 |
| h(-5608) | 14 | h(-5620) | 24 | h(-5624) | 44 | h(-5636) | 36 | h(-5640) | 32 | h(-5656) | 28 |
| h(-5668) | 16 | h(-5672) | 34 | h(-5704) | 32 | h(-5716) | 22 | h(-5720) | 32 | h(-5732) | 36 |
| h(-5736) | 32 | h(-5748) | 24 | h(-5752) | 16 | h(-5764) | 28 | h(-5768) | 24 | h(-5784) | 32 |
| h(-5812) | 14 | h(-5816) | 60 | h(-5828) | 24 | h(-5844) | 28 | h(-5848) | 16 | h(-5860) | 16 |
| h(-5864) | 58 | h(-5876) | 56 | h(-5892) | 28 | h(-5896) | 16 | h(-5908) | 16 | h(-5912) | 30 |
| h(-5924) | 52 | h(-5928) | 24 | h(-5944) | 20 | h(-5956) | 20 | h(-5960) | 36 | h(-5972) | 22 |
| h(-5988) | 20 | h(-5992) | 16 | h(-6004) | 24 | h(-6008) | 24 | h(-6020) | 40 | h(-6024) | 24 |
| h(-6036) | 40 | h(-6040) | 16 | h(-6052) | 16 | h(-6056) | 50 | h(-6068) | 48 | h(-6072) | 24 |
| h(-6088) | 20 | h(-6104) | 48 | h(-6116) | 52 | h(-6132) | 24 | h(-6136) | 20 | h(-6148) | 16 |
| h(-6152) | 44 | h(-6164) | 36 | h(-6168) | 20 | h(-6180) | 24 | h(-6184) | 34 | h(-6196) | 18 |
| h(-6212) | 40 | h(-6216) | 24 | h(-6232) | 12 | h(-6244) | 32 | h(-6248) | 28 | h(-6260) | 28 |
| h(-6276) | 28 | h(-6280) | 20 | h(-6296) | 54 | h(-6308) | 28 | h(-6312) | 16 | h(-6324) | 40 |
| h(-6328) | 16 | h(-6340) | 24 | h(-6344) | 44 | h(-6356) | 52 | h(-6360) | 32 | h(-6376) | 34 |
| h(-6388) | 14 | h(-6392) | 32 | h(-6404) | 56 | h(-6420) | 16 | h(-6424) | 28 | h(-6436) | 28 |
| h(-6440) | 32 | h(-6452) | 42 | h(-6456) | 28 | h(-6472) | 12 | h(-6484) | 18 | h(-6488) | 30 |
| h(-6504) | 20 | h(-6520) | 28 | h(-6532) | 16 | h(-6536) | 64 | h(-6548) | 38 | h(-6564) | 44 |
| h(-6568) | 14 | h(-6580) | 16 | h(-6584) | 44 | h(-6596) | 48 | h(-6612) | 16 | h(-6616) | 22 |
| h(-6628) | 16 | h(-6632) | 42 | h(-6644) | 48 | h(-6648) | 20 | h(-6676) | 26 | h(-6680) | 28 |
| h(-6692) | 32 | h(-6708) | 16 | h(-6712) | 20 | h(-6740) | 52 | h(-6744) | 44 | h(-6756) | 36 |
| h(-6772) | 22 | h(-6788) | 28 | h(-6792) | 16 | h(-6808) | 20 | h(-6820) | 16 | h(-6824) | 58 |
| h(-6836) | 42 | h(-6852) | 36 | h(-6856) | 20 | h(-6868) | 16 | h(-6872) | 46 | h(-6884) | 52 |
| h(-6888) | 24 | h(-6904) | 24 | h(-6916) | 24 | h(-6920) | 36 | h(-6932) | 34 | h(-6952) | 16 |
| h(-6964) | 26 | h(-6968) | 44 | h(-6980) | 40 | h(-6996) | 40 | h(-7012) | 20 | h(-7016) | 38 |
| h(-7028) | 28 | h(-7032) | 20 | h(-7044) | 20 | h(-7048) | 24 | h(-7060) | 20 | h(-7064) | 50 |
| h(-7076) | 64 | h(-7080) | 40 | h(-7096) | 20 | h(-7108) | 24 | h(-7112) | 40 | h(-7124) | 68 |
| h(-7140) | 32 | h(-7144) | 20 | h(-7156) | 26 | h(-7160) | 52 | h(-7172) | 36 | h(-7176) | 32 |
| h(-7188) | 24 | h(-7192) | 20 | h(-7204) | 28 | h(-7208) | 32 | h(-7224) | 40 | h(-7240) | 20 |
| h(-7256) | 46 | h(-7268) | 40 | h(-7284) | 36 | h(-7288) | 16 | h(-7304) | 56 | h(-7316) | 40 |
| h(-7320) | 24 | h(-7332) | 24 | h(-7336) | 36 | h(-7348) | 24 | h(-7352) | 28 | h(-7364) | 40 |
| h(-7368) | 16 | h(-7384) | 28 | h(-7412) | 36 | h(-7428) | 20 | h(-7432) | 20 | h(-7444) | 38 |
| h(-7460) | 48 | h(-7464) | 32 | h(-7476) | 40 | h(-7480) | 16 | h(-7492) | 12 | h(-7496) | 56 |
| h(-7508) | 34 | h(-7512) | 24 | h(-7528) | 18 | h(-7540) | 16 | h(-7544) | 64 | h(-7556) | 72 |
| h(-7572) | 20 | h(-7576) | 30 | h(-7588) | 16 | h(-7592) | 28 | h(-7604) | 42 | h(-7608) | 36 |
| h(-7620) | 24 | h(-7624) | 20 | h(-7636) | 28 | h(-7640) | 56 | h(-7652) | 36 | h(-7656) | 48 |
| h(-7672) | 16 | h(-7684) | 40 | h(-7716) | 28 | h(-7720) | 20 | h(-7732) | 18 | h(-7736) | 52 |
| h(-7748) | 48 | h(-7752) | 32 | h(-7764) | 24 | h(-7768) | 22 | h(-7780) | 16 | h(-7784) | 68 |
| h(-7796) | 70 | h(-7816) | 28 | h(-7828) | 16 | h(-7832) | 32 | h(-7844) | 32 | h(-7860) | 40 |
| h(-7864) | 36 | h(-7876) | 20 | h(-7880) | 52 | h(-7892) | 42 | h(-7896) | 32 | h(-7908) | 36 |
| h(-7912) | 12 | h(-7924) | 20 | h(-7928) | 24 | h(-7940) | 40 | h(-7944) | 48 | h(-7960) | 24 |
| h(-7972) | 24 | h(-7976) | 54 | h(-7988) | 42 | h(-8004) | 48 | h(-8008) | 16 | h(-8020) | 32 |
| h(-8024) | 48 | h(-8040) | 32 | h(-8052) | 16 | h(-8056) | 36 | h(-8068) | 12 | h(-8072) | 28 |
| h(-8084) | 68 | h(-8088) | 24 | h(-8104) | 34 | h(-8116) | 34 | h(-8120) | 40 | h(-8132) | 28 |
| h(-8148) | 24 | h(-8152) | 18 | h(-8164) | 32 | h(-8168) | 50 | h(-8180) | 48 | h(-8184) | 32 |
| h(-8196) | 36 | h(-8212) | 18 | h(-8216) | 72 | h(-8248) | 12 | h(-8260) | 24 | h(-8264) | 56 |
| h(-8276) | 38 | h(-8292) | 20 | h(-8296) | 20 | h(-8308) | 16 | h(-8312) | 40 | h(-8324) | 60 |
| h(-8328) | 24 | h(-8340) | 32 | h(-8344) | 24 | h(-8356) | 44 | h(-8360) | 48 | h(-8372) | 40 |
| h(-8376) | 28 | h(-8392) | 24 | h(-8404) | 20 | h(-8408) | 26 | h(-8420) | 48 | h(-8436) | 40 |
| h(-8440) | 28 | h(-8452) | 16 | h(-8456) | 56 | h(-8468) | 36 | h(-8472) | 20 | h(-8484) | 40 |
| h(-8488) | 18 | h(-8504) | 60 | h(-8516) | 56 | h(-8520) | 32 | h(-8536) | 32 | h(-8548) | 16 |
| h(-8552) | 42 | h(-8564) | 78 | h(-8580) | 32 | h(-8584) | 28 | h(-8596) | 28 | h(-8612) | 32 |
| h(-8616) | 40 | h(-8628) | 24 | h(-8632) | 20 | h(-8644) | 36 | h(-8648) | 56 | h(-8660) | 28 |
| h(-8680) | 16 | h(-8692) | 20 | h(-8696) | 64 | h(-8708) | 40 | h(-8724) | 36 | h(-8728) | 22 |
| h(-8740) | 24 | h(-8744) | 42 | h(-8756) | 60 | h(-8760) | 24 | h(-8772) | 24 | h(-8776) | 32 |
| h(-8792) | 36 | h(-8804) | 64 | h(-8808) | 20 | h(-8824) | 32 | h(-8840) | 56 | h(-8852) | 42 |
| h(-8868) | 28 | h(-8872) | 26 | h(-8884) | 18 | h(-8888) | 52 | h(-8904) | 40 | h(-8916) | 48 |
| h(-8920) | 20 | h(-8932) | 16 | h(-8936) | 34 | h(-8948) | 30 | h(-8952) | 28 | h(-8968) | 16 |
| h(-8980) | 32 | h(-8984) | 78 | h(-8996) | 40 | h(-9012) | 36 | h(-9028) | 24 | h(-9032) | 28 |
| h(-9044) | 72 | h(-9048) | 24 | h(-9060) | 32 | h(-9064) | 36 | h(-9076) | 30 | h(-9080) | 28 |
| h(-9092) | 48 | h(-9096) | 56 | h(-9112) | 24 | h(-9124) | 20 | h(-9128) | 40 | h(-9140) | 60 |
| h(-9156) | 32 | h(-9160) | 20 | h(-9172) | 14 | h(-9176) | 76 | h(-9188) | 40 | h(-9192) | 32 |
| h(-9204) | 48 | h(-9208) | 16 | h(-9220) | 24 | h(-9224) | 64 | h(-9236) | 66 | h(-9240) | 32 |
| h(-9256) | 28 | h(-9268) | 24 | h(-9272) | 36 | h(-9284) | 60 | h(-9304) | 22 | h(-9316) | 32 |
| h(-9320) | 60 | h(-9332) | 34 | h(-9336) | 44 | h(-9348) | 32 | h(-9352) | 24 | h(-9364) | 30 |
| h(-9368) | 42 | h(-9380) | 56 | h(-9384) | 24 | h(-9412) | 16 | h(-9416) | 56 | h(-9428) | 42 |
| h(-9444) | 36 | h(-9448) | 26 | h(-9460) | 32 | h(-9476) | 72 | h(-9480) | 24 | h(-9492) | 24 |
| h(-9496) | 22 | h(-9508) | 16 | h(-9512) | 60 | h(-9524) | 38 | h(-9528) | 28 | h(-9544) | 32 |
| h(-9556) | 34 | h(-9560) | 48 | h(-9572) | 60 | h(-9588) | 32 | h(-9592) | 20 | h(-9608) | 40 |
| h(-9620) | 40 | h(-9624) | 60 | h(-9636) | 40 | h(-9640) | 16 | h(-9652) | 24 | h(-9656) | 72 |
| h(-9668) | 36 | h(-9672) | 24 | h(-9688) | 20 | h(-9704) | 54 | h(-9716) | 56 | h(-9732) | 20 |
| h(-9736) | 32 | h(-9748) | 18 | h(-9752) | 28 | h(-9764) | 76 | h(-9768) | 32 | h(-9780) | 32 |
| h(-9784) | 28 | h(-9796) | 40 | h(-9812) | 52 | h(-9816) | 32 | h(-9832) | 18 | h(-9844) | 36 |
| h(-9848) | 32 | h(-9860) | 32 | h(-9876) | 52 | h(-9880) | 32 | h(-9892) | 20 | h(-9896) | 78 |
| h(-9908) | 38 | h(-9912) | 32 | h(-9924) | 52 | h(-9928) | 24 | h(-9940) | 24 | h(-9944) | 56 |
| h(-9956) | 44 | h(-9960) | 32 | h(-9976) | 20 | h(-9988) | 28 | h(-9992) | 40 |
| h(5) | 1- | h(13) | 1- | h(17) | 1- | h(21) | 2+ | h(29) | 1- | h(33) | 2+ | h(37) | 1- | h(41) | 1- |
| h(53) | 1- | h(57) | 2+ | h(61) | 1- | h(65) | 2- | h(69) | 2+ | h(73) | 1- | h(77) | 2+ | h(85) | 2- |
| h(89) | 1- | h(93) | 2+ | h(97) | 1- | h(101) | 1- | h(105) | 4+ | h(109) | 1- | h(113) | 1- | h(129) | 2+ |
| h(133) | 2+ | h(137) | 1- | h(141) | 2+ | h(145) | 4- | h(149) | 1- | h(157) | 1- | h(161) | 2+ | h(165) | 4+ |
| h(173) | 1- | h(177) | 2+ | h(181) | 1- | h(185) | 2- | h(193) | 1- | h(197) | 1- | h(201) | 2+ | h(205) | 4+ |
| h(209) | 2+ | h(213) | 2+ | h(217) | 2+ | h(221) | 4+ | h(229) | 3- | h(233) | 1- | h(237) | 2+ | h(241) | 1- |
| h(249) | 2+ | h(253) | 2+ | h(257) | 3- | h(265) | 2- | h(269) | 1- | h(273) | 4+ | h(277) | 1- | h(281) | 1- |
| h(285) | 4+ | h(293) | 1- | h(301) | 2+ | h(305) | 4+ | h(309) | 2+ | h(313) | 1- | h(317) | 1- | h(321) | 6+ |
| h(329) | 2+ | h(337) | 1- | h(341) | 2+ | h(345) | 4+ | h(349) | 1- | h(353) | 1- | h(357) | 4+ | h(365) | 2- |
| h(373) | 1- | h(377) | 4+ | h(381) | 2+ | h(385) | 4+ | h(389) | 1- | h(393) | 2+ | h(397) | 1- | h(401) | 5- |
| h(409) | 1- | h(413) | 2+ | h(417) | 2+ | h(421) | 1- | h(429) | 4+ | h(433) | 1- | h(437) | 2+ | h(445) | 4- |
| h(449) | 1- | h(453) | 2+ | h(457) | 1- | h(461) | 1- | h(465) | 4+ | h(469) | 6+ | h(473) | 6+ | h(481) | 2- |
| h(485) | 2- | h(489) | 2+ | h(493) | 2- | h(497) | 2+ | h(501) | 2+ | h(505) | 8+ | h(509) | 1- | h(517) | 2+ |
| h(521) | 1- | h(533) | 2- | h(537) | 2+ | h(541) | 1- | h(545) | 4+ | h(553) | 2+ | h(557) | 1- | h(561) | 4+ |
| h(565) | 2- | h(569) | 1- | h(573) | 2+ | h(577) | 7- | h(581) | 2+ | h(589) | 2+ | h(593) | 1- | h(597) | 2+ |
| h(601) | 1- | h(609) | 4+ | h(613) | 1- | h(617) | 1- | h(629) | 2- | h(633) | 2+ | h(641) | 1- | h(645) | 4+ |
| h(649) | 2+ | h(653) | 1- | h(661) | 1- | h(665) | 4+ | h(669) | 2+ | h(673) | 1- | h(677) | 1- | h(681) | 2+ |
| h(685) | 2- | h(689) | 8+ | h(697) | 6- | h(701) | 1- | h(705) | 4+ | h(709) | 1- | h(713) | 2+ | h(717) | 2+ |
| h(721) | 2+ | h(733) | 3- | h(737) | 2+ | h(741) | 4+ | h(745) | 4+ | h(749) | 2+ | h(753) | 2+ | h(757) | 1- |
| h(761) | 3- | h(769) | 1- | h(773) | 1- | h(777) | 8+ | h(781) | 2+ | h(785) | 6- | h(789) | 2+ | h(793) | 8+ |
| h(797) | 1- | h(805) | 4+ | h(809) | 1- | h(813) | 2+ | h(817) | 10+ | h(821) | 1- | h(829) | 1- | h(849) | 2+ |
| h(853) | 1- | h(857) | 1- | h(861) | 4+ | h(865) | 2- | h(869) | 2+ | h(877) | 1- | h(881) | 1- | h(885) | 4+ |
| h(889) | 2+ | h(893) | 2+ | h(897) | 8+ | h(901) | 4- | h(905) | 8+ | h(913) | 2+ | h(917) | 2+ | h(921) | 2+ |
| h(929) | 1- | h(933) | 2+ | h(937) | 1- | h(941) | 1- | h(949) | 2- | h(953) | 1- | h(957) | 4+ | h(965) | 2- |
| h(969) | 4+ | h(973) | 2+ | h(977) | 1- | h(985) | 6- | h(989) | 2+ | h(993) | 6+ | h(997) | 1- | h(1001) | 4+ |
| h(1005) | 4+ | h(1009) | 7- | h(1013) | 1- | h(1021) | 1- | h(1033) | 1- | h(1037) | 2- | h(1041) | 2+ | h(1045) | 8+ |
| h(1049) | 1- | h(1057) | 2+ | h(1061) | 1- | h(1065) | 4+ | h(1069) | 1- | h(1073) | 2- | h(1077) | 2+ | h(1081) | 2+ |
| h(1085) | 4+ | h(1093) | 5- | h(1097) | 1- | h(1101) | 6+ | h(1105) | 4- | h(1109) | 1- | h(1113) | 4+ | h(1117) | 1- |
| h(1121) | 2+ | h(1129) | 9- | h(1133) | 2+ | h(1137) | 2+ | h(1141) | 2+ | h(1145) | 4- | h(1149) | 2+ | h(1153) | 1- |
| h(1157) | 2- | h(1165) | 2- | h(1169) | 2+ | h(1173) | 4+ | h(1177) | 2+ | h(1181) | 1- | h(1185) | 4+ | h(1189) | 2- |
| h(1193) | 1- | h(1201) | 1- | h(1205) | 4+ | h(1209) | 4+ | h(1213) | 1- | h(1217) | 1- | h(1221) | 8+ | h(1229) | 3- |
| h(1237) | 1- | h(1241) | 2- | h(1245) | 4+ | h(1249) | 1- | h(1253) | 2+ | h(1257) | 6+ | h(1261) | 2- | h(1265) | 4+ |
| h(1273) | 2+ | h(1277) | 1- | h(1281) | 4+ | h(1285) | 2- | h(1289) | 1- | h(1293) | 2+ | h(1297) | 11- | h(1301) | 1- |
| h(1309) | 4+ | h(1313) | 4- | h(1317) | 2+ | h(1321) | 1- | h(1329) | 2+ | h(1333) | 2+ | h(1337) | 2+ | h(1345) | 12+ |
| h(1349) | 2+ | h(1353) | 4+ | h(1357) | 2+ | h(1361) | 1- | h(1365) | 8+ | h(1373) | 3- | h(1381) | 1- | h(1385) | 2- |
| h(1389) | 2+ | h(1393) | 10+ | h(1397) | 2+ | h(1401) | 2+ | h(1405) | 4+ | h(1409) | 1- | h(1417) | 2- | h(1429) | 5- |
| h(1433) | 1- | h(1437) | 2+ | h(1441) | 2+ | h(1453) | 1- | h(1457) | 2+ | h(1461) | 2+ | h(1465) | 2- | h(1469) | 4+ |
| h(1473) | 2+ | h(1477) | 2+ | h(1481) | 1- | h(1489) | 3- | h(1493) | 1- | h(1497) | 2+ | h(1501) | 2+ | h(1505) | 4+ |
| h(1509) | 6+ | h(1513) | 4+ | h(1517) | 4+ | h(1529) | 2+ | h(1533) | 4+ | h(1537) | 4+ | h(1541) | 2+ | h(1545) | 4+ |
| h(1549) | 1- | h(1553) | 1- | h(1561) | 2+ | h(1565) | 2- | h(1569) | 2+ | h(1577) | 2+ | h(1581) | 4+ | h(1585) | 2- |
| h(1589) | 2+ | h(1597) | 1- | h(1601) | 7- | h(1605) | 4+ | h(1609) | 1- | h(1613) | 1- | h(1621) | 1- | h(1633) | 2+ |
| h(1637) | 1- | h(1641) | 10+ | h(1645) | 4+ | h(1649) | 2- | h(1653) | 4+ | h(1657) | 1- | h(1661) | 2+ | h(1669) | 1- |
| h(1673) | 2+ | h(1677) | 8+ | h(1685) | 2- | h(1689) | 2+ | h(1693) | 1- | h(1697) | 1- | h(1705) | 16+ | h(1709) | 1- |
| h(1713) | 2+ | h(1717) | 4+ | h(1721) | 1- | h(1729) | 4+ | h(1733) | 1- | h(1741) | 1- | h(1745) | 4- | h(1749) | 4+ |
| h(1753) | 1- | h(1757) | 2+ | h(1761) | 14+ | h(1765) | 6- | h(1769) | 2- | h(1777) | 1- | h(1781) | 2- | h(1785) | 16+ |
| h(1789) | 1- | h(1793) | 2+ | h(1797) | 2+ | h(1801) | 1- | h(1817) | 2+ | h(1821) | 2+ | h(1829) | 2+ | h(1833) | 4+ |
| h(1837) | 2+ | h(1841) | 2+ | h(1853) | 2- | h(1857) | 2+ | h(1861) | 1- | h(1865) | 2- | h(1869) | 4+ | h(1873) | 1- |
| h(1877) | 1- | h(1885) | 8+ | h(1889) | 1- | h(1893) | 2+ | h(1897) | 10+ | h(1901) | 3- | h(1905) | 4+ | h(1909) | 2+ |
| h(1913) | 1- | h(1921) | 2- | h(1929) | 6+ | h(1933) | 1- | h(1937) | 6- | h(1941) | 2+ | h(1945) | 4+ | h(1949) | 1- |
| h(1957) | 6+ | h(1961) | 4+ | h(1965) | 4+ | h(1969) | 2+ | h(1973) | 1- | h(1977) | 2+ | h(1981) | 2+ | h(1985) | 2- |
| h(1993) | 1- | h(1997) | 1- | h(2001) | 4+ | h(2005) | 8+ | h(2013) | 4+ | h(2017) | 1- | h(2021) | 6+ | h(2029) | 7- |
| h(2033) | 2+ | h(2037) | 4+ | h(2041) | 4+ | h(2045) | 4+ | h(2049) | 2+ | h(2053) | 1- | h(2065) | 4+ | h(2069) | 1- |
| h(2073) | 2+ | h(2077) | 2+ | h(2081) | 5- | h(2085) | 4+ | h(2089) | 3- | h(2093) | 4+ | h(2101) | 6+ | h(2105) | 4+ |
| h(2109) | 4+ | h(2113) | 1- | h(2117) | 2- | h(2121) | 4+ | h(2129) | 1- | h(2137) | 1- | h(2141) | 1- | h(2145) | 8+ |
| h(2149) | 2+ | h(2153) | 5- | h(2157) | 2+ | h(2161) | 1- | h(2165) | 2- | h(2173) | 2- | h(2177) | 6+ | h(2181) | 2+ |
| h(2185) | 4+ | h(2189) | 2+ | h(2193) | 4+ | h(2201) | 2+ | h(2213) | 3- | h(2217) | 2+ | h(2221) | 1- | h(2229) | 2+ |
| h(2233) | 12+ | h(2237) | 1- | h(2245) | 4+ | h(2249) | 4- | h(2253) | 2+ | h(2257) | 2- | h(2261) | 4+ | h(2265) | 4+ |
| h(2269) | 1- | h(2273) | 1- | h(2281) | 1- | h(2285) | 2- | h(2289) | 8+ | h(2293) | 1- | h(2297) | 1- | h(2301) | 4+ |
| h(2305) | 16- | h(2309) | 1- | h(2317) | 2+ | h(2321) | 2+ | h(2329) | 4+ | h(2333) | 1- | h(2337) | 4+ | h(2341) | 1- |
| h(2345) | 4+ | h(2353) | 4+ | h(2357) | 1- | h(2361) | 2+ | h(2365) | 4+ | h(2369) | 2+ | h(2373) | 4+ | h(2377) | 1- |
| h(2381) | 1- | h(2389) | 1- | h(2393) | 1- | h(2397) | 4+ | h(2405) | 4- | h(2409) | 4+ | h(2413) | 2+ | h(2417) | 1- |
| h(2429) | 6+ | h(2433) | 2+ | h(2437) | 1- | h(2441) | 1- | h(2445) | 4+ | h(2449) | 2+ | h(2453) | 2+ | h(2461) | 2+ |
| h(2465) | 4- | h(2469) | 2+ | h(2473) | 1- | h(2477) | 1- | h(2481) | 2+ | h(2485) | 4+ | h(2489) | 2+ | h(2497) | 2+ |
| h(2501) | 4- | h(2505) | 12+ | h(2509) | 2- | h(2513) | 2+ | h(2517) | 2+ | h(2521) | 1- | h(2533) | 8+ | h(2537) | 2+ |
| h(2545) | 4- | h(2549) | 1- | h(2553) | 4+ | h(2557) | 3- | h(2561) | 2- | h(2569) | 2+ | h(2573) | 2+ | h(2577) | 2+ |
| h(2581) | 2- | h(2585) | 4+ | h(2589) | 6+ | h(2593) | 1- | h(2605) | 8- | h(2609) | 1- | h(2613) | 4+ | h(2617) | 1- |
| h(2621) | 1- | h(2629) | 2+ | h(2633) | 1- | h(2641) | 2+ | h(2649) | 2+ | h(2653) | 2+ | h(2657) | 1- | h(2661) | 2+ |
| h(2665) | 4- | h(2669) | 8+ | h(2677) | 3- | h(2681) | 2+ | h(2685) | 4+ | h(2689) | 1- | h(2693) | 1- | h(2697) | 4+ |
| h(2701) | 4+ | h(2705) | 8- | h(2713) | 3- | h(2717) | 4+ | h(2721) | 2+ | h(2729) | 1- | h(2733) | 2+ | h(2737) | 4+ |
| h(2741) | 1- | h(2749) | 1- | h(2753) | 1- | h(2757) | 2+ | h(2761) | 2+ | h(2765) | 4+ | h(2769) | 4+ | h(2773) | 2+ |
| h(2777) | 3- | h(2785) | 2- | h(2789) | 1- | h(2797) | 1- | h(2801) | 1- | h(2805) | 8+ | h(2813) | 2- | h(2821) | 4+ |
| h(2829) | 4+ | h(2833) | 1- | h(2837) | 1- | h(2841) | 2+ | h(2845) | 4+ | h(2849) | 8+ | h(2857) | 3- | h(2861) | 1- |
| h(2865) | 4+ | h(2869) | 2+ | h(2877) | 4+ | h(2881) | 2+ | h(2885) | 2- | h(2893) | 2+ | h(2897) | 1- | h(2901) | 2+ |
| h(2905) | 4+ | h(2909) | 1- | h(2913) | 14+ | h(2917) | 3- | h(2921) | 2+ | h(2929) | 2- | h(2933) | 2+ | h(2937) | 4+ |
| h(2941) | 6- | h(2945) | 8+ | h(2949) | 2+ | h(2953) | 1- | h(2957) | 1- | h(2965) | 2- | h(2969) | 1- | h(2973) | 2+ |
| h(2977) | 2- | h(2981) | 6+ | h(2985) | 4+ | h(2993) | 12+ | h(3001) | 1- | h(3005) | 4+ | h(3009) | 4+ | h(3013) | 2+ |
| h(3017) | 2+ | h(3021) | 12+ | h(3029) | 4- | h(3037) | 1- | h(3041) | 1- | h(3045) | 8+ | h(3049) | 1- | h(3053) | 2+ |
| h(3057) | 2+ | h(3061) | 1- | h(3065) | 2- | h(3073) | 2+ | h(3077) | 2- | h(3081) | 16+ | h(3085) | 2- | h(3089) | 1- |
| h(3093) | 2+ | h(3097) | 2+ | h(3101) | 2+ | h(3109) | 1- | h(3113) | 2+ | h(3117) | 2+ | h(3121) | 5- | h(3129) | 20+ |
| h(3133) | 2- | h(3137) | 9- | h(3145) | 4- | h(3149) | 2+ | h(3153) | 2+ | h(3157) | 4+ | h(3161) | 4- | h(3165) | 4+ |
| h(3169) | 1- | h(3173) | 6+ | h(3181) | 5- | h(3189) | 2+ | h(3193) | 2+ | h(3197) | 2+ | h(3201) | 16+ | h(3205) | 4+ |
| h(3209) | 1- | h(3217) | 1- | h(3221) | 3- | h(3229) | 3- | h(3233) | 2- | h(3237) | 4+ | h(3241) | 2+ | h(3245) | 8+ |
| h(3253) | 5- | h(3257) | 1- | h(3261) | 6+ | h(3265) | 2- | h(3269) | 2+ | h(3273) | 2+ | h(3277) | 2- | h(3281) | 6- |
| h(3289) | 4+ | h(3293) | 2- | h(3297) | 4+ | h(3301) | 1- | h(3305) | 12+ | h(3309) | 2+ | h(3313) | 1- | h(3317) | 2+ |
| h(3329) | 1- | h(3333) | 4+ | h(3337) | 2+ | h(3341) | 4- | h(3345) | 4+ | h(3349) | 2- | h(3353) | 2+ | h(3361) | 1- |
| h(3365) | 2- | h(3369) | 2+ | h(3373) | 1- | h(3377) | 2+ | h(3385) | 2- | h(3389) | 1- | h(3397) | 2+ | h(3401) | 2+ |
| h(3405) | 4+ | h(3409) | 2+ | h(3413) | 1- | h(3417) | 4+ | h(3421) | 2+ | h(3433) | 1- | h(3437) | 2+ | h(3441) | 4+ |
| h(3445) | 4- | h(3449) | 1- | h(3453) | 2+ | h(3457) | 1- | h(3461) | 1- | h(3469) | 1- | h(3473) | 2+ | h(3477) | 8+ |
| h(3485) | 4- | h(3489) | 2+ | h(3493) | 2+ | h(3497) | 4+ | h(3505) | 4+ | h(3513) | 2+ | h(3517) | 1- | h(3521) | 2+ |
| h(3529) | 1- | h(3533) | 1- | h(3541) | 1- | h(3545) | 4- | h(3553) | 4+ | h(3557) | 1- | h(3561) | 2+ | h(3565) | 4+ |
| h(3569) | 6+ | h(3581) | 1- | h(3585) | 20+ | h(3589) | 2- | h(3593) | 1- | h(3597) | 4+ | h(3601) | 20- | h(3605) | 4+ |
| h(3613) | 1- | h(3617) | 1- | h(3621) | 4+ | h(3629) | 2+ | h(3633) | 4+ | h(3637) | 1- | h(3641) | 2+ | h(3649) | 2- |
| h(3653) | 2- | h(3657) | 4+ | h(3661) | 2+ | h(3665) | 2- | h(3669) | 2+ | h(3673) | 1- | h(3677) | 1- | h(3685) | 4+ |
| h(3689) | 4+ | h(3693) | 2+ | h(3697) | 1- | h(3701) | 1- | h(3705) | 8+ | h(3709) | 1- | h(3713) | 2+ | h(3729) | 4+ |
| h(3733) | 1- | h(3737) | 4+ | h(3741) | 4+ | h(3745) | 4+ | h(3749) | 2+ | h(3761) | 1- | h(3765) | 4+ | h(3769) | 1- |
| h(3777) | 2+ | h(3781) | 2+ | h(3785) | 2- | h(3793) | 1- | h(3797) | 1- | h(3801) | 4+ | h(3805) | 8+ | h(3809) | 2- |
| h(3813) | 4+ | h(3817) | 2+ | h(3821) | 1- | h(3829) | 2+ | h(3833) | 1- | h(3837) | 2+ | h(3841) | 2+ | h(3845) | 4- |
| h(3849) | 2+ | h(3853) | 1- | h(3857) | 4+ | h(3865) | 2- | h(3869) | 2- | h(3873) | 6+ | h(3877) | 3- | h(3881) | 1- |
| h(3885) | 8+ | h(3889) | 3- | h(3893) | 4+ | h(3901) | 2+ | h(3905) | 8+ | h(3909) | 2+ | h(3913) | 4+ | h(3917) | 1- |
| h(3921) | 2+ | h(3929) | 1- | h(3937) | 2+ | h(3941) | 6+ | h(3945) | 4+ | h(3949) | 2+ | h(3953) | 2+ | h(3957) | 6+ |
| h(3961) | 2- | h(3965) | 8+ | h(3973) | 6- | h(3977) | 2- | h(3981) | 6+ | h(3985) | 2- | h(3989) | 1- | h(3997) | 10+ |
| h(4001) | 3- | h(4009) | 22+ | h(4013) | 1- | h(4017) | 8+ | h(4021) | 1- | h(4029) | 4+ | h(4033) | 2- | h(4037) | 2+ |
| h(4045) | 4- | h(4049) | 1- | h(4053) | 8+ | h(4057) | 1- | h(4061) | 2+ | h(4065) | 12+ | h(4069) | 4+ | h(4073) | 1- |
| h(4081) | 8+ | h(4085) | 4+ | h(4089) | 4+ | h(4093) | 1- | h(4097) | 10- | h(4101) | 2+ | h(4105) | 4+ | h(4109) | 2+ |
| h(4117) | 2+ | h(4121) | 2- | h(4129) | 1- | h(4133) | 1- | h(4137) | 4+ | h(4141) | 2- | h(4145) | 4+ | h(4153) | 1- |
| h(4157) | 1- | h(4161) | 16+ | h(4169) | 2+ | h(4173) | 8+ | h(4177) | 1- | h(4181) | 2- | h(4189) | 2+ | h(4193) | 6+ |
| h(4197) | 2+ | h(4201) | 1- | h(4209) | 4+ | h(4213) | 2+ | h(4217) | 1- | h(4229) | 7- | h(4233) | 4+ | h(4237) | 2+ |
| h(4241) | 1- | h(4245) | 4+ | h(4249) | 2+ | h(4253) | 1- | h(4261) | 1- | h(4265) | 2- | h(4269) | 2+ | h(4273) | 1- |
| h(4277) | 4+ | h(4281) | 6+ | h(4285) | 2- | h(4289) | 1- | h(4297) | 1- | h(4301) | 4+ | h(4305) | 16+ | h(4309) | 2+ |
| h(4313) | 2+ | h(4317) | 2+ | h(4321) | 20+ | h(4333) | 2+ | h(4337) | 1- | h(4341) | 2+ | h(4345) | 24+ | h(4349) | 1- |
| h(4353) | 10+ | h(4357) | 5- | h(4369) | 4+ | h(4373) | 1- | h(4377) | 2+ | h(4381) | 4+ | h(4385) | 2- | h(4389) | 8+ |
| h(4393) | 2+ | h(4397) | 1- | h(4405) | 4+ | h(4409) | 9- | h(4413) | 2+ | h(4417) | 2+ | h(4421) | 1- | h(4429) | 2+ |
| h(4433) | 4+ | h(4441) | 5- | h(4445) | 4+ | h(4449) | 2+ | h(4453) | 4+ | h(4457) | 1- | h(4461) | 2+ | h(4465) | 4+ |
| h(4469) | 2- | h(4481) | 3- | h(4485) | 8+ | h(4493) | 3- | h(4497) | 2+ | h(4501) | 2+ | h(4505) | 4- | h(4513) | 1- |
| h(4517) | 1- | h(4521) | 4+ | h(4529) | 2+ | h(4533) | 2+ | h(4537) | 2- | h(4541) | 2+ | h(4549) | 1- | h(4553) | 2- |
| h(4561) | 1- | h(4565) | 4+ | h(4569) | 2+ | h(4573) | 2- | h(4577) | 2+ | h(4585) | 4+ | h(4589) | 2- | h(4593) | 2+ |
| h(4597) | 3- | h(4601) | 2+ | h(4605) | 4+ | h(4609) | 2+ | h(4613) | 2+ | h(4621) | 1- | h(4629) | 2+ | h(4633) | 4+ |
| h(4637) | 1- | h(4641) | 24+ | h(4645) | 4+ | h(4649) | 3- | h(4657) | 1- | h(4661) | 2+ | h(4665) | 4+ | h(4669) | 16+ |
| h(4673) | 1- | h(4677) | 2+ | h(4681) | 2+ | h(4685) | 2- | h(4697) | 4+ | h(4701) | 2+ | h(4705) | 8+ | h(4709) | 2- |
| h(4713) | 2+ | h(4717) | 4+ | h(4721) | 1- | h(4729) | 3- | h(4733) | 1- | h(4737) | 2+ | h(4741) | 2+ | h(4745) | 4- |
| h(4749) | 6+ | h(4757) | 10+ | h(4765) | 6- | h(4769) | 2+ | h(4773) | 4+ | h(4777) | 4- | h(4781) | 2+ | h(4785) | 8+ |
| h(4789) | 1- | h(4793) | 1- | h(4801) | 1- | h(4809) | 4+ | h(4813) | 1- | h(4817) | 1- | h(4821) | 2+ | h(4829) | 2+ |
| h(4837) | 2+ | h(4841) | 6+ | h(4845) | 8+ | h(4849) | 4+ | h(4853) | 6+ | h(4857) | 6+ | h(4861) | 1- | h(4865) | 20+ |
| h(4873) | 2+ | h(4877) | 1- | h(4881) | 2+ | h(4885) | 2- | h(4889) | 5- | h(4893) | 4+ | h(4897) | 2+ | h(4909) | 1- |
| h(4917) | 4+ | h(4921) | 4+ | h(4929) | 4+ | h(4933) | 3- | h(4937) | 1- | h(4945) | 4+ | h(4953) | 8+ | h(4957) | 1- |
| h(4965) | 4+ | h(4969) | 1- | h(4973) | 1- | h(4981) | 8+ | h(4985) | 2- | h(4989) | 2+ | h(4993) | 1- | h(4997) | 2+ |
| h(5001) | 2+ | h(5005) | 8+ | h(5009) | 1- | h(5017) | 4+ | h(5021) | 1- | h(5029) | 2+ | h(5033) | 2+ | h(5037) | 8+ |
| h(5045) | 4- | h(5053) | 2+ | h(5057) | 4+ | h(5061) | 4+ | h(5065) | 2- | h(5069) | 4+ | h(5073) | 12+ | h(5077) | 1- |
| h(5081) | 3- | h(5089) | 6+ | h(5093) | 2+ | h(5097) | 2+ | h(5101) | 1- | h(5105) | 8+ | h(5109) | 8+ | h(5113) | 1- |
| h(5117) | 4+ | h(5129) | 2+ | h(5133) | 4+ | h(5137) | 2+ | h(5141) | 4+ | h(5149) | 2+ | h(5153) | 1- | h(5161) | 2- |
| h(5165) | 2- | h(5169) | 2+ | h(5173) | 2+ | h(5177) | 2+ | h(5181) | 8+ | h(5185) | 20- | h(5189) | 1- | h(5197) | 1- |
| h(5201) | 2+ | h(5205) | 4+ | h(5209) | 1- | h(5213) | 2- | h(5217) | 8+ | h(5221) | 2+ | h(5233) | 1- | h(5237) | 1- |
| h(5241) | 10+ | h(5245) | 4- | h(5249) | 16+ | h(5253) | 4+ | h(5257) | 2+ | h(5261) | 3- | h(5269) | 10+ | h(5273) | 7- |
| h(5277) | 2+ | h(5281) | 3- | h(5285) | 4+ | h(5289) | 4+ | h(5293) | 2+ | h(5297) | 3- | h(5305) | 8- | h(5309) | 1- |
| h(5313) | 8+ | h(5317) | 2- | h(5321) | 2- | h(5333) | 3- | h(5345) | 4+ | h(5349) | 2+ | h(5353) | 6- | h(5357) | 2+ |
| h(5361) | 2+ | h(5365) | 4- | h(5369) | 12+ | h(5377) | 2+ | h(5381) | 1- | h(5385) | 4+ | h(5389) | 2- | h(5393) | 1- |
| h(5397) | 4+ | h(5401) | 2+ | h(5405) | 4+ | h(5413) | 1- | h(5417) | 7- | h(5421) | 8+ | h(5429) | 2- | h(5433) | 2+ |
| h(5437) | 1- | h(5441) | 1- | h(5449) | 1- | h(5453) | 4+ | h(5457) | 4+ | h(5461) | 2+ | h(5465) | 2- | h(5469) | 2+ |
| h(5473) | 2- | h(5477) | 3- | h(5485) | 2- | h(5489) | 2+ | h(5493) | 2+ | h(5497) | 6+ | h(5501) | 1- | h(5505) | 4+ |
| h(5509) | 2+ | h(5513) | 16+ | h(5521) | 9- | h(5529) | 12+ | h(5533) | 2+ | h(5541) | 2+ | h(5545) | 4- | h(5549) | 2+ |
| h(5557) | 1- | h(5561) | 2+ | h(5565) | 8+ | h(5569) | 1- | h(5573) | 1- | h(5581) | 1- | h(5585) | 2- | h(5593) | 4+ |
| h(5597) | 2- | h(5601) | 2+ | h(5605) | 8+ | h(5609) | 2+ | h(5613) | 6+ | h(5617) | 2- | h(5621) | 12+ | h(5629) | 12- |
| h(5633) | 2+ | h(5637) | 6+ | h(5641) | 1- | h(5645) | 4+ | h(5649) | 4+ | h(5653) | 1- | h(5657) | 1- | h(5665) | 4+ |
| h(5669) | 1- | h(5673) | 4+ | h(5677) | 2+ | h(5681) | 4+ | h(5685) | 12+ | h(5689) | 1- | h(5693) | 1- | h(5701) | 1- |
| h(5705) | 4+ | h(5709) | 4+ | h(5713) | 8- | h(5717) | 1- | h(5721) | 2+ | h(5729) | 2- | h(5737) | 1- | h(5741) | 3- |
| h(5745) | 4+ | h(5749) | 1- | h(5753) | 2+ | h(5757) | 4+ | h(5761) | 2+ | h(5765) | 2- | h(5773) | 2+ | h(5777) | 10- |
| h(5781) | 4+ | h(5785) | 4- | h(5789) | 2+ | h(5793) | 2+ | h(5797) | 4+ | h(5801) | 1- | h(5809) | 8+ | h(5813) | 1- |
| h(5817) | 8+ | h(5821) | 3- | h(5829) | 4+ | h(5833) | 2+ | h(5837) | 2- | h(5845) | 4+ | h(5849) | 1- | h(5853) | 6+ |
| h(5857) | 1- | h(5861) | 1- | h(5865) | 16+ | h(5869) | 1- | h(5873) | 2+ | h(5881) | 1- | h(5885) | 4+ | h(5889) | 4+ |
| h(5893) | 2+ | h(5897) | 1- | h(5901) | 12+ | h(5905) | 4+ | h(5909) | 2+ | h(5917) | 4+ | h(5921) | 2+ | h(5933) | 4- |
| h(5937) | 2+ | h(5941) | 2- | h(5945) | 8+ | h(5953) | 1- | h(5957) | 4+ | h(5961) | 2+ | h(5965) | 2- | h(5969) | 2+ |
| h(5973) | 8+ | h(5977) | 2+ | h(5981) | 1- | h(5989) | 4+ | h(5993) | 2- | h(5997) | 2+ | h(6001) | 8+ | h(6005) | 4+ |
| h(6009) | 2+ | h(6013) | 2+ | h(6017) | 2+ | h(6029) | 1- | h(6033) | 2+ | h(6037) | 1- | h(6041) | 2+ | h(6045) | 8+ |
| h(6049) | 2+ | h(6053) | 3- | h(6061) | 4+ | h(6065) | 2- | h(6073) | 1- | h(6077) | 2+ | h(6081) | 22+ | h(6085) | 10- |
| h(6089) | 1- | h(6097) | 28+ | h(6101) | 1- | h(6105) | 8+ | h(6109) | 2- | h(6113) | 5- | h(6117) | 2+ | h(6121) | 1- |
| h(6133) | 3- | h(6141) | 4+ | h(6145) | 4- | h(6149) | 4+ | h(6153) | 12+ | h(6157) | 10+ | h(6161) | 2- | h(6169) | 2+ |
| h(6173) | 1- | h(6177) | 4+ | h(6181) | 2+ | h(6185) | 6- | h(6189) | 2+ | h(6193) | 2+ | h(6197) | 1- | h(6205) | 4- |
| h(6209) | 6+ | h(6213) | 4+ | h(6217) | 1- | h(6221) | 1- | h(6229) | 1- | h(6233) | 2+ | h(6245) | 4- | h(6249) | 2+ |
| h(6257) | 1- | h(6261) | 2+ | h(6265) | 4+ | h(6269) | 1- | h(6277) | 1- | h(6281) | 2+ | h(6285) | 4+ | h(6289) | 6+ |
| h(6293) | 4+ | h(6297) | 2+ | h(6301) | 1- | h(6305) | 4- | h(6313) | 2+ | h(6317) | 1- | h(6329) | 1- | h(6333) | 2+ |
| h(6337) | 1- | h(6341) | 4+ | h(6349) | 2+ | h(6353) | 1- | h(6357) | 4+ | h(6361) | 1- | h(6365) | 4+ | h(6369) | 4+ |
| h(6373) | 1- | h(6377) | 2+ | h(6385) | 2- | h(6389) | 1- | h(6393) | 2+ | h(6397) | 1- | h(6401) | 12- | h(6405) | 8+ |
| h(6409) | 8- | h(6421) | 1- | h(6429) | 2+ | h(6433) | 2+ | h(6437) | 2- | h(6441) | 4+ | h(6445) | 4- | h(6449) | 1- |
| h(6457) | 2+ | h(6461) | 4+ | h(6465) | 4+ | h(6469) | 1- | h(6473) | 1- | h(6477) | 4+ | h(6481) | 5- | h(6485) | 2- |
| h(6493) | 2+ | h(6497) | 8+ | h(6501) | 4+ | h(6505) | 4+ | h(6509) | 2+ | h(6513) | 4+ | h(6521) | 1- | h(6529) | 1- |
| h(6533) | 2+ | h(6537) | 2+ | h(6541) | 2+ | h(6545) | 8+ | h(6549) | 12+ | h(6553) | 1- | h(6557) | 6+ | h(6565) | 8- |
| h(6569) | 1- | h(6573) | 4+ | h(6577) | 1- | h(6581) | 1- | h(6585) | 4+ | h(6589) | 2+ | h(6593) | 2+ | h(6601) | 12+ |
| h(6605) | 4+ | h(6609) | 2+ | h(6613) | 4+ | h(6617) | 2- | h(6621) | 2+ | h(6629) | 2+ | h(6637) | 3- | h(6641) | 2- |
| h(6645) | 4+ | h(6649) | 4- | h(6653) | 1- | h(6657) | 4+ | h(6661) | 1- | h(6665) | 4+ | h(6673) | 1- | h(6677) | 2+ |
| h(6681) | 12+ | h(6685) | 12+ | h(6689) | 1- | h(6693) | 4+ | h(6697) | 4+ | h(6701) | 1- | h(6709) | 1- | h(6717) | 2+ |
| h(6721) | 4+ | h(6729) | 2+ | h(6733) | 1- | h(6737) | 1- | h(6745) | 8+ | h(6749) | 2- | h(6753) | 2+ | h(6757) | 8- |
| h(6761) | 1- | h(6765) | 8+ | h(6769) | 2+ | h(6773) | 4+ | h(6781) | 1- | h(6785) | 4+ | h(6789) | 4+ | h(6793) | 1- |
| h(6797) | 2+ | h(6801) | 2+ | h(6805) | 8+ | h(6809) | 18+ | h(6817) | 2- | h(6821) | 2+ | h(6829) | 1- | h(6833) | 1- |
| h(6837) | 4+ | h(6841) | 1- | h(6853) | 4+ | h(6857) | 1- | h(6861) | 2+ | h(6865) | 2- | h(6869) | 1- | h(6873) | 4+ |
| h(6881) | 2+ | h(6893) | 4- | h(6901) | 6+ | h(6905) | 4+ | h(6913) | 2+ | h(6917) | 1- | h(6933) | 2+ | h(6937) | 2+ |
| h(6941) | 2+ | h(6945) | 20+ | h(6949) | 5- | h(6953) | 8- | h(6961) | 1- | h(6965) | 4+ | h(6969) | 4+ | h(6973) | 2+ |
| h(6977) | 1- | h(6981) | 8+ | h(6985) | 4+ | h(6989) | 4- | h(6997) | 3- | h(7001) | 1- | h(7005) | 4+ | h(7009) | 2+ |
| h(7013) | 1- | h(7017) | 2+ | h(7021) | 4+ | h(7033) | 2- | h(7037) | 2+ | h(7041) | 2+ | h(7045) | 4- | h(7049) | 20+ |
| h(7053) | 6+ | h(7057) | 21- | h(7061) | 2+ | h(7069) | 1- | h(7073) | 2+ | h(7077) | 8+ | h(7081) | 4+ | h(7085) | 4- |
| h(7089) | 4+ | h(7093) | 4- | h(7097) | 2+ | h(7109) | 1- | h(7113) | 2+ | h(7117) | 6+ | h(7121) | 1- | h(7129) | 1- |
| h(7133) | 2+ | h(7141) | 2- | h(7145) | 4+ | h(7149) | 2+ | h(7153) | 2+ | h(7157) | 4+ | h(7161) | 8+ | h(7165) | 2- |
| h(7169) | 2+ | h(7177) | 1- | h(7181) | 2+ | h(7185) | 4+ | h(7189) | 4+ | h(7193) | 1- | h(7197) | 2+ | h(7201) | 2+ |
| h(7205) | 8+ | h(7213) | 1- | h(7217) | 2+ | h(7221) | 20+ | h(7229) | 5- | h(7233) | 2+ | h(7237) | 1- | h(7241) | 2- |
| h(7249) | 6+ | h(7253) | 1- | h(7257) | 4+ | h(7261) | 2- | h(7265) | 2- | h(7269) | 2+ | h(7273) | 6+ | h(7277) | 2+ |
| h(7285) | 4+ | h(7289) | 8+ | h(7293) | 8+ | h(7297) | 1- | h(7305) | 4+ | h(7309) | 1- | h(7313) | 2+ | h(7321) | 1- |
| h(7329) | 4+ | h(7333) | 1- | h(7337) | 4+ | h(7341) | 2+ | h(7345) | 4- | h(7349) | 1- | h(7357) | 2+ | h(7361) | 4+ |
| h(7365) | 4+ | h(7369) | 1- | h(7373) | 2- | h(7377) | 2+ | h(7385) | 4+ | h(7393) | 1- | h(7397) | 4- | h(7401) | 2+ |
| h(7405) | 4+ | h(7409) | 2+ | h(7413) | 4+ | h(7417) | 1- | h(7421) | 2- | h(7429) | 4+ | h(7433) | 1- | h(7437) | 8+ |
| h(7441) | 6+ | h(7445) | 4+ | h(7449) | 16+ | h(7453) | 12+ | h(7457) | 1- | h(7465) | 18- | h(7469) | 4+ | h(7473) | 12+ |
| h(7477) | 1- | h(7481) | 3- | h(7485) | 4+ | h(7489) | 1- | h(7493) | 2+ | h(7501) | 2- | h(7505) | 8+ | h(7509) | 2+ |
| h(7513) | 10+ | h(7517) | 1- | h(7521) | 4+ | h(7529) | 1- | h(7537) | 3- | h(7541) | 1- | h(7545) | 4+ | h(7549) | 1- |
| h(7553) | 4+ | h(7557) | 8+ | h(7561) | 1- | h(7565) | 8+ | h(7573) | 9- | h(7577) | 1- | h(7585) | 8- | h(7589) | 1- |
| h(7593) | 2+ | h(7597) | 2+ | h(7601) | 6+ | h(7609) | 2+ | h(7613) | 2+ | h(7617) | 2+ | h(7621) | 1- | h(7629) | 2+ |
| h(7633) | 2- | h(7637) | 2+ | h(7645) | 8+ | h(7649) | 1- | h(7653) | 2+ | h(7657) | 4+ | h(7661) | 2+ | h(7665) | 24+ |
| h(7669) | 1- | h(7673) | 3- | h(7681) | 1- | h(7685) | 8+ | h(7689) | 4+ | h(7697) | 2+ | h(7701) | 4+ | h(7705) | 20+ |
| h(7709) | 6- | h(7717) | 1- | h(7721) | 6+ | h(7729) | 2+ | h(7733) | 4+ | h(7737) | 2+ | h(7741) | 1- | h(7745) | 12- |
| h(7753) | 3- | h(7757) | 1- | h(7761) | 8+ | h(7765) | 2- | h(7769) | 4+ | h(7773) | 2+ | h(7777) | 4+ | h(7781) | 2+ |
| h(7789) | 1- | h(7793) | 1- | h(7797) | 4+ | h(7801) | 2- | h(7805) | 4+ | h(7809) | 4+ | h(7813) | 4+ | h(7817) | 5- |
| h(7829) | 1- | h(7833) | 16+ | h(7837) | 4- | h(7841) | 1- | h(7845) | 4+ | h(7849) | 2+ | h(7853) | 1- | h(7861) | 10+ |
| h(7869) | 4+ | h(7873) | 9- | h(7877) | 1- | h(7881) | 24+ | h(7885) | 4+ | h(7897) | 4- | h(7901) | 1- | h(7905) | 8+ |
| h(7909) | 2+ | h(7913) | 2- | h(7917) | 8+ | h(7933) | 1- | h(7937) | 1- | h(7941) | 2+ | h(7945) | 4+ | h(7949) | 1- |
| h(7953) | 4+ | h(7957) | 8+ | h(7961) | 2+ | h(7969) | 2- | h(7973) | 4+ | h(7977) | 2+ | h(7981) | 2+ | h(7985) | 2- |
| h(7989) | 2+ | h(7993) | 1- | h(7997) | 2+ | h(8005) | 8- | h(8009) | 1- | h(8013) | 2+ | h(8017) | 3- | h(8021) | 2- |
| h(8029) | 4+ | h(8033) | 4+ | h(8041) | 4+ | h(8045) | 4+ | h(8049) | 10+ | h(8053) | 1- | h(8057) | 6+ | h(8061) | 2+ |
| h(8065) | 2- | h(8069) | 3- | h(8077) | 4- | h(8081) | 1- | h(8089) | 1- | h(8093) | 1- | h(8097) | 14+ | h(8101) | 13- |
| h(8105) | 16+ | h(8113) | 12+ | h(8117) | 1- | h(8121) | 10+ | h(8129) | 2+ | h(8133) | 2+ | h(8137) | 2+ | h(8141) | 2+ |
| h(8149) | 8+ | h(8153) | 2+ | h(8157) | 2+ | h(8161) | 1- | h(8165) | 4+ | h(8169) | 4+ | h(8173) | 6+ | h(8177) | 4- |
| h(8185) | 14- | h(8189) | 2+ | h(8193) | 2+ | h(8197) | 2+ | h(8201) | 2+ | h(8205) | 4+ | h(8209) | 1- | h(8213) | 2+ |
| h(8221) | 1- | h(8229) | 16+ | h(8233) | 1- | h(8237) | 1- | h(8241) | 4+ | h(8245) | 4- | h(8249) | 2- | h(8257) | 2+ |
| h(8261) | 2+ | h(8265) | 8+ | h(8269) | 1- | h(8273) | 1- | h(8277) | 12+ | h(8285) | 6- | h(8293) | 1- | h(8297) | 1- |
| h(8301) | 2+ | h(8305) | 8+ | h(8309) | 10+ | h(8313) | 4+ | h(8317) | 1- | h(8321) | 10- | h(8329) | 1- | h(8333) | 4+ |
| h(8337) | 4+ | h(8341) | 2+ | h(8345) | 4- | h(8353) | 1- | h(8357) | 4+ | h(8365) | 4+ | h(8369) | 1- | h(8373) | 6+ |
| h(8377) | 1- | h(8385) | 8+ | h(8389) | 1- | h(8393) | 4+ | h(8401) | 2+ | h(8409) | 2+ | h(8413) | 2+ | h(8417) | 2+ |
| h(8421) | 4+ | h(8429) | 1- | h(8437) | 4+ | h(8441) | 26+ | h(8445) | 4+ | h(8449) | 4+ | h(8453) | 2+ | h(8457) | 2+ |
| h(8461) | 1- | h(8465) | 14- | h(8473) | 16+ | h(8481) | 4+ | h(8485) | 2- | h(8489) | 4+ | h(8493) | 4+ | h(8497) | 2- |
| h(8501) | 5- | h(8509) | 2+ | h(8513) | 1- | h(8517) | 4+ | h(8521) | 1- | h(8529) | 2+ | h(8533) | 4+ | h(8537) | 1- |
| h(8545) | 12- | h(8549) | 2+ | h(8553) | 2+ | h(8557) | 2+ | h(8561) | 2+ | h(8565) | 4+ | h(8569) | 20+ | h(8573) | 1- |
| h(8581) | 3- | h(8585) | 8+ | h(8589) | 4+ | h(8593) | 2- | h(8597) | 3- | h(8601) | 8+ | h(8605) | 8+ | h(8609) | 1- |
| h(8617) | 2+ | h(8621) | 4+ | h(8629) | 1- | h(8633) | 4+ | h(8637) | 6+ | h(8641) | 1- | h(8645) | 8+ | h(8653) | 8- |
| h(8657) | 2+ | h(8661) | 14+ | h(8665) | 2- | h(8669) | 1- | h(8677) | 1- | h(8681) | 1- | h(8689) | 5- | h(8693) | 1- |
| h(8697) | 4+ | h(8701) | 8+ | h(8705) | 8+ | h(8709) | 2+ | h(8713) | 3- | h(8717) | 2+ | h(8729) | 4+ | h(8733) | 4+ |
| h(8737) | 1- | h(8741) | 1- | h(8745) | 24+ | h(8749) | 4+ | h(8753) | 1- | h(8761) | 27- | h(8765) | 2- | h(8769) | 12+ |
| h(8773) | 14+ | h(8777) | 2+ | h(8781) | 2+ | h(8785) | 4+ | h(8789) | 12+ | h(8797) | 2+ | h(8801) | 8+ | h(8805) | 4+ |
| h(8809) | 2+ | h(8813) | 2+ | h(8817) | 2+ | h(8821) | 1- | h(8837) | 3- | h(8841) | 8+ | h(8845) | 8+ | h(8849) | 1- |
| h(8853) | 4+ | h(8857) | 2- | h(8861) | 1- | h(8873) | 2+ | h(8877) | 4+ | h(8881) | 2+ | h(8885) | 2- | h(8889) | 2+ |
| h(8893) | 1- | h(8897) | 4+ | h(8905) | 12- | h(8909) | 6+ | h(8913) | 2+ | h(8917) | 2- | h(8921) | 2+ | h(8929) | 1- |
| h(8933) | 1- | h(8941) | 1- | h(8945) | 4- | h(8949) | 8+ | h(8953) | 2+ | h(8961) | 4+ | h(8965) | 4+ | h(8969) | 1- |
| h(8977) | 2+ | h(8981) | 2+ | h(8985) | 4+ | h(8989) | 2- | h(8997) | 2+ | h(9001) | 1- | h(9005) | 4+ | h(9013) | 1- |
| h(9017) | 2+ | h(9021) | 16+ | h(9029) | 7- | h(9033) | 2+ | h(9037) | 2+ | h(9041) | 1- | h(9049) | 7- | h(9053) | 2+ |
| h(9057) | 2+ | h(9061) | 4- | h(9069) | 2+ | h(9073) | 6+ | h(9077) | 4+ | h(9085) | 4+ | h(9089) | 4- | h(9093) | 4+ |
| h(9097) | 2+ | h(9101) | 14+ | h(9105) | 4+ | h(9109) | 1- | h(9113) | 4+ | h(9121) | 2+ | h(9129) | 4+ | h(9133) | 3- |
| h(9137) | 1- | h(9141) | 4+ | h(9145) | 8+ | h(9149) | 6+ | h(9157) | 1- | h(9161) | 1- | h(9165) | 8+ | h(9169) | 2- |
| h(9173) | 1- | h(9177) | 8+ | h(9181) | 5- | h(9185) | 4+ | h(9193) | 2- | h(9197) | 2- | h(9201) | 2+ | h(9205) | 4+ |
| h(9209) | 1- | h(9213) | 8+ | h(9217) | 18- | h(9221) | 1- | h(9229) | 10+ | h(9233) | 2+ | h(9237) | 2+ | h(9241) | 1- |
| h(9249) | 2+ | h(9253) | 2+ | h(9257) | 1- | h(9265) | 4- | h(9269) | 4+ | h(9273) | 4+ | h(9277) | 1- | h(9281) | 3- |
| h(9285) | 4+ | h(9289) | 14+ | h(9293) | 3- | h(9301) | 6+ | h(9305) | 8- | h(9309) | 4+ | h(9313) | 2+ | h(9321) | 20+ |
| h(9329) | 2+ | h(9337) | 1- | h(9341) | 1- | h(9345) | 16+ | h(9349) | 1- | h(9353) | 2+ | h(9357) | 2+ | h(9361) | 4+ |
| h(9365) | 2- | h(9373) | 4+ | h(9377) | 1- | h(9381) | 4+ | h(9385) | 2- | h(9389) | 2- | h(9393) | 4+ | h(9397) | 1- |
| h(9401) | 4+ | h(9413) | 3- | h(9417) | 4+ | h(9421) | 1- | h(9429) | 4+ | h(9433) | 1- | h(9437) | 1- | h(9445) | 4+ |
| h(9449) | 2+ | h(9453) | 4+ | h(9461) | 1- | h(9465) | 4+ | h(9469) | 4+ | h(9473) | 1- | h(9481) | 2+ | h(9485) | 4+ |
| h(9489) | 2+ | h(9493) | 2+ | h(9497) | 1- | h(9501) | 2+ | h(9505) | 28+ | h(9509) | 2- | h(9517) | 6+ | h(9521) | 1- |
| h(9529) | 2- | h(9533) | 1- | h(9541) | 4+ | h(9545) | 4+ | h(9553) | 10- | h(9557) | 2+ | h(9561) | 2+ | h(9565) | 6- |
| h(9569) | 2+ | h(9573) | 2+ | h(9577) | 2- | h(9581) | 4+ | h(9589) | 2+ | h(9593) | 2- | h(9597) | 8+ | h(9601) | 1- |
| h(9605) | 4- | h(9609) | 2+ | h(9613) | 1- | h(9617) | 2+ | h(9629) | 1- | h(9637) | 2+ | h(9641) | 2+ | h(9645) | 4+ |
| h(9649) | 1- | h(9661) | 1- | h(9665) | 2- | h(9669) | 20+ | h(9673) | 4- | h(9677) | 1- | h(9681) | 4+ | h(9685) | 4- |
| h(9689) | 1- | h(9697) | 1- | h(9701) | 4+ | h(9705) | 4+ | h(9709) | 4+ | h(9713) | 2+ | h(9717) | 4+ | h(9721) | 1- |
| h(9733) | 1- | h(9737) | 4+ | h(9741) | 4+ | h(9745) | 12+ | h(9749) | 3- | h(9753) | 2+ | h(9757) | 10+ | h(9761) | 2+ |
| h(9769) | 1- | h(9773) | 2- | h(9777) | 2+ | h(9781) | 1- | h(9785) | 4+ | h(9789) | 8+ | h(9793) | 2+ | h(9797) | 8+ |
| h(9805) | 12- | h(9809) | 4+ | h(9813) | 6+ | h(9817) | 1- | h(9821) | 4+ | h(9829) | 5- | h(9833) | 3- | h(9841) | 8+ |
| h(9845) | 8+ | h(9853) | 2+ | h(9857) | 1- | h(9861) | 4+ | h(9865) | 2- | h(9869) | 6+ | h(9877) | 4+ | h(9881) | 4- |
| h(9885) | 4+ | h(9889) | 4+ | h(9893) | 2- | h(9897) | 6+ | h(9901) | 1- | h(9905) | 12+ | h(9913) | 2+ | h(9917) | 2+ |
| h(9921) | 2+ | h(9929) | 1- | h(9933) | 8+ | h(9937) | 6+ | h(9941) | 1- | h(9949) | 1- | h(9953) | 8- | h(9957) | 2+ |
| h(9961) | 2+ | h(9965) | 2- | h(9969) | 2+ | h(9973) | 1- | h(9977) | 2+ | h(9985) | 2- | h(9989) | 2+ | h(9993) | 2+ |
| h(8) | 1- | h(12) | 2+ | h(24) | 2+ | h(28) | 2+ | h(40) | 2- | h(44) | 2+ | h(56) | 2+ | h(60) | 4+ |
| h(76) | 2+ | h(88) | 2+ | h(92) | 2+ | h(104) | 2- | h(120) | 4+ | h(124) | 2+ | h(136) | 4+ | h(140) | 4+ |
| h(152) | 2+ | h(156) | 4+ | h(168) | 4+ | h(172) | 2+ | h(184) | 2+ | h(188) | 2+ | h(204) | 4+ | h(220) | 4+ |
| h(232) | 2- | h(236) | 2+ | h(248) | 2+ | h(264) | 4+ | h(268) | 2+ | h(280) | 4+ | h(284) | 2+ | h(296) | 2- |
| h(312) | 4+ | h(316) | 6+ | h(328) | 4- | h(332) | 2+ | h(344) | 2+ | h(348) | 4+ | h(364) | 4+ | h(376) | 2+ |
| h(380) | 4+ | h(408) | 4+ | h(412) | 2+ | h(424) | 2- | h(428) | 2+ | h(440) | 4+ | h(444) | 4+ | h(456) | 4+ |
| h(460) | 4+ | h(472) | 2+ | h(476) | 4+ | h(488) | 2- | h(492) | 4+ | h(508) | 2+ | h(520) | 4- | h(524) | 2+ |
| h(536) | 2+ | h(552) | 4+ | h(556) | 2+ | h(568) | 6+ | h(572) | 4+ | h(584) | 4+ | h(604) | 2+ | h(616) | 4+ |
| h(620) | 4+ | h(632) | 2+ | h(636) | 4+ | h(652) | 2+ | h(664) | 2+ | h(668) | 2+ | h(680) | 4- | h(696) | 4+ |
| h(712) | 4+ | h(716) | 2+ | h(728) | 4+ | h(732) | 4+ | h(744) | 4+ | h(748) | 4+ | h(760) | 4+ | h(764) | 2+ |
| h(776) | 4+ | h(780) | 8+ | h(796) | 2+ | h(808) | 2- | h(812) | 4+ | h(824) | 2+ | h(840) | 8+ | h(844) | 2+ |
| h(856) | 2+ | h(860) | 4+ | h(872) | 2- | h(876) | 8+ | h(888) | 4+ | h(892) | 6+ | h(904) | 8- | h(908) | 2+ |
| h(920) | 4+ | h(924) | 8+ | h(940) | 12+ | h(952) | 4+ | h(956) | 2+ | h(984) | 4+ | h(988) | 4+ | h(1004) | 2+ |
| h(1016) | 6+ | h(1020) | 8+ | h(1032) | 4+ | h(1036) | 4+ | h(1048) | 2+ | h(1052) | 2+ | h(1064) | 4+ | h(1068) | 4+ |
| h(1084) | 2+ | h(1096) | 4- | h(1112) | 2+ | h(1128) | 4+ | h(1132) | 2+ | h(1144) | 4+ | h(1148) | 4+ | h(1160) | 4- |
| h(1164) | 8+ | h(1180) | 4+ | h(1192) | 2- | h(1196) | 4+ | h(1208) | 2+ | h(1212) | 4+ | h(1228) | 2+ | h(1240) | 4+ |
| h(1244) | 2+ | h(1256) | 2- | h(1272) | 4+ | h(1276) | 4+ | h(1288) | 8+ | h(1292) | 8+ | h(1304) | 6+ | h(1308) | 4+ |
| h(1320) | 8+ | h(1324) | 2+ | h(1336) | 2+ | h(1340) | 4+ | h(1356) | 4+ | h(1384) | 6- | h(1388) | 2+ | h(1416) | 4+ |
| h(1420) | 4+ | h(1432) | 2+ | h(1436) | 6+ | h(1448) | 2- | h(1464) | 4+ | h(1468) | 2+ | h(1480) | 4- | h(1484) | 4+ |
| h(1496) | 4+ | h(1516) | 2+ | h(1528) | 2+ | h(1532) | 2+ | h(1544) | 4+ | h(1560) | 8+ | h(1564) | 4+ | h(1576) | 2- |
| h(1580) | 4+ | h(1592) | 2+ | h(1596) | 16+ | h(1608) | 4+ | h(1612) | 4+ | h(1624) | 4+ | h(1628) | 4+ | h(1640) | 8+ |
| h(1644) | 4+ | h(1660) | 4+ | h(1672) | 4+ | h(1676) | 2+ | h(1688) | 2+ | h(1704) | 4+ | h(1708) | 12+ | h(1720) | 4+ |
| h(1724) | 2+ | h(1736) | 8+ | h(1740) | 8+ | h(1752) | 8+ | h(1756) | 10+ | h(1768) | 8- | h(1772) | 6+ | h(1784) | 2+ |
| h(1788) | 4+ | h(1804) | 4+ | h(1816) | 2+ | h(1820) | 8+ | h(1832) | 2- | h(1848) | 8+ | h(1852) | 2+ | h(1864) | 4+ |
| h(1868) | 2+ | h(1880) | 4+ | h(1884) | 4+ | h(1896) | 4+ | h(1912) | 2+ | h(1916) | 2+ | h(1928) | 4+ | h(1932) | 8+ |
| h(1948) | 2+ | h(1964) | 2+ | h(1976) | 4+ | h(1992) | 4+ | h(1996) | 10+ | h(2008) | 2+ | h(2012) | 2+ | h(2024) | 12+ |
| h(2040) | 8+ | h(2044) | 4+ | h(2056) | 8+ | h(2060) | 4+ | h(2072) | 4+ | h(2076) | 4+ | h(2092) | 2+ | h(2104) | 2+ |
| h(2108) | 4+ | h(2120) | 4- | h(2136) | 4+ | h(2140) | 4+ | h(2152) | 2- | h(2168) | 2+ | h(2172) | 4+ | h(2184) | 8+ |
| h(2188) | 2+ | h(2204) | 4+ | h(2216) | 2- | h(2220) | 8+ | h(2236) | 4+ | h(2248) | 4+ | h(2252) | 2+ | h(2264) | 2+ |
| h(2280) | 8+ | h(2284) | 2+ | h(2296) | 12+ | h(2316) | 8+ | h(2328) | 8+ | h(2332) | 4+ | h(2344) | 2- | h(2348) | 2+ |
| h(2360) | 4+ | h(2364) | 4+ | h(2380) | 8+ | h(2392) | 4+ | h(2396) | 2+ | h(2408) | 4+ | h(2424) | 4+ | h(2428) | 2+ |
| h(2440) | 4- | h(2444) | 4+ | h(2456) | 2+ | h(2460) | 8+ | h(2472) | 4+ | h(2476) | 2+ | h(2488) | 2+ | h(2492) | 4+ |
| h(2504) | 4- | h(2508) | 8+ | h(2524) | 2+ | h(2536) | 2- | h(2540) | 4+ | h(2552) | 4+ | h(2568) | 4+ | h(2572) | 2+ |
| h(2584) | 16+ | h(2588) | 2+ | h(2604) | 8+ | h(2616) | 4+ | h(2620) | 4+ | h(2632) | 8+ | h(2636) | 6+ | h(2648) | 2+ |
| h(2652) | 8+ | h(2668) | 4+ | h(2680) | 4+ | h(2684) | 4+ | h(2696) | 8+ | h(2712) | 4+ | h(2716) | 4+ | h(2728) | 4+ |
| h(2732) | 2+ | h(2748) | 4+ | h(2760) | 8+ | h(2764) | 2+ | h(2776) | 2+ | h(2780) | 4+ | h(2792) | 2- | h(2796) | 4+ |
| h(2812) | 4+ | h(2824) | 8+ | h(2828) | 4+ | h(2840) | 4+ | h(2856) | 8+ | h(2860) | 8+ | h(2872) | 2+ | h(2876) | 2+ |
| h(2892) | 8+ | h(2908) | 10+ | h(2920) | 12- | h(2924) | 8+ | h(2936) | 2+ | h(2956) | 2+ | h(2968) | 4+ | h(2972) | 2+ |
| h(2984) | 2- | h(3004) | 2+ | h(3016) | 4- | h(3020) | 4+ | h(3032) | 2+ | h(3036) | 8+ | h(3048) | 4+ | h(3052) | 4+ |
| h(3064) | 2+ | h(3068) | 4+ | h(3080) | 8+ | h(3084) | 4+ | h(3112) | 2- | h(3116) | 4+ | h(3128) | 4+ | h(3144) | 12+ |
| h(3148) | 2+ | h(3160) | 4+ | h(3164) | 8+ | h(3176) | 2- | h(3180) | 8+ | h(3192) | 8+ | h(3196) | 16+ | h(3208) | 4+ |
| h(3212) | 4+ | h(3224) | 4+ | h(3228) | 4+ | h(3244) | 2+ | h(3256) | 4+ | h(3260) | 4+ | h(3272) | 4- | h(3288) | 4+ |
| h(3292) | 2+ | h(3304) | 4+ | h(3308) | 2+ | h(3320) | 4+ | h(3324) | 4+ | h(3336) | 4+ | h(3340) | 4+ | h(3352) | 2+ |
| h(3356) | 6+ | h(3368) | 6- | h(3372) | 4+ | h(3404) | 4+ | h(3416) | 4+ | h(3432) | 8+ | h(3436) | 2+ | h(3448) | 2+ |
| h(3452) | 2+ | h(3464) | 4+ | h(3480) | 16+ | h(3484) | 4+ | h(3496) | 12+ | h(3512) | 2+ | h(3516) | 4+ | h(3532) | 2+ |
| h(3544) | 2+ | h(3548) | 2+ | h(3560) | 8+ | h(3576) | 12+ | h(3580) | 12+ | h(3592) | 12+ | h(3596) | 12+ | h(3608) | 4+ |
| h(3612) | 8+ | h(3624) | 12+ | h(3628) | 2+ | h(3640) | 16+ | h(3644) | 2+ | h(3656) | 4- | h(3660) | 8+ | h(3676) | 2+ |
| h(3688) | 2- | h(3692) | 4+ | h(3704) | 2+ | h(3720) | 8+ | h(3736) | 6+ | h(3740) | 8+ | h(3752) | 4+ | h(3756) | 8+ |
| h(3768) | 4+ | h(3772) | 8+ | h(3784) | 4+ | h(3788) | 2+ | h(3804) | 4+ | h(3820) | 4+ | h(3832) | 2+ | h(3836) | 8+ |
| h(3848) | 4- | h(3864) | 8+ | h(3868) | 2+ | h(3880) | 4- | h(3884) | 2+ | h(3896) | 2+ | h(3912) | 4+ | h(3916) | 8+ |
| h(3928) | 10+ | h(3932) | 2+ | h(3944) | 4- | h(3948) | 8+ | h(3964) | 2+ | h(3976) | 16+ | h(3980) | 4+ | h(3992) | 2+ |
| h(4008) | 4+ | h(4012) | 8+ | h(4024) | 2+ | h(4028) | 4+ | h(4040) | 4- | h(4044) | 8+ | h(4060) | 8+ | h(4072) | 2- |
| h(4076) | 2+ | h(4088) | 4+ | h(4092) | 16+ | h(4108) | 4+ | h(4120) | 4+ | h(4124) | 2+ | h(4136) | 4+ | h(4152) | 4+ |
| h(4156) | 2+ | h(4168) | 4- | h(4172) | 4+ | h(4184) | 2+ | h(4188) | 4+ | h(4204) | 2+ | h(4216) | 4+ | h(4220) | 4+ |
| h(4236) | 4+ | h(4252) | 2+ | h(4264) | 4- | h(4268) | 8+ | h(4280) | 4+ | h(4296) | 4+ | h(4316) | 4+ | h(4328) | 2- |
| h(4344) | 12+ | h(4348) | 14+ | h(4360) | 12- | h(4364) | 6+ | h(4376) | 2+ | h(4380) | 8+ | h(4396) | 4+ | h(4408) | 4+ |
| h(4412) | 2+ | h(4424) | 8+ | h(4440) | 8+ | h(4444) | 20+ | h(4456) | 2- | h(4460) | 4+ | h(4472) | 4+ | h(4476) | 4+ |
| h(4488) | 16+ | h(4492) | 2+ | h(4504) | 10+ | h(4520) | 4- | h(4524) | 8+ | h(4540) | 4+ | h(4552) | 4- | h(4556) | 8+ |
| h(4568) | 2+ | h(4584) | 4+ | h(4588) | 4+ | h(4604) | 2+ | h(4616) | 8+ | h(4620) | 16+ | h(4632) | 8+ | h(4636) | 4+ |
| h(4648) | 4+ | h(4652) | 2+ | h(4664) | 4+ | h(4668) | 4+ | h(4684) | 6+ | h(4696) | 2+ | h(4712) | 4+ | h(4728) | 4+ |
| h(4744) | 8+ | h(4748) | 2+ | h(4760) | 8+ | h(4764) | 12+ | h(4776) | 4+ | h(4780) | 4+ | h(4792) | 2+ | h(4796) | 4+ |
| h(4808) | 4+ | h(4812) | 4+ | h(4828) | 4+ | h(4844) | 12+ | h(4856) | 2+ | h(4872) | 8+ | h(4876) | 4+ | h(4888) | 4+ |
| h(4892) | 6+ | h(4904) | 10- | h(4908) | 8+ | h(4920) | 8+ | h(4924) | 2+ | h(4936) | 4+ | h(4940) | 8+ | h(4952) | 2+ |
| h(4956) | 16+ | h(4972) | 8+ | h(4984) | 4+ | h(4988) | 4+ | h(5016) | 8+ | h(5020) | 4+ | h(5032) | 4- | h(5036) | 2+ |
| h(5048) | 2+ | h(5052) | 4+ | h(5064) | 4+ | h(5068) | 4+ | h(5080) | 4+ | h(5084) | 8+ | h(5116) | 2+ | h(5128) | 4+ |
| h(5132) | 2+ | h(5144) | 2+ | h(5160) | 16+ | h(5164) | 2+ | h(5176) | 14+ | h(5180) | 8+ | h(5192) | 4+ | h(5196) | 16+ |
| h(5208) | 8+ | h(5212) | 2+ | h(5224) | 2- | h(5228) | 2+ | h(5240) | 4+ | h(5244) | 8+ | h(5260) | 4+ | h(5272) | 2+ |
| h(5276) | 2+ | h(5288) | 2- | h(5304) | 8+ | h(5308) | 10+ | h(5320) | 8+ | h(5336) | 4+ | h(5340) | 8+ | h(5352) | 4+ |
| h(5356) | 12+ | h(5368) | 12+ | h(5372) | 4+ | h(5384) | 4+ | h(5388) | 4+ | h(5404) | 16+ | h(5416) | 2- | h(5420) | 4+ |
| h(5432) | 4+ | h(5448) | 4+ | h(5452) | 4+ | h(5464) | 2+ | h(5468) | 6+ | h(5480) | 4- | h(5484) | 8+ | h(5496) | 4+ |
| h(5512) | 4- | h(5516) | 4+ | h(5528) | 2+ | h(5532) | 4+ | h(5548) | 8+ | h(5560) | 4+ | h(5564) | 4+ | h(5576) | 8+ |
| h(5592) | 4+ | h(5596) | 2+ | h(5608) | 2- | h(5612) | 4+ | h(5624) | 12+ | h(5628) | 8+ | h(5640) | 8+ | h(5644) | 8+ |
| h(5656) | 4+ | h(5660) | 4+ | h(5672) | 2- | h(5676) | 8+ | h(5692) | 2+ | h(5704) | 8+ | h(5708) | 2+ | h(5720) | 8+ |
| h(5736) | 4+ | h(5740) | 8+ | h(5752) | 2+ | h(5756) | 2+ | h(5768) | 8+ | h(5772) | 16+ | h(5784) | 16+ | h(5788) | 2+ |
| h(5804) | 2+ | h(5816) | 2+ | h(5820) | 8+ | h(5836) | 2+ | h(5848) | 8+ | h(5852) | 8+ | h(5864) | 2- | h(5884) | 2+ |
| h(5896) | 4+ | h(5912) | 6+ | h(5916) | 8+ | h(5928) | 8+ | h(5932) | 2+ | h(5944) | 10+ | h(5948) | 2+ | h(5960) | 4- |
| h(5964) | 8+ | h(5980) | 24+ | h(5992) | 4+ | h(5996) | 2+ | h(6008) | 2+ | h(6024) | 4+ | h(6028) | 8+ | h(6040) | 4+ |
| h(6044) | 2+ | h(6056) | 2- | h(6060) | 8+ | h(6072) | 8+ | h(6088) | 12- | h(6092) | 6+ | h(6104) | 4+ | h(6108) | 12+ |
| h(6124) | 2+ | h(6136) | 28+ | h(6140) | 4+ | h(6152) | 4+ | h(6168) | 4+ | h(6172) | 2+ | h(6184) | 6- | h(6188) | 8+ |
| h(6204) | 8+ | h(6216) | 8+ | h(6220) | 4+ | h(6232) | 4+ | h(6236) | 2+ | h(6248) | 4+ | h(6252) | 4+ | h(6268) | 6+ |
| h(6280) | 4- | h(6284) | 2+ | h(6296) | 2+ | h(6312) | 4+ | h(6316) | 2+ | h(6328) | 8+ | h(6332) | 2+ | h(6344) | 4- |
| h(6360) | 16+ | h(6364) | 4+ | h(6376) | 2- | h(6380) | 8+ | h(6392) | 8+ | h(6396) | 24+ | h(6412) | 4+ | h(6424) | 4+ |
| h(6428) | 2+ | h(6440) | 8+ | h(6456) | 4+ | h(6460) | 8+ | h(6472) | 4- | h(6476) | 2+ | h(6488) | 2+ | h(6492) | 4+ |
| h(6504) | 4+ | h(6508) | 6+ | h(6520) | 4+ | h(6524) | 8+ | h(6536) | 4+ | h(6540) | 8+ | h(6556) | 12+ | h(6568) | 2- |
| h(6572) | 4+ | h(6584) | 6+ | h(6604) | 4+ | h(6616) | 18+ | h(6620) | 4+ | h(6632) | 2- | h(6636) | 8+ | h(6648) | 4+ |
| h(6652) | 2+ | h(6668) | 2+ | h(6680) | 4+ | h(6684) | 4+ | h(6712) | 2+ | h(6716) | 8+ | h(6744) | 4+ | h(6748) | 4+ |
| h(6764) | 4+ | h(6780) | 8+ | h(6792) | 4+ | h(6796) | 2+ | h(6808) | 4+ | h(6812) | 4+ | h(6824) | 2- | h(6828) | 4+ |
| h(6844) | 4+ | h(6856) | 12- | h(6872) | 2+ | h(6888) | 8+ | h(6892) | 2+ | h(6904) | 2+ | h(6908) | 4+ | h(6920) | 4- |
| h(6924) | 8+ | h(6940) | 12+ | h(6952) | 4+ | h(6956) | 4+ | h(6968) | 4+ | h(6972) | 16+ | h(6988) | 2+ | h(7004) | 8+ |
| h(7016) | 2- | h(7032) | 12+ | h(7036) | 2+ | h(7048) | 8+ | h(7052) | 8+ | h(7064) | 10+ | h(7068) | 8+ | h(7080) | 8+ |
| h(7084) | 24+ | h(7096) | 2+ | h(7112) | 8+ | h(7116) | 4+ | h(7132) | 2+ | h(7144) | 4+ | h(7148) | 6+ | h(7160) | 4+ |
| h(7176) | 8+ | h(7180) | 4+ | h(7192) | 4+ | h(7196) | 4+ | h(7208) | 8+ | h(7212) | 8+ | h(7224) | 24+ | h(7228) | 4+ |
| h(7240) | 4- | h(7244) | 6+ | h(7256) | 2+ | h(7276) | 4+ | h(7288) | 2+ | h(7292) | 2+ | h(7304) | 4+ | h(7320) | 8+ |
| h(7324) | 2+ | h(7336) | 4+ | h(7340) | 4+ | h(7352) | 2+ | h(7356) | 4+ | h(7368) | 4+ | h(7372) | 4+ | h(7384) | 4+ |
| h(7388) | 6+ | h(7404) | 12+ | h(7420) | 8+ | h(7432) | 4+ | h(7464) | 12+ | h(7468) | 2+ | h(7480) | 8+ | h(7484) | 2+ |
| h(7496) | 4+ | h(7512) | 8+ | h(7516) | 2+ | h(7528) | 6- | h(7532) | 4+ | h(7544) | 8+ | h(7548) | 8+ | h(7564) | 4+ |
| h(7576) | 2+ | h(7580) | 4+ | h(7592) | 4- | h(7608) | 4+ | h(7612) | 4+ | h(7624) | 4- | h(7628) | 6+ | h(7640) | 4+ |
| h(7656) | 16+ | h(7660) | 4+ | h(7672) | 8+ | h(7676) | 4+ | h(7692) | 4+ | h(7708) | 4+ | h(7720) | 4- | h(7724) | 2+ |
| h(7736) | 14+ | h(7752) | 8+ | h(7756) | 4+ | h(7768) | 2+ | h(7772) | 4+ | h(7784) | 4+ | h(7788) | 16+ | h(7804) | 2+ |
| h(7816) | 12+ | h(7820) | 8+ | h(7832) | 8+ | h(7836) | 4+ | h(7852) | 4+ | h(7864) | 2+ | h(7868) | 8+ | h(7880) | 4- |
| h(7896) | 8+ | h(7912) | 4+ | h(7916) | 2+ | h(7928) | 2+ | h(7932) | 4+ | h(7944) | 4+ | h(7948) | 6+ | h(7960) | 4+ |
| h(7964) | 4+ | h(7976) | 2- | h(7980) | 16+ | h(7996) | 2+ | h(8008) | 8+ | h(8012) | 2+ | h(8024) | 8+ | h(8040) | 16+ |
| h(8044) | 2+ | h(8056) | 4+ | h(8060) | 8+ | h(8072) | 4+ | h(8076) | 16+ | h(8088) | 8+ | h(8104) | 14- | h(8108) | 10+ |
| h(8120) | 8+ | h(8124) | 20+ | h(8140) | 16+ | h(8152) | 2+ | h(8156) | 2+ | h(8168) | 2- | h(8184) | 8+ | h(8188) | 4+ |
| h(8204) | 4+ | h(8216) | 4+ | h(8220) | 24+ | h(8236) | 4+ | h(8248) | 2+ | h(8252) | 2+ | h(8264) | 4+ | h(8268) | 8+ |
| h(8284) | 4+ | h(8296) | 4- | h(8312) | 2+ | h(8328) | 4+ | h(8332) | 2+ | h(8344) | 4+ | h(8348) | 2+ | h(8360) | 8+ |
| h(8364) | 8+ | h(8376) | 4+ | h(8380) | 4+ | h(8392) | 4+ | h(8396) | 6+ | h(8408) | 2+ | h(8412) | 4+ | h(8440) | 4+ |
| h(8444) | 2+ | h(8456) | 8+ | h(8472) | 12+ | h(8476) | 4+ | h(8488) | 2- | h(8492) | 4+ | h(8504) | 2+ | h(8508) | 4+ |
| h(8520) | 8+ | h(8524) | 2+ | h(8536) | 16+ | h(8540) | 8+ | h(8552) | 2- | h(8556) | 24+ | h(8572) | 6+ | h(8584) | 4- |
| h(8588) | 4+ | h(8616) | 4+ | h(8620) | 4+ | h(8632) | 4+ | h(8636) | 8+ | h(8648) | 8+ | h(8652) | 8+ | h(8668) | 4+ |
| h(8680) | 24+ | h(8684) | 4+ | h(8696) | 2+ | h(8716) | 2+ | h(8728) | 2+ | h(8732) | 4+ | h(8744) | 2- | h(8760) | 8+ |
| h(8764) | 4+ | h(8776) | 4+ | h(8780) | 4+ | h(8792) | 4+ | h(8796) | 4+ | h(8808) | 4+ | h(8812) | 2+ | h(8824) | 2+ |
| h(8828) | 6+ | h(8840) | 8- | h(8844) | 16+ | h(8860) | 4+ | h(8872) | 2- | h(8876) | 4+ | h(8888) | 4+ | h(8904) | 8+ |
| h(8908) | 4+ | h(8920) | 12+ | h(8924) | 4+ | h(8936) | 2- | h(8940) | 8+ | h(8952) | 4+ | h(8956) | 2+ | h(8968) | 4+ |
| h(8972) | 2+ | h(8984) | 2+ | h(8988) | 8+ | h(9004) | 14+ | h(9020) | 8+ | h(9032) | 4- | h(9048) | 8+ | h(9052) | 12+ |
| h(9064) | 4+ | h(9068) | 2+ | h(9080) | 4+ | h(9084) | 4+ | h(9096) | 4+ | h(9112) | 8+ | h(9116) | 4+ | h(9128) | 4+ |
| h(9132) | 4+ | h(9148) | 2+ | h(9160) | 4- | h(9164) | 4+ | h(9176) | 4+ | h(9192) | 12+ | h(9208) | 14+ | h(9224) | 8+ |
| h(9228) | 8+ | h(9240) | 16+ | h(9244) | 2+ | h(9256) | 4- | h(9260) | 4+ | h(9272) | 4+ | h(9276) | 4+ | h(9292) | 4+ |
| h(9304) | 2+ | h(9308) | 4+ | h(9320) | 4- | h(9336) | 4+ | h(9340) | 20+ | h(9352) | 8+ | h(9356) | 2+ | h(9368) | 2+ |
| h(9372) | 8+ | h(9384) | 8+ | h(9388) | 2+ | h(9404) | 2+ | h(9416) | 4+ | h(9420) | 8+ | h(9436) | 8+ | h(9448) | 10- |
| h(9452) | 4+ | h(9480) | 8+ | h(9484) | 2+ | h(9496) | 2+ | h(9512) | 4- | h(9516) | 16+ | h(9528) | 4+ | h(9532) | 2+ |
| h(9544) | 4+ | h(9548) | 8+ | h(9560) | 4+ | h(9564) | 4+ | h(9580) | 4+ | h(9592) | 4+ | h(9596) | 10+ | h(9608) | 8- |
| h(9624) | 4+ | h(9628) | 4+ | h(9640) | 16+ | h(9644) | 2+ | h(9656) | 4+ | h(9660) | 16+ | h(9672) | 8+ | h(9676) | 24+ |
| h(9688) | 4+ | h(9692) | 2+ | h(9704) | 2- | h(9708) | 4+ | h(9724) | 8+ | h(9736) | 16+ | h(9740) | 4+ | h(9752) | 4+ |
| h(9768) | 8+ | h(9772) | 4+ | h(9784) | 2+ | h(9788) | 2+ | h(9804) | 16+ | h(9816) | 8+ | h(9820) | 4+ | h(9832) | 2- |
| h(9836) | 6+ | h(9848) | 2+ | h(9852) | 4+ | h(9868) | 14+ | h(9880) | 8+ | h(9884) | 4+ | h(9896) | 2- | h(9912) | 8+ |
| h(9916) | 4+ | h(9928) | 8- | h(9932) | 4+ | h(9944) | 8+ | h(9948) | 4+ | h(9960) | 16+ | h(9964) | 4+ | h(9976) | 4+ |
| h(9980) | 12+ | h(9992) | 8+ |
Last modified 22nd July 2011
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