710688 with guide 2^2 * 7^2 (class 2) may mutate: Assuming that C131 is made of 2 primes, then since it's 1 (mod 4), it's possible that tau(n)=2=1+1 via the following conditions: p1%4==1, p2%4==1.
424584 with guide 2^3 * 3^2 * 5 (class 2) may mutate: Assuming that C131 is made of 2 primes, then since it's 1 (mod 4), it's possible that tau(n)=2=1+1 via the following conditions: p1%4==1, p2%4==1.
546516 with guide 2^5 * 3^2 * 7 (class 2) may mutate: Assuming that C131 is made of 2 primes, then since it's 1 (mod 4), it's possible that tau(n)=2=1+1 via the following conditions: p1%4==1, p2%4==1.
716480 with guide 2^2 * 7^2 (class 2) may mutate: Assuming that C132 is made of 2 primes, then since it's 1 (mod 4), it's possible that tau(n)=2=1+1 via the following conditions: p1%4==1, p2%4==1.
710538 with guide 2^2 * 7^2 (class 2) may mutate: Assuming that C132 is made of 2 primes, then since it's 1 (mod 4), it's possible that tau(n)=2=1+1 via the following conditions: p1%4==1, p2%4==1.
550080 with guide 2^2 * 7^2 (class 2) may mutate: Assuming that C132 is made of 2 primes, then since it's 1 (mod 4), it's possible that tau(n)=2=1+1 via the following conditions: p1%4==1, p2%4==1.
189780 with guide 2^3 * 3^2 * 5 (class 2) may mutate: Assuming that C132 is made of 2 primes, then since it's 1 (mod 4), it's possible that tau(n)=2=1+1 via the following conditions: p1%4==1, p2%4==1.
296004 with guide 2^3 * 3^2 * 5 (class 2) may mutate: Assuming that C132 is made of 2 primes, then since it's 1 (mod 4), it's possible that tau(n)=2=1+1 via the following conditions: p1%4==1, p2%4==1.
151710 with guide 2^3 * 3^2 * 5 (class 2) may mutate: Assuming that C133 is made of 2 primes, then since it's 1 (mod 4), it's possible that tau(n)=2=1+1 via the following conditions: p1%4==1, p2%4==1.
965720 with guide 2^3 * 3^2 * 5 (class 2) may mutate: Assuming that C133 is made of 2 primes, then since it's 1 (mod 4), it's possible that tau(n)=2=1+1 via the following conditions: p1%4==1, p2%4==1.
 29022 with guide 2^3 * 3^4 * 5 (class 2) may mutate: Assuming that C133 is made of 2 primes, then since it's 1 (mod 4), it's possible that tau(n)=2=1+1 via the following conditions: p1%4==1, p2%4==1.
521796 with guide 2^3 * 3^6 * 5 (class 2) may mutate: Assuming that C133 is made of 2 primes, then since it's 1 (mod 4), it's possible that tau(n)=2=1+1 via the following conditions: p1%4==1, p2%4==1.
752970 with guide 2^3 * 3^2 * 5 (class 2) may mutate: Assuming that C133 is made of 2 primes, then since it's 1 (mod 4), it's possible that tau(n)=2=1+1 via the following conditions: p1%4==1, p2%4==1.
695778 with guide 2^3 * 3^4 * 5 (class 2) may mutate: Assuming that C134 is made of 2 primes, then since it's 1 (mod 4), it's possible that tau(n)=2=1+1 via the following conditions: p1%4==1, p2%4==1.
472128 with guide 2^3 * 3^2 * 5 (class 2) may mutate: Assuming that C134 is made of 2 primes, then since it's 1 (mod 4), it's possible that tau(n)=2=1+1 via the following conditions: p1%4==1, p2%4==1.
486168 with guide 2^3 * 3^4 * 5 (class 2) may mutate: Assuming that C135 is made of 2 primes, then since it's 1 (mod 4), it's possible that tau(n)=2=1+1 via the following conditions: p1%4==1, p2%4==1.
932736 with guide 2^2 * 7^2 (class 2) may mutate: Assuming that C135 is made of 2 primes, then since it's 1 (mod 4), it's possible that tau(n)=2=1+1 via the following conditions: p1%4==1, p2%4==1.
482280 with guide 2^3 * 3^4 * 5 (class 2) may mutate: Assuming that C136 is made of 2 primes, then since it's 1 (mod 4), it's possible that tau(n)=2=1+1 via the following conditions: p1%4==1, p2%4==1.
199272 with guide 2^3 * 3^2 * 5 (class 2) may mutate: Assuming that C136 is made of 2 primes, then since it's 1 (mod 4), it's possible that tau(n)=2=1+1 via the following conditions: p1%4==1, p2%4==1.
999558 with guide 2^2 * 7^2 (class 2) may mutate: Assuming that C137 is made of 2 primes, then since it's 1 (mod 4), it's possible that tau(n)=2=1+1 via the following conditions: p1%4==1, p2%4==1.
697216 with guide 2^2 * 7^2 (class 2) may mutate: Assuming that C137 is made of 2 primes, then since it's 1 (mod 4), it's possible that tau(n)=2=1+1 via the following conditions: p1%4==1, p2%4==1.
654420 with guide 2^2 * 7^2 (class 2) may mutate: Assuming that C137 is made of 2 primes, then since it's 1 (mod 4), it's possible that tau(n)=2=1+1 via the following conditions: p1%4==1, p2%4==1.
 85176 with guide 2^2 * 7^2 (class 2) may mutate: Assuming that C138 is made of 2 primes, then since it's 1 (mod 4), it's possible that tau(n)=2=1+1 via the following conditions: p1%4==1, p2%4==1.
755826 with guide 2^3 * 3^2 * 5 (class 2) may mutate: Assuming that C138 is made of 2 primes, then since it's 1 (mod 4), it's possible that tau(n)=2=1+1 via the following conditions: p1%4==1, p2%4==1.
402972 with guide 2^3 * 3^2 * 5 (class 2) may mutate: Assuming that C140 is made of 2 primes, then since it's 1 (mod 4), it's possible that tau(n)=2=1+1 via the following conditions: p1%4==1, p2%4==1.
 86760 with guide 2^3 * 3^2 * 5 (class 2) may mutate: Assuming that C141 is made of 2 primes, then since it's 1 (mod 4), it's possible that tau(n)=2=1+1 via the following conditions: p1%4==1, p2%4==1.
820422 with guide 2^3 * 3^2 * 5 (class 2) may mutate: Assuming that C141 is made of 2 primes, then since it's 1 (mod 4), it's possible that tau(n)=2=1+1 via the following conditions: p1%4==1, p2%4==1.
546642 with guide 2^3 * 3^2 * 5 (class 2) may mutate: Assuming that C141 is made of 2 primes, then since it's 1 (mod 4), it's possible that tau(n)=2=1+1 via the following conditions: p1%4==1, p2%4==1.
116688 with guide 2^3 * 3^2 * 5 (class 2) may mutate: Assuming that C141 is made of 2 primes, then since it's 1 (mod 4), it's possible that tau(n)=2=1+1 via the following conditions: p1%4==1, p2%4==1.
676440 with guide 2^2 * 7^2 (class 2) may mutate: Assuming that C142 is made of 2 primes, then since it's 1 (mod 4), it's possible that tau(n)=2=1+1 via the following conditions: p1%4==1, p2%4==1.
519456 with guide 2^3 * 3^6 * 5 (class 2) may mutate: Assuming that C142 is made of 2 primes, then since it's 1 (mod 4), it's possible that tau(n)=2=1+1 via the following conditions: p1%4==1, p2%4==1.
274876 with guide 2^2 * 7^2 (class 2) may mutate: Assuming that C142 is made of 2 primes, then since it's 1 (mod 4), it's possible that tau(n)=2=1+1 via the following conditions: p1%4==1, p2%4==1.
392610 with guide 2^2 * 7^2 (class 2) may mutate: Assuming that C142 is made of 2 primes, then since it's 1 (mod 4), it's possible that tau(n)=2=1+1 via the following conditions: p1%4==1, p2%4==1.
772350 with guide 2^3 * 3^2 * 5 (class 2) may mutate: Assuming that C143 is made of 2 primes, then since it's 1 (mod 4), it's possible that tau(n)=2=1+1 via the following conditions: p1%4==1, p2%4==1.
393584 with guide 2^3 * 3^2 * 5 (class 2) may mutate: Assuming that C154 is made of 2 primes, then since it's 1 (mod 4), it's possible that tau(n)=2=1+1 via the following conditions: p1%4==1, p2%4==1.
199152 with guide 2^3 * 3^2 (class 3) may mutate: Assuming that C120 is made of 2 primes, then since it's 1 (mod 4), it's possible that tau(n)=2=1+1 via the following conditions: p1%4==1, p2%4==1.
125034 with guide 2^3 * 3^2 (class 3) may mutate: Assuming that C124 is made of 2 primes, then since it's 1 (mod 4), it's possible that tau(n)=2=1+1 via the following conditions: p1%4==1, p2%4==1.
262980 with guide 2^5 * 3 * 7^2 (class 3) may mutate: Assuming that C131 is made of 2 primes, then since it's 1 (mod 4), it's possible that tau(n)=2=1+1 via the following conditions: p1%4==1, p2%4==1.
262980 with guide 2^5 * 3 * 7^2 (class 3) may mutate: Assuming that C131 is made of 3 primes, then since it's 1 (mod 4), it's possible that tau(n)=3=1+1+1 via the following conditions: p1%4==1, p2%4==1, p3%4==1.
299874 with guide 2^3 * 3^4 (class 3) may mutate: Assuming that C131 is made of 2 primes, then since it's 3 (mod 8), it's possible that tau(n)=3=1+2 via the following conditions: p1%8==1, p2%8==3.
481302 with guide 2^3 * 3^2 * 5^2 (class 3) may mutate: Assuming that C131 is made of 2 primes, then since it's 1 (mod 4), it's possible that tau(n)=2=1+1 via the following conditions: p1%4==1, p2%4==1.
481302 with guide 2^3 * 3^2 * 5^2 (class 3) may mutate: Assuming that C131 is made of 3 primes, then since it's 1 (mod 4), it's possible that tau(n)=3=1+1+1 via the following conditions: p1%4==1, p2%4==1, p3%4==1.
305376 with guide 2^3 * 3^2 * 5^2 (class 3) may mutate: Assuming that C131 is made of 2 primes, then since it's 3 (mod 8), it's possible that tau(n)=3=1+2 via the following conditions: p1%8==1, p2%8==3.
570186 with guide 2^3 * 3^2 * 5^2 (class 3) may mutate: Assuming that C131 is made of 2 primes, then since it's 1 (mod 4), it's possible that tau(n)=2=1+1 via the following conditions: p1%4==1, p2%4==1.
570186 with guide 2^3 * 3^2 * 5^2 (class 3) may mutate: Assuming that C131 is made of 3 primes, then since it's 1 (mod 4), it's possible that tau(n)=3=1+1+1 via the following conditions: p1%4==1, p2%4==1, p3%4==1.
860328 with guide 2^3 * 3^2 (class 3) may mutate: Assuming that C131 is made of 2 primes, then since it's 1 (mod 4), it's possible that tau(n)=2=1+1 via the following conditions: p1%4==1, p2%4==1.
688380 with guide 2^3 * 3^2 (class 3) may mutate: Assuming that C132 is made of 2 primes, then since it's 1 (mod 4), it's possible that tau(n)=2=1+1 via the following conditions: p1%4==1, p2%4==1.
934668 with guide 2^3 * 3^2 * 5^2 (class 3) may mutate: Assuming that C132 is made of 2 primes, then since it's 7 (mod 8), it's possible that tau(n)=3=1+2 via the following conditions: p1%8==3, p2%8==5.
833000 with guide 2^3 * 3^2 (class 3) may mutate: Assuming that C132 is made of 2 primes, then since it's 1 (mod 4), it's possible that tau(n)=2=1+1 via the following conditions: p1%4==1, p2%4==1.
739032 with guide 2^3 * 3^2 (class 3) may mutate: Assuming that C132 is made of 2 primes, then since it's 1 (mod 4), it's possible that tau(n)=2=1+1 via the following conditions: p1%4==1, p2%4==1.
739032 with guide 2^3 * 3^2 (class 3) may mutate: Assuming that C132 is made of 3 primes, then since it's 1 (mod 4), it's possible that tau(n)=3=1+1+1 via the following conditions: p1%4==1, p2%4==1, p3%4==1.
983424 with guide 2^3 * 3^2 (class 3) may mutate: Assuming that C132 is made of 2 primes, then since it's 1 (mod 4), it's possible that tau(n)=2=1+1 via the following conditions: p1%4==1, p2%4==1.
983424 with guide 2^3 * 3^2 (class 3) may mutate: Assuming that C132 is made of 3 primes, then since it's 1 (mod 4), it's possible that tau(n)=3=1+1+1 via the following conditions: p1%4==1, p2%4==1, p3%4==1.
265776 with guide 2^3 * 3^2 (class 3) may mutate: Assuming that C132 is made of 2 primes, then since it's 7 (mod 8), it's possible that tau(n)=3=1+2 via the following conditions: p1%8==3, p2%8==5.
397194 with guide 2^3 * 3^2 (class 3) may mutate: Assuming that C132 is made of 2 primes, then since it's 1 (mod 4), it's possible that tau(n)=2=1+1 via the following conditions: p1%4==1, p2%4==1.
397194 with guide 2^3 * 3^2 (class 3) may mutate: Assuming that C132 is made of 3 primes, then since it's 1 (mod 4), it's possible that tau(n)=3=1+1+1 via the following conditions: p1%4==1, p2%4==1, p3%4==1.
792820 with guide 2^3 * 3^2 (class 3) may mutate: Assuming that C132 is made of 2 primes, then since it's 7 (mod 8), it's possible that tau(n)=3=1+2 via the following conditions: p1%8==3, p2%8==5.
902724 with guide 2^3 * 3^2 (class 3) may mutate: Assuming that C132 is made of 2 primes, then since it's 1 (mod 4), it's possible that tau(n)=2=1+1 via the following conditions: p1%4==1, p2%4==1.
902724 with guide 2^3 * 3^2 (class 3) may mutate: Assuming that C132 is made of 3 primes, then since it's 1 (mod 4), it's possible that tau(n)=3=1+1+1 via the following conditions: p1%4==1, p2%4==1, p3%4==1.
846528 with guide 2^3 * 3^2 (class 3) may mutate: Assuming that C132 is made of 2 primes, then since it's 1 (mod 4), it's possible that tau(n)=2=1+1 via the following conditions: p1%4==1, p2%4==1.
846528 with guide 2^3 * 3^2 (class 3) may mutate: Assuming that C132 is made of 3 primes, then since it's 1 (mod 4), it's possible that tau(n)=3=1+1+1 via the following conditions: p1%4==1, p2%4==1, p3%4==1.
455004 with guide 2^3 * 3^2 (class 3) may mutate: Assuming that C132 is made of 2 primes, then since it's 1 (mod 4), it's possible that tau(n)=2=1+1 via the following conditions: p1%4==1, p2%4==1.
821424 with guide 2^3 * 3^2 (class 3) may mutate: Assuming that C132 is made of 2 primes, then since it's 1 (mod 4), it's possible that tau(n)=2=1+1 via the following conditions: p1%4==1, p2%4==1.
821424 with guide 2^3 * 3^2 (class 3) may mutate: Assuming that C132 is made of 3 primes, then since it's 1 (mod 4), it's possible that tau(n)=3=1+1+1 via the following conditions: p1%4==1, p2%4==1, p3%4==1.
 95448 with guide 2^3 * 3^2 (class 3) may mutate: Assuming that C132 is made of 2 primes, then since it's 3 (mod 8), it's possible that tau(n)=3=1+2 via the following conditions: p1%8==1, p2%8==3.
722142 with guide 2^3 * 3^2 (class 3) may mutate: Assuming that C133 is made of 2 primes, then since it's 3 (mod 8), it's possible that tau(n)=3=1+2 via the following conditions: p1%8==1, p2%8==3.
412200 with guide 2^3 * 3^2 * 5^2 (class 3) may mutate: Assuming that C133 is made of 2 primes, then since it's 7 (mod 8), it's possible that tau(n)=3=1+2 via the following conditions: p1%8==3, p2%8==5.
 15390 with guide 2^3 * 3^2 * 5^2 (class 3) may mutate: Assuming that C133 is made of 2 primes, then since it's 1 (mod 4), it's possible that tau(n)=2=1+1 via the following conditions: p1%4==1, p2%4==1.
 15390 with guide 2^3 * 3^2 * 5^2 (class 3) may mutate: Assuming that C133 is made of 3 primes, then since it's 1 (mod 4), it's possible that tau(n)=3=1+1+1 via the following conditions: p1%4==1, p2%4==1, p3%4==1.
233634 with guide 2^3 * 3^4 (class 3) may mutate: Assuming that C133 is made of 2 primes, then since it's 1 (mod 4), it's possible that tau(n)=2=1+1 via the following conditions: p1%4==1, p2%4==1.
233634 with guide 2^3 * 3^4 (class 3) may mutate: Assuming that C133 is made of 3 primes, then since it's 1 (mod 4), it's possible that tau(n)=3=1+1+1 via the following conditions: p1%4==1, p2%4==1, p3%4==1.
790776 with guide 2^3 * 3^2 (class 3) may mutate: Assuming that C133 is made of 2 primes, then since it's 1 (mod 4), it's possible that tau(n)=2=1+1 via the following conditions: p1%4==1, p2%4==1.
790776 with guide 2^3 * 3^2 (class 3) may mutate: Assuming that C133 is made of 3 primes, then since it's 1 (mod 4), it's possible that tau(n)=3=1+1+1 via the following conditions: p1%4==1, p2%4==1, p3%4==1.
758010 with guide 2^3 * 3^2 (class 3) may mutate: Assuming that C133 is made of 2 primes, then since it's 1 (mod 4), it's possible that tau(n)=2=1+1 via the following conditions: p1%4==1, p2%4==1.
481068 with guide 2^3 * 3^2 (class 3) may mutate: Assuming that C133 is made of 2 primes, then since it's 3 (mod 8), it's possible that tau(n)=3=1+2 via the following conditions: p1%8==1, p2%8==3.
 23580 with guide 2^3 * 3^2 * 5^2 (class 3) may mutate: Assuming that C133 is made of 2 primes, then since it's 1 (mod 4), it's possible that tau(n)=2=1+1 via the following conditions: p1%4==1, p2%4==1.
 23580 with guide 2^3 * 3^2 * 5^2 (class 3) may mutate: Assuming that C133 is made of 3 primes, then since it's 1 (mod 4), it's possible that tau(n)=3=1+1+1 via the following conditions: p1%4==1, p2%4==1, p3%4==1.
339720 with guide 2^3 * 3^2 (class 3) may mutate: Assuming that C133 is made of 2 primes, then since it's 1 (mod 4), it's possible that tau(n)=2=1+1 via the following conditions: p1%4==1, p2%4==1.
339720 with guide 2^3 * 3^2 (class 3) may mutate: Assuming that C133 is made of 3 primes, then since it's 1 (mod 4), it's possible that tau(n)=3=1+1+1 via the following conditions: p1%4==1, p2%4==1, p3%4==1.
489408 with guide 2^3 * 3^2 (class 3) may mutate: Assuming that C134 is made of 2 primes, then since it's 1 (mod 4), it's possible that tau(n)=2=1+1 via the following conditions: p1%4==1, p2%4==1.
489408 with guide 2^3 * 3^2 (class 3) may mutate: Assuming that C134 is made of 3 primes, then since it's 1 (mod 4), it's possible that tau(n)=3=1+1+1 via the following conditions: p1%4==1, p2%4==1, p3%4==1.
383760 with guide 2^3 * 3^2 (class 3) may mutate: Assuming that C134 is made of 2 primes, then since it's 1 (mod 4), it's possible that tau(n)=2=1+1 via the following conditions: p1%4==1, p2%4==1.
383760 with guide 2^3 * 3^2 (class 3) may mutate: Assuming that C134 is made of 3 primes, then since it's 1 (mod 4), it's possible that tau(n)=3=1+1+1 via the following conditions: p1%4==1, p2%4==1, p3%4==1.
875502 with guide 2^3 * 3^2 (class 3) may mutate: Assuming that C134 is made of 2 primes, then since it's 3 (mod 8), it's possible that tau(n)=3=1+2 via the following conditions: p1%8==1, p2%8==3.
747768 with guide 2^3 * 3^2 (class 3) may mutate: Assuming that C134 is made of 2 primes, then since it's 1 (mod 4), it's possible that tau(n)=2=1+1 via the following conditions: p1%4==1, p2%4==1.
747768 with guide 2^3 * 3^2 (class 3) may mutate: Assuming that C134 is made of 3 primes, then since it's 1 (mod 4), it's possible that tau(n)=3=1+1+1 via the following conditions: p1%4==1, p2%4==1, p3%4==1.
293826 with guide 2^3 * 3^2 (class 3) may mutate: Assuming that C134 is made of 2 primes, then since it's 1 (mod 4), it's possible that tau(n)=2=1+1 via the following conditions: p1%4==1, p2%4==1.
293826 with guide 2^3 * 3^2 (class 3) may mutate: Assuming that C134 is made of 3 primes, then since it's 1 (mod 4), it's possible that tau(n)=3=1+1+1 via the following conditions: p1%4==1, p2%4==1, p3%4==1.
117348 with guide 2^3 * 3^2 (class 3) may mutate: Assuming that C135 is made of 2 primes, then since it's 1 (mod 4), it's possible that tau(n)=2=1+1 via the following conditions: p1%4==1, p2%4==1.
117348 with guide 2^3 * 3^2 (class 3) may mutate: Assuming that C135 is made of 3 primes, then since it's 1 (mod 4), it's possible that tau(n)=3=1+1+1 via the following conditions: p1%4==1, p2%4==1, p3%4==1.
584496 with guide 2^3 * 3^2 (class 3) may mutate: Assuming that C135 is made of 2 primes, then since it's 1 (mod 4), it's possible that tau(n)=2=1+1 via the following conditions: p1%4==1, p2%4==1.
584496 with guide 2^3 * 3^2 (class 3) may mutate: Assuming that C135 is made of 3 primes, then since it's 1 (mod 4), it's possible that tau(n)=3=1+1+1 via the following conditions: p1%4==1, p2%4==1, p3%4==1.
181830 with guide 2^3 * 3^2 (class 3) may mutate: Assuming that C135 is made of 2 primes, then since it's 1 (mod 4), it's possible that tau(n)=2=1+1 via the following conditions: p1%4==1, p2%4==1.
106080 with guide 2^3 * 3^2 (class 3) may mutate: Assuming that C135 is made of 2 primes, then since it's 3 (mod 8), it's possible that tau(n)=3=1+2 via the following conditions: p1%8==1, p2%8==3.
862176 with guide 2^3 * 3^2 (class 3) may mutate: Assuming that C135 is made of 2 primes, then since it's 7 (mod 8), it's possible that tau(n)=3=1+2 via the following conditions: p1%8==3, p2%8==5.
444360 with guide 2^5 * 3 * 7^2 (class 3) may mutate: Assuming that C135 is made of 2 primes, then since it's 1 (mod 4), it's possible that tau(n)=2=1+1 via the following conditions: p1%4==1, p2%4==1.
146964 with guide 2^3 * 3^2 (class 3) may mutate: Assuming that C135 is made of 2 primes, then since it's 1 (mod 4), it's possible that tau(n)=2=1+1 via the following conditions: p1%4==1, p2%4==1.
208722 with guide 2^3 * 3^2 * 5^2 (class 3) may mutate: Assuming that C135 is made of 2 primes, then since it's 3 (mod 8), it's possible that tau(n)=3=1+2 via the following conditions: p1%8==1, p2%8==3.
620116 with guide 2^3 * 3^2 (class 3) may mutate: Assuming that C136 is made of 2 primes, then since it's 1 (mod 4), it's possible that tau(n)=2=1+1 via the following conditions: p1%4==1, p2%4==1.
620116 with guide 2^3 * 3^2 (class 3) may mutate: Assuming that C136 is made of 3 primes, then since it's 1 (mod 4), it's possible that tau(n)=3=1+1+1 via the following conditions: p1%4==1, p2%4==1, p3%4==1.
 41784 with guide 2^5 * 3 * 7^2 (class 3) may mutate: Assuming that C136 is made of 2 primes, then since it's 1 (mod 4), it's possible that tau(n)=2=1+1 via the following conditions: p1%4==1, p2%4==1.
 41784 with guide 2^5 * 3 * 7^2 (class 3) may mutate: Assuming that C136 is made of 3 primes, then since it's 1 (mod 4), it's possible that tau(n)=3=1+1+1 via the following conditions: p1%4==1, p2%4==1, p3%4==1.
842976 with guide 2^3 * 3^4 * 5^2 (class 3) may mutate: Assuming that C136 is made of 2 primes, then since it's 1 (mod 4), it's possible that tau(n)=2=1+1 via the following conditions: p1%4==1, p2%4==1.
842976 with guide 2^3 * 3^4 * 5^2 (class 3) may mutate: Assuming that C136 is made of 3 primes, then since it's 1 (mod 4), it's possible that tau(n)=3=1+1+1 via the following conditions: p1%4==1, p2%4==1, p3%4==1.
107310 with guide 2^3 * 3^2 (class 3) may mutate: Assuming that C136 is made of 2 primes, then since it's 3 (mod 8), it's possible that tau(n)=3=1+2 via the following conditions: p1%8==1, p2%8==3.
945616 with guide 2^3 * 3^2 (class 3) may mutate: Assuming that C136 is made of 2 primes, then since it's 1 (mod 4), it's possible that tau(n)=2=1+1 via the following conditions: p1%4==1, p2%4==1.
945616 with guide 2^3 * 3^2 (class 3) may mutate: Assuming that C136 is made of 3 primes, then since it's 1 (mod 4), it's possible that tau(n)=3=1+1+1 via the following conditions: p1%4==1, p2%4==1, p3%4==1.
503628 with guide 2^3 * 3^4 (class 3) may mutate: Assuming that C136 is made of 2 primes, then since it's 7 (mod 8), it's possible that tau(n)=3=1+2 via the following conditions: p1%8==3, p2%8==5.
333072 with guide 2^3 * 3^2 (class 3) may mutate: Assuming that C136 is made of 2 primes, then since it's 1 (mod 4), it's possible that tau(n)=2=1+1 via the following conditions: p1%4==1, p2%4==1.
536130 with guide 2^3 * 3^2 (class 3) may mutate: Assuming that C137 is made of 2 primes, then since it's 1 (mod 4), it's possible that tau(n)=2=1+1 via the following conditions: p1%4==1, p2%4==1.
601470 with guide 2^3 * 3^2 (class 3) may mutate: Assuming that C137 is made of 2 primes, then since it's 1 (mod 4), it's possible that tau(n)=2=1+1 via the following conditions: p1%4==1, p2%4==1.
601470 with guide 2^3 * 3^2 (class 3) may mutate: Assuming that C137 is made of 3 primes, then since it's 1 (mod 4), it's possible that tau(n)=3=1+1+1 via the following conditions: p1%4==1, p2%4==1, p3%4==1.
329424 with guide 2^5 * 3 * 7^2 (class 3) may mutate: Assuming that C138 is made of 2 primes, then since it's 7 (mod 8), it's possible that tau(n)=3=1+2 via the following conditions: p1%8==3, p2%8==5.
199290 with guide 2^3 * 3^2 (class 3) may mutate: Assuming that C138 is made of 2 primes, then since it's 1 (mod 4), it's possible that tau(n)=2=1+1 via the following conditions: p1%4==1, p2%4==1.
199290 with guide 2^3 * 3^2 (class 3) may mutate: Assuming that C138 is made of 3 primes, then since it's 1 (mod 4), it's possible that tau(n)=3=1+1+1 via the following conditions: p1%4==1, p2%4==1, p3%4==1.
352926 with guide 2^5 * 3 * 7^2 (class 3) may mutate: Assuming that C138 is made of 2 primes, then since it's 1 (mod 4), it's possible that tau(n)=2=1+1 via the following conditions: p1%4==1, p2%4==1.
352926 with guide 2^5 * 3 * 7^2 (class 3) may mutate: Assuming that C138 is made of 3 primes, then since it's 1 (mod 4), it's possible that tau(n)=3=1+1+1 via the following conditions: p1%4==1, p2%4==1, p3%4==1.
569808 with guide 2^3 * 3^2 (class 3) may mutate: Assuming that C138 is made of 2 primes, then since it's 1 (mod 4), it's possible that tau(n)=2=1+1 via the following conditions: p1%4==1, p2%4==1.
569808 with guide 2^3 * 3^2 (class 3) may mutate: Assuming that C138 is made of 3 primes, then since it's 1 (mod 4), it's possible that tau(n)=3=1+1+1 via the following conditions: p1%4==1, p2%4==1, p3%4==1.
938898 with guide 2^3 * 3^2 (class 3) may mutate: Assuming that C139 is made of 2 primes, then since it's 1 (mod 4), it's possible that tau(n)=2=1+1 via the following conditions: p1%4==1, p2%4==1.
938898 with guide 2^3 * 3^2 (class 3) may mutate: Assuming that C139 is made of 3 primes, then since it's 1 (mod 4), it's possible that tau(n)=3=1+1+1 via the following conditions: p1%4==1, p2%4==1, p3%4==1.
692040 with guide 2^3 * 3^2 (class 3) may mutate: Assuming that C139 is made of 2 primes, then since it's 1 (mod 4), it's possible that tau(n)=2=1+1 via the following conditions: p1%4==1, p2%4==1.
692040 with guide 2^3 * 3^2 (class 3) may mutate: Assuming that C139 is made of 3 primes, then since it's 1 (mod 4), it's possible that tau(n)=3=1+1+1 via the following conditions: p1%4==1, p2%4==1, p3%4==1.
585498 with guide 2^3 * 3^2 (class 3) may mutate: Assuming that C140 is made of 2 primes, then since it's 7 (mod 8), it's possible that tau(n)=3=1+2 via the following conditions: p1%8==3, p2%8==5.
 33780 with guide 2^3 * 3^2 (class 3) may mutate: Assuming that C141 is made of 2 primes, then since it's 3 (mod 8), it's possible that tau(n)=3=1+2 via the following conditions: p1%8==1, p2%8==3.
590016 with guide 2^5 * 3 * 7^2 (class 3) may mutate: Assuming that C141 is made of 2 primes, then since it's 3 (mod 8), it's possible that tau(n)=3=1+2 via the following conditions: p1%8==1, p2%8==3.
196086 with guide 2^3 * 3^2 (class 3) may mutate: Assuming that C142 is made of 2 primes, then since it's 1 (mod 4), it's possible that tau(n)=2=1+1 via the following conditions: p1%4==1, p2%4==1.
966180 with guide 2^3 * 3^2 (class 3) may mutate: Assuming that C144 is made of 2 primes, then since it's 1 (mod 4), it's possible that tau(n)=2=1+1 via the following conditions: p1%4==1, p2%4==1.
966180 with guide 2^3 * 3^2 (class 3) may mutate: Assuming that C144 is made of 3 primes, then since it's 1 (mod 4), it's possible that tau(n)=3=1+1+1 via the following conditions: p1%4==1, p2%4==1, p3%4==1.
755250 with guide 2^3 * 3^2 (class 3) may mutate: Assuming that C148 is made of 2 primes, then since it's 3 (mod 8), it's possible that tau(n)=3=1+2 via the following conditions: p1%8==1, p2%8==3.
490020 with guide 2^4 * 31^2 (class 4) may mutate: Assuming that C131 is made of 2 primes, then since it's 1 (mod 4), it's possible that tau(n)=2=1+1 via the following conditions: p1%4==1, p2%4==1.
626244 with guide 2^4 * 31^2 (class 4) may mutate: Assuming that C137 is made of 2 primes, then since it's 1 (mod 4), it's possible that tau(n)=2=1+1 via the following conditions: p1%4==1, p2%4==1.
626244 with guide 2^4 * 31^2 (class 4) may mutate: Assuming that C137 is made of 3 primes, then since it's 1 (mod 4), it's possible that tau(n)=3=1+1+1 via the following conditions: p1%4==1, p2%4==1, p3%4==1.
626244 with guide 2^4 * 31^2 (class 4) may mutate: Assuming that C137 is made of 4 primes, then since it's 1 (mod 4), it's possible that tau(n)=4=1+1+1+1 via the following conditions: p1%4==1, p2%4==1, p3%4==1, p4%4==1.
434700 with guide 2^4 * 31^2 (class 4) may mutate: Assuming that C142 is made of 2 primes, then since it's 1 (mod 4), it's possible that tau(n)=2=1+1 via the following conditions: p1%4==1, p2%4==1.