./drivers.py
Getting the current data
Starting examinations
Weird! Seq 729894 apparently is bad data on the website.
Weird! Seq 455004 apparently is bad data on the website.
240810 with guide 2^3 * 3^2 * 5 (class 2) may mutate: Assuming that C122 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
976218 with guide 2^3 * 3^4 * 5 (class 2) may mutate: Assuming that C123 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
971496 with guide 2^3 * 3^2 * 5 (class 2) 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
 50892 with guide 2^2 * 7^2 (class 2) may mutate: Assuming that C125 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
360876 with guide 2^2 * 7^2 (class 2) may mutate: Assuming that C126 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
845844 with guide 2^3 * 3^4 * 5 (class 2) may mutate: Assuming that C126 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
 48510 with guide 2^3 * 3^2 * 5 (class 2) may mutate: Assuming that C126 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
223398 with guide 2^2 * 7^2 (class 2) may mutate: Assuming that C126 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
104286 with guide 2^3 * 3^2 * 5 (class 2) may mutate: Assuming that C127 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
943182 with guide 2^3 * 3^2 * 5 (class 2) may mutate: Assuming that C127 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
838320 with guide 2^3 * 3^2 * 5 (class 2) may mutate: Assuming that C127 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
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
880512 with guide 2^3 * 3^2 * 5 (class 2) 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
 78474 with guide 2^3 * 3^2 (class 3) may mutate: Assuming that C109 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
835264 with guide 2^3 * 3^2 (class 3) may mutate: Assuming that C115 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
541458 with guide 2^3 * 3^2 (class 3) may mutate: Assuming that C117 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
589380 with guide 2^3 * 3^4 (class 3) may mutate: Assuming that C117 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
224760 with guide 2^3 * 3^2 (class 3) may mutate: Assuming that C119 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
196848 with guide 2^3 * 3^2 (class 3) may mutate: Assuming that C119 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
329310 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
151032 with guide 2^5 * 3 * 7^2 (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
151032 with guide 2^5 * 3 * 7^2 (class 3) may mutate: Assuming that C120 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
662016 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
504756 with guide 2^3 * 3^2 * 5^2 (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
293040 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
 31446 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
 31446 with guide 2^3 * 3^2 (class 3) may mutate: Assuming that C120 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
298464 with guide 2^3 * 3^2 (class 3) may mutate: Assuming that C121 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
756840 with guide 2^3 * 3^2 * 5^2 (class 3) may mutate: Assuming that C121 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
383320 with guide 2^3 * 3^2 * 5^2 (class 3) may mutate: Assuming that C121 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
175968 with guide 2^3 * 3^2 (class 3) may mutate: Assuming that C121 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
175968 with guide 2^3 * 3^2 (class 3) may mutate: Assuming that C121 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
310440 with guide 2^3 * 3^2 (class 3) may mutate: Assuming that C121 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
595680 with guide 2^3 * 3^2 (class 3) may mutate: Assuming that C121 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
511182 with guide 2^3 * 3^2 (class 3) may mutate: Assuming that C122 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
790308 with guide 2^5 * 3 * 7^2 (class 3) may mutate: Assuming that C122 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
661998 with guide 2^3 * 3^2 * 5^2 (class 3) may mutate: Assuming that C122 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
661998 with guide 2^3 * 3^2 * 5^2 (class 3) may mutate: Assuming that C122 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
 72408 with guide 2^3 * 3^2 (class 3) may mutate: Assuming that C122 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
 72408 with guide 2^3 * 3^2 (class 3) may mutate: Assuming that C122 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
665064 with guide 2^3 * 3^2 (class 3) may mutate: Assuming that C122 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
977592 with guide 2^3 * 3^2 (class 3) may mutate: Assuming that C122 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
584496 with guide 2^3 * 3^4 (class 3) may mutate: Assuming that C122 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 * 3^4 (class 3) may mutate: Assuming that C122 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
 45570 with guide 2^3 * 3^4 (class 3) may mutate: Assuming that C122 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
 45570 with guide 2^3 * 3^4 (class 3) may mutate: Assuming that C122 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
 81192 with guide 2^5 * 3 * 7^2 (class 3) may mutate: Assuming that C122 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
 81192 with guide 2^5 * 3 * 7^2 (class 3) may mutate: Assuming that C122 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
531024 with guide 2^3 * 3^2 (class 3) may mutate: Assuming that C123 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
214120 with guide 2^3 * 3^2 (class 3) may mutate: Assuming that C123 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
141720 with guide 2^3 * 3^2 (class 3) may mutate: Assuming that C123 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
141720 with guide 2^3 * 3^2 (class 3) may mutate: Assuming that C123 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
576150 with guide 2^3 * 3^2 (class 3) may mutate: Assuming that C123 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
576150 with guide 2^3 * 3^2 (class 3) may mutate: Assuming that C123 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
172554 with guide 2^3 * 3^2 (class 3) may mutate: Assuming that C124 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
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
290160 with guide 2^3 * 3^2 * 5^2 (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
290160 with guide 2^3 * 3^2 * 5^2 (class 3) may mutate: Assuming that C124 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
504810 with guide 2^3 * 3^2 (class 3) may mutate: Assuming that C124 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
129696 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
775230 with guide 2^3 * 3^2 (class 3) may mutate: Assuming that C125 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
897204 with guide 2^3 * 3^2 (class 3) may mutate: Assuming that C125 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
671560 with guide 2^3 * 3^2 (class 3) may mutate: Assuming that C125 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
200022 with guide 2^3 * 3^2 (class 3) may mutate: Assuming that C126 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
229516 with guide 2^3 * 3^2 (class 3) may mutate: Assuming that C127 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
229516 with guide 2^3 * 3^2 (class 3) may mutate: Assuming that C127 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
821232 with guide 2^3 * 3^2 (class 3) may mutate: Assuming that C127 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
821232 with guide 2^3 * 3^2 (class 3) may mutate: Assuming that C127 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
788910 with guide 2^3 * 3^2 (class 3) may mutate: Assuming that C128 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
 69828 with guide 2^3 * 3^4 (class 3) may mutate: Assuming that C128 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
258450 with guide 2^3 * 3^2 * 5^2 (class 3) may mutate: Assuming that C128 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
111624 with guide 2^3 * 3^2 (class 3) may mutate: Assuming that C128 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
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
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
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
 48780 with guide 2^3 * 3^2 * 5^2 (class 3) 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
 48780 with guide 2^3 * 3^2 * 5^2 (class 3) may mutate: Assuming that C140 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
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
  1464 with guide 2^3 * 3^2 (class 3) may mutate: Assuming that C167 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