(cache)GitHub - xayahrainie4793/minimal-elements-of-the-prime-numbers: Minimal elements for the base b representations of the prime numbers > b for the subsequence ordering, for 2 ≤ b ≤ 36

(Note: I do not offer links to the OEIS Wiki (https://oeis.org/wiki/Main_Page) or the PrimeGrid Wiki (http://primegrid.wikia.com/wiki/PrimeGrid_Wiki) or the Rechenkraft Wiki (https://www.rechenkraft.net/wiki/Willkommen_beim_Verein_Rechenkraft.net_e.V.), with only two exceptions: the page "OEIS sequences needing factors" (https://oeis.org/wiki/OEIS_sequences_needing_factors) in the OEIS Wiki and the page "Five or Bust" (https://www.rechenkraft.net/wiki/Five_or_Bust) in the Rechenkraft Wiki, since fewer people contribute the OEIS Wiki and the PrimeGrid Wiki, and most things in the Rechenkraft Wiki are out of date)

A Prime Game:

Write down a multidigit prime number (i.e. a prime number > 10), and I can always strike out 0 or more digits to get a prime in this list:

{11, 13, 17, 19, 23, 29, 31, 37, 41, 43, 47, 53, 59, 61, 67, 71, 73, 79, 83, 89, 97, 227, 251, 257, 277, 281, 349, 409, 449, 499, 521, 557, 577, 587, 727, 757, 787, 821, 827, 857, 877, 881, 887, 991, 2087, 2221, 5051, 5081, 5501, 5581, 5801, 5851, 6469, 6949, 8501, 9001, 9049, 9221, 9551, 9649, 9851, 9949, 20021, 20201, 50207, 60649, 80051, 666649, 946669, 5200007, 22000001, 60000049, 66000049, 66600049, 80555551, 555555555551, 5000000000000000000000000000027}

e.g.

Write down the prime 149 → I can strike out the digit 4, to get the prime 19
Write down the prime 439 → I can strike out the digit 9, to get the prime 43
Write down the prime 857 → I can strike out zero digits, to get the prime 857
Write down the prime 2081 → I can strike out the digit 0, to get the prime 281
Write down the largest known double Mersenne prime 170141183460469231731687303715884105727 (2^2⁷−1−1 = 2¹²⁷−1) → I can strike out all digits except the third-leftmost 1 and the second-rightmost 3, to get the prime 13 (also I can choose to strike out all digits except the second-leftmost 4 and the third-rightmost 7, to get the prime 47)
Write down the largest known Fermat prime 65537 (2^2⁴+1 = 2¹⁶+1) → I can strike out the 6 and the 3, to get the prime 557 (also I can choose to strike out the 6 and two 5's, to get the prime 37) (also I can choose to strike out two 5's and the 3, to get the prime 67) (also I can choose to strike out the 6, one 5, and the 7, to get the prime 53)
Write down the famous repunit prime 1111111111111111111 (with 19 1's) → I can strike out 17 1's, to get the prime 11
Write down the prime 1000000000000000000000000000000000000000000000000000000000007 (which is the next prime after 10⁶⁰) → I can strike out all 0's, to get the prime 17
Write down the prime 95801 → I can strike out the 9, to get the prime 5801
Write down the prime 946969 → I can strike out the first 9 and two 6's, to get the prime 499
Write down the prime 90000000581 → I can strike out five 0's, the 5, and the 8, to get the prime 9001
Write down the prime 8555555555555555555551 → I can strike out the 8 and nine 5's, to get the prime 555555555551

These primes are called minimal primes.

Let b > 1 be a natural number (https://en.wikipedia.org/wiki/Natural_number, https://www.rieselprime.de/ziki/Natural_number, https://mathworld.wolfram.com/NaturalNumber.html). A minimal prime base b is a prime number (https://en.wikipedia.org/wiki/Prime_number, https://t5k.org/glossary/xpage/Prime.html, https://www.rieselprime.de/ziki/Prime, https://mathworld.wolfram.com/PrimeNumber.html, https://www.numbersaplenty.com/set/prime_number/, http://www.numericana.com/answer/primes.htm#definition, http://irvinemclean.com/maths/pfaq2.htm, https://oeis.org/A000040, https://t5k.org/lists/small/1000.txt, https://t5k.org/lists/small/10000.txt, https://t5k.org/lists/small/100000.txt, https://t5k.org/lists/small/millions/) greater than (https://en.wikipedia.org/wiki/Greater_than, https://mathworld.wolfram.com/Greater.html) b whose base-b (i.e. the positional numeral system (https://en.wikipedia.org/wiki/Positional_notation) with radix (https://en.wikipedia.org/wiki/Radix, https://t5k.org/glossary/xpage/Radix.html, https://www.rieselprime.de/ziki/Base, https://mathworld.wolfram.com/Radix.html) b) representation has no proper subsequence (https://en.wikipedia.org/wiki/Subsequence, https://mathworld.wolfram.com/Subsequence.html) which is also a prime number greater than b.

For example, 857 is a minimal prime in decimal (base b = 10) because there is no prime > 10 among the shorter subsequences of the digits: 8, 5, 7, 85, 87, 57. The subsequence does not have to consist of consecutive digits, so 149 is not a minimal prime in decimal (base b = 10) (because 19 is prime and 19 > 10). But it does have to be in the same order; so, for example, 991 is still a minimal prime in decimal (base b = 10) even though a subset of the digits can form the shorter prime 19 > 10 by changing the order.

Now we extend minimal primes to bases b other than 10.

A string (https://en.wikipedia.org/wiki/String_(computer_science), https://mathworld.wolfram.com/String.html) x is a subsequence (https://en.wikipedia.org/wiki/Subsequence, https://mathworld.wolfram.com/Subsequence.html) of another string y, if x can be obtained from y by deleting zero or more of the characters (https://en.wikipedia.org/wiki/Character_(computing)) (in this project, digits (https://en.wikipedia.org/wiki/Numerical_digit, https://www.rieselprime.de/ziki/Digit, https://mathworld.wolfram.com/Digit.html)) in y. For example, 514 is a subsequence of 352148, "STRING" is a subsequence of "MEISTERSINGER". In contrast, 758 is not a subsequence of 378259, "ABC" is not a subsequence of "CBACACBA", since the characters (in this project, digits) must be in the same order. The empty string (https://en.wikipedia.org/wiki/Empty_string) 𝜆 is a subsequence of every string. There are 2ⁿ subsequences of a string with length n, e.g. the subsequences of 123456 are (totally 2⁶ = 64 subsequences):

𝜆, 1, 2, 3, 4, 5, 6, 12, 13, 14, 15, 16, 23, 24, 25, 26, 34, 35, 36, 45, 46, 56, 123, 124, 125, 126, 134, 135, 136, 145, 146, 156, 234, 235, 236, 245, 246, 256, 345, 346, 356, 456, 1234, 1235, 1236, 1245, 1246, 1256, 1345, 1346, 1356, 1456, 2345, 2346, 2356, 2456, 3456, 12345, 12346, 12356, 12456, 13456, 23456, 123456

"The set of strings ordered by subsequence" is a partially ordered set (https://en.wikipedia.org/wiki/Partially_ordered_set, https://mathworld.wolfram.com/PartialOrder.html, https://mathworld.wolfram.com/PartiallyOrderedSet.html), since this binary relation (https://en.wikipedia.org/wiki/Binary_relation, https://mathworld.wolfram.com/BinaryRelation.html) is reflexive (https://en.wikipedia.org/wiki/Reflexive_relation, https://mathworld.wolfram.com/Reflexive.html), antisymmetric (https://en.wikipedia.org/wiki/Antisymmetric_relation), and transitive (https://en.wikipedia.org/wiki/Transitive_relation), and thus we can draw its Hasse diagram (https://en.wikipedia.org/wiki/Hasse_diagram, https://mathworld.wolfram.com/HasseDiagram.html) and find its greatest element (https://en.wikipedia.org/wiki/Greatest_element), least element (https://en.wikipedia.org/wiki/Least_element), maximal elements (https://en.wikipedia.org/wiki/Maximal_element, https://mathworld.wolfram.com/MaximalElement.html), and minimal elements (https://en.wikipedia.org/wiki/Minimal_element), however, the greatest element and least element may not exist, and for an infinite set (such as the set of the "prime numbers > b" strings in base b (for a given base b ≥ 2), for the proofs for that there are infinitely many primes, see https://en.wikipedia.org/wiki/Euclid%27s_theorem, https://mathworld.wolfram.com/EuclidsTheorems.html, http://www.numericana.com/answer/primes.htm#euclid, https://t5k.org/notes/proofs/infinite/, https://t5k.org/notes/proofs/infinite/euclids.html, https://t5k.org/notes/proofs/infinite/topproof.html, https://t5k.org/notes/proofs/infinite/goldbach.html, https://t5k.org/notes/proofs/infinite/kummers.html, https://t5k.org/notes/proofs/infinite/Saidak.html)), the maximal elements also may not exist, thus we are only interested on finding the minimal elements of these sets, and we define "minimal set" of a set as the set of the minimal elements of this set, under a given partially ordered binary relation (this binary relation is "is a subsequence of" in this project))

Two strings x and y are comparable (https://en.wikipedia.org/wiki/Comparability, https://mathworld.wolfram.com/ComparableElements.html) if either x is a subsequence of y, or y is a subsequence of x. A surprising result from formal language theory (https://en.wikipedia.org/wiki/Formal_language_theory) is that every set of pairwise incomparable strings is finite (https://en.wikipedia.org/wiki/Finite_set, https://mathworld.wolfram.com/FiniteSet.html) (which is proved by M. Lothaire), i.e. there are no infinite (https://en.wikipedia.org/wiki/Infinite_set, https://t5k.org/glossary/xpage/Infinite.html, https://mathworld.wolfram.com/InfiniteSet.html) antichains (https://en.wikipedia.org/wiki/Antichain, https://mathworld.wolfram.com/Antichain.html) for the subsequence (https://en.wikipedia.org/wiki/Subsequence, https://mathworld.wolfram.com/Subsequence.html) ordering (https://en.wikipedia.org/wiki/Partially_ordered_set, https://mathworld.wolfram.com/PartialOrder.html, https://mathworld.wolfram.com/PartiallyOrderedSet.html).

By the theorem that there are no infinite (https://en.wikipedia.org/wiki/Infinite_set, https://t5k.org/glossary/xpage/Infinite.html, https://mathworld.wolfram.com/InfiniteSet.html) antichains (https://en.wikipedia.org/wiki/Antichain, https://mathworld.wolfram.com/Antichain.html) (i.e. a subset of a partially ordered set such that any two distinct elements in the subset are incomparable (https://en.wikipedia.org/wiki/Comparability, https://mathworld.wolfram.com/ComparableElements.html)) for the subsequence (https://en.wikipedia.org/wiki/Subsequence, https://mathworld.wolfram.com/Subsequence.html) ordering (https://en.wikipedia.org/wiki/Partially_ordered_set, https://mathworld.wolfram.com/PartialOrder.html, https://mathworld.wolfram.com/PartiallyOrderedSet.html) (i.e. the set of the minimal elements of any set under the subsequence ordering must be finite, even if this set is infinite, such as the set of the "prime numbers > b" strings in base b (for a given base b ≥ 2), for the proofs for that there are infinitely many primes, see https://en.wikipedia.org/wiki/Euclid%27s_theorem, https://mathworld.wolfram.com/EuclidsTheorems.html, http://www.numericana.com/answer/primes.htm#euclid, https://t5k.org/notes/proofs/infinite/, https://t5k.org/notes/proofs/infinite/euclids.html, https://t5k.org/notes/proofs/infinite/topproof.html, https://t5k.org/notes/proofs/infinite/goldbach.html, https://t5k.org/notes/proofs/infinite/kummers.html, https://t5k.org/notes/proofs/infinite/Saidak.html), there must be only finitely such minimal elements in every base b.

In this project, we want to find the set of the minimal strings of the "prime number > b" digit strings in bases 2 ≤ b ≤ 36, since decimal (base 10) is not special in mathematics, there is no reason to only find this set in decimal (base 10), also, finding this set in decimal (base 10) is too easy to be researched in an article (only harder than bases 2, 3, 4, 6), thus it is necessary to research this set in other bases b.

Equivalently, a string x in a set of strings S is a minimal string if and only if any proper subsequence of x (subsequence of x which is unequal to x, like proper subset (https://en.wikipedia.org/wiki/Proper_subset, https://mathworld.wolfram.com/ProperSubset.html)) is not in S.

The minimal set M(L) of a language (https://en.wikipedia.org/wiki/Formal_language, https://mathworld.wolfram.com/FormalLanguage.html) L is interesting, this is because it allows us to compute two natural and related languages, defined as follows:

sub(L) = {x ∈ Σ* : there exists y ∈ L such that x is a subsequence of y}
sup(L) = {x ∈ Σ* : there exists y ∈ L such that y is a subsequence of x}

An amazing fact is that sub(L) and sup(L) are always regular. This follows from the classical theorem that every set of pairwise incomparable strings is finite, for the proof see https://www.sciencedirect.com/science/article/pii/S0021980069801110 (cached copy at https://github.com/xayahrainie4793/pdf-files-cached-copy/blob/main/pdf_329.pdf).

Although the minimal set M(L) is necessary finite even for infinite set L, but computing (https://en.wikipedia.org/wiki/Computing) the minimal set M(L) is undecidable (https://en.wikipedia.org/wiki/Undecidable_problem, https://mathworld.wolfram.com/Undecidable.html) in general and can be very difficult to compute even for simple languages, and can lead to some strange behaviour ...

The minimal set of the primes > 7 in base b = 7 has 71 elements, but the largest of which has only 17 digits.
The minimal set of the primes > 5 in base b = 5 has only 22 elements, but the largest of which has 96 digits!

And ...

The minimal set of the primes > 10 in base b = 10 has 77 elements, but the largest of which has only 31 digits.
The minimal set of the primes > 12 in base b = 12 has 106 elements, but the largest of which has only 42 digits.
The minimal set of the primes > 8 in base b = 8 has only 75 elements, but the largest of which has 221 digits!

Also, more strange ...

The minimal set of the primes > 15 in base b = 15 has 1284 elements, but the largest of which has only 157 digits.
The minimal set of the primes > 9 in base b = 9 has only 151 elements, but the largest of which has 1161 digits!
The minimal set of the primes > 18 in base b = 18 has only 549 elements, but the largest of which has 6271 digits!
The minimal set of the primes > 14 in base b = 14 has only 650 elements, but the largest of which has 19699 digits!

And ...

The minimal set of the primes > 20 in base b = 20 has 3314 elements, and the largest of which also has 6271 digits.
The minimal set of the primes > 24 in base b = 24 has 3409 elements, and the largest of which has 8134 digits.

And the finales ...

The minimal set of the primes > 11 in base b = 11 has only 1068 elements, but the largest of which has 62669 digits! (technically, probable primality tests were used to show this (which have a very small chance of making an error) because all known primality tests run far too slowly to run on a number of this size)
The minimal set of the primes > 16 in base b = 16 has only 2347 elements, but the largest of which has 116139 digits! (technically, probable primality tests were used to show this (which have a very small chance of making an error) because all known primality tests run far too slowly to run on a number of this size)
The minimal set of the primes > 13 in base b = 13 has only 3197 elements, but the largest of which has 592199 digits! (technically, probable primality tests were used to show this (which have a very small chance of making an error) because all known primality tests run far too slowly to run on a number of this size)

In this project, we will find the sets of the minimal elements of these 35 sets under the subsequence (https://en.wikipedia.org/wiki/Subsequence, https://mathworld.wolfram.com/Subsequence.html) ordering (https://en.wikipedia.org/wiki/Partially_ordered_set, https://mathworld.wolfram.com/PartialOrder.html, https://mathworld.wolfram.com/PartiallyOrderedSet.html):

b	the base b representations of the prime numbers (https://en.wikipedia.org/wiki/Prime_number, https://t5k.org/glossary/xpage/Prime.html, https://www.rieselprime.de/ziki/Prime, https://mathworld.wolfram.com/PrimeNumber.html, https://www.numbersaplenty.com/set/prime_number/, http://www.numericana.com/answer/primes.htm#definition, http://irvinemclean.com/maths/pfaq2.htm, https://oeis.org/A000040, https://t5k.org/lists/small/1000.txt, https://t5k.org/lists/small/10000.txt, https://t5k.org/lists/small/100000.txt, https://t5k.org/lists/small/millions/) > b (only list the first 1000 elements in the sets)
2	11, 101, 111, 1011, 1101, 10001, 10011, 10111, 11101, 11111, 100101, 101001, 101011, 101111, 110101, 111011, 111101, 1000011, 1000111, 1001001, 1001111, 1010011, 1011001, 1100001, 1100101, 1100111, 1101011, 1101101, 1110001, 1111111, 10000011, 10001001, 10001011, 10010101, 10010111, 10011101, 10100011, 10100111, 10101101, 10110011, 10110101, 10111111, 11000001, 11000101, 11000111, 11010011, 11011111, 11100011, 11100101, 11101001, 11101111, 11110001, 11111011, 100000001, 100000111, 100001101, 100001111, 100010101, 100011001, 100011011, 100100101, 100110011, 100110111, 100111001, 100111101, 101001011, 101010001, 101011011, 101011101, 101100001, 101100111, 101101111, 101110101, 101111011, 101111111, 110000101, 110001101, 110010001, 110011001, 110100011, 110100101, 110101111, 110110001, 110110111, 110111011, 111000001, 111001001, 111001101, 111001111, 111010011, 111011111, 111100111, 111101011, 111110011, 111110111, 111111101, 1000001001, 1000001011, 1000011101, 1000100011, 1000101101, 1000110011, 1000111001, 1000111011, 1001000001, 1001001011, 1001010001, 1001010111, 1001011001, 1001011111, 1001100101, 1001101001, 1001101011, 1001110111, 1010000001, 1010000011, 1010000111, 1010001101, 1010010011, 1010010101, 1010100001, 1010100101, 1010101011, 1010110011, 1010111101, 1011000101, 1011001111, 1011010111, 1011011101, 1011100011, 1011100111, 1011101111, 1011110101, 1011111001, 1100000001, 1100000101, 1100010011, 1100011101, 1100101001, 1100101011, 1100110101, 1100110111, 1100111011, 1100111101, 1101000111, 1101010101, 1101011001, 1101011011, 1101011111, 1101101101, 1101110001, 1101110011, 1101110111, 1110001011, 1110001111, 1110010111, 1110100001, 1110101001, 1110101101, 1110110011, 1110111001, 1111000111, 1111001011, 1111010001, 1111010111, 1111011111, 1111100101, 1111110001, 1111110101, 1111111011, 1111111101, 10000000111, 10000001001, 10000001111, 10000011001, 10000011011, 10000100101, 10000100111, 10000101101, 10000111111, 10001000011, 10001000101, 10001001001, 10001001111, 10001010101, 10001011101, 10001100011, 10001101001, 10001111111, 10010000001, 10010001011, 10010010011, 10010011101, 10010100011, 10010101001, 10010110001, 10010111101, 10011000001, 10011000111, 10011001101, 10011001111, 10011010101, 10011100001, 10011101011, 10011111101, 10011111111, 10100000011, 10100001001, 10100001011, 10100010001, 10100010101, 10100010111, 10100011011, 10100100111, 10100101001, 10100101111, 10101010001, 10101010111, 10101011101, 10101100101, 10101110111, 10110000001, 10110001111, 10110010011, 10110010101, 10110011001, 10110011111, 10110100111, 10110101011, 10110101101, 10110110011, 10110111111, 10111001001, 10111001011, 10111001111, 10111010001, 10111010101, 10111011011, 10111100111, 10111110011, 10111111011, 11000000111, 11000001101, 11000010001, 11000010111, 11000011111, 11000100011, 11000101011, 11000101111, 11000111101, 11001000001, 11001000111, 11001001001, 11001001101, 11001010011, 11001010101, 11001011011, 11001100101, 11001111001, 11001111111, 11010000011, 11010000101, 11010011101, 11010100001, 11010100011, 11010101101, 11010111001, 11010111011, 11011000101, 11011001101, 11011010011, 11011011001, 11011011111, 11011110001, 11011110111, 11011111011, 11011111101, 11100001001, 11100010011, 11100011111, 11100100111, 11100110111, 11101000101, 11101001011, 11101001111, 11101010001, 11101010101, 11101010111, 11101100001, 11101101101, 11101110011, 11101111001, 11110001011, 11110001101, 11110011101, 11110011111, 11110110101, 11110111011, 11111000011, 11111001001, 11111001101, 11111001111, 11111010011, 11111011011, 11111100001, 11111101011, 11111101101, 11111110111, 100000000101, 100000001111, 100000010101, 100000100001, 100000100011, 100000100111, 100000101001, 100000110011, 100000111111, 100001000001, 100001010001, 100001010011, 100001011001, 100001011101, 100001011111, 100001101001, 100001110001, 100010000011, 100010011011, 100010011111, 100010100101, 100010101101, 100010111101, 100010111111, 100011000011, 100011001011, 100011011011, 100011011101, 100011100001, 100011101001, 100011101111, 100011110101, 100011111001, 100100000101, 100100000111, 100100011101, 100100100011, 100100100101, 100100101011, 100100101111, 100100110101, 100101000011, 100101001001, 100101001101, 100101001111, 100101010101, 100101011001, 100101011111, 100101101011, 100101110001, 100101110111, 100110000101, 100110001001, 100110001111, 100110011011, 100110100011, 100110101001, 100110101101, 100111000111, 100111011001, 100111100011, 100111101011, 100111101111, 100111110101, 100111110111, 100111111101, 101000010011, 101000011111, 101000100001, 101000110001, 101000111001, 101000111101, 101001001001, 101001010111, 101001100001, 101001100011, 101001100111, 101001101111, 101001110101, 101001111011, 101001111111, 101010000001, 101010000101, 101010001011, 101010010011, 101010010111, 101010011001, 101010011111, 101010101001, 101010101011, 101010110101, 101010111101, 101011000001, 101011001111, 101011011001, 101011100101, 101011100111, 101011101101, 101011110001, 101011110011, 101100000011, 101100010001, 101100010101, 101100011011, 101100100011, 101100101001, 101100101101, 101100111111, 101101000111, 101101010001, 101101010111, 101101011101, 101101100101, 101101101111, 101101111011, 101110001001, 101110001101, 101110010011, 101110011001, 101110011011, 101110110111, 101110111001, 101111000011, 101111001011, 101111001111, 101111011101, 101111100001, 101111101001, 101111110101, 101111111011, 110000000111, 110000001011, 110000010001, 110000100101, 110000101111, 110000110001, 110001000001, 110001011011, 110001011111, 110001100001, 110001101101, 110001110011, 110001110111, 110010000011, 110010001001, 110010010001, 110010010101, 110010011101, 110010110011, 110010110101, 110010111001, 110010111011, 110011000111, 110011100011, 110011100101, 110011101011, 110011110001, 110011110111, 110011111011, 110100000001, 110100000011, 110100001111, 110100010011, 110100011111, 110100100001, 110100101011, 110100101101, 110100111101, 110100111111, 110101001111, 110101010101, 110101101001, 110101111001, 110110000001, 110110000101, 110110000111, 110110001011, 110110001101, 110110100011, 110110101011, 110110110111, 110110111101, 110111000111, 110111001001, 110111001101, 110111010011, 110111010101, 110111011011, 110111100101, 110111100111, 110111110011, 110111111101, 110111111111, 111000001001, 111000010111, 111000011101, 111000100001, 111000100111, 111000101111, 111000110101, 111000111011, 111001001011, 111001010111, 111001011001, 111001011101, 111001101011, 111001110001, 111001110101, 111001111101, 111010000111, 111010001111, 111010010101, 111010011011, 111010110001, 111010110111, 111010111001, 111011000011, 111011010001, 111011010101, 111011011011, 111011101101, 111011101111, 111011111001, 111100000111, 111100001011, 111100001101, 111100010111, 111100100101, 111100101001, 111100110001, 111101000011, 111101000111, 111101001101, 111101001111, 111101010011, 111101011001, 111101011011, 111101100111, 111101101011, 111101111111, 111110010101, 111110100001, 111110100011, 111110100111, 111110101101, 111110110011, 111110110101, 111110111011, 111111010001, 111111010011, 111111011001, 111111101001, 111111101111, 111111111011, 111111111101, 1000000000011, 1000000001111, 1000000011111, 1000000100001, 1000000100101, 1000000101011, 1000000111001, 1000000111101, 1000000111111, 1000001010001, 1000001101001, 1000001110011, 1000001111001, 1000001111011, 1000010000101, 1000010000111, 1000010010001, 1000010010011, 1000010011101, 1000010100011, 1000010100101, 1000010101111, 1000010110001, 1000010111011, 1000011000001, 1000011001001, 1000011100111, 1000011110001, 1000011110011, 1000011111101, 1000100000101, 1000100001011, 1000100010101, 1000100100111, 1000100101101, 1000100111001, 1000101000101, 1000101000111, 1000101011001, 1000101011111, 1000101100011, 1000101101001, 1000101101111, 1000110000001, 1000110000011, 1000110001101, 1000110011011, 1000110100001, 1000110100101, 1000110100111, 1000110101011, 1000111000011, 1000111000101, 1000111010001, 1000111010111, 1000111100111, 1000111101111, 1000111110101, 1000111111011, 1001000001101, 1001000011101, 1001000011111, 1001000100011, 1001000101001, 1001000101011, 1001000110001, 1001000110111, 1001001000001, 1001001000111, 1001001010011, 1001001011111, 1001001110001, 1001001110011, 1001001111001, 1001001111101, 1001010001111, 1001010010111, 1001010101111, 1001010110011, 1001010110101, 1001010111001, 1001010111111, 1001011000001, 1001011001101, 1001011010001, 1001011011111, 1001011111101, 1001100000111, 1001100001101, 1001100011001, 1001100100111, 1001100101101, 1001100110111, 1001101000011, 1001101000101, 1001101001001, 1001101001111, 1001101010111, 1001101011101, 1001101100111, 1001101101001, 1001101101101, 1001101111011, 1001110000001, 1001110000111, 1001110001011, 1001110010001, 1001110010011, 1001110011101, 1001110011111, 1001110101111, 1001110111011, 1001111000011, 1001111010101, 1001111011001, 1001111011111, 1001111101011, 1001111101101, 1001111110011, 1001111111001, 1001111111111, 1010000011011, 1010000100001, 1010000101111, 1010000110011, 1010000111011, 1010001000101, 1010001001101, 1010001011001, 1010001101011, 1010001101111, 1010001110001, 1010001110101, 1010010001101, 1010010011001, 1010010011111, 1010010100001, 1010010110001, 1010010110111, 1010010111101, 1010011001011, 1010011010101, 1010011100011, 1010011100111, 1010100000101, 1010100001011, 1010100010001, 1010100010111, 1010100011111, 1010100100101, 1010100101001, 1010100101011, 1010100110111, 1010100111101, 1010101000001, 1010101000011, 1010101001001, 1010101011111, 1010101100101, 1010101100111, 1010101101011, 1010101111101, 1010101111111, 1010110000011, 1010110001111, 1010110010001, 1010110010111, 1010110011011, 1010110110101, 1010110111011, 1010111000001, 1010111000101, 1010111001101, 1010111010111, 1010111110111, 1011000000111, 1011000001001, 1011000001111, 1011000010011, 1011000010101, 1011000011001, 1011000011011, 1011000100101, 1011000110011, 1011000111001, 1011000111101, 1011001000101, 1011001001111, 1011001010101, 1011001101001, 1011001101101, 1011001101111, 1011001110101, 1011010010011, 1011010010111, 1011010011111, 1011010101001, 1011010101111, 1011010110101, 1011010111101, 1011011000011, 1011011001111, 1011011010011, 1011011011001, 1011011011011, 1011011100001, 1011011100101, 1011011101011, 1011011101101, 1011011110111, 1011011111001, 1011100001001, 1011100001111, 1011100100011, 1011100100111, 1011100110011, 1011101000001, 1011101011101, 1011101100011, 1011101110111, 1011101111011, 1011110001101, 1011110010101, 1011110011011, 1011110011111, 1011110100101, 1011110110011, 1011110111001, 1011110111111, 1011111001001, 1011111001011, 1011111010101, 1011111100001, 1011111101001, 1011111110011, 1011111110101, 1011111111111, 1100000000111, 1100000010011, 1100000011101, 1100000110101, 1100000110111, 1100000111011, 1100001000011, 1100001001001, 1100001001101, 1100001010101, 1100001100111, 1100001110001, 1100001110111, 1100001111101, 1100001111111, 1100010000101, 1100010001111, 1100010011011, 1100010011101, 1100010100111, 1100010101101, 1100010110011, 1100010111001, 1100011000001, 1100011000111, 1100011010001, 1100011010111, 1100011011001, 1100011011111, 1100011100101, 1100011101011, 1100011110101, 1100011111101, 1100100010101, 1100100011011, 1100100110001, 1100100110011, 1100101000101, 1100101001001, 1100101010001, 1100101011011, 1100101111001, 1100110000001, 1100110010011, 1100110010111, 1100110011001, 1100110100011, 1100110101001, 1100110101011, 1100110110001, 1100110110101, 1100111000111, 1100111001111, 1100111011011, 1100111101101, 1100111111101, 1101000000011, 1101000000101, 1101000010001, 1101000010111, 1101000100001, 1101000100011, 1101000101101, 1101000101111, 1101000110101, 1101000111111, 1101001001101, 1101001010001, 1101001101001, 1101001101011, 1101001111011, 1101001111101, 1101010000111, 1101010001001, 1101010010011, 1101010100111, 1101010101011, 1101010101101, 1101010110001, 1101010111001, 1101011001001, 1101011001111, 1101011010101, 1101011010111, 1101011100011, 1101011110011, 1101011111011, 1101011111111, 1101100000101, 1101100100011, 1101100100101, 1101100101111, 1101100110001, 1101100110111, 1101100111011, 1101101000001, 1101101000111, 1101101001111, 1101101010101, 1101101011001, 1101101100101, 1101101101011, 1101101110011, 1101101111111, 1101110000011, 1101110010001, 1101110011101, 1101110100111, 1101110111111, 1101111000101, 1101111010001, 1101111010111, 1101111011001, 1101111101111, 1101111110111, 1110000001001, 1110000010011, 1110000011001, 1110000100111, 1110000101011, 1110000101101, 1110000110011, 1110000111101, 1110001000101, 1110001001011, 1110001001111, 1110001010101, 1110001110011, 1110010000001, 1110010001011, 1110010001101, 1110010011001, 1110010100011, 1110010100101, 1110010110101, 1110010110111, 1110011001001, 1110011100001, 1110011110011, 1110011111001, 1110100001001, 1110100011011, 1110100100001, 1110100100011, 1110100110101, 1110100111001, 1110100111111, 1110101000001, 1110101001011, 1110101010011, 1110101011101, 1110101100011, 1110101101001, 1110101110001, 1110101110101, 1110101111011, 1110101111101, 1110110000111, 1110110001001, 1110110010101, 1110110011001, 1110110011111, 1110110100101, 1110110100111, 1110110110011, 1110110110111, 1110111000101, 1110111010111, 1110111011011, 1110111100001, 1110111110101, 1110111111001, 1111000000001, 1111000000111, 1111000001011, 1111000010011, 1111000010111, 1111000100101, 1111000101011, 1111000101111, 1111000111101, 1111001001001, 1111001001101, 1111001001111, 1111001101101, 1111001110001, 1111010001001, 1111010001111, 1111010010101, 1111010100001, 1111010101101, 1111010111011, 1111011000001, 1111011000101, 1111011000111, 1111011001011, 1111011011101, 1111011100011, 1111011101111, 1111011110111, ...
3	12, 21, 102, 111, 122, 201, 212, 1002, 1011, 1101, 1112, 1121, 1202, 1222, 2012, 2021, 2111, 2122, 2201, 2221, 10002, 10022, 10121, 10202, 10211, 10222, 11001, 11012, 11201, 11212, 12002, 12011, 12112, 12121, 12211, 20001, 20012, 20102, 20122, 20201, 21002, 21011, 21022, 21101, 21211, 22021, 22102, 22111, 22122, 22212, 22221, 100022, 100112, 100202, 100222, 101001, 101021, 101102, 101111, 101212, 102101, 102112, 102121, 102202, 110021, 110111, 110212, 110221, 111002, 111022, 111121, 111211, 112001, 112012, 112102, 112201, 112212, 120011, 120112, 120121, 120222, 121001, 121021, 121102, 121122, 121221, 122002, 122011, 122022, 122202, 200001, 200012, 200111, 200122, 200212, 201022, 201101, 202001, 202021, 202122, 202212, 210002, 210011, 210101, 210202, 210222, 211012, 211021, 211111, 211201, 211212, 211221, 212101, 212202, 212211, 212222, 220012, 220102, 220111, 220221, 221002, 221022, 221121, 221222, 222021, 222122, 222221, 1000011, 1000101, 1000112, 1000211, 1001001, 1001012, 1001111, 1001122, 1002011, 1002112, 1002222, 1010001, 1010102, 1010111, 1010122, 1010201, 1011002, 1011121, 1011202, 1011211, 1011222, 1012111, 1012122, 1012201, 1012212, 1020121, 1020202, 1021001, 1021102, 1021201, 1021212, 1022002, 1022022, 1022211, 1022222, 1100012, 1100102, 1100201, 1100221, 1101101, 1101112, 1101202, 1101211, 1102012, 1102021, 1102111, 1102212, 1102221, 1110022, 1110101, 1110121, 1111021, 1111102, 1111111, 1111122, 1111212, 1112002, 1112101, 1112121, 1112211, 1120122, 1120201, 1121002, 1121101, 1121202, 1121222, 1122012, 1122111, 1122221, 1200002, 1200022, 1200112, 1200121, 1200211, 1201021, 1201122, 1202022, 1202101, 1202112, 1202202, 1202211, 1210001, 1210012, 1210021, 1210102, 1210212, 1210221, 1211011, 1212102, 1212122, 1212212, 1220011, 1220211, 1221012, 1221201, 1221212, 1221221, 1222002, 1222022, 1222121, 1222202, 1222211, 2000001, 2000111, 2000212, 2000221, 2001002, 2001011, 2001022, 2001112, 2001222, 2002102, 2002201, 2010011, 2010101, 2010112, 2010202, 2011001, 2011012, 2011111, 2011122, 2012011, 2012022, 2012112, 2012121, 2012202, 2012222, 2020001, 2020021, 2020122, 2021101, 2021121, 2021202, 2021211, 2022201, 2022212, 2022221, 2100022, 2100202, 2100211, 2101012, 2101111, 2101201, 2101221, 2102011, 2102211, 2110001, 2110012, 2110021, 2110201, 2111002, 2111112, 2111211, 2112102, 2112221, 2120011, 2120022, 2120101, 2120112, 2120121, 2120222, 2121102, 2121122, 2121212, 2122112, 2122121, 2200012, 2200021, 2201002, 2201022, 2201121, 2201211, 2201222, 2202001, 2202012, 2202111, 2202201, 2210002, 2210011, 2210112, 2211001, 2211102, 2211122, 2212002, 2212011, 2212022, 2212101, 2212202, 2220012, 2220021, 2220212, 2220221, 2221011, 2221022, 2221101, 2221202, 2222001, 2222201, 10000121, 10000202, 10000222, 10001021, 10001212, 10001221, 10002002, 10002101, 10002222, 10010001, 10010012, 10010111, 10010201, 10010221, 10011002, 10011112, 10011121, 10012102, 10012122, 10012201, 10012221, 10020002, 10020022, 10020211, 10021001, 10021012, 10021021, 10021111, 10021122, 10021212, 10022022, 10022112, 10022202, 10100021, 10100102, 10100122, 10101002, 10101101, 10101121, 10101202, 10102201, 10110101, 10110202, 10111001, 10111012, 10111102, 10111111, 10111201, 10112112, 10112222, 10120001, 10120122, 10120221, 10121002, 10121112, 10122001, 10122102, 10122111, 10122122, 10122221, 10200011, 10200101, 10200112, 10200121, 10200202, 10200222, 10201021, 10201102, 10201111, 10201201, 10202002, 10202011, 10202112, 10202211, 10202222, 10210111, 10210212, 10211022, 10211101, 10211121, 10211202, 10211211, 10212102, 10212221, 10220002, 10220022, 10220121, 10220211, 10220222, 10221122, 10221221, 10222022, 10222112, 10222202, 11000001, 11000102, 11000212, 11001101, 11001112, 11001202, 11001222, 11002001, 11010002, 11010011, 11010112, 11010211, 11010222, 11011111, 11011122, 11011221, 11012101, 11012121, 11020001, 11020012, 11020102, 11021011, 11021112, 11021121, 11022012, 11100011, 11100022, 11100101, 11100211, 11101001, 11101012, 11101122, 11101212, 11102011, 11102022, 11102121, 11110102, 11110111, 11110122, 11110201, 11111011, 11112012, 11112021, 11112111, 11112201, 11112221, 11120002, 11120022, 11120101, 11120211, 11120222, 11121102, 11121111, 11121212, 11121221, 11122112, 11122121, 11200012, 11200102, 11201011, 11201202, 11202001, 11202012, 11202021, 11202102, 11202111, 11210022, 11210121, 11211001, 11211021, 11211122, 11211201, 11211212, 11212002, 11212011, 11212101, 11212202, 11212211, 11220021, 11220122, 11220201, 11221002, 11221121, 11221211, 11221222, 11222012, 11222111, 11222201, 11222221, 12000112, 12000222, 12001001, 12001012, 12001201, 12001221, 12002002, 12002101, 12002202, 12010001, 12010021, 12010111, 12011022, 12011112, 12011121, 12011222, 12012111, 12012122, 12012212, 12020112, 12020121, 12020222, 12021111, 12021122, 12021201, 12022002, 12022121, 12022202, 12100001, 12100201, 12100212, 12101002, 12101011, 12101022, 12101112, 12101121, 12102001, 12102012, 12102221, 12110202, 12111012, 12111021, 12111102, 12111122, 12111212, 12111221, 12112011, 12112222, 12120001, 12120021, 12120212, 12121002, 12121112, 12121121, 12121211, 12122021, 12122212, 12122221, 12200002, 12200022, 12200211, 12200222, 12201001, 12201201, 12202121, 12202222, 12210012, 12210021, 12210122, 12210201, 12211002, 12211011, 12211112, 12211202, 12211211, 12212012, 12212021, 12212122, 12212212, 12220011, 12221021, 12221122, 12221201, 12222002, 12222101, 12222121, 12222222, 20000122, 20000212, 20001022, 20001202, 20001211, 20002111, 20002201, 20002212, 20010002, 20010022, 20010222, 20011001, 20011102, 20011221, 20012011, 20012022, 20012101, 20012112, 20020102, 20020111, 20020221, 20021011, 20021202, 20022001, 20022021, 20022111, 20100011, 20100202, 20100211, 20100222, 20101012, 20101021, 20101111, 20101201, 20102002, 20102022, 20102202, 20110012, 20110212, 20110221, 20111011, 20111022, 20111222, 20112021, 20120011, 20120022, 20120101, 20120112, 20120202, 20120211, 20121021, 20121102, 20121221, 20200001, 20200102, 20200122, 20201002, 20201121, 20201211, 20202012, 20202122, 20202201, 20202212, 20210002, 20210101, 20210121, 20210222, 20211001, 20211012, 20211201, 20211221, 20212011, 20212022, 20212112, 20212121, 20212222, 20220001, 20220122, 20221002, 20221101, 20222001, 20222012, 20222102, 20222212, 20222221, 21000011, 21000101, 21000121, 21001122, 21001212, 21002101, 21002112, 21002211, 21010012, 21010111, 21010221, 21011121, 21011202, 21011211, 21011222, 21012212, 21020022, 21020112, 21020121, 21021012, 21021102, 21021122, 21022011, 21022112, 21100001, 21100012, 21101022, 21101112, 21101202, 21101222, 21102021, 21102111, 21102122, 21102201, 21110011, 21110101, 21110112, 21110121, 21110211, 21111122, 21111212, 21111221, 21112002, 21112202, 21112211, 21112222, 21120102, 21120111, 21120201, 21120212, 21121211, 21122001, 21122021, 21122102, 21122201, 21200002, 21201021, 21201212, 21201221, 21202011, 21202022, 21202101, 21202112, 21202121, 21202222, 21210111, 21210201, 21210212, 21211011, 21211112, 21211202, 21212111, 21212122, 21212201, 21212221, 21221001, 21221012, 21221111, 21221212, 21222002, 21222022, 21222121, 21222211, 22000021, 22000102, 22000122, 22000201, 22000221, 22001002, 22001022, 22001101, 22001202, 22001211, 22002102, 22002122, 22010101, 22010112, 22010222, 22011111, 22012112, 22012202, 22020111, 22020122, 22021022, 22021121, 22021211, 22021222, 22022012, 22022201, 22022221, 22100011, 22100112, 22100121, 22100222, 22101102, 22101201, 22102002, 22102011, 22102112, 22102211, 22110021, 22110122, 22111112, 22111121, 22111202, 22112001, 22112021, 22112102, 22112201, 22120101, 22120202, 22120222, 22121012, 22121021, 22121111, 22121212, 22122022, 22122101, 22122202, 22122222, 22200012, 22200102, 22200201, 22200221, 22201022, 22201112, 22201121, 22201211, 22202001, 22202021, 22202122, 22202221, 22210211, 22211001, 22211212, 22211221, 22212121, 22212202, 22220001, 22220102, 22221112, 22221211, 22222111, 22222122, 22222201, 100000002, 100000022, 100000101, 100000121, 100000202, 100001102, 100001201, 100002011, 100002211, 100010102, 100010122, 100010201, 100011011, 100011101, 100011202, 100011211, 100012012, 100012021, 100012111, 100012212, 100020101, 100020112, 100021102, 100021111, 100022002, 100022011, 100022112, 100022121, 100022222, 100100201, 100100212, 100100221, 100101002, 100101101, 100101222, 100102012, 100102102, 100102111, 100102221, 100110112, 100110211, 100110222, 100111012, 100112022, 100112101, 100112202, 100112211, 100120001, 100120012, 100120102, 100120122, 100120221, 100121011, 100121022, 100121202, 100121222, 100122021, 100122201, 100122212, 100200101, 100200211, 100201012, 100202002, 100202022, 100202202, 100202222, 100210001, 100210212, 100211011, 100211211, 100212012, 100212102, 100212221, 100220002, 100220011, 100220101, 100220202, 100221001, 100221021, 100221102, 100221122, 100222202, 101000021, 101000122, 101000201, 101001011, 101001112, 101001121, 101002012, 101002021, 101002221, 101010211, 101011111, 101011201, 101012022, 101012222, 101020012, 101020021, 101020221, 101021002, 101021022, 101021101, 101021202, 101022001, 101022102, 101022122, 101022212, 101100011, 101100022, 101100112, 101100121, 101100222, 101101001, 101101111, 101101122, 101101212, 101102002, 101102011, 101102121, 101102202, 101110021, 101110221, 101111002, 101111022, 101112001, 101112012, 101112111, 101112201, 101112212, 101120011, 101120022, 101120211, 101121001, 101121012, 101121201, 101122011, 101122022, 101122101, 101200111, 101200122, 101201112, 101201202, 101201222, 101202102, 101202212, 101210101, 101210121, 101210202, 101210211, 101210222, 101211122, 101211212, 101212022, 101212121, 101212211, ...
4	11, 13, 23, 31, 101, 103, 113, 131, 133, 211, 221, 223, 233, 311, 323, 331, 1003, 1013, 1021, 1033, 1103, 1121, 1201, 1211, 1213, 1223, 1231, 1301, 1333, 2003, 2021, 2023, 2111, 2113, 2131, 2203, 2213, 2231, 2303, 2311, 2333, 3001, 3011, 3013, 3103, 3133, 3203, 3211, 3221, 3233, 3301, 3323, 10001, 10013, 10031, 10033, 10111, 10121, 10123, 10211, 10303, 10313, 10321, 10331, 11023, 11101, 11123, 11131, 11201, 11213, 11233, 11311, 11323, 11333, 12011, 12031, 12101, 12121, 12203, 12211, 12233, 12301, 12313, 12323, 13001, 13021, 13031, 13033, 13103, 13133, 13213, 13223, 13303, 13313, 13331, 20021, 20023, 20131, 20203, 20231, 20303, 20321, 20323, 21001, 21023, 21101, 21113, 21121, 21133, 21211, 21221, 21223, 21313, 22001, 22003, 22013, 22031, 22103, 22111, 22201, 22211, 22223, 22303, 22331, 23011, 23033, 23113, 23131, 23203, 23213, 23233, 23311, 23321, 30001, 30011, 30103, 30131, 30221, 30223, 30311, 30313, 30323, 30331, 31013, 31111, 31121, 31123, 31133, 31231, 31301, 31303, 31313, 32023, 32033, 32113, 32201, 32221, 32231, 32303, 32321, 33013, 33023, 33101, 33113, 33133, 33211, 33301, 33311, 33323, 33331, 100013, 100021, 100033, 100121, 100123, 100211, 100213, 100231, 100333, 101003, 101011, 101021, 101033, 101111, 101131, 101203, 101221, 101333, 102001, 102023, 102103, 102131, 102203, 102221, 102301, 102331, 103001, 103013, 103031, 103033, 103111, 103201, 103223, 103331, 103333, 110003, 110021, 110023, 110101, 110111, 110113, 110123, 110213, 110221, 110233, 111101, 111113, 111131, 111211, 111313, 112001, 112033, 112103, 112111, 112121, 112133, 112213, 112223, 112231, 112303, 112333, 113021, 113023, 113033, 113101, 113111, 113123, 113213, 113303, 113323, 120013, 120031, 120101, 120113, 120133, 120203, 120223, 120233, 120331, 121001, 121013, 121021, 121031, 121103, 121111, 121123, 121211, 121321, 121333, 122003, 122011, 122131, 122201, 122203, 122231, 122321, 122323, 123011, 123031, 123103, 123121, 123133, 123301, 123313, 123323, 123331, 130021, 130103, 130133, 130213, 130313, 131011, 131023, 131033, 131101, 131111, 131113, 131201, 131231, 131303, 131321, 132023, 132031, 132131, 132133, 132311, 132323, 133003, 133021, 133031, 133033, 133103, 133123, 133201, 133223, 133231, 133313, 200011, 200033, 200111, 200201, 200203, 200213, 200221, 200303, 200333, 201001, 201101, 201103, 201121, 201131, 201133, 201221, 201301, 202003, 202123, 202133, 202211, 202231, 202331, 202333, 203003, 203023, 203123, 203131, 203201, 203221, 203233, 203311, 203321, 210011, 210013, 210131, 210203, 210211, 210223, 210233, 210311, 211003, 211021, 211031, 211033, 211111, 211121, 211133, 211223, 211301, 211313, 212011, 212021, 212033, 212123, 212203, 212221, 212231, 213013, 213121, 213203, 213223, 213233, 213311, 213313, 213331, 220103, 220133, 220201, 220301, 220321, 220331, 221021, 221113, 221201, 221203, 221213, 221233, 221311, 221323, 221333, 222001, 222011, 222023, 222103, 222113, 222121, 222133, 222221, 222223, 222311, 222331, 223001, 223033, 223121, 223211, 223213, 223231, 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6	11, 15, 21, 25, 31, 35, 45, 51, 101, 105, 111, 115, 125, 135, 141, 151, 155, 201, 211, 215, 225, 241, 245, 251, 255, 301, 305, 331, 335, 345, 351, 405, 411, 421, 431, 435, 445, 455, 501, 515, 521, 525, 531, 551, 1011, 1015, 1021, 1025, 1035, 1041, 1055, 1105, 1115, 1125, 1131, 1141, 1145, 1151, 1205, 1231, 1235, 1241, 1245, 1311, 1321, 1335, 1341, 1345, 1355, 1411, 1421, 1431, 1435, 1445, 1501, 1505, 1521, 1535, 1541, 1555, 2001, 2011, 2015, 2025, 2041, 2045, 2051, 2055, 2115, 2131, 2135, 2151, 2155, 2205, 2225, 2231, 2301, 2311, 2325, 2335, 2345, 2351, 2401, 2415, 2425, 2435, 2441, 2451, 2501, 2505, 2511, 2531, 2545, 2551, 2555, 3005, 3015, 3021, 3041, 3045, 3055, 3111, 3125, 3141, 3155, 3211, 3221, 3231, 3235, 3251, 3301, 3305, 3321, 3325, 3351, 3405, 3425, 3431, 3445, 3451, 3455, 3501, 3515, 3541, 3545, 3551, 3555, 4021, 4025, 4031, 4035, 4111, 4115, 4131, 4145, 4201, 4205, 4215, 4225, 4251, 4255, 4305, 4315, 4331, 4341, 4401, 4405, 4415, 4421, 4435, 4441, 4451, 4505, 4511, 4525, 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32521, 32525, 32531, 32535, 33015, 33021, 33041, 33051, 33115, 33131, 33141, 33151, 33221, 33245, 33251, 33255, 33305, 33311, 33321, 33331, 33345, 33355, 33415, 33435, 33505, 33511, 33521, 33525, 33555, 34011, 34051, 34055, 34101, 34105, 34115, 34121, 34141, 34145, 34211, 34301, 34315, 34325, 34345, 34411, 34421, 34435, 34455, 34501, 34505, 34515, 34531, 34541, 34555, 35001, 35005, 35031, 35041, 35051, 35055, 35105, 35111, 35125, 35131, 35155, 35215, 35231, 35301, 35305, 35315, 35335, 35341, 35351, 35401, 35411, 35455, 35505, 35531, 35535, 35551, 40005, 40021, 40041, 40111, 40115, 40121, 40125, 40205, 40225, 40235, 40241, 40305, 40315, 40325, 40351, 40405, 40431, 40435, 40525, 40535, 40545, 40555, 41011, 41021, 41025, 41031, 41051, 41101, 41105, 41111, 41121, 41155, 41205, 41211, 41215, 41245, 41251, 41255, 41315, 41321, 41331, 41335, 41421, 41431, 41441, 41445, 41501, 41515, 42011, 42035, 42041, 42051, 42055, 42101, 42105, 42111, 42125, 42151, 42201, 42205, 42221, 42235, 42245, 42321, 42325, 42331, 42341, 42431, 42435, 42451, 42505, 42515, 42525, 42541, 42551, 43011, 43015, 43025, 43031, 43041, 43045, 43055, 43101, 43115, 43121, 43145, 43155, 43231, 43235, 43255, 43321, 43405, 43415, 43451, 43455, 43525, 43541, 43551, 43555, 44005, 44031, 44041, 44051, 44105, 44111, 44125, 44145, 44201, 44215, 44221, 44235, 44251, 44311, 44325, 44405, 44411, 44415, 44431, 44441, 44445, 44501, 44531, 44545, 44555, 45005, 45011, 45021, 45035, 45055, 45101, 45115, 45125, 45135, 45145, 45201, 45211, 45225, 45235, 45241, 45251, 45301, 45311, 45325, 45341, 45421, 45431, 45505, 45511, 45541, 45545, 50001, 50015, 50105, 50121, 50151, 50155, 50201, 50215, 50225, 50231, 50241, 50245, 50315, 50331, 50351, 50421, 50445, 50455, 50501, 50521, 50531, 50545, 50551, 51005, 51011, 51021, 51035, 51101, 51105, 51145, 51151, 51215, 51221, 51235, 51241, 51255, 51331, 51335, 51341, 51345, 51401, 51425, 51435, 51445, 51451, 51511, 51535, 51551, 51555, 52005, 52055, 52101, 52115, 52121, 52131, 52135, 52145, 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7	14, 16, 23, 25, 32, 41, 43, 52, 56, 61, 65, 104, 113, 115, 124, 131, 133, 142, 146, 155, 166, 203, 205, 212, 214, 221, 241, 245, 254, 256, 302, 304, 313, 322, 326, 335, 344, 346, 362, 364, 401, 403, 421, 436, 443, 445, 452, 461, 463, 506, 515, 524, 533, 535, 544, 551, 553, 566, 616, 623, 625, 632, 652, 661, 1004, 1006, 1013, 1022, 1033, 1042, 1051, 1055, 1064, 1105, 1112, 1123, 1136, 1141, 1154, 1156, 1165, 1202, 1211, 1222, 1226, 1231, 1235, 1253, 1264, 1301, 1312, 1316, 1325, 1343, 1345, 1402, 1411, 1424, 1433, 1442, 1444, 1453, 1466, 1505, 1514, 1516, 1525, 1534, 1541, 1543, 1561, 1604, 1606, 1613, 1622, 1631, 1633, 1651, 1655, 1664, 2005, 2021, 2032, 2045, 2056, 2065, 2104, 2111, 2122, 2131, 2135, 2146, 2153, 2203, 2216, 2234, 2236, 2252, 2254, 2261, 2263, 2306, 2326, 2333, 2335, 2342, 2362, 2366, 2401, 2405, 2434, 2441, 2452, 2465, 2506, 2513, 2522, 2531, 2551, 2555, 2564, 2603, 2614, 2623, 2641, 2645, 2654, 2656, 3002, 3004, 3013, 3026, 3031, 3044, 3046, 3055, 3112, 3116, 3121, 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6605, 6625, 6634, 6641, 6643, 6652, 6656, 6665, 10013, 10022, 10031, 10051, 10055, 10064, 10112, 10123, 10132, 10136, 10204, 10231, 10244, 10255, 10262, 10301, 10303, 10312, 10343, 10361, 10363, 10415, 10426, 10433, 10451, 10501, 10514, 10516, 10523, 10534, 10543, 10552, 10556, 10561, 10565, 10604, 10615, 10622, 10624, 10633, 10646, 10651, 10664, 11005, 11012, 11032, 11045, 11063, 11065, 11104, 11111, 11113, 11135, 11155, 11162, 11201, 11212, 11221, 11225, 11252, 11263, 11306, 11315, 11324, 11335, 11351, 11366, 11416, 11423, 11432, 11441, 11443, 11513, 11515, 11531, 11542, 11546, 11566, 11603, 11614, 11632, 11641, 11656, 11663, 12002, 12031, 12044, 12046, 12101, 12136, 12143, 12145, 12163, 12202, 12206, 12224, 12233, 12244, 12251, 12262, 12323, 12325, 12332, 12334, 12352, 12422, 12424, 12433, 12442, 12451, 12455, 12464, 12466, 12514, 12521, 12536, 12541, 12554, 12556, 12611, 12613, 12635, 12644, 13003, 13025, 13036, 13043, 13045, 13052, 13054, 13115, 13126, 13144, 13153, 13166, 13201, 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8	13, 15, 21, 23, 27, 35, 37, 45, 51, 53, 57, 65, 73, 75, 103, 107, 111, 117, 123, 131, 141, 145, 147, 153, 155, 161, 177, 203, 211, 213, 225, 227, 235, 243, 247, 255, 263, 265, 277, 301, 305, 307, 323, 337, 343, 345, 351, 357, 361, 373, 401, 407, 415, 417, 425, 431, 433, 445, 463, 467, 471, 475, 513, 521, 533, 535, 541, 547, 557, 565, 573, 577, 605, 615, 621, 631, 643, 645, 657, 661, 667, 673, 701, 711, 715, 717, 723, 737, 747, 753, 763, 767, 775, 1011, 1013, 1035, 1043, 1055, 1063, 1071, 1073, 1101, 1113, 1121, 1127, 1131, 1137, 1145, 1151, 1153, 1167, 1201, 1203, 1207, 1215, 1223, 1225, 1241, 1245, 1253, 1263, 1275, 1305, 1317, 1327, 1335, 1343, 1347, 1357, 1365, 1371, 1401, 1405, 1423, 1435, 1451, 1453, 1465, 1467, 1473, 1475, 1507, 1525, 1531, 1533, 1537, 1555, 1561, 1563, 1567, 1613, 1617, 1627, 1641, 1651, 1655, 1663, 1671, 1707, 1713, 1721, 1727, 1737, 1745, 1761, 1765, 1773, 1775, 2007, 2011, 2017, 2031, 2033, 2045, 2047, 2055, 2077, 2103, 2105, 2111, 2117, 2125, 2135, 2143, 2151, 2177, 2201, 2213, 2223, 2235, 2243, 2251, 2261, 2275, 2301, 2307, 2315, 2317, 2325, 2341, 2353, 2375, 2377, 2403, 2411, 2413, 2421, 2425, 2427, 2433, 2447, 2451, 2457, 2521, 2527, 2535, 2545, 2567, 2601, 2617, 2623, 2625, 2631, 2637, 2647, 2653, 2655, 2663, 2677, 2711, 2713, 2717, 2721, 2725, 2733, 2747, 2763, 2773, 3007, 3015, 3021, 3027, 3037, 3043, 3053, 3057, 3075, 3101, 3107, 3111, 3115, 3123, 3125, 3133, 3145, 3171, 3177, 3203, 3205, 3235, 3241, 3243, 3255, 3271, 3273, 3305, 3315, 3323, 3331, 3337, 3361, 3367, 3373, 3375, 3411, 3423, 3437, 3447, 3467, 3505, 3513, 3517, 3521, 3525, 3527, 3541, 3555, 3563, 3571, 3613, 3615, 3635, 3637, 3665, 3673, 3703, 3711, 3715, 3717, 3723, 3733, 3741, 3753, 3755, 3767, 4005, 4017, 4025, 4041, 4043, 4047, 4051, 4063, 4077, 4101, 4121, 4123, 4131, 4135, 4137, 4151, 4161, 4203, 4233, 4237, 4245, 4255, 4275, 4277, 4303, 4313, 4333, 4335, 4341, 4351, 4357, 4365, 4371, 4405, 4407, 4435, 4443, 4445, 4453, 4457, 4465, 4503, 4511, 4515, 4517, 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14161, 14167, 14175, 14177, 14205, 14217, 14233, 14235, 14247, 14255, 14263, 14271, 14301, 14307, 14321, 14327, 14331, 14337, 14345, 14353, 14365, 14375, 14425, 14433, 14461, 14463, 14505, 14511, 14521, 14533, 14571, 14601, 14623, 14627, 14631, 14643, 14651, 14653, 14661, 14665, 14707, 14717, 14733, 14755, 14775, 15003, 15005, 15021, 15027, 15041, 15043, 15055, 15057, 15065, 15077, 15115, 15121, 15151, 15153, 15173, 15175, 15207, 15211, 15223, 15247, 15253, 15255, 15261, 15271, 15311, 15317, 15325, 15327, 15343, 15363, 15373, 15377, 15405, 15443, 15445, 15457, 15461, 15467, 15473, 15501, 15507, 15517, 15525, 15531, 15545, 15553, 15563, 15577, 15603, 15621, 15635, 15647, 15677, 15705, 15721, 15727, 15731, 15757, 15767, 16011, 16023, 16031, 16047, 16053, 16055, 16063, 16075, 16105, 16113, 16117, 16125, 16163, 16201, 16213, 16215, 16231, 16243, 16245, 16265, 16267, 16311, 16341, 16363, 16371, 16411, 16433, 16441, 16443, 16465, 16471, 16477, 16501, 16513, 16523, 16535, 16543, 16551, 16561, 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9	12, 14, 18, 21, 25, 32, 34, 41, 45, 47, 52, 58, 65, 67, 74, 78, 81, 87, 102, 108, 117, 122, 124, 128, 131, 135, 151, 155, 162, 164, 175, 177, 184, 201, 205, 212, 218, 221, 232, 234, 238, 241, 254, 267, 272, 274, 278, 285, 287, 308, 315, 322, 328, 331, 337, 342, 344, 355, 371, 375, 377, 382, 407, 414, 425, 427, 432, 438, 447, 454, 461, 465, 472, 481, 485, 504, 515, 517, 528, 531, 537, 542, 548, 557, 562, 564, 568, 582, 601, 605, 614, 618, 625, 638, 641, 661, 667, 678, 685, 702, 704, 711, 722, 728, 735, 737, 744, 751, 755, 757, 771, 782, 784, 788, 805, 812, 814, 827, 832, 838, 847, 858, 867, 878, 887, 1004, 1011, 1015, 1024, 1031, 1035, 1044, 1048, 1064, 1075, 1088, 1101, 1112, 1114, 1118, 1121, 1132, 1147, 1152, 1154, 1158, 1174, 1178, 1181, 1185, 1217, 1222, 1231, 1242, 1251, 1255, 1262, 1268, 1284, 1288, 1305, 1312, 1321, 1327, 1341, 1345, 1352, 1354, 1365, 1367, 1374, 1385, 1387, 1408, 1411, 1417, 1437, 1442, 1444, 1448, 1455, 1462, 1471, 1477, 1484, 1518, 1521, 1532, 1541, 1552, 1558, 1565, 1574, 1587, 1602, 1608, 1615, 1617, 1624, 1637, 1648, 1668, 1671, 1675, 1682, 1684, 1701, 1705, 1707, 1712, 1725, 1727, 1734, 1772, 1778, 1785, 1804, 1824, 1835, 1851, 1855, 1857, 1862, 1868, 1877, 1882, 1884, 2001, 2014, 2025, 2027, 2032, 2034, 2038, 2045, 2058, 2072, 2081, 2104, 2111, 2115, 2122, 2131, 2135, 2144, 2148, 2164, 2168, 2175, 2177, 2182, 2188, 2201, 2207, 2218, 2241, 2247, 2252, 2254, 2281, 2285, 2287, 2308, 2322, 2324, 2335, 2344, 2351, 2357, 2364, 2384, 2401, 2405, 2407, 2421, 2432, 2445, 2454, 2472, 2487, 2504, 2508, 2511, 2515, 2517, 2528, 2542, 2548, 2555, 2575, 2577, 2605, 2607, 2632, 2638, 2647, 2654, 2658, 2661, 2665, 2674, 2681, 2702, 2704, 2715, 2731, 2742, 2748, 2762, 2764, 2768, 2771, 2782, 2805, 2807, 2825, 2827, 2834, 2838, 2841, 2852, 2861, 2881, 3017, 3022, 3028, 3037, 3055, 3057, 3062, 3071, 3088, 3101, 3105, 3114, 3121, 3127, 3132, 3145, 3147, 3172, 3178, 3181, 3187, 3202, 3208, 3224, 3231, 3235, 3237, 3244, 3248, 3255, 3268, 3275, 3282, 3307, 3312, 3318, 3332, 3341, 3347, 3352, 3381, 3411, 3422, 3431, 3435, 3442, 3444, 3451, 3475, 3488, 3501, 3518, 3527, 3532, 3545, 3561, 3572, 3574, 3578, 3587, 3604, 3611, 3615, 3617, 3622, 3628, 3637, 3642, 3644, 3651, 3662, 3664, 3675, 3684, 3688, 3714, 3725, 3738, 3741, 3747, 3752, 3754, 3772, 3787, 3802, 3808, 3817, 3824, 3828, 3848, 3857, 3868, 3875, 3882, 4001, 4012, 4025, 4041, 4045, 4052, 4058, 4061, 4102, 4104, 4115, 4124, 4128, 4144, 4148, 4157, 4171, 4177, 4201, 4205, 4212, 4234, 4245, 4247, 4265, 4304, 4308, 4311, 4324, 4331, 4335, 4348, 4355, 4364, 4368, 4377, 4412, 4414, 4418, 4421, 4434, 4465, 4467, 4474, 4481, 4487, 4502, 4508, 4511, 4524, 4528, 4542, 4544, 4555, 4557, 4575, 4577, 4605, 4612, 4634, 4652, 4661, 4665, 4667, 4672, 4674, 4708, 4717, 4731, 4737, 4748, 4751, 4755, 4762, 4764, 4771, 4782, 4784, 4807, 4818, 4821, 4832, 4847, 4854, 4858, 4865, 4874, 4881, 4887, 5015, 5028, 5031, 5035, 5051, 5057, 5062, 5071, 5082, 5101, 5107, 5114, 5138, 5145, 5147, 5158, 5174, 5178, 5185, 5215, 5217, 5228, 5244, 5248, 5251, 5262, 5277, 5282, 5301, 5321, 5325, 5332, 5334, 5338, 5345, 5347, 5361, 5365, 5387, 5422, 5435, 5437, 5442, 5448, 5455, 5457, 5464, 5488, 5501, 5507, 5525, 5532, 5545, 5547, 5554, 5567, 5585, 5587, 5602, 5608, 5624, 5628, 5631, 5651, 5677, 5688, 5705, 5707, 5718, 5721, 5732, 5734, 5745, 5752, 5754, 5765, 5767, 5778, 5785, 5804, 5837, 5848, 5851, 5862, 5871, 5877, 5888, 6018, 6025, 6038, 6052, 6054, 6074, 6081, 6085, 6102, 6108, 6128, 6131, 6142, 6157, 6164, 6168, 6171, 6175, 6212, 6214, 6227, 6234, 6252, 6261, 6267, 6274, 6304, 6322, 6324, 6328, 6335, 6337, 6344, 6351, 6362, 6368, 6382, 6405, 6425, 6427, 6434, 6438, 6458, 6467, 6504, 6508, 6511, 6515, 6522, 6524, 6537, 6542, 6557, 6601, 6612, 6618, 6632, 6647, 6654, 6665, 6678, 6681, 6685, 6702, 6711, 6717, 6728, 6731, 6735, 6751, 6757, 6764, 6768, 6775, 6777, 6788, 6801, 6818, 6832, 6841, 6861, 6865, 6872, 6885, 6887, 7004, 7011, 7017, 7048, 7055, 7071, 7075, 7084, 7105, 7114, 7127, 7147, 7152, 7154, 7158, 7185, 7208, 7215, 7217, 7235, 7242, 7248, 7264, 7275, 7301, 7305, 7338, 7345, 7352, 7358, 7367, 7374, 7378, 7381, 7404, 7411, 7415, 7417, 7424, 7448, 7455, 7457, 7462, 7482, 7484, 7488, 7512, 7514, 7521, 7525, 7554, 7561, 7567, 7572, 7581, 7602, 7637, 7655, 7657, 7664, 7668, 7671, 7675, 7677, 7688, 7714, 7721, 7725, 7734, 7745, 7752, 7774, 7778, 7781, 7787, 7831, 7835, 7844, 7855, 7862, 7868, 7877, 7884, 8007, 8012, 8018, 8021, 8027, 8032, 8038, 8041, 8052, 8054, 8072, 8078, 8111, 8115, 8128, 8144, 8175, 8182, 8214, 8218, 8238, 8247, 8254, 8258, 8265, 8281, 8287, 8304, 8315, 8317, 8328, 8342, 8351, 8362, 8364, 8375, 8384, 8407, 8418, 8445, 8447, 8452, 8461, 8467, 8472, 8481, 8511, 8522, 8528, 8535, 8537, 8544, 8555, 8568, 8571, 8582, 8588, 8605, 8612, 8621, 8627, 8638, 8645, 8647, 8654, 8661, 8667, 8678, 8687, 8724, 8731, 8755, 8757, 8777, 8782, 8801, 8812, 8845, 8854, 8874, 8878, 8881, 10002, 10008, 10011, 10017, 10022, 10042, 10051, 10064, 10084, 10112, 10118, 10121, 10134, 10141, 10152, 10154, 10165, 10167, 10174, 10185, 10211, 10215, 10242, 10244, 10262, 10264, 10275, 10277, 10288, 10321, 10325, 10327, 10332, 10341, 10358, 10365, 10372, 10374, 10387, 10415, 10424, 10428, 10435, 10468, 10471, 10482, 10484, 10501, 10505, 10512, 10518, 10527, 10534, 10538, 10552, 10558, 10567, 10581, 10585, 10611, 10624, 10635, 10662, 10668, 10682, 10688, 10701, 10725, 10734, 10754, 10765, 10772, 10787, 10802, 10804, 10811, 10822, 10831, 10837, 10842, 10848, 10882, 11007, 11018, 11021, 11034, 11045, 11047, 11065, 11067, 11087, 11124, 11144, 11151, 11168, 11188, 11205, 11207, 11227, 11232, 11238, 11241, 11252, 11261, 11272, 11278, 11285, 11304, 11308, 11315, 11317, 11328, 11331, 11344, 11348, 11355, 11362, 11364, 11377, 11382, 11407, 11427, 11432, 11438, 11461, 11465, 11474, 11481, 11485, 11504, 11508, 11524, 11531, 11535, 11551, 11564, 11568, 11571, 11614, 11618, 11645, 11652, 11658, 11672, 11685, 11711, 11717, 11722, 11724, 11728, 11748, 11755, 11768, 11777, 11784, 11788, 11812, ...
10	11, 13, 17, 19, 23, 29, 31, 37, 41, 43, 47, 53, 59, 61, 67, 71, 73, 79, 83, 89, 97, 101, 103, 107, 109, 113, 127, 131, 137, 139, 149, 151, 157, 163, 167, 173, 179, 181, 191, 193, 197, 199, 211, 223, 227, 229, 233, 239, 241, 251, 257, 263, 269, 271, 277, 281, 283, 293, 307, 311, 313, 317, 331, 337, 347, 349, 353, 359, 367, 373, 379, 383, 389, 397, 401, 409, 419, 421, 431, 433, 439, 443, 449, 457, 461, 463, 467, 479, 487, 491, 499, 503, 509, 521, 523, 541, 547, 557, 563, 569, 571, 577, 587, 593, 599, 601, 607, 613, 617, 619, 631, 641, 643, 647, 653, 659, 661, 673, 677, 683, 691, 701, 709, 719, 727, 733, 739, 743, 751, 757, 761, 769, 773, 787, 797, 809, 811, 821, 823, 827, 829, 839, 853, 857, 859, 863, 877, 881, 883, 887, 907, 911, 919, 929, 937, 941, 947, 953, 967, 971, 977, 983, 991, 997, 1009, 1013, 1019, 1021, 1031, 1033, 1039, 1049, 1051, 1061, 1063, 1069, 1087, 1091, 1093, 1097, 1103, 1109, 1117, 1123, 1129, 1151, 1153, 1163, 1171, 1181, 1187, 1193, 1201, 1213, 1217, 1223, 1229, 1231, 1237, 1249, 1259, 1277, 1279, 1283, 1289, 1291, 1297, 1301, 1303, 1307, 1319, 1321, 1327, 1361, 1367, 1373, 1381, 1399, 1409, 1423, 1427, 1429, 1433, 1439, 1447, 1451, 1453, 1459, 1471, 1481, 1483, 1487, 1489, 1493, 1499, 1511, 1523, 1531, 1543, 1549, 1553, 1559, 1567, 1571, 1579, 1583, 1597, 1601, 1607, 1609, 1613, 1619, 1621, 1627, 1637, 1657, 1663, 1667, 1669, 1693, 1697, 1699, 1709, 1721, 1723, 1733, 1741, 1747, 1753, 1759, 1777, 1783, 1787, 1789, 1801, 1811, 1823, 1831, 1847, 1861, 1867, 1871, 1873, 1877, 1879, 1889, 1901, 1907, 1913, 1931, 1933, 1949, 1951, 1973, 1979, 1987, 1993, 1997, 1999, 2003, 2011, 2017, 2027, 2029, 2039, 2053, 2063, 2069, 2081, 2083, 2087, 2089, 2099, 2111, 2113, 2129, 2131, 2137, 2141, 2143, 2153, 2161, 2179, 2203, 2207, 2213, 2221, 2237, 2239, 2243, 2251, 2267, 2269, 2273, 2281, 2287, 2293, 2297, 2309, 2311, 2333, 2339, 2341, 2347, 2351, 2357, 2371, 2377, 2381, 2383, 2389, 2393, 2399, 2411, 2417, 2423, 2437, 2441, 2447, 2459, 2467, 2473, 2477, 2503, 2521, 2531, 2539, 2543, 2549, 2551, 2557, 2579, 2591, 2593, 2609, 2617, 2621, 2633, 2647, 2657, 2659, 2663, 2671, 2677, 2683, 2687, 2689, 2693, 2699, 2707, 2711, 2713, 2719, 2729, 2731, 2741, 2749, 2753, 2767, 2777, 2789, 2791, 2797, 2801, 2803, 2819, 2833, 2837, 2843, 2851, 2857, 2861, 2879, 2887, 2897, 2903, 2909, 2917, 2927, 2939, 2953, 2957, 2963, 2969, 2971, 2999, 3001, 3011, 3019, 3023, 3037, 3041, 3049, 3061, 3067, 3079, 3083, 3089, 3109, 3119, 3121, 3137, 3163, 3167, 3169, 3181, 3187, 3191, 3203, 3209, 3217, 3221, 3229, 3251, 3253, 3257, 3259, 3271, 3299, 3301, 3307, 3313, 3319, 3323, 3329, 3331, 3343, 3347, 3359, 3361, 3371, 3373, 3389, 3391, 3407, 3413, 3433, 3449, 3457, 3461, 3463, 3467, 3469, 3491, 3499, 3511, 3517, 3527, 3529, 3533, 3539, 3541, 3547, 3557, 3559, 3571, 3581, 3583, 3593, 3607, 3613, 3617, 3623, 3631, 3637, 3643, 3659, 3671, 3673, 3677, 3691, 3697, 3701, 3709, 3719, 3727, 3733, 3739, 3761, 3767, 3769, 3779, 3793, 3797, 3803, 3821, 3823, 3833, 3847, 3851, 3853, 3863, 3877, 3881, 3889, 3907, 3911, 3917, 3919, 3923, 3929, 3931, 3943, 3947, 3967, 3989, 4001, 4003, 4007, 4013, 4019, 4021, 4027, 4049, 4051, 4057, 4073, 4079, 4091, 4093, 4099, 4111, 4127, 4129, 4133, 4139, 4153, 4157, 4159, 4177, 4201, 4211, 4217, 4219, 4229, 4231, 4241, 4243, 4253, 4259, 4261, 4271, 4273, 4283, 4289, 4297, 4327, 4337, 4339, 4349, 4357, 4363, 4373, 4391, 4397, 4409, 4421, 4423, 4441, 4447, 4451, 4457, 4463, 4481, 4483, 4493, 4507, 4513, 4517, 4519, 4523, 4547, 4549, 4561, 4567, 4583, 4591, 4597, 4603, 4621, 4637, 4639, 4643, 4649, 4651, 4657, 4663, 4673, 4679, 4691, 4703, 4721, 4723, 4729, 4733, 4751, 4759, 4783, 4787, 4789, 4793, 4799, 4801, 4813, 4817, 4831, 4861, 4871, 4877, 4889, 4903, 4909, 4919, 4931, 4933, 4937, 4943, 4951, 4957, 4967, 4969, 4973, 4987, 4993, 4999, 5003, 5009, 5011, 5021, 5023, 5039, 5051, 5059, 5077, 5081, 5087, 5099, 5101, 5107, 5113, 5119, 5147, 5153, 5167, 5171, 5179, 5189, 5197, 5209, 5227, 5231, 5233, 5237, 5261, 5273, 5279, 5281, 5297, 5303, 5309, 5323, 5333, 5347, 5351, 5381, 5387, 5393, 5399, 5407, 5413, 5417, 5419, 5431, 5437, 5441, 5443, 5449, 5471, 5477, 5479, 5483, 5501, 5503, 5507, 5519, 5521, 5527, 5531, 5557, 5563, 5569, 5573, 5581, 5591, 5623, 5639, 5641, 5647, 5651, 5653, 5657, 5659, 5669, 5683, 5689, 5693, 5701, 5711, 5717, 5737, 5741, 5743, 5749, 5779, 5783, 5791, 5801, 5807, 5813, 5821, 5827, 5839, 5843, 5849, 5851, 5857, 5861, 5867, 5869, 5879, 5881, 5897, 5903, 5923, 5927, 5939, 5953, 5981, 5987, 6007, 6011, 6029, 6037, 6043, 6047, 6053, 6067, 6073, 6079, 6089, 6091, 6101, 6113, 6121, 6131, 6133, 6143, 6151, 6163, 6173, 6197, 6199, 6203, 6211, 6217, 6221, 6229, 6247, 6257, 6263, 6269, 6271, 6277, 6287, 6299, 6301, 6311, 6317, 6323, 6329, 6337, 6343, 6353, 6359, 6361, 6367, 6373, 6379, 6389, 6397, 6421, 6427, 6449, 6451, 6469, 6473, 6481, 6491, 6521, 6529, 6547, 6551, 6553, 6563, 6569, 6571, 6577, 6581, 6599, 6607, 6619, 6637, 6653, 6659, 6661, 6673, 6679, 6689, 6691, 6701, 6703, 6709, 6719, 6733, 6737, 6761, 6763, 6779, 6781, 6791, 6793, 6803, 6823, 6827, 6829, 6833, 6841, 6857, 6863, 6869, 6871, 6883, 6899, 6907, 6911, 6917, 6947, 6949, 6959, 6961, 6967, 6971, 6977, 6983, 6991, 6997, 7001, 7013, 7019, 7027, 7039, 7043, 7057, 7069, 7079, 7103, 7109, 7121, 7127, 7129, 7151, 7159, 7177, 7187, 7193, 7207, 7211, 7213, 7219, 7229, 7237, 7243, 7247, 7253, 7283, 7297, 7307, 7309, 7321, 7331, 7333, 7349, 7351, 7369, 7393, 7411, 7417, 7433, 7451, 7457, 7459, 7477, 7481, 7487, 7489, 7499, 7507, 7517, 7523, 7529, 7537, 7541, 7547, 7549, 7559, 7561, 7573, 7577, 7583, 7589, 7591, 7603, 7607, 7621, 7639, 7643, 7649, 7669, 7673, 7681, 7687, 7691, 7699, 7703, 7717, 7723, 7727, 7741, 7753, 7757, 7759, 7789, 7793, 7817, 7823, 7829, 7841, 7853, 7867, 7873, 7877, 7879, 7883, 7901, 7907, 7919, 7927, 7933, 7937, 7949, ...
11	12, 16, 18, 21, 27, 29, 34, 38, 3A, 43, 49, 54, 56, 61, 65, 67, 72, 76, 81, 89, 92, 94, 98, 9A, A3, 106, 10A, 115, 117, 126, 128, 133, 139, 142, 148, 153, 155, 164, 166, 16A, 171, 182, 193, 197, 199, 1A2, 1A8, 1AA, 209, 214, 21A, 225, 227, 232, 236, 238, 247, 25A, 263, 265, 269, 281, 287, 296, 298, 2A1, 2A7, 304, 30A, 315, 319, 324, 331, 335, 342, 351, 353, 362, 364, 36A, 373, 379, 386, 38A, 391, 395, 3A6, 403, 407, 414, 418, 423, 434, 436, 452, 458, 467, 472, 478, 47A, 485, 494, 49A, 4A5, 4A7, 502, 508, 511, 513, 524, 533, 535, 539, 544, 54A, 551, 562, 566, 571, 579, 588, 595, 5A4, 601, 607, 612, 616, 623, 629, 632, 63A, 643, 656, 665, 676, 678, 687, 689, 692, 694, 6A3, 706, 70A, 711, 715, 728, 731, 733, 737, 755, 759, 766, 775, 782, 786, 791, 797, 7AA, 803, 809, 814, 821, 827, 838, 841, 847, 849, 858, 85A, 865, 874, 876, 885, 887, 892, 8A9, 902, 904, 908, 913, 919, 926, 931, 937, 957, 959, 968, 975, 984, 98A, 995, 9A2, A03, A07, A12, A18, A1A, A25, A36, A45, A61, A63, A67, A72, A74, A7A, A83, A85, A89, A9A, AA1, AA7, 1028, 1033, 1039, 1046, 1062, 1071, 1084, 1088, 108A, 1093, 1099, 10A6, 10AA, 1101, 1107, 1118, 1127, 1129, 1132, 1134, 1138, 1143, 1154, 1165, 1172, 1183, 1189, 1192, 1198, 11A5, 11A9, 1206, 120A, 1222, 1226, 1231, 1233, 1237, 1242, 1244, 124A, 1259, 1277, 1282, 1286, 1288, 12AA, 1303, 1305, 1314, 1325, 1327, 1336, 1343, 1349, 1354, 135A, 1376, 1381, 1385, 1387, 1398, 13A7, 1408, 1415, 142A, 1442, 1448, 1451, 1453, 1457, 1459, 1468, 1479, 1484, 148A, 14A6, 14A8, 1512, 1514, 1534, 153A, 1547, 1552, 1556, 1558, 1561, 1569, 1574, 1583, 1585, 1594, 15A7, 1606, 1611, 1622, 1624, 1628, 162A, 1639, 164A, 1651, 1666, 1668, 1673, 1677, 1679, 1688, 1695, 1701, 1723, 1727, 1732, 173A, 1754, 1756, 175A, 1767, 1781, 1783, 1787, 1794, 179A, 17A5, 17A9, 180A, 1811, 1831, 1837, 1839, 1844, 1848, 1853, 1866, 1871, 1875, 1877, 1882, 1886, 1891, 18A2, 18A8, 1903, 1916, 191A, 1925, 1936, 1943, 1949, 1952, 1976, 1992, 19A1, 19A9, 1A02, 1A08, 1A0A, 1A15, 1A35, 1A46, 1A48, 1A62, 1A6A, 1A73, 1A84, 1A97, 1AA6, 1AA8, 2001, 2009, 2014, 201A, 2023, 2025, 2029, 2034, 2041, 2045, 2047, 2052, 2061, 2063, 2072, 207A, 2083, 2096, 20A5, 2106, 2108, 2113, 2117, 2119, 2133, 2146, 214A, 2155, 2162, 2168, 2171, 2188, 2195, 21A4, 21AA, 2205, 2212, 2221, 2232, 2245, 2249, 2254, 225A, 2261, 2287, 2289, 2298, 22A5, 22A9, 2311, 2315, 2322, 2333, 2339, 234A, 2353, 2359, 2377, 2386, 2388, 23A2, 2416, 241A, 2421, 2432, 2438, 2441, 2452, 2458, 2465, 2469, 2476, 2496, 2498, 24A1, 24A3, 2504, 252A, 2531, 2537, 2542, 2548, 2551, 2557, 2559, 256A, 2573, 2584, 2586, 2595, 2597, 2601, 2603, 2618, 2623, 2641, 2656, 2663, 2667, 2669, 2672, 2674, 2694, 26A1, 2702, 2708, 2717, 2719, 2722, 2728, 272A, 2735, 2744, 2746, 2757, 2766, 2768, 2777, 278A, 2795, 2799, 27A4, 2801, 2807, 2812, 2827, 2838, 283A, 2843, 2856, 2861, 2865, 2872, 2881, 2889, 2894, 289A, 290A, 2915, 2917, 2926, 2939, 2942, 2948, 2964, 2966, 2975, 2988, 2991, 2993, 29A2, 2A05, 2A09, 2A16, 2A32, 2A36, 2A41, 2A43, 2A47, 2A52, 2A54, 2A65, 2A69, 2A87, 2AA7, 3008, 300A, 3013, 3019, 3024, 3026, 3031, 3051, 3053, 3059, 3073, 3079, 308A, 3091, 3097, 30A8, 3112, 3114, 3118, 3123, 3136, 313A, 3141, 3158, 317A, 3189, 3194, 3196, 31A5, 31A7, 3206, 3208, 3217, 3222, 3224, 3233, 3235, 3244, 324A, 3257, 3284, 3293, 3295, 32A4, 3301, 3307, 3316, 3332, 3338, 3349, 335A, 3361, 3378, 3383, 3387, 3392, 3398, 3404, 3406, 3415, 3428, 3433, 3437, 3439, 3442, 3464, 3466, 3477, 3482, 3497, 34A4, 34AA, 3505, 3521, 3536, 3538, 3541, 3547, 3549, 3554, 355A, 3569, 3574, 3585, 3596, 3602, 3604, 360A, 3613, 362A, 3637, 3659, 3662, 3664, 3668, 3673, 3675, 3686, 368A, 36A2, 371A, 3729, 3734, 3745, 3758, 3763, 3772, 3783, 3785, 3789, 3794, 37A1, 37A7, 3806, 3808, 3811, 3824, 382A, 3835, 3839, 3844, 3846, 3855, 3857, 3871, 3882, 388A, 38A6, 38AA, 3905, 3916, 3918, 3923, 3929, 3934, 395A, 3965, 3978, 3981, 3989, 3998, 39A5, 3A06, 3A22, 3A26, 3A28, 3A31, 3A53, 3A64, 3A6A, 3A71, 3A86, 3A91, 3A97, 3AAA, 4009, 4021, 4025, 4052, 4058, 4063, 4069, 4076, 4081, 4085, 4087, 4098, 40A3, 40A7, 40A9, 4104, 4124, 412A, 4131, 4135, 4151, 4153, 4157, 4168, 416A, 4175, 4179, 41A2, 41A8, 4203, 4207, 4214, 4223, 4252, 4267, 4269, 4274, 4278, 427A, 4283, 4285, 4294, 42A7, 4302, 4306, 4313, 4322, 4328, 4346, 434A, 4351, 4357, 4384, 4388, 4395, 43A4, 43AA, 4405, 4412, 4418, 4429, 4432, 4438, 443A, 4445, 4449, 4454, 4456, 4465, 4467, 4481, 4487, 44A5, 44A9, 450A, 4522, 4548, 4553, 4571, 4575, 4591, 4599, 45A4, 45A8, 4603, 4616, 4621, 4627, 4636, 4638, 4647, 4658, 4665, 4674, 4676, 4685, 4692, 46A3, 4702, 4724, 4726, 472A, 4737, 4742, 4746, 4753, 476A, 4779, 4784, 478A, 4791, 4797, 47A6, 4807, 4809, 4818, 4823, 4829, 4834, 4841, 4847, 4856, 4861, 4863, 4869, 4874, 487A, 4889, 4896, 4908, 4913, 4933, 4935, 4951, 4955, 4962, 4971, 4999, 49A6, 4A12, 4A16, 4A18, 4A27, 4A32, 4A34, 4A3A, 4A43, 4A5A, 4A67, 4A78, 4A94, 4AA9, 5004, 5006, 5017, 5022, 5031, 5033, 5042, 5044, 504A, 5059, 5071, 5075, 5097, 5099, 5103, 5105, 5114, 5116, 5125, 5143, 5147, 5149, 5152, 515A, 5174, 517A, 5185, 5187, 5198, 5202, 520A, 5213, 5219, 5246, 5248, 5257, 5259, 5264, 5268, 5273, 5279, 5286, 5291, 5295, 52A6, 5301, 5309, 531A, 5323, 5336, 5347, 5356, 5378, 5383, 5394, 539A, 53A1, 5411, 5419, 5435, 5444, 544A, 5462, 5466, 5468, 5473, 5482, 548A, 5495, 5499, 54A4, 5521, 5534, 5543, 5545, 5556, 5565, 5567, 5581, 5583, 559A, 5611, 5628, 5633, 5648, 5664, 566A, 5671, 5688, 5691, 5697, 5699, 56A8, 5705, 5714, 571A, 5725, 5732, 5736, 5741, 5743, 5752, 5754, 5765, 5769, 5774, 577A, 5781, 5792, 5796, 57A9, 5815, 5819, 5824, 5842, 5846, 5853, 5859, 5862, 586A, 5873, 5886, 5891, 5895, 58A8, 5909, 5912, 5914, 5941, 5945, 5967, 5972, 5978, 5989, 599A, 5A02, 5A08, 5A11, 5A13, 5A17, 5A33, 5A39, 5A4A, 5A57, 5A62, 5A66, 5A77, 5A79, ...
12	11, 15, 17, 1B, 25, 27, 31, 35, 37, 3B, 45, 4B, 51, 57, 5B, 61, 67, 6B, 75, 81, 85, 87, 8B, 91, 95, A7, AB, B5, B7, 105, 107, 111, 117, 11B, 125, 12B, 131, 13B, 141, 145, 147, 157, 167, 16B, 171, 175, 17B, 181, 18B, 195, 19B, 1A5, 1A7, 1B1, 1B5, 1B7, 205, 217, 21B, 221, 225, 237, 241, 24B, 251, 255, 25B, 267, 271, 277, 27B, 285, 291, 295, 2A1, 2AB, 2B1, 2BB, 301, 307, 30B, 315, 321, 325, 327, 32B, 33B, 347, 34B, 357, 35B, 365, 375, 377, 391, 397, 3A5, 3AB, 3B5, 3B7, 401, 40B, 415, 41B, 421, 427, 431, 435, 437, 447, 455, 457, 45B, 465, 46B, 471, 481, 485, 48B, 497, 4A5, 4B1, 4BB, 507, 511, 517, 51B, 527, 531, 535, 541, 545, 557, 565, 575, 577, 585, 587, 58B, 591, 59B, 5B1, 5B5, 5B7, 5BB, 611, 615, 617, 61B, 637, 63B, 647, 655, 661, 665, 66B, 675, 687, 68B, 695, 69B, 6A7, 6B1, 701, 705, 70B, 711, 71B, 721, 727, 735, 737, 745, 747, 751, 767, 76B, 771, 775, 77B, 785, 791, 797, 7A1, 7BB, 801, 80B, 817, 825, 82B, 835, 841, 851, 855, 85B, 865, 867, 871, 881, 88B, 8A5, 8A7, 8AB, 8B5, 8B7, 901, 905, 907, 90B, 91B, 921, 927, 955, 95B, 965, 971, 987, 995, 9A7, 9AB, 9B1, 9B5, 9BB, A07, A0B, A11, A17, A27, A35, A37, A3B, A41, A45, A4B, A5B, A6B, A77, A87, A91, A95, A9B, AA7, AAB, AB7, ABB, B11, B15, B1B, B21, B25, B2B, B31, B37, B45, B61, B67, B6B, B71, B91, B95, B97, BA5, BB5, BB7, 1005, 1011, 1017, 1021, 1027, 1041, 1047, 104B, 1051, 1061, 106B, 107B, 1087, 109B, 10B1, 10B7, 10BB, 1101, 1105, 1107, 1115, 1125, 112B, 1135, 114B, 1151, 1165, 1167, 1185, 118B, 1197, 11A1, 11A5, 11A7, 11AB, 11B7, 1201, 120B, 1211, 121B, 1231, 123B, 1245, 1255, 1257, 125B, 1261, 126B, 127B, 1281, 1295, 1297, 12A1, 12A5, 12A7, 12B5, 1301, 1317, 1337, 133B, 1345, 1351, 1365, 1367, 136B, 1377, 138B, 1391, 1395, 13A1, 13A7, 13B1, 13B5, 1405, 1407, 1425, 142B, 1431, 1437, 143B, 1445, 1457, 1461, 1465, 1467, 1471, 1475, 147B, 148B, 1495, 149B, 14B1, 14B5, 14BB, 150B, 1517, 1521, 1525, 1547, 1561, 156B, 1577, 157B, 1585, 1587, 1591, 15AB, 15BB, 1601, 1615, 1621, 1625, 1635, 1647, 1655, 1657, 165B, 1667, 1671, 1677, 167B, 1681, 1685, 168B, 1697, 169B, 16A1, 16A7, 16B5, 16B7, 1705, 1711, 1715, 1727, 1735, 1745, 1747, 1751, 1755, 1757, 176B, 1781, 1785, 178B, 1797, 17A1, 17A5, 17BB, 1807, 1815, 181B, 1825, 1831, 183B, 184B, 1861, 1865, 186B, 1875, 1877, 189B, 18A1, 18AB, 18B7, 18BB, 1911, 1915, 1921, 1931, 1937, 1947, 194B, 1955, 1971, 197B, 1981, 1995, 19B7, 19BB, 1A01, 1A11, 1A17, 1A1B, 1A2B, 1A35, 1A41, 1A45, 1A51, 1A6B, 1A71, 1A75, 1A77, 1A87, 1AAB, 1AB1, 1AB7, 1B01, 1B07, 1B0B, 1B15, 1B17, 1B27, 1B2B, 1B3B, 1B41, 1B4B, 1B51, 1B65, 1B67, 1B7B, 1B85, 1BA1, 1BB5, 2001, 2005, 2007, 200B, 2011, 202B, 2037, 2047, 2051, 205B, 2061, 2065, 206B, 2071, 2077, 2085, 2087, 2097, 20A5, 20A7, 20B5, 2107, 2111, 2115, 211B, 2127, 2131, 2137, 214B, 215B, 2161, 2165, 2177, 2181, 2185, 2191, 219B, 21A7, 21B1, 21B7, 2215, 221B, 2221, 222B, 2241, 2245, 224B, 2265, 2267, 2275, 2287, 228B, 2291, 229B, 22B1, 22B5, 2301, 2317, 231B, 2325, 2327, 232B, 2335, 2337, 2347, 234B, 2367, 2385, 2395, 2397, 239B, 23A5, 23AB, 23B1, 23B7, 2415, 2417, 2421, 2435, 243B, 244B, 2451, 2457, 2467, 247B, 2481, 2485, 248B, 24A1, 24A5, 24A7, 2501, 2521, 252B, 2535, 2537, 2545, 2547, 2555, 2557, 2565, 256B, 2571, 257B, 2581, 258B, 2595, 25A1, 2607, 2615, 2617, 2625, 2631, 2637, 2645, 265B, 2665, 2675, 2685, 2687, 26A1, 26A7, 26AB, 26B5, 26BB, 2715, 2717, 2725, 2737, 2741, 2745, 2747, 274B, 276B, 2771, 2781, 2787, 279B, 27A7, 27B1, 27B7, 2811, 2825, 2827, 282B, 2835, 2837, 2841, 2847, 2855, 285B, 286B, 287B, 2895, 2897, 28A1, 28A5, 28BB, 2907, 2927, 292B, 2931, 2935, 293B, 2941, 2951, 2955, 2967, 2991, 299B, 29A5, 29B5, 2A07, 2A11, 2A1B, 2A2B, 2A31, 2A35, 2A3B, 2A47, 2A51, 2A5B, 2A61, 2A65, 2A77, 2A81, 2A87, 2A8B, 2A95, 2A97, 2AA5, 2AA7, 2ABB, 2B0B, 2B17, 2B31, 2B35, 2B3B, 2B4B, 2B51, 2B57, 2B61, 2B67, 2B8B, 2B95, 2BA7, 2BAB, 2BB7, 3005, 3011, 3021, 3037, 303B, 3041, 3045, 3065, 3075, 307B, 3081, 3095, 309B, 30A5, 30B7, 3105, 3117, 311B, 3145, 314B, 3155, 315B, 3167, 3171, 3175, 3177, 3187, 3191, 3195, 3197, 31A1, 31BB, 3205, 3207, 320B, 3225, 3227, 322B, 323B, 3241, 3247, 324B, 3271, 3277, 3281, 3285, 3291, 329B, 3307, 331B, 3321, 3327, 332B, 3331, 3335, 3337, 3345, 3357, 3361, 3365, 3371, 337B, 3385, 33A1, 33A5, 33A7, 33B1, 3417, 341B, 3427, 3435, 343B, 3445, 3451, 3457, 3467, 346B, 3475, 3477, 3481, 3485, 348B, 3491, 349B, 34A1, 34B5, 34BB, 3517, 351B, 352B, 3541, 3565, 356B, 3587, 358B, 35A5, 35B1, 35B7, 35BB, 3605, 3617, 3621, 3627, 3635, 3637, 3645, 3655, 3661, 366B, 3671, 367B, 3687, 3697, 36A5, 3705, 3707, 370B, 3717, 3721, 3725, 3731, 3747, 3755, 375B, 3765, 3767, 3771, 377B, 378B, 3791, 379B, 37A5, 37AB, 37B5, 3801, 3807, 3815, 381B, 3821, 3827, 3831, 3837, 3845, 3851, 3871, 3877, 3895, 3897, 38B1, 38B5, 3901, 390B, 3935, 3941, 3957, 395B, 3961, 396B, 3975, 3977, 3981, 3985, 399B, 39A7, 39B7, 3A11, 3A25, 3A2B, 3A31, 3A41, 3A47, 3A55, 3A57, 3A65, 3A67, 3A71, 3A7B, 3A91, 3A95, 3AB5, 3AB7, 3B0B, 3B11, 3B1B, 3B21, 3B2B, 3B47, 3B4B, 3B51, 3B55, 3B61, 3B75, 3B7B, 3B85, 3B87, 3B97, 3BAB, 3BB7, 3BBB, 4005, 402B, 4031, 403B, 4041, 4047, 404B, 4055, 405B, 4067, 4071, 4075, 4085, 408B, 4097, 40A7, 40AB, 4101, 4111, 411B, 413B, 4145, 4155, 415B, 4161, 417B, 4187, 41A1, 41AB, 41B5, 4207, 420B, 4211, 4217, 4225, 4231, 4237, 423B, 4245, 426B, 4281, 428B, 4291, 42A1, 42AB, 42B1, 4305, 4307, 4321, 4341, 4357, 4361, 4375, 438B, 4395, 4397, 43B1, 43B5, 43BB, 4401, 440B, 4417, 4425, 442B, 4435, 4441, 4445, 444B, 4451, 445B, 4461, 4471, 4475, 447B, 4485, 4487, 4497, 449B, 44B1, 4507, 450B, 4515, 4531, 4535, 4541, 4547, 454B, 4557, 455B, 4571, 4577, 457B, 4591, 45A1, 45A5, 45A7, 4611, 4615, 4635, 463B, 4645, 4655, 4665, 4677, 4681, 4685, 4687, 468B, 46A5, 46AB, 46BB, 4707, 4711, 4715, 4725, 4727, ...
13	14, 16, 1A, 23, 25, 2B, 32, 34, 38, 41, 47, 49, 52, 56, 58, 61, 65, 6B, 76, 7A, 7C, 83, 85, 89, 9A, A1, A7, A9, B6, B8, C1, C7, CB, 104, 10A, 10C, 119, 11B, 122, 124, 133, 142, 146, 148, 14C, 155, 157, 164, 16A, 173, 179, 17B, 184, 188, 18A, 197, 1A8, 1AC, 1B1, 1B5, 1C6, 1CC, 209, 20B, 212, 218, 223, 229, 232, 236, 23C, 247, 24B, 256, 263, 265, 272, 274, 27A, 281, 287, 292, 296, 298, 29C, 2AB, 2B6, 2BA, 2C5, 2C9, 302, 311, 313, 328, 331, 33B, 344, 34A, 34C, 355, 362, 368, 371, 373, 379, 382, 386, 388, 397, 3A4, 3A6, 3AA, 3B3, 3B9, 3BB, 3CA, 401, 407, 412, 41C, 427, 434, 43C, 445, 44B, 452, 45A, 463, 467, 472, 476, 487, 494, 4A3, 4A5, 4B2, 4B4, 4B8, 4BA, 4C7, 508, 50C, 511, 515, 526, 52A, 52C, 533, 54A, 551, 559, 566, 571, 575, 57B, 584, 595, 599, 5A2, 5A8, 5B3, 5B9, 5C8, 5CC, 605, 607, 614, 616, 61C, 629, 62B, 638, 63A, 643, 658, 65C, 661, 665, 66B, 674, 67C, 685, 68B, 6A7, 6A9, 6B6, 6C1, 6CB, 704, 70A, 715, 724, 728, 731, 737, 739, 742, 751, 75B, 773, 775, 779, 782, 784, 78A, 791, 793, 797, 7A6, 7A8, 7B1, 809, 812, 818, 823, 838, 845, 856, 85A, 85C, 863, 869, 874, 878, 87A, 883, 892, 89C, 8A1, 8A5, 8A7, 8AB, 8B4, 8C3, 902, 90A, 919, 922, 926, 92C, 937, 93B, 946, 94A, 95B, 962, 968, 96A, 971, 977, 979, 982, 98C, 9A6, 9AC, 9B3, 9B5, A03, A07, A09, A16, A25, A27, A34, A3C, A45, A4B, A54, A69, A72, A76, A78, A87, A94, AA3, AAB, AC1, B02, B08, B0C, B11, B15, B17, B24, B33, B39, B42, B57, B59, B6C, B71, B8A, B93, B9B, BA4, BA8, BAA, BB1, BB9, BC2, BCC, C01, C0B, C1C, C29, C32, C41, C43, C47, C49, C56, C65, C67, C7A, C7C, C85, C89, C8B, C98, CA3, CB8, 1006, 100A, 1013, 101B, 1031, 1033, 1037, 1042, 1055, 1057, 105B, 1066, 106C, 1075, 1079, 1088, 108A, 10A6, 10AC, 10B1, 10B7, 10BB, 10C4, 1105, 110B, 1112, 1114, 111A, 1121, 1127, 1136, 113C, 1145, 1156, 115A, 1163, 1172, 117A, 1183, 1187, 11A7, 11BC, 11C9, 1204, 1208, 1211, 1213, 1219, 1235, 1244, 1246, 1259, 1264, 1268, 1277, 1288, 1295, 1297, 129B, 12A6, 12AC, 12B5, 12B9, 12BB, 12C2, 12C8, 1303, 1307, 1309, 1312, 131C, 1321, 132B, 1336, 133A, 134B, 1358, 1367, 1369, 1372, 1376, 1378, 138B, 139C, 13A3, 13A9, 13B4, 13BA, 13C1, 1406, 1411, 141B, 1424, 142A, 1435, 1442, 1451, 1462, 1466, 146C, 1475, 1477, 1499, 149B, 14A8, 14B3, 14B7, 14C8, 14CC, 1507, 1516, 151C, 152B, 1532, 1538, 1552, 155C, 1561, 1574, 1594, 1598, 159A, 15A9, 15B2, 15B6, 15C5, 15CB, 1606, 160A, 1615, 1631, 1633, 1637, 1639, 1648, 166A, 166C, 1675, 167B, 1684, 1688, 1691, 1693, 16A2, 16A6, 16B5, 16B7, 16C4, 16C6, 1709, 170B, 1721, 1727, 1741, 1754, 175C, 1763, 1765, 1769, 176B, 1787, 1792, 17A1, 17A7, 17B4, 17B6, 17BA, 17C3, 17C5, 17CB, 1808, 180A, 1819, 1826, 1828, 1835, 1846, 184C, 1853, 1859, 1864, 186A, 1873, 1886, 1895, 1897, 189B, 18AC, 18B5, 18B9, 18C4, 1901, 1909, 1912, 1918, 1934, 193A, 193C, 1949, 195A, 1961, 1967, 197C, 1981, 198B, 199C, 19A3, 19A5, 19B2, 19C3, 19C7, 1A02, 1A17, 1A1B, 1A24, 1A26, 1A2A, 1A33, 1A35, 1A44, 1A48, 1A62, 1A7B, 1A8A, 1A8C, 1A93, 1A99, 1AA2, 1AA4, 1AAA, 1AC6, 1AC8, 1B01, 1B14, 1B1A, 1B29, 1B2B, 1B34, 1B43, 1B56, 1B58, 1B5C, 1B65, 1B76, 1B7A, 1B7C, 1B94, 1BB2, 1BBC, 1BC5, 1BC7, 1C04, 1C06, 1C13, 1C15, 1C22, 1C28, 1C2A, 1C37, 1C39, 1C46, 1C4C, 1C57, 1C7B, 1C88, 1C8A, 1C97, 1CA2, 1CA8, 1CB5, 1CCA, 2003, 2012, 2021, 2023, 2038, 2041, 2045, 204B, 2054, 2069, 206B, 2078, 2089, 2092, 2096, 2098, 209C, 20BA, 20BC, 20CB, 2104, 2117, 2122, 2128, 2131, 2146, 2159, 215B, 2162, 2168, 216A, 2173, 2179, 2186, 218C, 219B, 21AA, 21C2, 21C4, 21CA, 2201, 2216, 2221, 223C, 2243, 2245, 2249, 2252, 2254, 2263, 2267, 2278, 229C, 22A9, 22B2, 22C1, 2302, 2308, 2315, 2324, 2326, 232A, 2333, 233B, 2344, 2351, 2353, 2357, 2368, 2371, 2377, 237B, 2384, 2386, 2393, 2395, 23A8, 23B7, 23C2, 2407, 240B, 2414, 2423, 2425, 242B, 2434, 243A, 245C, 2465, 2476, 247A, 2485, 2492, 249A, 24A9, 24C1, 24C5, 24C7, 24CB, 2519, 2528, 2531, 2533, 2546, 254C, 2555, 2566, 2573, 2584, 2588, 25AC, 25B5, 25BB, 25C4, 25CC, 2605, 2609, 260B, 261A, 2623, 2627, 2629, 2632, 264B, 2654, 2656, 265A, 2672, 2674, 2678, 2687, 2689, 2692, 2696, 26B6, 26BC, 26C5, 26C9, 2704, 2711, 2737, 274A, 274C, 2755, 2759, 275B, 2762, 2764, 2771, 2782, 2788, 278C, 2797, 27A4, 27AA, 27C4, 27C8, 27CA, 2803, 2827, 282B, 2836, 2843, 2849, 2852, 285A, 2863, 2872, 2876, 287C, 2881, 2887, 288B, 2894, 2896, 28A3, 28A5, 28B8, 28C1, 2908, 290C, 291B, 292C, 2951, 2957, 2971, 2975, 298A, 2995, 299B, 29A2, 29A8, 29B9, 29C2, 29C8, 2A05, 2A07, 2A14, 2A23, 2A2B, 2A38, 2A3A, 2A47, 2A52, 2A61, 2A6B, 2A89, 2A8B, 2A92, 2A9A, 2AA3, 2AA7, 2AB2, 2AC7, 2B04, 2B0A, 2B13, 2B15, 2B1B, 2B28, 2B37, 2B39, 2B46, 2B4C, 2B55, 2B5B, 2B66, 2B6C, 2B79, 2B82, 2B84, 2B8A, 2B93, 2B99, 2BA6, 2BB1, 2BCC, 2C05, 2C21, 2C23, 2C38, 2C3C, 2C47, 2C54, 2C78, 2C83, 2C98, 2C9C, 2CA1, 2CAB, 2CB4, 2CB6, 2CBC, 2CC3, 3008, 3013, 3022, 3037, 304A, 3053, 3055, 3064, 306A, 3077, 3079, 3086, 3088, 3091, 309B, 30AC, 30B3, 3101, 3103, 3116, 3118, 3125, 3127, 3134, 314B, 3152, 3154, 3158, 3163, 3176, 317C, 3185, 3187, 3196, 31A9, 31B4, 31B8, 31C1, 3215, 3217, 3224, 3226, 322C, 3233, 3239, 3242, 324A, 3253, 3257, 3266, 326C, 3277, 3286, 328A, 329B, 32AA, 32B7, 3305, 330B, 331A, 3323, 3325, 3341, 3349, 3361, 336B, 3374, 3385, 3389, 338B, 3394, 33A1, 33A9, 33B2, 33B6, 33BC, 3413, 3424, 3431, 3433, 3442, 344C, 3451, 3464, 3466, 347B, 3499, 34B1, 34B7, 34CA, 3512, 3518, 351A, 3532, 3536, 353C, 3541, 354B, 3556, 3563, 3569, 3572, 357A, 3581, 3587, 3589, 3596, 3598, 35A7, 35AB, 35B4, 35BA, 35BC, 35CB, 3602, 3613, 3628, 362C, 3635, 364C, 3653, 365B, 3664, 3668, 3673, 3677, 3688, 3691, 3695, 36A6, 36B5, 36B9, 36BB, 3712, 3716, 3734, 373A, 3743, 3752, 3761, 3772, 3778, 377C, 3781, 3785, 379A, 37A3, 37B2, 37BA, 37C3, 37C7, 3806, 3808, 3817, ...
14	13, 15, 19, 21, 23, 29, 2D, 31, 35, 3B, 43, 45, 4B, 51, 53, 59, 5D, 65, 6D, 73, 75, 79, 7B, 81, 91, 95, 9B, 9D, A9, AB, B3, B9, BD, C5, CB, CD, D9, DB, 101, 103, 111, 11D, 123, 125, 129, 131, 133, 13D, 145, 14B, 153, 155, 15B, 161, 163, 16D, 17D, 183, 185, 189, 199, 1A1, 1AB, 1AD, 1B3, 1B9, 1C3, 1C9, 1D1, 1D5, 1DB, 205, 209, 213, 21D, 221, 22B, 22D, 235, 239, 241, 249, 24D, 251, 255, 263, 26B, 271, 279, 27D, 285, 293, 295, 2A9, 2B1, 2BB, 2C3, 2C9, 2CB, 2D3, 2DD, 305, 30B, 30D, 315, 31B, 321, 323, 331, 33B, 33D, 343, 349, 351, 353, 361, 365, 36B, 375, 381, 389, 395, 39D, 3A5, 3AB, 3B1, 3B9, 3C1, 3C5, 3CD, 3D3, 403, 40D, 41B, 41D, 429, 42B, 431, 433, 43D, 44D, 453, 455, 459, 469, 46D, 471, 475, 48B, 491, 499, 4A5, 4AD, 4B3, 4B9, 4C1, 4D1, 4D5, 4DB, 503, 50B, 513, 521, 525, 52B, 52D, 539, 53B, 543, 54D, 551, 55B, 55D, 565, 579, 57D, 581, 585, 58B, 593, 59B, 5A3, 5A9, 5C3, 5C5, 5D1, 5D9, 605, 60B, 613, 61B, 629, 62D, 635, 63B, 63D, 645, 653, 65D, 673, 675, 679, 681, 683, 689, 68D, 691, 695, 6A3, 6A5, 6AB, 6D3, 6D9, 701, 709, 71D, 729, 739, 73D, 741, 745, 74B, 755, 759, 75B, 763, 771, 77B, 77D, 783, 785, 789, 791, 79D, 7AB, 7B5, 7C3, 7C9, 7CD, 7D5, 7DD, 803, 80B, 811, 821, 825, 82B, 82D, 833, 839, 83B, 843, 84D, 865, 86B, 871, 873, 88D, 893, 895, 8A1, 8AD, 8B1, 8BB, 8C5, 8CB, 8D3, 8D9, 90D, 915, 919, 91B, 929, 935, 943, 94B, 95D, 96D, 975, 979, 97B, 981, 983, 98D, 99B, 9A3, 9A9, 9BD, 9C1, 9D3, 9D5, A0D, A15, A1D, A25, A29, A2B, A31, A39, A41, A4B, A4D, A59, A69, A75, A7B, A89, A8B, A91, A93, A9D, AAB, AAD, AC1, AC3, AC9, ACD, AD1, ADB, B05, B19, B35, B39, B41, B49, B5B, B5D, B63, B6B, B7D, B81, B85, B8D, B95, B9B, BA1, BAD, BB1, BC9, BD1, BD3, BD9, BDD, C05, C15, C1B, C21, C23, C29, C2D, C35, C43, C49, C51, C61, C65, C6B, C79, C83, C89, C8D, CAB, CC1, CCB, CD5, CD9, D01, D03, D09, D23, D31, D33, D45, D4D, D53, D61, D71, D7B, D7D, D83, D8B, D93, D99, D9D, DA1, DA5, DAB, DB5, DB9, DBB, DC3, DCD, DD1, DDB, 1005, 1009, 1019, 1025, 1033, 1035, 103B, 1041, 1043, 1055, 1065, 1069, 1071, 1079, 1081, 1085, 1099, 10A3, 10AD, 10B5, 10BB, 10C5, 10D1, 10DD, 110D, 1113, 1119, 1121, 1123, 1143, 1145, 1151, 1159, 115D, 116D, 1173, 117B, 1189, 1191, 119D, 11A3, 11A9, 11C1, 11CB, 11CD, 1201, 121D, 1223, 1225, 1233, 1239, 123D, 124B, 1253, 125B, 1261, 1269, 1283, 1285, 1289, 128B, 1299, 12B9, 12BB, 12C3, 12C9, 12D1, 12D5, 12DB, 12DD, 130B, 1311, 131D, 1321, 132B, 132D, 1341, 1343, 1355, 135B, 1373, 1385, 138D, 1393, 1395, 1399, 139B, 13B5, 13BD, 13CB, 13D3, 13DD, 1401, 1405, 140B, 140D, 1415, 1421, 1423, 1431, 143B, 143D, 1449, 1459, 1461, 1465, 146B, 1475, 147B, 1483, 1495, 14A3, 14A5, 14A9, 14B9, 14C1, 14C5, 14CD, 14D9, 1503, 1509, 1511, 1529, 1531, 1533, 153D, 154D, 1553, 1559, 156D, 1571, 157B, 158B, 1591, 1593, 159D, 15AD, 15B3, 15BB, 15D1, 15D5, 15DB, 15DD, 1603, 1609, 160B, 1619, 161D, 1635, 164D, 165B, 165D, 1663, 1669, 1671, 1673, 1679, 1693, 1695, 169B, 16AD, 16B5, 16C3, 16C5, 16CB, 16D9, 170B, 170D, 1713, 1719, 1729, 172D, 1731, 1745, 1761, 176B, 1773, 1775, 1781, 1783, 178D, 1791, 179B, 17A3, 17A5, 17B1, 17B3, 17BD, 17C5, 17CD, 1811, 181B, 181D, 1829, 1833, 1839, 1845, 1859, 1861, 186D, 187B, 187D, 1893, 1899, 189D, 18A5, 18AB, 18C1, 18C3, 18CD, 18DD, 1905, 1909, 190B, 1911, 192B, 192D, 193B, 1943, 1955, 195D, 1965, 196B, 1981, 1993, 1995, 1999, 19A1, 19A3, 19A9, 19B1, 19BB, 19C3, 19D1, 19DD, 1A13, 1A15, 1A1B, 1A21, 1A35, 1A3D, 1A59, 1A5D, 1A61, 1A65, 1A6B, 1A6D, 1A7B, 1A81, 1A91, 1AB3, 1ABD, 1AC5, 1AD3, 1B03, 1B09, 1B15, 1B23, 1B25, 1B29, 1B31, 1B39, 1B41, 1B4B, 1B4D, 1B53, 1B63, 1B69, 1B71, 1B75, 1B7B, 1B7D, 1B89, 1B8B, 1B9D, 1BAB, 1BB5, 1BC9, 1BCD, 1BD5, 1C03, 1C05, 1C0B, 1C13, 1C19, 1C39, 1C41, 1C51, 1C55, 1C5D, 1C69, 1C73, 1C81, 1C95, 1C99, 1C9B, 1CA1, 1CBB, 1CC9, 1CD1, 1CD3, 1D05, 1D0B, 1D13, 1D23, 1D2D, 1D3D, 1D43, 1D65, 1D6B, 1D73, 1D79, 1D83, 1D89, 1D8D, 1D91, 1D9D, 1DA5, 1DA9, 1DAB, 1DB3, 1DCB, 1DD3, 1DD5, 1DD9, 200D, 2011, 2015, 2023, 2025, 202B, 2031, 204D, 2055, 205B, 2061, 2069, 2075, 2099, 20AB, 20AD, 20B5, 20B9, 20BB, 20C1, 20C3, 20CD, 20DD, 2105, 2109, 2113, 211D, 2125, 213B, 2141, 2143, 2149, 216B, 2171, 2179, 2185, 218B, 2193, 219B, 21A3, 21B1, 21B5, 21BB, 21BD, 21C5, 21C9, 21D1, 21D3, 21DD, 2201, 2213, 2219, 2231, 2235, 2243, 2253, 2273, 2279, 2291, 2295, 22A9, 22B3, 22B9, 22BD, 22C5, 22D5, 22DB, 2303, 230D, 2311, 231B, 2329, 2333, 233D, 2341, 234B, 2355, 2363, 236D, 2389, 238B, 2391, 2399, 23A1, 23A5, 23AD, 23C3, 23CD, 23D5, 23DB, 23DD, 2405, 2411, 241D, 2421, 242B, 2433, 2439, 2441, 2449, 2451, 245B, 2463, 2465, 246B, 2473, 2479, 2485, 248D, 24A9, 24B1, 24C9, 24CB, 2501, 2505, 250D, 2519, 253B, 2545, 2559, 255D, 2561, 256B, 2573, 2575, 257B, 2581, 2595, 259D, 25AB, 25C1, 25D3, 25D9, 25DB, 2609, 2611, 261B, 261D, 2629, 262B, 2633, 263D, 264D, 2653, 266D, 2671, 2683, 2685, 2691, 2693, 269D, 26B5, 26B9, 26BB, 26C1, 26C9, 26DB, 2703, 2709, 270B, 2719, 272B, 2735, 2739, 2741, 2763, 2765, 2771, 2773, 2779, 277D, 2785, 278B, 2795, 279B, 27A1, 27AD, 27B5, 27BD, 27CB, 27D1, 2801, 280D, 2819, 2835, 283B, 2849, 2851, 2853, 286B, 2875, 2889, 2895, 289B, 28AB, 28B1, 28B3, 28B9, 28C5, 28CD, 28D5, 28D9, 2901, 2923, 2933, 293D, 2941, 294D, 2959, 295B, 296D, 2971, 2985, 29A1, 29B5, 29BB, 29CD, 2A03, 2A09, 2A0B, 2A21, 2A25, 2A2B, 2A2D, 2A39, 2A43, 2A4D, 2A55, 2A5B, 2A65, 2A69, 2A71, 2A73, 2A7D, 2A81, 2A8D, 2A93, 2A99, 2AA1, 2AA3, 2AB1, 2AB5, 2AC5, 2AD9, 2ADD, 2B05, 2B1B, 2B21, 2B29, 2B31, 2B35, 2B3D, 2B43, 2B53, 2B59, 2B5D, 2B6D, 2B7B, 2B81, 2B83, 2BA5, 2BA9, 2BC5, 2BCB, 2BD3, 2C01, 2C0D, 2C1D, 2C25, 2C29, 2C2B, 2C31, 2C45, 2C4B, 2C59, 2C63, 2C69, 2C6D, 2C7B, 2C7D, 2C8B, ...
15	12, 14, 18, 1E, 21, 27, 2B, 2D, 32, 38, 3E, 41, 47, 4B, 4D, 54, 58, 5E, 67, 6B, 6D, 72, 74, 78, 87, 8B, 92, 94, 9E, A1, A7, AD, B2, B8, BE, C1, CB, CD, D2, D4, E1, ED, 102, 104, 108, 10E, 111, 11B, 122, 128, 12E, 131, 137, 13B, 13D, 148, 157, 15B, 15D, 162, 171, 177, 182, 184, 188, 18E, 197, 19D, 1A4, 1A8, 1AE, 1B7, 1BB, 1C4, 1CE, 1D1, 1DB, 1DD, 1E4, 1E8, 1EE, 207, 20B, 20D, 212, 21E, 227, 22B, 234, 238, 23E, 24B, 24D, 261, 267, 272, 278, 27E, 281, 287, 292, 298, 29E, 2A1, 2A7, 2AD, 2B2, 2B4, 2C1, 2CB, 2CD, 2D2, 2D8, 2DE, 2E1, 2ED, 302, 308, 311, 31B, 324, 32E, 337, 33D, 344, 348, 351, 357, 35B, 364, 368, 377, 382, 38E, 391, 39B, 39D, 3A2, 3A4, 3AE, 3BD, 3C2, 3C4, 3C8, 3D7, 3DB, 3DD, 3E2, 407, 40B, 414, 41E, 427, 42B, 432, 438, 447, 44B, 452, 458, 461, 467, 474, 478, 47E, 481, 48B, 48D, 494, 49E, 4A1, 4AB, 4AD, 4B4, 4C7, 4CB, 4CD, 4D2, 4D8, 4DE, 4E7, 4ED, 504, 51B, 51D, 528, 531, 53B, 542, 548, 551, 55D, 562, 568, 56E, 571, 577, 584, 58E, 5A2, 5A4, 5A8, 5AE, 5B1, 5B7, 5BB, 5BD, 5C2, 5CE, 5D1, 5D7, 60B, 612, 618, 621, 634, 63E, 64D, 652, 654, 658, 65E, 667, 66B, 66D, 674, 681, 68B, 68D, 692, 694, 698, 69E, 6AB, 6B8, 6C1, 6CD, 6D4, 6D8, 6DE, 6E7, 6EB, 704, 708, 717, 71B, 722, 724, 728, 72E, 731, 737, 742, 757, 75D, 762, 764, 77D, 782, 784, 78E, 79B, 79D, 7A8, 7B1, 7B7, 7BD, 7C4, 7D7, 7DD, 7E2, 7E4, 801, 80B, 818, 821, 832, 841, 847, 84B, 84D, 852, 854, 85E, 86B, 872, 878, 88B, 88D, 89E, 8A1, 8B8, 8BE, 8C7, 8CD, 8D2, 8D4, 8D8, 8E1, 8E7, 902, 904, 90E, 91D, 928, 92E, 93B, 93D, 942, 944, 94E, 95B, 95D, 96E, 971, 977, 97B, 97D, 988, 991, 9A4, 9BD, 9C2, 9C8, 9D1, 9E2, 9E4, 9E8, A01, A12, A14, A18, A21, A27, A2D, A32, A3E, A41, A58, A5E, A61, A67, A6B, A72, A81, A87, A8B, A8D, A94, A98, A9E, AAB, AB2, AB8, AC7, ACB, AD2, ADE, AE7, AED, B02, B1D, B31, B3B, B44, B48, B4E, B51, B57, B6E, B7B, B7D, B8E, B97, B9B, BA8, BB7, BC2, BC4, BC8, BD1, BD7, BDD, BE2, BE4, BE8, BEE, C07, C0B, C0D, C14, C1E, C21, C2B, C34, C38, C47, C52, C5E, C61, C67, C6B, C6D, C7E, C8D, C92, C98, CA1, CA7, CAB, CBE, CC7, CD2, CD8, CDE, CE7, D02, D0E, D1D, D22, D28, D2E, D31, D4E, D51, D5B, D64, D68, D77, D7B, D84, D91, D97, DA4, DA8, DAE, DC4, DCE, DD1, DE2, E0D, E12, E14, E21, E27, E2B, E38, E3E, E47, E4B, E54, E6B, E6D, E72, E74, E81, E9E, EA1, EA7, EAD, EB4, EB8, EBE, EC1, ECD, ED2, EDE, EE1, EEB, EED, 100E, 1011, 1022, 1028, 103D, 104E, 1057, 105B, 105D, 1062, 1064, 107B, 1084, 1091, 1097, 10A2, 10A4, 10A8, 10AE, 10B1, 10B7, 10C2, 10C4, 10D1, 10DB, 10DD, 10E8, 1107, 110D, 1112, 1118, 1121, 1127, 112D, 113E, 114B, 114D, 1152, 1161, 1167, 116B, 1174, 117E, 1187, 118D, 1194, 11AB, 11B2, 11B4, 11BE, 11CD, 11D2, 11D8, 11EB, 11ED, 1208, 1217, 121B, 121D, 1228, 1237, 123B, 1244, 1257, 125B, 1262, 1264, 1268, 126E, 1271, 127D, 1282, 1297, 12AE, 12BB, 12BD, 12C2, 12C8, 12CE, 12D1, 12D7, 12EE, 1301, 1307, 1318, 131E, 132B, 132D, 1334, 1341, 1352, 1354, 1358, 135E, 136D, 1372, 1374, 1387, 13A1, 13AB, 13B2, 13B4, 13BE, 13C1, 13CB, 13CD, 13D8, 13DE, 13E1, 13EB, 13ED, 1408, 140E, 1417, 1437, 1442, 1444, 144E, 1457, 145D, 1468, 147B, 1482, 148E, 149B, 149D, 14B1, 14B7, 14BB, 14C2, 14C8, 14DB, 14DD, 14E8, 1507, 150D, 1512, 1514, 1518, 1532, 1534, 1541, 1547, 1558, 1561, 1567, 156D, 1581, 1592, 1594, 1598, 159E, 15A1, 15A7, 15AD, 15B8, 15BE, 15CB, 15D8, 15EB, 15ED, 1604, 1608, 161B, 1624, 163D, 1642, 1644, 1648, 164E, 1651, 165D, 1662, 1671, 1691, 169B, 16A2, 16AE, 16BD, 16C4, 16CE, 16DB, 16DD, 16E2, 16E8, 1701, 1707, 1712, 1714, 1718, 1727, 172D, 1734, 1738, 173E, 1741, 174B, 174D, 175E, 176B, 1774, 1787, 178B, 1792, 179E, 17A1, 17A7, 17AD, 17B4, 17D2, 17D8, 17E7, 17EB, 1804, 180E, 1817, 1824, 1837, 183B, 183D, 1842, 185B, 1868, 186E, 1871, 1882, 1888, 188E, 189D, 18A8, 18B7, 18BB, 18DB, 18E2, 18E8, 18EE, 1907, 190D, 1912, 1914, 1921, 1927, 192B, 192D, 1934, 194B, 1952, 1954, 1958, 196B, 196D, 1972, 197E, 1981, 1987, 198B, 19A7, 19AD, 19B4, 19B8, 19C1, 19CB, 19ED, 1A0E, 1A11, 1A17, 1A1B, 1A1D, 1A22, 1A24, 1A2E, 1A3D, 1A44, 1A48, 1A51, 1A5B, 1A62, 1A77, 1A7B, 1A7D, 1A84, 1AA4, 1AA8, 1AB1, 1ABB, 1AC2, 1AC8, 1AD1, 1AD7, 1AE4, 1AE8, 1AEE, 1B01, 1B07, 1B0B, 1B12, 1B14, 1B1E, 1B21, 1B32, 1B38, 1B4D, 1B52, 1B5E, 1B6D, 1B8B, 1B92, 1BA7, 1BAB, 1BBE, 1BC7, 1BCD, 1BD2, 1BD8, 1BE7, 1BED, 1C04, 1C0E, 1C11, 1C1B, 1C28, 1C31, 1C3B, 1C3D, 1C48, 1C51, 1C5D, 1C68, 1C82, 1C84, 1C88, 1C91, 1C97, 1C9B, 1CA4, 1CB7, 1CC2, 1CC8, 1CCE, 1CD1, 1CD7, 1CE2, 1CEE, 1D01, 1D0B, 1D12, 1D18, 1D1E, 1D27, 1D2D, 1D38, 1D3E, 1D41, 1D47, 1D4D, 1D54, 1D5E, 1D67, 1D81, 1D87, 1D9E, 1DA1, 1DB4, 1DB8, 1DC1, 1DCB, 1DEB, 1E04, 1E17, 1E1B, 1E1D, 1E28, 1E2E, 1E31, 1E37, 1E3B, 1E4E, 1E57, 1E64, 1E77, 1E88, 1E8E, 1E91, 1E9D, 1EA4, 1EAE, 1EB1, 1EBB, 1EBD, 1EC4, 1ECE, 1EDD, 1EE2, 200B, 200D, 201E, 2021, 202B, 202D, 2038, 204D, 2052, 2054, 2058, 2061, 2072, 2078, 207E, 2081, 208D, 209E, 20A7, 20AB, 20B2, 20D2, 20D4, 20DE, 20E1, 20E7, 20EB, 2102, 2108, 2111, 2117, 211B, 2128, 212E, 2137, 2144, 2148, 2157, 2164, 216E, 2188, 218E, 219B, 21A2, 21A4, 21BB, 21C4, 21D7, 21E2, 21E8, 2207, 220B, 220D, 2214, 221E, 2227, 222D, 2232, 2238, 2258, 2267, 2272, 2274, 2281, 228B, 228D, 229E, 22A1, 22B4, 22CD, 22E1, 22E7, 2308, 231B, 2322, 2324, 2337, 233B, 2342, 2344, 234E, 2357, 2362, 2368, 236E, 2377, 237B, 2382, 2384, 238E, 2391, 239D, 23A2, 23A8, 23AE, 23B1, 23BD, 23C2, 23D1, 23E4, 23E8, 23EE, 2414, 2418, 2421, 2427, 242B, 2434, 2438, 2447, 244D, 2452, 2461, 246D, 2472, 2474, 2494, 2498, 24B2, 24B8, 24BE, 24CB, 24D8, 24E7, 24ED, 2502, 2504, 2508, 251B, 2522, 252E, 2537, 253D, 2542, 254E, 2551, 255D, ...
16	11, 13, 17, 1D, 1F, 25, 29, 2B, 2F, 35, 3B, 3D, 43, 47, 49, 4F, 53, 59, 61, 65, 67, 6B, 6D, 71, 7F, 83, 89, 8B, 95, 97, 9D, A3, A7, AD, B3, B5, BF, C1, C5, C7, D3, DF, E3, E5, E9, EF, F1, FB, 101, 107, 10D, 10F, 115, 119, 11B, 125, 133, 137, 139, 13D, 14B, 151, 15B, 15D, 161, 167, 16F, 175, 17B, 17F, 185, 18D, 191, 199, 1A3, 1A5, 1AF, 1B1, 1B7, 1BB, 1C1, 1C9, 1CD, 1CF, 1D3, 1DF, 1E7, 1EB, 1F3, 1F7, 1FD, 209, 20B, 21D, 223, 22D, 233, 239, 23B, 241, 24B, 251, 257, 259, 25F, 265, 269, 26B, 277, 281, 283, 287, 28D, 293, 295, 2A1, 2A5, 2AB, 2B3, 2BD, 2C5, 2CF, 2D7, 2DD, 2E3, 2E7, 2EF, 2F5, 2F9, 301, 305, 313, 31D, 329, 32B, 335, 337, 33B, 33D, 347, 355, 359, 35B, 35F, 36D, 371, 373, 377, 38B, 38F, 397, 3A1, 3A9, 3AD, 3B3, 3B9, 3C7, 3CB, 3D1, 3D7, 3DF, 3E5, 3F1, 3F5, 3FB, 3FD, 407, 409, 40F, 419, 41B, 425, 427, 42D, 43F, 443, 445, 449, 44F, 455, 45D, 463, 469, 47F, 481, 48B, 493, 49D, 4A3, 4A9, 4B1, 4BD, 4C1, 4C7, 4CD, 4CF, 4D5, 4E1, 4EB, 4FD, 4FF, 503, 509, 50B, 511, 515, 517, 51B, 527, 529, 52F, 551, 557, 55D, 565, 577, 581, 58F, 593, 595, 599, 59F, 5A7, 5AB, 5AD, 5B3, 5BF, 5C9, 5CB, 5CF, 5D1, 5D5, 5DB, 5E7, 5F3, 5FB, 607, 60D, 611, 617, 61F, 623, 62B, 62F, 63D, 641, 647, 649, 64D, 653, 655, 65B, 665, 679, 67F, 683, 685, 69D, 6A1, 6A3, 6AD, 6B9, 6BB, 6C5, 6CD, 6D3, 6D9, 6DF, 6F1, 6F7, 6FB, 6FD, 709, 713, 71F, 727, 737, 745, 74B, 74F, 751, 755, 757, 761, 76D, 773, 779, 78B, 78D, 79D, 79F, 7B5, 7BB, 7C3, 7C9, 7CD, 7CF, 7D3, 7DB, 7E1, 7EB, 7ED, 7F7, 805, 80F, 815, 821, 823, 827, 829, 833, 83F, 841, 851, 853, 859, 85D, 85F, 869, 871, 883, 89B, 89F, 8A5, 8AD, 8BD, 8BF, 8C3, 8CB, 8DB, 8DD, 8E1, 8E9, 8EF, 8F5, 8F9, 905, 907, 91D, 923, 925, 92B, 92F, 935, 943, 949, 94D, 94F, 955, 959, 95F, 96B, 971, 977, 985, 989, 98F, 99B, 9A3, 9A9, 9AD, 9C7, 9D9, 9E3, 9EB, 9EF, 9F5, 9F7, 9FD, A13, A1F, A21, A31, A39, A3D, A49, A57, A61, A63, A67, A6F, A75, A7B, A7F, A81, A85, A8B, A93, A97, A99, A9F, AA9, AAB, AB5, ABD, AC1, ACF, AD9, AE5, AE7, AED, AF1, AF3, B03, B11, B15, B1B, B23, B29, B2D, B3F, B47, B51, B57, B5D, B65, B6F, B7B, B89, B8D, B93, B99, B9B, BB7, BB9, BC3, BCB, BCF, BDD, BE1, BE9, BF5, BFB, C07, C0B, C11, C25, C2F, C31, C41, C5B, C5F, C61, C6D, C73, C77, C83, C89, C91, C95, C9D, CB3, CB5, CB9, CBB, CC7, CE3, CE5, CEB, CF1, CF7, CFB, D01, D03, D0F, D13, D1F, D21, D2B, D2D, D3D, D3F, D4F, D55, D69, D79, D81, D85, D87, D8B, D8D, DA3, DAB, DB7, DBD, DC7, DC9, DCD, DD3, DD5, DDB, DE5, DE7, DF3, DFD, DFF, E09, E17, E1D, E21, E27, E2F, E35, E3B, E4B, E57, E59, E5D, E6B, E71, E75, E7D, E87, E8F, E95, E9B, EB1, EB7, EB9, EC3, ED1, ED5, EDB, EED, EEF, EF9, F07, F0B, F0D, F17, F25, F29, F31, F43, F47, F4D, F4F, F53, F59, F5B, F67, F6B, F7F, F95, FA1, FA3, FA7, FAD, FB3, FB5, FBB, FD1, FD3, FD9, FE9, FEF, FFB, FFD, 1003, 100F, 101F, 1021, 1025, 102B, 1039, 103D, 103F, 1051, 1069, 1073, 1079, 107B, 1085, 1087, 1091, 1093, 109D, 10A3, 10A5, 10AF, 10B1, 10BB, 10C1, 10C9, 10E7, 10F1, 10F3, 10FD, 1105, 110B, 1115, 1127, 112D, 1139, 1145, 1147, 1159, 115F, 1163, 1169, 116F, 1181, 1183, 118D, 119B, 11A1, 11A5, 11A7, 11AB, 11C3, 11C5, 11D1, 11D7, 11E7, 11EF, 11F5, 11FB, 120D, 121D, 121F, 1223, 1229, 122B, 1231, 1237, 1241, 1247, 1253, 125F, 1271, 1273, 1279, 127D, 128F, 1297, 12AF, 12B3, 12B5, 12B9, 12BF, 12C1, 12CD, 12D1, 12DF, 12FD, 1307, 130D, 1319, 1327, 132D, 1337, 1343, 1345, 1349, 134F, 1357, 135D, 1367, 1369, 136D, 137B, 1381, 1387, 138B, 1391, 1393, 139D, 139F, 13AF, 13BB, 13C3, 13D5, 13D9, 13DF, 13EB, 13ED, 13F3, 13F9, 13FF, 141B, 1421, 142F, 1433, 143B, 1445, 144D, 1459, 146B, 146F, 1471, 1475, 148D, 1499, 149F, 14A1, 14B1, 14B7, 14BD, 14CB, 14D5, 14E3, 14E7, 1505, 150B, 1511, 1517, 151F, 1525, 1529, 152B, 1537, 153D, 1541, 1543, 1549, 155F, 1565, 1567, 156B, 157D, 157F, 1583, 158F, 1591, 1597, 159B, 15B5, 15BB, 15C1, 15C5, 15CD, 15D7, 15F7, 1607, 1609, 160F, 1613, 1615, 1619, 161B, 1625, 1633, 1639, 163D, 1645, 164F, 1655, 1669, 166D, 166F, 1675, 1693, 1697, 169F, 16A9, 16AF, 16B5, 16BD, 16C3, 16CF, 16D3, 16D9, 16DB, 16E1, 16E5, 16EB, 16ED, 16F7, 16F9, 1709, 170F, 1723, 1727, 1733, 1741, 175D, 1763, 1777, 177B, 178D, 1795, 179B, 179F, 17A5, 17B3, 17B9, 17BF, 17C9, 17CB, 17D5, 17E1, 17E9, 17F3, 17F5, 17FF, 1807, 1813, 181D, 1835, 1837, 183B, 1843, 1849, 184D, 1855, 1867, 1871, 1877, 187D, 187F, 1885, 188F, 189B, 189D, 18A7, 18AD, 18B3, 18B9, 18C1, 18C7, 18D1, 18D7, 18D9, 18DF, 18E5, 18EB, 18F5, 18FD, 1915, 191B, 1931, 1933, 1945, 1949, 1951, 195B, 1979, 1981, 1993, 1997, 1999, 19A3, 19A9, 19AB, 19B1, 19B5, 19C7, 19CF, 19DB, 19ED, 19FD, 1A03, 1A05, 1A11, 1A17, 1A21, 1A23, 1A2D, 1A2F, 1A35, 1A3F, 1A4D, 1A51, 1A69, 1A6B, 1A7B, 1A7D, 1A87, 1A89, 1A93, 1AA7, 1AAB, 1AAD, 1AB1, 1AB9, 1AC9, 1ACF, 1AD5, 1AD7, 1AE3, 1AF3, 1AFB, 1AFF, 1B05, 1B23, 1B25, 1B2F, 1B31, 1B37, 1B3B, 1B41, 1B47, 1B4F, 1B55, 1B59, 1B65, 1B6B, 1B73, 1B7F, 1B83, 1B91, 1B9D, 1BA7, 1BBF, 1BC5, 1BD1, 1BD7, 1BD9, 1BEF, 1BF7, 1C09, 1C13, 1C19, 1C27, 1C2B, 1C2D, 1C33, 1C3D, 1C45, 1C4B, 1C4F, 1C55, 1C73, 1C81, 1C8B, 1C8D, 1C99, 1CA3, 1CA5, 1CB5, 1CB7, 1CC9, 1CE1, 1CF3, 1CF9, 1D09, 1D1B, 1D21, 1D23, 1D35, 1D39, 1D3F, 1D41, 1D4B, 1D53, 1D5D, 1D63, 1D69, 1D71, 1D75, 1D7B, 1D7D, 1D87, 1D89, 1D95, 1D99, 1D9F, 1DA5, 1DA7, 1DB3, 1DB7, 1DC5, 1DD7, 1DDB, 1DE1, 1DF5, 1DF9, 1E01, 1E07, 1E0B, 1E13, 1E17, 1E25, 1E2B, 1E2F, 1E3D, 1E49, 1E4D, 1E4F, 1E6D, 1E71, 1E89, 1E8F, 1E95, 1EA1, 1EAD, 1EBB, 1EC1, 1EC5, 1EC7, 1ECB, 1EDD, 1EE3, 1EEF, 1EF7, 1EFD, 1F01, 1F0D, 1F0F, 1F1B, ...
17	12, 16, 1C, 1E, 23, 27, 29, 2D, 32, 38, 3A, 3G, 43, 45, 4B, 4F, 54, 5C, 5G, 61, 65, 67, 6B, 78, 7C, 81, 83, 8D, 8F, 94, 9A, 9E, A3, A9, AB, B4, B6, BA, BC, C7, D2, D6, D8, DC, E1, E3, ED, F2, F8, FE, FG, G5, G9, GB, 104, 111, 115, 117, 11B, 128, 12E, 137, 139, 13D, 142, 14A, 14G, 155, 159, 15F, 166, 16A, 171, 17B, 17D, 186, 188, 18E, 191, 197, 19F, 1A2, 1A4, 1A8, 1B3, 1BB, 1BF, 1C6, 1CA, 1CG, 1DB, 1DD, 1EE, 1F3, 1FD, 1G2, 1G8, 1GA, 1GG, 209, 20F, 214, 216, 21C, 221, 225, 227, 232, 23C, 23E, 241, 247, 24D, 24F, 25A, 25E, 263, 26B, 274, 27C, 285, 28D, 292, 298, 29C, 2A3, 2A9, 2AD, 2B4, 2B8, 2C5, 2CF, 2DA, 2DC, 2E5, 2E7, 2EB, 2ED, 2F6, 2G3, 2G7, 2G9, 2GD, 30A, 30E, 30G, 313, 326, 32A, 331, 33B, 342, 346, 34C, 351, 35F, 362, 368, 36E, 375, 37B, 386, 38A, 38G, 391, 39B, 39D, 3A2, 3AC, 3AE, 3B7, 3B9, 3BF, 3CG, 3D3, 3D5, 3D9, 3DF, 3E4, 3EC, 3F1, 3F7, 3GC, 3GE, 407, 40F, 418, 41E, 423, 42B, 436, 43A, 43G, 445, 447, 44D, 458, 461, 472, 474, 478, 47E, 47G, 485, 489, 48B, 48F, 49A, 49C, 4A1, 4C1, 4C7, 4CD, 4D4, 4E5, 4EF, 4FC, 4FG, 4G1, 4G5, 4GB, 502, 506, 508, 50E, 519, 522, 524, 528, 52A, 52E, 533, 53F, 54A, 551, 55D, 562, 566, 56C, 573, 577, 57F, 582, 58G, 593, 599, 59B, 59F, 5A4, 5A6, 5AC, 5B5, 5C8, 5CE, 5D1, 5D3, 5EA, 5EE, 5EG, 5F9, 5G4, 5G6, 5GG, 607, 60D, 612, 618, 629, 62F, 632, 634, 63G, 649, 654, 65C, 66B, 678, 67E, 681, 683, 687, 689, 692, 69E, 6A3, 6A9, 6BA, 6BC, 6CB, 6CD, 6E1, 6E7, 6EF, 6F4, 6F8, 6FA, 6FE, 6G5, 6GB, 704, 706, 70G, 71D, 726, 72C, 737, 739, 73D, 73F, 748, 753, 755, 764, 766, 76C, 76G, 771, 77B, 782, 793, 7AA, 7AE, 7B3, 7BB, 7CA, 7CC, 7CG, 7D7, 7E6, 7E8, 7EC, 7F3, 7F9, 7FF, 7G2, 7GE, 7GG, 814, 81A, 81C, 821, 825, 82B, 838, 83E, 841, 843, 849, 84D, 852, 85E, 863, 869, 876, 87A, 87G, 88B, 892, 898, 89C, 8B4, 8C5, 8CF, 8D6, 8DA, 8DG, 8E1, 8E7, 8FC, 8G7, 8G9, 908, 90G, 913, 91F, 92C, 935, 937, 93B, 942, 948, 94E, 951, 953, 957, 95D, 964, 968, 96A, 96G, 979, 97B, 984, 98C, 98G, 99D, 9A6, 9B1, 9B3, 9B9, 9BD, 9BF, 9CE, 9DB, 9DF, 9E4, 9EC, 9F1, 9F5, 9G6, 9GE, A07, A0D, A12, A1A, A23, A2F, A3C, A3G, A45, A4B, A4D, A67, A69, A72, A7A, A7E, A8B, A8F, A96, AA1, AA7, AB2, AB6, ABC, ACF, AD8, ADA, AE9, AG1, AG5, AG7, B02, B08, B0C, B17, B1D, B24, B28, B2G, B44, B46, B4A, B4C, B57, B71, B73, B79, B7F, B84, B88, B8E, B8G, B9B, B9F, BAA, BAC, BB5, BB7, BC6, BC8, BD7, BDD, BEG, BFF, BG6, BGA, BGC, BGG, C01, C16, C1E, C29, C2F, C38, C3A, C3E, C43, C45, C4B, C54, C56, C61, C6B, C6D, C76, C83, C89, C8D, C92, C9A, C9G, CA5, CB4, CBG, CC1, CC5, CD2, CD8, CDC, CE3, CED, CF4, CFA, CFG, D04, D0A, D0C, D15, D22, D26, D2C, D3D, D3F, D48, D55, D59, D5B, D64, D71, D75, D7D, D8E, D91, D97, D99, D9D, DA2, DA4, DAG, DB3, DC6, DDB, DE6, DE8, DEC, DF1, DF7, DF9, DFF, E03, E05, E0B, E1A, E1G, E2B, E2D, E32, E3E, E4D, E4F, E52, E58, E65, E69, E6B, E7C, E92, E9C, EA1, EA3, EAD, EAF, EB8, EBA, EC3, EC9, ECB, ED4, ED6, EDG, EE5, EED, EG9, F02, F04, F0E, F15, F1B, F24, F35, F3B, F46, F51, F53, F64, F6A, F6E, F73, F79, F8A, F8C, F95, FA2, FA8, FAC, FAE, FB1, FC8, FCA, FD5, FDB, FEA, FF1, FF7, FFD, FGE, G0D, G0F, G12, G18, G1A, G1G, G25, G2F, G34, G3G, G4B, G5C, G5E, G63, G67, G78, G7G, G96, G9A, G9C, G9G, GA5, GA7, GB2, GB6, GC3, GDG, GE9, GEF, GFA, GG7, GGD, 1006, 1011, 1013, 1017, 101D, 1024, 102A, 1033, 1035, 1039, 1046, 104C, 1051, 1055, 105B, 105D, 1066, 1068, 1077, 1082, 108A, 109B, 109F, 10A4, 10AG, 10B1, 10B7, 10BD, 10C2, 10DD, 10E2, 10EG, 10F3, 10FB, 10G4, 10GC, 1107, 1118, 111C, 111E, 1121, 1138, 1143, 1149, 114B, 115A, 115G, 1165, 1172, 117C, 1189, 118D, 11A9, 11AF, 11B4, 11BA, 11C1, 11C7, 11CB, 11CD, 11D8, 11DE, 11E1, 11E3, 11E9, 11FE, 11G3, 11G5, 11G9, 120A, 120C, 120G, 121B, 121D, 1222, 1226, 123F, 1244, 124A, 124E, 1255, 125F, 127D, 128C, 128E, 1293, 1297, 1299, 129D, 129F, 12A8, 12B5, 12BB, 12BF, 12C6, 12CG, 12D5, 12E8, 12EC, 12EE, 12F3, 12GG, 1303, 130B, 1314, 131A, 131G, 1327, 132D, 1338, 133C, 1341, 1343, 1349, 134D, 1352, 1354, 135E, 135G, 136F, 1374, 1387, 138B, 1396, 13A3, 13BE, 13C3, 13D6, 13DA, 13EB, 13F2, 13F8, 13FC, 13G1, 13GF, 1404, 140A, 1413, 1415, 141F, 142A, 1431, 143B, 143D, 1446, 144E, 1459, 1462, 1479, 147B, 147F, 1486, 148C, 148G, 1497, 14A8, 14B1, 14B7, 14BD, 14BF, 14C4, 14CE, 14D9, 14DB, 14E4, 14EA, 14EG, 14F5, 14FD, 14G2, 14GC, 1501, 1503, 1509, 150F, 1514, 151E, 1525, 153C, 1541, 1556, 1558, 1569, 156D, 1574, 157E, 159A, 15A1, 15B2, 15B6, 15B8, 15C1, 15C7, 15C9, 15CF, 15D2, 15E3, 15EB, 15F6, 15G7, 1606, 160C, 160E, 1619, 161F, 1628, 162A, 1633, 1635, 163B, 1644, 1651, 1655, 166C, 166E, 167D, 167F, 1688, 168A, 1693, 16A6, 16AA, 16AC, 16AG, 16B7, 16C6, 16CC, 16D1, 16D3, 16DF, 16EE, 16F5, 16F9, 16FF, 170B, 170D, 1716, 1718, 171E, 1721, 1727, 172D, 1734, 173A, 173E, 1749, 174F, 1756, 1761, 1765, 1772, 177E, 1787, 179E, 17A3, 17AF, 17B4, 17B6, 17CB, 17D2, 17E3, 17ED, 17F2, 17FG, 17G3, 17G5, 17GB, 1804, 180C, 1811, 1815, 181B, 1837, 1844, 184E, 184G, 185B, 1864, 1866, 1875, 1877, 1888, 189F, 18AG, 18B5, 18C4, 18D5, 18DB, 18DD, 18EE, 18F1, 18F7, 18F9, 18G2, 18GA, 1903, 1909, 190F, 1916, 191A, 191G, 1921, 192B, 192D, 1938, 193C, 1941, 1947, 1949, 1954, 1958, 1965, 1976, 197A, 197G, 1992, 1996, 199E, 19A3, 19A7, 19AF, 19B2, 19BG, 19C5, 19C9, 19D6, 19E1, 19E5, 19E7, 19G3, 19G7, 1A0E, 1A13, 1A19, 1A24, 1A2G, 1A3D, 1A42, 1A46, 1A48, 1A4C, 1A5D, 1A62, 1A6E, 1A75, 1A7B, 1A7F, 1A8A, 1A8C, 1A97, 1AB3, ...
18	11, 15, 1B, 1D, 21, 25, 27, 2B, 2H, 35, 37, 3D, 3H, 41, 47, 4B, 4H, 57, 5B, 5D, 5H, 61, 65, 71, 75, 7B, 7D, 85, 87, 8D, 91, 95, 9B, 9H, A1, AB, AD, AH, B1, BD, C7, CB, CD, CH, D5, D7, DH, E5, EB, EH, F1, F7, FB, FD, G5, H1, H5, H7, HB, 107, 10D, 115, 117, 11B, 11H, 127, 12D, 131, 135, 13B, 141, 145, 14D, 155, 157, 15H, 161, 167, 16B, 16H, 177, 17B, 17D, 17H, 18B, 191, 195, 19D, 19H, 1A5, 1AH, 1B1, 1C1, 1C7, 1CH, 1D5, 1DB, 1DD, 1E1, 1EB, 1EH, 1F5, 1F7, 1FD, 1G1, 1G5, 1G7, 1H1, 1HB, 1HD, 1HH, 205, 20B, 20D, 217, 21B, 21H, 227, 22H, 237, 23H, 247, 24D, 251, 255, 25D, 261, 265, 26D, 26H, 27D, 285, 28H, 291, 29B, 29D, 29H, 2A1, 2AB, 2B7, 2BB, 2BD, 2BH, 2CD, 2CH, 2D1, 2D5, 2E7, 2EB, 2F1, 2FB, 2G1, 2G5, 2GB, 2GH, 2HD, 2HH, 305, 30B, 311, 317, 321, 325, 32B, 32D, 335, 337, 33D, 345, 347, 34H, 351, 357, 367, 36B, 36D, 36H, 375, 37B, 381, 387, 38D, 39H, 3A1, 3AB, 3B1, 3BB, 3BH, 3C5, 3CD, 3D7, 3DB, 3DH, 3E5, 3E7, 3ED, 3F7, 3FH, 3GH, 3H1, 3H5, 3HB, 3HD, 401, 405, 407, 40B, 415, 417, 41D, 43B, 43H, 445, 44D, 45D, 465, 471, 475, 477, 47B, 47H, 487, 48B, 48D, 491, 49D, 4A5, 4A7, 4AB, 4AD, 4AH, 4B5, 4BH, 4CB, 4D1, 4DD, 4E1, 4E5, 4EB, 4F1, 4F5, 4FD, 4FH, 4GD, 4GH, 4H5, 4H7, 4HB, 4HH, 501, 507, 50H, 521, 527, 52B, 52D, 541, 545, 547, 54H, 55B, 55D, 565, 56D, 571, 577, 57D, 58D, 591, 595, 597, 5A1, 5AB, 5B5, 5BD, 5CB, 5D7, 5DD, 5DH, 5E1, 5E5, 5E7, 5EH, 5FB, 5FH, 5G5, 5H5, 5H7, 605, 607, 61B, 61H, 627, 62D, 62H, 631, 635, 63D, 641, 64B, 64D, 655, 661, 66B, 66H, 67B, 67D, 67H, 681, 68B, 695, 697, 6A5, 6A7, 6AD, 6AH, 6B1, 6BB, 6C1, 6D1, 6E7, 6EB, 6EH, 6F7, 6G5, 6G7, 6GB, 6H1, 6HH, 701, 705, 70D, 711, 717, 71B, 725, 727, 73B, 73H, 741, 747, 74B, 74H, 75D, 761, 765, 767, 76D, 76H, 775, 77H, 785, 78B, 797, 79B, 79H, 7AB, 7B1, 7B7, 7BB, 7D1, 7E1, 7EB, 7F1, 7F5, 7FB, 7FD, 7G1, 7H5, 7HH, 801, 80H, 817, 81B, 825, 831, 83B, 83D, 83H, 847, 84D, 851, 855, 857, 85B, 85H, 867, 86B, 86D, 871, 87B, 87D, 885, 88D, 88H, 89D, 8A5, 8AH, 8B1, 8B7, 8BB, 8BD, 8CB, 8D7, 8DB, 8DH, 8E7, 8ED, 8EH, 8FH, 8G7, 8GH, 8H5, 8HB, 901, 90B, 915, 921, 925, 92B, 92H, 931, 94B, 94D, 955, 95D, 95H, 96D, 96H, 977, 981, 987, 991, 995, 99B, 9AD, 9B5, 9B7, 9C5, 9DD, 9DH, 9E1, 9ED, 9F1, 9F5, 9FH, 9G5, 9GD, 9GH, 9H7, A0B, A0D, A0H, A11, A1D, A35, A37, A3D, A41, A47, A4B, A4H, A51, A5D, A5H, A6B, A6D, A75, A77, A85, A87, A95, A9B, AAD, ABB, AC1, AC5, AC7, ACB, ACD, ADH, AE7, AF1, AF7, AFH, AG1, AG5, AGB, AGD, AH1, AHB, AHD, B07, B0H, B11, B1B, B27, B2D, B2H, B35, B3D, B41, B47, B55, B5H, B61, B65, B71, B77, B7B, B81, B8B, B91, B97, B9D, BAH, BB5, BB7, BBH, BCD, BCH, BD5, BE5, BE7, BEH, BFD, BFH, BG1, BGB, BH7, BHB, C01, C11, C15, C1B, C1D, C1H, C25, C27, C31, C35, C47, C5B, C65, C67, C6B, C6H, C75, C77, C7D, C8H, C91, C97, CA5, CAB, CB5, CB7, CBD, CC7, CD5, CD7, CDB, CDH, CED, CEH, CF1, CG1, CH7, CHH, D05, D07, D0H, D11, D1B, D1D, D25, D2B, D2D, D35, D37, D3H, D45, D4D, D67, D6H, D71, D7B, D81, D87, D8H, D9H, DA5, DAH, DBB, DBD, DCD, DD1, DD5, DDB, DDH, DEH, DF1, DFB, DG7, DGD, DGH, DH1, DH5, E0B, E0D, E17, E1D, E2B, E31, E37, E3D, E4D, E5B, E5D, E5H, E65, E67, E6D, E71, E7B, E7H, E8B, E95, EA5, EA7, EAD, EAH, EBH, EC7, EDD, EDH, EE1, EE5, EEB, EED, EF7, EFB, EG7, F01, F0B, F0H, F1B, F27, F2D, F35, F3H, F41, F45, F4B, F51, F57, F5H, F61, F65, F71, F77, F7D, F7H, F85, F87, F8H, F91, F9H, FAB, FB1, FC1, FC5, FCB, FD5, FD7, FDD, FE1, FE7, FFH, FG5, FH1, FH5, FHD, G05, G0D, G17, G27, G2B, G2D, G2H, G45, G4H, G55, G57, G65, G6B, G6H, G7D, G85, G91, G95, GAH, GB5, GBB, GBH, GC7, GCD, GCH, GD1, GDD, GE1, GE5, GE7, GED, GFH, GG5, GG7, GGB, GHB, GHD, GHH, H0B, H0D, H11, H15, H2D, H31, H37, H3B, H41, H4B, H67, H75, H77, H7D, H7H, H81, H85, H87, H8H, H9D, HA1, HA5, HAD, HB5, HBB, HCD, HCH, HD1, HD7, HF1, HF5, HFD, HG5, HGB, HGH, HH7, HHD, 1007, 100B, 100H, 1011, 1017, 101B, 101H, 1021, 102B, 102D, 103B, 103H, 1051, 1055, 105H, 106D, 1085, 108B, 109D, 109H, 10AH, 10B7, 10BD, 10BH, 10C5, 10D1, 10D7, 10DD, 10E5, 10E7, 10EH, 10FB, 10G1, 10GB, 10GD, 10H5, 10HD, 1107, 110H, 1125, 1127, 112B, 1131, 1137, 113B, 1141, 1151, 115B, 115H, 1165, 1167, 116D, 1175, 117H, 1181, 118B, 118H, 1195, 119B, 11A1, 11A7, 11AH, 11B5, 11B7, 11BD, 11C1, 11C7, 11CH, 11D7, 11ED, 11F1, 11G5, 11G7, 11H7, 11HB, 1201, 120B, 1225, 122D, 123D, 123H, 1241, 124B, 124H, 1251, 1257, 125B, 126B, 1271, 127D, 128D, 129B, 129H, 12A1, 12AD, 12B1, 12BB, 12BD, 12C5, 12C7, 12CD, 12D5, 12E1, 12E5, 12FB, 12FD, 12GB, 12GD, 12H5, 12H7, 12HH, 1311, 1315, 1317, 131B, 1321, 132H, 1335, 133B, 133D, 1347, 1355, 135D, 135H, 1365, 137H, 1381, 138B, 138D, 1391, 1395, 139B, 139H, 13A7, 13AD, 13AH, 13BB, 13BH, 13C7, 13D1, 13D5, 13E1, 13ED, 13F5, 13GB, 13GH, 13HB, 13HH, 1401, 1415, 141D, 142D, 1435, 143B, 1447, 144B, 144D, 1451, 145B, 1461, 1467, 146B, 146H, 148B, 1497, 149H, 14A1, 14AD, 14B5, 14B7, 14C5, 14C7, 14D7, 14ED, 14FD, 14G1, 14GH, 14HH, 1505, 1507, 1517, 151B, 151H, 1521, 152B, 1531, 153B, 153H, 1545, 154D, 154H, 1555, 1557, 155H, 1561, 156D, 156H, 1575, 157B, 157D, 1587, 158B, 1597, 15A7, 15AB, 15AH, 15C1, 15C5, 15CD, 15D1, 15D5, 15DD, 15DH, 15ED, 15F1, 15F5, 15G1, 15GD, 15GH, 15H1, 160D, 160H, 1625, 162B, 162H, 163B, 1645, 1651, 1657, 165B, 165D, 165H, 166H, 1675, 167H, 1687, 168D, 168H, 169B, 169D, 16A7, 16C1, ...
19	14, 1A, 1C, 1I, 23, 25, 29, 2F, 32, 34, 3A, 3E, 3G, 43, 47, 4D, 52, 56, 58, 5C, 5E, 5I, 6D, 6H, 74, 76, 7G, 7I, 85, 8B, 8F, 92, 98, 9A, A1, A3, A7, A9, B2, BE, BI, C1, C5, CB, CD, D4, DA, DG, E3, E5, EB, EF, EH, F8, G3, G7, G9, GD, H8, HE, I5, I7, IB, IH, 106, 10C, 10I, 113, 119, 11H, 122, 12A, 131, 133, 13D, 13F, 142, 146, 14C, 151, 155, 157, 15B, 164, 16C, 16G, 175, 179, 17F, 188, 18A, 199, 19F, 1A6, 1AC, 1AI, 1B1, 1B7, 1BH, 1C4, 1CA, 1CC, 1CI, 1D5, 1D9, 1DB, 1E4, 1EE, 1EG, 1F1, 1F7, 1FD, 1FF, 1G8, 1GC, 1GI, 1H7, 1HH, 1I6, 1IG, 205, 20B, 20H, 212, 21A, 21G, 221, 229, 22D, 238, 23I, 24B, 24D, 254, 256, 25A, 25C, 263, 26H, 272, 274, 278, 283, 287, 289, 28D, 29E, 29I, 2A7, 2AH, 2B6, 2BA, 2BG, 2C3, 2CH, 2D2, 2D8, 2DE, 2E3, 2E9, 2F2, 2F6, 2FC, 2FE, 2G5, 2G7, 2GD, 2H4, 2H6, 2HG, 2HI, 2I5, 304, 308, 30A, 30E, 311, 317, 31F, 322, 328, 33B, 33D, 344, 34C, 353, 359, 35F, 364, 36G, 371, 377, 37D, 37F, 382, 38E, 395, 3A4, 3A6, 3AA, 3AG, 3AI, 3B5, 3B9, 3BB, 3BF, 3C8, 3CA, 3CG, 3EC, 3EI, 3F5, 3FD, 3GC, 3H3, 3HH, 3I2, 3I4, 3I8, 3IE, 403, 407, 409, 40F, 418, 41I, 421, 425, 427, 42B, 42H, 43A, 443, 44B, 454, 45A, 45E, 461, 469, 46D, 472, 476, 481, 485, 48B, 48D, 48H, 494, 496, 49C, 4A3, 4B4, 4BA, 4BE, 4BG, 4D2, 4D6, 4D8, 4DI, 4EB, 4ED, 4F4, 4FC, 4FI, 4G5, 4GB, 4HA, 4HG, 4I1, 4I3, 4IF, 506, 50I, 517, 524, 52I, 535, 539, 53B, 53F, 53H, 548, 551, 557, 55D, 56C, 56E, 57B, 57D, 58G, 593, 59B, 59H, 5A2, 5A4, 5A8, 5AG, 5B3, 5BD, 5BF, 5C6, 5D1, 5DB, 5DH, 5EA, 5EC, 5EG, 5EI, 5F9, 5G2, 5G4, 5H1, 5H3, 5H9, 5HD, 5HF, 5I6, 5IE, 60D, 61I, 623, 629, 62H, 63E, 63G, 641, 649, 656, 658, 65C, 661, 667, 66D, 66H, 67A, 67C, 68F, 692, 694, 69A, 69E, 6A1, 6AF, 6B2, 6B6, 6B8, 6BE, 6BI, 6C5, 6CH, 6D4, 6DA, 6E5, 6E9, 6EF, 6F8, 6FG, 6G3, 6G7, 6HE, 6ID, 704, 70C, 70G, 713, 715, 71B, 72E, 737, 739, 746, 74E, 74I, 75B, 766, 76G, 76I, 773, 77B, 77H, 784, 788, 78A, 78E, 791, 799, 79D, 79F, 7A2, 7AC, 7AE, 7B5, 7BD, 7BH, 7CC, 7D3, 7DF, 7DH, 7E4, 7E8, 7EA, 7F7, 7G2, 7G6, 7GC, 7H1, 7H7, 7HB, 7IA, 7II, 809, 80F, 812, 81A, 821, 82D, 838, 83C, 83I, 845, 847, 85G, 85I, 869, 86H, 872, 87G, 881, 889, 892, 898, 8A1, 8A5, 8AB, 8BC, 8C3, 8C5, 8D2, 8E9, 8ED, 8EF, 8F8, 8FE, 8FI, 8GB, 8GH, 8H6, 8HA, 8HI, 902, 904, 908, 90A, 913, 92C, 92E, 931, 937, 93D, 93H, 944, 946, 94I, 953, 95F, 95H, 968, 96A, 977, 979, 986, 98C, 99D, 9AA, 9AI, 9B3, 9B5, 9B9, 9BB, 9CE, 9D3, 9DF, 9E2, 9EC, 9EE, 9EI, 9F5, 9F7, 9FD, 9G4, 9G6, 9GI, 9H9, 9HB, 9I2, 9IG, A03, A07, A0D, A12, A18, A1E, A2B, A34, A36, A3A, A45, A4B, A4F, A54, A5E, A63, A69, A6F, A7I, A85, A87, A8H, A9C, A9G, AA3, AB2, AB4, ABE, AC9, ACD, ACF, AD6, AE1, AE5, AED, AFC, AFG, AG3, AG5, AG9, AGF, AGH, AHA, AHE, AIF, B0I, B1B, B1D, B1H, B24, B2A, B2C, B2I, B42, B44, B4A, B57, B5D, B66, B68, B6E, B77, B84, B86, B8A, B8G, B9B, B9F, B9H, BAG, BC2, BCC, BCI, BD1, BDB, BDD, BE4, BE6, BEG, BF3, BF5, BFF, BFH, BG8, BGE, BH3, BIE, C05, C07, C0H, C16, C1C, C23, C32, C38, C41, C4D, C4F, C5E, C61, C65, C6B, C6H, C7G, C7I, C89, C94, C9A, C9E, C9G, CA1, CB6, CB8, CC1, CC7, CD4, CDC, CDI, CE5, CF4, CG1, CG3, CG7, CGD, CGF, CH2, CH8, CHI, CI5, CIH, D0A, D19, D1B, D1H, D22, D31, D39, D4E, D4I, D51, D55, D5B, D5D, D66, D6A, D75, D8G, D97, D9D, DA6, DB1, DB7, DBH, DCA, DCC, DCG, DD3, DDB, DDH, DE8, DEA, DEE, DF9, DFF, DG2, DG6, DGC, DGE, DH5, DH7, DI4, DIG, E05, E14, E18, E1E, E27, E29, E2F, E32, E38, E4H, E54, E5I, E63, E6B, E72, E7A, E83, E92, E96, E98, E9C, EAH, EBA, EBG, EBI, ECF, ED2, ED8, EE3, EED, EF8, EFC, EH4, EHA, EHG, EI3, EIB, EIH, F02, F04, F0G, F13, F17, F19, F1F, F2I, F35, F37, F3B, F4A, F4C, F4G, F59, F5B, F5H, F62, F79, F7F, F82, F86, F8E, F95, FAI, FBF, FBH, FC4, FC8, FCA, FCE, FCG, FD7, FE2, FE8, FEC, FF1, FFB, FFH, FGI, FH3, FH5, FHB, G03, G07, G0F, G16, G1C, G1I, G27, G2D, G36, G3A, G3G, G3I, G45, G49, G4F, G4H, G58, G5A, G67, G6D, G7E, G7I, G8B, G96, GAF, GB2, GC3, GC7, GD6, GDE, GE1, GE5, GEB, GF6, GFC, GFI, GG9, GGB, GH2, GHE, GI3, GID, GIF, H06, H0E, H17, H1H, H33, H35, H39, H3H, H44, H48, H4G, H5F, H66, H6C, H6I, H71, H77, H7H, H8A, H8C, H93, H99, H9F, HA2, HAA, HAG, HB7, HBD, HBF, HC2, HC8, HCE, HD5, HDD, HEI, HF5, HG8, HGA, HH9, HHD, HI2, HIC, I14, I1C, I2B, I2F, I2H, I38, I3E, I3G, I43, I47, I56, I5E, I67, I76, I83, I89, I8B, I94, I9A, IA1, IA3, IAD, IAF, IB2, IBC, IC7, ICB, IDG, IDI, IEF, IEH, IF8, IFA, IG1, IH2, IH6, IH8, IHC, II1, IIH, 1004, 100A, 100C, 1015, 1022, 102A, 102E, 1031, 104C, 104E, 1055, 1057, 105D, 105H, 1064, 106A, 106I, 1075, 1079, 1082, 1088, 108G, 1099, 109D, 10A8, 10B1, 10BB, 10CG, 10D3, 10DF, 10E2, 10E4, 10F7, 10FF, 10GE, 10H5, 10HB, 10I6, 10IA, 10IC, 10II, 1109, 110H, 1114, 1118, 111E, 1136, 1141, 114B, 114D, 1156, 115G, 115I, 116F, 116H, 117G, 1192, 11A1, 11A7, 11B4, 11C3, 11C9, 11CB, 11DA, 11DE, 11E1, 11E3, 11ED, 11F2, 11FC, 11FI, 11G5, 11GD, 11GH, 11H4, 11H6, 11HG, 11HI, 11IB, 11IF, 1202, 1208, 120A, 1213, 1217, 1222, 1231, 1235, 123B, 124C, 124G, 1255, 125B, 125F, 1264, 1268, 1273, 1279, 127D, 1288, 1291, 1295, 1297, 12AI, 12B3, 12C8, 12CE, 12D1, 12DD, 12E6, 12F1, 12F7, 12FB, 12FD, 12FH, 12GG, 12H3, 12HF, 12I4, 12IA, 12IE, 1307, 1309, 1312, 132D, 133A, ...
20	13, 19, 1B, 1H, 21, 23, 27, 2D, 2J, 31, 37, 3B, 3D, 3J, 43, 49, 4H, 51, 53, 57, 59, 5D, 67, 6B, 6H, 6J, 79, 7B, 7H, 83, 87, 8D, 8J, 91, 9B, 9D, 9H, 9J, AB, B3, B7, B9, BD, BJ, C1, CB, CH, D3, D9, DB, DH, E1, E3, ED, F7, FB, FD, FH, GB, GH, H7, H9, HD, HJ, I7, ID, IJ, J3, J9, JH, 101, 109, 10J, 111, 11B, 11D, 11J, 123, 129, 12H, 131, 133, 137, 13J, 147, 14B, 14J, 153, 159, 161, 163, 171, 177, 17H, 183, 189, 18B, 18H, 197, 19D, 19J, 1A1, 1A7, 1AD, 1AH, 1AJ, 1BB, 1C1, 1C3, 1C7, 1CD, 1CJ, 1D1, 1DD, 1DH, 1E3, 1EB, 1F1, 1F9, 1FJ, 1G7, 1GD, 1GJ, 1H3, 1HB, 1HH, 1I1, 1I9, 1ID, 1J7, 1JH, 209, 20B, 211, 213, 217, 219, 21J, 22D, 22H, 22J, 233, 23H, 241, 243, 247, 257, 25B, 25J, 269, 26H, 271, 277, 27D, 287, 28B, 28H, 293, 29B, 29H, 2A9, 2AD, 2AJ, 2B1, 2BB, 2BD, 2BJ, 2C9, 2CB, 2D1, 2D3, 2D9, 2E7, 2EB, 2ED, 2EH, 2F3, 2F9, 2FH, 2G3, 2G9, 2HB, 2HD, 2I3, 2IB, 2J1, 2J7, 2JD, 301, 30D, 30H, 313, 319, 31B, 31H, 329, 32J, 33H, 33J, 343, 349, 34B, 34H, 351, 353, 357, 35J, 361, 367, 381, 387, 38D, 391, 39J, 3A9, 3B3, 3B7, 3B9, 3BD, 3BJ, 3C7, 3CB, 3CD, 3CJ, 3DB, 3E1, 3E3, 3E7, 3E9, 3ED, 3EJ, 3FB, 3G3, 3GB, 3H3, 3H9, 3HD, 3HJ, 3I7, 3IB, 3IJ, 3J3, 3JH, 401, 407, 409, 40D, 40J, 411, 417, 41H, 42H, 433, 437, 439, 44D, 44H, 44J, 459, 461, 463, 46D, 471, 477, 47D, 47J, 48H, 493, 497, 499, 4A1, 4AB, 4B3, 4BB, 4C7, 4D1, 4D7, 4DB, 4DD, 4DH, 4DJ, 4E9, 4F1, 4F7, 4FD, 4GB, 4GD, 4H9, 4HB, 4ID, 4IJ, 4J7, 4JD, 4JH, 4JJ, 503, 50B, 50H, 517, 519, 51J, 52D, 533, 539, 541, 543, 547, 549, 54J, 55B, 55D, 569, 56B, 56H, 571, 573, 57D, 581, 58J, 5A3, 5A7, 5AD, 5B1, 5BH, 5BJ, 5C3, 5CB, 5D7, 5D9, 5DD, 5E1, 5E7, 5ED, 5EH, 5F9, 5FB, 5GD, 5GJ, 5H1, 5H7, 5HB, 5HH, 5IB, 5IH, 5J1, 5J3, 5J9, 5JD, 5JJ, 60B, 60H, 613, 61H, 621, 627, 62J, 637, 63D, 63H, 653, 661, 66B, 66J, 673, 679, 67B, 67H, 68J, 69B, 69D, 6A9, 6AH, 6B1, 6BD, 6C7, 6CH, 6CJ, 6D3, 6DB, 6DH, 6E3, 6E7, 6E9, 6ED, 6EJ, 6F7, 6FB, 6FD, 6FJ, 6G9, 6GB, 6H1, 6H9, 6HD, 6I7, 6IH, 6J9, 6JB, 6JH, 701, 703, 70J, 71D, 71H, 723, 72B, 72H, 731, 73J, 747, 74H, 753, 759, 75H, 767, 76J, 77D, 77H, 783, 789, 78B, 79J, 7A1, 7AB, 7AJ, 7B3, 7BH, 7C1, 7C9, 7D1, 7D7, 7DJ, 7E3, 7E9, 7F9, 7FJ, 7G1, 7GH, 7I3, 7I7, 7I9, 7J1, 7J7, 7JB, 803, 809, 80H, 811, 819, 82B, 82D, 82H, 82J, 83B, 84J, 851, 857, 85D, 85J, 863, 869, 86B, 873, 877, 87J, 881, 88B, 88D, 899, 89B, 8A7, 8AD, 8BD, 8C9, 8CH, 8D1, 8D3, 8D7, 8D9, 8EB, 8EJ, 8FB, 8FH, 8G7, 8G9, 8GD, 8GJ, 8H1, 8H7, 8HH, 8HJ, 8IB, 8J1, 8J3, 8JD, 907, 90D, 90H, 913, 91B, 91H, 923, 92J, 93B, 93D, 93H, 94B, 94H, 951, 959, 95J, 967, 96D, 96J, 981, 987, 989, 98J, 99D, 99H, 9A3, 9B1, 9B3, 9BD, 9C7, 9CB, 9CD, 9D3, 9DH, 9E1, 9E9, 9F7, 9FB, 9FH, 9FJ, 9G3, 9G9, 9GB, 9H3, 9H7, 9I7, 9J9, A01, A03, A07, A0D, A0J, A11, A17, A29, A2B, A2H, A3D, A3J, A4B, A4D, A4J, A5B, A67, A69, A6D, A6J, A7D, A7H, A7J, A8H, AA1, AAB, AAH, AAJ, AB9, ABB, AC1, AC3, ACD, ACJ, AD1, ADB, ADD, AE3, AE9, AEH, AG7, AGH, AGJ, AH9, AHH, AI3, AID, AJB, AJH, B09, B11, B13, B21, B27, B2B, B2H, B33, B41, B43, B4D, B57, B5D, B5H, B5J, B63, B77, B79, B81, B87, B93, B9B, B9H, BA3, BB1, BBH, BBJ, BC3, BC9, BCB, BCH, BD3, BDD, BDJ, BEB, BF3, BG1, BG3, BG9, BGD, BHB, BHJ, BJ3, BJ7, BJ9, BJD, BJJ, C01, C0D, C0H, C1B, C31, C3B, C3H, C49, C53, C59, C5J, C6B, C6D, C6H, C73, C7B, C7H, C87, C89, C8D, C97, C9D, C9J, CA3, CA9, CAB, CB1, CB3, CBJ, CCB, CCJ, CDH, CE1, CE7, CEJ, CF1, CF7, CFD, CFJ, CH7, CHD, CI7, CIB, CIJ, CJ9, CJH, D09, D17, D1B, D1D, D1H, D31, D3D, D3J, D41, D4H, D53, D59, D63, D6D, D77, D7B, D91, D97, D9D, D9J, DA7, DAD, DAH, DAJ, DBB, DBH, DC1, DC3, DC9, DDB, DDH, DDJ, DE3, DF1, DF3, DF7, DFJ, DG1, DG7, DGB, DHH, DI3, DI9, DID, DJ1, DJB, E13, E1J, E21, E27, E2B, E2D, E2H, E2J, E39, E43, E49, E4D, E51, E5B, E5H, E6H, E71, E73, E79, E8J, E93, E9B, EA1, EA7, EAD, EB1, EB7, EBJ, EC3, EC9, ECB, ECH, ED1, ED7, ED9, EDJ, EE1, EEH, EF3, EG3, EG7, EGJ, EHD, EJ1, EJ7, F07, F0B, F19, F1H, F23, F27, F2D, F37, F3D, F3J, F49, F4B, F51, F5D, F61, F6B, F6D, F73, F7B, F83, F8D, F9H, F9J, FA3, FAB, FAH, FB1, FB9, FC7, FCH, FD3, FD9, FDB, FDH, FE7, FEJ, FF1, FFB, FFH, FG3, FG9, FGH, FH3, FHD, FHJ, FI1, FI7, FID, FIJ, FJ9, FJH, G11, G17, G29, G2B, G39, G3D, G41, G4B, G61, G69, G77, G7B, G7D, G83, G89, G8B, G8H, G91, G9J, GA7, GAJ, GBH, GCD, GCJ, GD1, GDD, GDJ, GE9, GEB, GF1, GF3, GF9, GFJ, GGD, GGH, GI1, GI3, GIJ, GJ1, GJB, GJD, H03, H13, H17, H19, H1D, H21, H2H, H33, H39, H3B, H43, H4J, H57, H5B, H5H, H77, H79, H7J, H81, H87, H8B, H8H, H93, H9B, H9H, HA1, HAD, HAJ, HB7, HBJ, HC3, HCH, HD9, HDJ, HF3, HF9, HG1, HG7, HG9, HHB, HHJ, HIH, HJ7, HJD, I07, I0B, I0D, I0J, I19, I1H, I23, I27, I2D, I43, I4H, I57, I59, I61, I6B, I6D, I79, I7B, I89, I9D, IAB, IAH, IBD, ICB, ICH, ICJ, IDH, IE1, IE7, IE9, IEJ, IF7, IFH, IG3, IG9, IGH, IH1, IH7, IH9, IHJ, II1, IID, IIH, IJ3, IJ9, IJB, J03, J07, J11, J1J, J23, J29, J39, J3D, J41, J47, J4B, J4J, J53, J5H, J63, J67, J71, J7D, J7H, J7J, J99, J9D, JAH, JB3, JB9, JC1, JCD, JD7, JDD, JDH, JDJ, JE3, JF1, JF7, JFJ, JG7, JGD, JGH, JH9, JHB, JI3, JJD, 1009, ...
21	12, 18, 1A, 1G, 1K, 21, 25, 2B, 2H, 2J, 34, 38, 3A, 3G, 3K, 45, 4D, 4H, 4J, 52, 54, 58, 61, 65, 6B, 6D, 72, 74, 7A, 7G, 7K, 85, 8B, 8D, 92, 94, 98, 9A, A1, AD, AH, AJ, B2, B8, BA, BK, C5, CB, CH, CJ, D4, D8, DA, DK, ED, EH, EJ, F2, FG, G1, GB, GD, GH, H2, HA, HG, I1, I5, IB, IJ, J2, JA, JK, K1, KB, KD, KJ, 102, 108, 10G, 10K, 111, 115, 11H, 124, 128, 12G, 12K, 135, 13H, 13J, 14G, 151, 15B, 15H, 162, 164, 16A, 16K, 175, 17B, 17D, 17J, 184, 188, 18A, 191, 19B, 19D, 19H, 1A2, 1A8, 1AA, 1B1, 1B5, 1BB, 1BJ, 1C8, 1CG, 1D5, 1DD, 1DJ, 1E4, 1E8, 1EG, 1F1, 1F5, 1FD, 1FH, 1GA, 1GK, 1HB, 1HD, 1I2, 1I4, 1I8, 1IA, 1IK, 1JD, 1JH, 1JJ, 1K2, 1KG, 1KK, 201, 205, 214, 218, 21G, 225, 22D, 22H, 232, 238, 241, 245, 24B, 24H, 254, 25A, 261, 265, 26B, 26D, 272, 274, 27A, 27K, 281, 28B, 28D, 28J, 29G, 29K, 2A1, 2A5, 2AB, 2AH, 2B4, 2BA, 2BG, 2CH, 2CJ, 2D8, 2DG, 2E5, 2EB, 2EH, 2F4, 2FG, 2FK, 2G5, 2GB, 2GD, 2GJ, 2HA, 2HK, 2IH, 2IJ, 2J2, 2J8, 2JA, 2JG, 2JK, 2K1, 2K5, 2KH, 2KJ, 304, 31H, 322, 328, 32G, 33D, 342, 34G, 34K, 351, 355, 35B, 35J, 362, 364, 36A, 371, 37B, 37D, 37H, 37J, 382, 388, 38K, 39B, 39J, 3AA, 3AG, 3AK, 3B5, 3BD, 3BH, 3C4, 3C8, 3D1, 3D5, 3DB, 3DD, 3DH, 3E2, 3E4, 3EA, 3EK, 3FJ, 3G4, 3G8, 3GA, 3HD, 3HH, 3HJ, 3I8, 3IK, 3J1, 3JB, 3JJ, 3K4, 3KA, 3KG, 40D, 40J, 412, 414, 41G, 425, 42H, 434, 43K, 44D, 44J, 452, 454, 458, 45A, 45K, 46B, 46H, 472, 47K, 481, 48H, 48J, 49K, 4A5, 4AD, 4AJ, 4B2, 4B4, 4B8, 4BG, 4C1, 4CB, 4CD, 4D2, 4DG, 4E5, 4EB, 4F2, 4F4, 4F8, 4FA, 4FK, 4GB, 4GD, 4H8, 4HA, 4HG, 4HK, 4I1, 4IB, 4IJ, 4JG, 4KJ, 502, 508, 50G, 51B, 51D, 51H, 524, 52K, 531, 535, 53D, 53J, 544, 548, 54K, 551, 562, 568, 56A, 56G, 56K, 575, 57J, 584, 588, 58A, 58G, 58K, 595, 59H, 5A2, 5A8, 5B1, 5B5, 5BB, 5C2, 5CA, 5CG, 5CK, 5E4, 5F1, 5FB, 5FJ, 5G2, 5G8, 5GA, 5GG, 5HH, 5I8, 5IA, 5J5, 5JD, 5JH, 5K8, 601, 60B, 60D, 60H, 614, 61A, 61G, 61K, 621, 625, 62B, 62J, 632, 634, 63A, 63K, 641, 64B, 64J, 652, 65G, 665, 66H, 66J, 674, 678, 67A, 685, 68J, 692, 698, 69G, 6A1, 6A5, 6B2, 6BA, 6BK, 6C5, 6CB, 6CJ, 6D8, 6DK, 6ED, 6EH, 6F2, 6F8, 6FA, 6GH, 6GJ, 6H8, 6HG, 6HK, 6ID, 6IH, 6J4, 6JG, 6K1, 6KD, 6KH, 702, 711, 71B, 71D, 728, 73D, 73H, 73J, 74A, 74G, 74K, 75B, 75H, 764, 768, 76G, 77H, 77J, 782, 784, 78G, 7A2, 7A4, 7AA, 7AG, 7B1, 7B5, 7BB, 7BD, 7C4, 7C8, 7CK, 7D1, 7DB, 7DD, 7E8, 7EA, 7F5, 7FB, 7GA, 7H5, 7HD, 7HH, 7HJ, 7I2, 7I4, 7J5, 7JD, 7K4, 7KA, 7KK, 801, 805, 80B, 80D, 80J, 818, 81A, 821, 82B, 82D, 832, 83G, 841, 845, 84B, 84J, 854, 85A, 865, 86H, 86J, 872, 87G, 881, 885, 88D, 892, 89A, 89G, 8A1, 8B2, 8B8, 8BA, 8BK, 8CD, 8CH, 8D2, 8DK, 8E1, 8EB, 8F4, 8F8, 8FA, 8FK, 8GD, 8GH, 8H4, 8I1, 8I5, 8IB, 8ID, 8IH, 8J2, 8J4, 8JG, 8JK, 8KJ, 90K, 91B, 91D, 91H, 922, 928, 92A, 92G, 93H, 93J, 944, 94K, 955, 95H, 95J, 964, 96G, 97B, 97D, 97H, 982, 98G, 98K, 991, 99J, 9B1, 9BB, 9BH, 9BJ, 9C8, 9CA, 9CK, 9D1, 9DB, 9DH, 9DJ, 9E8, 9EA, 9EK, 9F5, 9FD, 9H1, 9HB, 9HD, 9I2, 9IA, 9IG, 9J5, 9K2, 9K8, 9KK, A0B, A0D, A1A, A1G, A1K, A25, A2B, A38, A3A, A3K, A4D, A4J, A52, A54, A58, A6B, A6D, A74, A7A, A85, A8D, A8J, A94, AA1, AAH, AAJ, AB2, AB8, ABA, ABG, AC1, ACB, ACH, AD8, ADK, AEH, AEJ, AF4, AF8, AG5, AGD, AHG, AHK, AI1, AI5, AIB, AID, AJ4, AJ8, AK1, B0A, B0K, B15, B1H, B2A, B2G, B35, B3H, B3J, B42, B48, B4G, B51, B5B, B5D, B5H, B6A, B6G, B71, B75, B7B, B7D, B82, B84, B8K, B9B, B9J, BAG, BAK, BB5, BBH, BBJ, BC4, BCA, BCG, BE2, BE8, BF1, BF5, BFD, BG2, BGA, BH1, BHJ, BI2, BI4, BI8, BJB, BK2, BK8, BKA, C05, C0B, C0H, C1A, C1K, C2D, C2H, C45, C4B, C4H, C52, C5A, C5G, C5K, C61, C6D, C6J, C72, C74, C7A, C8B, C8H, C8J, C92, C9K, CA1, CA5, CAH, CAJ, CB4, CB8, CCD, CCJ, CD4, CD8, CDG, CE5, CFG, CGB, CGD, CGJ, CH2, CH4, CH8, CHA, CHK, CID, CIJ, CJ2, CJA, CJK, CK5, D04, D08, D0A, D0G, D24, D28, D2G, D35, D3B, D3H, D44, D4A, D51, D55, D5B, D5D, D5J, D62, D68, D6A, D6K, D71, D7H, D82, D91, D95, D9H, DAA, DBH, DC2, DD1, DD5, DE2, DEA, DEG, DEK, DF5, DFJ, DG4, DGA, DGK, DH1, DHB, DI2, DIA, DIK, DJ1, DJB, DJJ, DKA, DKK, E12, E14, E18, E1G, E21, E25, E2D, E3A, E3K, E45, E4B, E4D, E4J, E58, E5K, E61, E6B, E6H, E72, E78, E7G, E81, E8B, E8H, E8J, E94, E9A, E9G, EA5, EAD, EBG, EC1, ED2, ED4, EE1, EE5, EED, EF2, EGB, EGJ, EHG, EHK, EI1, EIB, EIH, EIJ, EJ4, EJ8, EK5, EKD, F04, F11, F1H, F22, F24, F2G, F31, F3B, F3D, F42, F44, F4A, F4K, F5D, F5H, F6K, F71, F7H, F7J, F88, F8A, F8K, F9J, FA2, FA4, FA8, FAG, FBB, FBH, FC2, FC4, FCG, FDB, FDJ, FE2, FE8, FFH, FFJ, FG8, FGA, FGG, FGK, FH5, FHB, FHJ, FI4, FI8, FIK, FJ5, FJD, FK4, FK8, G01, G0D, G12, G25, G2B, G32, G38, G3A, G4B, G4J, G5G, G65, G6B, G74, G78, G7A, G7G, G85, G8D, G8J, G92, G98, GAH, GBA, GBK, GC1, GCD, GD2, GD4, GDK, GE1, GEJ, GG1, GGJ, GH4, GHK, GIH, GJ2, GJ4, GK1, GK5, GKB, GKD, H02, H0A, H0K, H15, H1B, H1J, H22, H28, H2A, H2K, H31, H3D, H3H, H42, H48, H4A, H51, H55, H5J, H6G, H6K, H75, H84, H88, H8G, H91, H95, H9D, H9H, HAA, HAG, HAK, HBD, HC4, HC8, HCA, HDJ, HE2, HF5, HFB, HFH, HG8, HGK, HHD, HHJ, HI2, HI4, HI8, HJ5, HJB, HK2, HKA, HKG, HKK, I0B, I0D, I14, I2D, I38, ...
22	11, 17, 19, 1F, 1J, 1L, 23, 29, 2F, 2H, 31, 35, 37, 3D, 3H, 41, 49, 4D, 4F, 4J, 4L, 53, 5H, 5L, 65, 67, 6H, 6J, 73, 79, 7D, 7J, 83, 85, 8F, 8H, 8L, 91, 9D, A3, A7, A9, AD, AJ, AL, B9, BF, BL, C5, C7, CD, CH, CJ, D7, DL, E3, E5, E9, F1, F7, FH, FJ, G1, G7, GF, GL, H5, H9, HF, I1, I5, ID, J1, J3, JD, JF, JL, K3, K9, KH, KL, L1, L5, LH, 103, 107, 10F, 10J, 113, 11F, 11H, 12D, 12J, 137, 13D, 13J, 13L, 145, 14F, 14L, 155, 157, 15D, 15J, 161, 163, 16F, 173, 175, 179, 17F, 17L, 181, 18D, 18H, 191, 199, 19J, 1A5, 1AF, 1B1, 1B7, 1BD, 1BH, 1C3, 1C9, 1CD, 1CL, 1D3, 1DH, 1E5, 1EH, 1EJ, 1F7, 1F9, 1FD, 1FF, 1G3, 1GH, 1GL, 1H1, 1H5, 1HJ, 1I1, 1I3, 1I7, 1J5, 1J9, 1JH, 1K5, 1KD, 1KH, 1L1, 1L7, 1LL, 203, 209, 20F, 211, 217, 21J, 221, 227, 229, 22J, 22L, 235, 23F, 23H, 245, 247, 24D, 259, 25D, 25F, 25J, 263, 269, 26H, 271, 277, 287, 289, 28J, 295, 29F, 29L, 2A5, 2AD, 2B3, 2B7, 2BD, 2BJ, 2BL, 2C5, 2CH, 2D5, 2E1, 2E3, 2E7, 2ED, 2EF, 2EL, 2F3, 2F5, 2F9, 2FL, 2G1, 2G7, 2HJ, 2I3, 2I9, 2IH, 2JD, 2K1, 2KF, 2KJ, 2KL, 2L3, 2L9, 2LH, 2LL, 301, 307, 30J, 317, 319, 31D, 31F, 31J, 323, 32F, 335, 33D, 343, 349, 34D, 34J, 355, 359, 35H, 35L, 36D, 36H, 371, 373, 377, 37D, 37F, 37L, 389, 397, 39D, 39H, 39J, 3AL, 3B3, 3B5, 3BF, 3C5, 3C7, 3CH, 3D3, 3D9, 3DF, 3DL, 3EH, 3F1, 3F5, 3F7, 3FJ, 3G7, 3GJ, 3H5, 3HL, 3ID, 3IJ, 3J1, 3J3, 3J7, 3J9, 3JJ, 3K9, 3KF, 3KL, 3LH, 3LJ, 40D, 40F, 41F, 41L, 427, 42D, 42H, 42J, 431, 439, 43F, 443, 445, 44F, 457, 45H, 461, 46D, 46F, 46J, 46L, 479, 47L, 481, 48H, 48J, 493, 497, 499, 49J, 4A5, 4B1, 4C3, 4C7, 4CD, 4CL, 4DF, 4DH, 4DL, 4E7, 4F1, 4F3, 4F7, 4FF, 4FL, 4G5, 4G9, 4GL, 4H1, 4I1, 4I7, 4I9, 4IF, 4IJ, 4J3, 4JH, 4K1, 4K5, 4K7, 4KD, 4KH, 4L1, 4LD, 4LJ, 503, 50H, 50L, 515, 51H, 523, 529, 52D, 53H, 54D, 551, 559, 55D, 55J, 55L, 565, 575, 57H, 57J, 58D, 58L, 593, 59F, 5A7, 5AH, 5AJ, 5B1, 5B9, 5BF, 5BL, 5C3, 5C5, 5C9, 5CF, 5D1, 5D5, 5D7, 5DD, 5E1, 5E3, 5ED, 5EL, 5F3, 5FH, 5G5, 5GH, 5GJ, 5H3, 5H7, 5H9, 5I3, 5IH, 5IL, 5J5, 5JD, 5JJ, 5K1, 5KJ, 5L5, 5LF, 5LL, 605, 60D, 611, 61D, 625, 629, 62F, 62L, 631, 647, 649, 64J, 655, 659, 661, 665, 66D, 673, 679, 67L, 683, 689, 697, 69H, 69J, 6AD, 6BH, 6BL, 6C1, 6CD, 6CJ, 6D1, 6DD, 6DJ, 6E5, 6E9, 6EH, 6FH, 6FJ, 6G1, 6G3, 6GF, 6HL, 6I1, 6I7, 6ID, 6IJ, 6J1, 6J7, 6J9, 6JL, 6K3, 6KF, 6KH, 6L5, 6L7, 701, 703, 70J, 713, 721, 72H, 733, 737, 739, 73D, 73F, 74F, 751, 75D, 75J, 767, 769, 76D, 76J, 76L, 775, 77F, 77H, 787, 78H, 78J, 797, 79L, 7A5, 7A9, 7AF, 7B1, 7B7, 7BD, 7C7, 7CJ, 7CL, 7D3, 7DH, 7E1, 7E5, 7ED, 7F1, 7F9, 7FF, 7FL, 7GL, 7H5, 7H7, 7HH, 7I9, 7ID, 7IJ, 7JF, 7JH, 7K5, 7KJ, 7L1, 7L3, 7LD, 805, 809, 80H, 81D, 81H, 821, 823, 827, 82D, 82F, 835, 839, 847, 857, 85J, 85L, 863, 869, 86F, 86H, 871, 881, 883, 889, 893, 899, 89L, 8A1, 8A7, 8AJ, 8BD, 8BF, 8BJ, 8C3, 8CH, 8CL, 8D1, 8DJ, 8EL, 8F9, 8FF, 8FH, 8G5, 8G7, 8GH, 8GJ, 8H7, 8HD, 8HF, 8I3, 8I5, 8IF, 8IL, 8J7, 8KF, 8L3, 8L5, 8LF, 901, 907, 90H, 91D, 91J, 929, 92L, 931, 93J, 943, 947, 94D, 94J, 95F, 95H, 965, 96J, 973, 977, 979, 97D, 98F, 98H, 997, 99D, 9A7, 9AF, 9AL, 9B5, 9C1, 9CH, 9CJ, 9D1, 9D7, 9D9, 9DF, 9DL, 9E9, 9EF, 9F5, 9FH, 9GD, 9GF, 9GL, 9H3, 9HL, 9I7, 9J9, 9JD, 9JF, 9JJ, 9K3, 9K5, 9KH, 9KL, 9LD, A0L, A19, A1F, A25, A2J, A33, A3D, A43, A45, A49, A4F, A51, A57, A5H, A5J, A61, A6F, A6L, A75, A79, A7F, A7H, A85, A87, A91, A9D, A9L, AAH, AAL, AB5, ABH, ABJ, AC3, AC9, ACF, ADL, AE5, AEJ, AF1, AF9, AFJ, AG5, AGH, AHD, AHH, AHJ, AI1, AJ3, AJF, AJL, AK1, AKH, AL1, AL7, ALL, B09, B11, B15, B2D, B2J, B33, B39, B3H, B41, B45, B47, B4J, B53, B57, B59, B5F, B6F, B6L, B71, B75, B81, B83, B87, B8J, B8L, B95, B99, BAD, BAJ, BB3, BB7, BBF, BC3, BDD, BE7, BE9, BEF, BEJ, BEL, BF3, BF5, BFF, BG7, BGD, BGH, BH3, BHD, BHJ, BIH, BIL, BJ1, BJ7, BKF, BKJ, BL5, BLF, BLL, C05, C0D, C0J, C19, C1D, C1J, C1L, C25, C29, C2F, C2H, C35, C37, C41, C47, C55, C59, C5L, C6D, C7J, C83, C91, C95, CA1, CA9, CAF, CAJ, CB3, CBH, CC1, CC7, CCH, CCJ, CD7, CDJ, CE5, CEF, CEH, CF5, CFD, CG3, CGD, CHF, CHH, CHL, CI7, CID, CIH, CJ3, CJL, CK9, CKF, CKL, CL1, CL7, CLH, D07, D09, D0J, D13, D19, D1F, D21, D27, D2H, D31, D33, D39, D3F, D3L, D49, D4H, D5J, D63, D73, D75, D81, D85, D8D, D91, DA9, DAH, DBD, DBH, DBJ, DC7, DCD, DCF, DCL, DD3, DDL, DE7, DEJ, DFF, DG9, DGF, DGH, DH7, DHD, DI1, DI3, DID, DIF, DIL, DJ9, DK1, DK5, DL7, DL9, E03, E05, E0F, E0H, E15, E23, E27, E29, E2D, E2L, E3F, E3L, E45, E47, E4J, E5D, E5L, E63, E69, E7H, E7J, E87, E89, E8F, E8J, E93, E99, E9H, EA1, EA5, EAH, EB1, EB9, EBL, EC3, ECH, ED7, EDH, EEJ, EF3, EFF, EFL, EG1, EH1, EH9, EI5, EIF, EIL, EJD, EJH, EJJ, EK3, EKD, EKL, EL5, EL9, ELF, F11, F1F, F23, F25, F2H, F35, F37, F41, F43, F4L, F61, F6J, F73, F7J, F8F, F8L, F91, F9J, FA1, FA7, FA9, FAJ, FB5, FBF, FBL, FC5, FCD, FCH, FD1, FD3, FDD, FDF, FE5, FE9, FEF, FEL, FF1, FFD, FFH, FG9, FH5, FH9, FHF, FID, FIH, FJ3, FJ9, FJD, FJL, FK3, FKH, FL1, FL5, FLJ, G09, G0D, G0F, G21, G25, G37, G3D, G3J, G49, G4L, G5D, G5J, G61, G63, G67, G73, G79, G7L, G87, G8D, G8H, G97, G99, G9L, GB7, GC1, ...
23	16, 18, 1E, 1I, 1K, 21, 27, 2D, 2F, 2L, 32, 34, 3A, 3E, 3K, 45, 49, 4B, 4F, 4H, 4L, 5C, 5G, 5M, 61, 6B, 6D, 6J, 72, 76, 7C, 7I, 7K, 87, 89, 8D, 8F, 94, 9G, 9K, 9M, A3, A9, AB, AL, B4, BA, BG, BI, C1, C5, C7, CH, D8, DC, DE, DI, E9, EF, F2, F4, F8, FE, FM, G5, GB, GF, GL, H6, HA, HI, I5, I7, IH, IJ, J2, J6, JC, JK, K1, K3, K7, KJ, L4, L8, LG, LK, M3, MF, MH, 10C, 10I, 115, 11B, 11H, 11J, 122, 12C, 12I, 131, 133, 139, 13F, 13J, 13L, 14A, 14K, 14M, 153, 159, 15F, 15H, 166, 16A, 16G, 171, 17B, 17J, 186, 18E, 18K, 193, 197, 19F, 19L, 1A2, 1AA, 1AE, 1B5, 1BF, 1C4, 1C6, 1CG, 1CI, 1CM, 1D1, 1DB, 1E2, 1E6, 1E8, 1EC, 1F3, 1F7, 1F9, 1FD, 1GA, 1GE, 1GM, 1H9, 1HH, 1HL, 1I4, 1IA, 1J1, 1J5, 1JB, 1JH, 1K2, 1K8, 1KK, 1L1, 1L7, 1L9, 1LJ, 1LL, 1M4, 1ME, 1MG, 203, 205, 20B, 216, 21A, 21C, 21G, 21M, 225, 22D, 22J, 232, 241, 243, 24D, 24L, 258, 25E, 25K, 265, 26H, 26L, 274, 27A, 27C, 27I, 287, 28H, 29C, 29E, 29I, 2A1, 2A3, 2A9, 2AD, 2AF, 2AJ, 2B8, 2BA, 2BG, 2D4, 2DA, 2DG, 2E1, 2EJ, 2F6, 2FK, 2G1, 2G3, 2G7, 2GD, 2GL, 2H2, 2H4, 2HA, 2HM, 2I9, 2IB, 2IF, 2IH, 2IL, 2J4, 2JG, 2K5, 2KD, 2L2, 2L8, 2LC, 2LI, 2M3, 2M7, 2MF, 2MJ, 30A, 30E, 30K, 30M, 313, 319, 31B, 31H, 324, 331, 337, 33B, 33D, 34E, 34I, 34K, 357, 35J, 35L, 368, 36G, 36M, 375, 37B, 386, 38C, 38G, 38I, 397, 39H, 3A6, 3AE, 3B7, 3BL, 3C4, 3C8, 3CA, 3CE, 3CG, 3D3, 3DF, 3DL, 3E4, 3EM, 3F1, 3FH, 3FJ, 3GI, 3H1, 3H9, 3HF, 3HJ, 3HL, 3I2, 3IA, 3IG, 3J3, 3J5, 3JF, 3K6, 3KG, 3KM, 3LB, 3LD, 3LH, 3LJ, 3M6, 3MI, 3MK, 40D, 40F, 40L, 412, 414, 41E, 41M, 42H, 43I, 43M, 445, 44D, 456, 458, 45C, 45K, 46D, 46F, 46J, 474, 47A, 47G, 47K, 489, 48B, 49A, 49G, 49I, 4A1, 4A5, 4AB, 4B2, 4B8, 4BC, 4BE, 4BK, 4C1, 4C7, 4CJ, 4D2, 4D8, 4DM, 4E3, 4E9, 4EL, 4F6, 4FC, 4FG, 4GJ, 4HE, 4I1, 4I9, 4ID, 4IJ, 4IL, 4J4, 4K3, 4KF, 4KH, 4LA, 4LI, 4LM, 4MB, 502, 50C, 50E, 50I, 513, 519, 51F, 51J, 51L, 522, 528, 52G, 52K, 52M, 535, 53F, 53H, 544, 54C, 54G, 557, 55H, 566, 568, 56E, 56I, 56K, 57D, 584, 588, 58E, 58M, 595, 599, 5A4, 5AC, 5AM, 5B5, 5BB, 5BJ, 5C6, 5CI, 5D9, 5DD, 5DJ, 5E2, 5E4, 5F9, 5FB, 5FL, 5G6, 5GA, 5H1, 5H5, 5HD, 5I2, 5I8, 5IK, 5J1, 5J7, 5K4, 5KE, 5KG, 5L9, 5MC, 5MG, 5MI, 607, 60D, 60H, 616, 61C, 61K, 621, 629, 638, 63A, 63E, 63G, 645, 65A, 65C, 65I, 661, 667, 66B, 66H, 66J, 678, 67C, 681, 683, 68D, 68F, 698, 69A, 6A3, 6A9, 6B6, 6BM, 6C7, 6CB, 6CD, 6CH, 6CJ, 6DI, 6E3, 6EF, 6EL, 6F8, 6FA, 6FE, 6FK, 6FM, 6G5, 6GF, 6GH, 6H6, 6HG, 6HI, 6I5, 6IJ, 6J2, 6J6, 6JC, 6JK, 6K3, 6K9, 6L2, 6LE, 6LG, 6LK, 6MB, 6MH, 6ML, 706, 70G, 711, 717, 71D, 72C, 72I, 72K, 737, 73L, 742, 748, 753, 755, 75F, 766, 76A, 76C, 76M, 77D, 77H, 782, 78K, 791, 797, 799, 79D, 79J, 79L, 7AA, 7AE, 7BB, 7CA, 7CM, 7D1, 7D5, 7DB, 7DH, 7DJ, 7E2, 7F1, 7F3, 7F9, 7G2, 7G8, 7GK, 7GM, 7H5, 7HH, 7IA, 7IC, 7IG, 7IM, 7JD, 7JH, 7JJ, 7KE, 7LF, 7M2, 7M8, 7MA, 7MK, 7MM, 809, 80B, 80L, 814, 816, 81G, 81I, 825, 82B, 82J, 843, 84D, 84F, 852, 85A, 85G, 863, 86L, 874, 87G, 885, 887, 892, 898, 89C, 89I, 8A1, 8AJ, 8AL, 8B8, 8BM, 8C5, 8C9, 8CB, 8CF, 8DG, 8DI, 8E7, 8ED, 8F6, 8FE, 8FK, 8G3, 8GL, 8HE, 8HG, 8HK, 8I3, 8I5, 8IB, 8IH, 8J4, 8JA, 8JM, 8KB, 8L6, 8L8, 8LE, 8LI, 8MD, 8ML, 90M, 913, 915, 919, 91F, 91H, 926, 92A, 931, 948, 94I, 951, 95D, 964, 96A, 96K, 979, 97B, 97F, 97L, 986, 98C, 98M, 991, 995, 99J, 9A2, 9A8, 9AC, 9AI, 9AK, 9B7, 9B9, 9C2, 9CE, 9CM, 9DH, 9DL, 9E4, 9EG, 9EI, 9F1, 9F7, 9FD, 9GI, 9H1, 9HF, 9HJ, 9I4, 9IE, 9IM, 9JB, 9K6, 9KA, 9KC, 9KG, 9LH, 9M6, 9MC, 9ME, A07, A0D, A0J, A1A, A1K, A2B, A2F, A3M, A45, A4B, A4H, A52, A58, A5C, A5E, A63, A69, A6D, A6F, A6L, A7K, A83, A85, A89, A94, A96, A9A, A9M, AA1, AA7, AAB, ABE, ABK, AC3, AC7, ACF, AD2, AEB, AF4, AF6, AFC, AFG, AFI, AFM, AG1, AGB, AH2, AH8, AHC, AHK, AI7, AID, AJA, AJE, AJG, AJM, AL6, ALA, ALI, AM5, AMB, AMH, B02, B08, B0K, B11, B17, B19, B1F, B1J, B22, B24, B2E, B2G, B39, B3F, B4C, B4G, B55, B5J, B71, B77, B84, B88, B93, B9B, B9H, B9L, BA4, BAI, BB1, BB7, BBH, BBJ, BC6, BCI, BD3, BDD, BDF, BE2, BEA, BEM, BF9, BGA, BGC, BGG, BH1, BH7, BHB, BHJ, BIE, BJ1, BJ7, BJD, BJF, BJL, BK8, BKK, BKM, BL9, BLF, BLL, BM4, BMC, BMI, C05, C0B, C0D, C0J, C12, C18, C1I, C23, C34, C3A, C49, C4B, C56, C5A, C5I, C65, C7C, C7K, C8F, C8J, C8L, C98, C9E, C9G, C9M, CA3, CAL, CB6, CBI, CCD, CD6, CDC, CDE, CE3, CE9, CEJ, CEL, CF8, CFA, CFG, CG3, CGH, CGL, CHM, CI1, CIH, CIJ, CJ6, CJ8, CJI, CKF, CKJ, CKL, CL2, CLA, CM3, CM9, CMF, CMH, D06, D0M, D17, D1B, D1H, D31, D33, D3D, D3F, D3L, D42, D48, D4E, D4M, D55, D59, D5L, D64, D6C, D71, D75, D7J, D88, D8I, D9J, DA2, DAE, DAK, DAM, DBL, DC6, DD1, DDB, DDH, DE8, DEC, DEE, DEK, DF7, DFF, DFL, DG2, DG8, DHF, DI6, DIG, DII, DJ7, DJH, DJJ, DKC, DKE, DL9, DMA, E05, E0B, E14, E1M, E25, E27, E32, E36, E3C, E3E, E41, E49, E4J, E52, E58, E5G, E5K, E63, E65, E6F, E6H, E76, E7A, E7G, E7M, E81, E8D, E8H, E98, EA3, EA7, EAD, EBA, EBE, EBM, EC5, EC9, ECH, ECL, EDC, EDI, EDM, EED, EF2, EF6, EF8, EGF, EGJ, EHK, EI3, EI9, EIL, EJA, EK1, EK7, EKB, EKD, EKH, ELC, ELI, EM7, EMF, EML, F02, F0E, F0G, F15, F2C, F35, F37, ...
24	15, 17, 1D, 1H, 1J, 1N, 25, 2B, 2D, 2J, 2N, 31, 37, 3B, 3H, 41, 45, 47, 4B, 4D, 4H, 57, 5B, 5H, 5J, 65, 67, 6D, 6J, 6N, 75, 7B, 7D, 7N, 81, 85, 87, 8J, 97, 9B, 9D, 9H, 9N, A1, AB, AH, AN, B5, B7, BD, BH, BJ, C5, CJ, CN, D1, D5, DJ, E1, EB, ED, EH, EN, F7, FD, FJ, FN, G5, GD, GH, H1, HB, HD, HN, I1, I7, IB, IH, J1, J5, J7, JB, JN, K7, KB, KJ, KN, L5, LH, LJ, MD, MJ, N5, NB, NH, NJ, 101, 10B, 10H, 10N, 111, 117, 11D, 11H, 11J, 127, 12H, 12J, 12N, 135, 13B, 13D, 141, 145, 14B, 14J, 155, 15D, 15N, 167, 16D, 16J, 16N, 177, 17D, 17H, 181, 185, 18J, 195, 19H, 19J, 1A5, 1A7, 1AB, 1AD, 1AN, 1BD, 1BH, 1BJ, 1BN, 1CD, 1CH, 1CJ, 1CN, 1DJ, 1DN, 1E7, 1EH, 1F1, 1F5, 1FB, 1FH, 1G7, 1GB, 1GH, 1GN, 1H7, 1HD, 1I1, 1I5, 1IB, 1ID, 1IN, 1J1, 1J7, 1JH, 1JJ, 1K5, 1K7, 1KD, 1L7, 1LB, 1LD, 1LH, 1LN, 1M5, 1MD, 1MJ, 1N1, 1NN, 201, 20B, 20J, 215, 21B, 21H, 221, 22D, 22H, 22N, 235, 237, 23D, 241, 24B, 255, 257, 25B, 25H, 25J, 261, 265, 267, 26B, 26N, 271, 277, 28H, 28N, 295, 29D, 2A7, 2AH, 2B7, 2BB, 2BD, 2BH, 2BN, 2C7, 2CB, 2CD, 2CJ, 2D7, 2DH, 2DJ, 2DN, 2E1, 2E5, 2EB, 2EN, 2FB, 2FJ, 2G7, 2GD, 2GH, 2GN, 2H7, 2HB, 2HJ, 2HN, 2ID, 2IH, 2IN, 2J1, 2J5, 2JB, 2JD, 2JJ, 2K5, 2L1, 2L7, 2LB, 2LD, 2MD, 2MH, 2MJ, 2N5, 2NH, 2NJ, 305, 30D, 30J, 311, 317, 321, 327, 32B, 32D, 331, 33B, 33N, 347, 34N, 35D, 35J, 35N, 361, 365, 367, 36H, 375, 37B, 37H, 38B, 38D, 395, 397, 3A5, 3AB, 3AJ, 3B1, 3B5, 3B7, 3BB, 3BJ, 3C1, 3CB, 3CD, 3CN, 3DD, 3DN, 3E5, 3EH, 3EJ, 3EN, 3F1, 3FB, 3FN, 3G1, 3GH, 3GJ, 3H1, 3H5, 3H7, 3HH, 3I1, 3IJ, 3JJ, 3JN, 3K5, 3KD, 3L5, 3L7, 3LB, 3LJ, 3MB, 3MD, 3MH, 3N1, 3N7, 3ND, 3NH, 405, 407, 415, 41B, 41D, 41J, 41N, 425, 42J, 431, 435, 437, 43D, 43H, 43N, 44B, 44H, 44N, 45D, 45H, 45N, 46B, 46J, 471, 475, 487, 491, 49B, 49J, 49N, 4A5, 4A7, 4AD, 4BB, 4BN, 4C1, 4CH, 4D1, 4D5, 4DH, 4E7, 4EH, 4EJ, 4EN, 4F7, 4FD, 4FJ, 4FN, 4G1, 4G5, 4GB, 4GJ, 4GN, 4H1, 4H7, 4HH, 4HJ, 4I5, 4ID, 4IH, 4J7, 4JH, 4K5, 4K7, 4KD, 4KH, 4KJ, 4LB, 4M1, 4M5, 4MB, 4MJ, 4N1, 4N5, 4NN, 507, 50H, 50N, 515, 51D, 51N, 52B, 531, 535, 53B, 53H, 53J, 54N, 551, 55B, 55J, 55N, 56D, 56H, 571, 57D, 57J, 587, 58B, 58H, 59D, 59N, 5A1, 5AH, 5BJ, 5BN, 5C1, 5CD, 5CJ, 5CN, 5DB, 5DH, 5E1, 5E5, 5ED, 5FB, 5FD, 5FH, 5FJ, 5G7, 5HB, 5HD, 5HJ, 5I1, 5I7, 5IB, 5IH, 5IJ, 5J7, 5JB, 5JN, 5K1, 5KB, 5KD, 5L5, 5L7, 5LN, 5M5, 5N1, 5NH, 601, 605, 607, 60B, 60D, 61B, 61J, 627, 62D, 62N, 631, 635, 63B, 63D, 63J, 645, 647, 64J, 655, 657, 65H, 667, 66D, 66H, 66N, 677, 67D, 67J, 68B, 68N, 691, 695, 69J, 6A1, 6A5, 6AD, 6AN, 6B7, 6BD, 6BJ, 6CH, 6CN, 6D1, 6DB, 6E1, 6E5, 6EB, 6F5, 6F7, 6FH, 6G7, 6GB, 6GD, 6GN, 6HD, 6HH, 6I1, 6IJ, 6IN, 6J5, 6J7, 6JB, 6JH, 6JJ, 6K7, 6KB, 6L7, 6M5, 6MH, 6MJ, 6MN, 6N5, 6NB, 6ND, 6NJ, 70H, 70J, 711, 71H, 71N, 72B, 72D, 72J, 737, 73N, 741, 745, 74B, 751, 755, 757, 761, 771, 77B, 77H, 77J, 785, 787, 78H, 78J, 795, 79B, 79D, 79N, 7A1, 7AB, 7AH, 7B1, 7C7, 7CH, 7CJ, 7D5, 7DD, 7DJ, 7E5, 7EN, 7F5, 7FH, 7G5, 7G7, 7H1, 7H7, 7HB, 7HH, 7HN, 7IH, 7IJ, 7J5, 7JJ, 7K1, 7K5, 7K7, 7KB, 7LB, 7LD, 7M1, 7M7, 7MN, 7N7, 7ND, 7NJ, 80D, 815, 817, 81B, 81H, 81J, 821, 827, 82H, 82N, 83B, 83N, 84H, 84J, 851, 855, 85N, 867, 877, 87B, 87D, 87H, 87N, 881, 88D, 88H, 897, 8AD, 8AN, 8B5, 8BH, 8C7, 8CD, 8CN, 8DB, 8DD, 8DH, 8DN, 8E7, 8ED, 8EN, 8F1, 8F5, 8FJ, 8G1, 8G7, 8GB, 8GH, 8GJ, 8H5, 8H7, 8HN, 8IB, 8IJ, 8JD, 8JH, 8JN, 8KB, 8KD, 8KJ, 8L1, 8L7, 8MB, 8MH, 8N7, 8NB, 8NJ, 905, 90D, 911, 91J, 91N, 921, 925, 935, 93H, 93N, 941, 94H, 94N, 955, 95J, 965, 96J, 96N, 985, 98B, 98H, 98N, 997, 99D, 99H, 99J, 9A7, 9AD, 9AH, 9AJ, 9B1, 9BN, 9C5, 9C7, 9CB, 9D5, 9D7, 9DB, 9DN, 9E1, 9E7, 9EB, 9FD, 9FJ, 9G1, 9G5, 9GD, 9GN, 9I7, 9IN, 9J1, 9J7, 9JB, 9JD, 9JH, 9JJ, 9K5, 9KJ, 9L1, 9L5, 9LD, 9LN, 9M5, 9N1, 9N5, 9N7, 9ND, A0J, A0N, A17, A1H, A1N, A25, A2D, A2J, A37, A3B, A3H, A3J, A41, A45, A4B, A4D, A4N, A51, A5H, A5N, A6J, A6N, A7B, A81, A95, A9B, AA7, AAB, AB5, ABD, ABJ, ABN, AC5, ACJ, AD1, AD7, ADH, ADJ, AE5, AEH, AF1, AFB, AFD, AFN, AG7, AGJ, AH5, AI5, AI7, AIB, AIJ, AJ1, AJ5, AJD, AK7, AKH, AKN, AL5, AL7, ALD, ALN, AMB, AMD, AMN, AN5, ANB, ANH, B01, B07, B0H, B0N, B11, B17, B1D, B1J, B25, B2D, B3D, B3J, B4H, B4J, B5D, B5H, B61, B6B, B7H, B81, B8J, B8N, B91, B9B, B9H, B9J, BA1, BA5, BAN, BB7, BBJ, BCD, BD5, BDB, BDD, BE1, BE7, BEH, BEJ, BF5, BF7, BFD, BFN, BGD, BGH, BHH, BHJ, BIB, BID, BIN, BJ1, BJB, BK7, BKB, BKD, BKH, BL1, BLH, BLN, BM5, BM7, BMJ, BNB, BNJ, BNN, C05, C1B, C1D, C1N, C21, C27, C2B, C2H, C2N, C37, C3D, C3H, C45, C4B, C4J, C57, C5B, C61, C6D, C6N, C7N, C85, C8H, C8N, C91, C9N, CA7, CB1, CBB, CBH, CC7, CCB, CCD, CCJ, CD5, CDD, CDJ, CDN, CE5, CFB, CG1, CGB, CGD, CH1, CHB, CHD, CI5, CI7, CJ1, CK1, CKJ, CL1, CLH, CMB, CMH, CMJ, CND, CNH, CNN, D01, D0B, D0J, D15, D1B, D1H, D21, D25, D2B, D2D, D2N, D31, D3D, D3H, D3N, D45, D47, D4J, D4N, D5D, D67, D6B, D6H, D7D, D7H, D81, D87, D8B, D8J, D8N, D9D, D9J, D9N, DAD, DB1, DB5, DB7, DCD, DCH, DDH, DDN, DE5, DEH, DF5, DFJ, DG1, DG5, DG7, DGB, DH5, DHB, DHN, DI7, DID, DIH, DJ5, DJ7, DJJ, DL1, DLH, DLJ, ...
25	14, 16, 1C, 1G, 1I, 1M, 23, 29, 2B, 2H, 2L, 2N, 34, 38, 3E, 3M, 41, 43, 47, 49, 4D, 52, 56, 5C, 5E, 5O, 61, 67, 6D, 6H, 6N, 74, 76, 7G, 7I, 7M, 7O, 8B, 8N, 92, 94, 98, 9E, 9G, A1, A7, AD, AJ, AL, B2, B6, B8, BI, C7, CB, CD, CH, D6, DC, DM, DO, E3, E9, EH, EN, F4, F8, FE, FM, G1, G9, GJ, GL, H6, H8, HE, HI, HO, I7, IB, ID, IH, J4, JC, JG, JO, K3, K9, KL, KN, LG, LM, M7, MD, MJ, ML, N2, NC, NI, NO, O1, O7, OD, OH, OJ, 106, 10G, 10I, 10M, 113, 119, 11B, 11N, 122, 128, 12G, 131, 139, 13J, 142, 148, 14E, 14I, 151, 157, 15B, 15J, 15N, 16C, 16M, 179, 17B, 17L, 17N, 182, 184, 18E, 193, 197, 199, 19D, 1A2, 1A6, 1A8, 1AC, 1B7, 1BB, 1BJ, 1C4, 1CC, 1CG, 1CM, 1D3, 1DH, 1DL, 1E2, 1E8, 1EG, 1EM, 1F9, 1FD, 1FJ, 1FL, 1G6, 1G8, 1GE, 1GO, 1H1, 1HB, 1HD, 1HJ, 1IC, 1IG, 1II, 1IM, 1J3, 1J9, 1JH, 1JN, 1K4, 1L1, 1L3, 1LD, 1LL, 1M6, 1MC, 1MI, 1N1, 1ND, 1NH, 1NN, 1O4, 1O6, 1OC, 1OO, 209, 212, 214, 218, 21E, 21G, 21M, 221, 223, 227, 22J, 22L, 232, 24B, 24H, 24N, 256, 25O, 269, 26N, 272, 274, 278, 27E, 27M, 281, 283, 289, 28L, 296, 298, 29C, 29E, 29I, 29O, 2AB, 2AN, 2B6, 2BI, 2BO, 2C3, 2C9, 2CH, 2CL, 2D4, 2D8, 2DM, 2E1, 2E7, 2E9, 2ED, 2EJ, 2EL, 2F2, 2FC, 2G7, 2GD, 2GH, 2GJ, 2HI, 2HM, 2HO, 2I9, 2IL, 2IN, 2J8, 2JG, 2JM, 2K3, 2K9, 2L2, 2L8, 2LC, 2LE, 2M1, 2MB, 2MN, 2N6, 2NM, 2OB, 2OH, 2OL, 2ON, 302, 304, 30E, 311, 317, 31D, 326, 328, 32O, 331, 33N, 344, 34C, 34I, 34M, 34O, 353, 35B, 35H, 362, 364, 36E, 373, 37D, 37J, 386, 388, 38C, 38E, 38O, 39B, 39D, 3A4, 3A6, 3AC, 3AG, 3AI, 3B3, 3BB, 3C4, 3D3, 3D7, 3DD, 3DL, 3EC, 3EE, 3EI, 3F1, 3FH, 3FJ, 3FN, 3G6, 3GC, 3GI, 3GM, 3H9, 3HB, 3I8, 3IE, 3IG, 3IM, 3J1, 3J7, 3JL, 3K2, 3K6, 3K8, 3KE, 3KI, 3KO, 3LB, 3LH, 3LN, 3MC, 3MG, 3MM, 3N9, 3NH, 3NN, 3O2, 403, 40L, 416, 41E, 41I, 41O, 421, 427, 434, 43G, 43I, 449, 44H, 44L, 458, 45M, 467, 469, 46D, 46L, 472, 478, 47C, 47E, 47I, 47O, 487, 48B, 48D, 48J, 494, 496, 49G, 49O, 4A3, 4AH, 4B2, 4BE, 4BG, 4BM, 4C1, 4C3, 4CJ, 4D8, 4DC, 4DI, 4E1, 4E7, 4EB, 4F4, 4FC, 4FM, 4G3, 4G9, 4GH, 4H2, 4HE, 4I3, 4I7, 4ID, 4IJ, 4IL, 4JO, 4K1, 4KB, 4KJ, 4KN, 4LC, 4LG, 4LO, 4MB, 4MH, 4N4, 4N8, 4NE, 4O9, 4OJ, 4OL, 50C, 51D, 51H, 51J, 526, 52C, 52G, 533, 539, 53H, 53L, 544, 551, 553, 557, 559, 55L, 56O, 571, 577, 57D, 57J, 57N, 584, 586, 58I, 58M, 599, 59B, 59L, 59N, 5AE, 5AG, 5B7, 5BD, 5C8, 5CO, 5D7, 5DB, 5DD, 5DH, 5DJ, 5EG, 5EO, 5FB, 5FH, 5G2, 5G4, 5G8, 5GE, 5GG, 5GM, 5H7, 5H9, 5HL, 5I6, 5I8, 5II, 5J7, 5JD, 5JH, 5JN, 5K6, 5KC, 5KI, 5L9, 5LL, 5LN, 5M2, 5MG, 5MM, 5N1, 5N9, 5NJ, 5O2, 5O8, 5OE, 60B, 60H, 60J, 614, 61I, 61M, 623, 62L, 62N, 638, 63M, 641, 643, 64D, 652, 656, 65E, 667, 66B, 66H, 66J, 66N, 674, 676, 67I, 67M, 68H, 69E, 6A1, 6A3, 6A7, 6AD, 6AJ, 6AL, 6B2, 6BO, 6C1, 6C7, 6CN, 6D4, 6DG, 6DI, 6DO, 6EB, 6F2, 6F4, 6F8, 6FE, 6G3, 6G7, 6G9, 6H2, 6I1, 6IB, 6IH, 6IJ, 6J4, 6J6, 6JG, 6JI, 6K3, 6K9, 6KB, 6KL, 6KN, 6L8, 6LE, 6LM, 6N2, 6NC, 6NE, 6NO, 6O7, 6OD, 6ON, 70G, 70M, 719, 71L, 71N, 72G, 72M, 731, 737, 73D, 746, 748, 74I, 757, 75D, 75H, 75J, 75N, 76M, 76O, 77B, 77H, 788, 78G, 78M, 793, 79L, 7AC, 7AE, 7AI, 7AO, 7B1, 7B7, 7BD, 7BN, 7C4, 7CG, 7D3, 7DL, 7DN, 7E4, 7E8, 7F1, 7F9, 7G8, 7GC, 7GE, 7GI, 7GO, 7H1, 7HD, 7HH, 7I6, 7JB, 7JL, 7K2, 7KE, 7L3, 7L9, 7LJ, 7M6, 7M8, 7MC, 7MI, 7N1, 7N7, 7NH, 7NJ, 7NN, 7OC, 7OI, 7OO, 803, 809, 80B, 80L, 80N, 81E, 821, 829, 832, 836, 83C, 83O, 841, 847, 84D, 84J, 85M, 863, 86H, 86L, 874, 87E, 87M, 889, 892, 896, 898, 89C, 8AB, 8AN, 8B4, 8B6, 8BM, 8C3, 8C9, 8CN, 8D8, 8DM, 8E1, 8F6, 8FC, 8FI, 8FO, 8G7, 8GD, 8GH, 8GJ, 8H6, 8HC, 8HG, 8HI, 8HO, 8IL, 8J2, 8J4, 8J8, 8K1, 8K3, 8K7, 8KJ, 8KL, 8L2, 8L6, 8M7, 8MD, 8MJ, 8MN, 8N6, 8NG, 8ON, 90E, 90G, 90M, 911, 913, 917, 919, 91J, 928, 92E, 92I, 931, 93B, 93H, 94C, 94G, 94I, 94O, 964, 968, 96G, 971, 977, 97D, 97L, 982, 98E, 98I, 98O, 991, 997, 99B, 99H, 99J, 9A4, 9A6, 9AM, 9B3, 9BN, 9C2, 9CE, 9D3, 9E6, 9EC, 9F7, 9FB, 9G4, 9GC, 9GI, 9GM, 9H3, 9HH, 9HN, 9I4, 9IE, 9IG, 9J1, 9JD, 9JL, 9K6, 9K8, 9KI, 9L1, 9LD, 9LN, 9MM, 9MO, 9N3, 9NB, 9NH, 9NL, 9O4, 9OM, A07, A0D, A0J, A0L, A12, A1C, A1O, A21, A2B, A2H, A2N, A34, A3C, A3I, A43, A49, A4B, A4H, A4N, A54, A5E, A5M, A6L, A72, A7O, A81, A8J, A8N, A96, A9G, AAL, AB4, ABM, AC1, AC3, ACD, ACJ, ACL, AD2, AD6, ADO, AE7, AEJ, AFC, AG3, AG9, AGB, AGN, AH4, AHE, AHG, AI1, AI3, AI9, AIJ, AJ8, AJC, AKB, AKD, AL4, AL6, ALG, ALI, AM3, AMN, AN2, AN4, AN8, ANG, AO7, AOD, AOJ, AOL, B08, B0O, B17, B1B, B1H, B2M, B2O, B39, B3B, B3H, B3L, B42, B48, B4G, B4M, B51, B5D, B5J, B62, B6E, B6I, B77, B7J, B84, B93, B99, B9L, BA2, BA4, BB1, BB9, BC2, BCC, BCI, BD7, BDB, BDD, BDJ, BE4, BEC, BEI, BEM, BF3, BG8, BGM, BH7, BH9, BHL, BI6, BI8, BIO, BJ1, BJJ, BKI, BLB, BLH, BM8, BN1, BN7, BN9, BO2, BO6, BOC, BOE, BOO, C07, C0H, C0N, C14, C1C, C1G, C1M, C1O, C29, C2B, C2N, C32, C38, C3E, C3G, C43, C47, C4L, C5E, C5I, C5O, C6J, C6N, C76, C7C, C7G, C7O, C83, C8H, C8N, C92, C9G, CA3, CA7, CA9, CBE, CBI, CCH, CCN, CD4, CDG, CE3, CEH, CEN, CF2, CF4, CF8, CG1, CG7, CGJ, CH2, CH8, CHC, CHO, CI1, CID, CJI, CK9, CKB, ...
26	13, 15, 1B, 1F, 1H, 1L, 21, 27, 29, 2F, 2J, 2L, 31, 35, 3B, 3J, 3N, 3P, 43, 45, 49, 4N, 51, 57, 59, 5J, 5L, 61, 67, 6B, 6H, 6N, 6P, 79, 7B, 7F, 7H, 83, 8F, 8J, 8L, 8P, 95, 97, 9H, 9N, A3, A9, AB, AH, AL, AN, B7, BL, BP, C1, C5, CJ, CP, D9, DB, DF, DL, E3, E9, EF, EJ, EP, F7, FB, FJ, G3, G5, GF, GH, GN, H1, H7, HF, HJ, HL, HP, IB, IJ, IN, J5, J9, JF, K1, K3, KL, L1, LB, LH, LN, LP, M5, MF, ML, N1, N3, N9, NF, NJ, NL, O7, OH, OJ, ON, P3, P9, PB, PN, 101, 107, 10F, 10P, 117, 11H, 11P, 125, 12B, 12F, 12N, 133, 137, 13F, 13J, 147, 14H, 153, 155, 15F, 15H, 15L, 15N, 167, 16L, 16P, 171, 175, 17J, 17N, 17P, 183, 18N, 191, 199, 19J, 1A1, 1A5, 1AB, 1AH, 1B5, 1B9, 1BF, 1BL, 1C3, 1C9, 1CL, 1CP, 1D5, 1D7, 1DH, 1DJ, 1DP, 1E9, 1EB, 1EL, 1EN, 1F3, 1FL, 1FP, 1G1, 1G5, 1GB, 1GH, 1GP, 1H5, 1HB, 1I7, 1I9, 1IJ, 1J1, 1JB, 1JH, 1JN, 1K5, 1KH, 1KL, 1L1, 1L7, 1L9, 1LF, 1M1, 1MB, 1N3, 1N5, 1N9, 1NF, 1NH, 1NN, 1O1, 1O3, 1O7, 1OJ, 1OL, 1P1, 209, 20F, 20L, 213, 21L, 225, 22J, 22N, 22P, 233, 239, 23H, 23L, 23N, 243, 24F, 24P, 251, 255, 257, 25B, 25H, 263, 26F, 26N, 279, 27F, 27J, 27P, 287, 28B, 28J, 28N, 29B, 29F, 29L, 29N, 2A1, 2A7, 2A9, 2AF, 2AP, 2BJ, 2BP, 2C3, 2C5, 2D3, 2D7, 2D9, 2DJ, 2E5, 2E7, 2EH, 2EP, 2F5, 2FB, 2FH, 2G9, 2GF, 2GJ, 2GL, 2H7, 2HH, 2I3, 2IB, 2J1, 2JF, 2JL, 2JP, 2K1, 2K5, 2K7, 2KH, 2L3, 2L9, 2LF, 2M7, 2M9, 2MP, 2N1, 2NN, 2O3, 2OB, 2OH, 2OL, 2ON, 2P1, 2P9, 2PF, 2PP, 301, 30B, 30P, 319, 31F, 321, 323, 327, 329, 32J, 335, 337, 33N, 33P, 345, 349, 34B, 34L, 353, 35L, 36J, 36N, 373, 37B, 381, 383, 387, 38F, 395, 397, 39B, 39J, 39P, 3A5, 3A9, 3AL, 3AN, 3BJ, 3BP, 3C1, 3C7, 3CB, 3CH, 3D5, 3DB, 3DF, 3DH, 3DN, 3E1, 3E7, 3EJ, 3EP, 3F5, 3FJ, 3FN, 3G3, 3GF, 3GN, 3H3, 3H7, 3I7, 3IP, 3J9, 3JH, 3JL, 3K1, 3K3, 3K9, 3L5, 3LH, 3LJ, 3M9, 3MH, 3ML, 3N7, 3NL, 3O5, 3O7, 3OB, 3OJ, 3OP, 3P5, 3P9, 3PB, 3PF, 3PL, 403, 407, 409, 40F, 40P, 411, 41B, 41J, 41N, 42B, 42L, 437, 439, 43F, 43J, 43L, 44B, 44P, 453, 459, 45H, 45N, 461, 46J, 471, 47B, 47H, 47N, 485, 48F, 491, 49F, 49J, 49P, 4A5, 4A7, 4B9, 4BB, 4BL, 4C3, 4C7, 4CL, 4CP, 4D7, 4DJ, 4DP, 4EB, 4EF, 4EL, 4FF, 4FP, 4G1, 4GH, 4HH, 4HL, 4HN, 4I9, 4IF, 4IJ, 4J5, 4JB, 4JJ, 4JN, 4K5, 4L1, 4L3, 4L7, 4L9, 4LL, 4MN, 4MP, 4N5, 4NB, 4NH, 4NL, 4O1, 4O3, 4OF, 4OJ, 4P5, 4P7, 4PH, 4PJ, 509, 50B, 511, 517, 521, 52H, 52P, 533, 535, 539, 53B, 547, 54F, 551, 557, 55H, 55J, 55N, 563, 565, 56B, 56L, 56N, 579, 57J, 57L, 585, 58J, 58P, 593, 599, 59H, 59N, 5A3, 5AJ, 5B5, 5B7, 5BB, 5BP, 5C5, 5C9, 5CH, 5D1, 5D9, 5DF, 5DL, 5EH, 5EN, 5EP, 5F9, 5FN, 5G1, 5G7, 5GP, 5H1, 5HB, 5HP, 5I3, 5I5, 5IF, 5J3, 5J7, 5JF, 5K7, 5KB, 5KH, 5KJ, 5KN, 5L3, 5L5, 5LH, 5LL, 5MF, 5NB, 5NN, 5NP, 5O3, 5O9, 5OF, 5OH, 5ON, 5PJ, 5PL, 601, 60H, 60N, 619, 61B, 61H, 623, 62J, 62L, 62P, 635, 63J, 63N, 63P, 64H, 65F, 65P, 665, 667, 66H, 66J, 673, 675, 67F, 67L, 67N, 687, 689, 68J, 68P, 697, 6AB, 6AL, 6AN, 6B7, 6BF, 6BL, 6C5, 6CN, 6D3, 6DF, 6E1, 6E3, 6EL, 6F1, 6F5, 6FB, 6FH, 6G9, 6GB, 6GL, 6H9, 6HF, 6HJ, 6HL, 6HP, 6IN, 6IP, 6JB, 6JH, 6K7, 6KF, 6KL, 6L1, 6LJ, 6M9, 6MB, 6MF, 6ML, 6MN, 6N3, 6N9, 6NJ, 6NP, 6OB, 6ON, 6PF, 6PH, 6PN, 701, 70J, 711, 71P, 723, 725, 729, 72F, 72H, 733, 737, 73L, 74P, 759, 75F, 761, 76F, 76L, 775, 77H, 77J, 77N, 783, 78B, 78H, 791, 793, 797, 79L, 7A1, 7A7, 7AB, 7AH, 7AJ, 7B3, 7B5, 7BL, 7C7, 7CF, 7D7, 7DB, 7DH, 7E3, 7E5, 7EB, 7EH, 7EN, 7FP, 7G5, 7GJ, 7GN, 7H5, 7HF, 7HN, 7I9, 7J1, 7J5, 7J7, 7JB, 7K9, 7KL, 7L1, 7L3, 7LJ, 7LP, 7M5, 7MJ, 7N3, 7NH, 7NL, 7OP, 7P5, 7PB, 7PH, 7PP, 805, 809, 80B, 80N, 813, 817, 819, 81F, 82B, 82H, 82J, 82N, 83F, 83H, 83L, 847, 849, 84F, 84J, 85J, 85P, 865, 869, 86H, 871, 887, 88N, 88P, 895, 899, 89B, 89F, 89H, 8A1, 8AF, 8AL, 8AP, 8B7, 8BH, 8BN, 8CH, 8CL, 8CN, 8D3, 8E7, 8EB, 8EJ, 8F3, 8F9, 8FF, 8FN, 8G3, 8GF, 8GJ, 8GP, 8H1, 8H7, 8HB, 8HH, 8HJ, 8I3, 8I5, 8IL, 8J1, 8JL, 8JP, 8KB, 8KP, 8M1, 8M7, 8N1, 8N5, 8NN, 8O5, 8OB, 8OF, 8OL, 8P9, 8PF, 8PL, 905, 907, 90H, 913, 91B, 91L, 91N, 927, 92F, 931, 93B, 949, 94B, 94F, 94N, 953, 957, 95F, 967, 96H, 96N, 973, 975, 97B, 97L, 987, 989, 98J, 98P, 995, 99B, 99J, 99P, 9A9, 9AF, 9AH, 9AN, 9B3, 9B9, 9BJ, 9C1, 9CP, 9D5, 9E1, 9E3, 9EL, 9EP, 9F7, 9FH, 9GL, 9H3, 9HL, 9HP, 9I1, 9IB, 9IH, 9IJ, 9IP, 9J3, 9JL, 9K3, 9KF, 9L7, 9LN, 9M3, 9M5, 9MH, 9MN, 9N7, 9N9, 9NJ, 9NL, 9O1, 9OB, 9OP, 9P3, A01, A03, A0J, A0L, A15, A17, A1H, A2B, A2F, A2H, A2L, A33, A3J, A3P, A45, A47, A4J, A59, A5H, A5L, A61, A75, A77, A7H, A7J, A7P, A83, A89, A8F, A8N, A93, A97, A9J, A9P, AA7, AAJ, AAN, ABB, ABN, AC7, AD5, ADB, ADN, AE3, AE5, AF1, AF9, AG1, AGB, AGH, AH5, AH9, AHB, AHH, AI1, AI9, AIF, AIJ, AIP, AK3, AKH, AL1, AL3, ALF, ALP, AM1, AMH, AMJ, ANB, AO9, AP1, AP7, APN, B0F, B0L, B0N, B1F, B1J, B1P, B21, B2B, B2J, B33, B39, B3F, B3N, B41, B47, B49, B4J, B4L, B57, B5B, B5H, B5N, B5P, B6B, B6F, B73, B7L, B7P, B85, B8P, B93, B9B, B9H, B9L, BA3, BA7, BAL, BB1, BB5, BBJ, BC5, BC9, BCB, BDF, BDJ, BEH, BEN, BF3, BFF, BG1, BGF, BGL, BGP, BH1, BH5, BHN, BI3, BIF, BIN, BJ3, BJ7, BJJ, BJL, BK7, BLB, BM1, BM3, ...
27	12, 14, 1A, 1E, 1G, 1K, 1Q, 25, 27, 2D, 2H, 2J, 2P, 32, 38, 3G, 3K, 3M, 3Q, 41, 45, 4J, 4N, 52, 54, 5E, 5G, 5M, 61, 65, 6B, 6H, 6J, 72, 74, 78, 7A, 7M, 87, 8B, 8D, 8H, 8N, 8P, 98, 9E, 9K, 9Q, A1, A7, AB, AD, AN, BA, BE, BG, BK, C7, CD, CN, CP, D2, D8, DG, DM, E1, E5, EB, EJ, EN, F4, FE, FG, FQ, G1, G7, GB, GH, GP, H2, H4, H8, HK, I1, I5, ID, IH, IN, J8, JA, K1, K7, KH, KN, L2, L4, LA, LK, LQ, M5, M7, MD, MJ, MN, MP, NA, NK, NM, NQ, O5, OB, OD, OP, P2, P8, PG, PQ, Q7, QH, QP, 104, 10A, 10E, 10M, 111, 115, 11D, 11H, 124, 12E, 12Q, 131, 13B, 13D, 13H, 13J, 142, 14G, 14K, 14M, 14Q, 15D, 15H, 15J, 15N, 16G, 16K, 171, 17B, 17J, 17N, 182, 188, 18M, 18Q, 195, 19B, 19J, 19P, 1AA, 1AE, 1AK, 1AM, 1B5, 1B7, 1BD, 1BN, 1BP, 1C8, 1CA, 1CG, 1D7, 1DB, 1DD, 1DH, 1DN, 1E2, 1EA, 1EG, 1EM, 1FH, 1FJ, 1G2, 1GA, 1GK, 1GQ, 1H5, 1HD, 1HP, 1I2, 1I8, 1IE, 1IG, 1IM, 1J7, 1JH, 1K8, 1KA, 1KE, 1KK, 1KM, 1L1, 1L5, 1L7, 1LB, 1LN, 1LP, 1M4, 1NB, 1NH, 1NN, 1O4, 1OM, 1P5, 1PJ, 1PN, 1PP, 1Q2, 1Q8, 1QG, 1QK, 1QM, 201, 20D, 20N, 20P, 212, 214, 218, 21E, 21Q, 22B, 22J, 234, 23A, 23E, 23K, 241, 245, 24D, 24H, 254, 258, 25E, 25G, 25K, 25Q, 261, 267, 26H, 27A, 27G, 27K, 27M, 28J, 28N, 28P, 298, 29K, 29M, 2A5, 2AD, 2AJ, 2AP, 2B4, 2BM, 2C1, 2C5, 2C7, 2CJ, 2D2, 2DE, 2DM, 2EB, 2EP, 2F4, 2F8, 2FA, 2FE, 2FG, 2FQ, 2GB, 2GH, 2GN, 2HE, 2HG, 2I5, 2I7, 2J2, 2J8, 2JG, 2JM, 2JQ, 2K1, 2K5, 2KD, 2KJ, 2L2, 2L4, 2LE, 2M1, 2MB, 2MH, 2N2, 2N4, 2N8, 2NA, 2NK, 2O5, 2O7, 2ON, 2OP, 2P4, 2P8, 2PA, 2PK, 2Q1, 2QJ, 30G, 30K, 30Q, 317, 31N, 31P, 322, 32A, 32Q, 331, 335, 33D, 33J, 33P, 342, 34E, 34G, 35B, 35H, 35J, 35P, 362, 368, 36M, 371, 375, 377, 37D, 37H, 37N, 388, 38E, 38K, 397, 39B, 39H, 3A2, 3AA, 3AG, 3AK, 3BJ, 3CA, 3CK, 3D1, 3D5, 3DB, 3DD, 3DJ, 3EE, 3EQ, 3F1, 3FH, 3FP, 3G2, 3GE, 3H1, 3HB, 3HD, 3HH, 3HP, 3I4, 3IA, 3IE, 3IG, 3IK, 3IQ, 3J7, 3JB, 3JD, 3JJ, 3K2, 3K4, 3KE, 3KM, 3KQ, 3LD, 3LN, 3M8, 3MA, 3MG, 3MK, 3MM, 3NB, 3NP, 3O2, 3O8, 3OG, 3OM, 3OQ, 3PH, 3PP, 3Q8, 3QE, 3QK, 401, 40B, 40N, 41A, 41E, 41K, 41Q, 421, 432, 434, 43E, 43M, 43Q, 44D, 44H, 44P, 45A, 45G, 461, 465, 46B, 474, 47E, 47G, 485, 494, 498, 49A, 49M, 4A1, 4A5, 4AH, 4AN, 4B4, 4B8, 4BG, 4CB, 4CD, 4CH, 4CJ, 4D4, 4E5, 4E7, 4ED, 4EJ, 4EP, 4F2, 4F8, 4FA, 4FM, 4FQ, 4GB, 4GD, 4GN, 4GP, 4HE, 4HG, 4I5, 4IB, 4J4, 4JK, 4K1, 4K5, 4K7, 4KB, 4KD, 4L8, 4LG, 4M1, 4M7, 4MH, 4MJ, 4MN, 4N2, 4N4, 4NA, 4NK, 4NM, 4O7, 4OH, 4OJ, 4P2, 4PG, 4PM, 4PQ, 4Q5, 4QD, 4QJ, 4QP, 50E, 50Q, 511, 515, 51J, 51P, 522, 52A, 52K, 531, 537, 53D, 548, 54E, 54G, 54Q, 55D, 55H, 55N, 56E, 56G, 56Q, 57D, 57H, 57J, 582, 58G, 58K, 591, 59J, 59N, 5A2, 5A4, 5A8, 5AE, 5AG, 5B1, 5B5, 5BP, 5CK, 5D5, 5D7, 5DB, 5DH, 5DN, 5DP, 5E4, 5EQ, 5F1, 5F7, 5FN, 5G2, 5GE, 5GG, 5GM, 5H7, 5HN, 5HP, 5I2, 5I8, 5IM, 5IQ, 5J1, 5JJ, 5KG, 5KQ, 5L5, 5L7, 5LH, 5LJ, 5M2, 5M4, 5ME, 5MK, 5MM, 5N5, 5N7, 5NH, 5NN, 5O4, 5P7, 5PH, 5PJ, 5Q2, 5QA, 5QG, 5QQ, 60H, 60N, 618, 61K, 61M, 62D, 62J, 62N, 632, 638, 63Q, 641, 64B, 64P, 654, 658, 65A, 65E, 66B, 66D, 66P, 674, 67K, 681, 687, 68D, 694, 69K, 69M, 69Q, 6A5, 6A7, 6AD, 6AJ, 6B2, 6B8, 6BK, 6C5, 6CN, 6CP, 6D4, 6D8, 6DQ, 6E7, 6F4, 6F8, 6FA, 6FE, 6FK, 6FM, 6G7, 6GB, 6GP, 6I1, 6IB, 6IH, 6J2, 6JG, 6JM, 6K5, 6KH, 6KJ, 6KN, 6L2, 6LA, 6LG, 6LQ, 6M1, 6M5, 6MJ, 6MP, 6N4, 6N8, 6NE, 6NG, 6NQ, 6O1, 6OH, 6P2, 6PA, 6Q1, 6Q5, 6QB, 6QN, 6QP, 704, 70A, 70G, 71H, 71N, 72A, 72E, 72M, 735, 73D, 73P, 74G, 74K, 74M, 74Q, 75N, 768, 76E, 76G, 775, 77B, 77H, 784, 78E, 791, 795, 7A8, 7AE, 7AK, 7AQ, 7B7, 7BD, 7BH, 7BJ, 7C4, 7CA, 7CE, 7CG, 7CM, 7DH, 7DN, 7DP, 7E2, 7EK, 7EM, 7EQ, 7FB, 7FD, 7FJ, 7FN, 7GM, 7H1, 7H7, 7HB, 7HJ, 7I2, 7J7, 7JN, 7JP, 7K4, 7K8, 7KA, 7KE, 7KG, 7KQ, 7LD, 7LJ, 7LN, 7M4, 7ME, 7MK, 7ND, 7NH, 7NJ, 7NP, 7P1, 7P5, 7PD, 7PN, 7Q2, 7Q8, 7QG, 7QM, 807, 80B, 80H, 80J, 80P, 812, 818, 81A, 81K, 81M, 82B, 82H, 83A, 83E, 83Q, 84D, 85E, 85K, 86D, 86H, 878, 87G, 87M, 87Q, 885, 88J, 88P, 894, 89E, 89G, 89Q, 8AB, 8AJ, 8B2, 8B4, 8BE, 8BM, 8C7, 8CH, 8DE, 8DG, 8DK, 8E1, 8E7, 8EB, 8EJ, 8FA, 8FK, 8FQ, 8G5, 8G7, 8GD, 8GN, 8H8, 8HA, 8HK, 8HQ, 8I5, 8IB, 8IJ, 8IP, 8J8, 8JE, 8JG, 8JM, 8K1, 8K7, 8KH, 8KP, 8LM, 8M1, 8MN, 8MP, 8NG, 8NK, 8O1, 8OB, 8PE, 8PM, 8QD, 8QH, 8QJ, 902, 908, 90A, 90G, 90K, 91B, 91J, 924, 92M, 93B, 93H, 93J, 944, 94A, 94K, 94M, 955, 957, 95D, 95N, 96A, 96E, 97B, 97D, 982, 984, 98E, 98G, 98Q, 99J, 99N, 99P, 9A2, 9AA, 9AQ, 9B5, 9BB, 9BD, 9BP, 9CE, 9CM, 9CQ, 9D5, 9E8, 9EA, 9EK, 9EM, 9F1, 9F5, 9FB, 9FH, 9FP, 9G4, 9G8, 9GK, 9GQ, 9H7, 9HJ, 9HN, 9IA, 9IM, 9J5, 9K2, 9K8, 9KK, 9KQ, 9L1, 9LN, 9M4, 9MM, 9N5, 9NB, 9NP, 9O2, 9O4, 9OA, 9OK, 9P1, 9P7, 9PB, 9PH, 9QK, A07, A0H, A0J, A14, A1E, A1G, A25, A27, A2P, A3M, A4D, A4J, A58, A5Q, A65, A67, A6P, A72, A78, A7A, A7K, A81, A8B, A8H, A8N, A94, A98, A9E, A9G, A9Q, AA1, AAD, AAH, AAN, AB2, AB4, ABG, ABK, AC7, ACP, AD2, AD8, AE1, AE5, AED, AEJ, AEN, AF4, AF8, AFM, AG1, AG5, AGJ, AH4, AH8, AHA, AID, AIH, AJE, AJK, AJQ, AKB, AKN, ALA, ALG, ALK, ALM, ALQ, AMH, AMN, AN8, ANG, ANM, ANQ, AOB, AOD, AOP, AQ1, AQH, AQJ, ...
28	11, 13, 19, 1D, 1F, 1J, 1P, 23, 25, 2B, 2F, 2H, 2N, 2R, 35, 3D, 3H, 3J, 3N, 3P, 41, 4F, 4J, 4P, 4R, 59, 5B, 5H, 5N, 5R, 65, 6B, 6D, 6N, 6P, 71, 73, 7F, 7R, 83, 85, 89, 8F, 8H, 8R, 95, 9B, 9H, 9J, 9P, A1, A3, AD, AR, B3, B5, B9, BN, C1, CB, CD, CH, CN, D3, D9, DF, DJ, DP, E5, E9, EH, ER, F1, FB, FD, FJ, FN, G1, G9, GD, GF, GJ, H3, HB, HF, HN, HR, I5, IH, IJ, J9, JF, JP, K3, K9, KB, KH, KR, L5, LB, LD, LJ, LP, M1, M3, MF, MP, MR, N3, N9, NF, NH, O1, O5, OB, OJ, P1, P9, PJ, PR, Q5, QB, QF, QN, R1, R5, RD, RH, 103, 10D, 10P, 10R, 119, 11B, 11F, 11H, 11R, 12D, 12H, 12J, 12N, 139, 13D, 13F, 13J, 14B, 14F, 14N, 155, 15D, 15H, 15N, 161, 16F, 16J, 16P, 173, 17B, 17H, 181, 185, 18B, 18D, 18N, 18P, 193, 19D, 19F, 19P, 19R, 1A5, 1AN, 1AR, 1B1, 1B5, 1BB, 1BH, 1BP, 1C3, 1C9, 1D3, 1D5, 1DF, 1DN, 1E5, 1EB, 1EH, 1EP, 1F9, 1FD, 1FJ, 1FP, 1FR, 1G5, 1GH, 1GR, 1HH, 1HJ, 1HN, 1I1, 1I3, 1I9, 1ID, 1IF, 1IJ, 1J3, 1J5, 1JB, 1KH, 1KN, 1L1, 1L9, 1LR, 1M9, 1MN, 1MR, 1N1, 1N5, 1NB, 1NJ, 1NN, 1NP, 1O3, 1OF, 1OP, 1OR, 1P3, 1P5, 1P9, 1PF, 1PR, 1QB, 1QJ, 1R3, 1R9, 1RD, 1RJ, 1RR, 203, 20B, 20F, 211, 215, 21B, 21D, 21H, 21N, 21P, 223, 22D, 235, 23B, 23F, 23H, 24D, 24H, 24J, 251, 25D, 25F, 25P, 265, 26B, 26H, 26N, 27D, 27J, 27N, 27P, 289, 28J, 293, 29B, 29R, 2AD, 2AJ, 2AN, 2AP, 2B1, 2B3, 2BD, 2BP, 2C3, 2C9, 2CR, 2D1, 2DH, 2DJ, 2ED, 2EJ, 2ER, 2F5, 2F9, 2FB, 2FF, 2FN, 2G1, 2GB, 2GD, 2GN, 2H9, 2HJ, 2HP, 2I9, 2IB, 2IF, 2IH, 2IR, 2JB, 2JD, 2K1, 2K3, 2K9, 2KD, 2KF, 2KP, 2L5, 2LN, 2MJ, 2MN, 2N1, 2N9, 2NP, 2NR, 2O3, 2OB, 2OR, 2P1, 2P5, 2PD, 2PJ, 2PP, 2Q1, 2QD, 2QF, 2R9, 2RF, 2RH, 2RN, 2RR, 305, 30J, 30P, 311, 313, 319, 31D, 31J, 323, 329, 32F, 331, 335, 33B, 33N, 343, 349, 34D, 35B, 361, 36B, 36J, 36N, 371, 373, 379, 383, 38F, 38H, 395, 39D, 39H, 3A1, 3AF, 3AP, 3AR, 3B3, 3BB, 3BH, 3BN, 3BR, 3C1, 3C5, 3CB, 3CJ, 3CN, 3CP, 3D3, 3DD, 3DF, 3DP, 3E5, 3E9, 3EN, 3F5, 3FH, 3FJ, 3FP, 3G1, 3G3, 3GJ, 3H5, 3H9, 3HF, 3HN, 3I1, 3I5, 3IN, 3J3, 3JD, 3JJ, 3JP, 3K5, 3KF, 3KR, 3LD, 3LH, 3LN, 3M1, 3M3, 3N3, 3N5, 3NF, 3NN, 3NR, 3OD, 3OH, 3OP, 3P9, 3PF, 3PR, 3Q3, 3Q9, 3R1, 3RB, 3RD, 401, 40R, 413, 415, 41H, 41N, 41R, 42B, 42H, 42P, 431, 439, 443, 445, 449, 44B, 44N, 45N, 45P, 463, 469, 46F, 46J, 46P, 46R, 47B, 47F, 47R, 481, 48B, 48D, 491, 493, 49J, 49P, 4AH, 4B5, 4BD, 4BH, 4BJ, 4BN, 4BP, 4CJ, 4CR, 4DB, 4DH, 4DR, 4E1, 4E5, 4EB, 4ED, 4EJ, 4F1, 4F3, 4FF, 4FP, 4FR, 4G9, 4GN, 4H1, 4H5, 4HB, 4HJ, 4HP, 4I3, 4IJ, 4J3, 4J5, 4J9, 4JN, 4K1, 4K5, 4KD, 4KN, 4L3, 4L9, 4LF, 4M9, 4MF, 4MH, 4MR, 4ND, 4NH, 4NN, 4OD, 4OF, 4OP, 4PB, 4PF, 4PH, 4PR, 4QD, 4QH, 4QP, 4RF, 4RJ, 4RP, 4RR, 503, 509, 50B, 50N, 50R, 51J, 52D, 52P, 52R, 533, 539, 53F, 53H, 53N, 54H, 54J, 54P, 55D, 55J, 563, 565, 56B, 56N, 57B, 57D, 57H, 57N, 589, 58D, 58F, 595, 5A1, 5AB, 5AH, 5AJ, 5B1, 5B3, 5BD, 5BF, 5BP, 5C3, 5C5, 5CF, 5CH, 5CR, 5D5, 5DD, 5EF, 5EP, 5ER, 5F9, 5FH, 5FN, 5G5, 5GN, 5H1, 5HD, 5HP, 5HR, 5IH, 5IN, 5IR, 5J5, 5JB, 5K1, 5K3, 5KD, 5KR, 5L5, 5L9, 5LB, 5LF, 5MB, 5MD, 5MP, 5N3, 5NJ, 5NR, 5O5, 5OB, 5P1, 5PH, 5PJ, 5PN, 5Q1, 5Q3, 5Q9, 5QF, 5QP, 5R3, 5RF, 5RR, 60H, 60J, 60P, 611, 61J, 61R, 62N, 62R, 631, 635, 63B, 63D, 63P, 641, 64F, 65H, 65R, 665, 66H, 673, 679, 67J, 683, 685, 689, 68F, 68N, 691, 69B, 69D, 69H, 6A3, 6A9, 6AF, 6AJ, 6AP, 6AR, 6B9, 6BB, 6BR, 6CB, 6CJ, 6D9, 6DD, 6DJ, 6E3, 6E5, 6EB, 6EH, 6EN, 6FN, 6G1, 6GF, 6GJ, 6GR, 6H9, 6HH, 6I1, 6IJ, 6IN, 6IP, 6J1, 6JP, 6K9, 6KF, 6KH, 6L5, 6LB, 6LH, 6M3, 6MD, 6MR, 6N3, 6O5, 6OB, 6OH, 6ON, 6P3, 6P9, 6PD, 6PF, 6PR, 6Q5, 6Q9, 6QB, 6QH, 6RB, 6RH, 6RJ, 6RN, 70D, 70F, 70J, 713, 715, 71B, 71F, 72D, 72J, 72P, 731, 739, 73J, 74N, 75B, 75D, 75J, 75N, 75P, 761, 763, 76D, 76R, 775, 779, 77H, 77R, 785, 78P, 791, 793, 799, 7AB, 7AF, 7AN, 7B5, 7BB, 7BH, 7BP, 7C3, 7CF, 7CJ, 7CP, 7CR, 7D5, 7D9, 7DF, 7DH, 7DR, 7E1, 7EH, 7EN, 7FF, 7FJ, 7G3, 7GH, 7HH, 7HN, 7IF, 7IJ, 7J9, 7JH, 7JN, 7JR, 7K5, 7KJ, 7KP, 7L3, 7LD, 7LF, 7LP, 7M9, 7MH, 7MR, 7N1, 7NB, 7NJ, 7O3, 7OD, 7P9, 7PB, 7PF, 7PN, 7Q1, 7Q5, 7QD, 7R3, 7RD, 7RJ, 7RP, 7RR, 805, 80F, 80R, 811, 81B, 81H, 81N, 821, 829, 82F, 82P, 833, 835, 83B, 83H, 83N, 845, 84D, 859, 85F, 869, 86B, 871, 875, 87D, 87N, 88P, 895, 89N, 89R, 8A1, 8AB, 8AH, 8AJ, 8AP, 8B1, 8BJ, 8BR, 8CB, 8D1, 8DH, 8DN, 8DP, 8E9, 8EF, 8EP, 8ER, 8F9, 8FB, 8FH, 8FR, 8GD, 8GH, 8HD, 8HF, 8I3, 8I5, 8IF, 8IH, 8IR, 8JJ, 8JN, 8JP, 8K1, 8K9, 8KP, 8L3, 8L9, 8LB, 8LN, 8MB, 8MJ, 8MN, 8N1, 8O3, 8O5, 8OF, 8OH, 8ON, 8OR, 8P5, 8PB, 8PJ, 8PP, 8Q1, 8QD, 8QJ, 8QR, 8RB, 8RF, 901, 90D, 90N, 91J, 91P, 929, 92F, 92H, 93B, 93J, 949, 94J, 94P, 95B, 95F, 95H, 95N, 965, 96D, 96J, 96N, 971, 983, 98H, 98R, 991, 99D, 99N, 99P, 9AD, 9AF, 9B5, 9C1, 9CJ, 9CP, 9DD, 9E3, 9E9, 9EB, 9F1, 9F5, 9FB, 9FD, 9FN, 9G3, 9GD, 9GJ, 9GP, 9H5, 9H9, 9HF, 9HH, 9HR, 9I1, 9ID, 9IH, 9IN, 9J1, 9J3, 9JF, 9JJ, 9K5, 9KN, 9KR, 9L5, 9LP, 9M1, 9M9, 9MF, 9MJ, 9MR, 9N3, 9NH, 9NN, 9NR, 9OD, 9OP, 9P1, 9P3, 9Q5, 9Q9, 9R5, 9RB, 9RH, A01, A0D, A0R, A15, A19, A1B, A1F, A25, A2B, A2N, A33, A39, A3D, A3P, A3R, A4B, A5D, A61, A63, ...
29	12, 18, 1C, 1E, 1I, 1O, 21, 23, 29, 2D, 2F, 2L, 2P, 32, 3A, 3E, 3G, 3K, 3M, 3Q, 4B, 4F, 4L, 4N, 54, 56, 5C, 5I, 5M, 5S, 65, 67, 6H, 6J, 6N, 6P, 78, 7K, 7O, 7Q, 81, 87, 89, 8J, 8P, 92, 98, 9A, 9G, 9K, 9M, A3, AH, AL, AN, AR, BC, BI, BS, C1, C5, CB, CJ, CP, D2, D6, DC, DK, DO, E3, ED, EF, EP, ER, F4, F8, FE, FM, FQ, FS, G3, GF, GN, GR, H6, HA, HG, HS, I1, IJ, IP, J6, JC, JI, JK, JQ, K7, KD, KJ, KL, KR, L4, L8, LA, LM, M3, M5, M9, MF, ML, MN, N6, NA, NG, NO, O5, OD, ON, P2, P8, PE, PI, PQ, Q3, Q7, QF, QJ, R4, RE, RQ, RS, S9, SB, SF, SH, SR, 10C, 10G, 10I, 10M, 117, 11B, 11D, 11H, 128, 12C, 12K, 131, 139, 13D, 13J, 13P, 14A, 14E, 14K, 14Q, 155, 15B, 15N, 15R, 164, 166, 16G, 16I, 16O, 175, 177, 17H, 17J, 17P, 18E, 18I, 18K, 18O, 191, 197, 19F, 19L, 19R, 1AK, 1AM, 1B3, 1BB, 1BL, 1BR, 1C4, 1CC, 1CO, 1CS, 1D5, 1DB, 1DD, 1DJ, 1E2, 1EC, 1F1, 1F3, 1F7, 1FD, 1FF, 1FL, 1FP, 1FR, 1G2, 1GE, 1GG, 1GM, 1HR, 1I4, 1IA, 1II, 1J7, 1JH, 1K2, 1K6, 1K8, 1KC, 1KI, 1KQ, 1L1, 1L3, 1L9, 1LL, 1M2, 1M4, 1M8, 1MA, 1ME, 1MK, 1N3, 1NF, 1NN, 1O6, 1OC, 1OG, 1OM, 1P1, 1P5, 1PD, 1PH, 1Q2, 1Q6, 1QC, 1QE, 1QI, 1QO, 1QQ, 1R3, 1RD, 1S4, 1SA, 1SE, 1SG, 20B, 20F, 20H, 20R, 21A, 21C, 21M, 221, 227, 22D, 22J, 238, 23E, 23I, 23K, 243, 24D, 24P, 254, 25K, 265, 26B, 26F, 26H, 26L, 26N, 274, 27G, 27M, 27S, 28H, 28J, 296, 298, 2A1, 2A7, 2AF, 2AL, 2AP, 2AR, 2B2, 2BA, 2BG, 2BQ, 2BS, 2C9, 2CN, 2D4, 2DA, 2DM, 2DO, 2DS, 2E1, 2EB, 2EN, 2EP, 2FC, 2FE, 2FK, 2FO, 2FQ, 2G7, 2GF, 2H4, 2HS, 2I3, 2I9, 2IH, 2J4, 2J6, 2JA, 2JI, 2K5, 2K7, 2KB, 2KJ, 2KP, 2L2, 2L6, 2LI, 2LK, 2MD, 2MJ, 2ML, 2MR, 2N2, 2N8, 2NM, 2NS, 2O3, 2O5, 2OB, 2OF, 2OL, 2P4, 2PA, 2PG, 2Q1, 2Q5, 2QB, 2QN, 2R2, 2R8, 2RC, 2S9, 2SR, 308, 30G, 30K, 30Q, 30S, 315, 31R, 32A, 32C, 32S, 337, 33B, 33N, 348, 34I, 34K, 34O, 353, 359, 35F, 35J, 35L, 35P, 362, 36A, 36E, 36G, 36M, 373, 375, 37F, 37N, 37R, 38C, 38M, 395, 397, 39D, 39H, 39J, 3A6, 3AK, 3AO, 3B1, 3B9, 3BF, 3BJ, 3C8, 3CG, 3CQ, 3D3, 3D9, 3DH, 3DR, 3EA, 3EO, 3ES, 3F5, 3FB, 3FD, 3GC, 3GE, 3GO, 3H3, 3H7, 3HL, 3HP, 3I4, 3IG, 3IM, 3J5, 3J9, 3JF, 3K6, 3KG, 3KI, 3L5, 3M2, 3M6, 3M8, 3MK, 3MQ, 3N1, 3ND, 3NJ, 3NR, 3O2, 3OA, 3P3, 3P5, 3P9, 3PB, 3PN, 3QM, 3QO, 3R1, 3R7, 3RD, 3RH, 3RN, 3RP, 3S8, 3SC, 3SO, 3SQ, 407, 409, 40P, 40R, 41E, 41K, 42B, 42R, 436, 43A, 43C, 43G, 43I, 44B, 44J, 452, 458, 45I, 45K, 45O, 461, 463, 469, 46J, 46L, 474, 47E, 47G, 47Q, 48B, 48H, 48L, 48R, 496, 49C, 49I, 4A5, 4AH, 4AJ, 4AN, 4B8, 4BE, 4BI, 4BQ, 4C7, 4CF, 4CL, 4CR, 4DK, 4DQ, 4DS, 4E9, 4EN, 4ER, 4F4, 4FM, 4FO, 4G5, 4GJ, 4GN, 4GP, 4H6, 4HK, 4HO, 4I3, 4IL, 4IP, 4J2, 4J4, 4J8, 4JE, 4JG, 4JS, 4K3, 4KN, 4LG, 4LS, 4M1, 4M5, 4MB, 4MH, 4MJ, 4MP, 4NI, 4NK, 4NQ, 4OD, 4OJ, 4P2, 4P4, 4PA, 4PM, 4Q9, 4QB, 4QF, 4QL, 4R6, 4RA, 4RC, 4S1, 4SP, 506, 50C, 50E, 50O, 50Q, 517, 519, 51J, 51P, 51R, 528, 52A, 52K, 52Q, 535, 546, 54G, 54I, 54S, 557, 55D, 55N, 56C, 56I, 571, 57D, 57F, 584, 58A, 58E, 58K, 58Q, 59F, 59H, 59R, 5AC, 5AI, 5AM, 5AO, 5AS, 5BN, 5BP, 5C8, 5CE, 5D1, 5D9, 5DF, 5DL, 5EA, 5EQ, 5ES, 5F3, 5F9, 5FB, 5FH, 5FN, 5G4, 5GA, 5GM, 5H5, 5HN, 5HP, 5I2, 5I6, 5IO, 5J3, 5JR, 5K2, 5K4, 5K8, 5KE, 5KG, 5KS, 5L3, 5LH, 5MI, 5MS, 5N5, 5NH, 5O2, 5O8, 5OI, 5P1, 5P3, 5P7, 5PD, 5PL, 5PR, 5Q8, 5QA, 5QE, 5QS, 5R5, 5RB, 5RF, 5RL, 5RN, 5S4, 5S6, 5SM, 605, 60D, 612, 616, 61C, 61O, 61Q, 623, 629, 62F, 63E, 63K, 645, 649, 64H, 64R, 656, 65I, 667, 66B, 66D, 66H, 67C, 67O, 681, 683, 68J, 68P, 692, 69G, 69Q, 6AB, 6AF, 6BG, 6BM, 6BS, 6C5, 6CD, 6CJ, 6CN, 6CP, 6D8, 6DE, 6DI, 6DK, 6DQ, 6EJ, 6EP, 6ER, 6F2, 6FK, 6FM, 6FQ, 6G9, 6GB, 6GH, 6GL, 6HI, 6HO, 6I1, 6I5, 6ID, 6IN, 6JQ, 6KD, 6KF, 6KL, 6KP, 6KR, 6L2, 6L4, 6LE, 6LS, 6M5, 6M9, 6MH, 6MR, 6N4, 6NO, 6NS, 6O1, 6O7, 6P8, 6PC, 6PK, 6Q1, 6Q7, 6QD, 6QL, 6QR, 6RA, 6RE, 6RK, 6RM, 6RS, 6S3, 6S9, 6SB, 6SL, 6SN, 70A, 70G, 717, 71B, 71N, 728, 737, 73D, 744, 748, 74Q, 755, 75B, 75F, 75L, 766, 76C, 76I, 76S, 771, 77B, 77N, 782, 78C, 78E, 78O, 793, 79F, 79P, 7AK, 7AM, 7AQ, 7B5, 7BB, 7BF, 7BN, 7CC, 7CM, 7CS, 7D5, 7D7, 7DD, 7DN, 7E6, 7E8, 7EI, 7EO, 7F1, 7F7, 7FF, 7FL, 7G2, 7G8, 7GA, 7GG, 7GM, 7GS, 7H9, 7HH, 7IC, 7II, 7JB, 7JD, 7K2, 7K6, 7KE, 7KO, 7LP, 7M4, 7MM, 7MQ, 7MS, 7N9, 7NF, 7NH, 7NN, 7NR, 7OG, 7OO, 7P7, 7PP, 7QC, 7QI, 7QK, 7R3, 7R9, 7RJ, 7RL, 7S2, 7S4, 7SA, 7SK, 805, 809, 814, 816, 81M, 81O, 825, 827, 82H, 838, 83C, 83E, 83I, 83Q, 84D, 84J, 84P, 84R, 85A, 85Q, 865, 869, 86F, 87G, 87I, 87S, 881, 887, 88B, 88H, 88N, 892, 898, 89C, 89O, 8A1, 8A9, 8AL, 8AP, 8BA, 8BM, 8C3, 8CR, 8D4, 8DG, 8DM, 8DO, 8EH, 8EP, 8FE, 8FO, 8G1, 8GF, 8GJ, 8GL, 8GR, 8H8, 8HG, 8HM, 8HQ, 8I3, 8J4, 8JI, 8JS, 8K1, 8KD, 8KN, 8KP, 8LC, 8LE, 8M3, 8MR, 8NG, 8NM, 8O9, 8OR, 8P4, 8P6, 8PO, 8PS, 8Q5, 8Q7, 8QH, 8QP, 8R6, 8RC, 8RI, 8RQ, 8S1, 8S7, 8S9, 8SJ, 8SL, 904, 908, 90E, 90K, 90M, 915, 919, 91N, 92C, 92G, 92M, 93D, 93H, 93P, 942, 946, 94E, 94I, 953, 959, 95D, 95R, 96A, 96E, 96G, 97H, 97L, 98G, 98M, 98S, 99B, 99N, 9A8, 9AE, 9AI, 9AK, 9AO, 9BD, 9BJ, 9C2, 9CA, 9CG, 9CK, 9D3, 9D5, 9DH, 9EI, 9F5, 9F7, 9FD, ...
30	11, 17, 1B, 1D, 1H, 1N, 1T, 21, 27, 2B, 2D, 2J, 2N, 2T, 37, 3B, 3D, 3H, 3J, 3N, 47, 4B, 4H, 4J, 4T, 51, 57, 5D, 5H, 5N, 5T, 61, 6B, 6D, 6H, 6J, 71, 7D, 7H, 7J, 7N, 7T, 81, 8B, 8H, 8N, 8T, 91, 97, 9B, 9D, 9N, A7, AB, AD, AH, B1, B7, BH, BJ, BN, BT, C7, CD, CJ, CN, CT, D7, DB, DJ, DT, E1, EB, ED, EJ, EN, ET, F7, FB, FD, FH, FT, G7, GB, GJ, GN, GT, HB, HD, I1, I7, IH, IN, IT, J1, J7, JH, JN, JT, K1, K7, KD, KH, KJ, L1, LB, LD, LH, LN, LT, M1, MD, MH, MN, N1, NB, NJ, NT, O7, OD, OJ, ON, P1, P7, PB, PJ, PN, Q7, QH, QT, R1, RB, RD, RH, RJ, RT, SD, SH, SJ, SN, T7, TB, TD, TH, 107, 10B, 10J, 10T, 117, 11B, 11H, 11N, 127, 12B, 12H, 12N, 131, 137, 13J, 13N, 13T, 141, 14B, 14D, 14J, 14T, 151, 15B, 15D, 15J, 167, 16B, 16D, 16H, 16N, 16T, 177, 17D, 17J, 18B, 18D, 18N, 191, 19B, 19H, 19N, 1A1, 1AD, 1AH, 1AN, 1AT, 1B1, 1B7, 1BJ, 1BT, 1CH, 1CJ, 1CN, 1CT, 1D1, 1D7, 1DB, 1DD, 1DH, 1DT, 1E1, 1E7, 1FB, 1FH, 1FN, 1G1, 1GJ, 1GT, 1HD, 1HH, 1HJ, 1HN, 1HT, 1I7, 1IB, 1ID, 1IJ, 1J1, 1JB, 1JD, 1JH, 1JJ, 1JN, 1JT, 1KB, 1KN, 1L1, 1LD, 1LJ, 1LN, 1LT, 1M7, 1MB, 1MJ, 1MN, 1N7, 1NB, 1NH, 1NJ, 1NN, 1NT, 1O1, 1O7, 1OH, 1P7, 1PD, 1PH, 1PJ, 1QD, 1QH, 1QJ, 1QT, 1RB, 1RD, 1RN, 1S1, 1S7, 1SD, 1SJ, 1T7, 1TD, 1TH, 1TJ, 201, 20B, 20N, 211, 21H, 221, 227, 22B, 22D, 22H, 22J, 22T, 23B, 23H, 23N, 24B, 24D, 24T, 251, 25N, 25T, 267, 26D, 26H, 26J, 26N, 271, 277, 27H, 27J, 27T, 28D, 28N, 28T, 29B, 29D, 29H, 29J, 29T, 2AB, 2AD, 2AT, 2B1, 2B7, 2BB, 2BD, 2BN, 2C1, 2CJ, 2DD, 2DH, 2DN, 2E1, 2EH, 2EJ, 2EN, 2F1, 2FH, 2FJ, 2FN, 2G1, 2G7, 2GD, 2GH, 2GT, 2H1, 2HN, 2HT, 2I1, 2I7, 2IB, 2IH, 2J1, 2J7, 2JB, 2JD, 2JJ, 2JN, 2JT, 2KB, 2KH, 2KN, 2L7, 2LB, 2LH, 2LT, 2M7, 2MD, 2MH, 2ND, 2O1, 2OB, 2OJ, 2ON, 2OT, 2P1, 2P7, 2PT, 2QB, 2QD, 2QT, 2R7, 2RB, 2RN, 2S7, 2SH, 2SJ, 2SN, 2T1, 2T7, 2TD, 2TH, 2TJ, 2TN, 2TT, 307, 30B, 30D, 30J, 30T, 311, 31B, 31J, 31N, 327, 32H, 32T, 331, 337, 33B, 33D, 33T, 34D, 34H, 34N, 351, 357, 35B, 35T, 367, 36H, 36N, 36T, 377, 37H, 37T, 38D, 38H, 38N, 38T, 391, 39T, 3A1, 3AB, 3AJ, 3AN, 3B7, 3BB, 3BJ, 3C1, 3C7, 3CJ, 3CN, 3CT, 3DJ, 3DT, 3E1, 3EH, 3FD, 3FH, 3FJ, 3G1, 3G7, 3GB, 3GN, 3GT, 3H7, 3HB, 3HJ, 3IB, 3ID, 3IH, 3IJ, 3J1, 3JT, 3K1, 3K7, 3KD, 3KJ, 3KN, 3KT, 3L1, 3LD, 3LH, 3LT, 3M1, 3MB, 3MD, 3MT, 3N1, 3NH, 3NN, 3OD, 3OT, 3P7, 3PB, 3PD, 3PH, 3PJ, 3QB, 3QJ, 3R1, 3R7, 3RH, 3RJ, 3RN, 3RT, 3S1, 3S7, 3SH, 3SJ, 3T1, 3TB, 3TD, 3TN, 407, 40D, 40H, 40N, 411, 417, 41D, 41T, 42B, 42D, 42H, 431, 437, 43B, 43J, 43T, 447, 44D, 44J, 45B, 45H, 45J, 45T, 46D, 46H, 46N, 47B, 47D, 47N, 487, 48B, 48D, 48N, 497, 49B, 49J, 4A7, 4AB, 4AH, 4AJ, 4AN, 4AT, 4B1, 4BD, 4BH, 4C7, 4CT, 4DB, 4DD, 4DH, 4DN, 4DT, 4E1, 4E7, 4ET, 4F1, 4F7, 4FN, 4FT, 4GB, 4GD, 4GJ, 4H1, 4HH, 4HJ, 4HN, 4HT, 4ID, 4IH, 4IJ, 4J7, 4K1, 4KB, 4KH, 4KJ, 4KT, 4L1, 4LB, 4LD, 4LN, 4LT, 4M1, 4MB, 4MD, 4MN, 4MT, 4N7, 4O7, 4OH, 4OJ, 4OT, 4P7, 4PD, 4PN, 4QB, 4QH, 4QT, 4RB, 4RD, 4S1, 4S7, 4SB, 4SH, 4SN, 4TB, 4TD, 4TN, 507, 50D, 50H, 50J, 50N, 51H, 51J, 521, 527, 52N, 531, 537, 53D, 541, 54H, 54J, 54N, 54T, 551, 557, 55D, 55N, 55T, 56B, 56N, 57B, 57D, 57J, 57N, 58B, 58J, 59D, 59H, 59J, 59N, 59T, 5A1, 5AD, 5AH, 5B1, 5C1, 5CB, 5CH, 5CT, 5DD, 5DJ, 5DT, 5EB, 5ED, 5EH, 5EN, 5F1, 5F7, 5FH, 5FJ, 5FN, 5G7, 5GD, 5GJ, 5GN, 5GT, 5H1, 5HB, 5HD, 5HT, 5IB, 5IJ, 5J7, 5JB, 5JH, 5JT, 5K1, 5K7, 5KD, 5KJ, 5LH, 5LN, 5M7, 5MB, 5MJ, 5MT, 5N7, 5NJ, 5O7, 5OB, 5OD, 5OH, 5PB, 5PN, 5PT, 5Q1, 5QH, 5QN, 5QT, 5RD, 5RN, 5S7, 5SB, 5TB, 5TH, 5TN, 5TT, 607, 60D, 60H, 60J, 611, 617, 61B, 61D, 61J, 62B, 62H, 62J, 62N, 63B, 63D, 63H, 63T, 641, 647, 64B, 657, 65D, 65J, 65N, 661, 66B, 67D, 67T, 681, 687, 68B, 68D, 68H, 68J, 68T, 69D, 69J, 69N, 6A1, 6AB, 6AH, 6B7, 6BB, 6BD, 6BJ, 6CJ, 6CN, 6D1, 6DB, 6DH, 6DN, 6E1, 6E7, 6EJ, 6EN, 6ET, 6F1, 6F7, 6FB, 6FH, 6FJ, 6FT, 6G1, 6GH, 6GN, 6HD, 6HH, 6HT, 6ID, 6JB, 6JH, 6K7, 6KB, 6KT, 6L7, 6LD, 6LH, 6LN, 6M7, 6MD, 6MJ, 6MT, 6N1, 6NB, 6NN, 6O1, 6OB, 6OD, 6ON, 6P1, 6PD, 6PN, 6QH, 6QJ, 6QN, 6R1, 6R7, 6RB, 6RJ, 6S7, 6SH, 6SN, 6ST, 6T1, 6T7, 6TH, 6TT, 701, 70B, 70H, 70N, 70T, 717, 71D, 71N, 71T, 721, 727, 72D, 72J, 72T, 737, 741, 747, 74T, 751, 75J, 75N, 761, 76B, 77B, 77J, 787, 78B, 78D, 78N, 78T, 791, 797, 79B, 79T, 7A7, 7AJ, 7B7, 7BN, 7BT, 7C1, 7CD, 7CJ, 7CT, 7D1, 7DB, 7DD, 7DJ, 7DT, 7ED, 7EH, 7FB, 7FD, 7FT, 7G1, 7GB, 7GD, 7GN, 7HD, 7HH, 7HJ, 7HN, 7I1, 7IH, 7IN, 7IT, 7J1, 7JD, 7JT, 7K7, 7KB, 7KH, 7LH, 7LJ, 7LT, 7M1, 7M7, 7MB, 7MH, 7MN, 7N1, 7N7, 7NB, 7NN, 7NT, 7O7, 7OJ, 7ON, 7P7, 7PJ, 7PT, 7QN, 7QT, 7RB, 7RH, 7RJ, 7SB, 7SJ, 7T7, 7TH, 7TN, 807, 80B, 80D, 80J, 80T, 817, 81D, 81H, 81N, 82N, 837, 83H, 83J, 841, 84B, 84D, 84T, 851, 85J, 86D, 871, 877, 87N, 88B, 88H, 88J, 897, 89B, 89H, 89J, 89T, 8A7, 8AH, 8AN, 8AT, 8B7, 8BB, 8BH, 8BJ, 8BT, 8C1, 8CD, 8CH, 8CN, 8CT, 8D1, 8DD, 8DH, 8E1, 8EJ, 8EN, 8ET, 8FJ, 8FN, 8G1, 8G7, 8GB, 8GJ, 8GN, 8H7, 8HD, 8HH, 8I1, 8ID, 8IH, 8IJ, 8JJ, 8JN, 8KH, 8KN, 8KT, 8LB, 8LN, 8M7, 8MD, 8MH, 8MJ, 8MN, 8NB, 8NH, 8NT, 8O7, 8OD, 8OH, 8OT, 8P1, 8PD, 8QD, 8QT, 8R1, 8R7, ...
31	16, 1A, 1C, 1G, 1M, 1S, 1U, 25, 29, 2B, 2H, 2L, 2R, 34, 38, 3A, 3E, 3G, 3K, 43, 47, 4D, 4F, 4P, 4R, 52, 58, 5C, 5I, 5O, 5Q, 65, 67, 6B, 6D, 6P, 76, 7A, 7C, 7G, 7M, 7O, 83, 89, 8F, 8L, 8N, 8T, 92, 94, 9E, 9S, A1, A3, A7, AL, AR, B6, B8, BC, BI, BQ, C1, C7, CB, CH, CP, CT, D6, DG, DI, DS, DU, E5, E9, EF, EN, ER, ET, F2, FE, FM, FQ, G3, G7, GD, GP, GR, HE, HK, HU, I5, IB, ID, IJ, IT, J4, JA, JC, JI, JO, JS, JU, KB, KL, KN, KR, L2, L8, LA, LM, LQ, M1, M9, MJ, MR, N6, NE, NK, NQ, NU, O7, OD, OH, OP, OT, PC, PM, Q3, Q5, QF, QH, QL, QN, R2, RG, RK, RM, RQ, S9, SD, SF, SJ, T8, TC, TK, TU, U7, UB, UH, UN, 106, 10A, 10G, 10M, 10U, 115, 11H, 11L, 11R, 11T, 128, 12A, 12G, 12Q, 12S, 137, 139, 13F, 142, 146, 148, 14C, 14I, 14O, 151, 157, 15D, 164, 166, 16G, 16O, 173, 179, 17F, 17N, 184, 188, 18E, 18K, 18M, 18S, 199, 19J, 1A6, 1A8, 1AC, 1AI, 1AK, 1AQ, 1AU, 1B1, 1B5, 1BH, 1BJ, 1BP, 1CS, 1D3, 1D9, 1DH, 1E4, 1EE, 1ES, 1F1, 1F3, 1F7, 1FD, 1FL, 1FP, 1FR, 1G2, 1GE, 1GO, 1GQ, 1GU, 1H1, 1H5, 1HB, 1HN, 1I4, 1IC, 1IO, 1IU, 1J3, 1J9, 1JH, 1JL, 1JT, 1K2, 1KG, 1KK, 1KQ, 1KS, 1L1, 1L7, 1L9, 1LF, 1LP, 1ME, 1MK, 1MO, 1MQ, 1NJ, 1NN, 1NP, 1O4, 1OG, 1OI, 1OS, 1P5, 1PB, 1PH, 1PN, 1QA, 1QG, 1QK, 1QM, 1R3, 1RD, 1RP, 1S2, 1SI, 1T1, 1T7, 1TB, 1TD, 1TH, 1TJ, 1TT, 1UA, 1UG, 1UM, 209, 20B, 20R, 20T, 21K, 21Q, 223, 229, 22D, 22F, 22J, 22R, 232, 23C, 23E, 23O, 247, 24H, 24N, 254, 256, 25A, 25C, 25M, 263, 265, 26L, 26N, 26T, 272, 274, 27E, 27M, 289, 292, 296, 29C, 29K, 2A5, 2A7, 2AB, 2AJ, 2B4, 2B6, 2BA, 2BI, 2BO, 2BU, 2C3, 2CF, 2CH, 2D8, 2DE, 2DG, 2DM, 2DQ, 2E1, 2EF, 2EL, 2EP, 2ER, 2F2, 2F6, 2FC, 2FO, 2FU, 2G5, 2GJ, 2GN, 2GT, 2HA, 2HI, 2HO, 2HS, 2IN, 2JA, 2JK, 2JS, 2K1, 2K7, 2K9, 2KF, 2L6, 2LI, 2LK, 2M5, 2MD, 2MH, 2MT, 2NC, 2NM, 2NO, 2NS, 2O5, 2OB, 2OH, 2OL, 2ON, 2OR, 2P2, 2PA, 2PE, 2PG, 2PM, 2Q1, 2Q3, 2QD, 2QL, 2QP, 2R8, 2RI, 2RU, 2S1, 2S7, 2SB, 2SD, 2ST, 2TC, 2TG, 2TM, 2TU, 2U5, 2U9, 2UR, 304, 30E, 30K, 30Q, 313, 31D, 31P, 328, 32C, 32I, 32O, 32Q, 33N, 33P, 344, 34C, 34G, 34U, 353, 35B, 35N, 35T, 36A, 36E, 36K, 379, 37J, 37L, 386, 391, 395, 397, 39J, 39P, 39T, 3AA, 3AG, 3AO, 3AS, 3B5, 3BR, 3BT, 3C2, 3C4, 3CG, 3DD, 3DF, 3DL, 3DR, 3E2, 3E6, 3EC, 3EE, 3EQ, 3EU, 3FB, 3FD, 3FN, 3FP, 3GA, 3GC, 3GS, 3H3, 3HN, 3I8, 3IG, 3IK, 3IM, 3IQ, 3IS, 3JJ, 3JR, 3K8, 3KE, 3KO, 3KQ, 3KU, 3L5, 3L7, 3LD, 3LN, 3LP, 3M6, 3MG, 3MI, 3MS, 3NB, 3NH, 3NL, 3NR, 3O4, 3OA, 3OG, 3P1, 3PD, 3PF, 3PJ, 3Q2, 3Q8, 3QC, 3QK, 3QU, 3R7, 3RD, 3RJ, 3SA, 3SG, 3SI, 3SS, 3TB, 3TF, 3TL, 3U8, 3UA, 3UK, 403, 407, 409, 40J, 412, 416, 41E, 421, 425, 42B, 42D, 42H, 42N, 42P, 436, 43A, 43U, 44L, 452, 454, 458, 45E, 45K, 45M, 45S, 46J, 46L, 46R, 47C, 47I, 47U, 481, 487, 48J, 494, 496, 49A, 49G, 49U, 4A3, 4A5, 4AN, 4BG, 4BQ, 4C1, 4C3, 4CD, 4CF, 4CP, 4CR, 4D6, 4DC, 4DE, 4DO, 4DQ, 4E5, 4EB, 4EJ, 4FI, 4FS, 4FU, 4G9, 4GH, 4GN, 4H2, 4HK, 4HQ, 4I7, 4IJ, 4IL, 4J8, 4JE, 4JI, 4JO, 4JU, 4KH, 4KJ, 4KT, 4LC, 4LI, 4LM, 4LO, 4LS, 4ML, 4MN, 4N4, 4NA, 4NQ, 4O3, 4O9, 4OF, 4P2, 4PI, 4PK, 4PO, 4PU, 4Q1, 4Q7, 4QD, 4QN, 4QT, 4RA, 4RM, 4S9, 4SB, 4SH, 4SL, 4T8, 4TG, 4U9, 4UD, 4UF, 4UJ, 4UP, 4UR, 508, 50C, 50Q, 51P, 524, 52A, 52M, 535, 53B, 53L, 542, 544, 548, 54E, 54M, 54S, 557, 559, 55D, 55R, 562, 568, 56C, 56I, 56K, 56U, 571, 57H, 57T, 586, 58O, 58S, 593, 59F, 59H, 59N, 59T, 5A4, 5B1, 5B7, 5BL, 5BP, 5C2, 5CC, 5CK, 5D1, 5DJ, 5DN, 5DP, 5DT, 5EM, 5F3, 5F9, 5FB, 5FR, 5G2, 5G8, 5GM, 5H1, 5HF, 5HJ, 5II, 5IO, 5IU, 5J5, 5JD, 5JJ, 5JN, 5JP, 5K6, 5KC, 5KG, 5KI, 5KO, 5LF, 5LL, 5LN, 5LR, 5ME, 5MG, 5MK, 5N1, 5N3, 5N9, 5ND, 5O8, 5OE, 5OK, 5OO, 5P1, 5PB, 5QC, 5QS, 5QU, 5R5, 5R9, 5RB, 5RF, 5RH, 5RR, 5SA, 5SG, 5SK, 5SS, 5T7, 5TD, 5U2, 5U6, 5U8, 5UE, 60D, 60H, 60P, 614, 61A, 61G, 61O, 61U, 62B, 62F, 62L, 62N, 62T, 632, 638, 63A, 63K, 63M, 647, 64D, 652, 656, 65I, 661, 66T, 674, 67O, 67S, 68F, 68N, 68T, 692, 698, 69M, 69S, 6A3, 6AD, 6AF, 6AP, 6B6, 6BE, 6BO, 6BQ, 6C5, 6CD, 6CP, 6D4, 6DS, 6DU, 6E3, 6EB, 6EH, 6EL, 6ET, 6FG, 6FQ, 6G1, 6G7, 6G9, 6GF, 6GP, 6H6, 6H8, 6HI, 6HO, 6HU, 6I5, 6ID, 6IJ, 6IT, 6J4, 6J6, 6JC, 6JI, 6JO, 6K3, 6KB, 6L4, 6LA, 6M1, 6M3, 6ML, 6MP, 6N2, 6NC, 6OB, 6OJ, 6P6, 6PA, 6PC, 6PM, 6PS, 6PU, 6Q5, 6Q9, 6QR, 6R4, 6RG, 6S3, 6SJ, 6SP, 6SR, 6T8, 6TE, 6TO, 6TQ, 6U5, 6U7, 6UD, 6UN, 706, 70A, 713, 715, 71L, 71N, 722, 724, 72E, 733, 737, 739, 73D, 73L, 746, 74C, 74I, 74K, 751, 75H, 75P, 75T, 764, 773, 775, 77F, 77H, 77N, 77R, 782, 788, 78G, 78M, 78Q, 797, 79D, 79L, 7A2, 7A6, 7AK, 7B1, 7BB, 7C4, 7CA, 7CM, 7CS, 7CU, 7DL, 7DT, 7EG, 7EQ, 7F1, 7FF, 7FJ, 7FL, 7FR, 7G6, 7GE, 7GK, 7GO, 7GU, 7HT, 7IC, 7IM, 7IO, 7J5, 7JF, 7JH, 7K2, 7K4, 7KM, 7LF, 7M2, 7M8, 7MO, 7NB, 7NH, 7NJ, 7O6, 7OA, 7OG, 7OI, 7OS, 7P5, 7PF, 7PL, 7PR, 7Q4, 7Q8, 7QE, 7QG, 7QQ, 7QS, 7R9, 7RD, 7RJ, 7RP, 7RR, 7S8, 7SC, 7SQ, 7TD, 7TH, 7TN, 7UC, 7UG, 7UO, 7UU, 803, 80B, 80F, 80T, 814, 818, 81M, 823, 827, 829, 838, 83C, 845, 84B, 84H, 84T, 85A, 85O, 85U, 863, 865, 869, 86R, 872, 87E, 87M, 87S, 881, 88D, 88F, 88R, 89Q, 8AB, 8AD, 8AJ, 8BA, ...
32	15, 19, 1B, 1F, 1L, 1R, 1T, 23, 27, 29, 2F, 2J, 2P, 31, 35, 37, 3B, 3D, 3H, 3V, 43, 49, 4B, 4L, 4N, 4T, 53, 57, 5D, 5J, 5L, 5V, 61, 65, 67, 6J, 6V, 73, 75, 79, 7F, 7H, 7R, 81, 87, 8D, 8F, 8L, 8P, 8R, 95, 9J, 9N, 9P, 9T, AB, AH, AR, AT, B1, B7, BF, BL, BR, BV, C5, CD, CH, CP, D3, D5, DF, DH, DN, DR, E1, E9, ED, EF, EJ, EV, F7, FB, FJ, FN, FT, G9, GB, GT, H3, HD, HJ, HP, HR, I1, IB, IH, IN, IP, IV, J5, J9, JB, JN, K1, K3, K7, KD, KJ, KL, L1, L5, LB, LJ, LT, M5, MF, MN, MT, N3, N7, NF, NL, NP, O1, O5, OJ, OT, P9, PB, PL, PN, PR, PT, Q7, QL, QP, QR, QV, RD, RH, RJ, RN, SB, SF, SN, T1, T9, TD, TJ, TP, U7, UB, UH, UN, UV, V5, VH, VL, VR, VT, 107, 109, 10F, 10P, 10R, 115, 117, 11D, 11V, 123, 125, 129, 12F, 12L, 12T, 133, 139, 13V, 141, 14B, 14J, 14T, 153, 159, 15H, 15T, 161, 167, 16D, 16F, 16L, 171, 17B, 17T, 17V, 183, 189, 18B, 18H, 18L, 18N, 18R, 197, 199, 19F, 1AH, 1AN, 1AT, 1B5, 1BN, 1C1, 1CF, 1CJ, 1CL, 1CP, 1CV, 1D7, 1DB, 1DD, 1DJ, 1DV, 1E9, 1EB, 1EF, 1EH, 1EL, 1ER, 1F7, 1FJ, 1FR, 1G7, 1GD, 1GH, 1GN, 1GV, 1H3, 1HB, 1HF, 1HT, 1I1, 1I7, 1I9, 1ID, 1IJ, 1IL, 1IR, 1J5, 1JP, 1JV, 1K3, 1K5, 1KT, 1L1, 1L3, 1LD, 1LP, 1LR, 1M5, 1MD, 1MJ, 1MP, 1MV, 1NH, 1NN, 1NR, 1NT, 1O9, 1OJ, 1OV, 1P7, 1PN, 1Q5, 1QB, 1QF, 1QH, 1QL, 1QN, 1R1, 1RD, 1RJ, 1RP, 1SB, 1SD, 1ST, 1SV, 1TL, 1TR, 1U3, 1U9, 1UD, 1UF, 1UJ, 1UR, 1V1, 1VB, 1VD, 1VN, 205, 20F, 20L, 211, 213, 217, 219, 21J, 21V, 221, 22H, 22J, 22P, 22T, 22V, 239, 23H, 243, 24R, 24V, 255, 25D, 25T, 25V, 263, 26B, 26R, 26T, 271, 279, 27F, 27L, 27P, 285, 287, 28T, 293, 295, 29B, 29F, 29L, 2A3, 2A9, 2AD, 2AF, 2AL, 2AP, 2AV, 2BB, 2BH, 2BN, 2C5, 2C9, 2CF, 2CR, 2D3, 2D9, 2DD, 2E7, 2EP, 2F3, 2FB, 2FF, 2FL, 2FN, 2FT, 2GJ, 2GV, 2H1, 2HH, 2HP, 2HT, 2I9, 2IN, 2J1, 2J3, 2J7, 2JF, 2JL, 2JR, 2JV, 2K1, 2K5, 2KB, 2KJ, 2KN, 2KP, 2KV, 2L9, 2LB, 2LL, 2LT, 2M1, 2MF, 2MP, 2N5, 2N7, 2ND, 2NH, 2NJ, 2O3, 2OH, 2OL, 2OR, 2P3, 2P9, 2PD, 2PV, 2Q7, 2QH, 2QN, 2QT, 2R5, 2RF, 2RR, 2S9, 2SD, 2SJ, 2SP, 2SR, 2TN, 2TP, 2U3, 2UB, 2UF, 2UT, 2V1, 2V9, 2VL, 2VR, 307, 30B, 30H, 315, 31F, 31H, 321, 32R, 32V, 331, 33D, 33J, 33N, 343, 349, 34H, 34L, 34T, 35J, 35L, 35P, 35R, 367, 373, 375, 37B, 37H, 37N, 37R, 381, 383, 38F, 38J, 38V, 391, 39B, 39D, 39T, 39V, 3AF, 3AL, 3B9, 3BP, 3C1, 3C5, 3C7, 3CB, 3CD, 3D3, 3DB, 3DN, 3DT, 3E7, 3E9, 3ED, 3EJ, 3EL, 3ER, 3F5, 3F7, 3FJ, 3FT, 3FV, 3G9, 3GN, 3GT, 3H1, 3H7, 3HF, 3HL, 3HR, 3IB, 3IN, 3IP, 3IT, 3JB, 3JH, 3JL, 3JT, 3K7, 3KF, 3KL, 3KR, 3LH, 3LN, 3LP, 3M3, 3MH, 3ML, 3MR, 3ND, 3NF, 3NP, 3O7, 3OB, 3OD, 3ON, 3P5, 3P9, 3PH, 3Q3, 3Q7, 3QD, 3QF, 3QJ, 3QP, 3QR, 3R7, 3RB, 3RV, 3SL, 3T1, 3T3, 3T7, 3TD, 3TJ, 3TL, 3TR, 3UH, 3UJ, 3UP, 3V9, 3VF, 3VR, 3VT, 403, 40F, 40V, 411, 415, 41B, 41P, 41T, 41V, 42H, 439, 43J, 43P, 43R, 445, 447, 44H, 44J, 44T, 453, 455, 45F, 45H, 45R, 461, 469, 477, 47H, 47J, 47T, 485, 48B, 48L, 497, 49D, 49P, 4A5, 4A7, 4AP, 4AV, 4B3, 4B9, 4BF, 4C1, 4C3, 4CD, 4CR, 4D1, 4D5, 4D7, 4DB, 4E3, 4E5, 4EH, 4EN, 4F7, 4FF, 4FL, 4FR, 4GD, 4GT, 4GV, 4H3, 4H9, 4HB, 4HH, 4HN, 4I1, 4I7, 4IJ, 4IV, 4JH, 4JJ, 4JP, 4JT, 4KF, 4KN, 4LF, 4LJ, 4LL, 4LP, 4LV, 4M1, 4MD, 4MH, 4MV, 4NT, 4O7, 4OD, 4OP, 4P7, 4PD, 4PN, 4Q3, 4Q5, 4Q9, 4QF, 4QN, 4QT, 4R7, 4R9, 4RD, 4RR, 4S1, 4S7, 4SB, 4SH, 4SJ, 4ST, 4SV, 4TF, 4TR, 4U3, 4UL, 4UP, 4UV, 4VB, 4VD, 4VJ, 4VP, 4VV, 50R, 511, 51F, 51J, 51R, 525, 52D, 52P, 53B, 53F, 53H, 53L, 54D, 54P, 54V, 551, 55H, 55N, 55T, 56B, 56L, 573, 577, 585, 58B, 58H, 58N, 58V, 595, 599, 59B, 59N, 59T, 5A1, 5A3, 5A9, 5AV, 5B5, 5B7, 5BB, 5BT, 5BV, 5C3, 5CF, 5CH, 5CN, 5CR, 5DL, 5DR, 5E1, 5E5, 5ED, 5EN, 5FN, 5G7, 5G9, 5GF, 5GJ, 5GL, 5GP, 5GR, 5H5, 5HJ, 5HP, 5HT, 5I5, 5IF, 5IL, 5J9, 5JD, 5JF, 5JL, 5KJ, 5KN, 5KV, 5L9, 5LF, 5LL, 5LT, 5M3, 5MF, 5MJ, 5MP, 5MR, 5N1, 5N5, 5NB, 5ND, 5NN, 5NP, 5O9, 5OF, 5P3, 5P7, 5PJ, 5Q1, 5QT, 5R3, 5RN, 5RR, 5SD, 5SL, 5SR, 5SV, 5T5, 5TJ, 5TP, 5TV, 5U9, 5UB, 5UL, 5V1, 5V9, 5VJ, 5VL, 5VV, 607, 60J, 60T, 61L, 61N, 61R, 623, 629, 62D, 62L, 637, 63H, 63N, 63T, 63V, 645, 64F, 64R, 64T, 657, 65D, 65J, 65P, 661, 667, 66H, 66N, 66P, 66V, 675, 67B, 67L, 67T, 68L, 68R, 69H, 69J, 6A5, 6A9, 6AH, 6AR, 6BP, 6C1, 6CJ, 6CN, 6CP, 6D3, 6D9, 6DB, 6DH, 6DL, 6E7, 6EF, 6ER, 6FD, 6FT, 6G3, 6G5, 6GH, 6GN, 6H1, 6H3, 6HD, 6HF, 6HL, 6HV, 6ID, 6IH, 6J9, 6JB, 6JR, 6JT, 6K7, 6K9, 6KJ, 6L7, 6LB, 6LD, 6LH, 6LP, 6M9, 6MF, 6ML, 6MN, 6N3, 6NJ, 6NR, 6NV, 6O5, 6P3, 6P5, 6PF, 6PH, 6PN, 6PR, 6Q1, 6Q7, 6QF, 6QL, 6QP, 6R5, 6RB, 6RJ, 6RV, 6S3, 6SH, 6ST, 6T7, 6TV, 6U5, 6UH, 6UN, 6UP, 6VF, 6VN, 709, 70J, 70P, 717, 71B, 71D, 71J, 71T, 725, 72B, 72F, 72L, 73J, 741, 74B, 74D, 74P, 753, 755, 75L, 75N, 769, 771, 77J, 77P, 789, 78R, 791, 793, 79L, 79P, 79V, 7A1, 7AB, 7AJ, 7AT, 7B3, 7B9, 7BH, 7BL, 7BR, 7BT, 7C7, 7C9, 7CL, 7CP, 7CV, 7D5, 7D7, 7DJ, 7DN, 7E5, 7EN, 7ER, 7F1, 7FL, 7FP, 7G1, 7G7, 7GB, 7GJ, 7GN, 7H5, 7HB, 7HF, 7HT, 7I9, 7ID, 7IF, 7JD, 7JH, 7K9, 7KF, 7KL, 7L1, 7LD, 7LR, 7M1, 7M5, 7M7, 7MB, 7MT, 7N3, 7NF, 7NN, 7NT, 7O1, 7OD, 7OF, 7OR, 7PP, 7Q9, 7QB, 7QH, 7R7, ...
33	14, 18, 1A, 1E, 1K, 1Q, 1S, 21, 25, 27, 2D, 2H, 2N, 2V, 32, 34, 38, 3A, 3E, 3S, 3W, 45, 47, 4H, 4J, 4P, 4V, 52, 58, 5E, 5G, 5Q, 5S, 5W, 61, 6D, 6P, 6T, 6V, 72, 78, 7A, 7K, 7Q, 7W, 85, 87, 8D, 8H, 8J, 8T, 9A, 9E, 9G, 9K, A1, A7, AH, AJ, AN, AT, B4, BA, BG, BK, BQ, C1, C5, CD, CN, CP, D2, D4, DA, DE, DK, DS, DW, E1, E5, EH, EP, ET, F4, F8, FE, FQ, FS, GD, GJ, GT, H2, H8, HA, HG, HQ, HW, I5, I7, ID, IJ, IN, IP, J4, JE, JG, JK, JQ, JW, K1, KD, KH, KN, KV, L8, LG, LQ, M1, M7, MD, MH, MP, MV, N2, NA, NE, NS, O5, OH, OJ, OT, OV, P2, P4, PE, PS, PW, Q1, Q5, QJ, QN, QP, QT, RG, RK, RS, S5, SD, SH, SN, ST, TA, TE, TK, TQ, U1, U7, UJ, UN, UT, UV, V8, VA, VG, VQ, VS, W5, W7, WD, WV, 102, 104, 108, 10E, 10K, 10S, 111, 117, 11T, 11V, 128, 12G, 12Q, 12W, 135, 13D, 13P, 13T, 142, 148, 14A, 14G, 14S, 155, 15N, 15P, 15T, 162, 164, 16A, 16E, 16G, 16K, 16W, 171, 177, 188, 18E, 18K, 18S, 19D, 19N, 1A4, 1A8, 1AA, 1AE, 1AK, 1AS, 1AW, 1B1, 1B7, 1BJ, 1BT, 1BV, 1C2, 1C4, 1C8, 1CE, 1CQ, 1D5, 1DD, 1DP, 1DV, 1E2, 1E8, 1EG, 1EK, 1ES, 1EW, 1FD, 1FH, 1FN, 1FP, 1FT, 1G2, 1G4, 1GA, 1GK, 1H7, 1HD, 1HH, 1HJ, 1IA, 1IE, 1IG, 1IQ, 1J5, 1J7, 1JH, 1JP, 1JV, 1K4, 1KA, 1KS, 1L1, 1L5, 1L7, 1LJ, 1LT, 1M8, 1MG, 1MW, 1ND, 1NJ, 1NN, 1NP, 1NT, 1NV, 1O8, 1OK, 1OQ, 1OW, 1PH, 1PJ, 1Q2, 1Q4, 1QQ, 1QW, 1R7, 1RD, 1RH, 1RJ, 1RN, 1RV, 1S4, 1SE, 1SG, 1SQ, 1T7, 1TH, 1TN, 1U2, 1U4, 1U8, 1UA, 1UK, 1UW, 1V1, 1VH, 1VJ, 1VP, 1VT, 1VV, 1W8, 1WG, 201, 20P, 20T, 212, 21A, 21Q, 21S, 21W, 227, 22N, 22P, 22T, 234, 23A, 23G, 23K, 23W, 241, 24N, 24T, 24V, 254, 258, 25E, 25S, 261, 265, 267, 26D, 26H, 26N, 272, 278, 27E, 27S, 27W, 285, 28H, 28P, 28V, 292, 29S, 2AD, 2AN, 2AV, 2B2, 2B8, 2BA, 2BG, 2C5, 2CH, 2CJ, 2D2, 2DA, 2DE, 2DQ, 2E7, 2EH, 2EJ, 2EN, 2EV, 2F4, 2FA, 2FE, 2FG, 2FK, 2FQ, 2G1, 2G5, 2G7, 2GD, 2GN, 2GP, 2H2, 2HA, 2HE, 2HS, 2I5, 2IH, 2IJ, 2IP, 2IT, 2IV, 2JE, 2JS, 2JW, 2K5, 2KD, 2KJ, 2KN, 2L8, 2LG, 2LQ, 2LW, 2M5, 2MD, 2MN, 2N2, 2NG, 2NK, 2NQ, 2NW, 2O1, 2OT, 2OV, 2P8, 2PG, 2PK, 2Q1, 2Q5, 2QD, 2QP, 2QV, 2RA, 2RE, 2RK, 2S7, 2SH, 2SJ, 2T2, 2TS, 2TW, 2U1, 2UD, 2UJ, 2UN, 2V2, 2V8, 2VG, 2VK, 2VS, 2WH, 2WJ, 2WN, 2WP, 304, 30W, 311, 317, 31D, 31J, 31N, 31T, 31V, 32A, 32E, 32Q, 32S, 335, 337, 33N, 33P, 348, 34E, 351, 35H, 35P, 35T, 35V, 362, 364, 36Q, 371, 37D, 37J, 37T, 37V, 382, 388, 38A, 38G, 38Q, 38S, 397, 39H, 39J, 39T, 3AA, 3AG, 3AK, 3AQ, 3B1, 3B7, 3BD, 3BT, 3C8, 3CA, 3CE, 3CS, 3D1, 3D5, 3DD, 3DN, 3DV, 3E4, 3EA, 3EW, 3F5, 3F7, 3FH, 3FV, 3G2, 3G8, 3GQ, 3GS, 3H5, 3HJ, 3HN, 3HP, 3I2, 3IG, 3IK, 3IS, 3JD, 3JH, 3JN, 3JP, 3JT, 3K2, 3K4, 3KG, 3KK, 3L7, 3LT, 3M8, 3MA, 3ME, 3MK, 3MQ, 3MS, 3N1, 3NN, 3NP, 3NV, 3OE, 3OK, 3OW, 3P1, 3P7, 3PJ, 3Q2, 3Q4, 3Q8, 3QE, 3QS, 3QW, 3R1, 3RJ, 3SA, 3SK, 3SQ, 3SS, 3T5, 3T7, 3TH, 3TJ, 3TT, 3U2, 3U4, 3UE, 3UG, 3UQ, 3UW, 3V7, 3W4, 3WE, 3WG, 3WQ, 401, 407, 40H, 412, 418, 41K, 41W, 421, 42J, 42P, 42T, 432, 438, 43Q, 43S, 445, 44J, 44P, 44T, 44V, 452, 45Q, 45S, 467, 46D, 46T, 474, 47A, 47G, 481, 48H, 48J, 48N, 48T, 48V, 494, 49A, 49K, 49Q, 4A5, 4AH, 4B2, 4B4, 4BA, 4BE, 4BW, 4C7, 4CV, 4D2, 4D4, 4D8, 4DE, 4DG, 4DS, 4DW, 4ED, 4FA, 4FK, 4FQ, 4G5, 4GJ, 4GP, 4H2, 4HE, 4HG, 4HK, 4HQ, 4I1, 4I7, 4IH, 4IJ, 4IN, 4J4, 4JA, 4JG, 4JK, 4JQ, 4JS, 4K5, 4K7, 4KN, 4L2, 4LA, 4LS, 4LW, 4M5, 4MH, 4MJ, 4MP, 4MV, 4N4, 4NW, 4O5, 4OJ, 4ON, 4OV, 4P8, 4PG, 4PS, 4QD, 4QH, 4QJ, 4QN, 4RE, 4RQ, 4RW, 4S1, 4SH, 4SN, 4ST, 4TA, 4TK, 4U1, 4U5, 4V2, 4V8, 4VE, 4VK, 4VS, 4W1, 4W5, 4W7, 4WJ, 4WP, 4WT, 4WV, 504, 50Q, 50W, 511, 515, 51N, 51P, 51T, 528, 52A, 52G, 52K, 53D, 53J, 53P, 53T, 544, 54E, 55D, 55T, 55V, 564, 568, 56A, 56E, 56G, 56Q, 577, 57D, 57H, 57P, 582, 588, 58S, 58W, 591, 597, 5A4, 5A8, 5AG, 5AQ, 5AW, 5B5, 5BD, 5BJ, 5BV, 5C2, 5C8, 5CA, 5CG, 5CK, 5CQ, 5CS, 5D5, 5D7, 5DN, 5DT, 5EG, 5EK, 5EW, 5FD, 5G8, 5GE, 5H1, 5H5, 5HN, 5HV, 5I4, 5I8, 5IE, 5IS, 5J1, 5J7, 5JH, 5JJ, 5JT, 5K8, 5KG, 5KQ, 5KS, 5L5, 5LD, 5LP, 5M2, 5MQ, 5MS, 5MW, 5N7, 5ND, 5NH, 5NP, 5OA, 5OK, 5OQ, 5OW, 5P1, 5P7, 5PH, 5PT, 5PV, 5Q8, 5QE, 5QK, 5QQ, 5R1, 5R7, 5RH, 5RN, 5RP, 5RV, 5S4, 5SA, 5SK, 5SS, 5TJ, 5TP, 5UE, 5UG, 5V1, 5V5, 5VD, 5VN, 5WK, 5WS, 60D, 60H, 60J, 60T, 612, 614, 61A, 61E, 61W, 627, 62J, 634, 63K, 63Q, 63S, 647, 64D, 64N, 64P, 652, 654, 65A, 65K, 661, 665, 66T, 66V, 67E, 67G, 67Q, 67S, 685, 68P, 68T, 68V, 692, 69A, 69Q, 69W, 6A5, 6A7, 6AJ, 6B2, 6BA, 6BE, 6BK, 6CH, 6CJ, 6CT, 6CV, 6D4, 6D8, 6DE, 6DK, 6DS, 6E1, 6E5, 6EH, 6EN, 6EV, 6FA, 6FE, 6FS, 6G7, 6GH, 6H8, 6HE, 6HQ, 6HW, 6I1, 6IN, 6IV, 6JG, 6JQ, 6JW, 6KD, 6KH, 6KJ, 6KP, 6L2, 6LA, 6LG, 6LK, 6LQ, 6MN, 6N4, 6NE, 6NG, 6NS, 6O5, 6O7, 6ON, 6OP, 6PA, 6Q1, 6QJ, 6QP, 6R8, 6RQ, 6RW, 6S1, 6SJ, 6SN, 6ST, 6SV, 6T8, 6TG, 6TQ, 6TW, 6U5, 6UD, 6UH, 6UN, 6UP, 6V2, 6V4, 6VG, 6VK, 6VQ, 6VW, 6W1, 6WD, 6WH, 6WV, 70G, 70K, 70Q, 71D, 71H, 71P, 71V, 722, 72A, 72E, 72S, 731, 735, 73J, 73V, 742, 744, 751, 755, 75T, 762, 768, 76K, 76W, 77D, 77J, 77N, 77P, 77T, 78E, 78K, 78W, 797, 79D, 79H, 79T, 79V, 7AA, 7B7, 7BN, 7BP, 7BV, 7CK, ...
34	13, 17, 19, 1D, 1J, 1P, 1R, 1X, 23, 25, 2B, 2F, 2L, 2T, 2X, 31, 35, 37, 3B, 3P, 3T, 41, 43, 4D, 4F, 4L, 4R, 4V, 53, 59, 5B, 5L, 5N, 5R, 5T, 67, 6J, 6N, 6P, 6T, 71, 73, 7D, 7J, 7P, 7V, 7X, 85, 89, 8B, 8L, 91, 95, 97, 9B, 9P, 9V, A7, A9, AD, AJ, AR, AX, B5, B9, BF, BN, BR, C1, CB, CD, CN, CP, CV, D1, D7, DF, DJ, DL, DP, E3, EB, EF, EN, ER, EX, FB, FD, FV, G3, GD, GJ, GP, GR, GX, H9, HF, HL, HN, HT, I1, I5, I7, IJ, IT, IV, J1, J7, JD, JF, JR, JV, K3, KB, KL, KT, L5, LD, LJ, LP, LT, M3, M9, MD, ML, MP, N5, NF, NR, NT, O5, O7, OB, OD, ON, P3, P7, P9, PD, PR, PV, PX, Q3, QN, QR, R1, RB, RJ, RN, RT, S1, SF, SJ, SP, SV, T5, TB, TN, TR, TX, U1, UB, UD, UJ, UT, UV, V7, V9, VF, VX, W3, W5, W9, WF, WL, WT, X1, X7, XT, XV, 107, 10F, 10P, 10V, 113, 11B, 11N, 11R, 11X, 125, 127, 12D, 12P, 131, 13J, 13L, 13P, 13V, 13X, 145, 149, 14B, 14F, 14R, 14T, 151, 161, 167, 16D, 16L, 175, 17F, 17T, 17X, 181, 185, 18B, 18J, 18N, 18P, 18V, 199, 19J, 19L, 19P, 19R, 19V, 1A3, 1AF, 1AR, 1B1, 1BD, 1BJ, 1BN, 1BT, 1C3, 1C7, 1CF, 1CJ, 1CX, 1D3, 1D9, 1DB, 1DF, 1DL, 1DN, 1DT, 1E5, 1EP, 1EV, 1F1, 1F3, 1FR, 1FV, 1FX, 1G9, 1GL, 1GN, 1GX, 1H7, 1HD, 1HJ, 1HP, 1I9, 1IF, 1IJ, 1IL, 1IX, 1J9, 1JL, 1JT, 1KB, 1KP, 1KV, 1L1, 1L3, 1L7, 1L9, 1LJ, 1LV, 1M3, 1M9, 1MR, 1MT, 1NB, 1ND, 1O1, 1O7, 1OF, 1OL, 1OP, 1OR, 1OV, 1P5, 1PB, 1PL, 1PN, 1PX, 1QD, 1QN, 1QT, 1R7, 1R9, 1RD, 1RF, 1RP, 1S3, 1S5, 1SL, 1SN, 1ST, 1SX, 1T1, 1TB, 1TJ, 1U3, 1UR, 1UV, 1V3, 1VB, 1VR, 1VT, 1VX, 1W7, 1WN, 1WP, 1WT, 1X3, 1X9, 1XF, 1XJ, 1XV, 1XX, 20L, 20R, 20T, 211, 215, 21B, 21P, 21V, 221, 223, 229, 22D, 22J, 22V, 233, 239, 23N, 23R, 23X, 24B, 24J, 24P, 24T, 25L, 265, 26F, 26N, 26R, 26X, 271, 277, 27T, 287, 289, 28P, 28X, 293, 29F, 29T, 2A5, 2A7, 2AB, 2AJ, 2AP, 2AV, 2B1, 2B3, 2B7, 2BD, 2BL, 2BP, 2BR, 2BX, 2C9, 2CB, 2CL, 2CT, 2CX, 2DD, 2DN, 2E1, 2E3, 2E9, 2ED, 2EF, 2EV, 2FB, 2FF, 2FL, 2FT, 2G1, 2G5, 2GN, 2GV, 2H7, 2HD, 2HJ, 2HR, 2I3, 2IF, 2IT, 2IX, 2J5, 2JB, 2JD, 2K7, 2K9, 2KJ, 2KR, 2KV, 2LB, 2LF, 2LN, 2M1, 2M7, 2MJ, 2MN, 2MT, 2NF, 2NP, 2NR, 2O9, 2P1, 2P5, 2P7, 2PJ, 2PP, 2PT, 2Q7, 2QD, 2QL, 2QP, 2QX, 2RL, 2RN, 2RR, 2RT, 2S7, 2T1, 2T3, 2T9, 2TF, 2TL, 2TP, 2TV, 2TX, 2UB, 2UF, 2UR, 2UT, 2V5, 2V7, 2VN, 2VP, 2W7, 2WD, 2WX, 2XF, 2XN, 2XR, 2XT, 2XX, 301, 30N, 30V, 319, 31F, 31P, 31R, 31V, 323, 325, 32B, 32L, 32N, 331, 33B, 33D, 33N, 343, 349, 34D, 34J, 34R, 34X, 355, 35L, 35X, 361, 365, 36J, 36P, 36T, 373, 37D, 37L, 37R, 37X, 38L, 38R, 38T, 395, 39J, 39N, 39T, 3AD, 3AF, 3AP, 3B5, 3B9, 3BB, 3BL, 3C1, 3C5, 3CD, 3CV, 3D1, 3D7, 3D9, 3DD, 3DJ, 3DL, 3DX, 3E3, 3EN, 3FB, 3FN, 3FP, 3FT, 3G1, 3G7, 3G9, 3GF, 3H3, 3H5, 3HB, 3HR, 3HX, 3IB, 3ID, 3IJ, 3IV, 3JD, 3JF, 3JJ, 3JP, 3K5, 3K9, 3KB, 3KT, 3LJ, 3LT, 3M1, 3M3, 3MD, 3MF, 3MP, 3MR, 3N3, 3N9, 3NB, 3NL, 3NN, 3NX, 3O5, 3OD, 3P9, 3PJ, 3PL, 3PV, 3Q5, 3QB, 3QL, 3R5, 3RB, 3RN, 3S1, 3S3, 3SL, 3SR, 3SV, 3T3, 3T9, 3TR, 3TT, 3U5, 3UJ, 3UP, 3UT, 3UV, 3V1, 3VP, 3VR, 3W5, 3WB, 3WR, 3X1, 3X7, 3XD, 3XV, 40D, 40F, 40J, 40P, 40R, 40X, 415, 41F, 41L, 41X, 42B, 42T, 42V, 433, 437, 43P, 43X, 44N, 44R, 44T, 44X, 455, 457, 45J, 45N, 463, 46X, 479, 47F, 47R, 487, 48D, 48N, 491, 493, 497, 49D, 49L, 49R, 4A3, 4A5, 4A9, 4AN, 4AT, 4B1, 4B5, 4BB, 4BD, 4BN, 4BP, 4C7, 4CJ, 4CR, 4DB, 4DF, 4DL, 4DX, 4E1, 4E7, 4ED, 4EJ, 4FD, 4FJ, 4FX, 4G3, 4GB, 4GL, 4GT, 4H7, 4HP, 4HT, 4HV, 4I1, 4IP, 4J3, 4J9, 4JB, 4JR, 4JX, 4K5, 4KJ, 4KT, 4L9, 4LD, 4M9, 4MF, 4ML, 4MR, 4N1, 4N7, 4NB, 4ND, 4NP, 4NV, 4O1, 4O3, 4O9, 4OV, 4P3, 4P5, 4P9, 4PR, 4PT, 4PX, 4QB, 4QD, 4QJ, 4QN, 4RF, 4RL, 4RR, 4RV, 4S5, 4SF, 4TD, 4TT, 4TV, 4U3, 4U7, 4U9, 4UD, 4UF, 4UP, 4V5, 4VB, 4VF, 4VN, 4VX, 4W5, 4WP, 4WT, 4WV, 4X3, 4XX, 503, 50B, 50L, 50R, 50X, 517, 51D, 51P, 51T, 521, 523, 529, 52D, 52J, 52L, 52V, 52X, 53F, 53L, 547, 54B, 54N, 553, 55V, 563, 56N, 56R, 57B, 57J, 57P, 57T, 581, 58F, 58L, 58R, 593, 595, 59F, 59R, 5A1, 5AB, 5AD, 5AN, 5AV, 5B9, 5BJ, 5C9, 5CB, 5CF, 5CN, 5CT, 5CX, 5D7, 5DP, 5E1, 5E7, 5ED, 5EF, 5EL, 5EV, 5F9, 5FB, 5FL, 5FR, 5FX, 5G5, 5GD, 5GJ, 5GT, 5H1, 5H3, 5H9, 5HF, 5HL, 5HV, 5I5, 5IT, 5J1, 5JN, 5JP, 5K9, 5KD, 5KL, 5KV, 5LR, 5M1, 5MJ, 5MN, 5MP, 5N1, 5N7, 5N9, 5NF, 5NJ, 5O3, 5OB, 5ON, 5P7, 5PN, 5PT, 5PV, 5Q9, 5QF, 5QP, 5QR, 5R3, 5R5, 5RB, 5RL, 5S1, 5S5, 5ST, 5SV, 5TD, 5TF, 5TP, 5TR, 5U3, 5UN, 5UR, 5UT, 5UX, 5V7, 5VN, 5VT, 5W1, 5W3, 5WF, 5WV, 5X5, 5X9, 5XF, 60B, 60D, 60N, 60P, 60V, 611, 617, 61D, 61L, 61R, 61V, 629, 62F, 62N, 631, 635, 63J, 63V, 647, 64V, 653, 65F, 65L, 65N, 66B, 66J, 673, 67D, 67J, 67X, 683, 685, 68B, 68L, 68T, 691, 695, 69B, 6A7, 6AL, 6AV, 6AX, 6BB, 6BL, 6BN, 6C5, 6C7, 6CP, 6DF, 6DX, 6E5, 6EL, 6F5, 6FB, 6FD, 6FV, 6G1, 6G7, 6G9, 6GJ, 6GR, 6H3, 6H9, 6HF, 6HN, 6HR, 6HX, 6I1, 6IB, 6ID, 6IP, 6IT, 6J1, 6J7, 6J9, 6JL, 6JP, 6K5, 6KN, 6KR, 6KX, 6LJ, 6LN, 6LV, 6M3, 6M7, 6MF, 6MJ, 6MX, 6N5, 6N9, 6NN, 6O1, 6O5, 6O7, 6P3, 6P7, 6PV, 6Q3, 6Q9, 6QL, 6QX, 6RD, 6RJ, 6RN, 6RP, 6RT, 6SD, 6SJ, 6SV, 6T5, 6TB, 6TF, 6TR, 6TT, 6U7, 6V3, 6VJ, 6VL, 6VR, 6WF, ...
35	12, 16, 18, 1C, 1I, 1O, 1Q, 1W, 21, 23, 29, 2D, 2J, 2R, 2V, 2X, 32, 34, 38, 3M, 3Q, 3W, 3Y, 49, 4B, 4H, 4N, 4R, 4X, 54, 56, 5G, 5I, 5M, 5O, 61, 6D, 6H, 6J, 6N, 6T, 6V, 76, 7C, 7I, 7O, 7Q, 7W, 81, 83, 8D, 8R, 8V, 8X, 92, 9G, 9M, 9W, 9Y, A3, A9, AH, AN, AT, AX, B4, BC, BG, BO, BY, C1, CB, CD, CJ, CN, CT, D2, D6, D8, DC, DO, DW, E1, E9, ED, EJ, EV, EX, FG, FM, FW, G3, G9, GB, GH, GR, GX, H4, H6, HC, HI, HM, HO, I1, IB, ID, IH, IN, IT, IV, J8, JC, JI, JQ, K1, K9, KJ, KR, KX, L4, L8, LG, LM, LQ, LY, M3, MH, MR, N4, N6, NG, NI, NM, NO, NY, OD, OH, OJ, ON, P2, P6, P8, PC, PW, Q1, Q9, QJ, QR, QV, R2, R8, RM, RQ, RW, S3, SB, SH, ST, SX, T4, T6, TG, TI, TO, TY, U1, UB, UD, UJ, V2, V6, V8, VC, VI, VO, VW, W3, W9, WV, WX, X8, XG, XQ, XW, Y3, YB, YN, YR, YX, 104, 106, 10C, 10O, 10Y, 11H, 11J, 11N, 11T, 11V, 122, 126, 128, 12C, 12O, 12Q, 12W, 13V, 142, 148, 14G, 14Y, 159, 15N, 15R, 15T, 15X, 164, 16C, 16G, 16I, 16O, 171, 17B, 17D, 17H, 17J, 17N, 17T, 186, 18I, 18Q, 193, 199, 19D, 19J, 19R, 19V, 1A4, 1A8, 1AM, 1AQ, 1AW, 1AY, 1B3, 1B9, 1BB, 1BH, 1BR, 1CC, 1CI, 1CM, 1CO, 1DD, 1DH, 1DJ, 1DT, 1E6, 1E8, 1EI, 1EQ, 1EW, 1F3, 1F9, 1FR, 1FX, 1G2, 1G4, 1GG, 1GQ, 1H3, 1HB, 1HR, 1I6, 1IC, 1IG, 1II, 1IM, 1IO, 1IY, 1JB, 1JH, 1JN, 1K6, 1K8, 1KO, 1KQ, 1LD, 1LJ, 1LR, 1LX, 1M2, 1M4, 1M8, 1MG, 1MM, 1MW, 1MY, 1N9, 1NN, 1NX, 1O4, 1OG, 1OI, 1OM, 1OO, 1OY, 1PB, 1PD, 1PT, 1PV, 1Q2, 1Q6, 1Q8, 1QI, 1QQ, 1R9, 1RX, 1S2, 1S8, 1SG, 1SW, 1SY, 1T3, 1TB, 1TR, 1TT, 1TX, 1U6, 1UC, 1UI, 1UM, 1UY, 1V1, 1VN, 1VT, 1VV, 1W2, 1W6, 1WC, 1WQ, 1WW, 1X1, 1X3, 1X9, 1XD, 1XJ, 1XV, 1Y2, 1Y8, 1YM, 1YQ, 1YW, 209, 20H, 20N, 20R, 21I, 221, 22B, 22J, 22N, 22T, 22V, 232, 23O, 241, 243, 24J, 24R, 24V, 258, 25M, 25W, 25Y, 263, 26B, 26H, 26N, 26R, 26T, 26X, 274, 27C, 27G, 27I, 27O, 27Y, 281, 28B, 28J, 28N, 292, 29C, 29O, 29Q, 29W, 2A1, 2A3, 2AJ, 2AX, 2B2, 2B8, 2BG, 2BM, 2BQ, 2C9, 2CH, 2CR, 2CX, 2D4, 2DC, 2DM, 2DY, 2ED, 2EH, 2EN, 2ET, 2EV, 2FO, 2FQ, 2G1, 2G9, 2GD, 2GR, 2GV, 2H4, 2HG, 2HM, 2HY, 2I3, 2I9, 2IT, 2J4, 2J6, 2JM, 2KD, 2KH, 2KJ, 2KV, 2L2, 2L6, 2LI, 2LO, 2LW, 2M1, 2M9, 2MV, 2MX, 2N2, 2N4, 2NG, 2O9, 2OB, 2OH, 2ON, 2OT, 2OX, 2P4, 2P6, 2PI, 2PM, 2PY, 2Q1, 2QB, 2QD, 2QT, 2QV, 2RC, 2RI, 2S3, 2SJ, 2SR, 2SV, 2SX, 2T2, 2T4, 2TQ, 2TY, 2UB, 2UH, 2UR, 2UT, 2UX, 2V4, 2V6, 2VC, 2VM, 2VO, 2W1, 2WB, 2WD, 2WN, 2X2, 2X8, 2XC, 2XI, 2XQ, 2XW, 2Y3, 2YJ, 2YV, 2YX, 302, 30G, 30M, 30Q, 30Y, 319, 31H, 31N, 31T, 32G, 32M, 32O, 32Y, 33D, 33H, 33N, 346, 348, 34I, 34W, 351, 353, 35D, 35R, 35V, 364, 36M, 36Q, 36W, 36Y, 373, 379, 37B, 37N, 37R, 38C, 38Y, 39B, 39D, 39H, 39N, 39T, 39V, 3A2, 3AO, 3AQ, 3AW, 3BD, 3BJ, 3BV, 3BX, 3C4, 3CG, 3CW, 3CY, 3D3, 3D9, 3DN, 3DR, 3DT, 3EC, 3F1, 3FB, 3FH, 3FJ, 3FT, 3FV, 3G6, 3G8, 3GI, 3GO, 3GQ, 3H1, 3H3, 3HD, 3HJ, 3HR, 3IM, 3IW, 3IY, 3J9, 3JH, 3JN, 3JX, 3KG, 3KM, 3KY, 3LB, 3LD, 3LV, 3M2, 3M6, 3MC, 3MI, 3N1, 3N3, 3ND, 3NR, 3NX, 3O2, 3O4, 3O8, 3OW, 3OY, 3PB, 3PH, 3PX, 3Q6, 3QC, 3QI, 3R1, 3RH, 3RJ, 3RN, 3RT, 3RV, 3S2, 3S8, 3SI, 3SO, 3T1, 3TD, 3TV, 3TX, 3U4, 3U8, 3UQ, 3UY, 3VN, 3VR, 3VT, 3VX, 3W4, 3W6, 3WI, 3WM, 3X1, 3XV, 3Y6, 3YC, 3YO, 403, 409, 40J, 40V, 40X, 412, 418, 41G, 41M, 41W, 41Y, 423, 42H, 42N, 42T, 42X, 434, 436, 43G, 43I, 43Y, 44B, 44J, 452, 456, 45C, 45O, 45Q, 45W, 463, 469, 472, 478, 47M, 47Q, 47Y, 489, 48H, 48T, 49C, 49G, 49I, 49M, 4AB, 4AN, 4AT, 4AV, 4BC, 4BI, 4BO, 4C3, 4CD, 4CR, 4CV, 4DQ, 4DW, 4E3, 4E9, 4EH, 4EN, 4ER, 4ET, 4F6, 4FC, 4FG, 4FI, 4FO, 4GB, 4GH, 4GJ, 4GN, 4H6, 4H8, 4HC, 4HO, 4HQ, 4HW, 4I1, 4IR, 4IX, 4J4, 4J8, 4JG, 4JQ, 4KN, 4L4, 4L6, 4LC, 4LG, 4LI, 4LM, 4LO, 4LY, 4MD, 4MJ, 4MN, 4MV, 4N6, 4NC, 4NW, 4O1, 4O3, 4O9, 4P4, 4P8, 4PG, 4PQ, 4PW, 4Q3, 4QB, 4QH, 4QT, 4QX, 4R4, 4R6, 4RC, 4RG, 4RM, 4RO, 4RY, 4S1, 4SH, 4SN, 4T8, 4TC, 4TO, 4U3, 4UV, 4V2, 4VM, 4VQ, 4W9, 4WH, 4WN, 4WR, 4WX, 4XC, 4XI, 4XO, 4XY, 4Y1, 4YB, 4YN, 4YV, 506, 508, 50I, 50Q, 513, 51D, 522, 524, 528, 52G, 52M, 52Q, 52Y, 53H, 53R, 53X, 544, 546, 54C, 54M, 54Y, 551, 55B, 55H, 55N, 55T, 562, 568, 56I, 56O, 56Q, 56W, 573, 579, 57J, 57R, 58G, 58M, 599, 59B, 59T, 59X, 5A6, 5AG, 5BB, 5BJ, 5C2, 5C6, 5C8, 5CI, 5CO, 5CQ, 5CW, 5D1, 5DJ, 5DR, 5E4, 5EM, 5F3, 5F9, 5FB, 5FN, 5FT, 5G4, 5G6, 5GG, 5GI, 5GO, 5GY, 5HD, 5HH, 5I6, 5I8, 5IO, 5IQ, 5J1, 5J3, 5JD, 5JX, 5K2, 5K4, 5K8, 5KG, 5KW, 5L3, 5L9, 5LB, 5LN, 5M4, 5MC, 5MG, 5MM, 5NH, 5NJ, 5NT, 5NV, 5O2, 5O6, 5OC, 5OI, 5OQ, 5OW, 5P1, 5PD, 5PJ, 5PR, 5Q4, 5Q8, 5QM, 5QY, 5R9, 5RX, 5S4, 5SG, 5SM, 5SO, 5TB, 5TJ, 5U2, 5UC, 5UI, 5UW, 5V1, 5V3, 5V9, 5VJ, 5VR, 5VX, 5W2, 5W8, 5X3, 5XH, 5XR, 5XT, 5Y6, 5YG, 5YI, 5YY, 601, 60J, 618, 61Q, 61W, 62D, 62V, 632, 634, 63M, 63Q, 63W, 63Y, 649, 64H, 64R, 64X, 654, 65C, 65G, 65M, 65O, 65Y, 661, 66D, 66H, 66N, 66T, 66V, 678, 67C, 67Q, 689, 68D, 68J, 694, 698, 69G, 69M, 69Q, 69Y, 6A3, 6AH, 6AN, 6AR, 6B6, 6BI, 6BM, 6BO, 6CJ, 6CN, 6DC, 6DI, 6DO, 6E1, 6ED, 6ER, 6EX, 6F2, 6F4, 6F8, 6FQ, 6FW, 6G9, 6GH, 6GN, 6GR, 6H4, 6H6, 6HI, 6ID, 6IT, 6IV, 6J2, 6JO, ...
36	11, 15, 17, 1B, 1H, 1N, 1P, 1V, 1Z, 21, 27, 2B, 2H, 2P, 2T, 2V, 2Z, 31, 35, 3J, 3N, 3T, 3V, 45, 47, 4D, 4J, 4N, 4T, 4Z, 51, 5B, 5D, 5H, 5J, 5V, 67, 6B, 6D, 6H, 6N, 6P, 6Z, 75, 7B, 7H, 7J, 7P, 7T, 7V, 85, 8J, 8N, 8P, 8T, 97, 9D, 9N, 9P, 9T, 9Z, A7, AD, AJ, AN, AT, B1, B5, BD, BN, BP, BZ, C1, C7, CB, CH, CP, CT, CV, CZ, DB, DJ, DN, DV, DZ, E5, EH, EJ, F1, F7, FH, FN, FT, FV, G1, GB, GH, GN, GP, GV, H1, H5, H7, HJ, HT, HV, HZ, I5, IB, ID, IP, IT, IZ, J7, JH, JP, JZ, K7, KD, KJ, KN, KV, L1, L5, LD, LH, LV, M5, MH, MJ, MT, MV, MZ, N1, NB, NP, NT, NV, NZ, OD, OH, OJ, ON, P7, PB, PJ, PT, Q1, Q5, QB, QH, QV, QZ, R5, RB, RJ, RP, S1, S5, SB, SD, SN, SP, SV, T5, T7, TH, TJ, TP, U7, UB, UD, UH, UN, UT, V1, V7, VD, VZ, W1, WB, WJ, WT, WZ, X5, XD, XP, XT, XZ, Y5, Y7, YD, YP, YZ, ZH, ZJ, ZN, ZT, ZV, 101, 105, 107, 10B, 10N, 10P, 10V, 11T, 11Z, 125, 12D, 12V, 135, 13J, 13N, 13P, 13T, 13Z, 147, 14B, 14D, 14J, 14V, 155, 157, 15B, 15D, 15H, 15N, 15Z, 16B, 16J, 16V, 171, 175, 17B, 17J, 17N, 17V, 17Z, 18D, 18H, 18N, 18P, 18T, 18Z, 191, 197, 19H, 1A1, 1A7, 1AB, 1AD, 1B1, 1B5, 1B7, 1BH, 1BT, 1BV, 1C5, 1CD, 1CJ, 1CP, 1CV, 1DD, 1DJ, 1DN, 1DP, 1E1, 1EB, 1EN, 1EV, 1FB, 1FP, 1FV, 1FZ, 1G1, 1G5, 1G7, 1GH, 1GT, 1GZ, 1H5, 1HN, 1HP, 1I5, 1I7, 1IT, 1IZ, 1J7, 1JD, 1JH, 1JJ, 1JN, 1JV, 1K1, 1KB, 1KD, 1KN, 1L1, 1LB, 1LH, 1LT, 1LV, 1LZ, 1M1, 1MB, 1MN, 1MP, 1N5, 1N7, 1ND, 1NH, 1NJ, 1NT, 1O1, 1OJ, 1P7, 1PB, 1PH, 1PP, 1Q5, 1Q7, 1QB, 1QJ, 1QZ, 1R1, 1R5, 1RD, 1RJ, 1RP, 1RT, 1S5, 1S7, 1ST, 1SZ, 1T1, 1T7, 1TB, 1TH, 1TV, 1U1, 1U5, 1U7, 1UD, 1UH, 1UN, 1UZ, 1V5, 1VB, 1VP, 1VT, 1VZ, 1WB, 1WJ, 1WP, 1WT, 1XJ, 1Y1, 1YB, 1YJ, 1YN, 1YT, 1YV, 1Z1, 1ZN, 1ZZ, 201, 20H, 20P, 20T, 215, 21J, 21T, 21V, 21Z, 227, 22D, 22J, 22N, 22P, 22T, 22Z, 237, 23B, 23D, 23J, 23T, 23V, 245, 24D, 24H, 24V, 255, 25H, 25J, 25P, 25T, 25V, 26B, 26P, 26T, 26Z, 277, 27D, 27H, 27Z, 287, 28H, 28N, 28T, 291, 29B, 29N, 2A1, 2A5, 2AB, 2AH, 2AJ, 2BB, 2BD, 2BN, 2BV, 2BZ, 2CD, 2CH, 2CP, 2D1, 2D7, 2DJ, 2DN, 2DT, 2ED, 2EN, 2EP, 2F5, 2FV, 2FZ, 2G1, 2GD, 2GJ, 2GN, 2GZ, 2H5, 2HD, 2HH, 2HP, 2IB, 2ID, 2IH, 2IJ, 2IV, 2JN, 2JP, 2JV, 2K1, 2K7, 2KB, 2KH, 2KJ, 2KV, 2KZ, 2LB, 2LD, 2LN, 2LP, 2M5, 2M7, 2MN, 2MT, 2ND, 2NT, 2O1, 2O5, 2O7, 2OB, 2OD, 2OZ, 2P7, 2PJ, 2PP, 2PZ, 2Q1, 2Q5, 2QB, 2QD, 2QJ, 2QT, 2QV, 2R7, 2RH, 2RJ, 2RT, 2S7, 2SD, 2SH, 2SN, 2SV, 2T1, 2T7, 2TN, 2TZ, 2U1, 2U5, 2UJ, 2UP, 2UT, 2V1, 2VB, 2VJ, 2VP, 2VV, 2WH, 2WN, 2WP, 2WZ, 2XD, 2XH, 2XN, 2Y5, 2Y7, 2YH, 2YV, 2YZ, 2Z1, 2ZB, 2ZP, 2ZT, 301, 30J, 30N, 30T, 30V, 30Z, 315, 317, 31J, 31N, 327, 32T, 335, 337, 33B, 33H, 33N, 33P, 33V, 34H, 34J, 34P, 355, 35B, 35N, 35P, 35V, 367, 36N, 36P, 36T, 36Z, 37D, 37H, 37J, 381, 38P, 38Z, 395, 397, 39H, 39J, 39T, 39V, 3A5, 3AB, 3AD, 3AN, 3AP, 3AZ, 3B5, 3BD, 3C7, 3CH, 3CJ, 3CT, 3D1, 3D7, 3DH, 3DZ, 3E5, 3EH, 3ET, 3EV, 3FD, 3FJ, 3FN, 3FT, 3FZ, 3GH, 3GJ, 3GT, 3H7, 3HD, 3HH, 3HJ, 3HN, 3IB, 3ID, 3IP, 3IV, 3JB, 3JJ, 3JP, 3JV, 3KD, 3KT, 3KV, 3KZ, 3L5, 3L7, 3LD, 3LJ, 3LT, 3LZ, 3MB, 3MN, 3N5, 3N7, 3ND, 3NH, 3NZ, 3O7, 3OV, 3OZ, 3P1, 3P5, 3PB, 3PD, 3PP, 3PT, 3Q7, 3R1, 3RB, 3RH, 3RT, 3S7, 3SD, 3SN, 3SZ, 3T1, 3T5, 3TB, 3TJ, 3TP, 3TZ, 3U1, 3U5, 3UJ, 3UP, 3UV, 3UZ, 3V5, 3V7, 3VH, 3VJ, 3VZ, 3WB, 3WJ, 3X1, 3X5, 3XB, 3XN, 3XP, 3XV, 3Y1, 3Y7, 3YZ, 3Z5, 3ZJ, 3ZN, 3ZV, 405, 40D, 40P, 417, 41B, 41D, 41H, 425, 42H, 42N, 42P, 435, 43B, 43H, 43V, 445, 44J, 44N, 45H, 45N, 45T, 45Z, 467, 46D, 46H, 46J, 46V, 471, 475, 477, 47D, 47Z, 485, 487, 48B, 48T, 48V, 48Z, 49B, 49D, 49J, 49N, 4AD, 4AJ, 4AP, 4AT, 4B1, 4BB, 4C7, 4CN, 4CP, 4CV, 4CZ, 4D1, 4D5, 4D7, 4DH, 4DV, 4E1, 4E5, 4ED, 4EN, 4ET, 4FD, 4FH, 4FJ, 4FP, 4GJ, 4GN, 4GV, 4H5, 4HB, 4HH, 4HP, 4HV, 4I7, 4IB, 4IH, 4IJ, 4IP, 4IT, 4IZ, 4J1, 4JB, 4JD, 4JT, 4JZ, 4KJ, 4KN, 4KZ, 4LD, 4M5, 4MB, 4MV, 4MZ, 4NH, 4NP, 4NV, 4NZ, 4O5, 4OJ, 4OP, 4OV, 4P5, 4P7, 4PH, 4PT, 4Q1, 4QB, 4QD, 4QN, 4QV, 4R7, 4RH, 4S5, 4S7, 4SB, 4SJ, 4SP, 4ST, 4T1, 4TJ, 4TT, 4TZ, 4U5, 4U7, 4UD, 4UN, 4UZ, 4V1, 4VB, 4VH, 4VN, 4VT, 4W1, 4W7, 4WH, 4WN, 4WP, 4WV, 4X1, 4X7, 4XH, 4XP, 4YD, 4YJ, 4Z5, 4Z7, 4ZP, 4ZT, 501, 50B, 515, 51D, 51V, 51Z, 521, 52B, 52H, 52J, 52P, 52T, 53B, 53J, 53V, 54D, 54T, 54Z, 551, 55D, 55J, 55T, 55V, 565, 567, 56D, 56N, 571, 575, 57T, 57V, 58B, 58D, 58N, 58P, 58Z, 59J, 59N, 59P, 59T, 5A1, 5AH, 5AN, 5AT, 5AV, 5B7, 5BN, 5BV, 5BZ, 5C5, 5CZ, 5D1, 5DB, 5DD, 5DJ, 5DN, 5DT, 5DZ, 5E7, 5ED, 5EH, 5ET, 5EZ, 5F7, 5FJ, 5FN, 5G1, 5GD, 5GN, 5HB, 5HH, 5HT, 5HZ, 5I1, 5IN, 5IV, 5JD, 5JN, 5JT, 5K7, 5KB, 5KD, 5KJ, 5KT, 5L1, 5L7, 5LB, 5LH, 5MB, 5MP, 5MZ, 5N1, 5ND, 5NN, 5NP, 5O5, 5O7, 5OP, 5PD, 5PV, 5Q1, 5QH, 5QZ, 5R5, 5R7, 5RP, 5RT, 5RZ, 5S1, 5SB, 5SJ, 5ST, 5SZ, 5T5, 5TD, 5TH, 5TN, 5TP, 5TZ, 5U1, 5UD, 5UH, 5UN, 5UT, 5UV, 5V7, 5VB, 5VP, 5W7, 5WB, 5WH, 5X1, 5X5, 5XD, 5XJ, 5XN, 5XV, 5XZ, 5YD, 5YJ, 5YN, 5Z1, 5ZD, 5ZH, 5ZJ, 60D, 60H, 615, 61B, 61H, 61T, 625, 62J, 62P, 62T, 62V, 62Z, 63H, 63N, 63Z, 647, 64D, 64H, 64T, 64V, 657, 661, 66H, 66J, 66P, 67B, ...

The OEIS sequences for the base b representations of the prime numbers (of course, also includes the primes ≤ b) are: https://oeis.org/A004676 (b = 2), https://oeis.org/A001363 (b = 3), https://oeis.org/A004678 (b = 4), https://oeis.org/A004679 (b = 5), https://oeis.org/A004680 (b = 6), https://oeis.org/A004681 (b = 7), https://oeis.org/A004682 (b = 8), https://oeis.org/A004683 (b = 9), https://oeis.org/A000040 (b = 10), there are no OEIS sequences for b > 10 since OEIS disallows the alpha digits and only allows decimal characters (i.e. the 10 Arabic numerals (https://en.wikipedia.org/wiki/Arabic_numerals, https://mathworld.wolfram.com/ArabicNumeral.html)), see https://oeis.org/wiki/Disallowed_sequences#Sequences_of_rational_integers_with_digits_other_than_0_to_9, but there is a short OEIS sequence https://oeis.org/A004684 for b = 11, which stops exactly before the first term with a nondecimal character (i.e. the prime 43, which is written "3A" in base b = 11) and stops with the prime 41, which is written "38" in base b = 11.

Some bases 2 ≤ b ≤ 36 are notable: (fortunately, all of these bases except b = 32 and b = 36 are solved, except the primality proving for the probable prime 57₆₂₆₆₈ in base b = 11 and the probable primes C5₂₃₇₅₅C, 80₃₂₀₁₇111, 95₁₉₇₄₂₀, A3₅₉₂₁₉₇A in base b = 13 and the probable primes DB₃₂₂₃₄, 4₇₂₇₈₅DD, 3₁₁₆₁₃₇AF in base b = 16 and the probable prime I0₂₄₆₀₈D in base b = 30)

b = 2: binary (https://en.wikipedia.org/wiki/Binary_number, https://www.rieselprime.de/ziki/Binary, https://mathworld.wolfram.com/Binary.html, https://oeis.org/A007088)
b = 3: ternary (https://en.wikipedia.org/wiki/Ternary_numeral_system, https://mathworld.wolfram.com/Ternary.html, https://oeis.org/A007089)
b = 4: quaternary (https://en.wikipedia.org/wiki/Quaternary_numeral_system, https://mathworld.wolfram.com/Quaternary.html, https://oeis.org/A007090)
b = 5: quinary (https://en.wikipedia.org/wiki/Quinary, https://oeis.org/A007091)
b = 6: senary (https://en.wikipedia.org/wiki/Senary, https://oeis.org/A007092)
b = 7: septenary (https://web.archive.org/web/20141218113439/https://en.wikipedia.org/wiki/Septenary, https://fr.wikipedia.org/wiki/Syst%C3%A8me_sept%C3%A9naire (in Franch), https://ja.wikipedia.org/wiki/%E4%B8%83%E9%80%B2%E6%B3%95 (in Japanese), https://oeis.org/A007093)
b = 8: octal (https://en.wikipedia.org/wiki/Octal, https://mathworld.wolfram.com/Octal.html, https://oeis.org/A007094)
b = 9: nonary (https://web.archive.org/web/20141218113440/https://en.wikipedia.org/wiki/Nonary, https://fr.wikipedia.org/wiki/Syst%C3%A8me_nonaire (in Franch), https://ja.wikipedia.org/wiki/%E4%B9%9D%E9%80%B2%E6%B3%95 (in Japanese), https://oeis.org/A007095)
b = 10: decimal (the standard system) (https://en.wikipedia.org/wiki/Decimal, https://www.rieselprime.de/ziki/Decimal, https://mathworld.wolfram.com/Decimal.html, https://oeis.org/A001477)
b = 11: undecimal (https://web.archive.org/web/20141218113441/https://en.wikipedia.org/wiki/Base_11, https://fr.wikipedia.org/wiki/Syst%C3%A8me_und%C3%A9cimal (in Franch), https://ja.wikipedia.org/wiki/%E5%8D%81%E4%B8%80%E9%80%B2%E6%B3%95 (in Japanese), https://oeis.org/A055649)
b = 12: duodecimal (https://en.wikipedia.org/wiki/Duodecimal, https://mathworld.wolfram.com/Duodecimal.html, https://oeis.org/A049872)
b = 13: tridecimal (https://web.archive.org/web/20141218113443/https://en.wikipedia.org/wiki/Base_13, https://fr.wikipedia.org/wiki/Syst%C3%A8me_trid%C3%A9cimal (in Franch), https://ja.wikipedia.org/wiki/%E5%8D%81%E4%B8%89%E9%80%B2%E6%B3%95 (in Japanese), https://oeis.org/A055648)
b = 14: tetradecimal (https://web.archive.org/web/20141218113444/https://en.wikipedia.org/wiki/Tetradecimal, https://oeis.org/A055647)
b = 15: pentadecimal (https://web.archive.org/web/20141218113445/https://en.wikipedia.org/wiki/Pentadecimal, https://ja.wikipedia.org/wiki/%E5%8D%81%E4%BA%94%E9%80%B2%E6%B3%95 (in Japanese), https://oeis.org/A055646)
b = 16: hexadecimal (https://en.wikipedia.org/wiki/Hexadecimal, https://mathworld.wolfram.com/Hexadecimal.html, https://oeis.org/A055645)
b = 18: octodecimal (https://web.archive.org/web/20141218113446/https://en.wikipedia.org/wiki/Octodecimal, https://ja.wikipedia.org/wiki/%E5%8D%81%E5%85%AB%E9%80%B2%E6%B3%95 (in Japanese))
b = 20: vigesimal (https://en.wikipedia.org/wiki/Vigesimal, https://mathworld.wolfram.com/Vigesimal.html, https://oeis.org/A055644)
b = 24: quadrivigesimal (https://web.archive.org/web/20141218113447/https://en.wikipedia.org/wiki/Base_24, https://ja.wikipedia.org/wiki/%E4%BA%8C%E5%8D%81%E5%9B%9B%E9%80%B2%E6%B3%95 (in Japanese))
b = 30: trigesimal (https://ja.wikipedia.org/wiki/%E4%B8%89%E5%8D%81%E9%80%B2%E6%B3%95 (in Japanese))
b = 32: duotrigesimal (https://web.archive.org/web/20141218113451/https://en.wikipedia.org/wiki/Base_32, https://ja.wikipedia.org/wiki/%E4%B8%89%E5%8D%81%E4%BA%8C%E9%80%B2%E6%B3%95 (in Japanese))
b = 36: hexatrigesimal (https://web.archive.org/web/20150320103231/https://en.wikipedia.org/wiki/Base_36, https://fr.wikipedia.org/wiki/Syst%C3%A8me_%C3%A0_base_36 (in Franch), https://ja.wikipedia.org/wiki/%E4%B8%89%E5%8D%81%E5%85%AD%E9%80%B2%E6%B3%95 (in Japanese))

addition	multiplication
subtraction	division
0	1
negation	reciprocal
the set {1}	the set of the prime numbers
less than	divides
1 + 1 + 1 + ... + 1 with n 1's	the prime factorization of n (e.g. 360 = 2³ × 3² × 5)

(k + 2) × (1 − (w×z+h+j−q)² − ((g×k+2×g+k+1)×(h+j)+h−z)² − (2×n+p+q+z−e)² − (16×(k+1)³×(k+2)×(n+1)²+1−f²)² − (e³×(e+2)×(a+1)²+1−o²)² − ((a²−1)×y²+1−x²)² − (16×r²×y⁴×(a²−1)+1−u²)² − (((a+u²×(u²−a))²−1)×(n+4×d×y)²+1−(x+c×u)²)² - (n+l+v−y)² − ((a²−1)×l²+1−m²)² − (a×i+k+1−l−i)² − (p+l×(a−n−1)+b×(2×a×n+2×a−n²−2×n−2)−m)² − (q+y×(a−p−1)+s×(2×a×p+2×a−p²−2×p−2)−x)² − (z+p×l×(a−p)+t×(2×a×p−p²−1)−p×m)²)

Besides, the record for the lowest degree of such a polynomial is 4 (with 58 variables), and the record for the fewest variables of such a polynomial is 10 (with degree about 1.6×10⁴⁵)

subsequence ordering	divisibility ordering
the "prime numbers > b" digit strings" in base b	the integers > 1
the set of the minimal elements of the "prime numbers > b" digit strings" in base b under the subsequence ordering (which is exactly the target of this project)	the set of the minimal elements of the integers > 1 under the divisibility ordering (which is exactly the set of the prime numbers)
no common subsequence with length > 1	coprime (no common divisor > 1) (https://en.wikipedia.org/wiki/Coprime_integers, https://t5k.org/glossary/xpage/RelativelyPrime.html, https://www.rieselprime.de/ziki/Coprime, https://mathworld.wolfram.com/RelativelyPrime.html, http://www.numericana.com/answer/primes.htm#coprime)
proper subsequence with length > 1	proper factor (https://en.wikipedia.org/wiki/Proper_factor, https://mathworld.wolfram.com/ProperFactor.html, https://mathworld.wolfram.com/ProperDivisor.html) > 1
longest common subsequence (https://en.wikipedia.org/wiki/Longest_common_subsequence)	greatest common divisor (https://en.wikipedia.org/wiki/Greatest_common_divisor, https://mathworld.wolfram.com/GreatestCommonDivisor.html, http://www.numericana.com/answer/numbers.htm#gcd)
shortest common supersequence (https://en.wikipedia.org/wiki/Shortest_common_supersequence)	least common multiple (https://en.wikipedia.org/wiki/Least_common_multiple, https://mathworld.wolfram.com/LeastCommonMultiple.html, http://www.numericana.com/answer/numbers.htm#lcm)
pairwise incomparable strings (no string is a subsequence of another string)	pairwise incomparable numbers (no number divides another number)

(warning: the data in the Table 5 in https://web.archive.org/web/20231011144408/https://www.utm.edu/staff/caldwell/preprints/2to100.pdf (cached copy at https://github.com/xayahrainie4793/pdf-files-cached-copy/blob/main/pdf_3.pdf) has many errors, e.g. for base b = 53, k = 4 is remaining at n = 2500000 and k = 8 has first prime at n = 227183 (which should not be found when the article was written), but the table only lists {1816, 1838, 1862, 1892} for the "ks not yet eliminated" data for base b = 53, and for base b = 48, the correct "ks not yet eliminated" data (at n = 100000) is {29, 36, 62, 153, 561, 622, 701, 937, 1077, 1086, 1114, 1121, 1168}, but the table wrongly lists {29, 36, 62, 153, 422, 1174}, missing many k and wrongly includes k = 422 and k = 1174 (which are trivial k since gcd(k+1,48−1) for these two k are not 1), and for base b = 55, the correct "ks not yet eliminated" data (at n = 100000) is {36, 778, 2274}, but the table lists {1980, 2274}, this article allow k with partial or full algebraic factors to become the conjectures, thus the conjecture k for b = 55 in this article is 2500 instead of 4416 (which is the conjecture k for b = 55 in Conjectures 'R Us), and thus k = 3940 becomes a k > conjectured k and thus not considered, but the table still misses k = 36 and k = 778, and only includes k = 1980 = 36×55 (unlike Conjectures 'R Us, this article does not exclude the ks which are multiples of base (b) and where k+1 is composite))

(in fact, for any k (not only the k < b), there is always an r such that "the minimal prime in base b^r" covers "finding the smallest prime of the form k×bⁿ+1 and k×bⁿ−1 and bⁿ+k and bⁿ−k (or proving that such prime does not exist)" (also, no matter what is the lower bound (https://en.wikipedia.org/wiki/Lower_bound, https://mathworld.wolfram.com/LowerBound.html) of allowed n, the lower bound of allowed n need not to be 1 or 2), while this is not true for the original minimal prime problem (of course, there are bases b > 36 (which are not in this project) mentioned))

However, including the base (b) itself results in automatic elimination of all possible extension numbers with "0 after 1" from the set (when the base is prime, if the base is composite, then there is no difference to include the base (b) itself or not), which is quite restrictive (since when the base is prime, then the base (b) itself is the only prime ending with 0, i.e. having trailing zero (https://en.wikipedia.org/wiki/Trailing_zero), since in any base, all numbers ending with 0 (i.e. having trailing zero) are divisible by the base (b), thus cannot be prime unless it is equal the base (b), i.e. "10" in base b, note that the numbers cannot have leading zero (https://en.wikipedia.org/wiki/Leading_zero), since typically this is not the way we write numbers (in any base), thus for all primes in our sets (i.e. all primes > base (b)), all zero digits must be "between" other digits). (for the reference of this, see https://www.mersenneforum.org/showpost.php?p=531632&postcount=7)

Besides, this problem is better than the original minimal prime problem since this problem is regardless whether 1 is considered as prime or not, i.e. no matter 1 is considered as prime or not prime (https://t5k.org/notes/faq/one.html, https://primefan.tripod.com/Prime1ProCon.html, https://cs.uwaterloo.ca/journals/JIS/VOL15/Caldwell2/cald6.pdf (cached copy at https://github.com/xayahrainie4793/pdf-files-cached-copy/blob/main/pdf_24.pdf), http://www.numericana.com/answer/numbers.htm#one), the sets in this problem are the same, while the sets in the original minimal prime problem are different, e.g. in base 10, if 1 is considered as prime, then the set in the original minimal prime problem is {1, 2, 3, 5, 7, 89, 409, 449, 499, 6469, 6949, 9049, 9649, 9949, 60649, 666649, 946669, 60000049, 66000049, 66600049}, while if 1 is not considered as prime, then the set in the original minimal prime problem is {2, 3, 5, 7, 11, 19, 41, 61, 89, 409, 449, 499, 881, 991, 6469, 6949, 9001, 9049, 9649, 9949, 60649, 666649, 946669, 60000049, 66000049, 66600049}, however, in base 10, the set in this problem is always {11, 13, 17, 19, 23, 29, 31, 37, 41, 43, 47, 53, 59, 61, 67, 71, 73, 79, 83, 89, 97, 227, 251, 257, 277, 281, 349, 409, 449, 499, 521, 557, 577, 587, 727, 757, 787, 821, 827, 857, 877, 881, 887, 991, 2087, 2221, 5051, 5081, 5501, 5581, 5801, 5851, 6469, 6949, 8501, 9001, 9049, 9221, 9551, 9649, 9851, 9949, 20021, 20201, 50207, 60649, 80051, 666649, 946669, 5200007, 22000001, 60000049, 66000049, 66600049, 80555551, 555555555551, 5000000000000000000000000000027}, no matter 1 is considered as prime or not prime.

The third reason for excluding the single-digit primes is that they are trivial (https://en.wikipedia.org/wiki/Triviality_(mathematics), https://mathworld.wolfram.com/Trivial.html), like that Conjectures 'R Us Sierpinski/Riesel conjectures base b requires exponent n ≥ 1 for these primes (see https://www.mersenneforum.org/showpost.php?p=447679&postcount=27), n = 0 is not acceptable to avoid the trivial primes (e.g. 2×bⁿ+1, 4×bⁿ+1, 6×bⁿ+1, 10×bⁿ+1, 12×bⁿ+1, 16×bⁿ+1, 3×bⁿ−1, 4×bⁿ−1, 6×bⁿ−1, 8×bⁿ−1, 12×bⁿ−1, 14×bⁿ−1, ... cannot be quickly eliminated with n = 0, or the conjectures become much easier and uninteresting), for the same reason, this minimal prime puzzle requires ≥ b (i.e. ≥ 2 digits) for these primes, single-digit primes are not acceptable to avoid the trivial primes (e.g. families containing digit 2, 3, 5, 7, B, D, H, J, N, T, V, ... cannot be quickly eliminated with the single-digit prime, or the conjectures become much easier and uninteresting).

The fourth reason for excluding the primes ≤ b is that starting with b+1 makes the formula of the number of possible (first digit,last digit) combo of a minimal prime in base b more simple and smooth number (https://en.wikipedia.org/wiki/Smooth_number, https://mathworld.wolfram.com/SmoothNumber.html, https://oeis.org/A003586, https://oeis.org/A051037, https://oeis.org/A002473, https://oeis.org/A051038, https://oeis.org/A080197, https://oeis.org/A080681, https://oeis.org/A080682, https://oeis.org/A080683) (i.e. the greatest prime factor (http://mathworld.wolfram.com/GreatestPrimeFactor.html, https://oeis.org/A006530) is small), it is (b−1)×eulerphi(b) (https://oeis.org/A062955), where eulerphi is Euler's totient function (https://en.wikipedia.org/wiki/Euler%27s_totient_function, https://t5k.org/glossary/xpage/EulersPhi.html, https://mathworld.wolfram.com/TotientFunction.html, http://www.numericana.com/answer/modular.htm#phi, http://www.javascripter.net/math/calculators/eulertotientfunction.htm, https://oeis.org/A000010), since b−1 is the number of possible first digit (except 0, all digits can be first digit), and eulerphi(b) is the number of possible last digit (only digits coprime to b can be last digit), by rule of product (https://en.wikipedia.org/wiki/Rule_of_product), there are (b−1)×eulerphi(b) possible (first digit,last digit) combo, and if start with b, then when b is prime, there is an additional possible (first digit,last digit) combo: (1,0), and hence the formula will be (b−1)×eulerphi(b)+1 if b is prime, or (b−1)×eulerphi(b) if b is composite (the fully formula will be (b−1)×eulerphi(b)+isprime(b) or (b−1)×eulerphi(b)+floor((b−eulerphi(b)) / (b−1))), which is more complex, and if start with 1 (i.e. the original minimal prime problem), the formula is much more complex, since the prime digits (i.e. the single-digit primes) should be excluded, and (for such prime > b) the first digit has b−1−primepi(b) choices, and the last digit has eulerphi(b)−primepi(b)+omega(b) (https://oeis.org/A048864) choices, by the rule of product (https://en.wikipedia.org/wiki/Rule_of_product), there are (b−1−primepi(b))×(eulerphi(b)−primepi(b)+omega(b)) choices of the (first digit,last digit) combo (if for such prime ≥ b instead of > b, then the formula will be (b−1−primepi(b))×(eulerphi(b)−primepi(b)+omega(b))+1 if b is prime, or (b−1−primepi(b))×(eulerphi(b)−primepi(b)+omega(b)) if b is composite), which is much more complex, (also, the possible (first digit,last digit) combo for a prime > b in base b are exactly the (first digit,last digit) combos which there are infinitely many primes have, while this is not true when the requiring is prime ≥ b or prime ≥ 2 instead of prime > b, since this will contain the prime factors of b, which are not coprime to b and hence there is only this prime (and not infinitely many primes) have this (first digit,last digit) combo) thus the main problem in this project (i.e. the minimal prime (start with b+1) problem) is much better than the original minimal prime problem.

(in the section above, isprime(n) is the characteristic function (https://en.wikipedia.org/wiki/Indicator_function, https://mathworld.wolfram.com/CharacteristicFunction.html) of primes (i.e. 1 if n is prime, else 0) (https://oeis.org/A010051), floor is the floor function (https://en.wikipedia.org/wiki/Floor_function, https://t5k.org/glossary/xpage/FloorFunction.html, https://www.rieselprime.de/ziki/Floor_function, https://mathworld.wolfram.com/FloorFunction.html), primepi is the prime-counting function (https://en.wikipedia.org/wiki/Prime-counting_function, https://t5k.org/glossary/xpage/PrimeCountingFunction.html, https://mathworld.wolfram.com/PrimeCountingFunction.html, https://oeis.org/A000720, https://oeis.org/A006880, https://oeis.org/A007053, https://faculty.lynchburg.edu/~nicely/index.html, https://faculty.lynchburg.edu/~nicely/pi/pix_0000.htm, https://faculty.lynchburg.edu/~nicely/pi/pix_0001.htm, https://faculty.lynchburg.edu/~nicely/constell.zip, http://sweet.ua.pt/tos/primes.html, https://pzktupel.de/counting/PI_01.php, https://sweet.ua.pt/tos/bib/5.4.pdf (cached copy at https://github.com/xayahrainie4793/pdf-files-cached-copy/blob/main/pdf_452.pdf), https://arxiv.org/pdf/1503.01839.pdf (cached copy at https://github.com/xayahrainie4793/pdf-files-cached-copy/blob/main/pdf_453.pdf)), omega is the little prime omega function (https://en.wikipedia.org/wiki/Prime_omega_function, https://oeis.org/A001221))

The fifth reason (and the main reason) for excluding the primes ≤ b is that the possible last digits of a minimal prime in base b are exactly the last digits in base b such that there are infinitely many primes, by the Dirichlet's theorem (https://en.wikipedia.org/wiki/Dirichlet%27s_theorem_on_arithmetic_progressions, https://t5k.org/glossary/xpage/DirichletsTheorem.html, https://mathworld.wolfram.com/DirichletsTheorem.html, http://www.numericana.com/answer/primes.htm#dirichlet), thus in this problem, we completely need not to consider the last digits which are not coprime (https://en.wikipedia.org/wiki/Coprime_integers, https://t5k.org/glossary/xpage/RelativelyPrime.html, https://www.rieselprime.de/ziki/Coprime, https://mathworld.wolfram.com/RelativelyPrime.html, http://www.numericana.com/answer/primes.htm#coprime) to b, while in the original minimal prime problem, this is false for the primes dividing b.

The sixth reason is that (heuristically) the more one-digit primes are contained in the set, the less primes have to be considered (since all numbers that contain one of these digits cannot be contained in the minimal set), thus one-digit primes will make this problem much easier and more uninteresting (and when single-digit primes are excluded, all base b digits may appear in large minimal primes in base b, e.g. when base b = 19 searched to length 100000, all base 19 digits except 2 and 8 still appear in the list of the 23 unsolved families), the reason is the same as why the article https://nntdm.net/papers/nntdm-25/NNTDM-25-1-036-047.pdf deals only with the minimal sets for eulerphi(n) + k (where eulerphi is the Euler's totient function (https://en.wikipedia.org/wiki/Euler%27s_totient_function, https://t5k.org/glossary/xpage/EulersPhi.html, https://mathworld.wolfram.com/TotientFunction.html, http://www.numericana.com/answer/modular.htm#phi, http://www.javascripter.net/math/calculators/eulertotientfunction.htm, https://oeis.org/A000010)) with k ≤ 5, since for k = 6, eulerphi(n) + 6 contains only two one-digit numbers (the author of that article wishes that the problem become easier, while I wish that this problem become much harder, thus I exclude the single-digit primes).

The seventh reason is that in this problem, for the linear families x{y}z (where x and z are strings (may be empty) of digits in base b, y is a digit in base b) in base b which we search, y can be any base b digit except 1 (y can be 1 if and only if base b has no repunit primes), while in the original minimal prime problem, y cannot be any prime digit (and y can be 1 if and only if base b has no repunit primes).

The eighth reason is that for the numbers in the sets in this problem, the greatest common divisor (https://en.wikipedia.org/wiki/Greatest_common_divisor, https://mathworld.wolfram.com/GreatestCommonDivisor.html, http://www.numericana.com/answer/numbers.htm#gcd) of the digits of these numbers must be 1, and the last digit must be coprime (https://en.wikipedia.org/wiki/Coprime_integers, https://t5k.org/glossary/xpage/RelativelyPrime.html, https://www.rieselprime.de/ziki/Coprime, https://mathworld.wolfram.com/RelativelyPrime.html, http://www.numericana.com/answer/primes.htm#coprime) to the base (b), since a prime p (when written in base b) have both "greatest common divisor (https://en.wikipedia.org/wiki/Greatest_common_divisor, https://mathworld.wolfram.com/GreatestCommonDivisor.html, http://www.numericana.com/answer/numbers.htm#gcd) of the digits of these numbers is 1" and "last digit is coprime (https://en.wikipedia.org/wiki/Coprime_integers, https://t5k.org/glossary/xpage/RelativelyPrime.html, https://www.rieselprime.de/ziki/Coprime, https://mathworld.wolfram.com/RelativelyPrime.html, http://www.numericana.com/answer/primes.htm#coprime) to the base (b)" if and only if p > b, thus it is not true for the numbers in the sets in the original minimal prime problem.

In fact, I create this problem because I think that the single-digit primes are trivial (https://en.wikipedia.org/wiki/Triviality_(mathematics), https://mathworld.wolfram.com/Trivial.html) (like strictly non-palindromic number (https://en.wikipedia.org/wiki/Strictly_non-palindromic_number, http://www.mathpages.com/home/kmath359.htm, https://oeis.org/A016038), single-digit numbers are trivially palindromic (https://en.wikipedia.org/wiki/Palindromic_number, https://en.wikipedia.org/wiki/Palindromic_prime, https://t5k.org/glossary/xpage/PalindromicPrime.html, https://mathworld.wolfram.com/PalindromicNumber.html, https://mathworld.wolfram.com/PalindromicPrime.html, https://www.numbersaplenty.com/set/palindromic_number/, https://t5k.org/top20/page.php?id=53, https://t5k.org/primes/search.php?Comment=Palindrome&OnList=all&Number=1000000&Style=HTML, https://oeis.org/A002113, https://oeis.org/A002385), thus to test whether a number n is strictly non-palindromic, we do not consider the bases b > n, since in these bases, n is a single-digit number, thus trivially palindromic, note that all strictly non-palindromic numbers > 6 are primes), thus I do not count them. (There is someone else who also exclude the single-digit primes, but his research is about substring (https://en.wikipedia.org/wiki/Substring) instead of subsequence, see https://www.mersenneforum.org/showpost.php?p=235383&postcount=42, subsequences can contain consecutive elements which were not consecutive in the original sequence, a subsequence which consists of a consecutive run of elements from the original sequence, such as 234 from 123456, is a substring, substring is a refinement of the subsequence, subsequence is a generalization of substring, substring must be subsequence, but subsequence may not be substring, 514 is a subsequence of 352148, but not a substring of 352148, see the list below of the comparation of "subsequence" and "substring")

subsequence	substring
https://oeis.org/A071062	https://oeis.org/A033274
https://oeis.org/A130448	https://oeis.org/A238334
https://oeis.org/A039995	https://oeis.org/A039997
https://oeis.org/A039994	https://oeis.org/A039996
https://oeis.org/A094535	https://oeis.org/A093301
https://oeis.org/A350508	https://oeis.org/A038103
https://oeis.org/A354113	https://oeis.org/A354114
https://t5k.org/glossary/xpage/MinimalPrime.html	https://www.mersenneforum.org/showpost.php?p=235098&postcount=5
longest common subsequence (https://en.wikipedia.org/wiki/Longest_common_subsequence)	longest common substring (https://en.wikipedia.org/wiki/Longest_common_substring)

The longest common subsequence problem (https://en.wikipedia.org/wiki/Longest_common_subsequence) and the longest common substring problem (https://en.wikipedia.org/wiki/Longest_common_substring) are two hard problems on strings (https://en.wikipedia.org/wiki/String_(computer_science), https://mathworld.wolfram.com/String.html), the former is NP-complete (https://en.wikipedia.org/wiki/NP-complete, https://mathworld.wolfram.com/NP-CompleteProblem.html) and NP-hard (https://en.wikipedia.org/wiki/NP-hard, https://mathworld.wolfram.com/NP-HardProblem.html), while the latter is not.

(we do not research substring in this project, because for substring ordering, "the set of the minimal elements of the base 10 representations of the prime numbers > 10" are very likely to be infinite (and thus almost unsolvable), since all primes of the form 1{0}3 (i.e. https://oeis.org/A159352, for the exponents see https://oeis.org/A049054, also see https://stdkmd.net/nrr/1/10003.htm) or 3{0}1 (i.e. https://oeis.org/A259866, for the exponents see https://oeis.org/A056807, also see https://stdkmd.net/nrr/3/30001.htm) are minimal elements of the base 10 representations of the prime numbers > 10 under the substring ordering, and there is likely infinitely many primes of the form 1{0}3 and infinitely many primes of the form 3{0}1, see https://web.archive.org/web/20100628035147/http://www.math.niu.edu/~rusin/known-math/98/exp_primes and https://en.wikipedia.org/wiki/Wikipedia:Reference_desk/Archives/Mathematics/2023_September_25#Are_there_infinitely_many_primes_of_the_form_1000%E2%80%A60007,_333%E2%80%A63331,_7111%E2%80%A6111,_or_3444%E2%80%A64447_in_base_10? and https://arxiv.org/pdf/2307.07894.pdf (cached copy at https://github.com/xayahrainie4793/pdf-files-cached-copy/blob/main/pdf_203.pdf) and https://web.archive.org/web/20231002020455/http://yves.gallot.pagesperso-orange.fr/papers/weight.pdf (cached copy at https://github.com/xayahrainie4793/pdf-files-cached-copy/blob/main/pdf_216.pdf) and https://www.mersenneforum.org/showpost.php?p=564786&postcount=3 and https://www.mersenneforum.org/showpost.php?p=461665&postcount=7 and https://www.mersenneforum.org/showpost.php?p=354505&postcount=5 and https://www.mersenneforum.org/showpost.php?p=344985&postcount=293 and https://www.mersenneforum.org/showpost.php?p=625978&postcount=1027, https://www.primegrid.com/forum_thread.php?id=5093&nowrap=true#66471 and https://www.primegrid.com/forum_thread.php?id=4935&nowrap=true#63813)

(of course, you can also try to extend the main problem in this project to bases 2 ≤ b ≤ 50 or 2 ≤ b ≤ 100 (I cannot imagine the effort needed for bases b around 500 or 1000, even if strong probable primes are allowed) (in fact, the GMP (https://gmplib.org/, https://en.wikipedia.org/wiki/GNU_Multiple_Precision_Arithmetic_Library) program supports bases 2 ≤ b ≤ 50, but I only ran for bases 2 ≤ b ≤ 36) (suggestion to use the character ":" to saparate the digits for bases b > 36 (and just use decimal to write the digits), just like https://baseconvert.com/ and https://baseconvert.com/high-precision), but warning: these problems will be extremely hard (especially the bases b such that (b−1)×eulerphi(b) (https://oeis.org/A062955) is larger)!!! The difficulty of base b is roughly (https://en.wikipedia.org/wiki/Asymptotic_analysis, https://t5k.org/glossary/xpage/AsymptoticallyEqual.html, https://mathworld.wolfram.com/Asymptotic.html) e^{γ×(b−1)×eulerphi(b)}, and e^{γ×(b−1)×eulerphi(b)} is an exponential sequence (https://en.wikipedia.org/wiki/Exponential_growth, https://mathworld.wolfram.com/ExponentialGrowth.html) for (b−1)×eulerphi(b) (https://oeis.org/A062955))

The value (b−1)×eulerphi(b) (https://oeis.org/A062955) is the number of possible (first digit,last digit) (also called (initial digit,final digit)) combos (ordered pair (https://en.wikipedia.org/wiki/Ordered_pair, https://mathworld.wolfram.com/OrderedPair.html)) of a minimal prime in base b (these (first digit,last digit) combos are also all possible (first digit,last digit) combos (ordered pair (https://en.wikipedia.org/wiki/Ordered_pair, https://mathworld.wolfram.com/OrderedPair.html)) of a prime > b in base b) (these (first digit,last digit) combos for decimal (base b = 10) are listed in OEIS sequence https://oeis.org/A085820, except the single-digit numbers (i.e. 1, 3, 7, 9) (i.e. first digit is 0, and hence the number has leading zeros (https://en.wikipedia.org/wiki/Leading_zero)) in this sequence, the smallest primes with these (first digit,last digit) combos listed in https://oeis.org/A085820 (except the single-digit numbers (i.e. 1, 3, 7, 9) in this sequence) are (italic for primes which are not minimal primes): 11, 13, 17, 19, 211, 23, 227, 29, 31, 313, 37, 349, 41, 43, 47, 409, 521, 53, 547, 59, 61, 613, 67, 619, 71, 73, 727, 79, 811, 83, 827, 89, 911, 953, 97, 919, and the smallest minimal primes with these (first digit,last digit) combos listed in https://oeis.org/A085820 (except the single-digit numbers (i.e. 1, 3, 7, 9) in this sequence) are (0 if no such minimal prime exists): 11, 13, 17, 19, 251, 23, 227, 29, 31, 0, 37, 349, 41, 43, 47, 409, 521, 53, 557, 59, 61, 0, 67, 6469, 71, 73, 727, 79, 821, 83, 827, 89, 991, 0, 97, 9049) (they are only all "possible" (first digit,last digit) combos (ordered pair (https://en.wikipedia.org/wiki/Ordered_pair, https://mathworld.wolfram.com/OrderedPair.html)) of a minimal prime in base b, this does not mean that they must be realized, e.g. there are no minimal primes with (first digit,last digit) = (2,2) in base b = 3, and there are no minimal primes with (first digit,last digit) = (3,3), (6,3), or (9,3) in base b = 10, but it is conjectured that there are only finitely many such examples (i.e. for every sufficiently large (https://en.wikipedia.org/wiki/Sufficiently_large, https://mathworld.wolfram.com/SufficientlyLarge.html) base b, for any given such (first digit,last digit) combo, there is a minimal prime with this (first digit,last digit) combo), also, it is conjectured that all such examples have gcd(first digit, last digit, b−1) > 1 (i.e. there is a prime number which divides first digit, last digit, and b−1 simultaneously), since the first digit has b−1 choices (all digits except 0 can be the first digit), and the last digit has eulerphi(b) choices (only digits coprime (https://en.wikipedia.org/wiki/Coprime_integers, https://t5k.org/glossary/xpage/RelativelyPrime.html, https://www.rieselprime.de/ziki/Coprime, https://mathworld.wolfram.com/RelativelyPrime.html, http://www.numericana.com/answer/primes.htm#coprime) to b (i.e. the digits in the reduced residue system (https://en.wikipedia.org/wiki/Reduced_residue_system, https://mathworld.wolfram.com/ReducedResidueSystem.html) mod b) can be the last digit), by the rule of product (https://en.wikipedia.org/wiki/Rule_of_product), there are (b−1)×eulerphi(b) choices of the (first digit,last digit) combo.

b	number of possible first digits of a prime > b in base b (equal b−1, since all digits except 0 can be the first digit)	number of possible last digits of a prime > b in base b (equal eulerphi(b), since only digits coprime to b (i.e. the digits in the reduced residue system mod b) can be the last digit)	number of possible (first digit,last digit) combos of a prime > b in base b (equal (b−1)×eulerphi(b), by the rule of product), also the relative hardness for the "minimal prime problem" in base b
2	1	1	1
3	2	2	4
4	3	2	6
5	4	4	16
6	5	2	10
7	6	6	36
8	7	4	28
9	8	6	48
10	9	4	36
11	10	10	100
12	11	4	44
13	12	12	144
14	13	6	78
15	14	8	112
16	15	8	120
17	16	16	256
18	17	6	102
19	18	18	324
20	19	8	152
21	20	12	240
22	21	10	210
23	22	22	484
24	23	8	184
25	24	20	480
26	25	12	300
27	26	18	468
28	27	12	324
29	28	28	784
30	29	8	232
31	30	30	900
32	31	16	496
33	32	20	640
34	33	16	528
35	34	24	816
36	35	12	420

(Note: Not all (first digit,last digit) combos must be realized for a minimal prime in base b, e.g. there are no minimal primes with (first digit,last digit) = (2,2) in base 3, and there are no minimal primes with (first digit,last digit) = (3,3), (6,3), or (9,3) in base 10)

The lengths of the minimal primes in base b (e.g. in decimal (base b = 10) the lengths of the 77 minimal primes are {2, 2, 2, 2, 2, 2, 2, 2, 2, 2, 2, 2, 2, 2, 2, 2, 2, 2, 2, 2, 2, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 5, 5, 5, 5, 5, 6, 6, 7, 8, 8, 8, 8, 8, 12, 31}, respectively, and in base b = 16 the lengths of the 2347 minimal (probable) primes are {2, 2, 2, 2, 2, 2, 2, 2, 2, 2, 2, 2, 2, 2, 2, 2, 2, 2, 2, 2, 2, 2, 2, 2, 2, 2, 2, 2, 2, 2, 2, 2, 2, 2, 2, 2, 2, 2, 2, 2, 2, 2, 2, 2, 2, 2, 2, 2, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 7, 7, 7, 7, 7, 7, 7, 7, 7, 7, 7, 7, 7, 7, 7, 7, 7, 7, 7, 7, 7, 7, 7, 7, 7, 7, 7, 7, 7, 7, 7, 7, 7, 7, 7, 7, 7, 7, 7, 7, 7, 7, 7, 7, 7, 7, 7, 7, 7, 7, 7, 7, 7, 7, 7, 7, 7, 7, 7, 7, 7, 7, 7, 7, 7, 7, 7, 7, 7, 7, 7, 7, 7, 7, 7, 7, 7, 7, 7, 7, 7, 7, 7, 7, 7, 7, 7, 7, 7, 7, 7, 7, 7, 7, 7, 7, 7, 7, 7, 7, 7, 7, 7, 7, 7, 7, 7, 7, 7, 7, 7, 7, 7, 7, 7, 7, 7, 7, 7, 7, 7, 7, 7, 7, 7, 7, 7, 7, 7, 7, 7, 7, 7, 7, 7, 7, 7, 7, 7, 7, 7, 7, 7, 7, 7, 7, 7, 7, 7, 7, 7, 7, 7, 7, 7, 7, 7, 7, 7, 7, 7, 7, 7, 7, 7, 7, 7, 7, 7, 7, 7, 7, 7, 7, 7, 7, 7, 7, 7, 7, 7, 7, 7, 7, 7, 7, 7, 7, 7, 7, 7, 7, 7, 7, 7, 7, 7, 7, 7, 7, 7, 7, 7, 7, 7, 7, 7, 7, 7, 7, 7, 7, 7, 7, 7, 7, 7, 7, 7, 7, 7, 7, 7, 7, 7, 7, 7, 7, 7, 7, 7, 7, 7, 7, 7, 7, 7, 7, 7, 7, 7, 7, 7, 7, 7, 7, 7, 7, 7, 7, 7, 7, 7, 7, 7, 7, 7, 7, 7, 7, 7, 7, 7, 7, 7, 7, 7, 7, 7, 7, 7, 7, 7, 7, 7, 7, 7, 7, 7, 8, 8, 8, 8, 8, 8, 8, 8, 8, 8, 8, 8, 8, 8, 8, 8, 8, 8, 8, 8, 8, 8, 8, 8, 8, 8, 8, 8, 8, 8, 8, 8, 8, 8, 8, 8, 8, 8, 8, 8, 8, 8, 8, 8, 8, 8, 8, 8, 8, 8, 8, 8, 8, 8, 8, 8, 8, 8, 8, 8, 8, 8, 8, 8, 8, 8, 8, 8, 8, 8, 8, 8, 8, 8, 8, 8, 8, 8, 8, 8, 8, 8, 8, 8, 8, 8, 8, 8, 8, 8, 8, 8, 8, 8, 8, 8, 8, 8, 8, 8, 8, 8, 8, 8, 8, 8, 8, 8, 8, 8, 8, 8, 8, 8, 8, 8, 8, 8, 8, 8, 8, 8, 8, 8, 8, 8, 8, 8, 8, 8, 8, 8, 8, 8, 8, 8, 8, 8, 8, 8, 8, 8, 8, 8, 8, 8, 8, 8, 8, 8, 8, 8, 8, 8, 8, 8, 8, 8, 8, 8, 8, 8, 8, 8, 8, 8, 8, 8, 8, 8, 8, 8, 8, 8, 8, 8, 8, 8, 8, 8, 8, 8, 8, 8, 8, 8, 8, 8, 8, 8, 8, 8, 8, 9, 9, 9, 9, 9, 9, 9, 9, 9, 9, 9, 9, 9, 9, 9, 9, 9, 9, 9, 9, 9, 9, 9, 9, 9, 9, 9, 9, 9, 9, 9, 9, 9, 9, 9, 9, 9, 9, 9, 9, 9, 9, 9, 9, 9, 9, 9, 9, 9, 9, 9, 9, 9, 9, 9, 9, 9, 9, 9, 9, 9, 9, 9, 9, 9, 9, 9, 9, 9, 9, 9, 9, 9, 9, 9, 9, 9, 9, 9, 9, 9, 9, 9, 9, 9, 9, 9, 9, 9, 9, 9, 9, 9, 9, 9, 9, 9, 9, 9, 9, 9, 9, 9, 9, 9, 9, 9, 9, 9, 9, 9, 9, 9, 9, 9, 9, 9, 9, 9, 9, 9, 9, 9, 9, 9, 9, 9, 9, 9, 9, 9, 9, 9, 9, 9, 9, 10, 10, 10, 10, 10, 10, 10, 10, 10, 10, 10, 10, 10, 10, 10, 10, 10, 10, 10, 10, 10, 10, 10, 10, 10, 10, 10, 10, 10, 10, 10, 10, 10, 10, 10, 10, 10, 10, 10, 10, 10, 10, 10, 10, 10, 10, 10, 10, 10, 10, 10, 10, 10, 10, 10, 10, 10, 10, 10, 10, 10, 10, 10, 10, 10, 10, 10, 10, 10, 10, 10, 10, 10, 10, 10, 10, 10, 10, 10, 10, 10, 10, 10, 10, 10, 10, 10, 10, 10, 10, 10, 10, 10, 10, 10, 11, 11, 11, 11, 11, 11, 11, 11, 11, 11, 11, 11, 11, 11, 11, 11, 11, 11, 11, 11, 11, 11, 11, 11, 11, 11, 11, 11, 11, 11, 11, 11, 11, 11, 11, 11, 11, 11, 11, 11, 11, 11, 11, 11, 11, 11, 11, 11, 11, 11, 11, 11, 11, 11, 11, 11, 11, 11, 11, 11, 11, 11, 12, 12, 12, 12, 12, 12, 12, 12, 12, 12, 12, 12, 12, 12, 12, 12, 12, 12, 12, 12, 12, 12, 12, 12, 12, 12, 12, 12, 12, 12, 12, 12, 12, 12, 12, 12, 12, 12, 12, 12, 12, 12, 13, 13, 13, 13, 13, 13, 13, 13, 13, 13, 13, 13, 13, 13, 13, 13, 13, 13, 13, 13, 13, 13, 13, 13, 13, 13, 13, 13, 13, 13, 13, 13, 14, 14, 14, 14, 14, 14, 14, 14, 14, 14, 14, 14, 14, 14, 14, 14, 14, 14, 14, 14, 14, 14, 14, 15, 15, 15, 15, 15, 15, 15, 15, 15, 15, 15, 15, 15, 15, 15, 15, 15, 15, 15, 15, 15, 15, 15, 15, 15, 15, 16, 16, 16, 16, 16, 16, 16, 16, 16, 16, 16, 17, 17, 17, 17, 17, 17, 17, 17, 17, 17, 17, 17, 18, 18, 18, 18, 18, 18, 18, 18, 19, 19, 19, 19, 19, 19, 19, 19, 20, 20, 20, 20, 20, 20, 21, 21, 21, 21, 21, 21, 21, 21, 21, 22, 22, 22, 23, 23, 23, 23, 23, 23, 23, 23, 24, 24, 24, 25, 25, 25, 25, 25, 26, 26, 26, 27, 27, 27, 27, 29, 29, 29, 30, 30, 31, 32, 32, 32, 32, 32, 33, 33, 33, 33, 33, 34, 34, 35, 35, 36, 37, 37, 38, 38, 38, 38, 40, 40, 40, 41, 41, 42, 42, 44, 45, 45, 46, 47, 47, 49, 49, 49, 50, 50, 51, 54, 54, 56, 58, 60, 61, 62, 66, 67, 68, 73, 74, 79, 89, 101, 105, 105, 125, 130, 130, 132, 137, 146, 179, 186, 205, 210, 214, 220, 243, 249, 265, 265, 294, 307, 426, 547, 547, 796, 1053, 1066, 1519, 1717, 1965, 3545, 3703, 17806, 32235, 72787, 116139}, respectively) appear to follow the Zipf's law (https://en.wikipedia.org/wiki/Zipf%27s_law, https://mathworld.wolfram.com/ZipfsLaw.html) (which is similar to the Benford's law (https://en.wikipedia.org/wiki/Benford%27s_law, https://t5k.org/glossary/xpage/BenfordsLaw.html, https://mathworld.wolfram.com/BenfordsLaw.html, https://www.mathpages.com/home/kmath302/kmath302.htm, https://t5k.org/notes/faq/BenfordsLaw.html, https://www.ams.org/publications/journals/notices/201702/rnoti-p132.pdf (cached copy at https://github.com/xayahrainie4793/pdf-files-cached-copy/blob/main/pdf_261.pdf)), for n ≥ 2, the number of n-digit minimal primes in base b is inversely proportional (https://en.wikipedia.org/wiki/Inversely_proportional, https://mathworld.wolfram.com/InverselyProportional.html) to n−1 (i.e. the expected value (https://en.wikipedia.org/wiki/Expected_value, https://mathworld.wolfram.com/ExpectationValue.html) is c/(n−1), where c is a fixed constant) (i.e. the graph of the points (x,y = the number of x-digit minimal primes in base b) in the xy-plane is near to the graph of y = c/(x−1) in the xy-plane for a fixed real number c), for any fixed base b, also, for n ≥ 1, the length of the nth largest minimal prime in base b is inversely proportional (https://en.wikipedia.org/wiki/Inversely_proportional, https://mathworld.wolfram.com/InverselyProportional.html) to n (i.e. the expected value (https://en.wikipedia.org/wiki/Expected_value, https://mathworld.wolfram.com/ExpectationValue.html) is c/n, where c is a fixed constant) (i.e. the graph of the points (x,y = the length of the xth largest minimal prime in base b) in the xy-plane is near to the graph of y = c/x in the xy-plane for a fixed real number c), for any fixed base b. (for more information of the Zipf's law and the Benford's law, see https://oeis.org/A008952 and https://oeis.org/A008963 and https://oeis.org/A060956 and https://oeis.org/A241299 and https://oeis.org/A244059 and https://oeis.org/A363746 and http://www.cut-the-knot.org/do_you_know/zipfLaw.shtml and https://www.fq.math.ca/Scanned/13-4/webb.pdf (cached copy at https://github.com/xayahrainie4793/pdf-files-cached-copy/blob/main/pdf_281.pdf) and https://www.fq.math.ca/Scanned/9-1/wlodarski2.pdf (cached copy at https://github.com/xayahrainie4793/pdf-files-cached-copy/blob/main/pdf_282.pdf) and https://arxiv.org/pdf/cond-mat/0412004.pdf (cached copy at https://github.com/xayahrainie4793/pdf-files-cached-copy/blob/main/pdf_283.pdf))

We can use the sense of https://web.archive.org/web/20231002020455/http://yves.gallot.pagesperso-orange.fr/papers/weight.pdf (cached copy at https://github.com/xayahrainie4793/pdf-files-cached-copy/blob/main/pdf_216.pdf) to say: (note that some of the left families may cover another left family, e.g. the base 19 left family 5{H}5 covers another base 19 left family 5{H}05, and if the smallest prime in family 5{H}5 in base 19 has length n, and the family 5{H}05 in base 19 has no prime with length ≤ n, then family 5{H}05 in base 19 can be removed from the unsolved families for base 19, however, if the smallest prime in family 5{H}5 in base 19 has length n, but the family 5{H}05 in base 19 is not tested to length n or more, then family 5{H}05 in base 19 should not be removed from the unsolved families for base 19, since a number in family 5{H}05 covers the prime in family 5{H}5 with length n if and only if the length of this number is ≥ n+1; besides, the base 19 left family FH0{H} covers another base 19 left family FHHH0{H}, and if the smallest prime in family FH0{H} in base 19 has length n, and the family FHHH0{H} in base 19 has no prime with length ≤ n+1, then family FHHH0{H} in base 19 can be removed from the unsolved families for base 19, however, if the smallest prime in family FH0{H} in base 19 has length n, but the family FHHH0{H} in base 19 is not tested to length n+1 or more, then family FHHH0{H} in base 19 should not be removed from the unsolved families for base 19, since a number in family FHHH0{H} covers the prime in family FH0{H} with length n if and only if the length of this number is ≥ n+2; besides, the base 21 left family {9}D covers another base 21 left family F{9}D, and if the smallest prime in family {9}D in base 21 has length n, and the family F{9}D in base 21 has no prime with length ≤ n, then family F{9}D in base 21 can be removed from the unsolved families for base 21, however, if the smallest prime in family {9}D in base 21 has length n, but the family F{9}D in base 21 is not tested to length n or more, then family F{9}D in base 21 should not be removed from the unsolved families for base 21, since a number in family F{9}D covers the prime in family {9}D with length n if and only if the length of this number is ≥ n+1 (if a family has no primes, then we say "the smallest prime in this family has length ∞ (https://en.wikipedia.org/wiki/Infinity, https://t5k.org/glossary/xpage/Infinite.html, https://mathworld.wolfram.com/Infinity.html) (instead of 0 or −1)", see http://gladhoboexpress.blogspot.com/2019/05/prime-sandwiches-made-with-one-derbread.html and http://chesswanks.com/seq/a306861.txt (for the OEIS sequence https://oeis.org/A306861) and http://chesswanks.com/seq/a269254.txt (for the OEIS sequence https://oeis.org/A269254) (since this is more convenient, e.g. the n of the smallest prime in the base 21 family 9_nD, this family has been searched to n = 100000 with no prime or probable prime found, we can use ">100000" for the n of the smallest prime in the base 21 family 9_nD (while for the n of the smallest prime in the base 13 family A3_nA, it is 592199), ">100000" includes infinity (since infinity is > 100000) but does not includes 0 or −1, it is still possible that there is no prime in the base 21 family 9_nD, although by the heuristic argument (https://en.wikipedia.org/wiki/Heuristic_argument, https://t5k.org/glossary/xpage/Heuristic.html, https://mathworld.wolfram.com/Heuristic.html, https://web.archive.org/web/20230911032453/https://www.utm.edu/staff/caldwell/preprints/Heuristics.pdf (cached copy at https://github.com/xayahrainie4793/pdf-files-cached-copy/blob/main/pdf_112.pdf), https://arxiv.org/pdf/2103.04483.pdf (cached copy at https://github.com/xayahrainie4793/pdf-files-cached-copy/blob/main/pdf_113.pdf)) above, this is very impossible, also "the smallest n ≥ 1 such that (a×bⁿ+c)/gcd(a+c,b−1) is prime" should be the infimum (https://en.wikipedia.org/wiki/Infimum, https://mathworld.wolfram.com/Infimum.html) of the set S of the numbers n ≥ 1 such that (a×bⁿ+c)/gcd(a+c,b−1) is prime, and if there is no n ≥ 1 such that (a×bⁿ+c)/gcd(a+c,b−1) is prime, then this set S is the empty set (https://en.wikipedia.org/wiki/Empty_set, https://mathworld.wolfram.com/EmptySet.html), and by the definition of "inf", the infimum of the empty set is ∞), ∞ is > any finite number, e.g. "the smallest n ≥ 1 such that k×2ⁿ+1 is prime" is ∞ for k = 78557, 157114, 271129, 271577, 314228, 322523, 327739, 482719, ..., while it is 31172165 for k = 10223 and 13018586 for k = 19249, another example is "the smallest n such that (bⁿ−1)/(b−1) is prime" is ∞ for b = 9, 25, 32, 49, 64, 81, 121, 125, 144, 169, 216, 225, 243, 289, 324, 343, 361, 441, 484, 529, 625, 729, 784, 841, 900, 961, 1000, ..., while it is 62903 for b = 691 and 41189 for b = 693))

e.g. for bases b = 23 and b = 25:

We have a 50% chance of solving the "minimal prime problem" at length 10²⁵.
We have a 5% chance of solving the "minimal prime problem" at length 10¹⁶.
We have a 95% chance of solving the "minimal prime problem" at length 10⁴⁸.
The chances at lengths 10⁶, 10⁷, 10⁸ are respectively 10⁻⁸⁶, 10⁻⁵², and 10⁻³³.

(The chance that an unproven probable prime in the sets is in fact composite is less than 10⁻²⁰⁰⁰, see https://t5k.org/notes/prp_prob.html and https://www.ams.org/journals/mcom/1989-53-188/S0025-5718-1989-0982368-4/S0025-5718-1989-0982368-4.pdf (cached copy at https://github.com/xayahrainie4793/pdf-files-cached-copy/blob/main/pdf_22.pdf))

It is extremely likely that the largest minimal prime in base b is larger than the currently largest known prime (the world record prime) (i.e. 2^136279841−1, with 41024320 decimal digits (8816943275...9486871551)) (https://en.wikipedia.org/wiki/Largest_known_prime_number, https://mathworld.wolfram.com/LargePrime.html, https://t5k.org/largest.html, https://t5k.org/top20/page.php?id=3, http://www.numericana.com/answer/primes.htm#history, https://t5k.org/primes/page.php?id=138668, https://www.mersenne.org/M136279841, https://www.mersenne.org/primes/digits/M136279841.zip, https://www.mersenne.ca/exponent/136279841, https://www.mersenne.ca/primes/digits/M136279841.txt.gz, https://www.rieselprime.de/ziki/M52, http://factordb.com/index.php?id=1100000007559875115&open=prime, http://factordb.com/index.php?showid=1100000007559875115, https://oeis.org/A377303), for bases b = 19, 23, 25, 27, 29, 31, 32, 33, 34, 35, i.e. they will broke the world record (https://en.wikipedia.org/wiki/World_record) like Guinness World Records (https://guinnessworldrecords.com/, https://en.wikipedia.org/wiki/Guinness_World_Records), similar example is the project "Do You Feel Lucky?" (https://www.primegrid.com/forum_thread.php?id=8422) in PrimeGrid (https://www.primegrid.com/, https://en.wikipedia.org/wiki/PrimeGrid, https://www.rieselprime.de/ziki/PrimeGrid, https://t5k.org/bios/page.php?id=950), which searches primes of the form b^2²²+1 for bases b ≥ 846398, such primes will be larger than the currently largest known prime (the world record prime) (i.e. 2^136279841−1, with 41024320 decimal digits (8816943275...9486871551)) (https://en.wikipedia.org/wiki/Largest_known_prime_number, https://mathworld.wolfram.com/LargePrime.html, https://t5k.org/largest.html, https://t5k.org/top20/page.php?id=3, http://www.numericana.com/answer/primes.htm#history, https://t5k.org/primes/page.php?id=138668, https://www.mersenne.org/M136279841, https://www.mersenne.org/primes/digits/M136279841.zip, https://www.mersenne.ca/exponent/136279841, https://www.mersenne.ca/primes/digits/M136279841.txt.gz, https://www.rieselprime.de/ziki/M52, http://factordb.com/index.php?id=1100000007559875115&open=prime, http://factordb.com/index.php?showid=1100000007559875115, https://oeis.org/A377303).

We can imagine an alien force, vastly more powerful than us, landing on Earth and demanding the set of all minimal primes in base b = 17 (or 21, 26, 36) (including primality proving of all primes in this set) or they will destroy our planet. In that case, I claim, we should marshal all our computers and all our mathematicians and attempt to find the set and to prove the primality of all numbers in this set. But suppose, instead, that they ask for the set of all minimal primes in base b = 19 (or 23, 25, 27, 29, 31, 32, 33, 34, 35). In that case, I believe, we should attempt to destroy the aliens. (Maybe only the God knows the set of all minimal primes in base b = 19 (or 23, 25, 27, 29, 31, 32, 33, 34, 35)!) (just like Paul Erdős for the Ramsey numbers (https://en.wikipedia.org/wiki/Ramsey_number, https://mathworld.wolfram.com/RamseyNumber.html), I do not think that finding the set of all minimal primes in bases b = 17, 19, 21, 23, 25, 26, 27, 29, 31, 32, 33, 34, 35, 36 is easier than finding the Ramsey numbers R(m,n) for m > 4, n > 4)

This problem covers finding the smallest prime in these families in the same base b (or proving that such prime does not exist), since the smallest prime in these families (if exists) must be a minimal prime in base b (since these families are of the form {x}, x{y}, {x}y, x{0}y (where x and y are any digits in base b) in base b, and the repeating digit is not 1 for all bases b > 2 (or all bases b > 3 for the family (bⁿ+1)/2 for odd b) except the family (bⁿ−1)/(b−1), which is the form {1}) (thus the main problem in this project covers finding the smallest prime in these families (or proving that such prime does not exist) in bases 2 ≤ b ≤ 36, since all bases b < "smallest allowed b" (i.e. the bases b < k+1 for the families of the form k×bⁿ±1 with fixed 2 ≤ k ≤ 12 and the families of the form bⁿ±k with fixed 2 ≤ k ≤ 4) either have a prime < 2×10¹⁷ (only count the numbers > b) or can be proven to have no primes (only count the numbers > b), the largest of the smallest prime in these families is 11×8¹⁸−1 = 198158383604301823, which is the smallest prime of the form 11×8ⁿ−1 with n ≥ 1): (while the original minimal prime problem does not cover some of these forms for some bases (or all bases) b)

(of course, there are bases b > 36 (which are not in this project) mentioned in the "smaller bases b such that this family can be ruled out as only containing composites (only count the numbers > b) (by covering congruence, algebraic factorization, or combine of them)
bases b: why this family contain no primes > b" column and the "smaller bases b with the smallest (probable) prime in this family has length > 100: b (length)" column, but I will not run the bases b > 36 in the main problem in this project, since base 2 ≤ b ≤ 36 are the bases which the main problem in this project decide to go, and you can also try to extend the main problem in this project to bases 2 ≤ b ≤ 50 or 2 ≤ b ≤ 100 (I cannot imagine the effort needed for bases b around 500 or 1000, even if strong probable primes are allowed) (in fact, the GMP (https://gmplib.org/, https://en.wikipedia.org/wiki/GNU_Multiple_Precision_Arithmetic_Library) program supports bases 2 ≤ b ≤ 50, but I only ran for bases 2 ≤ b ≤ 36) (suggestion to use the character ":" to saparate the digits for bases b > 36 (and just use decimal to write the digits), just like https://baseconvert.com/ and https://baseconvert.com/high-precision), but warning: these problems will be extremely hard (especially the bases b such that (b−1)×eulerphi(b) (https://oeis.org/A062955) is larger)!!! The difficulty of base b is roughly (https://en.wikipedia.org/wiki/Asymptotic_analysis, https://t5k.org/glossary/xpage/AsymptoticallyEqual.html, https://mathworld.wolfram.com/Asymptotic.html) e^{γ×(b−1)×eulerphi(b)}, and e^{γ×(b−1)×eulerphi(b)} is an exponential sequence (https://en.wikipedia.org/wiki/Exponential_growth, https://mathworld.wolfram.com/ExponentialGrowth.html) for (b−1)×eulerphi(b) (https://oeis.org/A062955))

(in fact, I know exactly which bases 2 ≤ b ≤ 1024 have the families listed in the table below as unsolved families, all these families in all bases 2 ≤ b ≤ 1024 have been searched to length ≥ 10000)

family	corresponding form ({x} or x{y} or {x}y or x{0}y)	the value of x	the value of y	smallest allowed b	smallest allowed n	OEIS sequences for the smallest n such that this form is prime for fixed base b (such n always exist unless these families can be ruled out as only containing composites (only count the numbers > b) (by covering congruence, algebraic factorization, or combine of them) if my conjecture is true)	OEIS sequences for the smallest base b such that this form is prime for fixed n (such base b always exist unless these families can be ruled out as only containing composites (by single prime factor or algebraic factorization) if the Bunyakovsky conjecture (https://en.wikipedia.org/wiki/Bunyakovsky_conjecture, https://mathworld.wolfram.com/BouniakowskyConjecture.html) is true, in fact, if the Bunyakovsky conjecture (https://en.wikipedia.org/wiki/Bunyakovsky_conjecture, https://mathworld.wolfram.com/BouniakowskyConjecture.html) is true, then all numbers not in the OEIS sequence https://oeis.org/A121719 are primes in infinitely many bases b, since if the Bunyakovsky conjecture (https://en.wikipedia.org/wiki/Bunyakovsky_conjecture, https://mathworld.wolfram.com/BouniakowskyConjecture.html) is true, then all irreducible polynomials (https://en.wikipedia.org/wiki/Irreducible_polynomial, https://mathworld.wolfram.com/IrreduciblePolynomial.html) a_nxⁿ+a_n−1xⁿ⁻¹+a_n−2xⁿ⁻²+...+a₂x²+a₁x+a₀ which have no fixed prime factors (in fact, such prime factors must be ≤ n, i.e. ≤ the degree (https://en.wikipedia.org/wiki/Degree_of_a_polynomial, https://mathworld.wolfram.com/PolynomialDegree.html) of the polynomial) for all integers x contain infinitely many primes, see https://oeis.org/A354718 and https://oeis.org/A337164) (although these primes need not to be minimal primes in base b, I include this only because these OEIS sequences are usable references of the primes in these families)	references	current smallest base b such that this family is an unsolved family (i.e. have no known prime (or strong probable prime) members > b, nor can be ruled out as only containing composites (only count the numbers > b) (by covering congruence, algebraic factorization, or combine of them))	search limit of the length of this family in this base b	bases b such that this family can be ruled out as only containing composites (only count the numbers > b) (by covering congruence, algebraic factorization, or combine of them) bases b: why this family contains no primes > b (only list reasons such that there are bases 2 ≤ b ≤ 2048 which the reason is realized)	smaller bases b with the smallest (probable) prime in this family has length > 100: b (length)
(bⁿ−1)/(b−1)	{x}	1	–	2	2	https://oeis.org/A084740 https://oeis.org/A084738 (corresponding primes) https://oeis.org/A246005 (odd b) https://oeis.org/A065854 (prime b) https://oeis.org/A279068 (prime b, corresponding primes) https://oeis.org/A360738 (n replaced by n−1) https://oeis.org/A279069 (prime b, n replaced by n−1) https://oeis.org/A065813 (prime b, n replaced by (n−1)/2) https://oeis.org/A128164 (n = 2 not allowed) https://oeis.org/A285642 (n = 2 not allowed, corresponding primes)	https://oeis.org/A066180 https://oeis.org/A084732 (corresponding primes) (if this form is prime, then n must be a prime, see https://t5k.org/notes/proofs/Theorem2.html for the proof, this proof can be generalized to any base b, see https://en.wikipedia.org/wiki/Repunit#Properties)	http://www.fermatquotient.com/PrimSerien/GenRepu.txt (in German) https://web.archive.org/web/20021111141203/http://www.users.globalnet.co.uk/~aads/primes.html http://www.primenumbers.net/Henri/us/MersFermus.htm http://www.bitman.name/math/table/379 (in Italian) https://www.ams.org/journals/mcom/1993-61-204/S0025-5718-1993-1185243-9/S0025-5718-1993-1185243-9.pdf (cached copy at https://github.com/xayahrainie4793/pdf-files-cached-copy/blob/main/pdf_4.pdf) https://www.ams.org/journals/mcom/1979-33-148/S0025-5718-1979-0537980-7/S0025-5718-1979-0537980-7.pdf (cached copy at https://github.com/xayahrainie4793/pdf-files-cached-copy/blob/main/pdf_119.pdf)	185	328103	b = m²: difference-of-two-squares factorization b = m³: difference-of-two-cubes factorization b = m⁵: difference-of-two-5th-powers factorization b = m⁷: difference-of-two-7th-powers factorization (note: although bases b = 4, 8, 16, 27, 36, 100, 128 have algebraic factorization (if the numbers are factored as F × G / d), F (or G) is equal to d and G (or F) is prime > b, to make the factorizations be trivial, thus these bases b have only one very small prime > b instead of "can be ruled out as only containing composites (only count the numbers > b)", thus the only smaller bases b such that this family can be ruled out as only containing composites (only count the numbers > b) are 9, 25, 32, 49, 64, 81, 121, 125, 144, 169)	35 (313) 39 (349) 47 (127) 51 (4229) 91 (4421) 92 (439) 124 (599) 135 (1171) 139 (163) 142 (1231) 152 (270217) 171 (181) 174 (3251) 182 (167) 183 (223) 184 (16703)
bⁿ+1	x{0}y	1	1	2	1	https://oeis.org/A079706 https://oeis.org/A084712 (corresponding primes) https://oeis.org/A228101 (n replaced by log₂n) https://oeis.org/A123669 (n = 1 not allowed, corresponding primes)	https://oeis.org/A056993 https://oeis.org/A123599 (corresponding primes) (if this form is prime, then n must be a power of 2, see https://web.archive.org/web/20231001191526/http://yves.gallot.pagesperso-orange.fr/primes/math.html for the proof, this proof can be generalized to any base b, see https://www.mersenneforum.org/showpost.php?p=95745&postcount=3 and https://www.mersenneforum.org/showpost.php?p=96001&postcount=95)	http://jeppesn.dk/generalized-fermat.html http://www.noprimeleftbehind.net/crus/GFN-primes.htm https://web.archive.org/web/20231002190634/http://yves.gallot.pagesperso-orange.fr/primes/index.html https://web.archive.org/web/20231003030159/http://yves.gallot.pagesperso-orange.fr/primes/results.html https://web.archive.org/web/20231001191355/http://yves.gallot.pagesperso-orange.fr/primes/stat.html https://genefer.great-site.net/	38	33554432	b == 1 mod 2: always divisible by 2 b = m³: sum-of-two-cubes factorization b = m⁵: sum-of-two-5th-powers factorization	(none)
(bⁿ+1)/2	{x}y	(b−1)/2	(b+1)/2	3 (only odd b)	2		https://oeis.org/A275530 (if this form is prime, then n must be a power of 2, see https://web.archive.org/web/20231001191526/http://yves.gallot.pagesperso-orange.fr/primes/math.html for the proof, this proof can be generalized to any base b, see https://www.mersenneforum.org/showpost.php?p=95745&postcount=3 and https://www.mersenneforum.org/showpost.php?p=96001&postcount=95)	http://www.fermatquotient.com/PrimSerien/GenFermOdd.txt (in German)	31	16777215	b = m³: sum-of-two-cubes factorization	(none)
2×bⁿ+1	x{0}y	2	1	3	1	https://oeis.org/A119624 https://oeis.org/A253178 (only bases b which have possible primes) https://oeis.org/A098872 (b divisible by 6)		https://www.mersenneforum.org/showthread.php?t=6918 https://www.mersenneforum.org/showthread.php?t=19725 (b == 11 mod 12) https://www.rieselprime.de/ziki/Proth_prime_small_bases_least_n https://www.mersenneforum.org/showthread.php?t=10354	365	500000	b == 1 mod 3: always divisible by 3	38 (2730) 47 (176) 101 (192276) 104 (1234) 117 (287) 122 (756) 137 (328) 147 (155) 167 (6548) 203 (106) 206 (46206) 218 (333926) 236 (161230) 248 (322) 257 (12184) 263 (958) 287 (5468) 305 (16808) 347 (124) 353 (2314)
2×bⁿ−1	x{y}	1	b−1	3	1	https://oeis.org/A119591 https://oeis.org/A098873 (b divisible by 6) https://oeis.org/A279095 (power-of-2 b)	https://oeis.org/A157922	https://www.mersenneforum.org/showthread.php?t=24576, https://www.mersenneforum.org/attachment.php?attachmentid=20976&d=1567314217 https://www.rieselprime.de/ziki/Riesel_prime_small_bases_least_n https://www.mersenneforum.org/showthread.php?t=10354	581	600000	(none)	29 (137) 67 (769) 74 (133) 107 (21911) 152 (797) 161 (229) 170 (166429) 191 (971) 215 (1073) 224 (109) 233 (8621) 235 (181) 254 (2867) 260 (121) 276 (2485) 278 (43909) 284 (417) 298 (4203) 303 (40175) 308 (991) 347 (523) 380 (3787) 382 (2325) 383 (20957) 393 (108) 395 (397) 401 (113) 418 (472) 422 (541) 431 (529) 434 (1167) 449 (175) 457 (103) 473 (661) 480 (145) 503 (861) 513 (299) 515 (58467) 522 (62289) 524 (165) 536 (841) 550 (1381) 551 (2719) 572 (3805) 578 (129469)
bⁿ+2	x{0}y	1	2	3	1	https://oeis.org/A138066 https://oeis.org/A084713 (corresponding primes) https://oeis.org/A138067 (n = 1 not allowed)	https://oeis.org/A087576 https://oeis.org/A095302 (corresponding primes)		167	100000	b == 0 mod 2: always divisible by 2 b == 1 mod 3: always divisible by 3 b = 2^r such that the equation 2^x == −1 mod r has no solution but r is odd: combine of sum-of-two-pth-powers factorization for infinitely many odd primes p ((2^r)ⁿ+2 = 2×(2^n×r−1+1), and if 2^n×r−1+1 has no algebraic factorization, then n×r−1 must be a power of 2 (otherwise, if n×r−1 has an odd prime factor p, then 2^n×r−1+1 has a sum-of-two-pth-powers factorization), and this power of 2 must be == −1 mod r) (for all such r see https://oeis.org/A014659, and for such r which are primes see https://oeis.org/A014663, these primes r are exactly the primes r such that ord_r(2) is odd) (they are in fact combine of sum-of-two-pth-powers factorization for infinitely many odd primes p, for such r which are primes, it is combine of sum-of-two-pth-powers factorization for the odd primes p such that ord_r(p) is even, e.g. the case of b = 128 (i.e. r = 7) is combine of sum-of-two-pth-powers factorization for the odd primes p which are not quadratic residues (https://en.wikipedia.org/wiki/Quadratic_residue, https://t5k.org/glossary/xpage/QuadraticResidue.html, https://www.rieselprime.de/ziki/Quadratic_residue, https://mathworld.wolfram.com/QuadraticResidue.html) mod 7 (i.e. the odd primes p == 3, 5, 6 mod 7) (i.e. the odd primes p in https://oeis.org/A003625); and the case of b = 32768 (i.e. r = 15) is combine of sum-of-two-pth-powers factorization for the odd primes p which are quadratic residues (https://en.wikipedia.org/wiki/Quadratic_residue, https://t5k.org/glossary/xpage/QuadraticResidue.html, https://www.rieselprime.de/ziki/Quadratic_residue, https://mathworld.wolfram.com/QuadraticResidue.html) mod 3 or 5 but not both (i.e. the odd primes p == 7, 11, 13, 14 mod 15) (i.e. the odd primes p in https://oeis.org/A191062); and the case of b = 2097152 (i.e. r = 21) is combine of sum-of-two-pth-powers factorization for the odd primes p which are not quadratic residues (https://en.wikipedia.org/wiki/Quadratic_residue, https://t5k.org/glossary/xpage/QuadraticResidue.html, https://www.rieselprime.de/ziki/Quadratic_residue, https://mathworld.wolfram.com/QuadraticResidue.html) mod 7 except p = 3 (i.e. the odd primes p == 3, 5, 6 mod 7 except p = 3) (i.e. the odd primes p in https://oeis.org/A003625 except p = 3); and the case of b = 8388608 (i.e. r = 23) is combine of sum-of-two-pth-powers factorization for the odd primes p which are not quadratic residues (https://en.wikipedia.org/wiki/Quadratic_residue, https://t5k.org/glossary/xpage/QuadraticResidue.html, https://www.rieselprime.de/ziki/Quadratic_residue, https://mathworld.wolfram.com/QuadraticResidue.html) mod 23 (i.e. the odd primes p == 5, 7, 10, 11, 14, 15, 17, 19, 20, 21, 22 mod 23) (i.e. the odd primes p in https://oeis.org/A191065); and the case of b = 2147483648 (i.e. r = 31) is combine of sum-of-two-pth-powers factorization for the odd primes p which are not quadratic residues (https://en.wikipedia.org/wiki/Quadratic_residue, https://t5k.org/glossary/xpage/QuadraticResidue.html, https://www.rieselprime.de/ziki/Quadratic_residue, https://mathworld.wolfram.com/QuadraticResidue.html) mod 31 (i.e. the odd primes p == 3, 6, 11, 12, 13, 15, 17, 21, 22, 23, 24, 26, 27, 29, 30 mod 31) (i.e. the odd primes p in https://oeis.org/A191067), also combine of sum-of-two-pth-powers factorization for the odd primes p which are not cubic residues (https://en.wikipedia.org/wiki/Cubic_residue, https://mathworld.wolfram.com/CubicResidue.html) mod 31 (i.e. the odd primes p == 3, 5, 6, 7, 9, 10, 11, 12, 13, 14, 17, 18, 19, 20, 21, 22, 24, 25, 26, 28 mod 31); etc. and by the Dirichlet's theorem (https://en.wikipedia.org/wiki/Dirichlet%27s_theorem_on_arithmetic_progressions, https://t5k.org/glossary/xpage/DirichletsTheorem.html, https://mathworld.wolfram.com/DirichletsTheorem.html, http://www.numericana.com/answer/primes.htm#dirichlet), all of these sequences contain infinitely many odd primes))	47 (114) 89 (256) 159 (137)
bⁿ−2	{x}y	b−1	b−2	3	2	https://oeis.org/A250200 https://oeis.org/A255707 (n = 1 allowed) https://oeis.org/A084714 (n = 1 allowed, corresponding primes) https://oeis.org/A292201 (prime b, n = 1 allowed)	https://oeis.org/A095303 https://oeis.org/A095304 (corresponding primes)	https://www.primepuzzles.net/puzzles/puzz_887.htm (n = 1 allowed)	305	30000	b == 0 mod 2: always divisible by 2	81 (130) 97 (747) 197 (164) 209 (126) 215 (134) 221 (552) 287 (3410)
3×bⁿ+1	x{0}y	3	1	4	1	https://oeis.org/A098877 (b divisible by 6)		https://www.rieselprime.de/ziki/Proth_prime_small_bases_least_n https://www.mersenneforum.org/showthread.php?t=10354	718	600000	b == 1 mod 2: always divisible by 2	108 (271) 314 (281) 358 (9561) 386 (184) 424 (1106) 458 (108) 492 (157) 636 (142) 646 (159) 648 (647) 652 (621) 654 (217) 690 (358)
3×bⁿ−1	x{y}	2	b−1	4	1	https://oeis.org/A098876 (b divisible by 6)		https://www.rieselprime.de/ziki/Riesel_prime_small_bases_least_n https://www.mersenneforum.org/showthread.php?t=10354	588	500000	b == 1 mod 2: always divisible by 2	42 (2524) 202 (263) 212 (283) 238 (105) 422 (191) 432 (16003) 446 (4851) 452 (335) 464 (219) 522 (347) 532 (136) 572 (377) 582 (445)
bⁿ+3	x{0}y	1	3	4	1		https://oeis.org/A087577		718	10000	b == 1 mod 2: always divisible by 2 b == 0 mod 3: always divisible by 3 b = 2^r such that the equation 2^x == −1 mod r has no solution but r is odd: combine of sum-of-two-pth-powers factorization for infinitely many odd primes p ((3^r)ⁿ+3 = 6×(3^n×r−1+1)/2, and if (3^n×r−1+1)/2 has no algebraic factorization, then n×r−1 must be a power of 2 (otherwise, if n×r−1 has an odd prime factor p, then (3^n×r−1+1)/2 has a sum-of-two-pth-powers factorization), and this power of 2 must be == −1 mod r) (for all such r see https://oeis.org/A014659, and for such r which are primes see https://oeis.org/A014663, these primes r are exactly the primes r such that ord_r(2) is odd) (they are in fact combine of sum-of-two-pth-powers factorization for infinitely many odd primes p, for such r which are primes, it is combine of sum-of-two-pth-powers factorization for the odd primes p such that ord_r(p) is even, e.g. the case of b = 2187 (i.e. r = 7) is combine of sum-of-two-pth-powers factorization for the odd primes p which are not quadratic residues (https://en.wikipedia.org/wiki/Quadratic_residue, https://t5k.org/glossary/xpage/QuadraticResidue.html, https://www.rieselprime.de/ziki/Quadratic_residue, https://mathworld.wolfram.com/QuadraticResidue.html) mod 7 (i.e. the odd primes p == 3, 5, 6 mod 7) (i.e. the odd primes p in https://oeis.org/A003625); and the case of b = 14348907 (i.e. r = 15) is combine of sum-of-two-pth-powers factorization for the odd primes p which are quadratic residues (https://en.wikipedia.org/wiki/Quadratic_residue, https://t5k.org/glossary/xpage/QuadraticResidue.html, https://www.rieselprime.de/ziki/Quadratic_residue, https://mathworld.wolfram.com/QuadraticResidue.html) mod 3 or 5 but not both (i.e. the odd primes p == 7, 11, 13, 14 mod 15) (i.e. the odd primes p in https://oeis.org/A191062); and the case of b = 10460353203 (i.e. r = 21) is combine of sum-of-two-pth-powers factorization for the odd primes p which are not quadratic residues (https://en.wikipedia.org/wiki/Quadratic_residue, https://t5k.org/glossary/xpage/QuadraticResidue.html, https://www.rieselprime.de/ziki/Quadratic_residue, https://mathworld.wolfram.com/QuadraticResidue.html) mod 7 except p = 3 (i.e. the odd primes p == 3, 5, 6 mod 7 except p = 3) (i.e. the odd primes p in https://oeis.org/A003625 except p = 3); and the case of b = 94143178827 (i.e. r = 23) is combine of sum-of-two-pth-powers factorization for the odd primes p which are not quadratic residues (https://en.wikipedia.org/wiki/Quadratic_residue, https://t5k.org/glossary/xpage/QuadraticResidue.html, https://www.rieselprime.de/ziki/Quadratic_residue, https://mathworld.wolfram.com/QuadraticResidue.html) mod 23 (i.e. the odd primes p == 5, 7, 10, 11, 14, 15, 17, 19, 20, 21, 22 mod 23) (i.e. the odd primes p in https://oeis.org/A191065); and the case of b = 617673396283947 (i.e. r = 31) is combine of sum-of-two-pth-powers factorization for the odd primes p which are not quadratic residues (https://en.wikipedia.org/wiki/Quadratic_residue, https://t5k.org/glossary/xpage/QuadraticResidue.html, https://www.rieselprime.de/ziki/Quadratic_residue, https://mathworld.wolfram.com/QuadraticResidue.html) mod 31 (i.e. the odd primes p == 3, 6, 11, 12, 13, 15, 17, 21, 22, 23, 24, 26, 27, 29, 30 mod 31) (i.e. the odd primes p in https://oeis.org/A191067), also combine of sum-of-two-pth-powers factorization for the odd primes p which are not cubic residues (https://en.wikipedia.org/wiki/Cubic_residue, https://mathworld.wolfram.com/CubicResidue.html) mod 31 (i.e. the odd primes p == 3, 5, 6, 7, 9, 10, 11, 12, 13, 14, 17, 18, 19, 20, 21, 22, 24, 25, 26, 28 mod 31); etc. and by the Dirichlet's theorem (https://en.wikipedia.org/wiki/Dirichlet%27s_theorem_on_arithmetic_progressions, https://t5k.org/glossary/xpage/DirichletsTheorem.html, https://mathworld.wolfram.com/DirichletsTheorem.html, http://www.numericana.com/answer/primes.htm#dirichlet), all of these sequences contain infinitely many odd primes))	382 (256) 388 (109) 412 (137) 530 (1399) 548 (118) 646 (9314)
bⁿ−3	{x}y	b−1	b−3	4	2				1192	6000	b == 1 mod 2: always divisible by 2 b == 0 mod 3: always divisible by 3	52 (105) 94 (204) 152 (346) 154 (396) 290 (111) 302 (1061) 478 (1410) 512 (1600) 542 (1944) 676 (141) 698 (306) 754 (120) 760 (120) 1000 (330) 1006 (124) 1010 (226) 1022 (102) 1094 (1508) 1096 (135)
4×bⁿ+1	x{0}y	4	1	5	1		(such base b does not exist if n is divisible by 4 because of the Aurifeuillean factorization of x⁴+4×y⁴)	https://www.rieselprime.de/ziki/Proth_prime_small_bases_least_n https://www.mersenneforum.org/showthread.php?t=10354	32	1717986918	b == 1 mod 5: always divisible by 5 b == 14 mod 15: always divisible by some element of {3,5} b = m⁴: Aurifeuillean factorization of x⁴+4×y⁴	23 (343)
4×bⁿ−1	x{y}	3	b−1	5	1		(such base b does not exist if n is even because of the difference-of-two-squares factorization)	https://www.rieselprime.de/ziki/Riesel_prime_small_bases_least_n https://www.mersenneforum.org/showthread.php?t=10354	275	1000000	b == 1 mod 3: always divisible by 3 b == 14 mod 15: always divisible by some element of {3,5} b = m²: difference-of-two-squares factorization b == 4 mod 5: combine of factor 5 and difference-of-two-squares factorization	47 (1556) 72 (1119850) 107 (252) 167 (1866) 212 (34414) 218 (23050) 236 (940) 240 (1402) 251 (272) 261 (820) 270 (89662)
bⁿ+4	x{0}y	1	4	5	1		(such base b does not exist if n is divisible by 4 because of the Aurifeuillean factorization of x⁴+4×y⁴)		139	18000	b == 0 mod 2: always divisible by 2 b == 1 mod 5: always divisible by 5 b == 14 mod 15: always divisible by some element of {3,5} b = m⁴: Aurifeuillean factorization of x⁴+4×y⁴ b = 2^r such that the equation 2^x == −2 mod r has no solution but r is odd: combine of sum-of-two-pth-powers factorization for infinitely many odd primes p ((2^r)ⁿ+4 = 4×(2^n×r−2+1), and if 2^n×r−2+1 has no algebraic factorization, then n×r−2 must be a power of 2 (otherwise, if n×r−2 has an odd prime factor p, then 2^n×r−2+1 has a sum-of-two-pth-powers factorization), and this power of 2 must be == −2 mod r) (for all such r see https://oeis.org/A014659, and for such r which are primes see https://oeis.org/A014663, these primes r are exactly the primes r such that ord_r(2) is odd) (they are in fact combine of sum-of-two-pth-powers factorization for infinitely many odd primes p, for such r which are primes, it is combine of sum-of-two-pth-powers factorization for the odd primes p such that ord_r(p) is even, e.g. the case of b = 128 (i.e. r = 7) is combine of sum-of-two-pth-powers factorization for the odd primes p which are not quadratic residues (https://en.wikipedia.org/wiki/Quadratic_residue, https://t5k.org/glossary/xpage/QuadraticResidue.html, https://www.rieselprime.de/ziki/Quadratic_residue, https://mathworld.wolfram.com/QuadraticResidue.html) mod 7 (i.e. the odd primes p == 3, 5, 6 mod 7) (i.e. the odd primes p in https://oeis.org/A003625); and the case of b = 32768 (i.e. r = 15) is combine of sum-of-two-pth-powers factorization for the odd primes p which are quadratic residues (https://en.wikipedia.org/wiki/Quadratic_residue, https://t5k.org/glossary/xpage/QuadraticResidue.html, https://www.rieselprime.de/ziki/Quadratic_residue, https://mathworld.wolfram.com/QuadraticResidue.html) mod 3 or 5 but not both (i.e. the odd primes p == 7, 11, 13, 14 mod 15) (i.e. the odd primes p in https://oeis.org/A191062); and the case of b = 2097152 (i.e. r = 21) is combine of sum-of-two-pth-powers factorization for the odd primes p which are not quadratic residues (https://en.wikipedia.org/wiki/Quadratic_residue, https://t5k.org/glossary/xpage/QuadraticResidue.html, https://www.rieselprime.de/ziki/Quadratic_residue, https://mathworld.wolfram.com/QuadraticResidue.html) mod 7 except p = 3 (i.e. the odd primes p == 3, 5, 6 mod 7 except p = 3) (i.e. the odd primes p in https://oeis.org/A003625 except p = 3); and the case of b = 8388608 (i.e. r = 23) is combine of sum-of-two-pth-powers factorization for the odd primes p which are not quadratic residues (https://en.wikipedia.org/wiki/Quadratic_residue, https://t5k.org/glossary/xpage/QuadraticResidue.html, https://www.rieselprime.de/ziki/Quadratic_residue, https://mathworld.wolfram.com/QuadraticResidue.html) mod 23 (i.e. the odd primes p == 5, 7, 10, 11, 14, 15, 17, 19, 20, 21, 22 mod 23) (i.e. the odd primes p in https://oeis.org/A191065); and the case of b = 2147483648 (i.e. r = 31) is combine of sum-of-two-pth-powers factorization for the odd primes p which are not quadratic residues (https://en.wikipedia.org/wiki/Quadratic_residue, https://t5k.org/glossary/xpage/QuadraticResidue.html, https://www.rieselprime.de/ziki/Quadratic_residue, https://mathworld.wolfram.com/QuadraticResidue.html) mod 31 (i.e. the odd primes p == 3, 6, 11, 12, 13, 15, 17, 21, 22, 23, 24, 26, 27, 29, 30 mod 31) (i.e. the odd primes p in https://oeis.org/A191067), also combine of sum-of-two-pth-powers factorization for the odd primes p which are not cubic residues (https://en.wikipedia.org/wiki/Cubic_residue, https://mathworld.wolfram.com/CubicResidue.html) mod 31 (i.e. the odd primes p == 3, 5, 6, 7, 9, 10, 11, 12, 13, 14, 17, 18, 19, 20, 21, 22, 24, 25, 26, 28 mod 31); etc. and by the Dirichlet's theorem (https://en.wikipedia.org/wiki/Dirichlet%27s_theorem_on_arithmetic_progressions, https://t5k.org/glossary/xpage/DirichletsTheorem.html, https://mathworld.wolfram.com/DirichletsTheorem.html, http://www.numericana.com/answer/primes.htm#dirichlet), all of these sequences contain infinitely many odd primes))	53 (13403) 113 (10647)
bⁿ−4	{x}y	b−1	b−4	5	2		(such base b does not exist if n is even because of the difference-of-two-squares factorization)		207	12000	b == 0 mod 2: always divisible by 2 b == 1 mod 3: always divisible by 3 b == 14 mod 15: always divisible by some element of {3,5} b = m²: difference-of-two-squares factorization b == 4 mod 5: combine of factor 5 and difference-of-two-squares factorization	65 (175) 93 (105) 123 (299) 135 (165) 137 (147) 141 (395) 173 (135) 183 (113) 191 (319) 203 (107)
5×bⁿ+1	x{0}y	5	1	6	1			https://www.rieselprime.de/ziki/Proth_prime_small_bases_least_n https://www.mersenneforum.org/showthread.php?t=10354	512	1000000	b == 1 mod 2: always divisible by 2 b == 1 mod 3: always divisible by 3	122 (136) 170 (176) 200 (768) 248 (262) 266 (510) 308 (309756) 318 (127) 326 (400786) 332 (106) 350 (20392) 356 (596) 368 (208) 392 (152) 410 (108) 440 (826)
5×bⁿ−1	x{y}	4	b−1	6	1			https://www.rieselprime.de/ziki/Riesel_prime_small_bases_least_n https://www.mersenneforum.org/showthread.php?t=10354	338	300000	b == 1 mod 2: always divisible by 2	14 (19699) 68 (13575) 112 (133) 116 (157) 196 (9850) 206 (109) 254 (15451) 320 (233)
6×bⁿ+1	x{0}y	6	1	7	1			https://www.rieselprime.de/ziki/Proth_prime_small_bases_least_n https://www.mersenneforum.org/showthread.php?t=10354	212	1600000	b == 1 mod 7: always divisible by 7 b == 34 mod 35: always divisible by some element of {5,7}	53 (144) 67 (4533) 93 (521) 108 (16318) 129 (16797) 144 (783) 163 (1304) 185 (171) 193 (149)
6×bⁿ−1	x{y}	5	b−1	7	1			https://www.rieselprime.de/ziki/Riesel_prime_small_bases_least_n https://www.mersenneforum.org/showthread.php?t=10354	234	1000000	b == 1 mod 5: always divisible by 5 b == 34 mod 35: always divisible by some element of {5,7} b = 6×m² with m == 2, 3 mod 5: combine of factor 5 and difference-of-two-squares factorization	48 (295) 118 (211) 119 (666) 154 (1990) 178 (119) 188 (951)
7×bⁿ+1	x{0}y	7	1	8	1			https://www.rieselprime.de/ziki/Proth_prime_small_bases_least_n https://www.mersenneforum.org/showthread.php?t=10354	1136	10000	b == 1 mod 2: always divisible by 2	50 (517) 62 (309) 170 (179) 194 (281) 224 (689) 236 (347) 308 (107) 338 (793) 380 (475) 382 (519) 386 (121) 398 (17473) 434 (321) 466 (181) 500 (1997) 520 (198) 522 (235) 524 (127) 598 (423) 632 (8447) 638 (265) 644 (3379) 652 (185) 674 (181) 682 (796) 724 (388) 734 (189) 764 (189) 836 (5701) 868 (274) 892 (157) 920 (491) 926 (523) 930 (218) 958 (169) 960 (128) 974 (1589) 982 (313) 1004 (54849) 1082 (2113) 1102 (820)
7×bⁿ−1	x{y}	6	b−1	8	1			https://www.rieselprime.de/ziki/Riesel_prime_small_bases_least_n https://www.mersenneforum.org/showthread.php?t=10354	308	300000	b == 1 mod 2: always divisible by 2 b == 1 mod 3: always divisible by 3	68 (25396) 182 (210) 198 (117) 248 (3180) 260 (826)
8×bⁿ+1	x{0}y	8	1	9	1		(such base b does not exist if n is divisible by 3 because of the sum-of-two-cubes factorization)	https://www.rieselprime.de/ziki/Proth_prime_small_bases_least_n https://www.mersenneforum.org/showthread.php?t=10354	86	1000000	b == 1 mod 3: always divisible by 3 b == 20 mod 21: always divisible by some element of {3,7} b == 47, 83 mod 195: always divisible by some element of {3,5,13} b == 467, 4343, 9887, 25448, 35978, 41522, 42647, 57083 mod 73815: always divisible by some element of {3,5,7,19,37} b == 722, 83813, 206672, 239432, 322523, 1283843, 1519577, 1522553 mod 1551615: always divisible by some element of {3,5,13,73,109} b = m³: sum-of-two-cubes factorization b = 2^r such that the equation 2^x == 3 mod r has no solution but r is not divisible by either 2 or 3: combine of sum-of-two-pth-powers factorization for infinitely many odd primes p (8×(2^r)ⁿ+1 = 2^n×r+3+1, and if 2^n×r+3+1 has no algebraic factorization, then n×r+3 must be a power of 2 (otherwise, if n×r+3 has an odd prime factor p, then 2^n×r+3+1 has a sum-of-two-pth-powers factorization), and this power of 2 must be == 3 mod r) (for such r which are primes see https://oeis.org/A123988, unfortunately there is no OEIS sequence for all such r or when "r is not divisible by either 2 or 3" is not required, nor the primitive elements of these sequences (i.e. numbers which are in these sequences, but none of their proper divisors are in these sequences) (such r are 7, 17, 31, 35, 41, 43, 49, 55, 65, 73, 77, 79, 85, 89, 91, 103, 109, 113, 119, 127, 133, 137, 145, 151, 155, 157, 161, 175, 185, 187, 199, 203, 205, 209, 215, 217, 221, 223, 229, 233, 241, 245, 247, 251, 257, 259, 265, 271, 275, 277, 281, 283, 287, 289, 295, 301, 305, 319, 323, 325, 329, 331, 337, 341, 343, 353, 365, 367, 371, 377, 385, 391, 395, 397, 401, 403, 413, 415, 425, 427, 433, 439, 445, 449, 451, 455, 457, 463, 469, 473, 481, 487, 493, 497, 505, 511, 515, 521, 527, 533, 535, 539, 545, 553, 559, 565, 569, 571, 581, 583, 589, 593, 595, 601, 605, 607, 617, 623, 629, 631, 635, 637, 641, 655, 665, 671, 673, 679, 683, 685, 689, 691, 697, 703, 707, 713, 715, 721, 725, 727, 731, 733, 737, 739, 749, 751, 755, 761, 763, 775, 779, 781, 785, 791, 793, 799, 803, 805, 809, 811, 817, 823, 833, 845, 847, 857, 869, 871, 875, 881, 889, 895, 899, 901, 905, 911, 917, 919, 925, 929, 931, 935, 937, 943, 949, 953, 959, 961, 965, 967, 971, 973, 977, 979, 985, 989, 991, 995, 1001, 1003, 1013, 1015, ..., and the primitive elements of this sequence (i.e. numbers which are in this sequence, but none of their proper divisors are in this sequence) are 7, 17, 31, 41, 43, 55, 65, 73, 79, 89, 103, 109, 113, 127, 137, 145, 151, 157, 185, 199, 209, 223, 229, 233, 241, 247, 251, 257, 265, 271, 277, 281, 283, 295, 305, 319, 331, 337, 353, 367, 377, 397, 401, 415, 433, 439, 449, 457, 463, 481, 487, 505, 521, 535, 569, 571, 583, 593, 601, 607, 617, 631, 641, 655, 671, 673, 683, 689, 691, 703, 727, 733, 737, 739, 751, 761, 781, 793, 809, 811, 823, 857, 871, 881, 895, 905, 911, 919, 929, 937, 953, 965, 967, 971, 977, 985, 991, 1013, ...) (they are in fact combine of sum-of-two-pth-powers factorization for infinitely many odd primes p, for such r which are primes, it is combine of sum-of-two-pth-powers factorization for the odd primes p which are not q^sth power residue (we only need consider the prime powers (https://oeis.org/A246655, https://en.wikipedia.org/wiki/Prime_power, https://mathworld.wolfram.com/PrimePower.html) q^s dividing r−1, for q^s = 2 this is quadratic residue (https://en.wikipedia.org/wiki/Quadratic_residue, https://t5k.org/glossary/xpage/QuadraticResidue.html, https://www.rieselprime.de/ziki/Quadratic_residue, https://mathworld.wolfram.com/QuadraticResidue.html), for q^s = 3 this is cubic residue (https://en.wikipedia.org/wiki/Cubic_residue, https://mathworld.wolfram.com/CubicResidue.html), for q^s = 4 this is quartic residue (https://en.wikipedia.org/wiki/Quartic_reciprocity, https://mathworld.wolfram.com/BiquadraticResidue.html), for q^s = 8 this is octic residue (https://en.wikipedia.org/wiki/Octic_reciprocity), for other q^s see power residue symbol (https://en.wikipedia.org/wiki/Power_residue_symbol) and Dirichlet character (https://en.wikipedia.org/wiki/Dirichlet_character, https://mathworld.wolfram.com/NumberTheoreticCharacter.html, https://www.lmfdb.org/Character/Dirichlet/) and Eisenstein reciprocity (https://en.wikipedia.org/wiki/Eisenstein_reciprocity) and Artin reciprocity (https://en.wikipedia.org/wiki/Artin_reciprocity, https://mathworld.wolfram.com/ArtinsReciprocityTheorem.html)) mod r for all prime powers (https://oeis.org/A246655, https://en.wikipedia.org/wiki/Prime_power, https://mathworld.wolfram.com/PrimePower.html) q^s such that q^s divides https://oeis.org/A001917 at the entry of the prime r but q^s does not divide https://oeis.org/A094593 at the entry of the prime r but q^s−1 divides https://oeis.org/A094593 at the entry of the prime r (for prime r, 2^x == 3 mod r has no solution is because ord_r(3) does not divide ord_r(2), i.e. https://oeis.org/A062117 at the entry of the prime r does not divide https://oeis.org/A014664 at the entry of the prime r, equivalently, https://oeis.org/A001917 at the entry of the prime r does not divide https://oeis.org/A094593 at the entry of the prime r), e.g. the case of b = 128 (i.e. r = 7) is combine of sum-of-two-pth-powers factorization for the odd primes p which are not quadratic residues (https://en.wikipedia.org/wiki/Quadratic_residue, https://t5k.org/glossary/xpage/QuadraticResidue.html, https://www.rieselprime.de/ziki/Quadratic_residue, https://mathworld.wolfram.com/QuadraticResidue.html) mod 7 (i.e. the odd primes p == 3, 5, 6 mod 7) (i.e. the odd primes p in https://oeis.org/A003625); and the case of b = 131072 (i.e. r = 17) is combine of sum-of-two-pth-powers factorization for the odd primes p which are not quadratic residues (https://en.wikipedia.org/wiki/Quadratic_residue, https://t5k.org/glossary/xpage/QuadraticResidue.html, https://www.rieselprime.de/ziki/Quadratic_residue, https://mathworld.wolfram.com/QuadraticResidue.html) mod 17 (i.e. the odd primes p == 3, 5, 6, 7, 10, 11, 12, 14 mod 17) (i.e. the odd primes p in https://oeis.org/A038890); and the case of b = 2147483648 (i.e. r = 31) is combine of sum-of-two-pth-powers factorization for the odd primes p which are not quadratic residues (https://en.wikipedia.org/wiki/Quadratic_residue, https://t5k.org/glossary/xpage/QuadraticResidue.html, https://www.rieselprime.de/ziki/Quadratic_residue, https://mathworld.wolfram.com/QuadraticResidue.html) mod 31 (i.e. the odd primes p == 3, 6, 11, 12, 13, 15, 17, 21, 22, 23, 24, 26, 27, 29, 30 mod 31) (i.e. the odd primes p in https://oeis.org/A191067), also combine of sum-of-two-pth-powers factorization for the odd primes p which are not cubic residues (https://en.wikipedia.org/wiki/Cubic_residue, https://mathworld.wolfram.com/CubicResidue.html) mod 31 (i.e. the odd primes p == 3, 5, 6, 7, 9, 10, 11, 12, 13, 14, 17, 18, 19, 20, 21, 22, 24, 25, 26, 28 mod 31); and the case of b = 34359738368 (i.e. r = 35) is combine of sum-of-two-pth-powers factorization for the odd primes p which are not quadratic residues (https://en.wikipedia.org/wiki/Quadratic_residue, https://t5k.org/glossary/xpage/QuadraticResidue.html, https://www.rieselprime.de/ziki/Quadratic_residue, https://mathworld.wolfram.com/QuadraticResidue.html) mod 7 except p = 5 (i.e. the odd primes p == 3, 5, 6 mod 7 except p = 5) (i.e. the odd primes p in https://oeis.org/A003625 except p = 5); and the case of b = 2199023255552 (i.e. r = 41) is combine of sum-of-two-pth-powers factorization for the odd primes p which are not quadratic residues (https://en.wikipedia.org/wiki/Quadratic_residue, https://t5k.org/glossary/xpage/QuadraticResidue.html, https://www.rieselprime.de/ziki/Quadratic_residue, https://mathworld.wolfram.com/QuadraticResidue.html) mod 41 (i.e. the odd primes p == 3, 6, 7, 11, 12, 13, 14, 15, 17, 19, 22, 24, 26, 27, 28, 29, 30, 34, 35, 38 mod 41) (i.e. the odd primes p in https://oeis.org/A038920); and the case of b = 8796093022208 (i.e. r = 43) is combine of sum-of-two-pth-powers factorization for the odd primes p which are not cubic residues (https://en.wikipedia.org/wiki/Cubic_residue, https://mathworld.wolfram.com/CubicResidue.html) mod 43 (i.e. the odd primes p == 3, 5, 6, 7, 9, 10, 12, 13, 14, 15, 17, 18, 19, 20, 23, 24, 25, 26, 28, 29, 30, 31, 33, 34, 36, 37, 38, 40 mod 43); and the case of b = 562949953421312 (i.e. r = 49) is combine of sum-of-two-pth-powers factorization for the odd primes p which are not quadratic residues (https://en.wikipedia.org/wiki/Quadratic_residue, https://t5k.org/glossary/xpage/QuadraticResidue.html, https://www.rieselprime.de/ziki/Quadratic_residue, https://mathworld.wolfram.com/QuadraticResidue.html) mod 7 (i.e. the odd primes p == 3, 5, 6 mod 7) (i.e. the odd primes p in https://oeis.org/A003625); and the case of b = 36028797018963968 (i.e. r = 55) is combine of sum-of-two-pth-powers factorization for the odd primes p which are quadratic residues (https://en.wikipedia.org/wiki/Quadratic_residue, https://t5k.org/glossary/xpage/QuadraticResidue.html, https://www.rieselprime.de/ziki/Quadratic_residue, https://mathworld.wolfram.com/QuadraticResidue.html) mod 5 or 11 but not both (i.e. the odd primes p == 3, 6, 12, 19, 21, 23, 24, 27, 29, 37, 38, 39, 41, 42, 46, 47, 48, 51, 53, 54 mod 55) (i.e. the odd primes p in https://oeis.org/A191074); etc. and by the Dirichlet's theorem (https://en.wikipedia.org/wiki/Dirichlet%27s_theorem_on_arithmetic_progressions, https://t5k.org/glossary/xpage/DirichletsTheorem.html, https://mathworld.wolfram.com/DirichletsTheorem.html, http://www.numericana.com/answer/primes.htm#dirichlet), all of these sequences contain infinitely many odd primes))	23 (119216) 53 (227184) 68 (320)
8×bⁿ−1	x{y}	7	b−1	9	1		(such base b does not exist if n is divisible by 3 because of the difference-of-two-cubes factorization)	https://www.rieselprime.de/ziki/Riesel_prime_small_bases_least_n https://www.mersenneforum.org/showthread.php?t=10354	321	800000	b == 1 mod 7: always divisible by 7 b == 20 mod 21: always divisible by some element of {3,7} b == 83, 307 mod 455: always divisible by some element of {5,7,13} b = m³: difference-of-two-cubes factorization b == 1266, 13593, 27292, 46353 mod 63973: combine of factors {7,13,19,37} and difference-of-two-cubes factorization	97 (192336) 101 (113) 112 (269) 131 (197) 145 (6369) 170 (15423) 194 (38361) 202 (155772) 217 (179) 237 (528) 245 (501) 252 (6288) 270 (108) 277 (1229) 282 (21413) 283 (164769) 284 (5267)
9×bⁿ+1	x{0}y	9	1	10	1			https://www.rieselprime.de/ziki/Proth_prime_small_bases_least_n https://www.mersenneforum.org/showthread.php?t=10354	724	600000	b == 1 mod 2: always divisible by 2 b == 1 mod 5: always divisible by 5	94 (264) 134 (184) 182 (264) 244 (1836) 248 (39511) 332 (311) 334 (340) 344 (306) 364 (166) 400 (265) 402 (127) 422 (106) 448 (372) 454 (136) 490 (469) 534 (106) 544 (4706) 592 (96870) 622 (127) 634 (190) 664 (290)
9×bⁿ−1	x{y}	8	b−1	10	1		(such base b does not exist if n is even because of the difference-of-two-squares factorization)	https://www.rieselprime.de/ziki/Riesel_prime_small_bases_least_n https://www.mersenneforum.org/showthread.php?t=10354	378	300000	b == 1 mod 2: always divisible by 2 b = m²: difference-of-two-squares factorization b == 4 mod 5: combine of factor 5 and difference-of-two-squares factorization	88 (172) 112 (5718) 116 (250) 130 (468) 138 (35686) 188 (3888) 198 (304) 218 (178) 258 (106) 286 (164) 292 (2928) 328 (606) 332 (946) 346 (130) 360 (316) 366 (238)
10×bⁿ+1	x{0}y	10	1	11	1	https://oeis.org/A088782 https://oeis.org/A088622 (corresponding primes)	https://oeis.org/A089319 https://oeis.org/A089318 (corresponding primes)	https://www.rieselprime.de/ziki/Proth_prime_small_bases_least_n https://www.mersenneforum.org/showthread.php?t=10354	185	1000000	b == 1 mod 11: always divisible by 11 b == 32 mod 33: always divisible by some element of {3,11}	17 (1357) 61 (166) 74 (139) 101 (1507) 137 (103) 142 (408) 173 (264235) 176 (147) 179 (337)
10×bⁿ−1	x{y}	9	b−1	11	1			https://www.rieselprime.de/ziki/Riesel_prime_small_bases_least_n https://www.mersenneforum.org/showthread.php?t=10354	233	1000000	b == 1 mod 3: always divisible by 3 b == 32 mod 33: always divisible by some element of {3,11}	17 (118) 80 (423716) 89 (250) 185 (6784) 194 (3150) 215 (144)
11×bⁿ+1	x{0}y	11	1	12	1			https://www.rieselprime.de/ziki/Proth_prime_small_bases_least_n https://www.mersenneforum.org/showthread.php?t=10354	560	100000	b == 1 mod 2: always divisible by 2 b == 1 mod 3: always divisible by 3 b == 14 mod 15: always divisible by some element of {3,5}	68 (3948) 108 (190) 110 (162) 152 (838) 222 (101) 236 (154) 294 (365) 320 (1264) 384 (491) 392 (412) 432 (226) 440 (146) 462 (762) 506 (270) 528 (249) 534 (689) 542 (4910)
11×bⁿ−1	x{y}	10	b−1	12	1			https://www.rieselprime.de/ziki/Riesel_prime_small_bases_least_n https://www.mersenneforum.org/showthread.php?t=10354	214	1000000	b == 1 mod 2: always divisible by 2 b == 1 mod 5: always divisible by 5 b == 14 mod 15: always divisible by some element of {3,5} b = 11×m² with m == 2, 3 mod 5: combine of factor 5 and difference-of-two-squares factorization	38 (767) 68 (199) 72 (2446) 80 (209) 102 (2071) 140 (109) 170 (109) 178 (178) 188 (183)
12×bⁿ+1	x{0}y	12	1	13	1			https://www.rieselprime.de/ziki/Proth_prime_small_bases_least_n https://www.mersenneforum.org/showthread.php?t=10354	163	500000	b == 1 mod 13: always divisible by 13 b == 142 mod 143: always divisible by some element of {11,13} b == 562, 828, 900, 1166 mod 1729: always divisible by some element of {7,13,19} b == 597, 1143 mod 1885: always divisible by some element of {5,13,29} b == 296, 901, 1759, 3090, 4553, 5521, 5807, 6016, 6984, 7094, 7270, 7380, 7479, 8447, 8557, 8733, 8843, 9910, 10020, 10196, 10306, 11483, 11769, 12737, 14200, 15531, 16994, 18457 mod 19019: always divisible by some element of {7,11,13,19} b == 563, 1433, 13212, 15097, 19848, 20718, 32497, 34382, 39133, 51782, 53667, 58418, 58452, 60337, 60883, 71067, 72952, 77737, 79622, 80168, 94267, 97022, 98583, 98907, 113552, 116307, 117868, 118192, 131967, 132513, 132837, 134398, 151252, 151798, 152122, 153683, 170537, 171083, 172968, 177753, 179638, 189822, 190368, 192253, 192287, 197038, 198923, 211572, 213568, 216323, 218208, 229987, 232853, 235608, 237493, 249272 mod 250705: always divisible by some element of {5,7,13,19,29}	30 (1024) 65 (685) 67 (136) 68 (656922) 82 (108) 87 (1215) 102 (2740) 106 (139) 159 (122)
12×bⁿ−1	x{y}	11	b−1	13	1			https://www.rieselprime.de/ziki/Riesel_prime_small_bases_least_n https://www.mersenneforum.org/showthread.php?t=10354	263	314000	b == 1 mod 11: always divisible by 11 b == 142 mod 143: always divisible by some element of {11,13} b == 307, 1143 mod 1595: always divisible by some element of {5,11,29} b == 901, 6016, 7479, 18457 mod 19019: always divisible by some element of {7,11,13,19}	43 (204) 65 (1194) 98 (3600) 129 (229) 147 (113) 153 (21660) 186 (112718) 193 (117) 230 (188)
(b−1)×bⁿ+1	x{0}y	b−1	1	2	1	https://oeis.org/A305531 https://oeis.org/A087139 (prime b, n replaced by n+1)	(such base b does not exist if n == 1 mod 6 except n = 1 because such numbers are divisible by b²−b+1)	https://www.rieselprime.de/ziki/Williams_prime_MP_least https://www.rieselprime.de/ziki/Williams_prime_MP_table https://pzktupel.de/Primetables/TableWilliams2.php https://pzktupel.de/Primetables/Williams_2.txt https://web.archive.org/web/20240126201446/https://pzktupel.de/Primetables/Williams2DB.txt https://sites.google.com/view/williams-primes http://www.bitman.name/math/table/477 (in Italian)	342	300000	(none)	53 (961) 65 (947) 77 (829) 88 (3023) 122 (6217) 123 (865891) 127 (166) 136 (280) 158 (1621) 180 (2485) 182 (397) 185 (209) 197 (521) 202 (46774) 214 (119) 248 (605) 249 (1852) 251 (102979) 257 (1345) 269 (1437) 272 (16681) 275 (981) 282 (277) 297 (14314) 298 (60671) 307 (204) 317 (129) 319 (565) 326 (64757) 328 (1627) 329 (481) 332 (113) 338 (273) 340 (325)
(b−1)×bⁿ−1	x{y}	b−2	b−1	2	1	https://oeis.org/A122396 (prime b, n replaced by n+1)	(such base b does not exist if n == 4 mod 6 because such numbers are divisible by b²−b+1)	https://harvey563.tripod.com/wills.txt https://www.rieselprime.de/ziki/Williams_prime_MM_least https://www.rieselprime.de/ziki/Williams_prime_MM_table https://pzktupel.de/Primetables/TableWilliams1.php https://pzktupel.de/Primetables/Williams_1.txt https://web.archive.org/web/20240126201427/https://pzktupel.de/Primetables/Williams1DB.txt https://sites.google.com/view/williams-primes http://matwbn.icm.edu.pl/ksiazki/aa/aa39/aa3912.pdf (cached copy at https://github.com/xayahrainie4793/pdf-files-cached-copy/blob/main/pdf_9.pdf) https://www.ams.org/journals/mcom/2000-69-232/S0025-5718-00-01212-6/S0025-5718-00-01212-6.pdf (cached copy at https://github.com/xayahrainie4793/pdf-files-cached-copy/blob/main/pdf_10.pdf) http://www.bitman.name/math/table/484 (in Italian)	128	2450000	(none)	26 (134) 38 (136212) 62 (900) 83 (21496) 91 (520) 93 (477) 98 (4984) 108 (411) 113 (286644) 125 (8740)
bⁿ+(b−1)	x{0}y	1	b−1	2	1	https://oeis.org/A076845 https://oeis.org/A076846 (corresponding primes) https://oeis.org/A078178 (n = 1 not allowed) https://oeis.org/A078179 (n = 1 not allowed, corresponding primes)	https://oeis.org/A248079 (such base b does not exist if n == 5 mod 6 because such numbers are divisible by b²−b+1)	https://pzktupel.de/Primetables/TableWilliams6.php https://pzktupel.de/Primetables/W6DB.txt https://web.archive.org/web/20231015225001/https://pzktupel.de/Primetables/Williams6DB.txt https://sites.google.com/view/williams-primes http://www.bitman.name/math/table/795 (in Italian)	257	17000	(none)	32 (109) 80 (195) 107 (1401) 113 (20089) 123 (64371) 128 (505) 161 (105) 173 (11429) 179 (3357) 197 (977) 212 (109) 224 (259) 227 (157) 237 (110) 238 (117)
bⁿ−(b−1)	{x}y	b−1	1	2	2	https://oeis.org/A113516 https://oeis.org/A343589 (corresponding primes)	https://oeis.org/A113517 (such base b does not exist if n == 2 mod 6 except n = 2 because such numbers are divisible by b²−b+1)	https://pzktupel.de/Primetables/TableWilliams5.php https://pzktupel.de/Primetables/W5DB.txt https://web.archive.org/web/20231015225036/https://pzktupel.de/Primetables/Williams5DB.txt https://sites.google.com/view/williams-primes http://www.bitman.name/math/table/792 (in Italian) https://cs.uwaterloo.ca/journals/JIS/VOL3/mccranie.html (prime b) http://www.bitman.name/math/table/435 (in Italian) (prime b)	93	60000	(none)	71 (3019) 82 (169) 83 (965) 88 (2848)

In fact, this problem covers finding the smallest prime of these form in the same base b: (where x, y, z are any digits in base b)

x{0}y (see https://arxiv.org/pdf/2307.07894.pdf (cached copy at https://github.com/xayahrainie4793/pdf-files-cached-copy/blob/main/pdf_203.pdf) for the case b = 2, this is exactly the case x×bⁿ+y, the case y = 1 is exactly x×bⁿ+1 (exactly the generalized Sierpinski problem to base b with k = x), also see https://math.stackexchange.com/questions/805465/is-my-proof-correct-regarding-the-non-primality-of-2-cdot-17a-1, and the case x = 1 is exactly bⁿ+y (exactly the generalized dual Sierpinski problem to base b with k = y), see https://mathoverflow.net/questions/268918/density-of-primes-in-sequences-of-the-form-anb and https://math.stackexchange.com/questions/597234/least-prime-of-the-form-38n31 and https://math.stackexchange.com/questions/760966/is-324455n-ever-prime and https://www.quora.com/Are-there-infinitely-many-primes-of-type-10-n-3 and https://www.quora.com/How-can-I-prove-that-14-n-+-11-for-all-natural-n-is-never-a-prime-number and https://www.quora.com/How-can-we-prove-that-2993-n-2036-is-not-a-prime-number-for-any-n-in-mathsf-Z and https://www.quora.com/How-can-I-prove-that-2999-n-2454-is-never-a-prime-number and https://www.quora.com/Can-3004-n-2889-be-a-prime-number and https://www.quora.com/How-can-you-prove-that-3860-n-3801-is-not-a-prime-number-for-all-n-in-mathsf-Z)
x{y} (unless y = 1) (see https://stdkmd.net/nrr/abbbb.htm for the case b = 10)
{x}y (unless x = 1) (see https://stdkmd.net/nrr/aaaab.htm for the case b = 10)
x{0}yz (unless there is a prime of the form x{0}y or x{0}z) (this is exactly the case x×bⁿ+yz, the case x = 1 is exactly bⁿ+yz (exactly the generalized dual Sierpinski problem to base b with k = yz))
xy{0}z (unless there is a prime of the form x{0}z or y{0}z) (this is exactly the case xy×bⁿ+z, the case z = 1 is exactly xy×bⁿ+1 (exactly the generalized Sierpinski problem to base b with k = xy))
xy{x} (unless either x = 1 or there is a prime of the form y{x} (or both)) (see https://stdkmd.net/nrr/abaaa.htm for the case b = 10)
{x}yx (unless either x = 1 or there is a prime of the form {x}y (or both)) (see https://stdkmd.net/nrr/aaaba.htm for the case b = 10)

Proving that "the set of the minimal elements of the base b representations of the prime numbers > b under the subsequence ordering" = the set S is equivalent to (https://en.wikipedia.org/wiki/Logical_equivalence):

Prove that all elements in S, when read as base b representation, are primes > b.
Prove that all proper subsequence of all elements in S, when read as base b representation, which are > b, are composite (https://en.wikipedia.org/wiki/Composite_number, https://t5k.org/glossary/xpage/Composite.html, https://www.rieselprime.de/ziki/Composite_number, https://mathworld.wolfram.com/CompositeNumber.html, https://oeis.org/A002808).
Prove that all primes > b, when written in base b, contain at least one element in S as subsequence (equivalently, prove that all strings not containing any element in S as subsequence, when read as base b representation, which are > b, are composite).

("the set of the minimal elements of the base b representations of the prime numbers > b under the subsequence ordering" = S is proved if and only if all these three problems are proved, i.e. "the set of the minimal elements of the base b representations of the prime numbers > b under the subsequence ordering" = S is a theorem if and only if all these three "conjectures" are theorems)

e.g. proving that "the set of the minimal elements of the base 10 representations of the prime numbers > 10 under the subsequence ordering" = {11, 13, 17, 19, 23, 29, 31, 37, 41, 43, 47, 53, 59, 61, 67, 71, 73, 79, 83, 89, 97, 227, 251, 257, 277, 281, 349, 409, 449, 499, 521, 557, 577, 587, 727, 757, 787, 821, 827, 857, 877, 881, 887, 991, 2087, 2221, 5051, 5081, 5501, 5581, 5801, 5851, 6469, 6949, 8501, 9001, 9049, 9221, 9551, 9649, 9851, 9949, 20021, 20201, 50207, 60649, 80051, 666649, 946669, 5200007, 22000001, 60000049, 66000049, 66600049, 80555551, 555555555551, 5000000000000000000000000000027}, is equivalent to:

Prove that all of 11, 13, 17, 19, 23, 29, 31, 37, 41, 43, 47, 53, 59, 61, 67, 71, 73, 79, 83, 89, 97, 227, 251, 257, 277, 281, 349, 409, 449, 499, 521, 557, 577, 587, 727, 757, 787, 821, 827, 857, 877, 881, 887, 991, 2087, 2221, 5051, 5081, 5501, 5581, 5801, 5851, 6469, 6949, 8501, 9001, 9049, 9221, 9551, 9649, 9851, 9949, 20021, 20201, 50207, 60649, 80051, 666649, 946669, 5200007, 22000001, 60000049, 66000049, 66600049, 80555551, 555555555551, 5000000000000000000000000000027 are primes > 10.
Prove that all proper subsequence of all elements in {11, 13, 17, 19, 23, 29, 31, 37, 41, 43, 47, 53, 59, 61, 67, 71, 73, 79, 83, 89, 97, 227, 251, 257, 277, 281, 349, 409, 449, 499, 521, 557, 577, 587, 727, 757, 787, 821, 827, 857, 877, 881, 887, 991, 2087, 2221, 5051, 5081, 5501, 5581, 5801, 5851, 6469, 6949, 8501, 9001, 9049, 9221, 9551, 9649, 9851, 9949, 20021, 20201, 50207, 60649, 80051, 666649, 946669, 5200007, 22000001, 60000049, 66000049, 66600049, 80555551, 555555555551, 5000000000000000000000000000027} which are > 10 are composite.
Prove that all primes > 10 contain at least one element in {11, 13, 17, 19, 23, 29, 31, 37, 41, 43, 47, 53, 59, 61, 67, 71, 73, 79, 83, 89, 97, 227, 251, 257, 277, 281, 349, 409, 449, 499, 521, 557, 577, 587, 727, 757, 787, 821, 827, 857, 877, 881, 887, 991, 2087, 2221, 5051, 5081, 5501, 5581, 5801, 5851, 6469, 6949, 8501, 9001, 9049, 9221, 9551, 9649, 9851, 9949, 20021, 20201, 50207, 60649, 80051, 666649, 946669, 5200007, 22000001, 60000049, 66000049, 66600049, 80555551, 555555555551, 5000000000000000000000000000027} as subsequence (equivalently, prove that all numbers > 10 not containing any element in {11, 13, 17, 19, 23, 29, 31, 37, 41, 43, 47, 53, 59, 61, 67, 71, 73, 79, 83, 89, 97, 227, 251, 257, 277, 281, 349, 409, 449, 499, 521, 557, 577, 587, 727, 757, 787, 821, 827, 857, 877, 881, 887, 991, 2087, 2221, 5051, 5081, 5501, 5581, 5801, 5851, 6469, 6949, 8501, 9001, 9049, 9221, 9551, 9649, 9851, 9949, 20021, 20201, 50207, 60649, 80051, 666649, 946669, 5200007, 22000001, 60000049, 66000049, 66600049, 80555551, 555555555551, 5000000000000000000000000000027} as subsequence are composite, since they are contraposition (https://en.wikipedia.org/wiki/Contraposition), P ⟶ Q and ¬Q ⟶ ¬P are logically equivalent (https://en.wikipedia.org/wiki/Logical_equivalence)).

(since for base b = 10, all these three problems are proved, i.e. all they are theorems, thus, "the set of the minimal elements of the base 10 representations of the prime numbers > 10 under the subsequence ordering" = {11, 13, 17, 19, 23, 29, 31, 37, 41, 43, 47, 53, 59, 61, 67, 71, 73, 79, 83, 89, 97, 227, 251, 257, 277, 281, 349, 409, 449, 499, 521, 557, 577, 587, 727, 757, 787, 821, 827, 857, 877, 881, 887, 991, 2087, 2221, 5051, 5081, 5501, 5581, 5801, 5851, 6469, 6949, 8501, 9001, 9049, 9221, 9551, 9649, 9851, 9949, 20021, 20201, 50207, 60649, 80051, 666649, 946669, 5200007, 22000001, 60000049, 66000049, 66600049, 80555551, 555555555551, 5000000000000000000000000000027} is also proved, i.e. "the set of the minimal elements of the base 10 representations of the prime numbers > 10 under the subsequence ordering" = {11, 13, 17, 19, 23, 29, 31, 37, 41, 43, 47, 53, 59, 61, 67, 71, 73, 79, 83, 89, 97, 227, 251, 257, 277, 281, 349, 409, 449, 499, 521, 557, 577, 587, 727, 757, 787, 821, 827, 857, 877, 881, 887, 991, 2087, 2221, 5051, 5081, 5501, 5581, 5801, 5851, 6469, 6949, 8501, 9001, 9049, 9221, 9551, 9649, 9851, 9949, 20021, 20201, 50207, 60649, 80051, 666649, 946669, 5200007, 22000001, 60000049, 66000049, 66600049, 80555551, 555555555551, 5000000000000000000000000000027} is also a theorem)

Theorem (https://en.wikipedia.org/wiki/Theorem, https://mathworld.wolfram.com/Theorem.html, https://t5k.org/notes/proofs/): The set of the minimal elements of the base 10 representations of the prime numbers > 10 under the subsequence ordering is {11, 13, 17, 19, 23, 29, 31, 37, 41, 43, 47, 53, 59, 61, 67, 71, 73, 79, 83, 89, 97, 227, 251, 257, 277, 281, 349, 409, 449, 499, 521, 557, 577, 587, 727, 757, 787, 821, 827, 857, 877, 881, 887, 991, 2087, 2221, 5051, 5081, 5501, 5581, 5801, 5851, 6469, 6949, 8501, 9001, 9049, 9221, 9551, 9649, 9851, 9949, 20021, 20201, 50207, 60649, 80051, 666649, 946669, 5200007, 22000001, 60000049, 66000049, 66600049, 80555551, 555555555551, 5000000000000000000000000000027}

Proof (https://en.wikipedia.org/wiki/Mathematical_proof, https://mathworld.wolfram.com/Proof.html, https://t5k.org/notes/proofs/): (this proof uses the notation in http://www.cs.uwaterloo.ca/~shallit/Papers/minimal5.pdf (cached copy at https://github.com/xayahrainie4793/pdf-files-cached-copy/blob/main/pdf_11.pdf), i.e. "X ◁ Y" means "X is a subsequence of Y") (below, 𝜆 is the empty string (https://en.wikipedia.org/wiki/Empty_string)) (bold for minimal primes)

Assume p is a prime > 10, and the last digit of p must lie in {1,3,7,9}

Case 1: p ends with 1.

In this case we can write p = x1. If x contains 1, 3, 4, 6, or 7, then (respectively) 11 ◁ p, 31 ◁ p, 41 ◁ p, 61 ◁ p, or 71 ◁ p. Hence we may assume all digits of x are 0, 2, 5, 8, or 9.

Case 1.1: p begins with 2.

In this case we can write p = 2y1. If 5 ◁ y, then 251 ◁ p. If 8 ◁ y, then 281 ◁ p. If 9 ◁ y, then 29 ◁ p. Hence we may assume all digits of y are 0 or 2.

If 22 ◁ y, then 2221 ◁ p. Hence we may assume y contains zero or one 2's.

If y contains no 2's, then p ∈ 2{0}1. But then, since the sum of the digits of p is 3, p is divisible by 3, so p cannot be prime.

If y contains exactly one 2, then we can write p = 2z2w1, where z,w ∈ {0}. If 0 ◁ z and 0 ◁ w, then 20201 ◁ p. Hence we may assume either z or w is empty.

If z is empty, then p ∈ 22{0}1, and the smallest prime p ∈ 22{0}1 is 22000001.

If w is empty, then p ∈ 2{0}21, and the smallest prime p ∈ 2{0}21 is 20021.

Case 1.2: p begins with 5.

In this case we can write p = 5y1. If 2 ◁ y, then 521 ◁ p. If 9 ◁ y, then 59 ◁ p. Hence we may assume all digits of y are 0, 5, or 8.

If 05 ◁ y, then 5051 ◁ p. If 08 ◁ y, then 5081 ◁ p. If 50 ◁ y, then 5501 ◁ p. If 58 ◁ y, then 5581 ◁ p. If 80 ◁ y, then 5801 ◁ p. If 85 ◁ y, then 5851 ◁ p. Hence we may assume y ∈ {0} ∪ {5} ∪ {8}.

If y ∈ {0}, then p ∈ 5{0}1. But then, since the sum of the digits of p is 6, p is divisible by 3, so p cannot be prime.

If y ∈ {5}, then p ∈ 5{5}1 = {5}1, and the smallest prime p ∈ 5{5}1 = {5}1 is 555555555551.

If y ∈ {8}, since if 88 ◁ y, then 881 ◁ p, hence we may assume y ∈ {𝜆, 8}, and thus p ∈ {51, 581}, but 51 and 581 are both composite.

Case 1.3: p begins with 8.

In this case we can write p = 8y1. If 2 ◁ y, then 821 ◁ p. If 8 ◁ y, then 881 ◁ p. If 9 ◁ y, then 89 ◁ p. Hence we may assume all digits of y are 0 or 5.

If 50 ◁ y, then 8501 ◁ p. Hence we may assume y ∈ {0}{5}.

If 005 ◁ y, then 80051 ◁ p. Hence we may assume y ∈ {0} ∪ {5} ∪ 0{5}.

If y ∈ {0}, then p ∈ 8{0}1. But then, since the sum of the digits of p is 9, p is divisible by 3, so p cannot be prime.

If y ∈ {5}, since if 55555555555 ◁ y, then 555555555551 ◁ p, hence we may assume y ∈ {𝜆, 5, 55, 555, 5555, 55555, 555555, 5555555, 55555555, 555555555, 5555555555}, and thus p ∈ {81, 851, 8551, 85551, 855551, 8555551, 85555551, 855555551, 8555555551, 85555555551, 855555555551}, but all of these numbers are composite.

If y ∈ 0{5}, since if 55555555555 ◁ y, then 555555555551 ◁ p, hence we may assume y ∈ {0, 05, 055, 0555, 05555, 055555, 0555555, 05555555, 055555555, 0555555555, 05555555555}, and thus p ∈ {801, 8051, 80551, 805551, 8055551, 80555551, 805555551, 8055555551, 80555555551, 805555555551, 8055555555551}, and of these numbers only 80555551 and 8055555551 are primes, but 80555551 ◁ 8055555551, thus only 80555551 is minimal prime.

Case 1.4: p begins with 9.

In this case we can write p = 9y1. If 9 ◁ y, then 991 ◁ p. Hence we may assume all digits of y are 0, 2, 5, or 8.

If 00 ◁ y, then 9001 ◁ p. If 22 ◁ y, then 9221 ◁ p. If 55 ◁ y, then 9551 ◁ p. If 88 ◁ y, then 881 ◁ p. Hence we may assume y contains at most one 0, at most one 2, at most one 5, and at most one 8.

If y only contains at most one 0 and does not contain any of {2, 5, 8}, then y ∈ {𝜆, 0}, and thus p ∈ {91, 901}, but 91 and 901 are both composite. If y only contains at most one 0 and only one of {2, 5, 8}, then the sum of the digits of p is divisible by 3, p is divisible by 3, so p cannot be prime. Hence we may assume y contains at least two of {2, 5, 8}.

If 25 ◁ y, then 251 ◁ p. If 28 ◁ y, then 281 ◁ p. If 52 ◁ y, then 521 ◁ p. If 82 ◁ y, then 821 ◁ p. Hence we may assume y contains no 2's (since if y contains 2, then y cannot contain either 5's or 8's, which is a contradiction).

If 85 ◁ y, then 9851 ◁ p. Hence we may assume y ∈ {58, 580, 508, 058}, and thus p ∈ {9581, 95801, 95081, 90581}, and of these numbers only 95801 is prime, but 95801 is not minimal prime since 5801 ◁ 95801.

Case 2: p ends with 3.

In this case we can write p = x3. If x contains 1, 2, 4, 5, 7, or 8, then (respectively) 13 ◁ p, 23 ◁ p, 43 ◁ p, 53 ◁ p, 73 ◁ p, or 83 ◁ p. Hence we may assume all digits of x are 0, 3, 6, or 9, and thus all digits of p are 0, 3, 6, or 9. But then, since the digits of p all have a common factor 3, p is divisible by 3, so p cannot be prime.

Case 3: p ends with 7.

In this case we can write p = x7. If x contains 1, 3, 4, 6, or 9, then (respectively) 17 ◁ p, 37 ◁ p, 47 ◁ p, 67 ◁ p, or 97 ◁ p. Hence we may assume all digits of x are 0, 2, 5, 7, or 8.

Case 3.1: p begins with 2.

In this case we can write p = 2y7. If 2 ◁ y, then 227 ◁ p. If 5 ◁ y, then 257 ◁ p. If 7 ◁ y, then 277 ◁ p. Hence we may assume all digits of y are 0 or 8.

If 08 ◁ y, then 2087 ◁ p. If 88 ◁ y, then 887 ◁ p. Hence we may assume y ∈ {0} ∪ 8{0}.

If y ∈ {0}, then p ∈ 2{0}7. But then, since the sum of the digits of p is 9, p is divisible by 3, so p cannot be prime.

If y ∈ 8{0}, then p ∈ 28{0}7. But then p is divisible by 7, since for n ≥ 0 we have 7 × 40_n1 = 280_n7, so p cannot be prime.

Case 3.2: p begins with 5.

In this case we can write p = 5y7. If 5 ◁ y, then 557 ◁ p. If 7 ◁ y, then 577 ◁ p. If 8 ◁ y, then 587 ◁ p. Hence we may assume all digits of y are 0 or 2.

If 22 ◁ y, then 227 ◁ p. Hence we may assume y contains zero or one 2's.

If y contains no 2's, then p ∈ 5{0}7. But then, since the sum of the digits of p is 12, p is divisible by 3, so p cannot be prime.

If y contains exactly one 2, then we can write p = 5z2w7, where z,w ∈ {0}. If 0 ◁ z and 0 ◁ w, then 50207 ◁ p. Hence we may assume either z or w is empty.

If z is empty, then p ∈ 52{0}7, and the smallest prime p ∈ 52{0}7 is 5200007.

If w is empty, then p ∈ 5{0}27, and the smallest prime p ∈ 5{0}27 is 5000000000000000000000000000027.

Case 3.3: p begins with 7.

In this case we can write p = 7y7. If 2 ◁ y, then 727 ◁ p. If 5 ◁ y, then 757 ◁ p. If 8 ◁ y, then 787 ◁ p. Hence we may assume all digits of y are 0 or 7, and thus all digits of p are 0 or 7. But then, since the digits of p all have a common factor 7, p is divisible by 7, so p cannot be prime.

Case 3.4: p begins with 8.

In this case we can write p = 8y7. If 2 ◁ y, then 827 ◁ p. If 5 ◁ y, then 857 ◁ p. If 7 ◁ y, then 877 ◁ p. If 8 ◁ y, then 887 ◁ p. Hence we may assume y ∈ {0}, and thus p ∈ 8{0}7. But then, since the sum of the digits of p is 15, p is divisible by 3, so p cannot be prime.

Case 4: p ends with 9.

In this case we can write p = x9. If x contains 1, 2, 5, 7, or 8, then (respectively) 19 ◁ p, 29 ◁ p, 59 ◁ p, 79 ◁ p, or 89 ◁ p. Hence we may assume all digits of x are 0, 3, 4, 6, or 9.

If 44 ◁ x, then 449 ◁ p. Hence we may assume x contains zero or one 4's.

If x contains no 4's, then all digits of x are 0, 3, 6, or 9, and thus all digits of p are 0, 3, 6, or 9. But then, since the digits of p all have a common factor 3, p is divisible by 3, so p cannot be prime. Hence we may assume that x contains exactly one 4.

Case 4.1: p begins with 3.

In this case we can write p = 3y4z9, where all digits of y, z are 0, 3, 6, or 9. We must have 349 ◁ p.

Case 4.2: p begins with 4.

In this case we can write p = 4y9, where all digits of y are 0, 3, 6, or 9. If 0 ◁ y, then 409 ◁ p. If 3 ◁ y, then 43 ◁ p. If 9 ◁ y, then 499 ◁ p. Hence we may assume y ∈ {6}, and thus p ∈ 4{6}9. But then p is divisible by 7, since for n ≥ 0 we have 7 × 6_n7 = 46_n9, so p cannot be prime.

Case 4.3: p begins with 6.

In this case we can write p = 6y4z9, where all digits of y, z are 0, 3, 6, or 9. If 0 ◁ z, then 409 ◁ p. If 3 ◁ z, then 43 ◁ p. If 6 ◁ z, then 6469 ◁ p. If 9 ◁ z, then 499 ◁ p. Hence we may assume z is empty.

If 3 ◁ y, then 349 ◁ p. If 9 ◁ y, then 6949 ◁ p. Hence we may assume all digits of y are 0 or 6.

If 06 ◁ y, then 60649 ◁ p. Hence we may assume y ∈ {6}{0}.

If 666 ◁ y, then 666649 ◁ p. If 00000 ◁ y, then 60000049 ◁ p. Hence we may assume y ∈ {𝜆, 0, 00, 000, 0000, 6, 60, 600, 6000, 60000, 66, 660, 6600, 66000, 660000}, and thus p ∈ {649, 6049, 60049, 600049, 6000049, 6649, 66049, 660049, 6600049, 66000049, 66649, 666049, 6660049, 66600049, 666000049}, and of these numbers only 66000049 and 66600049 are primes.

Case 4.4: p begins with 9.

In this case we can write p = 9y4z9, where all digits of y, z are 0, 3, 6, or 9. If 0 ◁ y, then 9049 ◁ p. If 3 ◁ y, then 349 ◁ p. If 6 ◁ y, then 9649 ◁ p. If 9 ◁ y, then 9949 ◁ p. Hence we may assume y is empty.

If 0 ◁ z, then 409 ◁ p. If 3 ◁ z, then 43 ◁ p. If 9 ◁ z, then 499 ◁ p. Hence we may assume z ∈ {6}, and thus p ∈ 94{6}9, and the smallest prime p ∈ 94{6}9 is 946669.

I left as an exercise to the readers to write the proof for bases b = 2, 3, 4, 5, 6, 7, 8, 9, 11, 12, 14, 15, 18 (all of these bases b except 11, 14, 15, 18 have ≤ 151 minimal primes, thus they should be easy, also, bases b = 14 and b = 18 have 650 and 549 minimal primes, respectively, they are "a little" many, thus they are "a little" difficult, also, bases b = 11 and b = 15 have 1068 and 1284 minimal primes, respectively, they are more than bases b = 14 and b = 18, thus they are more difficult, and they are the final challenges for the readers, but you may try them!) like http://www.cs.uwaterloo.ca/~shallit/Papers/minimal5.pdf (cached copy at https://github.com/xayahrainie4793/pdf-files-cached-copy/blob/main/pdf_11.pdf) for base b = 10 and https://scholar.colorado.edu/downloads/hh63sw661 (cached copy at https://github.com/xayahrainie4793/pdf-files-cached-copy/blob/main/pdf_16.pdf) for bases 2 ≤ b ≤ 10 (warning: the datas for bases 8 and 10 have errors, the data for base 8 misses the prime 6101 and the data for base 10 misses the primes 9001 and 9049 and instead wrongly includes the primes 90001, 90469, and 9000049, and the correct values of S_m for bases 8 and 10 are 15 and 26 (instead of 14 and 27), respectively, also, the "number of minimal primes base b" and the "length of the largest minimal prime base b" are not the same sizes of b but the same sizes of e^{γ×(b−1)×eulerphi(b)}, this article has this error is because it only search bases 2 ≤ b ≤ 10, and for the data of 2 ≤ b ≤ 10 for the original minimal problem, you may think that they are the same sizes of b (however, if you extend the data to b = 11, 13, 16, then you will know that they are not the same sizes of b), since bases b = 7 and b = 9 have very large differences of the "number of minimal primes base b" between the original minimal problem and this new minimal prime problem (b = 7: 9 v.s. 71, b = 9: 12 v.s. 151), and bases b = 5 and b = 8 and b = 9 have very large differences of the "length of the largest minimal prime base b" between the original minimal problem and this new minimal prime problem (b = 5: 5 v.s. 96, b = 8: 9 v.s. 221, b = 9: 4 v.s. 1161)) for the original minimal prime problems, of course, the proof for base b = 2 is trivial, since all primes p > 2 must start and end with 1 in base 2, thus we must have 11 ◁ p, however, for some bases b like 24 (the currently "proven" base b (including the primality proving for the primes in the set) with the most number of minimal primes) and 22 (the currently "proven" base b (if unproven probable primes are allowed) with the most number of minimal primes), it is almost impossible to write the proof by hand, since base b = 24 and b = 22 have too many (3409 and 8003, respectively) minimal primes to write the proof (not to mention the "extremely hard" unproven bases b, i.e. bases b = 19, 23, 25, 27, 29, 31, 32, 33, 34, 35, you will write the proof (up to the unsolved families) until the end of time!), thus the C++ program code (for computer to compute (https://en.wikipedia.org/wiki/Computing) the proof) is made.

Any repunit in any base b having a composite number of digits is necessarily composite. Only repunits (in any base b) having a prime number of digits might be prime. This is a necessary but not sufficient condition, e.g. 11111111111111111111111111111111111 (the repunit with 35 (= 5 × 7, which is composite) digits) = 11111 × 1000010000100001000010000100001 = 1111111 × 10000001000000100000010000001, since 35 = 5 × 7 = 7 × 5, and this repunit factorization does not depend on the base b in which the repunit is expressed. (note that the value of the repunit (in any base b) having 1 digit is 1, and 1 is not prime (https://t5k.org/notes/faq/one.html, https://primefan.tripod.com/Prime1ProCon.html, https://cs.uwaterloo.ca/journals/JIS/VOL15/Caldwell2/cald6.pdf (cached copy at https://github.com/xayahrainie4793/pdf-files-cached-copy/blob/main/pdf_24.pdf), http://www.numericana.com/answer/numbers.htm#one)).

This is the list of the known generalized repunit (probable) primes in bases 2 ≤ b ≤ 36 (italic for unproven probable primes (https://en.wikipedia.org/wiki/Probable_prime, https://t5k.org/glossary/xpage/PRP.html, https://www.rieselprime.de/ziki/Probable_prime, https://mathworld.wolfram.com/ProbablePrime.html, http://www.primenumbers.net/prptop/prptop.php, https://web.archive.org/web/20240202224722/https://stdkmd.net/nrr/records.htm#probableprimenumbers, https://stdkmd.net/nrr/repunit/prpfactors.htm, https://www.mersenne.ca/prp.php?show=1, https://www.alfredreichlg.de/10w7/prp.html, http://factordb.com/listtype.php?t=1, http://factordb.com/stat_1.php?prp)): (references: http://www.fermatquotient.com/PrimSerien/GenRepu.txt (in German), https://web.archive.org/web/20021111141203/http://www.users.globalnet.co.uk/~aads/primes.html, http://www.primenumbers.net/Henri/us/MersFermus.htm, http://www.bitman.name/math/table/379 (in Italian), https://www.ams.org/journals/mcom/1993-61-204/S0025-5718-1993-1185243-9/S0025-5718-1993-1185243-9.pdf (cached copy at https://github.com/xayahrainie4793/pdf-files-cached-copy/blob/main/pdf_4.pdf), https://www.ams.org/journals/mcom/1979-33-148/S0025-5718-1979-0537980-7/S0025-5718-1979-0537980-7.pdf (cached copy at https://github.com/xayahrainie4793/pdf-files-cached-copy/blob/main/pdf_119.pdf))

b	lengths of the generalized repunit primes in base b (written in base 10)	search limit	OEIS sequence
2	2, 3, 5, 7, 13, 17, 19, 31, 61, 89, 107, 127, 521, 607, 1279, 2203, 2281, 3217, 4253, 4423, 9689, 9941, 11213, 19937, 21701, 23209, 44497, 86243, 110503, 132049, 216091, 756839, 859433, 1257787, 1398269, 2976221, 3021377, 6972593, 13466917, 20996011, 24036583, 25964951, 30402457, 32582657, 37156667, 42643801, 43112609, 57885161, ..., 74207281, ..., 77232917, ..., 82589933, ..., 136279841, ... (the Mersenne primes (https://en.wikipedia.org/wiki/Mersenne_prime, https://en.wikipedia.org/wiki/List_of_Mersenne_primes_and_perfect_numbers, https://t5k.org/glossary/xpage/MersenneNumber.html, https://t5k.org/glossary/xpage/Mersennes.html, https://www.rieselprime.de/ziki/Mersenne_number, https://www.rieselprime.de/ziki/Mersenne_prime, https://www.rieselprime.de/ziki/List_of_known_Mersenne_primes, https://mathworld.wolfram.com/MersenneNumber.html, https://mathworld.wolfram.com/MersennePrime.html, https://pzktupel.de/Primetables/TableMersenne.php, https://t5k.org/top20/page.php?id=4, https://t5k.org/primes/search.php?Comment=Mersenne%20[[:digit:]]&OnList=all&Number=1000000&Style=HTML, https://www.mersenne.org/, https://www.mersenne.ca/, https://www.mersenne.org/primes/, https://www.mersenne.ca/prime.php, https://t5k.org/mersenne/), all are definitely primes, i.e. not merely probable primes)	70202086	https://oeis.org/A000043
3	3, 7, 13, 71, 103, 541, 1091, 1367, 1627, 4177, 9011, 9551, 36913, 43063, 49681, 57917, 483611, 877843, 2215303, 2704981, 3598867, 7973131, 8530117, ...	8530117	https://oeis.org/A028491
4	2 (this is all, since (4ⁿ−1)/3 = (2ⁿ−1) × (2ⁿ+1) / 3, and both 2ⁿ−1 and 2ⁿ+1 are > 3 for n > 2, thus this factorization is nontrivial for n > 2)	(∞)	–
5	3, 7, 11, 13, 47, 127, 149, 181, 619, 929, 3407, 10949, 13241, 13873, 16519, 201359, 396413, 1888279, 3300593, ..., 4939471, ..., 5154509, ...	3300593	https://oeis.org/A004061
6	2, 3, 7, 29, 71, 127, 271, 509, 1049, 6389, 6883, 10613, 19889, 79987, 608099, 1365019, 3360347, ...	3360347	https://oeis.org/A004062
7	5, 13, 131, 149, 1699, 14221, 35201, 126037, 371669, 1264699, ...	1264699	https://oeis.org/A004063
8	3 (this is all, since (8ⁿ−1)/7 = (2ⁿ−1) × (4ⁿ+2ⁿ+1) / 7, and both 2ⁿ−1 and 4ⁿ+2ⁿ+1 are > 7 for n > 3, thus this factorization is nontrivial for n > 3, it only remains to check the cases n = 2 and n = 3, but (8²−1)/7 = 9 = 3² is not prime)	(∞)	–
9	(not exist, since (9ⁿ−1)/8 = (3ⁿ−1) × (3ⁿ+1) / 8, and both 3ⁿ−1 and 3ⁿ+1 are > 8 for n > 2, thus this factorization is nontrivial for n > 2, it only remains to check the case n = 2, but (9²−1)/8 = 10 = 2 × 5 is not prime)	(∞)	–
10	2, 19, 23, 317, 1031, 49081, 86453, 109297, 270343, 5794777, 8177207, ...	10800000	https://oeis.org/A004023
11	17, 19, 73, 139, 907, 1907, 2029, 4801, 5153, 10867, 20161, 293831, 1868983, ...	1868983	https://oeis.org/A005808
12	2, 3, 5, 19, 97, 109, 317, 353, 701, 9739, 14951, 37573, 46889, 769543, ...	1000000	https://oeis.org/A004064
13	5, 7, 137, 283, 883, 991, 1021, 1193, 3671, 18743, 31751, 101089, 1503503, ...	1503503	https://oeis.org/A016054
14	3, 7, 19, 31, 41, 2687, 19697, 59693, 67421, 441697, ...	1000000	https://oeis.org/A006032
15	3, 43, 73, 487, 2579, 8741, 37441, 89009, 505117, 639833, ...	1000000	https://oeis.org/A006033
16	2 (this is all, since (16ⁿ−1)/15 = (4ⁿ−1) × (4ⁿ+1) / 15, and both 4ⁿ−1 and 4ⁿ+1 are > 15 for n > 2, thus this factorization is nontrivial for n > 2)	(∞)	–
17	3, 5, 7, 11, 47, 71, 419, 4799, 35149, 54919, 74509, 1990523, ...	1990523	https://oeis.org/A006034
18	2, 25667, 28807, 142031, 157051, 180181, 414269, 1270141, ...	1270141	https://oeis.org/A133857
19	19, 31, 47, 59, 61, 107, 337, 1061, 9511, 22051, 209359, ...	1000000	https://oeis.org/A006035
20	3, 11, 17, 1487, 31013, 48859, 61403, 472709, 984349, ...	1000000	https://oeis.org/A127995
21	3, 11, 17, 43, 271, 156217, 328129, ...	1000000	https://oeis.org/A127996
22	2, 5, 79, 101, 359, 857, 4463, 9029, 27823, ...	1000000	https://oeis.org/A127997
23	5, 3181, 61441, 91943, 121949, 221411, ...	1000000	https://oeis.org/A204940
24	3, 5, 19, 53, 71, 653, 661, 10343, 49307, 115597, 152783, ...	1000000	https://oeis.org/A127998
25	(not exist, since (25ⁿ−1)/24 = (5ⁿ−1) × (5ⁿ+1) / 24, and both 5ⁿ−1 and 5ⁿ+1 are > 24 for n > 2, thus this factorization is nontrivial for n > 2, it only remains to check the case n = 2, but (25²−1)/24 = 26 = 2 × 13 is not prime)	(∞)	–
26	7, 43, 347, 12421, 12473, 26717, ...	1000000	https://oeis.org/A127999
27	3 (this is all, since (27ⁿ−1)/26 = (3ⁿ−1) × (9ⁿ+3ⁿ+1) / 26, and both 3ⁿ−1 and 9ⁿ+3ⁿ+1 are > 26 for n > 3, thus this factorization is nontrivial for n > 3, it only remains to check the cases n = 2 and n = 3, but (27²−1)/26 = 28 = 2²×7 is not prime)	(∞)	–
28	2, 5, 17, 457, 1423, 115877, ...	1000000	https://oeis.org/A128000
29	5, 151, 3719, 49211, 77237, ...	1000000	https://oeis.org/A181979
30	2, 5, 11, 163, 569, 1789, 8447, 72871, 78857, 82883, ...	1000000	https://oeis.org/A098438
31	7, 17, 31, 5581, 9973, 54493, 101111, 535571, ...	1000000	https://oeis.org/A128002
32	(not exist, since (32ⁿ−1)/31 = (2ⁿ−1) × (16ⁿ+8ⁿ+4ⁿ+2ⁿ+1) / 31, and both 2ⁿ−1 and 16ⁿ+8ⁿ+4ⁿ+2ⁿ+1 are > 31 for n > 5, thus this factorization is nontrivial for n > 5, it only remains to check the cases n = 2 and n = 3 and n = 4 and n = 5, but (32²−1)/31 = 33 = 3 × 11 and (32³−1)/31 = 1057 = 7 × 151 and (32⁴−1)/31 = 33825 = 3 × 5² × 11 × 41 and (32⁵−1)/31 = 1082401 = 601 × 1801 are not primes)	(∞)	–
33	3, 197, 3581, 6871, 183661, ...	1000000	https://oeis.org/A209120
34	13, 1493, 5851, 6379, 125101, ...	1000000	https://oeis.org/A185073
35	313, 1297, 568453, ...	1000000	https://oeis.org/A348170
36	2 (this is all, since (36ⁿ−1)/35 = (6ⁿ−1) × (6ⁿ+1) / 35, and both 6ⁿ−1 and 6ⁿ+1 are > 35 for n > 2, thus this factorization is nontrivial for n > 2)	(∞)	–

The following is a "semi-algorithm" (https://en.wikipedia.org/wiki/Semi-algorithm) that is guaranteed to produce the minimal elements of a arbitrary set of strings under the subsequence ordering, but it is not so easy to implement:

M := ∅
while (L ≠ ∅) do
choose x, a shortest string in L
M := M ∪ {x}
L := L − sup({x})

In practice, for arbitrary L, we cannot feasibly carry out step 5. Instead, we work with L', some regular overapproximation to L, until we can show L' = ∅ (which implies L = ∅). In practice, L' is usually chosen to be a finite union of sets of the form L₁{L₂}L₃, where each of L₁, L₂, L₃ is finite. In the case we consider in this project, we then have to determine whether such a family contains a prime > b or not.

To solve this problem (i.e. to compute (https://en.wikipedia.org/wiki/Computing) the set of the minimal elements of the base b representations of the prime numbers > b under the subsequence ordering), we need to determine whether a given family contains a prime. In practice, if family x{Y}z (where x and z are strings (may be empty) of digits in base b, Y is a set of digits in base b) could not be ruled out as only containing composites and Y contains two or more digits, then a relatively small prime > b could always be found in this family. Intuitively, this is because there are a large number of small strings in such a family, and at least one is likely to be prime (e.g. there are 2ⁿ⁻² strings of length n in the family 1{3,7}9, and there are over a thousand strings of length 12 in the family 1{3,7}9, thus it is very impossible that these numbers are all composite). In the case Y contains only one digit, this family is of the form x{y}z, and there is only a single string of each length > (the length of x + the length of z), and it is not known if the following decision problem (https://en.wikipedia.org/wiki/Decision_problem, https://mathworld.wolfram.com/DecisionProblem.html) is recursively solvable:

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b	number of possible first digits of a prime > b in base b (equal b−1, since all digits except 0 can be the first digit)	number of possible last digits of a prime > b in base b (equal eulerphi(b), since only digits coprime to b (i.e. the digits in the reduced residue system mod b) can be the last digit)	number of possible (first digit,last digit) combos of a prime > b in base b (equal (b−1)×eulerphi(b), by the rule of product), also the relative hardness for the "minimal prime problem" in base b
2	1	1	1
3	2	2	4
4	3	2	6
5	4	4	16
6	5	2	10
7	6	6	36
8	7	4	28
9	8	6	48
10	9	4	36
11	10	10	100
12	11	4	44
13	12	12	144
14	13	6	78
15	14	8	112
16	15	8	120
17	16	16	256
18	17	6	102
19	18	18	324
20	19	8	152
21	20	12	240
22	21	10	210
23	22	22	484
24	23	8	184
25	24	20	480
26	25	12	300
27	26	18	468
28	27	12	324
29	28	28	784
30	29	8	232
31	30	30	900
32	31	16	496
33	32	20	640
34	33	16	528
35	34	24	816
36	35	12	420

b	number of possible first digits of a prime > b in base b (equal b−1, since all digits except 0 can be the first digit)	number of possible last digits of a prime > b in base b (equal eulerphi(b), since only digits coprime to b (i.e. the digits in the reduced residue system mod b) can be the last digit)	number of possible (first digit,last digit) combos of a prime > b in base b (equal (b−1)×eulerphi(b), by the rule of product), also the relative hardness for the "minimal prime problem" in base b
2	1	1	1
3	2	2	4
4	3	2	6
5	4	4	16
6	5	2	10
7	6	6	36
8	7	4	28
9	8	6	48
10	9	4	36
11	10	10	100
12	11	4	44
13	12	12	144
14	13	6	78
15	14	8	112
16	15	8	120
17	16	16	256
18	17	6	102
19	18	18	324
20	19	8	152
21	20	12	240
22	21	10	210
23	22	22	484
24	23	8	184
25	24	20	480
26	25	12	300
27	26	18	468
28	27	12	324
29	28	28	784
30	29	8	232
31	30	30	900
32	31	16	496
33	32	20	640
34	33	16	528
35	34	24	816
36	35	12	420

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b	number of possible first digits of a prime > b in base b (equal b−1, since all digits except 0 can be the first digit)	number of possible last digits of a prime > b in base b (equal eulerphi(b), since only digits coprime to b (i.e. the digits in the reduced residue system mod b) can be the last digit)	number of possible (first digit,last digit) combos of a prime > b in base b (equal (b−1)×eulerphi(b), by the rule of product), also the relative hardness for the "minimal prime problem" in base b
2	1	1	1
3	2	2	4
4	3	2	6
5	4	4	16
6	5	2	10
7	6	6	36
8	7	4	28
9	8	6	48
10	9	4	36
11	10	10	100
12	11	4	44
13	12	12	144
14	13	6	78
15	14	8	112
16	15	8	120
17	16	16	256
18	17	6	102
19	18	18	324
20	19	8	152
21	20	12	240
22	21	10	210
23	22	22	484
24	23	8	184
25	24	20	480
26	25	12	300
27	26	18	468
28	27	12	324
29	28	28	784
30	29	8	232
31	30	30	900
32	31	16	496
33	32	20	640
34	33	16	528
35	34	24	816
36	35	12	420