289 Add 289 to Remove each digit that is a 2 and you are left with a perfect square.
Also, what is NM doing? Worst play I’ve ever seen.
I can't remember the last N_M post that wasn't bland, unimaginative and lame. Some shitposters are at least somewhat funny. You are the epitomy of the type of poster that nobody would miss if you were to suddenly disappear. You never add anything of value.
I'm guessing you haven't read the game and probably never will? Why even sign up to play?
80, 187, 346 as numbers that contain an L when written in roman numerals
Also, what is NM doing? Worst play I’ve ever seen.
I can't remember the last N_M post that wasn't bland, unimaginative and lame. Some shitposters are at least somewhat funny. You are the epitomy of the type of poster that nobody would miss if you were to suddenly disappear. You never add anything of value.
I'm guessing you haven't read the game and probably never will? Why even sign up to play?
[54, 183, 272, 313, 115, 182, 278, 218 ] Numbers where you can ignore 1 digit and use mathematical operators on the remaining digits to get 4
[78, 126, 336, 348, 192, 315, 123] {
n is composite and n = a010d + a110d-1 + ... + ad100 with Σi∈[0,d]ai is composite; ai ≥ 0, d > 0
} composite numbers whose digit sum is composite
[55, 226, 253, 190, 19, 352, 334] {
n = a010d + a110d-1 + ... + ad100 with Σi∈[0,d]ai = 10; ai ≥ 0, d > 0
} numbers whose digit sum equals 10
[3, 7, 229, 5, 179, 17, 137] primes
[25, 44, 63, 365, 52, 62, 88, 175] {
i % (i % 10) == 0
} Numbers divisible by their last digit
[166, 337, 333, 112, 311, 155, 144, 338] Numbers with at least one immediately repeating digit
[1, 4, 43, 141, 301, 302, 341] have four or fewer factors
[90, 322, 303, 329, 136, 210, 149, 228, 38, 188] numbers that are composite after removing the smallest digit
[234, 342, 356, 140, 173, 200, 280, 299] {
n = 100×a + 10×b + c with c < a + b
} 3 digit numbers where the last digit is less than the sum of the first two digits
[39, 86, 261, 32, 33, 76, 93] can be spelled digit by digit with ten or fewer letters in English, no leading zeroes, 0 is spelled as zero
[174, 118, 274, 232, 316, 180, 358 ] {
2 | n ∧ n ≥ 100
} 3 digit even numbers
[48, 135, 306, 40, 84, 132, 243] {
k2 | n, k > 1
} numbers that are divisible by a perfect square greater than one
[235, 242, 268, 259, 22, 34, 195, 97] numbers with a 2-digit prime factor
[125, 270, 320, 30, 45, 100, 150] {
2i×3j×5k with i, j, k ≥ 0
} 5-smooth numbers
[202, 351, 204, 260, 296, 300, 354] have a three digit factor other than itself
[120, 143, 194, 8, 15, 98, 170] {
n ∈ [k2 - 2, k2 + 2], k ∈ ℤ
numbers within 2 of a perfect square
[191, 359, 305, 271, 199, 163, 109] {
n > 100 ∧ n % 2 = 1
} 3 digit odd numbers
[128, 196, 319, 193, 172, 158, 288] numbers wherein if i spell the numbers out digit by digit in english, i can take the first letter of each digit and use those letters to form an english word (i.e. anagrams are allowed)
[116, 217, 219, 215, 114, 127, 222] Three digit numbers in which you can draw a date separator between two digits and get a valid date in both month/day and day/month format (not necessarily with the separator in the same place)—the separator must follow, not precede, a medial zero
[16, 113, 153, 281, 325, 353, 364] any side of all primitive Pythagorean triangles with its hypotenuse no larger than the largest number in the deck
Also, what is NM doing? Worst play I’ve ever seen.
I can't remember the last N_M post that wasn't bland, unimaginative and lame. Some shitposters are at least somewhat funny. You are the epitomy of the type of poster that nobody would miss if you were to suddenly disappear. You never add anything of value.
I'm guessing you haven't read the game and probably never will? Why even sign up to play?
[54, 183, 272, 313, 115, 182, 278, 218 ] Numbers where you can ignore 1 digit and use mathematical operators on the remaining digits to get 4
[78, 126, 336, 348, 192, 315, 123] {
n is composite and n = a010d + a110d-1 + ... + ad100 with Σi∈[0,d]ai is composite; ai ≥ 0, d > 0
} composite numbers whose digit sum is composite
[55, 226, 253, 190, 19, 352, 334] {
n = a010d + a110d-1 + ... + ad100 with Σi∈[0,d]ai = 10; ai ≥ 0, d > 0
} numbers whose digit sum equals 10
[3, 7, 229, 5, 179, 17, 137] primes
[25, 44, 63, 365, 52, 62, 88, 175] {
i % (i % 10) == 0
} Numbers divisible by their last digit
[166, 337, 333, 112, 311, 155, 144, 338] Numbers with at least one immediately repeating digit
[1, 4, 43, 141, 301, 302, 341] have four or fewer factors
[90, 322, 303, 329, 136, 210, 149, 228, 38, 188] numbers that are composite after removing the smallest digit
[234, 342, 356, 140, 173, 200, 280, 299] {
n = 100×a + 10×b + c with c < a + b
} 3 digit numbers where the last digit is less than the sum of the first two digits
[39, 86, 261, 32, 33, 76, 93] can be spelled digit by digit with ten or fewer letters in English, no leading zeroes, 0 is spelled as zero
[174, 118, 274, 232, 316, 180, 358 ] {
2 | n ∧ n ≥ 100
} 3 digit even numbers
[48, 135, 306, 40, 84, 132, 243] {
k2 | n, k > 1
} numbers that are divisible by a perfect square greater than one
[235, 242, 268, 259, 22, 34, 195, 97] numbers with a 2-digit prime factor
[125, 270, 320, 30, 45, 100, 150] {
2i×3j×5k with i, j, k ≥ 0
} 5-smooth numbers
[202, 351, 204, 260, 296, 300, 354] have a three digit factor other than itself
[120, 143, 194, 8, 15, 98, 170] {
n ∈ [k2 - 2, k2 + 2], k ∈ ℤ
numbers within 2 of a perfect square
[191, 359, 305, 271, 199, 163, 109] {
n > 100 ∧ n % 2 = 1
} 3 digit odd numbers
[128, 196, 319, 193, 172, 158, 288] numbers wherein if i spell the numbers out digit by digit in english, i can take the first letter of each digit and use those letters to form an english word (i.e. anagrams are allowed)
[116, 217, 219, 215, 114, 127, 222] Three digit numbers in which you can draw a date separator between two digits and get a valid date in both month/day and day/month format (not necessarily with the separator in the same place)—the separator must follow, not precede, a medial zero
[16, 113, 153, 281, 325, 353, 364] any side of all primitive Pythagorean triangles with its hypotenuse no larger than the largest number in the deck
'skitter is fucking terrifying' ~ town-bork about scum-me
'Skitter [was] terrifying to play against ngl' ~ scum-bork about town-me
'Going into lylo against scum!skit unprepared is like having someone force feed you dull razor blades. It's painful, and once it starts, you're pretty much dead' ~ NMSA
'Skitter you're a spirit animal's spirit animal' ~ slaxx
[54, 183, 272, 313, 115, 182, 278, 218 ] Numbers where you can ignore 1 digit and use mathematical operators on the remaining digits to get 4
[78, 126, 336, 348, 192, 315, 123] {
n is composite and n = a010d + a110d-1 + ... + ad100 with Σi∈[0,d]ai is composite; ai ≥ 0, d > 0
} composite numbers whose digit sum is composite
[55, 226, 253, 190, 19, 352, 334] {
n = a010d + a110d-1 + ... + ad100 with Σi∈[0,d]ai = 10; ai ≥ 0, d > 0
} numbers whose digit sum equals 10
[3, 7, 229, 5, 179, 17, 137] primes
[25, 44, 63, 365, 52, 62, 88, 175] {
i % (i % 10) == 0
} Numbers divisible by their last digit
[166, 337, 333, 112, 311, 155, 144, 338] Numbers with at least one immediately repeating digit
[1, 4, 43, 141, 301, 302, 341] have four or fewer factors
[90, 322, 303, 329, 136, 210, 149, 228, 38, 188] numbers that are composite after removing the smallest digit
[234, 342, 356, 140, 173, 200, 280, 299] {
n = 100×a + 10×b + c with c < a + b
} 3 digit numbers where the last digit is less than the sum of the first two digits
[39, 86, 261, 32, 33, 76, 93] can be spelled digit by digit with ten or fewer letters in English, no leading zeroes, 0 is spelled as zero
[174, 118, 274, 232, 316, 180, 358 ] {
2 | n ∧ n ≥ 100
} 3 digit even numbers
[48, 135, 306, 40, 84, 132, 243] {
k2 | n, k > 1
} numbers that are divisible by a perfect square greater than one
[235, 242, 268, 259, 22, 34, 195, 97] numbers with a 2-digit prime factor
[125, 270, 320, 30, 45, 100, 150] {
2i×3j×5k with i, j, k ≥ 0
} 5-smooth numbers
[202, 351, 204, 260, 296, 300, 354] have a three digit factor other than itself
[120, 143, 194, 8, 15, 98, 170] {
n ∈ [k2 - 2, k2 + 2], k ∈ ℤ
numbers within 2 of a perfect square
[191, 359, 305, 271, 199, 163, 109] {
n > 100 ∧ n % 2 = 1
} 3 digit odd numbers
[128, 196, 319, 193, 172, 158, 288] numbers wherein if i spell the numbers out digit by digit in english, i can take the first letter of each digit and use those letters to form an english word (i.e. anagrams are allowed)
[116, 217, 219, 215, 114, 127, 222] Three digit numbers in which you can draw a date separator between two digits and get a valid date in both month/day and day/month format (not necessarily with the separator in the same place)—the separator must follow, not precede, a medial zero
[16, 113, 153, 281, 325, 353, 364] any side of all primitive Pythagorean triangles with its hypotenuse no larger than the largest number in the deck
[54, 183, 272, 313, 115, 182, 278, 218 ] Numbers where you can ignore 1 digit and use mathematical operators on the remaining digits to get 4
[78, 126, 336, 348, 192, 315, 123] {
n is composite and n = a010d + a110d-1 + ... + ad100 with Σi∈[0,d]ai is composite; ai ≥ 0, d > 0
} composite numbers whose digit sum is composite
[55, 226, 253, 190, 19, 352, 334] {
n = a010d + a110d-1 + ... + ad100 with Σi∈[0,d]ai = 10; ai ≥ 0, d > 0
} numbers whose digit sum equals 10
[3, 7, 229, 5, 179, 17, 137] primes
[25, 44, 63, 365, 52, 62, 88, 175] {
i % (i % 10) == 0
} Numbers divisible by their last digit
[166, 337, 333, 112, 311, 155, 144, 338] Numbers with at least one immediately repeating digit
[1, 4, 43, 141, 301, 302, 341] have four or fewer factors
[90, 322, 303, 329, 136, 210, 149, 228, 38, 188] numbers that are composite after removing the smallest digit
[234, 342, 356, 140, 173, 200, 280, 299] {
n = 100×a + 10×b + c with c < a + b
} 3 digit numbers where the last digit is less than the sum of the first two digits
[39, 86, 261, 32, 33, 76, 93] can be spelled digit by digit with ten or fewer letters in English, no leading zeroes, 0 is spelled as zero
[174, 118, 274, 232, 316, 180, 358 ] {
2 | n ∧ n ≥ 100
} 3 digit even numbers
[48, 135, 306, 40, 84, 132, 243] {
k2 | n, k > 1
} numbers that are divisible by a perfect square greater than one
[235, 242, 268, 259, 22, 34, 195, 97] numbers with a 2-digit prime factor
[125, 270, 320, 30, 45, 100, 150] {
2i×3j×5k with i, j, k ≥ 0
} 5-smooth numbers
[202, 351, 204, 260, 296, 300, 354] have a three digit factor other than itself
[120, 143, 194, 8, 15, 98, 170] {
n ∈ [k2 - 2, k2 + 2], k ∈ ℤ
numbers within 2 of a perfect square
[191, 359, 305, 271, 199, 163, 109] {
n > 100 ∧ n % 2 = 1
} 3 digit odd numbers
[128, 196, 319, 193, 172, 158, 288] numbers wherein if i spell the numbers out digit by digit in english, i can take the first letter of each digit and use those letters to form an english word (i.e. anagrams are allowed)
[116, 217, 219, 215, 114, 127, 222] Three digit numbers in which you can draw a date separator between two digits and get a valid date in both month/day and day/month format (not necessarily with the separator in the same place)—the separator must follow, not precede, a medial zero
[16, 113, 153, 281, 325, 353, 364] any side of all primitive Pythagorean triangles with its hypotenuse no larger than the largest number in the deck
[54, 183, 272, 313, 115, 182, 278, 218 ] Numbers where you can ignore 1 digit and use mathematical operators on the remaining digits to get 4
[78, 126, 336, 348, 192, 315, 123] {
n is composite and n = a010d + a110d-1 + ... + ad100 with Σi∈[0,d]ai is composite; ai ≥ 0, d > 0
} composite numbers whose digit sum is composite
[55, 226, 253, 190, 19, 352, 334] {
n = a010d + a110d-1 + ... + ad100 with Σi∈[0,d]ai = 10; ai ≥ 0, d > 0
} numbers whose digit sum equals 10
[3, 7, 229, 5, 179, 17, 137] primes
[25, 44, 63, 365, 52, 62, 88, 175] {
i % (i % 10) == 0
} Numbers divisible by their last digit
[166, 337, 333, 112, 311, 155, 144, 338] Numbers with at least one immediately repeating digit
[1, 4, 43, 141, 301, 302, 341] have four or fewer factors
[90, 322, 303, 329, 136, 210, 149, 228, 38, 188] numbers that are composite after removing the smallest digit
[234, 342, 356, 140, 173, 200, 280, 299] {
n = 100×a + 10×b + c with c < a + b
} 3 digit numbers where the last digit is less than the sum of the first two digits
[39, 86, 261, 32, 33, 76, 93] can be spelled digit by digit with ten or fewer letters in English, no leading zeroes, 0 is spelled as zero
[174, 118, 274, 232, 316, 180, 358 ] {
2 | n ∧ n ≥ 100
} 3 digit even numbers
[48, 135, 306, 40, 84, 132, 243] {
k2 | n, k > 1
} numbers that are divisible by a perfect square greater than one
[235, 242, 268, 259, 22, 34, 195, 97] numbers with a 2-digit prime factor
[125, 270, 320, 30, 45, 100, 150] {
2i×3j×5k with i, j, k ≥ 0
} 5-smooth numbers
[202, 351, 204, 260, 296, 300, 354] have a three digit factor other than itself
[120, 143, 194, 8, 15, 98, 170] {
n ∈ [k2 - 2, k2 + 2], k ∈ ℤ
numbers within 2 of a perfect square
[191, 359, 305, 271, 199, 163, 109] {
n > 100 ∧ n % 2 = 1
} 3 digit odd numbers
[128, 196, 319, 193, 172, 158, 288] numbers wherein if i spell the numbers out digit by digit in english, i can take the first letter of each digit and use those letters to form an english word (i.e. anagrams are allowed)
[116, 217, 219, 215, 114, 127, 222] Three digit numbers in which you can draw a date separator between two digits and get a valid date in both month/day and day/month format (not necessarily with the separator in the same place)—the separator must follow, not precede, a medial zero
[16, 113, 153, 281, 325, 353, 364] any side of all primitive Pythagorean triangles with its hypotenuse no larger than the largest number in the deck
n = a010d + a110d-1 + ... + ad100 with 0 < Σi∈[0,d]ai < 10; ai ≥ 0, d > 0; k ∈ ℤ
} numbers where the sum of the digits is a single digit
[121, 209, 252, 29, 67, 92, 119 ] {
(n(n+1)/2 + 1) or (n(n+1)/2 - 1)
} numbers that are exactly one away from a triangular number
[134, 146, 238, 248, 145, 139, 236] {
n = 100*a + 10*b + c with 0 < a < b < c < 10
} 3 digit numbers whose digits are in strictly ascending order
[176, 298, 295, 251, 330, 258, and 211] {
n = 100*a + 10*b + c, b is odd
} 3 digit numbers where the middle digit is odd
[20, 56, 60, 85, 36, 41, 66, 79, 82] {
9 < n < 100
2 digit numbers
[361, 283, 343, 223, 241, 355, 331, 91] {
n ≡ 1 (mod 6)
} (multiples of 6) + 1
[105, 122, 239, 287, 50, 177, 263] digit sum is squarefree (1 counts as squarefree)
[244, 267, 212, 221, 288, 227, 206] numbers where the amount of digits that are "2" is an infinitely recurring percentage
[347, 130, 357, 233, 133, 307, 340, 362] numbers where the amount of digits that are "3" is an infinitely recurring percentage.
[65, 345 285, 240, 160, 70, 225] {
5 | n
} multiples of 5
[47, 74, 131, 245, 71, 117, 151] remove each digit that is a power of 2 (including 1) and you're left with a prime
[80, 187, 345, 156, 178, 185 344] numbers that contain an L when written in roman numerals
[102, 366, 87, 108, 198, 264, 159] {
3 | n
} multiplies of 3
Topology: Micc, Not_Mafia: 82 points
[171, 323, 77] palindromes
[249, 224, 292] Remove each digit that is a 2 and you are left with a perfect square.
Measure: StrangerCoug, vincentw: 84 points
[81, 189, 324, 27] {
27 | n
} multiples of 27
[46, 59, 164] {
n ≡ ±1 (mod 15)
} numbers equivalent to ±1 mod 15
[286, 207, 349] {
n = a010d + a110d-1 + ... + ad100 with Σi∈[0,d]ai = k2; ai ≥ 0, d > 0; k ∈ ℤ
} Numbers whose digit sum is a perfect square
[73, 157, 231] {
n = a010d + a110d-1 + ... + ad100 with aii is not composite, d > 0 ∈ ℤ
} Numbers none of whose digits are composite
[318, 266, 208] {
n = a010d + a110d-1 + ... + ad100 with 2 | Σi∈[0,d]ai and 2 | n, d > 0 ∈ ℤ
} Even numbers whose digit sum is also even
Dynamics: lilith2013, skitter30: 92 points
[328, 28, 276, 275] numbers that contain a 27 or 28
[124, 214, 282] {
n = a010d + a110d-1 + ... + ad100 with ai = 2k; ai ≥ 0, d > 0; k ∈ ℤ
} numbers that consist only of digits that are powers of 2 (including 1)
It is
lilith2013
's turn.
There are 37 cards remaining
Lilith, I think you're looking at an older version of your hand. You only have 2 of those cards still -- the last hand I sent you was titlted "Re: Sequencer | lilith2013's Turn" not "Sequencer Hand" because I forgot to change the subject line. You can go again.
[54, 183, 272, 313, 115, 182, 278, 218 ] Numbers where you can ignore 1 digit and use mathematical operators on the remaining digits to get 4
[78, 126, 336, 348, 192, 315, 123] {
n is composite and n = a010d + a110d-1 + ... + ad100 with Σi∈[0,d]ai is composite; ai ≥ 0, d > 0
} composite numbers whose digit sum is composite
[55, 226, 253, 190, 19, 352, 334] {
n = a010d + a110d-1 + ... + ad100 with Σi∈[0,d]ai = 10; ai ≥ 0, d > 0
} numbers whose digit sum equals 10
[3, 7, 229, 5, 179, 17, 137] primes
[25, 44, 63, 365, 52, 62, 88, 175] {
i % (i % 10) == 0
} Numbers divisible by their last digit
[166, 337, 333, 112, 311, 155, 144, 338] Numbers with at least one immediately repeating digit
[1, 4, 43, 141, 301, 302, 341] have four or fewer factors
[90, 322, 303, 329, 136, 210, 149, 228, 38, 188] numbers that are composite after removing the smallest digit
[234, 342, 356, 140, 173, 200, 280, 299] {
n = 100×a + 10×b + c with c < a + b
} 3 digit numbers where the last digit is less than the sum of the first two digits
[39, 86, 261, 32, 33, 76, 93] can be spelled digit by digit with ten or fewer letters in English, no leading zeroes, 0 is spelled as zero
[174, 118, 274, 232, 316, 180, 358 ] {
2 | n ∧ n ≥ 100
} 3 digit even numbers
[48, 135, 306, 40, 84, 132, 243] {
k2 | n, k > 1
} numbers that are divisible by a perfect square greater than one
[235, 242, 268, 259, 22, 34, 195, 97] numbers with a 2-digit prime factor
[125, 270, 320, 30, 45, 100, 150] {
2i×3j×5k with i, j, k ≥ 0
} 5-smooth numbers
[202, 351, 204, 260, 296, 300, 354] have a three digit factor other than itself
[120, 143, 194, 8, 15, 98, 170] {
n ∈ [k2 - 2, k2 + 2], k ∈ ℤ
numbers within 2 of a perfect square
[191, 359, 305, 271, 199, 163, 109] {
n > 100 ∧ n % 2 = 1
} 3 digit odd numbers
[128, 196, 319, 193, 172, 158, 288] numbers wherein if i spell the numbers out digit by digit in english, i can take the first letter of each digit and use those letters to form an english word (i.e. anagrams are allowed)
[116, 217, 219, 215, 114, 127, 222] Three digit numbers in which you can draw a date separator between two digits and get a valid date in both month/day and day/month format (not necessarily with the separator in the same place)—the separator must follow, not precede, a medial zero
[16, 113, 153, 281, 325, 353, 364] any side of all primitive Pythagorean triangles with its hypotenuse no larger than the largest number in the deck
Also, what is NM doing? Worst play I’ve ever seen.
I can't remember the last N_M post that wasn't bland, unimaginative and lame. Some shitposters are at least somewhat funny. You are the epitomy of the type of poster that nobody would miss if you were to suddenly disappear. You never add anything of value.
I'm guessing you haven't read the game and probably never will? Why even sign up to play?
[54, 183, 272, 313, 115, 182, 278, 218 ] Numbers where you can ignore 1 digit and use mathematical operators on the remaining digits to get 4
[78, 126, 336, 348, 192, 315, 123] {
n is composite and n = a010d + a110d-1 + ... + ad100 with Σi∈[0,d]ai is composite; ai ≥ 0, d > 0
} composite numbers whose digit sum is composite
[55, 226, 253, 190, 19, 352, 334] {
n = a010d + a110d-1 + ... + ad100 with Σi∈[0,d]ai = 10; ai ≥ 0, d > 0
} numbers whose digit sum equals 10
[3, 7, 229, 5, 179, 17, 137] primes
[25, 44, 63, 365, 52, 62, 88, 175] {
i % (i % 10) == 0
} Numbers divisible by their last digit
[166, 337, 333, 112, 311, 155, 144, 338] Numbers with at least one immediately repeating digit
[1, 4, 43, 141, 301, 302, 341] have four or fewer factors
[90, 322, 303, 329, 136, 210, 149, 228, 38, 188] numbers that are composite after removing the smallest digit
[234, 342, 356, 140, 173, 200, 280, 299] {
n = 100×a + 10×b + c with c < a + b
} 3 digit numbers where the last digit is less than the sum of the first two digits
[39, 86, 261, 32, 33, 76, 93] can be spelled digit by digit with ten or fewer letters in English, no leading zeroes, 0 is spelled as zero
[174, 118, 274, 232, 316, 180, 358 ] {
2 | n ∧ n ≥ 100
} 3 digit even numbers
[48, 135, 306, 40, 84, 132, 243] {
k2 | n, k > 1
} numbers that are divisible by a perfect square greater than one
[235, 242, 268, 259, 22, 34, 195, 97] numbers with a 2-digit prime factor
[125, 270, 320, 30, 45, 100, 150] {
2i×3j×5k with i, j, k ≥ 0
} 5-smooth numbers
[202, 351, 204, 260, 296, 300, 354] have a three digit factor other than itself
[120, 143, 194, 8, 15, 98, 170] {
n ∈ [k2 - 2, k2 + 2], k ∈ ℤ
numbers within 2 of a perfect square
[191, 359, 305, 271, 199, 163, 109] {
n > 100 ∧ n % 2 = 1
} 3 digit odd numbers
[128, 196, 319, 193, 172, 158, 288] numbers wherein if i spell the numbers out digit by digit in english, i can take the first letter of each digit and use those letters to form an english word (i.e. anagrams are allowed)
[116, 217, 219, 215, 114, 127, 222] Three digit numbers in which you can draw a date separator between two digits and get a valid date in both month/day and day/month format (not necessarily with the separator in the same place)—the separator must follow, not precede, a medial zero
[16, 113, 153, 281, 325, 353, 364] any side of all primitive Pythagorean triangles with its hypotenuse no larger than the largest number in the deck
[54, 183, 272, 313, 115, 182, 278, 218 ] Numbers where you can ignore 1 digit and use mathematical operators on the remaining digits to get 4
[78, 126, 336, 348, 192, 315, 123] {
n is composite and n = a010d + a110d-1 + ... + ad100 with Σi∈[0,d]ai is composite; ai ≥ 0, d > 0
} composite numbers whose digit sum is composite
[55, 226, 253, 190, 19, 352, 334] {
n = a010d + a110d-1 + ... + ad100 with Σi∈[0,d]ai = 10; ai ≥ 0, d > 0
} numbers whose digit sum equals 10
[3, 7, 229, 5, 179, 17, 137] primes
[25, 44, 63, 365, 52, 62, 88, 175] {
i % (i % 10) == 0
} Numbers divisible by their last digit
[166, 337, 333, 112, 311, 155, 144, 338] Numbers with at least one immediately repeating digit
[1, 4, 43, 141, 301, 302, 341] have four or fewer factors
[90, 322, 303, 329, 136, 210, 149, 228, 38, 188] numbers that are composite after removing the smallest digit
[234, 342, 356, 140, 173, 200, 280, 299] {
n = 100×a + 10×b + c with c < a + b
} 3 digit numbers where the last digit is less than the sum of the first two digits
[39, 86, 261, 32, 33, 76, 93] can be spelled digit by digit with ten or fewer letters in English, no leading zeroes, 0 is spelled as zero
[174, 118, 274, 232, 316, 180, 358 ] {
2 | n ∧ n ≥ 100
} 3 digit even numbers
[48, 135, 306, 40, 84, 132, 243] {
k2 | n, k > 1
} numbers that are divisible by a perfect square greater than one
[235, 242, 268, 259, 22, 34, 195, 97] numbers with a 2-digit prime factor
[125, 270, 320, 30, 45, 100, 150] {
2i×3j×5k with i, j, k ≥ 0
} 5-smooth numbers
[202, 351, 204, 260, 296, 300, 354] have a three digit factor other than itself
[120, 143, 194, 8, 15, 98, 170] {
n ∈ [k2 - 2, k2 + 2], k ∈ ℤ
numbers within 2 of a perfect square
[191, 359, 305, 271, 199, 163, 109] {
n > 100 ∧ n % 2 = 1
} 3 digit odd numbers
[128, 196, 319, 193, 172, 158, 288] numbers wherein if i spell the numbers out digit by digit in english, i can take the first letter of each digit and use those letters to form an english word (i.e. anagrams are allowed)
[116, 217, 219, 215, 114, 127, 222] Three digit numbers in which you can draw a date separator between two digits and get a valid date in both month/day and day/month format (not necessarily with the separator in the same place)—the separator must follow, not precede, a medial zero
[16, 113, 153, 281, 325, 353, 364] any side of all primitive Pythagorean triangles with its hypotenuse no larger than the largest number in the deck
'skitter is fucking terrifying' ~ town-bork about scum-me
'Skitter [was] terrifying to play against ngl' ~ scum-bork about town-me
'Going into lylo against scum!skit unprepared is like having someone force feed you dull razor blades. It's painful, and once it starts, you're pretty much dead' ~ NMSA
'Skitter you're a spirit animal's spirit animal' ~ slaxx
[54, 183, 272, 313, 115, 182, 278, 218 ] Numbers where you can ignore 1 digit and use mathematical operators on the remaining digits to get 4
[78, 126, 336, 348, 192, 315, 123] {
n is composite and n = a010d + a110d-1 + ... + ad100 with Σi∈[0,d]ai is composite; ai ≥ 0, d > 0
} composite numbers whose digit sum is composite
[55, 226, 253, 190, 19, 352, 334] {
n = a010d + a110d-1 + ... + ad100 with Σi∈[0,d]ai = 10; ai ≥ 0, d > 0
} numbers whose digit sum equals 10
[3, 7, 229, 5, 179, 17, 137] primes
[25, 44, 63, 365, 52, 62, 88, 175] {
i % (i % 10) == 0
} Numbers divisible by their last digit
[166, 337, 333, 112, 311, 155, 144, 338] Numbers with at least one immediately repeating digit
[1, 4, 43, 141, 301, 302, 341] have four or fewer factors
[90, 322, 303, 329, 136, 210, 149, 228, 38, 188] numbers that are composite after removing the smallest digit
[234, 342, 356, 140, 173, 200, 280, 299] {
n = 100×a + 10×b + c with c < a + b
} 3 digit numbers where the last digit is less than the sum of the first two digits
[39, 86, 261, 32, 33, 76, 93] can be spelled digit by digit with ten or fewer letters in English, no leading zeroes, 0 is spelled as zero
[174, 118, 274, 232, 316, 180, 358 ] {
2 | n ∧ n ≥ 100
} 3 digit even numbers
[48, 135, 306, 40, 84, 132, 243] {
k2 | n, k > 1
} numbers that are divisible by a perfect square greater than one
[235, 242, 268, 259, 22, 34, 195, 97] numbers with a 2-digit prime factor
[125, 270, 320, 30, 45, 100, 150] {
2i×3j×5k with i, j, k ≥ 0
} 5-smooth numbers
[202, 351, 204, 260, 296, 300, 354] have a three digit factor other than itself
[120, 143, 194, 8, 15, 98, 170] {
n ∈ [k2 - 2, k2 + 2], k ∈ ℤ
numbers within 2 of a perfect square
[191, 359, 305, 271, 199, 163, 109] {
n > 100 ∧ n % 2 = 1
} 3 digit odd numbers
[128, 196, 319, 193, 172, 158, 288] numbers wherein if i spell the numbers out digit by digit in english, i can take the first letter of each digit and use those letters to form an english word (i.e. anagrams are allowed)
[116, 217, 219, 215, 114, 127, 222] Three digit numbers in which you can draw a date separator between two digits and get a valid date in both month/day and day/month format (not necessarily with the separator in the same place)—the separator must follow, not precede, a medial zero
[16, 113, 153, 281, 325, 353, 364] any side of all primitive Pythagorean triangles with its hypotenuse no larger than the largest number in the deck
[54, 183, 272, 313, 115, 182, 278, 218 ] Numbers where you can ignore 1 digit and use mathematical operators on the remaining digits to get 4
[78, 126, 336, 348, 192, 315, 123] {
n is composite and n = a010d + a110d-1 + ... + ad100 with Σi∈[0,d]ai is composite; ai ≥ 0, d > 0
} composite numbers whose digit sum is composite
[55, 226, 253, 190, 19, 352, 334] {
n = a010d + a110d-1 + ... + ad100 with Σi∈[0,d]ai = 10; ai ≥ 0, d > 0
} numbers whose digit sum equals 10
[3, 7, 229, 5, 179, 17, 137] primes
[25, 44, 63, 365, 52, 62, 88, 175] {
i % (i % 10) == 0
} Numbers divisible by their last digit
[166, 337, 333, 112, 311, 155, 144, 338] Numbers with at least one immediately repeating digit
[1, 4, 43, 141, 301, 302, 341] have four or fewer factors
[90, 322, 303, 329, 136, 210, 149, 228, 38, 188] numbers that are composite after removing the smallest digit
[234, 342, 356, 140, 173, 200, 280, 299] {
n = 100×a + 10×b + c with c < a + b
} 3 digit numbers where the last digit is less than the sum of the first two digits
[39, 86, 261, 32, 33, 76, 93] can be spelled digit by digit with ten or fewer letters in English, no leading zeroes, 0 is spelled as zero
[174, 118, 274, 232, 316, 180, 358 ] {
2 | n ∧ n ≥ 100
} 3 digit even numbers
[48, 135, 306, 40, 84, 132, 243] {
k2 | n, k > 1
} numbers that are divisible by a perfect square greater than one
[235, 242, 268, 259, 22, 34, 195, 97] numbers with a 2-digit prime factor
[125, 270, 320, 30, 45, 100, 150] {
2i×3j×5k with i, j, k ≥ 0
} 5-smooth numbers
[202, 351, 204, 260, 296, 300, 354] have a three digit factor other than itself
[120, 143, 194, 8, 15, 98, 170] {
n ∈ [k2 - 2, k2 + 2], k ∈ ℤ
numbers within 2 of a perfect square
[191, 359, 305, 271, 199, 163, 109] {
n > 100 ∧ n % 2 = 1
} 3 digit odd numbers
[128, 196, 319, 193, 172, 158, 288] numbers wherein if i spell the numbers out digit by digit in english, i can take the first letter of each digit and use those letters to form an english word (i.e. anagrams are allowed)
[116, 217, 219, 215, 114, 127, 222] Three digit numbers in which you can draw a date separator between two digits and get a valid date in both month/day and day/month format (not necessarily with the separator in the same place)—the separator must follow, not precede, a medial zero
[16, 113, 153, 281, 325, 353, 364] any side of all primitive Pythagorean triangles with its hypotenuse no larger than the largest number in the deck
