Sequencer | StrangerCoug's turn

For completed/abandoned Mish Mash Games.
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Post Post #50 (ISO) » Sat Oct 05, 2019 3:10 pm

Post by NotMySpamAccount »

68 to {16n+4}
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Scum: 2-1
3p: 0-1

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Post Post #51 (ISO) » Sat Oct 05, 2019 7:26 pm

Post by Plotinus »

Spoiler: Finished sequences:
  • {
    n2 ± [0, 2]
    } numbers within 2 of a perfect square,
  • {
    n = a010d + a110d-1 + ... + ad100 with ai ≡ 1 (mod 2) ∀ i ∈ [1, 9], ∀ d > 0
    } numbers with at least two digits, all of which are odd
  • {
    n is 0 or odd (mod 9)
    } numbers that are odd when you repeatedly sum their digits
  • n is the sum of the Scrabble point values of the letters in the US spelling of the numbers in the deck.

McMenno has:
  • [14, 35, 343] {
    7n
    } divisible by 7
  • [5, 6, 100] numbers used in , including substrings of other numbers, but not including the deck spoiler
Implosion has 14 points and:
DeathRowKitty has 9 points and :
  • [38, 82, 84] slots never touched by Ace, 5, or 9 in perfect out-shuffles of standard 52 card decks, mod 52
Felissan has:
  • [2, 4, 32, 256] {
    2n
    } powers of two
  • [30, 40, 55] {
    25 + (5n * (n + 1) / 2)
    } 25 + 5n, where n is a triangular number
NotMySpamAccount has:
  • [4, 20, 36, 68] {
    16n + 4
    } remainder is 4 when dividing by 16
StrangerCoug has 7 points and :
  • [17, 19, 43] primes
It is StrangerCoug's turn
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Post Post #52 (ISO) » Sun Oct 06, 2019 8:54 am

Post by StrangerCoug »

[1, 10, 15] {n*(n-1)/2)}: the triangular numbers themselves
STRANGERCOUG: Stranger Than You!

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Post Post #53 (ISO) » Sun Oct 06, 2019 8:58 am

Post by Plotinus »

Spoiler: Finished sequences:
  • {
    n2 ± [0, 2]
    } numbers within 2 of a perfect square,
  • {
    n = a010d + a110d-1 + ... + ad100 with ai ≡ 1 (mod 2) ∀ i ∈ [1, 9], ∀ d > 0
    } numbers with at least two digits, all of which are odd
  • {
    n is 0 or odd (mod 9)
    } numbers that are odd when you repeatedly sum their digits
  • n is the sum of the Scrabble point values of the letters in the US spelling of the numbers in the deck.

McMenno has:
  • [14, 35, 343] {
    7n
    } divisible by 7
  • [5, 6, 100] numbers used in , including substrings of other numbers, but not including the deck spoiler
Implosion has 14 points and:
DeathRowKitty has 9 points and :
  • [38, 82, 84] slots never touched by Ace, 5, or 9 in perfect out-shuffles of standard 52 card decks, mod 52
Felissan has:
  • [2, 4, 32, 256] {
    2n
    } powers of two
  • [30, 40, 55] {
    25 + (5n * (n + 1) / 2)
    } 25 + 5n, where n is a triangular number
NotMySpamAccount has:
  • [4, 20, 36, 68] {
    16n + 4
    } remainder is 4 when dividing by 16
StrangerCoug has 7 points and :
  • [17, 19, 43] primes
  • [1, 10, 15] {
    n*(n-1)/2)
    }: triangular numbers
It is McMenno's turn
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Post Post #54 (ISO) » Mon Oct 07, 2019 6:17 am

Post by McMenno »

squares
4, 16, 81
mafiascum is on life support
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Post Post #55 (ISO) » Mon Oct 07, 2019 7:17 am

Post by Plotinus »

Spoiler: Finished sequences:
  • {
    n2 ± [0, 2]
    } numbers within 2 of a perfect square,
  • {
    n = a010d + a110d-1 + ... + ad100 with ai ≡ 1 (mod 2) ∀ i ∈ [1, 9], ∀ d > 0
    } numbers with at least two digits, all of which are odd
  • {
    n is 0 or odd (mod 9)
    } numbers that are odd when you repeatedly sum their digits
  • n is the sum of the Scrabble point values of the letters in the US spelling of the numbers in the deck.

McMenno has:
  • [14, 35, 343] {
    7n
    } divisible by 7
  • [5, 6, 100] numbers used in , including substrings of other numbers, but not including the deck spoiler
  • [4, 16, 81] {
    n2
    } squares
Implosion has 14 points and:
DeathRowKitty has 9 points and :
  • [38, 82, 84] slots never touched by Ace, 5, or 9 in perfect out-shuffles of standard 52 card decks, mod 52
Felissan has:
  • [2, 4, 32, 256] {
    2n
    } powers of two
  • [30, 40, 55] {
    25 + (5n * (n + 1) / 2)
    } 25 + 5n, where n is a triangular number
NotMySpamAccount has:
  • [4, 20, 36, 68] {
    16n + 4
    } remainder is 4 when dividing by 16
StrangerCoug has 7 points and :
  • [17, 19, 43] primes
  • [1, 10, 15] {
    n*(n-1)/2)
    }: triangular numbers
It is implosion's turn
The failure mode of clever is asshole.

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Post Post #56 (ISO) » Tue Oct 08, 2019 6:20 am

Post by Plotinus »

implosion has been prodded. It will be DeathRowKitty's turn in (expired on 2019-10-09 19:20:00) or as soon as implosion posts, whichever comes first.
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Post Post #57 (ISO) » Tue Oct 08, 2019 10:10 am

Post by implosion »

Composite squarefree numbers where when you take the sum of prime factors and write it in english, at least 1/3 of the letters in the word are "e": [30, 42, 65]
30->2*3*5->ten
42->2*3*7->twelve
65->5*13->eighteen
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Post Post #58 (ISO) » Tue Oct 08, 2019 12:49 pm

Post by StrangerCoug »

Mod: V/LA, no internet.
STRANGERCOUG: Stranger Than You!

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Post Post #59 (ISO) » Tue Oct 08, 2019 8:15 pm

Post by Plotinus »

Spoiler: Finished sequences:
  • {
    n2 ± [0, 2]
    } numbers within 2 of a perfect square,
  • {
    n = a010d + a110d-1 + ... + ad100 with ai ≡ 1 (mod 2) ∀ i ∈ [1, 9], ∀ d > 0
    } numbers with at least two digits, all of which are odd
  • {
    n is 0 or odd (mod 9)
    } numbers that are odd when you repeatedly sum their digits
  • n is the sum of the Scrabble point values of the letters in the US spelling of the numbers in the deck.

McMenno has:
  • [14, 35, 343] {
    7n
    } divisible by 7
  • [5, 6, 100] numbers used in , including substrings of other numbers, but not including the deck spoiler
  • [4, 16, 81] {
    n2
    } squares
Implosion has 14 points and:
  • [30, 42, 65] Composite squarefree numbers where when you take the sum of prime factors and write it in english, at least 1/3 of the letters in the word are "e"
DeathRowKitty has 9 points and :
  • [38, 82, 84] slots never touched by Ace, 5, or 9 in perfect out-shuffles of standard 52 card decks, mod 52
Felissan has:
  • [2, 4, 32, 256] {
    2n
    } powers of two
  • [30, 40, 55] {
    25 + (5n * (n + 1) / 2)
    } 25 + 5n, where n is a triangular number
NotMySpamAccount has:
  • [4, 20, 36, 68] {
    16n + 4
    } remainder is 4 when dividing by 16
StrangerCoug has 7 points:
  • [17, 19, 43] primes
  • [1, 10, 15] {
    n*(n-1)/2)
    }: triangular numbers
It is DeathRowKittys turn
Last edited by Plotinus on Wed Oct 09, 2019 4:49 am, edited 1 time in total.
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Post Post #60 (ISO) » Wed Oct 09, 2019 3:41 am

Post by StrangerCoug »

Mod: Out of V/LA.
STRANGERCOUG: Stranger Than You!

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Post Post #61 (ISO) » Wed Oct 09, 2019 4:47 am

Post by Plotinus »

Welcome back!
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Post Post #62 (ISO) » Wed Oct 09, 2019 5:37 am

Post by DeathRowKitty »

[56, 57, 64] integers n for which there exists some integer m such that (n-1)/3m and (n-2)/3m are each endpoints of intervals removed during (possibly different) steps of the usual construction of the Cantor set (i.e. the construction in which each step removes the middle third of intervals existing after the previous step)


56: (1/3, 2/3) = (27/81,
54
/81) is removed in step 1, (
55
/81, 56/81) is removed in step 4
57: (
55
/81,
56
/81) is removed in step 4
64: (61/81,
62
/81) is removed in step 4, (7/9, 8/9) = (
63
/81, 72/81) is removed in step 2
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Post Post #63 (ISO) » Wed Oct 09, 2019 6:26 am

Post by Plotinus »

Spoiler: Finished sequences:
  • {
    n2 ± [0, 2]
    } numbers within 2 of a perfect square,
  • {
    n = a010d + a110d-1 + ... + ad100 with ai ≡ 1 (mod 2) ∀ i ∈ [1, 9], ∀ d > 0
    } numbers with at least two digits, all of which are odd
  • {
    n is 0 or odd (mod 9)
    } numbers that are odd when you repeatedly sum their digits
  • n is the sum of the Scrabble point values of the letters in the US spelling of the numbers in the deck.

McMenno has:
  • [14, 35, 343] {
    7n
    } divisible by 7
  • [5, 6, 100] numbers used in , including substrings of other numbers, but not including the deck spoiler
  • [4, 16, 81] {
    n2
    } squares
Implosion has 14 points and:
  • [30, 42, 65] Composite squarefree numbers where when you take the sum of prime factors and write it in english, at least 1/3 of the letters in the word are "e"
DeathRowKitty has 9 points and :
  • [38, 82, 84] slots never touched by Ace, 5, or 9 in perfect out-shuffles of standard 52 card decks, mod 52
  • [56, 57, 64] integers n for which there exists some integer m such that (n-1)/3m and (n-2)/3m are each endpoints of intervals removed during (possibly different) steps of the usual construction of the Cantor set (i.e. the construction in which each step removes the middle third of intervals existing after the previous step)
Felissan has:
  • [2, 4, 32, 256] {
    2n
    } powers of two
  • [30, 40, 55] {
    25 + (5n * (n + 1) / 2)
    } 25 + 5n, where n is a triangular number
NotMySpamAccount has:
  • [4, 20, 36, 68] {
    16n + 4
    } remainder is 4 when dividing by 16
StrangerCoug has 7 points:
  • [17, 19, 43] primes
  • [1, 10, 15] {
    n*(n-1)/2)
    }: triangular numbers
It is Felissan's turn
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Post Post #64 (ISO) » Thu Oct 10, 2019 5:40 am

Post by Plotinus »

Felissan has been prodded. It will be NotMySpamAccount's turn in (expired on 2019-10-11 18:40:00) or as soon as Felissan posts, whichever happens sooner.
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Post Post #65 (ISO) » Fri Oct 11, 2019 4:15 am

Post by Felissan »

I play 79, 87 and 92 as numbers that contain a 8 or a 9.
"Dammit Felissan, making someone lose the game is NOT NICE"
- DeathRowKitty 2016
"Also, the me in your signature just made the me in this thread lose the game and I'm not sure how to feel about this."
- DeathRowKitty 2018
"You've made me make myself lose the game so many times that I feel like it's an entirely new game I'm losing"
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Post Post #66 (ISO) » Fri Oct 11, 2019 6:54 am

Post by Plotinus »

Spoiler: Finished sequences:
  • {
    n2 ± [0, 2]
    } numbers within 2 of a perfect square,
  • {
    n = a010d + a110d-1 + ... + ad100 with ai ≡ 1 (mod 2) ∀ i ∈ [1, 9], ∀ d > 0
    } numbers with at least two digits, all of which are odd
  • {
    n is 0 or odd (mod 9)
    } numbers that are odd when you repeatedly sum their digits
  • n is the sum of the Scrabble point values of the letters in the US spelling of the numbers in the deck.

McMenno has:
  • [14, 35, 343] {
    7n
    } divisible by 7
  • [5, 6, 100] numbers used in , including substrings of other numbers, but not including the deck spoiler
  • [4, 16, 81] {
    n2
    } squares
Implosion has 14 points and:
  • [30, 42, 65] Composite squarefree numbers where when you take the sum of prime factors and write it in english, at least 1/3 of the letters in the word are "e"
DeathRowKitty has 9 points and :
  • [38, 82, 84] slots never touched by Ace, 5, or 9 in perfect out-shuffles of standard 52 card decks, mod 52
  • [56, 57, 64] integers n for which there exists some integer m such that (n-1)/3m and (n-2)/3m are each endpoints of intervals removed during (possibly different) steps of the usual construction of the Cantor set (i.e. the construction in which each step removes the middle third of intervals existing after the previous step)
Felissan has:
  • [2, 4, 32, 256] {
    2n
    } powers of two
  • [30, 40, 55] {
    25 + (5n * (n + 1) / 2)
    } 25 + 5n, where n is a triangular number
  • [79, 87, 92] {
    maxdigit(n) > 7
    } numbers that contain an 8 or 9
NotMySpamAccount has:
  • [4, 20, 36, 68] {
    16n + 4
    } remainder is 4 when dividing by 16
StrangerCoug has 7 points:
  • [17, 19, 43] primes
  • [1, 10, 15] {
    n*(n-1)/2)
    }: triangular numbers
It is NotMySpamAccount's turn
The failure mode of clever is asshole.

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Post Post #67 (ISO) » Fri Oct 11, 2019 3:19 pm

Post by NotMySpamAccount »

Add 25 to the squares.
Show
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Scum: 2-1
3p: 0-1

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Post Post #68 (ISO) » Fri Oct 11, 2019 3:21 pm

Post by StrangerCoug »

Add 11 and 71 to the primes
STRANGERCOUG: Stranger Than You!

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Post Post #69 (ISO) » Fri Oct 11, 2019 6:51 pm

Post by Plotinus »

Spoiler: Finished sequences:
  • {
    n2 ± [0, 2]
    } numbers within 2 of a perfect square,
  • {
    n = a010d + a110d-1 + ... + ad100 with ai ≡ 1 (mod 2) ∀ i ∈ [1, 9], ∀ d > 0
    } numbers with at least two digits, all of which are odd
  • {
    n is 0 or odd (mod 9)
    } numbers that are odd when you repeatedly sum their digits
  • n is the sum of the Scrabble point values of the letters in the US spelling of the numbers in the deck.

McMenno has:
  • [14, 35, 343] {
    7n
    } divisible by 7
  • [5, 6, 100] numbers used in , including substrings of other numbers, but not including the deck spoiler
Implosion has 14 points and:
  • [30, 42, 65] Composite squarefree numbers where when you take the sum of prime factors and write it in english, at least 1/3 of the letters in the word are "e"
DeathRowKitty has 9 points and :
  • [38, 82, 84] slots never touched by Ace, 5, or 9 in perfect out-shuffles of standard 52 card decks, mod 52
  • [56, 57, 64] integers n for which there exists some integer m such that (n-1)/3m and (n-2)/3m are each endpoints of intervals removed during (possibly different) steps of the usual construction of the Cantor set (i.e. the construction in which each step removes the middle third of intervals existing after the previous step)
Felissan has:
  • [2, 4, 32, 256] {
    2n
    } powers of two
  • [30, 40, 55] {
    25 + (5n * (n + 1) / 2)
    } 25 + 5n, where n is a triangular number
  • [79, 87, 92] {
    maxdigit(n) > 7
    } numbers that contain an 8 or 9
NotMySpamAccount has:
  • [4, 20, 36, 68] {
    16n + 4
    } remainder is 4 when dividing by 16
  • [4, 16, 25, 81] {
    n2
    } squares
StrangerCoug has 7 points:
  • [11, 17, 19, 71, 43] primes
  • [1, 10, 15] {
    n*(n-1)/2)
    }: triangular numbers
There are 117 cards left in the deck. It is McMenno's turn
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Post Post #70 (ISO) » Sat Oct 12, 2019 7:48 pm

Post by Plotinus »

McMenno has been prodded. It will be implosion's turn in (expired on 2019-10-14 08:47:00), or as soon as McMenno posts, whichever happens first.
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Post Post #71 (ISO) » Sun Oct 13, 2019 10:38 am

Post by McMenno »

add 76 to drk's thing.
75/81 = 25/27, and (25/27, 26/27) is removed in step 3.
(73/81, 74/81) is removed in step 4.
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Post Post #72 (ISO) » Sun Oct 13, 2019 3:29 pm

Post by implosion »

Numbers congruent to 1 mod 4 whose last digit, written in english, can have the letters "ty" appended to the end of it to multiply it by ten (e.g., "six" times ten is "sixty", but "fourty" is not a number, so the last digit cannot be four):

9, 17, 69, 77.
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Post Post #73 (ISO) » Sun Oct 13, 2019 7:52 pm

Post by Plotinus »

Spoiler: Finished sequences:
  • {
    n2 ± [0, 2]
    } numbers within 2 of a perfect square,
  • {
    n = a010d + a110d-1 + ... + ad100 with ai ≡ 1 (mod 2) ∀ i ∈ [1, 9], ∀ d > 0
    } numbers with at least two digits, all of which are odd
  • {
    n is 0 or odd (mod 9)
    } numbers that are odd when you repeatedly sum their digits
  • n is the sum of the Scrabble point values of the letters in the US spelling of the numbers in the deck.

McMenno has:
  • [14, 35, 343] {
    7n
    } divisible by 7
  • [5, 6, 100] numbers used in , including substrings of other numbers, but not including the deck spoiler
  • [56, 57, 64, 76] integers n for which there exists some integer m such that (n-1)/3m and (n-2)/3m are each endpoints of intervals removed during (possibly different) steps of the usual construction of the Cantor set (i.e. the construction in which each step removes the middle third of intervals existing after the previous step)
Implosion has 14 points and:
  • [30, 42, 65] Composite squarefree numbers where when you take the sum of prime factors and write it in english, at least 1/3 of the letters in the word are "e"
  • [9, 17, 69, 77] {
    n ≡ 1 (mod 4) ∧ n ≥ 7 (mod 10)
    } Numbers congruent to 1 mod 4 whose last digit, written in english, can have the letters "ty" appended to the end of it to multiply it by ten (e.g., "six" times ten is "sixty", but "fourty" is not a number, so the last digit cannot be four)
DeathRowKitty has 9 points and :
  • [38, 82, 84] slots never touched by Ace, 5, or 9 in perfect out-shuffles of standard 52 card decks, mod 52
Felissan has:
  • [2, 4, 32, 256] {
    2n
    } powers of two
  • [30, 40, 55] {
    25 + (5n * (n + 1) / 2)
    } 25 + 5n, where n is a triangular number
  • [79, 87, 92] {
    maxdigit(n) > 7
    } numbers that contain an 8 or 9
NotMySpamAccount has:
  • [4, 20, 36, 68] {
    16n + 4
    } remainder is 4 when dividing by 16
  • [4, 16, 25, 81] {
    n2
    } squares
StrangerCoug has 7 points:
  • [11, 17, 19, 71, 43] primes
  • [1, 10, 15] {
    n*(n-1)/2)
    }: triangular numbers
There are 112 cards left in the deck. It is DeathRowKitty's turn
The failure mode of clever is asshole.

Modding checklists | Sequencer is in Game 5 | Space II is in Day 4
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StrangerCoug
StrangerCoug
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StrangerCoug
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Post Post #74 (ISO) » Mon Oct 14, 2019 4:59 am

Post by StrangerCoug »

In post 73, Plotinus wrote:
  • [9, 17, 69, 77] {
    n ≡ 1 (mod 4) ∧ n ≥ 7 (mod 10)
    } Numbers congruent to 1 mod 4 whose last digit, written in english, can have the letters "ty" appended to the end of it to multiply it by ten (e.g., "six" times ten is "sixty", but "fourty" is not a number, so the last digit cannot be four)
Mod: Are you sure the part after the ∧ shouldn't read n ≥ 6 (mod 10)?


Scratch that; n ≡ 1 (mod 4) implies it has to be odd. Missed that.
STRANGERCOUG: Stranger Than You!

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