For completed/abandoned Mish Mash Games.
Plotinus
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Post #300 (ISO ) » Fri Dec 13, 2019 9:21 pm
Post
by Plotinus » Fri Dec 13, 2019 9:21 pm
Yimmy has requested replacement and Jackal711 has confirmed he's still interested, so it is now Jackal711's turn.
Edit: let's have this on this page, too
Analysis (NotAJumbleofNumbers, Micc) has 8 points:
Algebra (StrangerCoug, Jackal711) has:
Jackal711
Jackal711
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Post #301 (ISO ) » Sat Dec 14, 2019 4:56 pm
Post
by Jackal711 » Sat Dec 14, 2019 4:56 pm
Hmm not much I can do with this hand..
Play [69, 72, 78]
as "numbers whose sum is a multiple of 3"
Plotinus
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Post #302 (ISO ) » Sat Dec 14, 2019 8:43 pm
Post
by Plotinus » Sat Dec 14, 2019 8:43 pm
Analysis (NotAJumbleofNumbers, Micc) has 8 points:
Algebra (StrangerCoug, Jackal711) has:
[1, 3, 5] { n < 10
} single digit numbers
[16, 20, 200] { n = a0 10d + a1 10d-1 + ... + ad 100 with Σi∈[0,d] ai is prime; φ(n) < n - 1; ai ≥ 0, d > 0; k ∈ ℤ
} composite numbers whose digit sum is prime }
[69, 72, 78] { n = a0 10d + a1 10d-1 + ... + ad 100 with 3 | Σi∈[0,d] ai ; ai ≥ 0, d > 0; k ∈ ℤ
} numbers whose sum is a multiple of 3
It is
NotAJumbleofNumbers's
turn
This sequence has another closed form that looks very different from this one, but I wanted to match the verbal form as closely as I could
Plotinus
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Post #303 (ISO ) » Sun Dec 15, 2019 8:53 pm
Post
by Plotinus » Sun Dec 15, 2019 8:53 pm
NotAJumbleOfNumbers has been prodded and has another (expired on 2019-12-17 03:53:25) to go before I start looking for a replacement.
NotAJumbleOfNumbers
NotAJumbleOfNumbers
Plotinus
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Post #305 (ISO ) » Mon Dec 16, 2019 10:49 am
Post
by Plotinus » Mon Dec 16, 2019 10:49 am
Analysis (NotAJumbleofNumbers, Micc) has 8 points:
[16, 76, 676] { n ≡ 6 (mod 10)
} numbers that end in 6
[20, 35, 79] { n = a0 10d + a1 10d-1 + ... + ad 100 with Σi∈[0,d] ai = 2^k; ai ≥ 0; d > 0; k ∈ ℤ
} sum of the digits is a power of 2 }
[15, 32, 66] { n = 2i ± 2j
} numbers that can be written as the sum or difference of two powers of two
[16, 32, 20, 94, 120, 200] { n = a0 10d + a1 10d-1 + ... + ad 100 with Σi∈[0,d] ai is prime; φ(n) < n - 1; ai ≥ 0, d > 0; k ∈ ℤ
} composite numbers whose digit sum is prime
Algebra (StrangerCoug, Jackal711) has:
It is
StrangerCoug's
turn
StrangerCoug
StrangerCoug He/Him
Does not Compute
StrangerCoug He/Him
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Post #306 (ISO ) » Mon Dec 16, 2019 1:16 pm
Post
by StrangerCoug » Mon Dec 16, 2019 1:16 pm
Play 165, 576, 6, 42, 27, and 21 to claim the numbers whose digit sums are multiples of 3
Micc
Micc He/Him
Jack of All Trades
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Post #307 (ISO ) » Mon Dec 16, 2019 1:40 pm
Post
by Micc » Mon Dec 16, 2019 1:40 pm
Play 4, 8, 9, 20 and 80 to claim numbers that can be written as the sum or difference of two powers of two.
"To hide a tree, use a forest" -Ninja Boy Hideo
Plotinus
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Post #308 (ISO ) » Mon Dec 16, 2019 8:10 pm
Post
by Plotinus » Mon Dec 16, 2019 8:10 pm
Analysis (NotAJumbleofNumbers, Micc) has 16 points and:
[16, 76, 676] { n ≡ 6 (mod 10)
} numbers that end in 6
[20, 35, 79] { n = a0 10d + a1 10d-1 + ... + ad 100 with Σi∈[0,d] ai = 2^k; ai ≥ 0; d > 0; k ∈ ℤ
} sum of the digits is a power of 2 }
[16, 32, 20, 94, 120, 200] { n = a0 10d + a1 10d-1 + ... + ad 100 with Σi∈[0,d] ai is prime; φ(n) < n - 1; ai ≥ 0, d > 0; k ∈ ℤ
} composite numbers whose digit sum is prime
Algebra (StrangerCoug, Jackal711) has 9 points and:
[1, 3, 5] { n < 10
} single digit numbers }
Now that it's done, some other ways of writing the closed form for digit sums are multiples of 3 is
3n
, or
n % 3 == 0
or
3 | n
. I'm replacing the closed form in the completed sequences spoiler to make it easier to see which sequences are taken
Plotinus
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Post #309 (ISO ) » Tue Dec 17, 2019 7:59 pm
Post
by Plotinus » Tue Dec 17, 2019 7:59 pm
Jackal has been prodded and has another (expired on 2019-12-19 02:59:21) to move before I start looking for a replacement.
I know some holidays are coming up so I was thinking that starting Monday I'd still prod people as needed but I wouldn't start looking for replacements until Friday or something? And then a similar arrangement between December 30 and January 2.
StrangerCoug
StrangerCoug He/Him
Does not Compute
StrangerCoug He/Him
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Post #310 (ISO ) » Wed Dec 18, 2019 4:58 am
Post
by StrangerCoug » Wed Dec 18, 2019 4:58 am
Sounds good
Jackal711
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Post
Post #311 (ISO ) » Wed Dec 18, 2019 7:32 pm
Post
by Jackal711 » Wed Dec 18, 2019 7:32 pm
My apologies for the delay, due to RL issues I've had very little free time and no internet access since shortly after my last post.
...and the play I was going to make is invalid. Recalculating...
Jackal711
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Post #312 (ISO ) » Wed Dec 18, 2019 7:36 pm
Post
by Jackal711 » Wed Dec 18, 2019 7:36 pm
I'll add [6, 9] to single digit numbers
Jackal711
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Post #313 (ISO ) » Wed Dec 18, 2019 7:38 pm
Post
by Jackal711 » Wed Dec 18, 2019 7:38 pm
Also warning in advance I will be away with likely no access from the 23rd to 26th as I'm going out of town to visit family for Christmas
Plotinus
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Post #314 (ISO ) » Wed Dec 18, 2019 8:16 pm
Post
by Plotinus » Wed Dec 18, 2019 8:16 pm
Analysis (NotAJumbleofNumbers, Micc) has 16 points and:
[16, 76, 676] { n ≡ 6 (mod 10)
} numbers that end in 6
[20, 35, 79] { n = a0 10d + a1 10d-1 + ... + ad 100 with Σi∈[0,d] ai = 2^k; ai ≥ 0; d > 0; k ∈ ℤ
} sum of the digits is a power of 2 }
[16, 32, 20, 94, 120, 200] { n = a0 10d + a1 10d-1 + ... + ad 100 with Σi∈[0,d] ai is prime; φ(n) < n - 1; ai ≥ 0, d > 0; k ∈ ℤ
} composite numbers whose digit sum is prime
Algebra (StrangerCoug, Jackal711) has 9 points and:
[1, 3, 5, 6, 9] { n < 10
} single digit numbers }
It is
NotAJumbleofNumbers's
turn
Plotinus
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Post #315 (ISO ) » Wed Dec 18, 2019 8:22 pm
Post
by Plotinus » Wed Dec 18, 2019 8:22 pm
Would a longer prod schedule work better for your internet access issues, Jackal? We could switch to 48/24 like a mafia game if that would be easier for everyone
Plotinus
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Post #316 (ISO ) » Thu Dec 19, 2019 9:10 pm
Post
by Plotinus » Thu Dec 19, 2019 9:10 pm
Prodded NotAJumbleOfNumbers. They have another (expired on 2019-12-21 04:10:40) to move before I start looking for a replacement.
NotAJumbleOfNumbers
NotAJumbleOfNumbers
Micc
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Jack of All Trades
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Post #318 (ISO ) » Mon Dec 23, 2019 3:11 pm
Post
by Micc » Mon Dec 23, 2019 3:11 pm
bump for visibility!
"To hide a tree, use a forest" -Ninja Boy Hideo
Plotinus
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Post #319 (ISO ) » Wed Dec 25, 2019 9:04 pm
Post
by Plotinus » Wed Dec 25, 2019 9:04 pm
Finally occurred to me to edit the thread title.
Feel free to PM your friends who might be interested
Not_Mafia
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Smash Hit
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Location: Whitney's Gym
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Post #320 (ISO ) » Sun Feb 23, 2020 10:57 pm
Post
by Not_Mafia » Sun Feb 23, 2020 10:57 pm
/in
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
?
Plotinus
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Post #321 (ISO ) » Sun Feb 23, 2020 11:31 pm
Post
by Plotinus » Sun Feb 23, 2020 11:31 pm
yay, welcome! It's now Not_Mafia's turn.
Not_Mafia
Not_Mafia
Smash Hit
Not_Mafia
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Location: Whitney's Gym
Post
Post #322 (ISO ) » Mon Feb 24, 2020 12:09 am
Post
by Not_Mafia » Mon Feb 24, 2020 12:09 am
13, 35, 300 for all contain a treble letter 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
?
Plotinus
Plotinus
Kitten Caboodle
Plotinus
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Posts: 7611 Joined: March 13, 2015
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Post #323 (ISO ) » Mon Feb 24, 2020 12:39 am
Post
by Plotinus » Mon Feb 24, 2020 12:39 am
Analysis (Not_Mafia, Micc) has 16 points and:
[16, 76, 676] { n ≡ 6 (mod 10)
} numbers that end in 6
[20, 35, 79] { n = a0 10d + a1 10d-1 + ... + ad 100 with Σi∈[0,d] ai = 2^k; ai ≥ 0; d > 0; k ∈ ℤ
} sum of the digits is a power of 2 }
[16, 32, 20, 94, 120, 200] { n = a0 10d + a1 10d-1 + ... + ad 100 with Σi∈[0,d] ai is prime; φ(n) < n - 1; ai ≥ 0, d > 0; k ∈ ℤ
} composite numbers whose digit sum is prime
[13, 35, 300] contains a treble letter when written in Roman numerals
Algebra (StrangerCoug, Jackal711) has 9 points and:
[1, 3, 5, 6, 9] { n < 10
} single digit numbers }
It is
StrangerCoug'ss
turn
Yay, we're back in session
StrangerCoug
StrangerCoug He/Him
Does not Compute
StrangerCoug He/Him
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Post #324 (ISO ) » Mon Feb 24, 2020 1:33 pm
Post
by StrangerCoug » Mon Feb 24, 2020 1:33 pm
97, 441, 225, 90: Numbers whose digit sum is a perfect square
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