Sequencer | StrangerCoug's turn

[Felissan]

/in

[Felissan]

I play 4, 20 and 36, as numbers that can be written as 16n + 4.

[Felissan]

I add 256 to NMSA's powers of 2.

[Felissan]

Oh come on, I was building up to stealing it

[Felissan]

I play 30, 40 and 55 as numbers that can be written as 25 + 5N, where N is a triangular number.

Only the Chosen One will be able to complete this sequence.

[Felissan]

I play 79, 87 and 92 as numbers that contain a 8 or a 9.

[Felissan]

I complete the sequence DRK has just created using 20, 35, 95 and 100.

20 is the sum of the proper divisors of 361 (1 and 19)
35 is the sum of the proper divisors of 145 (1, 5 and 29)
95 is the sum of the proper divisors of 445 (1, 5 and 89)
100 is the sum of the proper divisors of 194 (1, 2 and 97)

I've just spent the last half-hour or something looking for a way to fit that one big-ass number in my hand, but sadly the <1000 limit prevented me from earning the truckload of style points that would have come along with one extra in-game point.

[Felissan]

I complete the Cantor set sequence with 10, 21 and 729.

(7/27-8/27) is removed in step 3; (1/3-2/3) is removed in step 1, and 1/3 = 9/27.
(19/27-20/27) is removed in step 3.
(727/729-728/729) is removed in step 6.

[Felissan]

I play my whole hand, [5, 7, 15, 19, 34, 45, 64] as numbers that end in a 4, 5, 7 or 9.

I guess my main issue with the game so far is that you don't have enough of an incentive to do anything else than simple, but unimpressive rules like this one if you want to play "optimally". I wonder if there's a way to fix that.

[Felissan]

I play [5, 7, 64] as numbers such that their square root, rounded down, contains a 2.

[Felissan]

... wait a second, I got it mixed up with another, much uglier, sequence I was thinking of for those numbers, and 64 obviously doesn't belong here at all.
Back to the drawing board for a second.

[Felissan]

I play the same numbers (5, 7, 64) as numbers such that the nth prime number doesn't have an even digit.
The respective prime numbers are 11, 17 and 311, which satisfy the condition.

[Felissan]

I play a bingo: [12, 15, 19, 34, 35, 45, 49]

These are 2-digit numbers that have their digits sorted in increasing order.

This time, I checked to make sure there were no meta-rule shenanigans - this rule and its decreasing order counterpart add up to about 0.1% of hands.

[Felissan]

Oh yeah, by the way, I support that that rule.

[Felissan]

... Right, I forgot I could do that too :v

[Felissan]

I play [3, 39, 165] as multiples of 3.

[Felissan]

I'll get to it tomorrow, I've had a highly stressful day today.

[Felissan]

Pass. Feel free to remove me if I don't get better by my next turn.

[Felissan]

/out
Once again, really sorry that I couldn't keep playing all the way. Have fun with the rest of it! <3