/roll 1d34!
bot-and-josh-apparently
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Sunday, November 15, 2020
@Lute:
1d34! = (31) = 31/r d31!
@heir:
d31! = (19) = 19/roll 1d19!
@Lute:
1d19! = (4) = 4/r d4!
@heir:
d4! = (3) = 3/roll 1d3!
@Lute:
1d3! = (3+2) = 5/r d5!
@heir:
d5! = (2) = 2/roll 1d2!
@Lute:
1d2! = (2+1) = 3/r d3!
@heir:
d3! = (3+3+3+1) = 10/roll 1d10!
@Lute:
1d10! = (6) = 6/r d6!
@heir:
d6! = (2) = 2/roll 1d2!
@Lute:
1d2! = (2+1) = 3/r d3!
@heir:
d3! = (1) = 1/r d1488!
@heir:
d1488! = (51) = 51become monke
/r d20
@heir:
d20 = (1) = 1become frog
/roll 1d51!
@Lute:
1d51! = (4) = 4/r d20
@heir:
d20 = (1) = 1/r d4!
@heir:
d4! = (1) = 1dude rolls are cursed rn
alright
i need to stop
roll to be cursed
/roll 1d20
@Lute:
1d20 = (1) = 1rolling a 13
/r d20
@heir:
d20 = (18) = 18close
rolls uncursed now
/roll 1d777
@Lute:
1d777 = (657) = 657/r d657!
@heir:
d657! = (625) = 625/r d625!
@heir:
d625! = (165) = 165/r d165!
@heir:
d165! = (109) = 109/r d109!
@heir:
d109! = (108) = 108/r d108!
@heir:
d108! = (20) = 20/r d20!
@heir:
d20! = (5) = 5/r d5!
@heir:
d5! = (2) = 2/r d2!
@heir:
d2! = (2+2+2+2+1) = 9/r d9!
@heir:
d9! = (3) = 3/r d3!
@heir:
d3! = (3+2) = 5/r d5!
@heir:
d5! = (5+4) = 9