bot-and-josh-apparently
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Sunday, November 15, 2020
/r d200
@heir:
d200 = (149) = 149/roll 1d149\
@Lute: Flipendo!
/roll 1d149
@Lute:
1d149 = (74) = 74/r d74
@heir:
d74 = (28) = 28/roll 1d28
@Lute:
1d28 = (24) = 24/r d24
@heir:
d24 = (23) = 23/roll 1d23
@Lute:
1d23 = (9) = 9/r d9
@heir:
d9 = (7) = 7/roll 1d7
@Lute:
1d7 = (4) = 4/r d4
@heir:
d4 = (1) = 1/r d777
@heir:
d777 = (393) = 393/roll 1d393
@Lute:
1d393 = (283) = 283/r d283
@heir:
d283 = (152) = 152/roll 152
@Lute:
152 = 152 = 152/roll 1d152
@Lute:
1d152 = (135) = 135/r d135
@heir:
d135 = (25) = 25/roll 1d25
@Lute:
1d25 = (17) = 17/r d17
@heir:
d17 = (11) = 11/roll d11
@Lute:
d11 = (7) = 7/r d7
@heir:
d7 = (7) = 7/roll 1d7
@Lute:
1d7 = (3) = 3/r d3!
@heir:
d3! = (1) = 1what if
wedo it with
/roll 1d777!
@Lute:
1d777! = (509) = 509/r d509!
@heir:
d509! = (418) = 418/roll 1d418!
@Lute:
1d418! = (374) = 374/r d374!
@heir:
d374! = (295) = 295/roll 1d295!
@Lute:
1d295! = (152) = 152/r d152!
@heir:
d152! = (34) = 34/roll 1d34!
@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!
