I Became the Tyrant of a Defence Game - Chapter 24
Comments for chapter "Chapter 24"
lotsa nerdiness below but i read all of it
(its prolly got more words than 10 chapters)
Here is a disturbing thought. What if a cataclysm happened in the kingdom and those monsters were once the citizens?
i can relate to the boss, being locked up in a room with rats, the walls also look rubbery too…
Pied piper?
lets calculate damage of gloves…
you can calculate it that shity dmg … if he roll with only “one dice” (D777) it would be (1+777)/2 = average damage 389.. but if he use 3d7 dices it would be (1+7)/2 for every dice.. so average damage would be 444..(but this is less propable since you cannot roll dmg under 111 unless he use 3d8 -1 so it would be 333 dmg)
but he said that item is “joke” so item may use “disadvantage” system, which means lowest number on rolled dices…
item use number 7 so lets say 7 rolls, so average dmg is 112
for 10 rolls = 71dmg
for 77 rolls(which i guess its this) = 11 dmg
he said its very rare above 100 dmg, or he was totally unlucky person with every rolls created on that item lmao…
we already saw his “luck”
those who are corious i created python script to roll dices 10000times to calculate average dmg of an attack
Dude the character designs are really cool
Boss is rat king, last mask guy is pied Piper?
I hope Lily got cured.
Rare to go above 100?? Max is 777 isnt it? How does that make sense? Also if thats just how it is how is that a SR item?
So i asume god Pille multiple people and most didnt make it past stage 1 lmao
Ah yes the Pied Piper a villain classic
100% a reference to the Pied Piper of Hameln (google search it if you dont know it)
Wonder if one of the characters loses it in the next dungeon offense?…
That boss was putting in that work he could’ve delt with half the problem




































Probably this typa distribution in the gauntlets damage (x is damage dealt, y is chance of dealing that damage), which makes 777 damage have a humble 2.86×10^-7 % chance of happening. Perhaps with a slightly different base to the exponent but that’s the general idea I think.