Suuji de Sukuu! Jyakushou Kokka - Vol. 1 Ch. 1
- Thread starter MangaDex
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@LastNight
I cant, sad panda got axed. The world is in disarray as we wait for a new hero to emerge.
I cant, sad panda got axed. The world is in disarray as we wait for a new hero to emerge.
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@alonerone
Yup. He will invent the computer. The computers will conquer the world.
Yup. He will invent the computer. The computers will conquer the world.
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How do you even manage to collide and end up in that position?
I don't know why I'm commenting; I never do. However, I saw those formulas, and I had to say something. (Idk how to use this comment system)
The formula written for the Breast Equations "works" (not entirely though from reasons soon explained).
[ y = sqrt(r - (|x| - c)^2) ] written is derived from the Circle formula [ x^2 + y^2 = r^2 ].
r is the radius. c is the position of the center of the circle. x, y obviously create the shapes
the Absolute Value of x [denoted |x|] puts the two semi-circle on the left and the right sides (Quadrants I and II) to get the two lumps of the Breasts. Not a bad start here (but his Breast semi-circles drawn have inconsistent Radii).
HOWEVER, throwing two random smaller semi-circle for the nipples is NOT good enough. Because it's a semi-circle, you have one round side but one flat horizontal side.
The kid did not account for this, so the nipples are technically unattached. He would either change the formula or lower the position of those smaller figures.
(Idk how to insert image to demonstrate this. )
TL;DR Good start on the breast formula, but nipples have been unfortunately removed from the breasts.
The formula written for the Breast Equations "works" (not entirely though from reasons soon explained).
[ y = sqrt(r - (|x| - c)^2) ] written is derived from the Circle formula [ x^2 + y^2 = r^2 ].
r is the radius. c is the position of the center of the circle. x, y obviously create the shapes
the Absolute Value of x [denoted |x|] puts the two semi-circle on the left and the right sides (Quadrants I and II) to get the two lumps of the Breasts. Not a bad start here (but his Breast semi-circles drawn have inconsistent Radii).
HOWEVER, throwing two random smaller semi-circle for the nipples is NOT good enough. Because it's a semi-circle, you have one round side but one flat horizontal side.
The kid did not account for this, so the nipples are technically unattached. He would either change the formula or lower the position of those smaller figures.
(Idk how to insert image to demonstrate this. )
TL;DR Good start on the breast formula, but nipples have been unfortunately removed from the breasts.
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I thought this was going to be a genderswap reincarnation isekai series for a moment.
I remember when I was his age, the extent of my "love" of math only extended to writing 58008 on a basic calculator, and maybe 5318008.
I remember when I was his age, the extent of my "love" of math only extended to writing 58008 on a basic calculator, and maybe 5318008.
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Man, I don't understand how it becomes a 64%. Like personally probability was never a Strong point for me in math, but I just can't conceptually find it to be a 64% chance. The only explanation they give is the rate of success = 1 - rate of failure (well Duh) which does not help at all. Can someone explain to me the concept or logic behind this?
Ok looking at the picture it seems that he does 0.95^20 which is ~0.36 which comes explains why 64%. But it still doesn't give info on why the equation is rate^turns.
Ok, so I drew some pictures for myself and now I made sense of it.
So lets say H = hit or gacha win and M = miss or lose so the probabilities or P is P(M) = 0.95 and P(H) = 0.05. 20 draws is too much to write so I'll first show what the percent is to win if 2 draws were made
So in 2 draws the sequences are HH, HM, MH, or MM. Their goal is to get at least 1 hit so the probability of getting their goal is P(MM) which is equal to 0.95^2 = 0.90. This means that if they have a 5% chance to win SSR and they draw 2 times then they would only have a 10% chance of getting at least 1 SSR.
Since each subsequent draw gives a lower increment chance of winning at least 1 SSR then to approach 100% they would need infinity draws.
Ok looking at the picture it seems that he does 0.95^20 which is ~0.36 which comes explains why 64%. But it still doesn't give info on why the equation is rate^turns.
Ok, so I drew some pictures for myself and now I made sense of it.
So lets say H = hit or gacha win and M = miss or lose so the probabilities or P is P(M) = 0.95 and P(H) = 0.05. 20 draws is too much to write so I'll first show what the percent is to win if 2 draws were made
So in 2 draws the sequences are HH, HM, MH, or MM. Their goal is to get at least 1 hit so the probability of getting their goal is P(MM) which is equal to 0.95^2 = 0.90. This means that if they have a 5% chance to win SSR and they draw 2 times then they would only have a 10% chance of getting at least 1 SSR.
Since each subsequent draw gives a lower increment chance of winning at least 1 SSR then to approach 100% they would need infinity draws.
