webnovel
probability and distributions

probability and distributions

The Probability of Wealth

The Probability of Wealth

"Everyone in the market chases information. James Smith already knows the odds." James Smith is seventeen, broke, and invisible — a scholarship kid from Lyon who spends his lunch breaks reading annual reports no one asked him to read. He has no connections, no capital, and no name worth mentioning in the halls of French finance. But he has one thing nobody can see: a plan that stretches beyond his own lifetime. He doesn't want to be rich. He wants to build something permanent — a legacy so solid that his name will carry weight long after he's gone, and his children's children will never know what it means to start from nothing. Then a lab accident changes everything. A routine errand at a research facility. An equipment failure. A flash of white. When James wakes up in a hospital bed two days later, he notices something no one else can: a silent, translucent panel at the edge of his vision. It doesn't speak. It doesn't explain. When he focuses on any investment, it shows a single number — a probability score. Nothing more. He doesn't know what it is. He doesn't know why it works. He only knows it's his — and he will take that secret to his grave. What follows is not a story of a boy who got lucky. It is the story of a man who took one edge and built an empire from it — one calculated position at a time. From the trading floors of Euronext Paris to the boardrooms of global conglomerates, James moves in silence, leaving behind only results that no one can explain and a reputation that makes even the oldest money in Europe uncomfortable. He will become the greatest investor France has ever produced. And nobody — not his closest friend, not the woman who sees him most clearly, not the institutions that fear him — will ever know why. The probability is always in his favour. The reason is always his secret.
Urban
32 Chs
Increases the probability of 10 to 11
The probability of a normal non-safe buff was between 10% and 30%, depending on the equipment's quality, level, enchantment, and strengthening level. The probability of a safe buff was between 3% and 10%, but there was no separate probability of a 10 to 11 buff.
1 answer
2026-07-06 16:20
Destiny, 2000 words probability
I'm not sure what exactly you mean by the '2,000-word probability of fate' you mentioned. If you can provide more context or detailed information, I will try my best to help you. While waiting for the anime, you can also click on the link below to read the classic original work of The King's Avatar!
1 answer
2024-10-21 19:43
Hegemony reward probability
"We can come to the following conclusion: the probability of an orange card appearing in the Hegemony Card Pack is 5.6%. However, the exact number of orange card draws was not certain, because different card packs had different guarantee mechanisms. Some card packs guaranteed an orange card after a certain number of draws, while others did not have a minimum number of draws. According to the information provided, the probability of obtaining other Hegemony rewards cannot be known.
1 answer
2024-12-25 08:09
10,000 words signing probability
The signing rate of Zongheng was less than 0.8%. Some authors had received more than 10,000 words of short messages, but this did not accurately indicate the probability of signing a contract for 10,000 words. Although there were cases of successful signing, the overall signing rate was relatively low. There were also cases where the signing threshold was lowered but the quality was not strictly controlled. There were many novels signed on the website but the general quality was not high. Therefore, it was difficult to determine the specific signing probability at 10,000 words.
1 answer
2026-06-23 19:44
Hearthstone painting probability
Under normal circumstances, an average of 181 normal packs would give out a mutant orange. However, on December 7, 2022, after Hearthstone's patch 25.0 was released, players found that the probability of the game's standard packs giving out mutant orange cards was extremely high. Therefore, Blizzard temporarily closed the opening function of the standard packs to investigate. The special drawing card can be opened through the package.(Use in-game gold coins or real money to buy card packs to activate), participate in activities (You can get a special drawing card bag or get it through the event reward route), participate in the competition (Official Stairway or Single Player Challenge), Combination (There is a certain chance of getting a special drawing version from the normal version), joining the guild (through the guild treasure chest and missions), pre-ordering the super collection (such as the "Lich King's March" super collection can get two special drawing cards), completing the Death Knight Prologue (can unlock the Death Knight profession and get 32 core series cards including 6 special drawing cards for free), etc., but these methods did not mention the specific probability of getting special drawing. "The Legend of the Three Dragon Scales in the Milky Way Continent" is equally exciting. Everyone is welcome to click and read it!
1 answer
2026-03-15 19:34
Mythical equipment probability
The probability of obtaining mythical equipment in different games was different: - In the games that had daily dungeons (which would be opened when the character reached level 35, and each person would have three chances a day, and the number of chances would increase at a specific time) and team dungeons (which would be opened when the character reached level 50), the specific probability of obtaining Mythical equipment was not clearly stated. It only meant that there was a certain chance of obtaining Mythical equipment after completing the stages in the dungeon. Mythical equipment had a high drop rate in team dungeons, but the class was random. - In the DNF: - Nether Tower Jar (From the Nether Tower Instance Dungeon, Level 100. You can exchange coins for jars after clearing each level, including weapon jars, armor jars, jewelry jars, etc.) The probability of obtaining Mythical equipment is about 1%. - Path of the Strong (Source: Path of the Strong Instance Dungeon. Exchanged with Trial Proof materials). Mythical equipment is a random event. - [Cirlock Jar (Originated from Cirlock's dungeon, exchanged with 500 Eternal Aria). Can randomly unlock all Level 100 Epic (excluding work clothes) and Level 100 Mythical equipment. Chance is low.] - In the Epic Road event, the Mythical drop buff would increase the Mythical drop rate as the number of passes increased. Each character would be calculated separately. After the current character dropped Mythical equipment, the Mythical drop rate would return to normal. - In the Legend of Wonderland mobile game: - There was a chance of obtaining Level 20 Mythical Equipment after clearing the Lonely Desert Abyss difficulty dungeon, and there was a chance of obtaining Level 40 Mythical Equipment after clearing the Yellow Springs difficulty dungeon, but the specific probability value was not given. - Killing mini-monsters can obtain the God's Bless Secret Box, which can drop mythical equipment. There is no mention of the probability. - Daily Instance Dungeons can be entered at level 35, 3 chances per day (3 additional chances for activating special privileges). After clearing the dungeon, there is a chance to obtain Mythical equipment, but the specific probability value is not given. - The Tower of Pride Shop could use Pride Silver Coins obtained from clearing the tower to exchange for Mythical equipment. There was no mention of the probability.
1 answer
2026-07-09 03:33
How can 'Surprises in Probability Seventeen Short Stories' help in learning probability?
By reading this book, you get to see probability in action. The stories might show different types of probability distributions, like the binomial or normal distribution, in a more accessible way. They can also show how probability is used in decision - making, which is a very practical aspect of probability theory.
1 answer
2024-11-21 21:13
The probability of the same in the antique bureau
The Antique Bureau was a novel. The zodiac plot was not the main plot, so there was no specific probability description. However, if it was referring to the probability that the antiques involved in the antique bureau in the novel had the same zodiac, then there might not be a definite answer to this question because the novel did not give such information. Generally speaking, in novels, it was a common plot design to have different zodiacs between the characters and the antiques, which could promote the development of the story. However, if you want to know the probability of all the antiques in the Antiques Bureau being the same, then this question may be beyond my knowledge. I can only tell you that the zodiac plot is not the main plot in the novel, so the antiques with the same zodiac are not clearly described.
1 answer
2024-09-13 20:38
The probability of living with a carp is high.
The places with a high probability of living with Crucian Carps in Xiao Sen were mainly concentrated in the Morning Sunlight Forest and the riverside of the village. Fishing on the bridge in Morning Sunlight Forest, especially in the stream outside Granny Hidden Spirit's house, had a higher chance of catching Crucian Carps. In addition, the river in the village, especially the river opposite the village's Little Hai's house, was also a good place to catch Crucian Carps. These locations were mentioned in multiple search results, and some players shared their experiences of catching Crucian Carps at these locations. Therefore, based on the information provided, it could be concluded that the places with a high probability of living carps were the Morning Sunlight Forest and the riverside of the village.
1 answer
2025-01-05 23:40
Three boxes probability problem
You may be referring to the Three Doors Problem, which basically goes like this: There are three closed doors, one of which has a car behind it, and the contestant chooses the door with a car behind it to win the car, while the other two doors each hide a goat. After the contestant chose a door, the host opened one of the remaining two doors, revealing a goat, and then asked the contestant if he wanted to switch to the other door that was still closed. In terms of probability, the probability of winning the car after changing the door increased from 1/3 to 2/3, not 1/2. The reason could be understood from the following perspectives: ** 1. Pure probability perspective ** 1. In the first selection, the box that was selected (assuming A) had a winning probability of 1/3, so the two boxes that were not selected (assuming B and C) had a winning probability of 2/3. 2. In the second selection, B and C, which were not selected, were considered as a group. After the host eliminated the wrong answer (a goat), the success rate of the remaining box (B or C) changed from 1/3 of the original group to 2/3. Because the overall success rate of this group remained the same, the probability of the excluded box became 0, so the success rate of the remaining box became 2/3. The prize was not randomly placed in the box, so the original probability was still valid. If the host eliminated one box and asked the grand prize to be randomly replaced from the remaining two boxes, then the probability of the second choice would be 1/2. Or if the host eliminated any box (not necessarily the wrong answer, but a random one), the probability of changing or not changing would be 1/3, and the host eliminated a "wrong" option in the question. ** 2. How to understand the image ** Imagine playing a game with another person. There are three boxes. One box has candy, and two boxes have no candy. He would choose one to put in his bag first, and the other two to put in the other party's bag. The other party asked if he wanted to change his bag. The probability of him choosing a box with candy was 1/3, and the probability of the other party's two boxes with candy was 2/3. When the other party eliminated one box without candy from his two boxes, the probability of the remaining box with candy became 2/3. Therefore, changing the bag (corresponding to changing the door in the three door problem) had a higher probability of getting candy (car). While waiting for the TV series, you can also click on the link below to read the classic original work of "Dafeng Nightwatchman"!
1 answer
2026-06-23 01:38
a
b
c
d
e
f
g
h
i
j
k
l
m
n
o
p
q
r
s
t
u
v
w
x
y
z