i’ve never understood why the meticulous design of the universe has always been such a point of interest in religion. it seems to be such a big argument that ‘none of this could possibly come to be by coincidence because it’s all just too perfect. what are the chances?’
like, yeah, the chances are probably one in a hundred googolplex, but the universe has been around for a billion googolplex. it was bound to happen.
There are over 60,000 tree species in the world, all genetically different. For the first time ever, investigators used tree DNA as evidence in court to help convict a wood poacher in July 2021 when Justin Andrew Wilke was convicted of conspiracy, theft of public property, deprecation of public property, and trafficking in unlawfully harvested timber, as per the statement from the U.S. Attorney’s Office for the Western District of Washington. He was sentenced to 20 months in prison. These maple trees are especially valuable for making musical instruments like guitars, clarinets & piano parts. Wilkes made about $7,000 selling the stolen wood. But genetic information from the trees allowed them to fight back, showing in court that the sold lumber matched the remains of the 3 chopped trees with a likelihood of 1 in an undecillion—that’s a one followed by 36 zeros. Put another way, it would be easier to pick the same grain of sand twice than to hit 1 in an undecillion. You would need 100 billion oceans.
Because all life on Earth descends from the same ancient cellular ancestor, humans and trees share a large fraction of their genes. Both humans & trees share genes for cell division, DNA repair, protein synthesis & stress responses. Plants have hormone-like signalling: auxins & gibberellins; humans have peptides & steroids, but both rely on receptor-mediated cascades. All of this makes trees a great fit for genetic study in general and for genetic identification in cases like Wilkes based on their special fingerprints. Courts rely on probability to weigh evidence, which is why, after 6 days, the jury convicted Wilke of timber theft. Case closed—conviction sealed. First time ever.
Casinos will let you make a bet on Pascal’s Wager, confident that they will never have to pay it off in this realm
I’m too woke for these probability word problems. It’s like “there are 200 people. 90 are women. 60 people smoked, 40 of which were men.how many women smoked” and like. i don’t know. how many of the people are neither men nor women. how many women are men at the same time. yes I know the way to get the right answer is to assume “man” and “woman” are mutually exclusive sets which every person belongs to but. like.
Do you have problems with dice that roll poorly?
👉 Get rid of your unluckiest dice by taking a handful out of the bag at random and flushing them down the toilet
Thank you so much for all the reading, guys.
Ten (π∞) Ways to Measure Probability in Relation to an Incident
You are about to see an electron that is now both on the right and on the left. How much probability is there that the electron is on the right?
So the answer is 50%
NOTE: the moment you look, the probability becomes either 100% or 0%!
Hey Tumblr fam! Ever stared at a lottery ticket, wondering which numbers to pick? Do you have that one “lucky” number you always include? Or maybe you’re the type who dives deep into past results, looking for patterns that just have to mean something?
You’re not alone! The allure of the jackpot isn’t just about the money; it’s about the magic, the hope, and that whisper in our minds that says, “What if…?”
Today, we’re diving into a super fun (and sometimes mind-bending) topic: how our love for lucky numbers intertwines with the cold, hard facts of statistical probability. Can you really manifest a win with your lucky picks? Let’s explore!
From ancient civilizations to modern-day superstitions, humans have always sought out omens and lucky charms. Our brains are wired to find meaning, comfort, and a sense of control in an unpredictable world.
There’s something incredibly joyful and empowering about believing in your lucky numbers. It transforms a random draw into a personal quest, imbuing it with hope and positive energy. And honestly, that feeling alone is often worth the price of a ticket!
Now, for a quick reality check (don’t worry, we’ll keep it fun!). While our lucky numbers fill us with hope, statistical probability has a slightly different story to tell.
Think of it like flipping a coin. If it lands on heads five times in a row, your gut might scream “TAILS NEXT!” But the coin still has a 50/50 chance. Every single flip is a fresh start!
So, what’s a hopeful player to do? Do we ditch our lucky numbers and just go with quick picks? Not necessarily! The real magic happens when you combine the joy of personal choice with a sprinkle of data-driven insight.
While historical data doesn’t predict future outcomes, it can help you make smarter choices if you do happen to win!
This is where tools can come in handy. For example, a site like https://smartlottopick.com/ can show you detailed number frequency, hot/cold numbers, and historical data for various lotteries. It doesn’t promise a win, but it lets you play with the numbers in a more informed (and still super fun!) way. It helps you satisfy that pattern-seeking part of your brain without falling prey to common biases.
“Manifesting the Win” isn’t just about picking numbers; it’s about cultivating a mindset.
The true “manifestation” happens when you embody the feeling of already having what you desire. This positive energy can attract other opportunities and good fortune into your life, even if it’s not the lottery jackpot itself!
So, how do you combine all this? Here’s a super cool strategy:
In the end, playing the lottery is an act of hope. It’s a small investment in a dream. While statistical probability dictates the cold facts, our human need for luck, patterns, and manifestation provides the joy and excitement.
So go ahead, pick your lucky numbers, enjoy the thrill, and remember that sometimes, the greatest win is the hope and positive energy you bring into your own life.
Ready to explore the numbers and maybe find your next lucky combination? Visit SmartLottoPick to dive into the data!
“Big City, Small World”
02.08.23
“What are the odds?”… Yes, what are the odds? What are the odds that you and I would exist together, at this very moment, of all the planets in our solar system, in all the galaxies in our Cosmos, what are the odds that you and I are here together?
Isn’t that just special?
“I just happened to run into you, and it was very strange.”
“I was just thinking about you the other day, it’s the most peculiar thing!”
“I haven’t seen you since, well…”
Aren’t those little coincidences just— just fascinating? Well, you live in a “Big City…”, I’m sure it’s bound to happen from time to time, right?
…
What if we are just specs in an astronomically large, spilled glass of milk? I’ll bet that’s precisely it!
It’s funny, when you move throughout the world, you’d be amazed once you realize how non-coincidental it all really is; that I would find you, here. And I’m glad that you are here with me, my brothers, and sisters, and others— all of you.
You see, it’s really all about perspective.
We indeed, live in this “… Small World”, together.
We have all been there. You are standing at the counter with a blank playslip in front of you. The pressure is on. You need six numbers. What do you do?
You panic. You circle the day you were born (12). You circle your partner’s birth month (05). You circle your anniversary (22). Maybe you throw in a “lucky” number you saw in a fortune cookie (07).
You hand the slip over, feeling good. You played numbers that mean something to you. The universe surely rewards sentimental value, right?
Wrong.
Mathematically speaking, you just played one of the worst possible combinations you could have chosen. You didn’t play to win; you played to feel comfortable.
If you are serious about understanding how games of chance actually work, you need to stop playing your birthday and start understanding “Smart Sets” and Probability Models.
Here is the deep dive into why your brain is bad at gambling, and how algorithms, specifically tools like the Lotto Champ system, are changing the way smart players approach the game.
The biggest problem with playing dates is simple arithmetic.
A calendar month has a maximum of 31 days. Most major lotteries (like Powerball, Mega Millions, or EuroMillions) have number pools that go up to 50, 60, or even 69.
When you restrict your picks to dates (birthdays, anniversaries, holidays), you are strictly playing numbers between 1 and 31. If the lottery matrix goes up to 69, you are voluntarily ignoring numbers 32 through 69.
That is 38 numbers, more than half of the available options, that you have decided never to play.
From a probability standpoint, this is disastrous. In a truly random draw, the number 68 is just as likely to drop as the number 7. By ignoring the top half of the board, you are drastically reducing your “luck surface area.” You are trying to catch rain in a bucket, but you’ve covered half the bucket with a lid.
Why do we do this? Because humans are hardwired to seek patterns and emotional connections. We hate randomness.
True randomness looks “ugly.”
We avoid playing combinations like 3, 4, 48 because they look “wrong.” We feel silly playing consecutive numbers. We feel anxious playing high numbers like 68 because they don’t correspond to a day on the calendar we can visualize.
This psychological barrier is exactly what keeps the average player losing. We play “pretty” patterns on the ticket (lines, diagonals) or “meaningful” dates, completely ignoring the chaotic reality of probability density.
This is where the concept of the “Smart Set” comes in.
A Smart Set is a combination of numbers generated not by emotion, but by probability density algorithms. These are often generated by software tools like Lotto Champ, which analyze historical data to find the mathematical “sweet spot” of a draw.
Unlike a human, an algorithm doesn’t care that your grandma was born on the 4th. It cares about data.
Here is how a Smart Set is constructed using a Probability Model:
In a 6-number draw (1-49), the winning numbers rarely fall all in the “low” bracket (1-25) or all in the “high” bracket (26-49). A Smart Set balances this. It forces a distribution. It ensures you have a mix of numbers across the entire spectrum. It forces you to play those “ugly” high numbers that birthday-players ignore.
Statistically, it is very rare for a draw to be all odd (1, 3, 5, 7, 9, 11) or all even (2, 4, 6, 8, 10, 12). It happens less than 3% of the time. Yet, many people unknowingly play all-odd or all-even combinations because they are using dates. A Smart Set algorithm balances this ratio, usually aiming for a 3:3 or 2:4 split, which aligns with the highest probability density curves.
This is the “secret sauce” of algorithmic play. If you add up the six winning numbers, the Sum Total almost always falls within a specific bell curve.
Algorithms calculate the most frequent Sum Total range for a specific game and only generate combinations that fall inside that range.
You could do this math yourself. You could sit down with a spreadsheet, calculate the standard deviation of the last 500 draws, ensure your Odd/Even ratio is balanced, and check your Sum Totals.
But let’s be real: You won’t. It takes too long.
This is why tools like Lotto Champ have become popular among the “data nerd” community. It’s not about magic. It’s about automation.
The software acts as a probability filter.
Often, the numbers it gives you look weird. You might get: 4, 11, 38, 45, 62, 67. Your brain screams, “Those aren’t lucky! Where is my birthday?” But the math says: “This combination covers the board, respects the Odd/Even ratio, and hits the Sum Total sweet spot.”
It forces you to play logically rather than emotionally.
When you stop playing dates and start playing Smart Sets, you shift your mindset. You stop viewing the lottery as a “wish” and start viewing it as a puzzle.
Does this guarantee you will win the jackpot? No. If anyone tells you they can guarantee a jackpot, they are lying to you. Run away.
The lottery is still a game of independent random variables. However, using probability models allows you to avoid the “dumb bets.” It stops you from wasting money on combinations that have a near-zero probability of occurring (like 1-2-3-4-5-6).
It moves you from being a “Tourist” in the game to being a “Local.”
Next time you grab a playslip, resist the urge to circle the 12th because it’s your birthday. Resist the urge to circle the 25th because it’s Christmas.
Look at the blank space at the bottom of the ticket, the numbers 32 to 69. That is where the winners often hide, simply because so few people play them.
If you want to take it seriously, look into algorithmic tools. Let the data pick your numbers. It might feel cold and robotic, but in a game of cold, hard numbers, being robotic is exactly what you need.
Stop playing your heart. Start playing the stats.
I used the Lotto Champ software to run the probability simulations for this post. If you want to see how the dashboard works and run your own numbers, you can read my complete Lotto Champ experiment here.
ALTIf you are picking your lottery numbers based on your kids’ birthdays or your anniversary, you are making a massive mathematical mistake.
I hate to be the one to break it to you, but if your ticket looks like this: 03 - 12 - 18 - 25 - 30, you are playing the exact same numbers as millions of other people.
Why? Because humans are lazy. When asked to pick a “random” number, 90% of us immediately think of calendar dates. That means the numbers 1 through 31 are the most overcrowded real estate in the entire lottery system.
Let’s say you get lucky. You play your birthday numbers, and they actually drop! 🎉
You think you just won the $50 Million Jackpot. You start mentally buying a mansion. But then the news comes out: “50 Winning Tickets Sold.”
Because you played common numbers, you have to split that jackpot with 49 other people who also played their birthdays. Instead of $50 million, you walk away with $1 million. After taxes? Maybe $600k.
You turned “Generational Wealth” into “A Nice Condo” just because you played the wrong numbers.
If you want to maximize your Expected Value (EV), you need to be a contrarian. You need to play the numbers that nobody else wants.
Look, doing probability math in your head while standing in line at the gas station is annoying. That’s why I stopped doing it manually.
I use a tool called Lotto Champ. It’s an automator that filters out “crowded” combinations and forces you to pick high-value structures. It basically screams at you if you try to pick a “birthday ticket” and suggests clearer, higher-probability paths instead.
It’s not magic—it’s just game theory. You can’t control the balls, but you can control who you have to share the money with.
Stop guessing. Get the full strategy here: Lotto Champ Software Review
Part of the reason it took me a long time to see what was going on with Bell’s inequality is that when physicists said we have measurements X and Y and a hidden variable λ I was imagining a probability theory setup with three random variables. But no, random variables are functions of an outcome, so when they say that X and Y are functions of λ that means that λ is the outcome, so we have a setup with just two random variables, X and Y. In any single experiment that is.
From there, I could get confused in the right way about what non-trivial assumption we were making, which turned out to be that a device with setting θ is the same random variable across different experiments. This is a sort of independence from the other device (not probabilistic independence, the way I’m thinking of it).
There is no way to make a uniform distribution on the natural numbers. Yet if I say “I’m thinking of a natural number” you still have some probability distribution you expect it to follow.
For any natural number X, for cofinitely many natural numbers N, your view of the chance that the natural number I’m thinking of is X more than a multiple of N is greater than 1 in N. (Otherwise, you’d believe with 100% certainty that the number is not X, which you do not.)
There are many questions I could ask to try to probe your natural number probability distribution (“What is the chance the number is square?” “What is the chance the number has an even number of digits?” “What is the chance the number is less than a thousand?”)
🙋 Is the ‘hot hand’ real? 'Jeopardy!’ offers clues
With more data, random variance disappears.
Shows the Law of Large Numbers applied to a triangular distribution, which is the signature of rolling two independent, six-sided dice.
Proves how empirical data eventually matches theoretical probability given enough trials.
Perhaps then, to a certain degree, the behaviour of atoms can be predicted using statistical probability. This is how Ai should be trained: not on right or wrong, but incorporating normally-distributed predicted outcomes.
The convenient thing about Gaussian distributions is that the sum is Gaussian. And the convenient thing about exponential distributions is that the minimum is exponential.
To ask about the minimum of two independent random variables, you start with
P[min(X,Y)>a] = P[X>a]P[Y>a]
With exponential distributions there’s two directions you can go from here, and both are worth doing.
One is to plug in the cumulative distribution function. You get a new exponential cumulative distribution function mechanically.
The other is to use this formula to show that the “memorylessness” property carries over from X and Y to min(X,Y).
