In physics, there is the many-worlds interpretation of quantum mechanics, which holds that the universe branches like a tree at every moment. What we are experiencing right now is just one of many possible worlds. Taking this idea to the extreme, whenever there are countless viable possibilities, the world splits into multiple universes — one for each different possibility. The Monte Carlo method, in short, consists of creating hundreds, thousands, or even millions of artificial histories based on input variables. We will see in our Insight how the Monte Carlo engine is capable of discovering, by brute force, solutions that mathematics would solve through elegant equations. Extrapolating to our everyday scenarios, we can use this method to estimate and quantify risks, as well as understand the probabilities of possible outcomes. Probability by "Brute Force": Imagine we have an urn with 6 white balls and 4 black balls, totaling 10 units. What would be the probability of drawing a white ball? Simple! 6/10 = 60%. But let's suppose that for some reason this mathematical equation is not so straightforward to apply, and we decide to find out the probability using the Monte Carlo method instead. First, we will draw a single ball from the urn. At that point, we will note whether the ball drawn is white or black. Then we will repeat the process, but this time the draw will be performed twice, calculating the fraction of white balls among those drawn. We will continue in this way, increasing the number of draws to three, four, and so on, until we reach 1,000 draws. Doing this by hand would be very slow, but for a computer, all that is needed is a loop — and for that, we can use Python. This process allows us to see how, with a sufficient number of simulations, the Monte Carlo method gives us an answer that closely approximates reality, even when the exact calculation is complex. With this, we are able to estimate probability in a practical and intuitive way. Applying the Method in Cost Engineering: