

here’s another one if you use chatGPT to solve the first one. Anyone who is fully optimized should be able to solve analytically shrodingers second order partial differential equation.
start with those problems, then we’ll talk if you are fully optimized.



hold on there, it actually does have strategic advantage from a statistical perspective.
the basic notion is that for a probability of event A to occur it is proportional to the area of the event; so if larger area, larger probability, smaller area, smaller probability.
if we take that idea and apply the same basis to battleship you could say the probability as the sum of each probability of each point which is 0℅ if we span the area to infinity.
practically speaking, this is not true as you can’t span to an infinite scale, but you could say that the probability of hitting a point is 1℅ since battleship is a 10 x 10 grid so the probability is just 1/(10 * 10) = 0.01. Then the probability gets more complicated since you are being asked what is the probability of the second, third, fourth, etc… point being hit given that initial probability. the probability grows dependent on the first point being hit.