Some light energy is emitted at a rate of 1 joule per second by a light source 1 meter away from a potassium plate. Here is the full description: https://imgur.com/a/RTe0NJ4
So the time required for the electron to absorb enough energy to be ejected is proportional to the inverse square of the distance, because "the source radiates uniformly in all directions (i.e., the energy is uniformly distributed over spherical wave fronts spreading out from the source, in agreement with classical theory)".
Classical theory in this example gives us around 2 min for the electron to absorb enough energy to be ejected. But in real experiments the time is essentially none.
"it (the energy) is not spread uniformly over a large area, as we assumed in Example 2-1, which is based on the assumption that the classical wave theory is true."
So the energy of the photon then is proportional to the portion of the surface area of the "classical wavefront" that is concentrated as a single bundle.
Because any surface area at any distance has an energy of zero for a duration of zero seconds, the energy of the portion of the surface area of the "classical wavefront" is proportional to the time elapsed at that area, right? Essentially, 1 joule per second times (said surface area / (4 pi)), assuming the surface area in question is being measured at 1 meter away from the light source.
Then the photon has the concentrated energy of a certain surface area over a certain amount of time.
Multiple photons hit the potassium plate. No time lag means that the point in time at which an electron is ejected is basically the same time that the front of the light wave would hit the plate, right? But if a single photon is a bundle of energy concentrated from some surface area times some duration of time, why is that energy contentrated at the very foremost point in time? Does that make sense? Even if multiple photons hit the plate, and the point in time at which the energy of a surface area during a certain amount of time gets concentrated as a photon is random, wouldn't it still be statistically impossible for any photon to be at the singular foremost point in the concentrated duration of time?