PED: Apple iPad orders drop sharply
On to the "sexy" curves, click to enlarge (hey, some extra hits due to my title shenanigans can't hurt, and maybe someone somehow learns something new thanks to my mischief).

This one's pretty self explanatory. A nice, round rump evolves after 12 hours into a relatively straight line slightly sloping up. I'll just add that this slope will increase in the next few hours and days, that is, the line will curve in the opposite direction right about now (72 hours) and get steeper, and then it'll become straight once again for some time. Once we get past 100-150 hours, I expect a new, more subtle rump to form in which the slope will very slowly get shallower as the days and weeks pass.
This one's also easy to read. It's an attempt to measure the value of this slope over time (an approximation since I can't actually do infinitesimally small intervals), also called the first derivative, or rate of change. It simply represents the order volume rate per hour. Notice the sharp drop off early on and then it manages to maintain that small value for a longer period of time. The flat part here corresponds with the straight slope upwards of the previous curve.Please don't pay attention to that harsh bump at 10 hours as it's due to a noisy sample most likely off by a few minutes from its true time value as recorded in Apple's servers.
Again, this curve will start to creep back up just a bit over the next few hours, and maintain a higher plateau for a longer period of time, and then after a few days keeping its ground it'll start showing a very slight decline only noticeable over much longer periods.
I'd also like to mention here that I left out a few points that would go in the tiny sliver of space between the vertical axis and that first point up there at 70 thousand. These points would plot much higher, higher than 100, and one of them was over 500 (that is, half a million orders per hour, but of course there never was half a million orders placed, just that the time span during which this happened was a minute or two, so 500,000/60 minutes lasting for a minute or so would generate something like 8-10 thousand orders).
I think this is the coolest one. Please ignore those two outliers at a value of 1, which correspond with that noisy sample I was talking about before. As to what the values on the axes mean, well it's just the logarithm of the same values plotted previously. Something similar would happen if you used log scales on both axes, except the normal values for hours and thousands of orders would show at different spacings.
I'd also like to mention here that I left out a few points that would go in the tiny sliver of space between the vertical axis and that first point up there at 70 thousand. These points would plot much higher, higher than 100, and one of them was over 500 (that is, half a million orders per hour, but of course there never was half a million orders placed, just that the time span during which this happened was a minute or two, so 500,000/60 minutes lasting for a minute or so would generate something like 8-10 thousand orders).
The problem with including these points on the chart (despite them being really fun to look at) is that in order to show them so high up there, the zooming out of the vertical scale would have made the later part of the curve where it's more stable as if it was laying flat against the horizontal axis, thus potentially misleading one into thinking that the order rate just died. It did not die, it's oscillating a couple of times at around one thousand orders per hour without falling further, which is quite respectable for a weekend.
But that part is still really hard to see, like, those oscillations are important as they show the day/night volume patterns, and it'd be nice to get a closer look at those values. That's the motivation for the next chart.
I think this is the coolest one. Please ignore those two outliers at a value of 1, which correspond with that noisy sample I was talking about before. As to what the values on the axes mean, well it's just the logarithm of the same values plotted previously. Something similar would happen if you used log scales on both axes, except the normal values for hours and thousands of orders would show at different spacings.To help you find your place there, remember that log(1)=0, log(10)=1, log(100)=2, etc. So, on either axis where the zero is, it's the 1 hour point in time or 1k orders/hour level. Where the 1.0 is shown, it's the 10 hour point, or the 10 thousand level, the 2.0 is where we'll get to the 100th hour or when the rate was 100k orders per hour (only during the first 19 minutes of sales, which is 0.32h and log(0.32) is right around -0.5 which is the left side of the graph so those very early orders are not shown). As to what this curve is saying, what it means, I'll leave it up to you to interpret. Why do the dots fall much more in line? What would it mean if future dots suddenly stop falling or start turning up? All I'm going to say is, don't think those last few dots where it shows a temporary recovery for a cluster of them near the right side of the curve are noisy data points. These points are several hours and thousands of web order numbers apart, so a couple of minutes off creates no noise here. And there are several dots plotted at the temporary recovery (during daytime on Saturday and Sunday).
Finally, this last graph (also shown in PED's article) is similar to the second one, except here I've only used a few points spaced out about 12 hours apart. A clarification is needed about the yellow label there which says "iPad sales" which should have said "iPad unit sales" so it's not showing $ sales. But the most important addition here is I show my estimated volume rates for orders that don't include an iPad pre-order.
Wow this turned out to be quite a long post. Sorry if you were expecting some hot chicks in bathing suits, but if you read all the way through here, I appreciate your effort and I'm glad I could keep your attention this far.
Stay tuned over the next week or two.


