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'kay, you were in your Disney office and couldn't answer this the last time I asked it, so you told me to repost it... Here goes:
<g> Another timeline thingy - this time less of a question though and more of a possible correction (unless I'm missing something)...
You recently said that Tom, Katherine and Magus entered Avalon on September 28th 995. But we also know that the eggs would normally hatch on the spring equinox (about March 21st) of 998. This means that there normally remained 2 and 1/2 years for the eggs to hatch... This time they spent on Avalon.
You can probably see where I'm going... Multiply by 24, and we see that they had to spent 60 years (Earth time) on Avalon. This takes them all the way to 995+60 = 1055.
Obviously the closest "20-year circle of the earth" was 1058... Quite near by. So why did you have them hatch on 1078, 20 years later, instead?
I don't think I've made any errors with the math... :-)
The eggs were laid in 988. From 988 until 995 (seven out of the normal ten years for gestation) time passed normally. That means they needed @three more years to hatch once they arrived on Avalon. One year on Avalon equals 24 in the real world, as you noted. 3 x 24 = 72. 995 + 72 puts us at 1067. Making the closest twenty year cycle at 1078, as I noted.
You're calculations assume two and a half years instead of three to hatch. And that makes sense given the dates listed. The obvious dopey answer is that I was not calculating to the month but to the year. And so I could acknowledge the mistake and redo everything. And maybe on my next pass through the timeline, I'll do just that.
But to be honest, maybe I won't. When dealing with Avalon's mysterious flow of time, I believe my calculations are close enough. If the eggs weren't ready until March of 1059 even, then I'm still correct -- so it's not quite as big an error as it appears at first glance. Four years passing in the real world represents only two months on Avalon. Perhaps all that traveling and magic, etc. set the eggs back just a bit. If it set them back two months, then I'm right, and they're just slightly late bloomers.
And yes, I'm making excuses. So I'll save this exchange and decide at a later date.
For now, I'm sticking with my current calculations.