I have something different if you want to work on a fresh angle.
Given this exact sequence of cells, can you write an equation to plot it's behavior?
Format is in {E:N:D:X:A:B}.
{23:01:83:11:72:96}
{23:02:47:11:36:62}
{23:03:35:11:24:52}
{23:04:29:11:18:48}
{23:06:23:11:12:46}
{23:08:20:11:09:47}
{23:09:19:11:08:48}
{23:12:17:11:06:52}
{23:18:15:11:04:62|
{23:24:14:11:03:73}
{23:36:13:11:02:96}
{23:72:12:11:01:167}
See how N and A trade places? Anyway the big question with this one is predicting how D changes. If you can figure out A and B as well, that'd be a huge help.
Here's another relational puzzle.
{E:N:D:X:A:B}
Set 1:
{016:001:048:008:040:058}
{033:001:048:007:041:057}
{048:001:048:006:042:056}
Set 2:
{000:002:048:012:036:064}
{027:002:048:011:037:063}
{052:002:048:010:038:062}
Set 3:
{008:003:048:014:034:068}
{041:003:048:013:035:067}
{072:003:048:012:036:066}
Set 4:
{000:004:048:016:032:072}
{039:004:048:015:033:071}
{076:004:048:014:034:070}
Set 5:
{021:005:048:017:031:075}
{064:005:048:016:032:074}
{does not exist}
Set 6:
{036:006:048:018:030:078}
{083:006:048:017:031:077}
{does not exist}
Set 7:
{045:007:048:019:029:081}
{096:007:048:018:030:080}
{does not exist}
In fact, where D = 48, no records exist past E = 96. The patterns within sets are clear, what about the pattern between sets?
The goal I'm working towards is pinning variables on certain axis, then moving along a different pinned axis. I think I've figured out what makes N populated or not. I'm not sure stepping through T (x for me) is possible.