At an EE both a BM and rtl (if possible) are drawn pronto. Sometimes a rtl cannot be drawn from this point geometrically. This is distinct from when it can be drawn geometrically. We can call one a true rtl.
From this I DD :
- there are moments when geometry prevents to draw rtl from the BM established by the EE.
- there are moments when geometry allows to draw rtl from the established BM by the EE.
Back in time, I had a doubt about what if there is a rtl congruent with next EE creating BM beginning before this EE comes ? Like :
My recent readings from JH make me think that is not correct. One would be, in this scenario, to wait for next bar before drawing the dark rtl that, geometrically here, begins before the OP given by the BM given by the EE.
Your "What if you take the operating point of only drawing true rtl’s?" is stimulating my DDs. Thank you for that.
What I understand is that there are non true and true, rtl's.
At an EE both a BM and rtl (if possible) are drawn pronto. The presence of "if possible" shows that it's also possible not to have the possibility. Sometimes a rtl cannot be drawn from this point geometrically. Confirmed. This is distinct from when it can be drawn geometrically. We can call one a true rtl. At first, I DDd the true rtl is when it can be drawn geometrically, and non-true rtl is when it's not possible to do it geometrically.
Now, after deeper reflexion, I'm not that sure. I would rather say the true rtl is the one beginning from the OP. But not all OPs give a rtl at this point.
Upto now you have been including non-true rtl’s as a way to define the fastest fractal tapes. This is surely an answer. You state, unless I don't get you, that I have been building FFF using non-true rtl's. What if you take the operating point of only drawing true rtl’s?
Aha : I was not understanding what an operating point was. I thought the OP was the place where BM/EE is put. I understand it's, in fact, a way to do something.
Therefore :
Back to the true rtl. You say : At an EE both a BM and rtl (if possible) are drawn pronto. Sometimes a rtl cannot be drawn from this point geometrically. This is distinct from when it can be drawn geometrically. We can call one a true rtl.
So now, my DD tells me the one we can call the true rtl is the one that can be done geometrically, which was what I thought at first sight.
Then, finally, I would see the following as true :
AND
if it's true that it's true, it will change a lot of things. Let's see that