Rodin aerodynamics - Free-Energy Devices
Rodin aerodynamics - Free-Energy Devices
Rodin aerodynamics - Free-Energy Devices
You also want an ePaper? Increase the reach of your titles
YUMPU automatically turns print PDFs into web optimized ePapers that Google loves.
These are identical in form to equations [44-47].<br />
Now let’s continue as before, taking a look at how h and i are determined for a row<br />
starting with m5h followed by m4i, or vice-versa.<br />
t1 1 = m53 t1 2 = m46 [62]<br />
We also observe the following pattern along the rows of the torus:<br />
t2 1 = m48 t2 2 = m52 [63]<br />
t3 1 = m54 t3 2 = m47<br />
t4 1 = m49 t4 2 = m53<br />
t5 1 = m55 t5 2 = m48<br />
t6 1 = m41 t6 2 = m54<br />
t7 1 = m56 t7 2 = m49<br />
t8 1 = m42 t8 2 = m55<br />
t9 1 = m57 t9 2 = m41<br />
t10 1 = m43 …<br />
t11 1 = m58<br />
t12 1 = m44<br />
t13 1 = m59<br />
t14 1 = m45<br />
t15 1 = m51<br />
t16 1 = m46<br />
t17 1 = m52<br />
t18 1 = m47<br />
In general we see that<br />
tj 1 = m5dep(3+(j-1)/2) and tj 2 = m4dep(6+(j-1)/2) when j is odd [64]<br />
tj 1 = m4dep(8+(j-2)/2) and tj 2 = m5dep(2+(j-2)/2) when j is even [65]<br />
47
Change language