In the manner If a=b=1=ab=bc. & x=0,2=be. The calculatio
is as followeth

$\begin{array}{r}\mathrm{0,20273,25540,54082,19098,90065,57732,17456,82859,95211,73124,70987,67}=\text{summe}\\ \frac{\mathrm{a}\mathrm{a}\mathrm{x}}{\mathrm{b}}=\mathrm{0,20000,00000,00000,00000,00000,00000,00000,00000,00000,00000,00000,00}\phantom{11111111}\\ \\ \frac{\mathrm{a}\mathrm{a}{\mathrm{x}}^3}{3{\mathrm{b}}^3}=\mathrm{266,66666,66666,66666,66666,66666,66666,66666,66666,66666,66666,66}\phantom{11111111}\\ \frac{\mathrm{a}\mathrm{a}{\mathrm{x}}^5}{5{\mathrm{b}}^5}=\mathrm{6,40000,00000,00000,00000,00000,00000,00000,00000,00000,00000,00}\phantom{11111111}\\ \frac{\mathrm{a}\mathrm{a}{\mathrm{x}}^7}{7{\mathrm{b}}^7}=\mathrm{18285,71428,57142,85714,28571,42857,14285,71428,57142,85714,28}\phantom{11111111}\\ \frac{\mathrm{a}\mathrm{a}{\mathrm{x}}^9}{9{\mathrm{b}}^9}=\mathrm{568,88888,88888,88888,88888,88888,88888,88888,88888,88888,88}\phantom{11111111}\\ \mathrm{18,61818,18181,81818,18181,81818,18181,81818,18181,81818,18}\phantom{11111111}\\ \mathrm{63015,38461,53846,15384,61538,46153,84615,38461,53846,15}\phantom{11111111}\\ \mathrm{2184,53333,33333,33333,33333,33333,33333,33333,33333,33}\phantom{11111111}\\ \mathrm{77,10117,64705,88235,29411,76470,58823,52941,17647,05}\phantom{11111111}\\ \mathrm{2,75941,05263,15789,47368,42105,26315,78947,36842,10}\phantom{11111111}\\ \mathrm{9986,43809,52380,95238,09523,80052,38095,23809,52}\phantom{11111111}\\ \mathrm{*}\mathrm{364,72208,69565,21739,13043,47826,08695,65217,39}\phantom{11111111}\\ \mathrm{13,42177,28000,00000,00000,00000,00000,00000,00}\phantom{11111111}\\ \mathrm{49710,26962,96296,29629,62962,96296,29629,62}\phantom{11111111}\\ \mathrm{1851,27900,68965,51724,13793,10344,82758,6206896551}\phantom{\mathrm{}}\\ \mathrm{69,27366,60645,16129,03225,80645,16129,03}\phantom{11111111}\\ \mathrm{2,60301,04824,24242,42424,24242,42424,24}\phantom{11111111}\\ \mathrm{9817,06810,51428,57142,85714,28571,42}\phantom{11111111}\\ \mathrm{371,45663,10054,05405,40540,54054,05}\phantom{11111111}\\ \mathrm{14,09630,29202,05128,20512,82051,28}\phantom{11111111}\\ \mathrm{53634,71355,00487,80487,80487,80}\phantom{11111111}\\ \mathrm{2045,60302,84204,65116,27906,976744}\phantom{1111}\\ \mathrm{78,18749,35307,37777,77777,77}\phantom{11111111}\\ \mathrm{2,99441,46458,58042,55319,1489}\phantom{111111}\\ \mathrm{11488,77455,96186,12244,897959}\phantom{1111}\\ \mathrm{441,52937,52324,01568,6274}\phantom{111111}\\ \mathrm{16,99471,55749,83003,77358}\phantom{11111}\\ \mathrm{65506,90367,08435,78}\phantom{11111111}\\ \mathrm{2528,33663,29097,52}\phantom{11111111}\\ \mathrm{97,70521,22548,17}\phantom{11111111}\\ \mathrm{3,78007,05069,07}\phantom{11111111}\\ \mathrm{14640,27307,43}\phantom{11111111}\\ \mathrm{567,59212,53}\phantom{11111111}\\ \mathrm{22,02596,302}\phantom{1111111}\\ \mathrm{85550,117}\phantom{1111111}\\ \mathrm{3325,609}\phantom{1111111}\\ \mathrm{129,37}\phantom{11111111}\\ \mathrm{5,03}\phantom{11111111}\end{array}$

$\begin{array}{r}\mathrm{0,2041,09972,60127,56477,72885,32577,65993,50886,05873,81676,01148,45}=\text{sum}\text{m}\text{e}\phantom{11}\\ \mathrm{0,2041,06666,66666,66666,66666,66666,66666,66666,66666,66666,66666,66}=\frac{\mathrm{a}\mathrm{a}\mathrm{x}\mathrm{x}}{2\mathrm{b}\mathrm{b}}+\frac{\mathrm{a}\mathrm{a}{\mathrm{x}}^4}{4{\mathrm{b}}^4}\\ \frac{\mathrm{a}\mathrm{a}{\mathrm{x}}^8}{8{\mathrm{b}}^8}=\mathrm{3200,00000,00000,00000,00000,00000,00000,00000,00000,00000,00}\phantom{111111111}\\ \frac{\mathrm{a}\mathrm{a}{\mathrm{x}}^{10}}{10{\mathrm{b}}^{10}}=\mathrm{102,40000,00000,00000,00000,00000,00000,00000,00000,00000,00}\phantom{111111111}\\ \frac{\mathrm{a}\mathrm{a}{\mathrm{x}}^{12}}{12{\mathrm{b}}^{12}}=\mathrm{3,41333,33333,33333,33333,33333,33333,33333,33333,33333,33}\phantom{111111111}\\ \frac{\mathrm{a}\mathrm{a}{\mathrm{x}}^{14}}{14{\mathrm{b}}^{14}}=\mathrm{11702,85714,28571,42857,14285,71428,57142,85714,28571,42}\phantom{111111111}\\ \frac{\mathrm{a}\mathrm{a}{\mathrm{x}}^{16}}{16{\mathrm{b}}^{16}}=\mathrm{409,60000,00000,00000,00000,00000,00000,00000,00000,00}\phantom{111111111}\\ \mathrm{14,56355,55555,55555,55555,55555,55555,55555,55555,55}\phantom{111111111}\\ \mathrm{52428,80000,00000,00000,00000,00000,00000,00000,00}\phantom{111111111}\\ \mathrm{1906,50181,81818,18181,81818,18181,81818,18181,81}\phantom{111111111}\\ \mathrm{69,90506,66666,66666,66666,66666,66666,66666,66}\phantom{111111111}\\ \mathrm{2,58111,01538,46153,84615,38461,53846,15384,61}\phantom{111111111}\\ \mathrm{9586,98057,14285,71428,57142,85714,28571,42}\phantom{111111111}\\ \mathrm{357,91394,13333,33333,33333,33333,33333,33}\phantom{111111111}\\ \mathrm{13,42177,28000,00000,00000,00000,00000,00}\phantom{111111111}\\ 50529\phantom{,}\mathrm{02701,17647,05882,35294,11764,70}\phantom{111111111}\\ \mathrm{}\phantom{111111111}\\ \mathrm{1908,87435,37777,77777,77777,77777,77}\phantom{111111111}\\ \mathrm{72,33629,13010,52631,57894,73684,2105263}\phantom{1111}\\ \mathrm{2,74877,90694,40000,00000,00000,00}\phantom{111111111}\\ \mathrm{10471,53931,21523,80952,38095,23}\phantom{111111111}\\ \mathrm{399,82241,01003,63636,36363,63}\phantom{111111111}\\ \mathrm{15,29755,30821,00869,56521,739130434}\phantom{11}\\ \mathrm{58640,62014,80533,33333,33}\phantom{111111111}\\ \mathrm{2251,79981,36852,48000,00}\phantom{111111111}\\ \mathrm{86,60768,51517,40307,692}\phantom{11111111}\\ \mathrm{3,33599,97239,78145,18}\phantom{111111111}\\ \mathrm{12867,42750,67728,45}\phantom{111111111}\\ \mathrm{496,94892,43995,03}\phantom{111111111}\\ \mathrm{19,21535,84101,14}\phantom{111111111}\\ \mathrm{74382,03255,528}\phantom{11111111}\\ \mathrm{2882,30376,151}\phantom{11111111}\\ \mathrm{111,79844,893}\phantom{11111111}\\ \mathrm{4,34041,03}\phantom{111111111}\\ \mathrm{16865,59}\phantom{111111111}\\ \mathrm{655,88}\phantom{111111111}\\ \mathrm{25,52}\phantom{111111111}\\ 99\phantom{111111111}\end{array}$ | The summe of these two summes is Equall to y^e Area dbfc, supposing ad=0.8. And their Difference is equall to y^e area bche, supposing ae=1,2. & 1=ab=bc∥df∥he. [that is] $\begin{array}{rrr}\mathrm{dbfc}& =& \mathrm{0,22314,35513,14209,75576,60603,07701,13885,12006,88042,06974,63440,46}\mathrm{.}\\ \mathrm{bche}& =& \mathrm{0,18232,15567,93954,62621,14832,42545,81898,10234,76294,43622,61143,46}\mathrm{.}\end{array}$ |

$\begin{array}{rrr}\mathrm{dbfc}& =& \mathrm{0,22314,35513,14209,75576,62950,90309,83450,33746,01085,54800,72136,12}\\ \mathrm{bche}& =& \mathrm{0,18232,15567,93954,62621,17180,25154,51463,31973,89337,91448,69839,22}\end{array}$

[illeg] such respect to y^e superficies bcfd[,] bche
[ y^e numbers] [illeg] [(viz as y^e lines ad] [illeg] [illeg] [illeg]
[illeg]