Holograph calculations relating to the weight of guineas and louis d'or

${22}^{\mathrm{car}}. 1⁤\frac{1}{12}\mathrm{gr}\colon\colon {88}^{\mathrm{gr}}.\frac{13}{12}\mathrm{gr}\colon\colon 125⁤\frac{3}{8}. \begin{array}{r}\mathrm{125∟375}\phantom{0\left(\mathrm{135∟823}\right(\mathrm{16,977875}(\mathrm{2,1097344}}\\ 376125\phantom{\left(\mathrm{135∟823}\right(\mathrm{16,977875}(\mathrm{2,1097344}}\\ \mathrm{1629∟875}\left(\mathrm{135∟823}\right(\mathrm{16,977875}(\mathrm{2,1097344}\\ 2,\phantom{9778(}\mathrm{125,3750000}\\ \overline{\mathrm{123∟2652656}}\end{array}$

$\begin{array}{r}\mathrm{125∟375}\phantom{0}(\mathrm{15,67143}\phantom{0}\\ \mathrm{1∟5444}\phantom{(5}\mathrm{1,424676}\\ \overline{\mathrm{123∟8306}}\phantom{(15,}119723\\ \overline{\mathrm{1,544399}}\end{array}$

$\begin{array}{rr}44⁤\frac{1}{2}={12480}^{\mathrm{gr}}\phantom{00(\mathrm{129∟4382}}& \\ {\underline{=9600}}^{\phantom{\mathrm{gr}}}\phantom{(\mathrm{129∟4382}}& \\ {57600}^{\phantom{\mathrm{gr}}}(\mathrm{129∟4382}& {\text{ sta w}}^{\mathrm{t}}\text{ of a guinea}\hfill \\ 1310\phantom{0^{\mathrm{gr}}(}\mathrm{123∟8306}& {\text{ sta w}}^{\mathrm{t}}\text{ of a Lewidor}\hfill \\ {\underline{\phantom{1}89\phantom{00}}}^{\phantom{\mathrm{gr}}}\phantom{(\mathrm{129∟4382}}& \\ {420}^{\phantom{\mathrm{gr}}}\text{diff.}\phantom{0}\mathrm{5∟6076}.& {\text{ at 2}}^{\mathrm{d}}{\text{ p}}^{\mathrm{r}}\text{ gr }{\mathrm{11∟215}}^{\mathrm{d}}\hfill \\ {\underline{4005}}^{\phantom{\mathrm{gr}}}\phantom{(\mathrm{129∟4382}}& \\ {1950}^{\phantom{\mathrm{gr}}}\phantom{(\mathrm{129∟438}}& \\ \underline{178\phantom{0^{\mathrm{gr}}}}\phantom{(\mathrm{129∟438}}& \\ {170}^{\phantom{\mathrm{gr}}}\phantom{(\mathrm{129∟438}}& \\ {\underline{1335}}^{\phantom{\mathrm{gr}}}\phantom{(\mathrm{129∟43}}& \\ {365}^{\phantom{\mathrm{gr}}}\phantom{(\mathrm{129∟43}}& \\ {\underline{356}}^{\phantom{\mathrm{gr}}}\phantom{(\mathrm{129∟43}}& \\ {90}^{\phantom{\mathrm{gr}}}\phantom{(\mathrm{129∟4}}& \end{array}$

$\begin{array}{rr}\mathrm{125,375}\phantom{0}& (\mathrm{15,671875}\\ \mathrm{1,5434}& 1424716\\ \overline{\mathrm{123∟8316}}& \\ & 118726\\ & \overline{\mathrm{1,543442}}\end{array}$

$\begin{array}{rrr}\mathrm{129∟4382}& & \\ \mathrm{123∟8316}& & \\ \mathrm{5∟6066}& \text{ at }{2}^{\mathrm{d}} {\mathrm{p}}^{\mathrm{r}} {\mathrm{g}}^{\mathrm{r}}.& {11}^{\mathrm{d}},132.\phantom{0}\\ & & 78244\phantom{{.}^{\mathrm{d}}}\\ & & \mathrm{11∟99564}\phantom{{.}^{\mathrm{d}}}\end{array}$

$\begin{array}{rr}21⁤\frac{1}{2}. 23\colon\colon 43.46\colon\colon \mathrm{11∟215}.& \mathrm{5,6075}.\\ 0\phantom{∟}801\phantom{.}& 08011.\\ \mathrm{12∟016}\phantom{.}& \end{array}$

$\begin{array}{r}(\mathrm{7,8244}\\ 33645\phantom{0}\\ \underline{301}\phantom{000}\\ 354\phantom{00}\\ \underline{344}\phantom{00}\\ 105\phantom{0}\\ 190\\ 72\\ 1\phantom{0}\end{array}$

$\begin{array}{r}\mathrm{11,215}\phantom{44}\\ 78244\\ \overline{\mathrm{11,99744}}\end{array}$