The use of these Tables of Coequality, is chiefly for the finding out the just equality of Troy, and Avoir-du-poids Weight, to satisfie the Curious that both Assizes are alike.
It has been proved by the Assize by Troy-Weight, that when a Quarter of Wheat is sold for 6 d. the Bakers White Penny Loaf is to Weigh 676 Ounces, 16 Penny Weight, or 13536 Penny Weight, or 323864 Grains Troy. And by these numbers of Penny Weights or Grains, all Assize may be made without Fracti∣ons; by Dividing those Numbers, by as many Six-Pences, as are in the Price of a Quarter of Wheat, and allowance to the Baker.
The same method must be observed for the following Assize by Avoir-du-poids: But first of all, the Weight must be found by the Coequality of both, which may be done by the first Table Coequa∣lity by Troy Weight.
First you must set down the 676 Ounces 16 Penny Weight, as in the Example following; according to such Numbers as are in the first Column Troy, and may answer the 676 Ounces 16 Penny Weight, setting down first 500 Ounces, then 100. 50. 20. 5. and 1. and then 10 Penny, 5 Penny, and 1 Penny, as you see here. Afterwards look on the next Column Avoir-du-poids, and place over against each of the Troy Numbers, that of Avoir-du-poids next to it, as to 500 Ounces Troy, 547 Ounces 7 Drachms, 41 part of a Drachm, divided in 73 Grains. To a 100 Ounces Troy, 109 Ounces 4 Drachms 52 Grains. To 50 Ounces Troy, 54 Ounces 6 Drachms 26 Grains. To 20 Ounces Troy, 21 Ounces 7 Drachms 25 Grains. To 5 Ounces Troy, 5 Ounces 3 Drachms 61 Grains. To 1 Ounce Troy, 1 Ounce 56 Grains. To 10 Penny Weight Troy, 4 Drachms 28 Grains. To 5 Penny Weight Troy, 2 Drachms 14 Grains. And to 1 Penny Weight Troy, 32 Grains Avoir-du-poids, add all these together, and you'l find that 741 Ounces 5 Drachms and 43 Grains Avoir-du-poids, answers exactly 676 Ounces 16 Penny Weight Troy.