farre as the boundes of each one of them rea∣cheth, and these bee 12, to wit, the 1, 2, 3, 4, 5 f: 2, 3, 4, l: 5, 6, t: 6 and 7 y. Second∣lie, ••o••e ha••e slenting partes, upon one of the sq••ares, and sometimes upon both: but not clo∣sing, or concluding constantlie, upon anie of them, as these 9. the 6 f, 5, 6, 7, 8 h, 3 i, 1, 5 l, and 4 long s. Thirdlie, some haue no parte at all upon anie of the squares, but beginning partes, or plaine even-downe stalkes, comming crosse-wayes thorow them, as these 6, the 7 f, 1, 2, 3, 5, and 6 long s. And fourthlie, there is onlie one in question, which partlie hath, and partlie wanteth a bodie, which is the 5 ji: for when the latter parte thereof is severed from the former parte, (as it useth oft to bee) the lat∣ter part remaineth onelie a complete bodie; be∣cause it filleth up the rowme j••st betwixt the two scores, and goeth not over: but the for••er parte, neyther when it is conjoyned with the latter parte, nor separated therefrom, can bee esteemed eyther to bee a bodie of it selfe, or to haue one: for albeit it haue the beginning of a bodie on the high square, yet it hath neyther progresse endlonges, nor conclusion on the low square, but commeth crosse-wayes under the same. Likewise, by this narrow Calculation, these 4, the 1, 2, 3, 4, h, cannot well bee sayde to haue complete bod••es, beca••se they ha••e neyther progresse nor conclusion on the lowe