'The use of the Kalendar for finding the Lords day & the Moveable Feasts'

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The use of y^e Kalendar for finding the days of the week \Lords day/ & the New Moons & the Moveable Feasts.

Divide y^e year of o^r Lord by 28. Seek y^e remainder in y^e following Table & you will find under it the Sunday Letter \or Letters/ for that year. And in y^e third column of the Kalendar where you see that \the Sunday/ Letter the days are Sundays. In {a} Leap year there are two Sunday letters; the one for y^e beginning of y^e year \obteins/ til Feb. 24 & the other for the rest of y^e year.

Divide the year of o^r Lord by 19 & the remainder increased by an unit shall be the Golden Number \or Prime/ for that year. And in the first column of the Kalendar where\ever/ you find that number the days \are/ the \Kalendar/ new-Moons throughout y^t year according to y^e Kalendar \according to the Kalendar/. & Find the New Moon next after the seventh day of March. Reccon that y^e Prime or first day of the Moon & the Sunday w^ch follows next after y^e 14^th day of that Moon shall be Easter day. For |according to the Kalendar And \recconing/ y^e new Moon to be \recconed/ the Prime or first day of the Moon, & the 14^th day of y^e Moon is |y^e| Full Moon & Easter day is the according to y^e Kalendar {illeg} [recconing the New moon to be the Prime or first day of y^e Moon] counting the New Moon for the Prime or first day &| Easter day is always the first Lords day after the full Moon w^ch happens upon or next after y^e one & twentith {sic} day of March according to y^e Kalendar.

Advent Sunday is always the nearest Sunday to the Feast of S^t Andrew whether before or after.

Easter may be also found for ever by y^e following Table

Those full Moons may be readily found by y^e ens