{~f38v~} y^e burow curt off y^e new±burth halldyn {\} i(n) y^e chapall
off sanc# #kat(ri)n~ wy^t±i(n) y^e sayd[e] {\} burth haldyn be ii
wordy men~ y^t is to {\} say (j)hon~ off kynharde & alexand(er)±mech[?]
{\} ball(z)eis off y^e sayde burth y^e xxv d[?] {[day[} {\} off y^e
monetht octob(er) y^e (z)er(is) off owr {\} lor[?] {\} M cccc" lx &
viiii (z)er(is) y^e±quylk day {\} y^e suct(is) callit y^e curt aff(er)myt
y^e {\} absens(s) ar patent (j)t(em) y^e sam~ day {\} (j)hon~±mawca(m)son~
(j)t(em) yir ar y^e namys off {\} y^e syiss(s) stewn~±phylp dauide±and(er)son~
{\} (j)hon~±cristy (j)hon~±smyt Sym~±callva[?] {\} (j)hon~ off rossy
awngus Thom~±sclat[?] {\} (j)hon~±dawyson~ Nycoll off bat (j)ho[n]~
{\} {<VALANGE<} (j)hon~ off hawkston~ {<jHON~=tod<} {\} (j)hon~±wyllson~
mychall±ench (j)hon~\and(er)son~ is day (j)t(em) y^e sam~ day wyll[(z)][?]\stob
yow art i(n) am(er)syme(n)t for y^e vra[?] {[wrong[} {\} putyn~ forvt
off Thom~±rog(er)son~ {[?proved[} [&] {\} strobylit hym~ i(n) is
davryk & y^t vas {\} gyffy(n) for doym~ (j)t(em) Thom~±rog(er)s[?] {\}
yow art i(n) am(er)symet for y^e wran[?] {[wrong[} {\} folin~ off (j)hon~±bak
off y^e sclavt(er) off {\} scyn~ & y^t vas gyffy(n) for doym~ (j)t(em)
T[?]\wenton yow art i(n) a±m(er)syme(n)t for y^e vr[?] {[wrong[] {\}
havdy(n) off dauide±blyth {[?proved[} & y^t vas {\} gyffy(n) for dym~
(j)t(em) yir ar y^e namys off [?] {?[the[] {\} co(m)isciovn~ for y^e
co(m)in p(ro)fyt off y^e ton~ y^t is to s[?] {[say[] {\} Thom~±rog(er)son~
mychell±ench (j)hon~±and(er)so[?] {\} henry\ky(n)glassy (j)hon~±cristy
(j)amys±and(er)[?] [?]on\Thom~son~ dauid±scot {\\}