{~f34r~} {=same hand as f33v=} y^e xx day off y^e monecht off
octob(er) y^e {\} (z)eir off goide m cccc" lx & viii (z)er(e) y^e±quylk
{\} day befor yir wytnis (j)hon~ off ky(n)harde bal(z)e {\} gyff erde
& stan~ till henry~±lauson~ s(er)ianande {\} i(n) y^e tym~ to gyff
dauy±carwor erytabyll stat {\} off ii rudd(is) off land {>} tyll
hy(m) & his ar(is) {>} w^ty {=sic=} y^e p(er)tn~ folluande {\} be±twex
y^e landd(is) {<} off thomas±cuk {<} {>} Nycoll of bat {>} off
est p(ar)t {\} & y^e landd(is) of daude±mauco(m)son~ off y^e wyst p(ar)t
{\} & y^e for±sayde dauide to pay (z)erl(y) x s(s) off a(n)nwall {\} {>}
to Norma(n)±rolande or tll {=sic=} his har(is) {>} v s(s) y^t y^e Fest
off sanc marty(n) i(n) wy(n)tyr & wyt\so(n)day folluande i(n) symer be±ffor
yir wytnes {\} (j)hon~ off ky(n)harde ball(z)e (j)amys±and(er)son {\} (j)hon~±and(er)son~
(j)hon off rossy dauid±blyth {\} alyssond(er)±ky(n)harde dauid±gra^ntoly
(j)hon~ {\} off wymys Nycoll off bat wy^t wd(er) mony {\\} ky(n)glassy
fande apon~ (j)hon~±heth has p(ro)r\curatur {=sic=} for wyll(z)a(m)-(j)honson~
y^e±quih\k bortht was rapecht i(n) his form he(n)ry {\} fande a# #borth
as efft(er) folluis y^t wrang(is)ly & agan~ y^e law & agan~ y^e ord(er)
off la[w] {\} (j)hon~±hetht com~ to wyll(z)a(m)±is±(j)honson~ {\} gronde
& his erythatht & drow down~ {\} his houss & rassit & analyth
& spul(z)eith {\} y^e For±sayd wyll(z)aas {=sic=} gronde i(n) gry[t]
{\} chatht & gryt i(nj)wr to y^e for±sayd {\} wyll(z)am down~ & contheinco(n)
of y^e forsayd {\} ton~ & neburthis hari(n) dollande quh[?]\for y^e
forsade henry askyt y^e forsayd (j)h[?] {\} x markk(is) to be co(n)damyt
i(n) wy^t y^e mar(e) {\} & y^e howss to be rafressit agan~ & rasto[?]\yth
i(n) y^e sam~ chynde y^t he fand# #yt i(n) hy[s] {\} beande don~ y^e
Forsayd wyll(z)a(m) & henry {\} was folly co(n)tenth & fuwyllyt to
p(ro)sede i(n) {\} is cass(s) & is accon~ & no^t cr^imnaly a\ganis na(m)ma(n)
(j)t(em) i(n) y^e samy(n) curt & i(n) y^e {\} sam~ day mast(er) thomas off
rossy p(ro)testyt {\} solymply y^t y^e entrys y^t he hayde i(n) y^t
math\t(er) & i(n) ya^t accon~ for hys p[oa]r frede wyll\[(z)]am±(j)honson~
he stude & i(n)±thent {[intended[} y^t acco[n]~ {\} [s]euelyt(er)
y^t yis to say seuely was wrang {\} [?] oonlaw was to be dowtermy^t
i(n) y^t cur[?] [&] no^t crymnaly {>} n^to {>} {=sic=} na crymalyt(er)
y^t h?is {\} to say na cicon {=sic=} of lyff na lym to {\} p(ro)pon
agan~is (j)hon~±heth na vr[?] {=entry ends=}