{~f27r~} y^e borrow curt of y^e nebuth {<} of y^e {<} haldy(n) {\}
i(n) y^e chapell of sanc# #kat(er)in w^t±in y^e said {\} burth haldyn~
be wordy me(n) y^t is to say {\} thom~±rog(er)son~ & (j)ohn~ of ky(n)hard
bal(z)eis {\} of y^e said burth xxvjj day of y^e mun[?] {\} of (j)anuar
y^e (z)eir of owr lord m cccc" {\} [?]xvij (z)er(is) y^e sutt(is) callit
y^e curt {\} aff(er)mit y^e absenc(is) ar pate(n)t {\\} y^e±q^k day
duid±carfor {=sic=} p(ro)testit y^t it {\} suld no^t turyn~ is {<S<}
wyff na is bar(n)is {\} to na p(re)iuid(is) y^t alexa(n)d(er)±disert wess(s)
{\} callit i(n) land(is) 0 {=zero rel=} vess(s) (j)on~±lyssor(is) {\} tym
is gud±fad(er) {\\} alswa he(n)rj±cham(er) (j)ohn~±c(ri)stj (j)ohn~\wylson~
gylbert of ky(n)lotth & (j)on~\walang(e) ilk±an be owr awy(n) naym~ {\}
i(n) am(er)cime(n)t for fawt of pere(n)s {\\} yar ar y^e namis of y^e
siyss(s) i(n) y^e fyrst {\} (j)ohon~±tho(m)son~ (j)ohn~ of rossy (j)amys(s)\a(n)d(er)son~
angus(s)±tal(z)owr (j)on±tod {\} he(n)ri±lawson~ (j)ohn~±willi~ alexa(n)dir\disert
wyll±stob dauid±a(n)d(er)son~ {\} nycol of bat symon~±bell thom~±sclat(er)
{\\} Symon~±caluert y^u hart i(n) am(er)cime(n)t {\} for y^e wra(n)wess(s)
haldy(n) of dauy\carfor clath & y^t wess(s) gyffyn~ for {\} duym dauy±carfor
y^u hart i(n) am(er)cim[?] {\} for y^e wra(n)wess(s) borch y^u haud a±pon~
{\} symon~±caluert & y^t wess(s) gyffyn for du[?] {[doom[} {\\} Stephyn~±phylp
(z)^e har i(n) a±m(er)cime(n)t f[or] {\} y^e wra(n)wess(s) haldyn~ of he(n)ri±ky(n)gla[?]
{\} selu(er) & y^t wess(s) gyffy(n) for duym {\\} {~f27v~} alswa (j)ohn~
of ky(n)hard hythit hy(m) i(n) {\} curt to pay to step^hyn~±phylp x[?]
[?] {\} & vj d be pass(s) nexit falloand {\} for (j)on~ is son~ {\\}
alswa dauid±carfor gra(n)it i(n) p[?] {[plain[} {\} curt y^t he wess(s)
borth & dett(ur) to thom~±wi(n)ton~ for wyll±baxt(er) {\} & to pay hym~
& {=sic=} law well {\\}