{=Protocol book of James Young=} {~f47v~} {(xxv^t^o die me(n)s(is)
m(ar)cij Anno d(omi)ni (j)^m iiij^c lxxxx tercio(} {((j)ndict(i)o(n)e vndeci(m)a
\ pon(tifica)t(us) pape alex(and)ri sextj a(n)no p(ri)mo (j)n(} {(mej notarij
pub(li)cj et testiu(m) \ subsc(ri)ptoru(m) p(rese)ncia p(er)sonalit(er)(} {((con)stitutj
p(ro)uidj viri (j)acobus du(n)ino ex \ p(ar)te vna & will(iel)m(u)s(} {(&(gt);alexand(er)sone
al(ia)s&(gt); browne" fili(us) et h(er)es quond(am) agnet(is) brovne" \(} {(ex
p(ar)te altra =(sic)= ad hanc deueneru(n)t (con)cordia(m) p(ro)ut seq(uitu)r
i(n) wlgare(} {\} (j)t is apu(n)ctit & acordit betuex (j)ames±du(n)ino duelland
i(n) leich~ {\} on~ ye±ta p(ar)t & willia(m)±alex(ande)rsone" vy(er)wais
callit brovne"±sone" & {\} ar(e) to vmq^l agnes±brovne" on~ ye±toy(er)
p(ar)t {,} y^t (j)s to say y^t ye {\} said willia(m) has sald & analiit
to ye said (j)ames & to his {\} aier(is) h(er)etabilly all & hale his
land w^t ye p(er)tine(n)s liand {\} in sanc Nicolas wind (j)n liech~
on~ ye vest sid of ye sa(m)my(n) {\} betuex ye land of Robert±wricht
on~ ye norcht p(ar)t & ye {\} king(is) gait on~ ye soucht p(ar)t (j)ohne"±gaffurd
on~ ye vest p(ar)t & {\} ye (com)mo(n) passaige of Sanc nicolas wynd
on~ ye est p(ar)t {\} {~f48r~} For ye sovme" of tene" crownis vsuale
mone of Scotland To be {\} pait to ye said w" {<B<} be ye said
(j)ames in±(con)tine(n)t eft(er)±y^t ye said (j)a\mes recou(er) & optene"
stat & sessing of ye said land And als(s) ye said {\} (j)ames sall
deliu(er) & gif to ye said willia(m) a pe govne" ye p(ri)c" of {\} ye
vtir# #half x s" & ij s" to ye lyny(n) y(ar)of & xij d to mak ye sa(m)my(n)
{\} (j)tem a serk or iij s" y(ar)for & ij s" to by him a par(e) of se
peis {\} Ande als(s) sall giff & deliu(er) to ye said willia(m) wiff
v s" to by {\} hir a peticot of ij eln~ & a# #halff Ande yis
cleiching or silu(er) {\} y(ar)for to be deliu(er)it at y(ar) plesans
quhe(n) (j)t may be mast expedie(n)t {\} & p(ro)fitab(i)le for yai(m) Ande
y^t ye said willia(m) sal ras(s) breuis of {\} (j)nquest of my lord
of halirudho(us) chapell apon~ ye said land {\} in all hast & ye
said (j)ames {>} sal {>} mak ye cost y(ar)upo(n) & of all vy(er) {\} thing(is)
(con)c(er)niyn {=sic=} ye ent(er)e of ye said willia(m) {,} Ande ye saide
willia(m) {\} sall in±(con)tine(n)t eft(er)±y^t he be ent(er)it to ye said
land resigne ye {\} sa(m)my(n) in my lord hali±rudhous hand(is) for
h(er)etab(i)le sessing stat {\} & possessione y(ar)of to be gevin to
ye said (j)ames & to alisone" his {\} spous & to yar aier(is) in (con)iu(n)cfeftme(n)t
ye said (j)ames makand {\} ye cost & expe(n)s(s) y(ar)upon~ Ande als(s)
ye said willia(m) sal sele {\} a chart(er) w^t claus(s) of warandis(s)
as effer(is) to ye said (j)ames & {\} alisone" his spous & to y(ar)
aier(is) apon~ ye alienacion~ of ye said {\} land specifiand in
(j)t {,} ij d (z) d to my said lord halirudhous {\} daiewerk(is) & s(er)uis
of Court Ande ij m(ar)k(is) of a(n)nuale to {\} ewmu(n)de of chesholme"
& to h(is) aier(is) (z)erlie to be pait allan(er)ly {\} Ande fal(z)eand
y^t ye said willia(m) fulfill no^t yis (con)dicion~ {\} as is abone"
wretin i(n)-(con)tine(n)t eft(er) he be r(e)q(ui)rit y(ar)to as effer(is) he {\}
bind {=sic=} & obliss(s) him be ye fa^t & treuch~ in his body to
(con)tent & pay {\} x m(ar)k(is) to ye king i(n) nai(m) of pai(n) & x m(ar)k(is)
to ye kyrk for bre {=sic=} {\} brekin of his fa^t & to ye said
(j)ames & alisone" & to y(ar) aier(is) {\} twenttj pund(is) vsuale mone
of scotland for c(er)tane" sovmes {\} of money & gud(is) y^t he has
& suld ressaue fra yai(m) Ande {\} for yar cost(is) ska^i^s & expens(s)
To be pait w^tin xx dais {\} {~f48v~} next eft(er)±y^t ye said
williame" fal(z)e in ye obs(er)ui(n)g & kepin of yis {\} appu(n)ctme(n)t
forsaid in all or in p(ar)t but cauillacion~ or langer delay {\}
{(Sup(er) p(re)miss(is) dict(us)(} {((j)acobus du(n)ino petiit (j)nstr(umentu)m
Testibus tho(m)a \ Ranald thoma scot(} {(litstar (j)oha(n)ne erskyne
thoma bigholme" & \ will(iel)mo gibsone" cu(m)(} {(diu(er)s(is) aliis
Act(a) in Camera mej no(ta)rij ho(ra) x^a \ ante m(er)ediem(} {(&c(etera)(}
{\\}