{~p87~} Thyr(is) arbitrour(is) befor(e) wyrty(n) has det(er)mynit y^t giff
(j)oh(n)±stewy(n)s(on) {\} will pay till will of cady(z)ow be±tuix this
& m(er)tymes(s) next±to\±cu(m) twenty pond(is) of vsuale money of scotlande
ye forsaid (j)oh(n) {\} sall haf {=deletion=} ye lande yat will(z)a(m)
of cady(z)ow has i(n) wedsettyng {\} be Rechert±stewy(n)s(on) frely delyu(er)t
till hy(m) w^t all chart(er)is & euide(n)t(is) {\} y(ar)±off & Ande {sic}
giff the forsaide (j)oh(n) will no^t pay the som~ beforsaide assingit
{\} at the forsaide day {,} ye saide will(z)a(m) {<S<} sal haf ye
hale fourty m(ar)k(is) {\} (con)tenyt i(n) his euide(n)t & bruke the land(is)
pessabilly quhill the fourty m(ar)k(is) be payit eft(er) the tenour
of his euide(n)t (j)t(em) a±ne(n)t {\} the bill of will(z)a(m) of cady(z)owys
clame apo(n) (j)oh(n)±stewy(n)s(on) ane(n)t {\} Rechert his bruthyr we refer
to ye law wyrty(n) the xv day of {\} ap(ri)ile ye (z)er of our lorde
befor wyrty(n) this co(n)dession~ quit be the co(n)sent {\} of the forsade
(j)oh(n) & will(z)a(m) beforsade to±giddyr w^t ye forsaide arbit^ur(is)
{\\}