Reeve's Tale 250
Reeve's Tale 251 is in 55 witnesses (Edition Ad1 Ad3 Bo1 Bo2 Bw Ch Cn Cp Cx1 Cx2 Dd Dl Ds1 El En1 En2 En3 Fi Gg Gl Ha2 Ha3 Ha4 Ha5 He Hg Hk Ht Ii La Lc Ld2 Ln Ma Mc Mg Mm Ne Nl Ph2 Pn Ps Pw Py Ra3 Ry1 Ry2 Se Sl1 Sl2 Tc1 Tc2 To1 Wy)
OUT 4 witnesses (Ld1 Ox2 Ra1 Ra2)
Lo Edition Ad3 Bo1 Bo2 Bw Ch Cn Cp Cx1 Cx2 Dd Ds1 El En1 En2 En3 Fi Gg Gl Ha2 Ha4 Ha5 He Hg Ht La Mc Mg Ne Nl Ph2 Pn Ps Pw Py Se Sl1 Sl2 Tc1 Tc2 To1 Wy (Lo), Ad1 Dl Ha3 Hk Ii Lc Ld2 Ln Ma Mm Ra3 Ry1 Ry2 (Loo)
Ad2 Ad4 Ar Ct Do Ds2 Ee Ha1 Hl1 Hl2 Hl3 Hl4 Hn Kk Ld1 Ll1 Ll2 Me Np Ox1 Ox2 Ph1 Ph3 Ph4 Pl Pp Ra1 Ra2 Ra4 Si Sl3 St Tc3 To2 ()
swilk Edition Cp En3 Hg Lc Mg Py Ra3 Ry2 Tc1 (swilk), Ad1 (swylk), Ad3 Bo2 Ha4 Ha5 Sl1 (slik), Bo1 Mc Ph2 (such), Bw Dd Ds1 He (slike), Ch En1 Ha3 (slyke), En2 Ha2 Hk La Ld2 Ln Se Sl2 (swilke), Gg (swich), Gl Ht (suche), Ii (slyk), Mm To1 (swiche), Ps (suylk), Pw (sclike), Ry1 (Suche)
whilk Cn Fi (which), Cx1 El Ne (whilk), Cx2 (whylk), Dl Ma Pn (whiche), Nl (wich), Tc2 (whilke), Wy (whylke)
Ad2 Ad4 Ar Ct Do Ds2 Ee Ha1 Hl1 Hl2 Hl3 Hl4 Hn Kk Ld1 Ll1 Ll2 Me Np Ox1 Ox2 Ph1 Ph3 Ph4 Pl Pp Ra1 Ra2 Ra4 Si Sl3 St Tc3 To2 ()
a couplyng Edition Ad1 Ad3 Bw Cn Cp En1 En2 En3 Ha2 Ha4 Ha5 Hg Ii Lc Mg Sl1 To1 (a couplyng), Bo1 Ds1 Ph2 Ra3 Tc1 (a coupling), Bo2 (a couplynge), Ch Mc (a coupelyng), Cx2 (a coplynge), Dd Ht Ry2 (a complyng), El Gl (a cowplyng), Fi Mm Wy (a cowplynge), Ha3 (a coupellyng), Hk Pw (a couplinge), Ld2 (a coupleyng), Ma (a Couplyng), Pn (a coplyng), Ry1 (A couplenge), Se (a covplyng)
a cl compline Sl2-orig (a cl complyne)
a compline Cx1 Ne (a complyn), He (a complyn̄), La (a compline), Py Sl2-mod Tc2 (a complyne)
a copil Gg (a copil)
a compen Ln (a compen)
couplyng Dl (cowplyngge)
Ad2 Ad4 Ar Ct Do Ds2 Ee Ha1 Hl1 Hl2 Hl3 Hl4 Hn Kk Ld1 Ll1 Ll2 Me Np Ox1 Ox2 Ph1 Ph3 Ph4 Pl Pp Ra1 Ra2 Ra4 Si Sl3 St Tc3 To2 ()
is Edition Ad3 Bo1 Bo2 Bw Ch Cn Cp Cx1 Cx2 Dd Dl Ds1 El En1 En2 Gl Ha2 Ha3 Ha4 Ha5 Hg Hk Ii Ld2 Ma Mc Mg Mm Ne Ph2 Pn Ps Pw Py Ra3 Ry1 Ry2 Se Sl1 Sl2 Tc1 Tc2 To1 (is), Fi Ln (ys), La (es)
is a Ad1 En3 Gg Ht Nl Wy (is a)
is here He (is her͗)
is in Lc (is in)
Ad2 Ad4 Ar Ct Do Ds2 Ee Ha1 Hl1 Hl2 Hl3 Hl4 Hn Kk Ld1 Ll1 Ll2 Me Np Ox1 Ox2 Ph1 Ph3 Ph4 Pl Pp Ra1 Ra2 Ra4 Si Sl3 St Tc3 To2 ()
ymel Edition El Hg (ymel), Ad3 Ch Ha5 (y mel), Bo2 En1 (ymell), Dd (ymeƚƚ)
bitwixe Bo1 (betuyx), Bw (by twix), Cp En2 (bitwixe), Dl (bee twixe), Fi (bytwyxe), Ha2 Ry2 (be twixe), Ha4 Ne Ph2 Ps Ra3 (betwix), Hk Sl2 (bitwix), Ld2 Ln (betwyx), Mc (be twyx), Ry1 (bitwyxe), Sl1 (be twix), To1 (by twixte)
among Cn (amonge), He (a mong), Ma Py (among)
with euill Ds1 (with euill)
betwene Gl (be twyn), Ha3 (by twene), Ii Mm (betwene), La (be tuene)
amonges Mg (amonges)
ytwix Pw (ytwix)
btwix Se (btwix)
atwix Tc1 (atwix)
mangeres Lc (mangẻs)
Ad2 Ad4 Ar Ct Do Ds2 Ee Ha1 Hl1 Hl2 Hl3 Hl4 Hn Kk Ld1 Ll1 Ll2 Me Np Ox1 Ox2 Ph1 Ph3 Ph4 Pl Pp Ra1 Ra2 Ra4 Si Sl3 St Tc3 To2 ()
hem alle Edition Ad1 Ad3 Bo1 Bo2 Ch Cx1 Cx2 Dd El En2 En3 Fi Ha2 Ha3 Ha5 Hg Ld2 Ln Mc Mm Ps Pw Py Ra3 Ry2 Se Sl1 Sl2 Tc1 Tc2 Wy (hem alle), Bw (hem Alle), Cn Ph2 (hem̄ alle), Cp Dl Ha4 Hk Ht Ii La Ma Nl Ry1 To1 (hem all), Gg (hē alle), Gl Pn (them alle), He (hem al), Lc Mg (thaym alle), Ne (ham alle)
haill Ds1 (haill)
alle En1 (all)
Ad2 Ad4 Ar Ct Do Ds2 Ee Ha1 Hl1 Hl2 Hl3 Hl4 Hn Kk Ld1 Ll1 Ll2 Me Np Ox1 Ox2 Ph1 Ph3 Ph4 Pl Pp Ra1 Ra2 Ra4 Si Sl3 St Tc3 To2 ()
Stuff
On the left hand side of the screen you will see what we call "Variant Maps." These are hypotheses of relationships among the manuscripts, created by phylogenetic software developed by evolutionary biologists to explore relationships among species. For explanation of how we use these maps see....