Domesday’s three statements.
As a general rule the account given by Domesday Book of any manor
contains three different statements about it which seem to have some
bearing upon the subject of our present inquiry. (A) It will tell us
that the manor is rated to the geld at a certain number of units, which
units will in Kent be solins or sulungs and yokes (iuga), in
Yorkshire, Lincolnshire, Derbyshire, Nottinghamshire, Leicestershire,
Norfolk and Suffolk carucates and bovates (but bovates are, to say the
least, rare in East Anglia), and in the rest of England hides and
virgates; but acres also will from time to time appear in the statement.
(B) It will tell us that the manor contains land for a certain number
of teams, or for a certain number of oxen. (C) It will tell us that
there are on the manor a certain number of teams, some whereof belong to
the lord and some to the men.
TABLE I. STATISTICS
| | Modern Acreage | Recorded Population (Ellis) | Danegeld circ. ann 1150 | Hides, Carucates, Sulungs |
| | I | II | III | IV |
| | | | £ | s. | d. | |
| Kent | 975,820 | 12,205 | 105 | 16 | 10 | 1,224 |
| Sussex | 932,733 | 10,410 | 217 | 0 | 6 | 3,474 |
| Surrey | 461,230 | 4,383 | 179 | 16 | 0 | 1,830 |
| Hampshire | 1,037,764 | 10,373 | 184 | 15 | 4 | 2,588 |
| Berkshire | 461,742 | 6,324 | 205 | 11 | 4 | 2,473 |
| Wiltshire | 880,248 | 10,150 | 389 | 13 | 0 | 4,050 |
| Dorset | 632,272 | 7,807 | 248 | 5 | 0 | 2,277 |
| | | [7,512 E] | | | | [2,321 E] |
| Somerset | 1,042,488 | 13,764 | 277 | 10 | 4 | 2,936 |
| | | [13,307 E] | | | | [2,951 E] |
| Devon | 1,667,097 | 17,434 | 103 | 19 | 8 | 1,119 |
| Cornwall | 868,208 | 5,438 | 22 | 15 | 0 | 155 |
| Middlesex | 180,480(?) | 2,302 | 85 | 12 | 0 | 868 |
| Hertford | 406,932 | 4,927 | 110 | 1 | 4 | 1,050 |
| Buckingham | 475,094 | 5,420 | 204 | 14 | 7 | 2,074 |
| Oxford | 485,322 | 6,775 | 249 | 16 | 5 | 2,412 |
| Gloucester | 796,731 | 8,366 | 194 | 1 | 6 | 2,388 |
| Worcester | 480,342 | 4,625 | 101 | 6 | 0 | 1,189 |
| Hereford | 537,363 | 5,368 | 93 | 15 | 6 | 1,324 |
| Cambridge | 549,565 | 5,204 | 114 | 15 | 0 | 1,233 |
| Huntingdon | 233,928 | 2,914 | 71 | 5 | 0 | 747 |
| Bedford | 298,494 | 3,875 | 110 | 12 | 0 | 1,193 |
| Northampton | 639,541 | 8,441 | 119 | 10 | 9 | 1,356 |
| Leicester | 528,986 | 6,772 | 100 | 0 | 0 | 2,500(?) |
| Warwick | 578,595 | 6,574 | 128 | 12 | 6 | 1,338 |
| Stafford | 749,713 | 3,178 | 45 | 1 | 0 | 505 |
| | | | | | | [499 E] |
| Shropshire | 859,516 | 5,080 | 117 | 18 | 6 | 1,245 |
| Chester | [655,036] | 2,349 | 0 | 0 | 0 | 512 |
Derby Nottingham |
657,550 539,752 |
3,041 5,686
|
112 |
1 |
11 |
679 567 |
| Rutland | [97,273] | 862 | 11 | 12 | 0 | 37 |
| York | [3,888,351] | 8,055 | 165 | 9 | 5 | 10,095 |
| Lincoln | 1,694,907 | 25,305 | 266 | 0 | 0 | 4,188 |
| Essex | 985,545 | 16,060 | 236 | 8 | 0 | 2,650 |
| Norfolk | 1,315,092 | 27,087 | 330 | 2 | 2 | [2,422] |
| Suffolk | 947,742 | 20,491 | 235 | 0 | 8 | |
Continued
| Hides Gelding T. R. W. | Teamlands | Teams | Valet (Pearson) | |
| V | VI | VII | VIII |
| |
| | | | £ | s. | d. | |
| | | 3,102 | 5,140 | 9 | 10 | Kent |
| 2,241 | | 3,091 | 3,255 | 7 | 4 | Sussex |
| 706 | 1,172 | 1,142 | 1,524 | 4 | 9 | Surrey |
| 1,572 | 2,847 | 2,614 | | | | Hampshire |
| 1,338 | 2,087 | 1,796 | 2,383 | 16 | 1 | Berkshire |
| | 3,457 | 2,997 | | | | Wiltshire |
| | 2,303 | 1,762 | 2,656 | 9 | 8 | Dorset |
| | [2,332 E] | | [3,359 | 12 | 9E] | |
| | 4,858 | 3,804 | | | | Somerset |
| | [4,812 E] | | [4,161 | 4 | 7E] | |
| | 7,972 | 5,542 | 3,220 | 14 | 3 | Devon |
| 399 | 2,377 | 1,187 | 662 | 1 | 4 | Cornwall |
| | 664 | 545 | 754 | 7 | 8 | Middlesex |
| | 1,716 | 1,406 | 1,541 | 13 | 11 | Hertford |
| | 2,244 | 1,952 | 1,813 | 7 | 9 | Buckingham |
| | 2,639 | 2,467 | 3,242 | 2 | 11 | Oxford |
| | | 3,768 | 2,827 | 6 | 8 | Gloucester |
| | | 1,889 | 991 | 0 | 6 | Worcester |
| | | 2,479 | | | | Hereford |
| | 1,676 | 1,443 | | | | Cambridge |
| | 1,120 | 967 | 864 | 15 | 4 | Huntingdon |
| | 1,557 | 1,367 | 1,096 | 12 | 2 | Bedford |
| | 2,931 | 2,422 | 1,843 | 0 | 7 | Northampton |
| | | 1,817 | 736 | 3 | 0 | Leicester |
| | 2,276 | 2,003 | 1,359 | 13 | 8 | Warwick |
| | 1,398 | 951 | [516 | 16 | 3E] | Stafford |
| | | 1,755 | | | | Shropshire |
| | | | | | | Chester |
| | 762 | 862 | 461 | 4 | 0 | Derby |
| | 1,255 | 1,991 | | | | Nottingham |
| | | | | | | Rutland |
| | | | | | | York |
| | 5,043 | 4,712 | | | | Lincoln |
| | | 3,920 | 4,784 | 10 | 8 | Essex |
| | | 4,853 | 4,154 | 11 | 7 | Norfolk |
| | | | | | | Suffolk |
TABLE II. AVERAGES.
| |
Acreage div. by population |
Acreage div. by teamlands |
Acreage div. by teams |
Population div. by teamlands |
| |
IX |
X |
XI |
XII |
| Kent | 79 | | 314 | |
| Sussex | 89 | | 301 | |
| Surrey | 105 | 393 | 403 | 3·7 |
| Hampshire | 100 | 364 | 397 | 3·6 |
| Berkshire | 73 | 221 | 257 | 3·0 |
| Wiltshire | 86 | 254 | 293 | 2·9 |
| Dorset | 80 | 274 | 358 | 3·3 |
| Somerset | 75 | 214 | 274 | 2·8 |
| Devon | 95 | 209 | 300 | 2·1 |
| Cornwall | 159 | 365 | 731 | 2·2 |
| Middlesex | 78 | 271 | 331 | 3·4 |
| Hertford | 82 | 237 | 289 | 2·8 |
| Buckingham | 87 | 211 | 243 | 2·4 |
| Oxford | 71 | 183 | 196 | 2·5 |
| Gloucester | 95 | | 211 | |
| Worcester | 103 | | 254 | |
| Hereford | 100 | | 216 | |
| Cambridge | 105 | 327 | 380 | 3·1 |
| Huntingdon | 80 | 208 | 241 | 2·6 |
| Bedford | 77 | 191 | 218 | 2·4 |
| Northampton | 75 | 218 | 264 | 2·8 |
| Leicester | 78 | | 291 | |
| Warwick | 88 | 254 | 288 | 2·8 |
| Stafford | 235 | 536 | 788 | 2·2 |
| Shropshire | 169 | | 489 | |
| Chester | [278] | | | |
| Derby | 216 | 862 | 762 | 3·9 |
| Nottingham | 94 | 430 | 271 | 4·4 |
| Rutland | [112] | | | |
| York | [482] | | | |
| Lincoln | 66 | 336 | 359 | 5·0 |
| Essex | 61 | | 251 | |
| Norfolk | 48 | | 270 | |
| Suffolk | 46 | | | |
| Population div. by teams |
Teamlands div. by teams |
Total valet div. by teamland [or by teams] |
Experimental valet of teamland [or of land tilled by team] |
|
| XIII |
XIV |
XV |
XVI |
|
| |
|
£ |
s. |
d. |
£ |
s. |
d. |
|
| 3·9 | | [1 | 13 | 1] | 1 | 14 | 11 | Kent |
| 3·3 | | [1 | 1 | 0] | 0 | 18 | 3 | Sussex |
| 3·8 | 1·02 | 1 | 6 | 0 | 1 | 0 | 8 | Surrey |
| 3·9 | 1·08 | | | | 1 | 2 | 6 | Hampshire |
| 3·5 | 1·16 | 1 | 2 | 4 | 1 | 2 | 10 | Berkshire |
| 3·3 | 1·15 | | | | 1 | 4 | 4 | Wiltshire |
| 4·4 | 1·30 | 1 | 3 | 0 | 1 | 6 | 8 | Dorset |
| 3·6 | 1·27 | | | | 0 | 15 | 9 | Somerset |
| 3·1 | 1·43 | 0 | 8 | 0 | 0 | 5 | 3 | Devon |
| 4·5 | 2·00 | 0 | 5 | 6 | 0 | 3 | 8 | Cornwall |
| 4·2 | 1·21 | 1 | 2 | 8 | 1 | 1 | 1 | Middlesex |
| 3·5 | 1·22 | 0 | 17 | 11 | 0 | 13 | 11 | Hertford |
| 2·7 | 1·14 | 0 | 16 | 1 | 0 | 13 | 6 | Buckingham |
| 2·7 | 1·06 | 1 | 4 | 6 | 1 | 0 | 8 | Oxford |
| 2·2 | | [0 | 15 | 0] | [0 | 16 | 1] | Gloucester |
| 2·4 | | [0 | 10 | 5] | [0 | 10 | 7] | Worcester |
| 2·1 | | | | | [0 | 9 | 11] | Hereford |
| 3·6 | 1·16 | | | | 1 | 2 | 9 | Cambridge |
| 3·0 | 1·15 | 0 | 15 | 5 | 0 | 12 | 2 | Huntingdon |
| 2·8 | 1·13 | 0 | 14 | 1 | 0 | 15 | 4 | Bedford |
| 3·4 | 1·21 | | | | 0 | 9 | 9 | Northampton |
| 3·7 | | | | | 0 | 9 | 8 | Leicester |
| 3·2 | 1·13 | 0 | 11 | 11 | 0 | 10 | 10 | Warwick |
| 3·3 | 1·47 | 0 | 7 | 4 | 0 | 8 | 8 | Stafford |
| 2·8 | | | | | [0 | 7 | 2] | Shropshire |
| | | | | | | | | Chester |
| 3·5 | 0·88 | 0 | 12 | 1 | 0 | 11 | 7 | Derby |
| 2·8 | 0·63 | | | | 0 | 3 | 6 | Nottingham |
| | | | | | | | | Rutland |
| | | | | | | | | York |
| 5·3 | 1·07 | | | | 0 | 17 | 6 | Lincoln |
| 4·0 | | [1 | 4 | 4] | | | | Essex |
| 5·5 | | [0 | 17 | 1] | | | | Norfolk |
| | | | | | | | | Suffolk |
Northern formulas.
We may begin our investigation with a formula common in Derbyshire.
In M [place name] habuit K [man’s name] a car[ucatas] terrae ad
geldum. Terra b car[ucarum or carucis]. Ibi nunc in dominio d
car[ucae] et ... villani et ... bordarii habent e car[ucas].
The Lincolnshire formula is perhaps yet plainer. Instead of saying
‘Terra b car[ucarum],’ it says, ‘Terra ad b car[ucas].’ Still more
instructive is a formula used in Yorkshire.
In M habuit K a car[ucatas] terrae ad geldum ubi possunt esse b
car[ucae]. Nunc habet ibi K d car[ucas] et ... villanos et ...
bordarios cum e car[ucis].
As a variant on the phrase ‘ubi possunt esse b car[ucae],’ we have,
‘quas potest arare 1 car[uca],’ or ‘has possunt arare b
car[ucae][1340].’
The teams on the demesne (d) and the teams of the tenants (e) are
enumerated separately. The total number of the teams (d + e) we will
call c.
Now occasionally we may find an entry concerning which the following
equation will hold good: a = b = c: in other words, the same
number will stand for the carucates at which the manor is taxed, the
‘teamlands’ that there are in it (or to put it another way the number of
teams that ‘can be there,’ or the number of teams that ‘can plough
it’[1341]) and also for the teams that are actually to be found there.
Thus:—
Terra Roberti de Todeni.... In Ulestanestorp habuit Leuricus 4
car[ucatas] terrae ad geldum. Terra totidem car[ucis]. Ibi habet
Robertus in dominio 1 car[ucam] et 6 villanos et 3 bordarios et 8
sochemannos habentes 3 car[ucas][1342].
Here a = b = c. But entries so neat as this are not very common.
In the first place, the number (c) of teams often exceeds or falls
short of the number (b) of ‘teamlands,’ or, which is the same thing,
the number of teams that there ‘can be.’ An excess of ‘teamlands’ over
teams is common. In some parts of Yorkshire and elsewhere instead of
reading that there are so many teams, we read ‘modo vasta est’:—there
are no oxen there at all. But the reverse of this case is not very
uncommon. Thus we may be told that there are 3 carucates for geld, that
‘there can be there 2 teams’ and that there are 4 teams[1343]; we may
find a manor that contains land for but 3 teams equipped with as many as
7[1344]. As to the relation between a and b, this is not fixed. On
one and the same page we may find that a is equal to, greater and less
than b. Thus in Lincolnshire[1345]:
In Colebi habuit Siuuard 7 car. terrae ad geldum. Terra ad totidem
car.
In Cherchebi habuit Comes Morcar 5 car. terrae ad geldum. Terra ad
4 car.
In Bodebi habuit Comes Morcar 8 car. terrae ad geldum. Terra ad 9
car.
Southern formulas.
Leaving now for a while the carucated part of England and postponing our
visit to Kent, we find similar formulas. They tell us (A) that the
manor contains a certain number of units of assessment, (B) that there
is land for a certain number of teams, (C) that there are so many
teams upon it. But we have a new set of units of assessment; instead of
carucates and bovates, we have hides and virgates. The Huntingdonshire
formula is particularly clear. It runs thus:
In M habet K a hidas ad geldum. Terra b car[ucarum or
carucis]. Ibi nunc in dominio d car[ucae] et ... villani et ...
bordarii habentes e car[ucas].
The number of hides that is put before us is the number of hides ‘for
geld.’ So in Cheshire and Shropshire the number of hides that is put
before us is the number of ‘hidae geld[antes].’ From this we easily pass
to the formula that prevails in Wiltshire, Dorset, Somerset and Devon:
K tenet M. T[empore] R[egis] E[dwardi] geldabat pro a hidis.
Terra est b car[ucarum]. In dominio sunt d car[ucae] et ...
villani et ... bordarii cum e car[ucis].
A formula common in Sussex, Surrey and several other counties instead of
telling us that this manor has a hides for geld, or has a gelding
hides, or gelds for a hides, tells us—what seems exactly the same
thing—that it ‘defends itself’ for a hides. Then we pass to counties
such as Middlesex, Hertford, Buckingham and Oxford where the entry does
not commonly use any words which explicitly refer to geld:—we are told
that K holds M for so many hides (pro a hidis). Lastly, we may pass to
counties, such as Warwickshire and Staffordshire where, at first sight,
the entries may seem to us ambiguous. They run thus—‘K holds M. There
are there a hides. There is land for b teams.’ Here for a moment it
may seem to us that we have two different statements about the actual
extent or capacity of the manor:—there are a hides there, but land
for b teams. But comparing the formulas in use here with those in use
in other counties, we can hardly doubt that they all come to one and the
same thing:—a statement about b, the capacity of the manor, is
preceded by a statement about its taxation, which statement may take the
short form, ‘There are a hides there,’ instead of one of the longer
forms, ‘It gelds, or defends itself, for a hides,’ or ‘He holds a
gelding hides, or a hides for geld.’
Kentish formulas.
In Kent again, we have the three statements, though here the units of
assessment are sulungs and yokes:—the land ‘defends itself’ for a
sulungs; there is land there for b teams; there are d teams in
demesne and the men have e teams.
Relation between the three statements.
In the hidated south, as in the carucated north, the relation between
the three amounts is not invariable. We may find that a = b = c.
It is common to find that c is less than b, but occasionally it is
greater; on one and the same page we may find that c is equal to, is
greater, is less than b. Then a is often equal to b, often it is
less than b, but sometimes it is greater. We have therefore three
statements about the manor, between which there is no necessary
connexion of any very simple kind.
It may look pedantic, but will be convenient if, by means of the letters
A, B and C, we try to keep distinctly before our minds ‘the A
statement’ about the units of assessment, ‘the B statement’ about the
‘teamlands,’ or teams for which ‘there is land,’ and ‘the C statement’
about the existing teams. We shall find hereafter that there are certain
counties in which we do not get all three statements, at least in any of
their accustomed forms. In Gloucestershire, Worcestershire and
Herefordshire we rarely get the B statement. As to Essex, Norfolk and
Suffolk, we seem at first sight to obtain A and not B, or B and
not A, while Leicestershire will require separate treatment.
Introduction of statistics.
Now if we are ever to understand these matters, it is necessary that we
should look at the whole of England. Far be it from us to say that
microscopic labour spent upon one county or one hundred is wasted; often
it is of the highest value; but such work is apt to engender theories
which break down the moment they are carried outside the district in
which they had their origin. Well would it be if the broad features of
Domesday Book could be set out before us in a series of statistical
tables. The task would be gigantic and could hardly be performed except
by a body of men who had plenteous leisure and who would work together
harmoniously. However, rather to suggest what might and some day must be
done, than to parade what has been done rapidly and badly, some figures
have been set forth above in two tables[1346]. That they are extremely
inaccurate can not be doubtful, for he who compiled them had other
things to do and lacks many of the qualities which should be required of
a good counter of hides. For unmethodical habits and faulty arithmetic
no excuse is possible; but it will be remembered that, as matters now
stand, two men not unskilled in Domesday might add up the number of
hides in a county and arrive at very different results, because they
would hold different opinions as to the meaning of certain formulas
which are not uncommon. What is here set before the reader is intended
to be no more than a distant approach towards the truth. It will serve
its end if it states the sort of figures that would be obtained by
careful and leisurely computers, and therefore the sort of problems that
have to be solved[1347].
Explanation of statistics.
Sidenote: Acreage.
We must now explain our statistics. In Column I. we give the acreage of
the modern counties[1348]. A warning bracket will remind the reader that
in the cases of Yorkshire, Cheshire and Rutland the modern does not
coincide even approximately with the ancient boundary. To Middlesex we
give a figure larger than that given by our statisticians, for they know
a county of London which has been formed at the expense of its
neighbours[1349]. Many minor variations should be remembered by those
who would use Domesday Book for delicate purposes; for example, they
must call to mind the merger in circumambient shires of what were once
detached pieces of other counties. But of such niceties we can here take
no account[1350].
Population.
In Column II. we state the ‘recorded population’ as computed by Ellis.
In the cases of Dorset and Somerset we also state, and we sign with the
letter E, the result of Eyton’s labours. We must not forget that these
figures give us rather the number of tenants or occupiers than the
number of human beings. Our readers must multiply them by four, five or
six, according to knowledge or taste, before the population of England
will be attained.
Danegeld.
In Column III., for a reason that will become evident hereafter, we
place the amount of danegeld charged against the counties—charged
against them, not actually paid by them[1351]—in the middle of the
twelfth century. The sources of these figures are the Pipe Rolls of 31
Henry I. and 2 and 8 Henry II. In these accounts the amount charged
against a county is approximately constant. Some of the variations are
probably due to a contemptuous treatment of small sums[1352]; but there
are cases in which a sheriff seems to have been allowed to deduct £10 or
so, without any recorded explanation[1353]. We choose the highest
figures when there is any discord between our three rolls. The danegeld
was being levied at the rate of two shillings on the hide, and
therefore, if we would find the number of geldant hides, we have to
multiply by ten the number of pounds that are set against the county.
Hides, carucates, sulungs.
Column IV. contains our estimate of A: in other words, of the number
of hides, carucates or sulungs. As we are arguing for a large hide, we
have thought right in doubtful cases to lean in favour of inclusion
rather than of exclusion. We count all hides, except those ascribed to
the shire’s boroughs[1354], even though we are told that they have
‘never’ gelded. Also, when a hide is mentioned, we count it, even though
we have a strong suspicion that the same hide is mentioned again on some
other page. Especially in Sussex, where the rapes have recently been
rearranged, this may make our figures too high[1355]. Then, again, we
have frankly begged important questions by assuming that in Domesday
Book the following equations are correct.
| 1 Hide | = 4 Virgates | = 120 Acres |
| 1 Carucate | = 8 Bovates | = 120 Acres |
| 1 Sulung | = 4 Yokes | = 120 Acres. |
In the counties with which we have dealt, except Norfolk and Essex
(Suffolk we have left alone), acres are so rarely mentioned that the
error, if any, introduced by our hypothesis as to their relation to
hides and carucates will be almost infinitesimal, and, even if we are
wrong in supposing that the virgate is the quarter of a hide and that
the bovate is the eighth of a carucate, the vitiation of our results
that will be due to this blunder will but rarely be considerable[1356].
Reduced hidage.
Almost everywhere we may find some hides (carucates, sulungs) that do
not geld and many cases in which a tract now gelds for a smaller number
of hides (carucates, sulungs) than that for which it formerly paid. In
four counties, however, Sussex, Surrey, Hampshire and Berkshire, we see
that since William’s advent there has, rightfully or wrongfully, been a
large and generally distributed reduction in the tale of the gelding
hides. In our Column V. we give a rough statement of the reduced
number[1357]. In Cornwall we read of an assessment that prevailed in the
Confessor’s day and of a heavier assessment. The figures which speak of
this heavier assessment we place in our Column V[1358].
The teamlands.
We now pass from A to B. In Column VI. we set the number of
teamlands, thus answering the question Quot carucarum [carucis] ibi est
terra. We have assumed, but this rarely has an appreciable effect on
our calculations, that the land of one ox is the eighth, the land of two
oxen the fourth part of the land of one team. There are certain counties
where we receive no statement about the teamlands, while in certain
others the statement, though it seems to be expected, is often
omitted[1359]. For this reason some blanks will be found in this column.
In most of the other counties instances occur with more or less
frequency in which nothing is said of the teamlands. In these cases we
have thought it fair to assume that there were teamlands equal in number
to the teams (B = C). The effect of this assumption will be to bring
the number of teamlands (B) somewhat closer to the number of teams
(C) than it would otherwise have been, but no very great harm will
have thus been done to our rude statistics[1360].
The teams.
Column VII. gives the number of teams. Here we assume (we shall
endeavour to prove hereafter) that the caruca of Domesday Book always
means the same, namely, eight oxen[1361].
The values.
Lastly in Column VIII. we place the results attained by Pearson[1362]
and Eyton in their endeavours to add together the various sums which the
various estates in a shire are said to be worth (valet) or to render
(reddit) in the Conqueror’s day, and to thus obtain a total valet
for the shire. We need hardly say that these values are ‘annual values.’
The table of ratios.
The relations between our divers sets of figures are more important than
the figures themselves, therefore we have worked the division sums the
results of which are printed in the second Table, the first seven
columns whereof are filled by quotients[1363]. The last column calls for
more remark. The valets obtained for the various counties by Pearson
and Eyton are somewhat precarious. They involve theories as to the
relation between the values of gold and silver, as to the relation
between the value of a pound reckoned by tale and a pound reckoned by
weight, as to ‘blanched’ money and the cost of ‘a night’s farm.’ Also a
good deal is included that can hardly be called the value of land, since
it comprehends, not only the value of mills and the like, but also in
some cases the revenue derived from courts. In order therefore that we
might compare the values given to land in the various counties, we have
taken at hazard a number of small estates in order that we might by
addition and division obtain the value of a typical teamland with
typical appurtenances. In general we have chosen ten estates each of
which has one teamland, ten estates each of which has two teamlands and
ten estates each of which has five teamlands, and then we have divided
the sum of their values by eighty, the number of teamlands that they
comprise. On the whole, the figures that we thus obtain and place in
Column XVI. are not widely removed from those in Column XV., which
represent the quotients arising from a division of Pearson’s ‘county
values’ by the number of teamlands that are contained in the
counties[1364].
An apology.
In order that not too much credence and yet just credence enough may be
given to the figures that we have hastily put together, we will set
beside those that we have stated for Gloucestershire the results of a
minute analysis accomplished by Mr Charles Taylor[1365]. We have set
down: Population, 8366 (from Ellis); Hides, 2388; Teams, 3768;
Total Valet, £2827 6s. 8d. (from Pearson). Mr Taylor gives:
Population, 8239[1366]; Hides, 2611 (or 2596); Teams, 3909; Total
Valet, £3130 7s. 10d. Now these variations are wide and may in some
sort be discreditable to those who differ from Mr Taylor[1367]. But they
are not very substantial if we come to averages and ratios and a
comparison of counties. For the purposes for which we shall use our
figures, it is no great matter whether in this county there are 2·1 or
2·2 ‘recorded men’ to the plough-team[1368]. The broad features of
Gloucestershire are that its hides fall far short of its teams, that its
recorded population is sparse, that the average value of the land
tilled by a team falls well below twenty shillings, that this shire
differs markedly and in certain assignable respects from Wiltshire,
where the hides exceed the teams, from Lincoln, where, despite the fen,
the population is thick, from Kent, where the average value of land
tilled by a team rises above thirty shillings[1369].
Constancy of ratios.
Our figures tell of wide variations; but we may be allowed to call
attention to the stability of certain ratios, a stability which is
gratifying to the diffident arithmetician. In twenty-one counties we can
divide ‘the recorded population’ by the number of teamlands. The
quotient never falls as low as 2 and only twice exceeds 4[1370]. For the
same twenty-one counties we can divide the number of teamlands by the
number of teams. Only twice will the quotient fall below 1 and only once
will it touch 2. We must not, however, be led away into a general
discussion of these figures. That task would require a wary and learned
economist. We must keep our minds bent on what may be called the A B C
of our subject[1371].
The team.
Now we may start with what seems to be the most objective of our three
statements, that which gives us C, the number of teams. We know that
in A there is an element of estimation, of assessment; we may fear
that this is true of B also; but an ox or a team ought to be a fact
and not a theory. At the outset, however, a troublesome question
arises. We have assumed that whenever our record speaks of a caruca it
means eight oxen. On the other hand, there are who maintain that whereas
the carucae of the demesne consisted of eight, those ascribed to the
villeins comprised but four oxen[1372], and others have thought that the
strength of Domesday’s caruca varied from place to place with the
varying practice of divers agriculturists.
Variability of the caruca.
But, in the first place, it is abundantly clear that the clerk who
compiled the account of Cambridgeshire from the original verdicts held
himself at liberty to substitute ‘half a team’ for ‘four oxen’ and ‘four
oxen’ for ‘half a team[1373].’ In the second place, the theory of a
variable caruca would in our eyes reduce to an absurdity the practice
of stating the capacity of land in terms of the teams and the oxen that
can plough it. We are carefully told about each estate that ‘there is
land for b teams, or for b´ oxen, or for b teams and b´ oxen.’
Now if a ‘team’ has always the same meaning, we have here a valuable
truth. If, on the other hand, a ‘team’ may mean eight or may mean four
oxen, we are being told next to nothing. The apparently precise ‘there
is land for 4 teams’ becomes the useless ‘there is land for 32 or 16 or
for some number between 32 and 16 oxen.’ What could the statesmen, who
were hoping to correct the assessment of the danegeld, make of so vague
a statement? They propose to work sums in teams and teamlands. They
spend immense pains in ascertaining that here there is ‘land for half a
team’ or ‘land for half an ox.’ We are accusing them of laborious folly
unless we suppose that they can at a moment’s notice convert teams into
oxen.
The caruca a constant.
If it be allowed that in the statement (B) about the number of
teamlands the term caruca has always the same meaning, we cannot stop
there, but must believe that in the statement (C) about the number of
teams this same meaning is retained. Often enough when there is equality
between teamlands and teams (C = B), the entry takes the following
form:—There is land for b teams and ‘they’ are there[1374]. What are
there? The teams for which ‘there is land’: those teams which are
serving as a measure for the capacity of land. Let us try the two modes
of interpretation on the first lines that strike our eye. Here we have
two successive entries, each of which tells us that ‘there is land for 6
teams[1375].’ If the caruca is a constant, we have learnt that in one
particular there is equality between these estates. If the caruca is a
variable, we have learnt nothing of the kind. Let us see what we can
gain by reading further. In the one case there were 3 teams on the
demesne and the villeins had 61⁄2; in the other there were 2 teams on
the demesne, the villeins had 2 and the sokemen 2. We want to know
whether the second of these estates is under-teamed or over-teamed.
There is land for 6 teams and there are 6 teams on it; but 2 of these
teams belong to villeins and 2 to sokemen. If we give the villeins but 4
oxen to the team, how many shall we give the sokemen? Shall we say 6? If
so, there are 36 oxen here. Is that too many or too few or just enough
for the arable land that there is? That is an unanswerable question, for
the king’s commissioners have been content with the statement that the
number of oxen appropriate to this estate lies somewhere between 23 and
49
The villeins’ teams.
Surely when we are told that 8 sokemen have ‘2 teams and 6 oxen’ or that
9 sokemen and 5 bordiers have ‘3 teams and 7 oxen[1376],’ we are being
told that the teams in question have no less than eight oxen apiece.
Surely when we are told that there are 23 villeins and 5 bordiers with 2
teams and 5 oxen[1377], we are being told that the teams of these
villeins are not teams of four. And what are we to say of cases in which
a certain number of teams is ascribed to a number of persons who belong
to various classes, as for example when 6 villeins and 7 bordiers and 2
sokemen are said to have 3 teams and 5 oxen[1378], or where 3 villeins,
2 bordiers, a priest and a huntsman are said to have one team and 6
oxen[1379], or where 19 radknights ‘with their men’ are said to have 48
teams[1380]? Even if we suppose that the officers of the exchequer have
tables which tell them how many oxen a caruca implies when it is
attributed to a Northamptonshire sokeman or a Gloucestershire radknight,
we are still setting before them insoluble problems. The radknights of
Berkeley ‘with their men’ have 48 teams:—this may cover less than 200
or more than 300 oxen. And yet the record that is guilty of this laxity
will tell us how in Bedfordshire Terra est dimidio bovi, et ibi est
semibos[1381].
The villeins’ oxen.
The main argument that has been urged in favour of a variable caruca
is that which, basing itself on later documents, protests that a villein
ought not to have more than two oxen[1382]. Now true it seems to be that
if by the number of the teams belonging to the villani and bordarii
of Domesday Book we divide the number of villani plus half the number
of bordarii (and this would be a fair procedure), we shall obtain as
our quotient a figure that will be much nearer to 2 than to 4. But it
must be common ground to all who read our record that some villeins are
much better supplied with oxen than are their neighbours, and that some
villeins have whole teams, whatever a ‘team’ may mean. There is so much
difference in this respect between manor and manor that we are not
justified in talking of any particular number of oxen as the normal
outfit of the villanus, and outside of Domesday Book we have far too
little evidence to sanction the dogma that the average number must stand
close to 2[1383]. Even the villein virgater on the monastic manors of
the thirteenth century is often expected to have four oxen, and his
having eight is a possibility that must be contemplated[1384].
Light and heavy ploughs.
That light as well as heavy ploughs were in use we have not denied. At a
little later time we see teams of six beasts and teams of ten engaged in
ploughing. But the compilers of Domesday Book are not concerned with the
methods of husbandry; they are registering the number of oxen. If a man
has one ox which is employed as a beast of the plough, they say of him:
Arat cum uno bove[1385]. If he and another man have such an ox between
them, they say: Ibi est semibos. If he has four oxen, they set this
down as dimidia caruca. Instead of telling us that there are
thirty-eight oxen, they speak of five teams less two oxen[1386]. Twelve
pence make a shilling; and, at all events at the Exchequer, eight oxen
make a team.
The team of Domesday and other documents.
Very lately an argument has been advanced in favour of a caruca, the
strength of which varies from place to place. In many instances the
Black Book of Peterborough in its description of the abbatial estates
will give to the demesne of a particular manor exactly the same number
of teams that are ascribed to it by Domesday Book, and, while in some
cases the later of these documents will tell us that there are eight
oxen to the team, in others it will speak of teams of six[1387]. That
there is force in this argument we must admit; but many changes will
take place in forty years, and we can not think that the correspondence
between the two documents is sufficiently close to warrant the inference
that the caruca of Domesday can have fewer beasts than eight. An
exactly parallel argument would serve to prove that the hide of Domesday
contains a variable number of fiscal ‘acres.’ Were it possible (but we
shall see that it is not) for us to regard the teamland of Domesday as a
fixed area, then we might afford to allow the strength of the team to
vary; but if the teamland is no fixed area and the team has no fixed
strength, then King William’s inquest ends in a collection of unknown
quantities.
The teamland.
We turn from the team (C) to the teamland (B), and must face some
perplexing questions. Reluctantly we have come to the opinion that this
term ‘the land of (or for) one team’ does not in the first instance
denote a fixed areal quantity of arable land. We have adopted this
opinion reluctantly because we are differing from some of the best
expositors of our record, and because it compels us to say that many of
the statistical data with which that record provides us are not so
useful as we hoped that they would be.
Fractional parts of the teamland.
In the first place, we must notice that if this term stands for a fixed
quantity, a very rude use is being made of it. We see indeed that
fractional parts of a teamland can be conceived. We often meet the land
of (or for) half a team; we may come upon the land of or for two oxen,
one ox, half an ox. But, except in a few counties, any mention of
fractions smaller than the half of a team is rare, and even halves
seldom occur. Now certainly the teamland was a large unit for such
treatment as this. If, for instance, we suppose that it contained 120
acres, then we must infer that in some shires the jurors who had to
describe a mass of 420 acres would have called it land for 3 or else
land for 4 teams, and that in most shires an odd 80 acres would have
been neglected or would have done duty as half a teamland. The hides or
the carucates (A) have often been split into small fractions where the
jurors distribute integral teamlands. One example of this common
phenomenon shall be given. In Grantchester lie six estates[1388]:
the first rated at 3 v. has land for 1 team,
the first rated at 3 v. has land for 1 team,
the second rated at 2 h. 3 v. has land for 6 teams,
the third rated at 2 h. 3 v. has land for 4 teams,
the fourth rated at 11⁄2 v. has land for 1 team,
the fifth rated at 1 v. has land for 4 oxen,
the sixth rated at 1⁄2 v. has land for 3 oxen.
The teamland does not break up easily. As a general rule, we only hear
of fractional parts of it when the jurors are compelled to deal with a
tenement so small that it can not be said to possess even one
teamland[1389].
Land for oxen and wood for swine.
In passing we observe that this phrase, ‘There is land for x teams’
finds exact parallels in two other phrases that are not very uncommon,
namely, ‘There is pasture for y sheep’ and ‘There is wood for z
pigs’: also that the values given to y and z are often large and
round. It may be that the jurors have in their minds equations which
connect the area of a wood or pasture with its power of feeding swine or
sheep, but an extremely lax use must be made of these equations when the
number of sheep is fixed at a neat hundred or the number of pigs at a
neat thousand, nor dare we say that the quality of the grass and trees
has no influence upon the computation.
Teamland no areal unit.
Secondly, we observe that the teamland when it does break into
fractional parts does not break into virgates, bovates, acres, roods, or
any other units which we can regard as units in a scheme of areal
measurement[1390]. The eighth of a teamland is the land of (or for) an
ox. If we wish to speak of the sixteenth of a teamland, we must
introduce the half-ox. Now had the jurors been told to state the
quantity of the arable land comprised in a tenement, they had at their
command plenty of words which would have served this purpose. No sooner
will they have told us that there is land for two teams, than they will
add that there are five acres of meadow and a wood which is three
furlongs in length by two in breadth. We infer that they have not been
asked to state the area of the arable. They have been asked to say
something about it, but not to state its area.
The commissioners and the teamlands.
What had they been asked to say? Here we naturally turn to that
well-known introduction to the Inquisitio Eliensis which professes to
describe the procedure of the commissioners and which at many points
corresponds with the contents of Domesday Book[1391]. We read that the
barons made inquiry about the number of the hides (A) and the number
of the teams (C); we do not read any word about the teamlands (B).
Quot hidae they must ask; Quot carucae[1392] in dominio et quot
hominum they must ask; Quot carucis ibi est terra—there is no such
question. On the other hand, the jurors are told to give all the
particulars thrice over (hoc totum tripliciter), once with reference
to King Edward’s day, once with reference to the date when the Conqueror
bestowed the manor, and once with reference to the present time.
The teamlands of Great Domesday.
Now, if these be the interrogatories that the justiciars administered to
the jurors, then the answering verdicts as they are recorded in Great
Domesday err both by defect and by excess. On the one hand, save when
they are dealing with the geld or the value of a tenement, they rarely
give any figures from King Edward’s day, and still seldomer do they
speak about the date of the Conqueror’s feoffments. Our record does not
systematically report that whereas there are now four teams on this
manor, there were five in the Confessor’s reign and three when its new
lord received it. On the other hand, we obtain the apparently unasked
for information that ‘there is land for five teams.’
The teams of Little Domesday.
We turn to Little Domesday and all is altered. Here the words of the
writ seem to be punctually obeyed. The particulars are stated three
times over, the words tunc, post and modo pointing to the three
periods. Thus we learn how many teams there were when Edward was living
and when the Conqueror gave the land away. On the other hand, we are not
told how many teams ‘could till’ that land, though if the existing teams
are fewer than those that were ploughing in time past, it will sometimes
be remarked that the old state of things could be ‘restored[1393].’
The Leicestershire formulas.
Next we visit Leicestershire. We may open our book at a page which will
make us think that the account of this shire will be very similar to
those reports that are typical of Great Domesday. We read that Ralph
holds four carucates; that there is land for four teams; that there are
two teams on the demesne while the villeins have two[1394]. But then,
alternating with entries which run in this accustomed form, we find
others which, instead of telling us that there is land for so many
teams, will tell us that there were so many upon it in the time of King
Edward[1395]. Perhaps, were this part of the survey explored by one
having the requisite knowledge, he would teach us that the jurors of
some wapentakes use the one formula while the other is peculiar to other
wapentakes; but, as the record stands, the variation seems due to the
compiling clerk. Be that as it may, we can hardly read through these
Leicestershire entries without being driven to believe that
substantially the same piece of information is being conveyed to us now
in one and now in the other of two shapes that in our eyes are
dissimilar. To say, ‘There were four teams here in King Edward’s day’ is
much the same as to say, ‘There is land here for four teams.’
Conversely, to say, ‘There is land here for four teams’ is much the same
as to say,‘There were four teams here in King Edward’s day.’ For an
exact equivalence we must not contend; but if the commissioners get the
one piece of information they do not want the other. On no single
occasion, unless we are mistaken, are both put on record[1396].
Origin of the inquiry about the teamlands.
When we have thought over these things, we shall perhaps fashion for
ourselves some such guess as that which follows. The original scheme of
the Inquest was unnecessarily cumbrous. The design of collecting the
statistics of the past broke down. Let us imagine a similar attempt made
in our own day. Local juries are summoned to swear communal verdicts
about the number of horses and oxen that the farmers were keeping twenty
years ago. Roughly, very roughly true would such verdicts be, although
no foreign invasion, no influx of alien men and words and manners
divides us from the fortieth year of Queen Victoria. In Essex, Norfolk
and Suffolk some sort of answer about these matters was extracted from
the jurors; but frequently they report that the arrangements which exist
now have always existed, and by this they mean that they cannot remember
any change. Now, when we fail to find in Great Domesday any similar
figures, we may ascribe this to one of two causes. Either the
commissioners did not collect statistics, or the compilers did not think
them worthy of preservation. In some cases the one supposition may be
true, in other cases the other. We may be fairly certain that in many or
all counties the horses and the pigs and the ‘otiose animals’ that were
extant in 1086 were enumerated in the verdicts[1397]. Also we know that
Domesday Book is no mere transcript, but is an abstract or digest, and
we have cause for believing that those who made it held themselves free
to vary the phrases used by the jurors, provided that no material change
was thus introduced[1398]. Howbeit, to come to the question that is
immediately before us, our evidence seems to tell us that the
commissioners and their master discovered that the original programme of
the inquest was unnecessarily cumbrous. Once and again in more recent
days has a similar discovery been made by royal commissioners. So some
interrogatories were dropped.
Modification of the inquiry.
Then we suspect that the inquiry about the number of oxen that were
ploughing in Edward’s day became a more practicable, if looser, inquiry
about the number of oxen capable of tilling the land. The transition
would not be difficult. What King William really wants to know is the
agricultural capacity of the tenement. He learns that there are now upon
it so many beasts of the plough. But this number may be accidentally
large or accidentally small. With an eye to future taxation, he wishes
for figures expressive of the normal condition of things. But, according
to the dominant idea of his reign, the normal condition of things is
their Edwardian condition, that in which they stood before the usurper
deforced the rightful heir. And so these two formulas which we see
alternating in the account of Leicestershire really do mean much the
same thing: ‘There is land for x teams’: ‘There were x teams in the
time of King Edward.’
Inquiry as to potential teams.
But if we suppose the justices abandoning the question ‘How many teams
twenty years ago?’ in favour of ‘How many teams can there be?’ we see
that, though they are easing their task and enabling themselves to
obtain answers in the place of silence, they are also substituting for a
matter of pure fact what may easily become a matter of opinion. They
have left the actual behind and are inquiring about potentialities. They
will now get answers more speedily; but who eight centuries afterwards
will be able to analyze the mental processes of which these answers are
the upshot? It is possible that a jury sets to work with an equation
which connects oxen with area, for example, one which tells that a team
can plough 120 acres. It is but too possible that this equation varies
from place to place and that the commissioners do not try to prevent
variations. They are not asking about area; they are asking about the
number of teams requisite for the tillage of the tenement. With this and
its value as data, William’s ministers hope to correct the antiquated
assessments. Some of the commissioners may allow the jurors to take the
custom of the district as a guide, while others would like to force one
equation on the whole country. Our admiration for Domesday Book will be
increased, not diminished, if we remember that it is the work not of
machines but of men. Some of the justices seem to have thought that the
inquiry about potential teams (B) was not of the first importance, not
nearly so important as the inquiries about actual teams (C) and
gelding units (A). In various counties we see many entries in which
Terra est is followed by a blank space. In Gloucester, Worcester and
Hereford we find no systematic mention of teamlands, but only occasional
reports which show that at certain places there might be more teams than
there are. At the end of the account of the Bishop of Worcester’s triple
hundred of Oswaldslaw (an account so favourable to St. Mary that it
might have been dictated by her representative) we find the remark that
in none of these manors could there be any more teams than now are
there[1399]. The bishop, who fully understands the object of the
inquest, does not mean to have his assessment raised, and the justices
are compelled to take the word of jurors every one of whom is the vassal
of St. Mary.
Normal relation between teams and teamlands.
We know so little as to the commissioners’ intentions, in particular so
little as to any design on their part to force upon the whole country
some one equation connecting oxen with area, that the task which is set
before us if we would explain the relation between the number of the
teams (C) and the number of the teamlands (B) that we find in a
given county is sometimes an intricate and perhaps insoluble problem. If
England be taken as a whole, the two numbers will stand very close to
each other. In some counties, for example in Lincolnshire, if at the
foot of each page we add up the particulars, we shall long remain in
doubt whether B or C will be the greater when our final sum is made.
In county after county we shall find a large number of entries in which
B = C, and, though there will always be some cases in which, the
tenement being waste, C descends to zero, and others in which C is
less than B, still the deficiency will be partially redressed by
instances in which B falls short of C. On the whole, the relation
between the two is that which we might expect. Often there is equality;
often the variation is small; but an excess on the part of B is
commoner than an excess on the part of C, and when the waste teamlands
have been brought into the account, then in most counties B will
usually exceed C by 10 per cent, or little more. There are, however,
some marked and perplexing exceptions to this rule[1400].
Deficiency of teams in the south-west.
As we pass through the southern counties from east to west, the ratio
borne by the teamlands to the teams steadily increases, until ascending
by leaps it reaches 1.43:1 (or thereabouts) in Devon and 2:1 in
Cornwall. Now to all seeming we are not in a country which has recently
been devastated; it is not like Yorkshire; we find no large number of
‘waste’ or unpopulated or unvalued estates. Here and there we may see a
tenement which has as many teams as it has teamlands; but in the great
majority of cases the preponderance of teamlands is steadily maintained.
What does this mean? One conceivable explanation we may decidedly
reject. It does not mean a relatively scientific agriculture which makes
the most of the ox. Nor does it mean a fertile soil[1401]. Our figures
seem to show that men are sparse and poor; also they are servile. We
suspect their tillage to be of that backward kind which ploughs enormous
tracts for a poor return. Arva per annos mutant et superest ager. Of
the whole of the land that is sometimes ploughed, they sow less than
two-thirds or a half in any one year: perhaps they sow one-third only,
so that of the space which the royal commissioners reckon as three
teamlands two-thirds are always idle. We must remember that in modern
times the husbandry that prevailed in Cornwall was radically different
from that which governed the English open fields. It was what the
agrarian historians of Germany call a Feldgrasswirtschaft[1402]. That
perhaps is the best explanation which we can give of this general and
normal excess of teamlands over teams. But to this we may add that
systems of mensuration and assessment which fitted the greater part of
England very well, may have fitted Devon, Cornwall and some other
western counties very badly[1403]. Those systems are the outcome of
villages and spacious common fields where, without measurement, you
count the ‘acres’ and the plough-lands or house-lands, and they refuse
to register with any accuracy the arrangements of the Celtic hamlets, or
rather trevs of the west.
Actual and potential teamlands.
It is by no means impossible that when the commissioners came to a
county which was very sparsely peopled (and in Cornwall each ‘recorded
man’ might have had near 160 acres of some sort or another all to
himself) their question about the number of teamlands or about the
number of teams ‘that could plough there’ became a question about remote
possibilities, rather than about existing or probable arrangements, and
that the answer to it became mere guesswork. On one occasion in Cornwall
they are content with the statement that there is land for ‘fifteen or
thirty teams[1404].’ In the description of a wasted tract of
Staffordshire we see six cases close together in which two different
guesses as to the number of the potential teamlands are
recorded[1405]:—‘There is land for two teams’, but ‘or three’ is
interlined. Five times ‘or two’ is written above ‘one,’ Now this is of
importance, for perhaps we may see in it the key to the treatment that
wasted Yorkshire receives. How much arable land is there in this
village? Well, if by ‘arable land’ you mean land that is ploughed, there
is none. If you do not mean this, if you are speaking of a ‘waste’ vill
where no land has been ploughed these fifteen years, then you must be
content with a speculative answer[1406]. If the ruined cottages were
rebuilt and inhabited, if oxen and men were imported, then employment
might be found for four or five teams. Called to speculate about these
matters, the Yorkshire jurors very naturally catch hold of any solid
fact which may serve as a base for computations. This fact they seem to
find in the geld assessment. This estate is rated to the geld at two
carucates; the assessment seems tolerably fair; so they say that two
teams would plough the land. Or again, this estate is rated to the geld
at four carucates; but its assessment is certainly too high, so let it
be set down for two teamlands[1407]. Even in other parts of the country
the jurors may sometimes avail themselves of this device. In particular
there are tracts in which they are fond of reporting that the number of
teamlands is just equal to (B=A) or just twice as great (B=2A) as
the number of gelding carucates. We very much fear, though the ground
for this fear can not be explained at this stage of our inquiry, that
the figure which the jurors state when questioned about potential teams
is sometimes dictated by a traditional estimate which has been playing a
part in the geld assessment, and that the number of teamlands is but
remotely connected with the agrarian arrangements of 1086. All our other
guesses therefore must be regarded as being subject to this horrible
suspicion, of which we shall have more to say hereafter[1408].
The land of excessive teams.
This makes it difficult for us to construe the second great aberration
from the general rule that the number of the teamlands in a county will
slightly exceed the number of teams. In Derby and Nottingham apparent
‘understocking’ becomes the exception and ‘overstocking’ the rule. In
Derby there is a good deal of ‘waste’ where we have to reckon teamlands
but no teams, and yet on many pages the number of teams is the greater
(C>B). In Nottingham there seem to be on the average near 200 teams
where there are but 125 teamlands. In many columns of the Lincolnshire
survey, and therefore perhaps in some districts of that large and
variegated county, the teams have a majority, though, if we have not
blundered, they are beaten by the teamlands when the whole shire has
been surveyed. It is very possible that a similar phenomenon would have
been recorded in Essex and East Anglia if the inquiry in those counties
had taken the form that was usual elsewhere, for the teams seem to be
thick on the land. Now to interpret the steady excess of teams that we
see in Derby and Nottingham is not easy. We can hardly suppose that the
jurors are confessing that they habitually employ a superfluity of oxen.
Perhaps, however, we may infer that in this district a given area of
land will be ploughed by an unusually large number of teams, whereas in
Devon and Cornwall a given area will be ploughed, though intermittently,
by an unusually small number. In every way the contrast between Devon
and Cornwall on the one hand, Lincoln, Nottingham and Derby on the
other, is strongly marked. Of the quality of soils something should, no
doubt, be said which we are too ignorant to say. An acre would yield
more corn in Nottingham and Derby, to say nothing of Lincoln, than in
Devon and Cornwall, though the valets that we find in the three Danish
shires are by no means so high as those that are displayed by some of
the southern counties. But if we ask how many households our average
teamland is supporting, then among all the counties that we have
examined Lincoln, Nottingham and Derby stand at the very top, while
Devon and Cornwall stand with the depopulated Stafford at the very
bottom of the list[1409]. Then, again, we see the contrasts between
village and trev, between Dane and Celt, between sokeman and slave.
Possibly Northampton, Derby and parts of Lincoln really are
‘over-teamed’: that is to say, were the land of these counties to come
to the hands of lords who held large and compact estates, the number of
plough-teams would be reduced. Where there is freedom there will be some
waste. The tenements split into fractions, and the owner of a small
piece must keep oxen enough to draw a plough or trust to the
friendliness and reciprocal needs of his neighbours. Manorialism has
this advantage: it can make the most of the ox. Another possible guess
is that the real carucates and bovates of this district (by which we
mean the units which locally bear these names and which are the units in
the proprietary or tenurial scheme) have few acres, fewer than would be
allowed by some equation which the royal commissioners for these
counties carry in their minds. Being assured (for example) that the
bovates in a certain village or hundred have few acres, they may be
allowing the jurors to count as three team-lands (‘of imperial
measure’) a space of arable that has been locally treated as four. So,
after all, the rule that normally each teamland should have its team and
that each team should till its teamland may be holding good in these
counties, though the proprietary and agrarian units have differed from
those that the commissioners treat as orthodox.
Attempts to explain the excess of teams.
One last guess is lawful after what we have seen in Leicestershire.
These Nottinghamshire folk may be telling how many teams there were in
King Edward’s time and recording a large increase in the number of oxen
and therefore perhaps in the cultivated area. In this case, however, we
should expect to find the valet greater than the valuit, while
really we find that a fall in value is normal throughout the shire.
Digression to East Anglia.
We must here say one parenthetical word about the account of East
Anglia. In one respect it differs from the account of any other
district[1410]. We are told of the various landholders that they hold so
many carucates or so many acres. Analogy would lead us to suppose that
this is a statement touching the amount of geld with which they are
charged. Though there is no statement parallel to the Terra est b
carucis which we find in most parts of England, still there are some
other counties remote from East Anglia—Gloucester, Worcester,
Hereford—where no such statement is given to us. In other words, a
natural first guess would be that in Norfolk and Suffolk we are informed
about A and not about B. But then, it is apparent that some
information about A is being given to us by a quite different formula
such as we shall not meet outside East Anglia. We are told about a vill
that when the hundred pays 20s. for the geld this vill pays so many
pence—seven pence halfpenny, it may be, or eight pence three farthings.
This is the formula which prescribes how much geld the landholders of
the vill must pay and it says nothing of carucates or of acres. Now this
might make us think that the carucates and acres which are attributed to
the landholders are ‘real’ and not ‘rateable’ areas, and are to be put
on a level with the teamlands (B) rather than with the hides or
gelding carucates (A) of other counties. Nevertheless, on second
thoughts we may return to our first opinion. If these carucates are
equivalent to the teamlands of other counties, Norfolk and Suffolk not
only differ but differ very widely from the rest of England[1411]. In
Norfolk we make about 2,422 carucates and about 4,853 teams, and,
however wide of the mark these figures may be[1412], the fact that there
are upon an average about two teams to every carucate is apparent on
page after page of the record; often the ratio is yet higher. We have
seen a phenomenon of the same kind, though less pronounced, in
Nottingham; but then, if in Norfolk we proceed to divide the ‘recorded
population’ by the number of carucates, we shall get 11 as our quotient.
This is so very much higher than anything that we have seen elsewhere
that we are daunted by it; for, even though we recall the possibility
that a good many tenants in this free county are counted twice because
they hold under two lords, still this reflection will hardly enable us
to make the requisite allowance. To this it may be added that if we
divide the acreage of Norfolk by its carucates and treat the carucates
as teamlands, the quotient will place Norfolk among the counties in
which the smallest part of the total area was under the plough. Further,
it will be observed that the statement about the geldability of the
vills does not enable us to bring home any particular sum to any given
man. Be it granted that the sum due from a vill is fixed by the
proposition that it contributes thirteen pence to every pound levied
from the hundred, we have still to decide how much Ralph and how much
Roger, two landholders of the vill, must contribute; and our decision
will, we take it, be dictated by the statement that Ralph has one
carucate and Roger 60 acres. We fear therefore that here again we can
not penetrate through the rateable to the real[1413].
The teamland no areal measure.
About the ‘land for one team’ we can hardly get beyond vague guesswork,
and may seriously doubt whether the inquiry as to the number of possible
ploughs was interpreted in the same manner in all parts of the country.
Here it may have been regarded as a reference to the good old time of
King Edward, here to the local custom; there an attempt may have been
made to enforce some royal ‘standard measure,’ and there again men were
driven to speculate as to what might happen if a wilderness were once
more inhabited. But unless we are mistaken, the first step towards a
solution of the many problems that beset us is taken when we perceive
that the jurors have not been asked to state the areal extent of the
tilled or the tillable land.
Eyton’s theory.
Far other, as is well known, was the doctrine of one whom all students
of Domesday revere. For Mr Eyton the teamland was precisely 120 of our
statute acres[1414]. The proof offered of this lies in a comparison of
the figures given by Domesday with the superficial content of modern
parishes. What seems to us to have been proved is that, if we start with
the proposed equation, we shall rarely be brought into violent collision
with ascertained facts, and that, when such a collision seems imminent,
it can almost always be prevented by the intervention of some plausible
hypothesis about shifted boundaries or neglected wastes. More than this
has not been done. Always at the end of his toil the candid investigator
admits that when he has added up all the figures that Domesday gives for
arable, meadow, wood and pasture, the land of the county is by no means
exhausted. Then the residue must be set down as ‘unsurveyed’ or
‘unregistered’ and guesses made as to its whereabouts[1415]. Then
further, this method involves theories about lineal and superficial
measurements which are, in our eyes, precarious.
Domesday’s lineal measure.
One word about this point must be said, though we can not devote much
room to it. The content of various spaces, such as woods and pastures,
is often indicated by a reference to linear standards, leagues,
furlongs, perches, feet, and there seems to be little doubt that the
main equations which govern the system are these:
| 1 league | = 12 furlongs or quarentines or acre-lengths |
| | = 480 perches. |
Now we read numerous statements which take the following form:—‘It is
x leagues (furlongs, perches) long and y wide,’ or, to take a
concrete example, ‘The wood is 1 league long and 4 furlongs wide.’ The
question arises whether we are justified in making this mean that here
is a wood whose superficial content is equal to that of a rectangular
parallelogram 480 statute perches long by 160 statute perches wide. We
are rash in imposing our perch of 16·5 feet on the whole England of the
eleventh century, even though we are to measure arable land. We are
rasher in using that perch for the measurement of woodland. But perhaps
we are rasher still in supposing that the Domesday jurors have true
superficial measurement in their minds[1416]. We strongly suspect that
they are thinking of shape as well as of size, and may be giving us the
extreme diameters of the wood or some diameters that they guess to be
near the mean. If a clergyman told us that his parish was 3 miles long
by 2 wide, we should not accuse him of falsehood or blunder if we
subsequently discovered that in shape it was approximately a
right-angled triangle and contained only some 3 superficial miles. And
now let us observe how rude these statements are. The Norfolk jurors are
in the habit of recording the length and the breadth of the vills.
Occasionally they profess to do this with extreme accuracy[1417].
However, we reckon that in about 100 out of 550 cases they say that the
vill is one league long by a half-league wide. This delightfully
symmetrical county therefore should have quite a hundred parishes, each
of which contains close upon 720 acres. Among the 800 parishes of
modern Norfolk there are not 70 whose size lies between 600 and 800
acres. We are not saying that time spent over these lineal measurements
is wasted, but an argument which gets to the size of the teamland by
postulating in the first place that our statute perch was commonly used
for all purposes throughout England, and in the second that these lineal
can be converted into superficial measurements by simple arithmetic, is
not very cogent and is apt to become circular, for the teamland contains
its 120 acres because that is the space left for it by parochial
boundaries when we have measured off the woods and pastures, and our
measurement of the woods and pastures is correct because it will leave
120 acres for every teamland.
Measured teamlands.
One more word about these lineal measurements. In Norfolk and Suffolk
the total area of the vills is indicated by them, and so it is in
Yorkshire also. Now, unless we err, it sometimes happens that if we
arithmetically deduce the total area from its recorded length and
breadth, and then subtract from that area the content of any measured
woods and pastures that there may be, we shall be left with too little
space to give each East Anglian carucate or each Yorkshire teamland 120
acres and with far too little to allow a similar area to each East
Anglian team. Try one experiment. At Shereford in Norfolk we have to
force at least one carucate on which there are two teams into a space
that is 3 furlongs in length by 3 in breadth[1418]. That means, if our
method be sound, that each team has at the utmost 45 acres to till. Try
we Yorkshire. There also we shall find entries which to all appearance
will not suffer us to give 120 acres to the teamland.
In Andrebi ... 9 carucates for geld; there may be 6 teams.... The
whole half a league long and half [a league] wide[1419].
In Hotone and Bileham ... a manor of 10 carucates for geld; there
may be 10 teams.... The whole 10 quarantines long and 8 wide[1420].
In Warlavesbi 6 carucates for geld; there may be 4 teams.... The
whole half a league long and half [a league] wide[1421].
It would seem then that in these cases the utmost limit for the teamland
is 60, 80, 90 acres. Then again, there are a few precious instances in
which lineal measures are used in order to indicate the size of a piece
of land the whole of which is arable. This occurs so rarely that we may
fairly expect something exceptional. The result is bewildering. At
Thetford we hear of land that is half a league long and half a league
wide: ‘the whole of this land is arable and 4 teams can plough
it[1422].’ Here then, but 90 acres are assigned to the teamland. We
journey to Yorkshire and first we will take an entry which suits the
Eytonian doctrine well enough. ‘There are 13 carucates of land less one
bovate for geld; 8 teams can plough them.... Arable land 10 quarentines
long and equally broad[1423].’ In this case we have 1000 acres to divide
among 8 teamlands, and this would make each teamland 125 acres:—we
could hardly expect a pleasanter quotient. But on the same page we have
an entry which tells of a manor with 60 carucates and 6 bovates for geld
and 35 teamlands where the ‘arable land’ is described as being ‘2
leagues long and 2 [leagues] wide[1424].’ This gives nearly 165 acres to
the teamland. There are two Lincolnshire entries which, when treated in
a similar way, give 160[1425] and 225[1426] acres to the teamland. Then
there is a Staffordshire entry which gives no less than 360 acres to
each teamland, though it gives only 160 to each existing team[1427]. The
suspicion can not but cross our minds that as regards the amount of
land that had 8 oxen for its culture there may have been as wide a
difference between the various shires in the days of the Confessor as
there was in the days of Arthur Young; only, whereas in the eighteenth
century a little space ploughed by many oxen was a relic of barbarism,
it was in the eleventh an index of prosperity, freedom, a thick
population and a comparatively intense agriculture. But theories about
the facts of husbandry will not dispel the whole of the fog which
shrouds the Domesday teamland.
Amount of ploughed land in England.
That, if all England be taken as a whole, the average teamland of
Domesday Book would contain about 120 acres seems possible, and since we
ourselves are committed to the belief that the old traditional hide had
arable acres to this number, it may be advisable that we should examine
some districts of ancient England through the medium of the hypothesis
that Domesday’s teamland has a long-hundred of our statute acres. In
Column 1. of the following table we place the result obtained if we
multiply a county’s teamlands (or in the case of Sussex and Gloucester
the teams) by 120; and in the following columns we give the figures
which show the state of the county in 1895. In order to make a rough
comparison the easier, we give round figures and omit three noughts, so
that, for example, 371 stands for 371,000 acres[1428].
| |
Arable in 1086 |
Arable (1895) |
Permanent pastures (1895) |
Mountain and Heath Land used for grazing (1895) |
Woods and Plantation (1895) |
Total Acreage of Modern County (1895) |
| | 1000 Acres | 1000 Acres | 1000 Acres | 1000 Acres | 1000 Acres | 1000 Acres |
| Sussex | 371 | 298 | 381 | 9 | 124 | 933 |
| Surrey | 141 | 133 | 152 | 12 | 54 | 461 |
| Berkshire | 251 | 204 | 163 | 1 | 36 | 462 |
| Dorset | 280 | 188 | 300 | 18 | 38 | 632 |
| Somerset | 577 | 207 | 653 | 48 | 46 | 1042 |
| Devon | 957 | 581 | 633 | 138 | 86 | 1667 |
| Buckingham | 269 | 165 | 236 | 2 | 32 | 476 |
| Oxford | 317 | 228 | 188 | 1 | 27 | 485 |
| Gloucester | 589 | 269 | 387 | 7 | 58 | 797 |
| Bedford | 187 | 155 | 100 | 1 | 13 | 298 |
| Northampton | 352 | 215 | 344 | 0 | 28 | 640 |
| Lincoln | 605 | 1017 | 501 | 2 | 43 | 1695 |
Decrease of arable.
These figures are startling enough. We are required to believe that in
many counties, even in Sussex where the forest still filled a large
space, there were more acres ploughed T. R. W. than are ploughed T. R.
V., while in some cases the number has been reduced by one half during
the intervening centuries. Were the old acres in Oxfordshire as large as
our own, a good deal more than three-fifths of that county was ploughed.
Much might be said of the extreme futility of ancient agriculture. Then
we should have to remember the ‘inclosures’ of the sixteenth century;
also the movement which in our own day threatens to carry us back to
‘the pastoral state[1429].’ We should have to scrutinize those abundant
marks of the plough which occur in our meadows and on our hillsides,
even where we least expect them, and to distinguish those which were
being made in the days of the Norman conqueror from those which tell of
a much later age when ‘the Corsican tyrant’ threatened our shores.
The food problem.
And then there is the great food problem. At this point we might desire
the aid of a jury of scientific experts. We are, indeed, but ill
prepared to deliver a charge or to define a clear issue, but the main
question may be roughly stated thus:—South of Yorkshire and Cheshire we
have some 275,000 ‘recorded men,’ some 75,000 recorded teams and (if we
allow 120 statute acres to every team) some 9,000,000 statute acres of
arable land[1430]. Is this supply of arable adequate or excessive for
the population? Unfortunately, however, the question involves more than
one unknown quantity.
What was the population?
In the first place, by what figure are we to multiply the number of
‘recorded men’ before we shall obtain the total population? Here we have
to remember that nothing is said by our record about some of the largest
towns and that the figures which we obtain from Norwich[1431] suggest
that the inhabitants of London, Winchester and the like should not be
neglected, even by those who are aiming at the rudest computation. Then
what we read of Bury St Edmunds[1432] suggests that around every great
abbey were clustered many artificers, servants and bedesmen who as a
general rule were not enumerated by the jurors. We must also remember
the monks, nuns and canons and the large households of barons and
prelates[1433]. Again, it is by no means unlikely that, despite a high
rate of mortality among children, the household of the ordinary villein
was upon an average larger than is the household of the modern cottager
or artizan, for the blood-bond was stronger than it is now-a-days.
Married brothers with their wives and children may not unfrequently have
dwelt in one house and may be described in our record as a single
villanus because they hold an undivided inheritance. On the other
hand, we have seen reason to think that in the eastern villages many men
may be counted more than once[1434]. Shall we, for the sake of argument,
multiply the recorded men by 5? This would give us a population of
1,375,000 souls[1435].
What was the field-system?
What portion of the arable land shall we suppose to be sown in any one
year? Some grave doubts may occur to us before we put this portion
higher than one half[1436]. Common opinion would perhaps strike a
balance between two-field and three-field husbandry. So we will suppose
that out of 9 million acres 5 million are sown.
What was the acre’s yield?
Then comes the insoluble question about the acre’s yield. Even could we
state an average, this would not be very serviceable, for every district
had to feed itself in every year, and the statistics of the later
middle ages suggest that the difference between good and bad years was
very large, while the valuations of the manors in Domesday Book seem to
tell us that the difference between fertile and sterile, forward and
backward counties was much wider in the eleventh century than it is in
our own day. The scientific agriculturist of the thirteenth century
proposed to sow an acre with two bushels of wheat and regarded ten
bushels as the proper return[1437]. Walter of Henley proved by figures
that a three-fold return would not be remunerative, unless prices were
exceptionally good, but he evidently thought of this exiguous yield as a
possibility[1438], and yet, as we have seen, he represents the ‘high
farming’ of his time and in his two-course husbandry would plough the
land thrice over between every two crops. In the first half of the next
century we can not put the average as high as 8 bushels[1439]. To eyes
that look for 29 or 30, a yield of from 6 to 10 may seem pitiful; and
the ‘miserable husbandry’ that Arthur Young saw in the west of England
was producing from 15 to 20[1440]. However, there are countries in which
a crop of wheat which gave 10 of our bushels to one of our acres would
not be very small[1441]. For our present purpose, the figure that we
should wish to obtain would be, not that which expressed the yield of an
average year, but that which was the outcome of a bad year, for we have
to keep folk alive and they can not wait for the good times. Let us then
take our hypothesis from Walter of Henley. We suppose a yield of 6
bushels, 2 of which must be retained for seed. This would give us 20
million bushels as food, or, we will say, 15 bushels for every person.
Of beer.
Now, had we to deal with modern wheat and modern mills, we might argue
that the bushel of wheat would weigh 60 pounds, that the weight of
flour would be 72 per cent. of the weight of grain[1442], and that every
human mouth could thus be provided with a little more than 28 ounces of
flour every day, or, to put it another way, with bread amounting to
nine-sixteenths of a four pound loaf[1443]. Some large, but indefinable,
deduction should be made from this amount on the score of poor grain and
wasteful processes. As the sum stands, we are at present proposing to
give to each person a great deal more wheat-flour than would be obtained
if the total amount consumed now-a-days in the United Kingdom were
divided by the number of its inhabitants[1444]. But it need hardly be
said that the problem is far more complex than are our figures. In the
first place, we have to withdraw from the men of 1086 a large quantity,
perhaps more than a half, of the wheat-flour that we have given them in
order to supply its place with other cereals[1445], in particular with
barley and oats, much of which, together with some of the wheat[1446],
will be consumed in the form of beer. And who shall fathom that ocean?
Multum biberunt de cerevisia Anglicana, as the pope said. Their choice
lay for the more part between beer and water. In the twelfth century the
corn-rents paid to the bishop of Durham often comprised malt, wheat and
oats in equal quantities[1447]. In the next century the economy of the
canons of St. Paul’s was so arranged that for every 30 quarters of
wheat that went to make bread, 7 quarters of wheat, 7 of barley and 32
of oats went to make beer[1448]. The weekly allowance of every canon
included 30 gallons[1449]. In one year their brewery seems to have
produced 67,814 gallons from 175 quarters of wheat, a like quantity of
barley and 708 quarters of oats[1450]. With such figures before us, it
becomes a serious question whether we can devote less than a third of
the sown land to the provision of drink. The monk, who would have
growled if he got less than a gallon a day, would, we may suppose,
consume in the course of a year 20 bushels of barley or an equivalent
amount of other grain: in other words, the produce, when seed-corn is
deducted, of from two to three acres of land; and perhaps to every mouth
in England we must give half a gallon daily[1451].
The Englishman’s diet.
But if we can not make teetotallers of our ancestors (and in very truth
we can not) neither may we convert them to vegetarianism. What we can
read of the provender-rents paid in the days before the Conquest
suggests that those who were well-to-do, including the monks, consumed a
great deal of mutton, pork, poultry, fish, eels, cheese and honey[1452].
This would relieve the arable of part of the pressure that it would
otherwise have borne, for, though we already hear of two manors which
between them supply 6000 dog-loaves for the king’s hounds[1453], and
also read of pigs that are fattened with corn[1454], it is not very
probable that any beasts, save those that laboured, got much from the
arable, except the straw, and the stubble which we may suspect of having
been abundantly mixed with grass and weeds. It is likely, however, that
the oxen which were engaged in ploughing were fed at times with oats.
Walter of Henley would keep his plough-beasts at the manger for
five-and-twenty weeks in the year and would during that time give 70
bushels of oats to every eight of them[1455]. At this rate our 75,000
teams would require 5,250,000 bushels of oats, and on this score we
might have to deduct some 4 million bushels of wheat[1456] from our 20
millions and reduce by one-fifth each person’s allowance of grain. But
then, it is by no means certain that we ought to transplant Walter’s
practices into the eleventh century; we have seen that he expected much
of his oxen[1457].
Is the arable super-abundant?
At first sight it may seem incredible that the average human being
annually required the produce of nearly seven acres. But observe how
rapidly the area will disappear. We deduct a half for the idle shift; a
third of the remainder we set apart as beer-land. We have not much more
than two acres remaining, and may yet have to feed oxen and horses. But
suppose that we concede to every human mouth the wheat of two full
acres; we can not say for certain that we are giving it a quarter of
grain, even though we suppose each acre to yield more than was to be had
always and everywhere in the fourteenth century[1458].
Amount of pasturage.
Our doubt about the food of the oxen makes it difficult for us to state
even the outlines of another important problem. Are we leaving pasture
enough for the beasts? Their number was by no means small. South of the
southern frontier of Cheshire and Yorkshire we must accommodate in the
first place some 600,000 beasts of the plough, and in the second place
and for their maintenance a sufficiency of bulls, cows and calves.
Now-a-days England keeps 4,723,000 head of cattle, but we have been
excluding from view near a quarter of England. Then there are other
animals to be provided for. Their number we can not guess, for
apparently the statistics that we obtain from the south-western and
eastern counties give us only the stock that is on the demesne of the
manors[1459]. We have seen that the peasants in East Anglia had sheep
enough to make their ‘fold-soke’ an important social institution[1460].
Also we have much evidence of large herds of pigs belonging to the
villeins, though these we may send to the woods. But, attending only to
the dominical stock, we will begin by looking at the manor which stands
first in the Cambridgeshire Inquest. The lord has 5 teams, 8 head of
not-ploughing cattle, 4 rounceys, 10 pigs and 480 sheep. Then, in the
accompanying table we will give some figures from various counties which
show the amount of stock that is kept where there are 200 teams or
thereabouts.
| |
Teams (Demesne and Tenants’ |
Beasts not of the Plough |
Horses |
Goats |
Pigs |
Sheep |
| Essex | 207 | 267 | 34 | 107 | 777 | 1657 |
| Suffolk | 200 | 196 | 30 | 295 | 676 | 1705 |
| Norfolk | 202 | 132 | 44 | 200 | 672 | 5673 |
| Dorset | 202 | 159 | 47 | 281 | 479 | 6160 |
| Somerset | 202 | 82 | 16 | 49 | 198 | 1506 |
| Devon | 205 | 282 | 16 | 135 | 173 | 1553 |
| Cornwall | 200 | 62 | 35 | 52 | 26 | 1445 |
| Total | 1418 | 1180 | 222 | 1119 | 3001 | 19699 |
Even if we look only at the flocks which belong to the holders of
manors, we may have to feed a million sheep south of the Humber, and,
though all England now maintains more than 15 millions, it does this by
devoting a large portion of its arable to the growth of turnips and the
like. No doubt, the medieval sheep were wretched little animals; also
large numbers of them were slaughtered and salted at the approach of
winter; but from the arable they got only the stubble, and every
extension of the ploughed area deteriorated the quality besides
diminishing the quantity of the pasture that was left for their hungry
mouths. As already said, our forefathers did not live on bread and beer;
bacon must have been plentiful among them[1461]. Also many fleeces were
needed for their clothing. As to meadow land (pratum), that is, land
that was mown, it was sparse and precious[1462]; the supply of it was
often insufficient even for the lord’s demesne oxen. At least in
Cambridgeshire, we find traces of a theory which taught that every ox
should have an acre of meadow; but commonly this was an unrealized
ideal[1463]. In Dorset now-a-days there will be near 95,000 acres
growing grass for hay, whereas there were not 7,000 acres of meadow in
1086[1464]. Therefore we are throwing a heavy strain on the
pasture[1465].
Area of the villages.
Lastly, we must not neglect, as some modern calculators do, the sites of
the villages, the straggling group of houses with their court-yards,
gardens and crofts, for this deducts a sensible piece from the
conceivably tillable area. An exceedingly minute account of Sawston in
Cambridgeshire which comes from the year 1279 shows us a territory thus
divided: Messuages, Gardens, Crofts, etc., 85 acres: Arable, 1243
acres: Meadow, 82 acres: Several Pasture, 30 acres. The neighbouring
village of Whittlesford shows us: Messuages, Gardens, Crofts, etc., 35
acres: Arable, 1363 acres: Meadow, 44 acres: Several Pasture, 35 acres.
In both cases we must add some unspecified quantity of Common
Pasture[1466]. The core of the village was not large when compared with
its fields; but it can not be ignored.
Produce and value.
Recurring for a moment to our food problem, we may observe that the
values that are set on the manors in Domesday Book seem to point to a
very feeble yield of corn. Without looking for extreme cases, we shall
often find that the value of a teamland is no more than 10 shillings.
Now let us make the hypothesis most favourable to fertility and suppose
that this ‘value’ represents a pure, net rent[1467]. We will make
another convenient but extravagant assumption; we will say that 24
bushels of wheat will make 365 four-pound loaves. If then a lord is to
get one such loaf every day from each teamland that is valued at 10
shillings, the price of wheat will be a good deal less than 5 pence the
bushel; if two daily loaves are to be had, the price of the bushel must
be reduced below 21⁄2 pence, for the cost of grinding and baking is not
negligible. Whether this last price could be assumed as normal must be
very doubtful, for the little that Domesday tells us about the price of
grain is told in obscure and disputable terms[1468]. However, the
evidence that comes to us from the twelfth[1469] and thirteenth
centuries[1470] suggests a rough equivalence between an ox and two
quarters of wheat, and in the eleventh the traditional price of the ox
was 30 pence. But at any rate, the lord who has a small village with
five teamlands, and who lets it to a firmarius, will receive a rent
which, when it is stated in loaves, is by no means splendid. He will not
be much of a hláford, or have many ‘loaf-eaters’ if his whole revenue
is £2. 10s. or, in other words, if he is lord of but one small village
in the midlands.
Varying size of acres.
Here we must leave this question to those who are expert in the history
of agriculture; but if some relief is required, it may be plausibly
obtained by a reduction in the size of the ancient acre. A small piece
off the village perches will mean a great piece off the 2,600 teamlands
of Oxfordshire, and we seem to have the best warrant for a recourse to
this device where it is most needed. The pressure upon our space appears
to be at its utmost in Oxfordshire, and just for that county we have
first-rate evidence of some very small acres[1471]. On the other hand,
in Lincolnshire and generally in the north, where we read of abnormally
large acres, we seem to have room enough for them. And here may be a
partial explanation of the apparent fact that the teamland of
Oxfordshire does not support three, while that of Lincolnshire supports
five recorded men.
The teamland in Cambridgeshire.
In these last paragraphs we have been speaking of averages struck for
large spaces; but if we come to some particular districts we shall have
the greatest difficulty in allowing 120 acres to every teamland. This is
the case in southern Cambridgeshire. In that county Domesday’s list of
vills is so nearly the same as the modern list of parishes that we run
no great risk in comparing the ancient teamlands with the modern acreage
vill by vill, if we also compare them hundred by hundred. The general
result will be to make us unwilling to bestow on every teamland a
long-hundred of acres. One example shall be given. The Whittlesford
Hundred[1472] contains five vills and we can not easily concede to it
more land than is now within its boundary. In the following table we
give for each vill its modern acreage, then the number of its teamlands,
then the result of multiplying that number by 120.
Whittlesford Hundred.
| Sawston | 1884 | 10 | 1200 |
| Whittlesford | 1969 | 11 | 1320 |
| Duxford | 3232 | 21[1473] | 2520 |
| Hinxton | 1557 | 16[1474] | 1920 |
| Ickleton | 2695 | 241⁄2 | 2940 |
| The Hundred | 11337 | 821⁄2 | 9900 |
In two cases out of five we have already come upon sheer physical
impossibility. But let us suppose some rearrangement of parish
boundaries and look at the whole hundred. We are giving it 9900 acres of
arable and leaving 1437 for other purposes. Then we are told of ‘meadow
for’ 37 teams and this at the rate usual in Cambridgeshire[1475], means
296 acres, so that we have only 1141 left. On this we must place the
sites of five villages, houses, farmyards, fourteen water-mills,
cottages, gardens. Probably we want 250 acres at least to meet this
demand. Not 900 acres remain for pasture. The dominical flocks and herds
were not large, but the lords were receiving divers ploughshares in
return for the pasture rights accorded to the tenants and in some of the
vills there was not nearly enough meadow for the oxen of the villeins.
It is difficult to believe that 87 per cent. of a Cambridgeshire hundred
was under the plough, and that less than 8 per cent. was pasture.
However, we know too little to say that even this was impossible. In the
twelfth century we read of manors in which there is no pasture, except
upon the arable field that is taking its turn of idleness[1476]. We must
remember that this idle field was not fallowed until the summer[1477];
also we may suspect that much that was not corn grew on the medieval
corn-land.
The hides of Domesday.
Saddened by our encounter with the teamlands (B)—and our last word
about them is not yet said—we turn to the hides, carucates and sulungs
(A). With a fair allowance for errors we feel safe in believing that
the total number mentioned by Domesday Book falls short of 70,000—and
yet time was when we spoke of 60,000 knight’s fees of 5 hides
apiece[1478]. Let us then recall once more those tales of taxation that
are told by the chronicler[1479]. If Cnut raised a geld of £72,000,
then, even if we allow him something from those remote northern lands
which William’s commissioners did not enter, the rate of the impost can
hardly have been less than a pound on the hide. We are not told that he
raised this sum in the course of a single year; but, even if we suppose
it spread over four years, it is a monstrous exaction, and we can
hardly fancy that in earlier days the pirates had waited long for the
£24,000 or £30,000 that were the price of their forbearance. And yet, as
already said, our choice seems to lie between believing these stories
and charging the annalist with reckless mendacity. Hereafter we shall
argue that some ancient statements about hidage, even some made by Bede
himself, deserve no credit; but it is one thing for a Northumbrian
scholar of the eighth century to make very bad guesses about the area of
Sussex, and another for a chronicler of the eleventh to keep on telling
us that a king levies £21,099 or £11,048 or the like, if these sums are
wildly in excess of those that were demanded. As to the value of money,
the economists must be heard; but it is probable that the sea-rovers
insisted on good weight[1480], and when in the twelfth century we can
begin to trace the movement of prices, in particular the price of oxen,
they are not falling but rising. However, we have already said our say
about the enormity of the danegeld.
Relation between hide and teamland.
We are now to investigate the ‘law’ of A and its relation to B. We
shall soon be convinced that we are not dealing with two perfectly
independent variables. There will often be wide variations between the
two; A may descend to zero, while B is high, and in some counties we
shall see a steady tendency which makes A decidedly higher or
decidedly lower than B. And yet, if we look at England as a whole, we
can not help feeling that in some sense or another A ought to be equal
to B, and that, when this equation holds good, things are in a
condition that we may call normal. Perhaps, as we shall see hereafter,
the current notion has been that the teamland should be taxed as a hide
if it lies in a district where a teamland will usually be worth about a
pound a year. But for the time we will leave value out of account, and,
to save words, we will appropriate three terms and use them technically.
When A = B, there is ‘equal rating’; when A > B, there is
‘over-rating’; when A < B there is ‘under-rating.’ We shall find,
then, that in many counties there are numerous cases of equal rating.
Thus in Buckinghamshire we count
| cases of under-rating | 136 |
| cases of equal rating | 102 |
| cases of over-rating | 115 |
In Lincolnshire we may find an unbroken series of fourteen entries each
of which gives us an instance of equal rating[1481]. In both
Lincolnshire and Yorkshire such cases are common, but, while in
Lincolnshire over-rating is rare, in Yorkshire under-rating is very
rare. Fewer are the over-rated than the under-rated counties; but there
are some for which the figures can not be given, and, as immense
Yorkshire is set before us as much over-rated, the balance must be
nearly redressed. But further, we may see that the relation between A
and B is apt to change somewhat suddenly at the border of a county.
The best illustration is given by the twin shires of Leicester and
Northampton, the one over-rated, the other grossly under-rated. Another
good illustration is given by the south-western counties. Wiltshire is
heavily over-rated; Dorset, as a whole, very equally rated; Somerset
decidedly under-rated, while when we come to Devon and Cornwall we enter
a land so much underrated that, had we only the account of these two
counties, the assumption that is implied in our terms ‘under-rated’ and
‘over-rated’ would never have entered our heads.
Unhidated estates.
Now for one cause of the aberration of A from B we have not far to
seek; it is a cause which will make A less than B and which may
reduce A to zero. It is privilege. Certain estates have been
altogether exempt from geld. In particular many royal estates have been
exempt. ‘Nescitur quot hidae sint ibi quia non reddidit
geldum’—‘Nunquam geldavit nec scitur quot hidae sint ibi’—‘Rex
Edwardus tenuit; tunc 20 hidae sed nunquam geldaverunt’:—such and such
like are the formulas that describe this immunity. The number of
actually geldant hides is here reduced to zero, and sometimes the very
term ‘hides,’ so usually does it imply taxation, is deemed
inappropriate. But these royal estates do not stand alone. Often enough
some estate of a church has been utterly freed from taxation. The bishop
of Salisbury, for example, has a great estate at Sherborne which has
gelded for 43 hides; but ‘in this same Sherborne he has 16 carucates of
land; this land was never divided into hides nor did it pay geld[1482].’
Beneficial hidation.
But then again, we have the phenomenon which has aptly been called
‘beneficial hidation.’ Without being entirely freed from the tax, a
manor has been rated at a smaller number of hides than it really
contains. ‘There are 5 hides’ says a Gloucestershire entry, ‘3 of them
geld, but by grant of the Kings Edward and William 2 of them do not
geld[1483].’ ‘There are 8 hides there’ says another entry ‘and the ninth
hide belongs to the church of St. Edward; King Æthelred gave it quit
[of geld][1484].’ ‘There are 20 hides; of these 4 were quit of geld in
the time of King Cnut[1485].’ ‘The Bishop [of Winchester] holds Fernham
[Fareham] in demesne; it always belonged to the bishopric; in King
Edward’s day it defended itself for 20 hides, and it does so still;
there are by tale 30 hides, but King Edward gave them thus [i.e. granted
that they should be 20 hides] by reason of the vikings, for it [Fareham]
is by the sea[1486].’ ‘Harold held it of King Edward; before Harold had
it, it defended itself for 27 hides, afterwards for 16 hides because
Harold so pleased. The men of the hundred never heard or saw any writ
from the king which put it at that figure[1487].’ We have chosen these
examples because they give us more information than we can often obtain;
they take us back to the days of Cnut and of Æthelred; they tell us of
the depredations of the vikings; they show us a magnate fixing the
rateable value of his estate ad libitum suum. But our record is
replete with other instances in which we are told that by special royal
favour an estate has been lightly taxed[1488]. What is more, there are
many other instances in which we can hardly doubt that this same cause
has been at work, though we are not expressly told of it. When in a
district which as a whole is over-rated, or but moderately under-rated,
we come upon a few manors which are extravagantly under-rated, then we
may fairly draw the inference that there has been ‘beneficial hidation.’
Effect of privilege.
Certainly this will account for much, and we have reason to believe that
this disturbing force had been in operation for a long time past and on
a grand scale. There is an undated writ of Æthelred[1489], which ordains
that an immense estate of the church of Winchester having Chilcombe for
its centre and containing 100 hides shall defend itself for one hide.
In Domesday Book Chilcombe does defend itself for one hide though it
has land for 88 teams[1490]. But further, Æthelred is decreeing nothing
new; his ancestors, his ‘elders,’ have ‘set and freed’ all this land as
one hide ‘be the same more or less.’ Behind this writ stand older
charters which are not of good repute. Still we can see nothing
improbable in the supposition that Æthelred issued the writ ascribed to
him and that what he said in it was substantially true. Before his day
there may have been no impost that was known as a ‘geld’; but there may
have been, as we have endeavoured to show, other imposts to which land
contributed at the rate of so much per hide. We suspect that ‘beneficial
hidation’ had a long history before Domesday Book was made.
Divergence of hide from teamland.
But it will not account for all the facts that are before us; indeed it
will serve for few of them. Privilege can account for exceptional cases;
it will not account for steady and consistent under-rating; still less
will it account for steady and consistent over-rating. We must look
elsewhere, and for a moment we may find some relief in the reflection
that by the operation of natural and obvious causes an old rate-book
will become antiquated. There will be more ‘teamlands’ than there are
gelding hides because new land has been brought under cultivation; on
the other hand, land will sometimes go out of cultivation and then there
will be more gelding hides than there are teamlands. Now that there is
truth here we do not doubt. As we have already said[1491], the stability
of agrarian affairs in these early times may easily be overestimated.
But we can not in this direction find the explanation of changes that
take place suddenly at the boundaries of counties.
Partition of the geld.
A master hand has lately turned our thoughts to the right quarter. There
can we think be no doubt that, as Mr Round has argued, the geld was
imposed according to a method which we have called the method of
subpartitioned provincial quotas[1492]. A sum cast upon a hundred has
been divided among that hundred’s vills; a sum cast upon a vill has been
divided among the lands that the vill contains. It is in substance the
method which still governs our land-tax, and in this very year our
attention has been pointedly called to its inequitable results. But,
whereas in later centuries men distributed pounds, shillings and pence
among the counties, our remoter ancestors distributed hides or carucates
or acres. The effect was the same; and it is not unlikely that they
could pass with rapidity from acres to pence, because the pound had 240
pence in it and the fiscal hide had 120 acres. So the complaint urged
this year that Lancashire is under-taxed and Hertfordshire
over-taxed[1493] would have been in their mouths the complaint that too
many hides had been cast on the one county and too few on the other.
Distribution of hides.
We will not repeat Mr Round’s convincing arguments. Just to recall their
character, we will notice the beautiful hundred of Armingford in
Cambridgeshire[1494]. In Edward’s day it had 100 hides divided among
fourteen vills, six of which had 10 hides apiece, while eight had 5
hides apiece. Before 1085 the number of hides in the hundred had been
reduced from 100 to 80; the number of hides in each of the ‘ten-hide
vills’ had been reduced to 8; and each ‘five-hide vill’ had got rid of
one of its hides. Obviously such results as these are not obtained by a
method which begins by investigating the content of each landholder’s
tenement. The hides in the vill are imposed from above, not built up
from below[1495].
The Worcestershire hidage.
We have no wish to traverse ground which must by this time be familiar
to all students of Domesday. But, having in our eye certain ancient
statements about the hidage of England, we will endeavour to carry the
argument one step further.
In Worcestershire we have strong evidence of a neat arrangement of a
whole county. In the first place, we are told that ‘in this county there
are twelve hundreds, whereof seven, so the shire says, are so free that
the sheriff has nothing in them, and therefore, so he says, he is a
great loser by his farm[1496].’ Then we are told that the church of
Worcester has a hundred called Oswaldslaw in which lie 300 hides. Then
we remember that notorious charter (Altitonantis) which tells how this
triple hundred of Oswaldslaw was made up of three old hundreds, called
Cuthbertslaw, Wulfhereslaw and Wimborntree[1497]. Then, turning to the
particulars, we find that exactly 300 hides are ascribed to the various
estates which St. Mary of Worcester holds in this triple hundred. Those
particulars are the following:—
The Worcester estate.
Chemesege
Wiche
Fledebirie
Breodun
Rippel
Blochelei
Tredinctun
|
24
15
40
35
25
38
23
|
200 |
Norwiche
Overberie
Segesbarue
Scepwestun
Herferthun
Grimanleh
Halhegan
Cropetorn
|
6
4
2
3
3
7
|
25
25
50
|
100 |
We have here preserved the order in which Domesday Book names the
estates, but have added some brackets which may serve to emphasize the
artificiality of the system. Then, looking back once more at our
Altitonantis, we see Edgar adding lands to the 50 hides at Cropthorn,
so that ‘a perfect hundred’ may be compiled, and the lands that he adds
seem to be just those which in our table are bracketed with the
Cropthorn estate.
The Westminster estate.
Thus we have disposed of three out of those twelve ‘hundreds’ of which
Worcestershire is composed and also of 300 hides of land. Next we
perceive that the church of Westminster is said to hold 200 hides.
Reckoning up the particulars, we find, not indeed 200, but 199.
| | H. V. | | H. V. |
| Persore | 2 | Pidelet | 5 |
| Wiche | 6 | Newentune | 10 |
| Pendesham | 2 | Garstune | 1.3 |
| Berlingeham | 3.1 | Pidelet | 4 |
| Bricstelmestune | 10 | Peritune | 6 |
| Depeforde | 10 | Garstune | 7 |
| Aichintune | 16 | Piplintune | 4.2 |
| Beford | 10 | Piplintune | 6.2 |
| Longedune | 30 | Cumbrintune | 9 |
| Poiwic | 3 | Cumbrintune | 10 |
| Snodesbyrie | 11 | Broctune | 3 |
| Husentre | 6 | Stoche | 15 |
| Wich | 1 | Cumbrintune | 2 |
| Dormestun | 5 | | 199.0 |
The Pershore estate.
Then the church of Pershore has just 100 hides; they are distributed
thus:—
| Persore | 26 |
| Beolege | 21 |
| Sture | 20 |
| Bradeweia | 30 |
| Lege | 3 |
| | 100 |
It is easy to divide these manors into two groups, each of which has 50
hides. The county also tells us that the church of Pershore ought to
have the church-scot from ‘the whole 300 hides,’ that is, as well from
the 200 allotted to Westminster as from the 100 which Pershore
holds[1498].
The Evesham estate.
Then Evesham Abbey has, we are told, 65 hides in the hundred of
Fissesberge. ‘In that hundred,’ it is added, ‘lie 20 hides of Dodingtree
and 15 hides in Worcester make up the hundred.’ The 65 hides which
Evesham holds are allotted thus:—
Evesham
Lenchewic
Nortune
Offenham
Liteltune
Bratfortune
Aldintone
|
3.0
1.0
7.0
1.0
6.0
6.0
1.0
|
25 |
Wiqwene
Bratfortune
Badesei
Liteltune
Huniburne
Ambreslege
|
3.0
6.0
6.2
7.0
2.2
15.0
|
25 |
| | 65.0 |
The residue of Worcestershire.
We have dealt heretofore with 665 hides. Let us now reckon up all the
hides in Worcestershire that we have not yet counted. The task is not
perfectly straightforward, for we have to meet a few difficult
questions. In order that our account may be checked by others, we will
set forth its details. We will go through the survey noting all the
hides which we have not already reckoned.
| Worcester city | 15.0 | More | 1.0 | Glese | 1.0 |
| Bremesgrave | 30.0 | Betune | 3.2 | Merlie | 0.1 |
| [1499]Suchelei | 5.0 | More | 0.1 | Wich | 1.0 |
| Grastone | 3.2 | Edboldelege | 2.2 | Escelie | 4.0 |
| Cochesei | 2.2 | Eslei | 6.0 | Nordfeld | 6.0 |
| Willingewic | 2.3 | Eslei | 1.0 | Franchelie | 1.0 |
| Celdvic | 3.0 | Ridmerlege | 1.2 | Welingewiche | 0.3 |
| Chideminstre | 20.0 | Celdeslai | 1.0 | Escelie | 1.0 |
| Terdeberie | 9.0 | Estham | 3.0 | Werwelie | 0.2 |
| Clent | 9.0 | Ælmeleia | 11.0 | Cercehalle | 2.0 |
| Wich | 0.2 | Wich | 10.0 | Bellem | 3.0 |
| Clive | 10.2 | Sudtune | 1.0 | Hageleia | 5.2 |
| Fepsetanatum | 6.0 | Mamele | 0.2 | Dudelei | 1.0 |
| Crohlea | 5.0 | Broc | 0.2 | Suineforde | 3.0 |
| Hambyrie | 14.0 | Colingvic | 1.0 | Pevemore | 3.0 |
| Stoche | 10.0 | Mortune | 4.0 | Cradeleie | 1.0 |
| Huerteberie | 20.0 | Stotune | 3.0 | Belintones | 5.0 |
| Ulwardelei | 5.0 | Stanford | 2.2 | Witone | 2.0 |
| Alvievecherche | 13.0 | Scelves | 1.0 | Celvestune | 1.0 |
| Ardolvestone | 15.0 | Chintune | 5.0 | Cochehi | 2.2 |
| Boclintun | 8.0 | Beretune | 2.0 | Osmerlie | 1.0 |
| Cuer | 2.0 | Tamedeberie | 3.0 | Costone | 3.0 |
| Inteberga | 15.2 | Wich | 0.2 | Beneslei | 1.0 |
| Wich | 1.0 | Clistune | 3.0 | Udecote | 1.2 |
| Salewarpe | 1.0 | Chure | 3.0 | Russococ | 5.0 |
| Tametdeberie | 0.2 | Stanford | 1.2 | Stanes | 6.0 |
| Wich | 0.2 | Caldeslei | 1.0 | Lundredele | 2.0 |
| Matma | 5.0 | Cuer | 1.0 | Hatete | 1.0 |
| [1500]Mortune | 5.0 | Hamme | 1.0 | Hamtune | 4.0 |
| Achelenz | 4.2 | Sapie | 3.0 | Hortune | 2.0 |
| Buintun | 1.0 | Carletune | 1.1 | Cochesie | 2.0 |
| Circelenz | 4.0 | Edevent | 1.0 | Brotune | 2.0 |
| Actune | 6.0 | Wicelbold | 11.0 | Urso’s hide | 1.0 |
| Lenche | 4.0 | Elmerige | 8.0 | Uptune | 3.0 |
| Wich | 1.0 | Croelai | 5.0 | Witune | 0.2 |
| Ludeleia | 2.0 | Dodeham | 1.0 | Hantune | 4.0 |
| Hala | 10.0 | Redmerleie | 1.2 | Tichenapletreu | 3.0 |
| Salewarpe | 5.0 | Hanlege | 1.2 | Cedeslai | 25.0 |
| Wermeslai | 2.0 | Hanlege | 3.0 | Hilhamatone | 0.1 |
| Linde | 2.0 | Alretune | 1.2 | Fecheham | 10.0 |
| Halac | 1.0 | Hadesoro | 2.0 | Holewei | 3.0 |
| Dunclent | 3.0 | Holim | 1.0 | [1501]Mertelai | 13.0 |
| Alvintune | 2.0 | Stilledune | 0.2 | | 539.0 |
We have here therefore 539 hides to be added to the 665 of which we
rendered an account above. We thus bring out a grand total of 1204
hides. Perhaps the true total should be exactly 1200; but at any rate it
stands close to that beautiful figure. And now we remember how we were
told that there were ‘twelve hundreds’ in Worcestershire from seven of
which the sheriff got nothing. Of these twelve the church of Worcester
had three in its ‘hundred’ of Oswaldslaw, the church of Westminster two,
the church of Pershore one, and the church of Evesham one. But the
Evesham or Fissesberge hundred was not perfect; it required ‘making up’
by means of 15 hides in the city of Worcester and 20 in the hundred of
Dodingtree. Thus five hundreds remain to be accounted for, and in its
rubrics Domesday Book names just five, namely, Came, Clent, Cresselaw,
Dodingtree and Esch. We can not allot to each of these its constituent
hides, for we never can rely on Domesday Book giving all the ‘hundredal
rubrics’ that it ought to give, and the Worcestershire hundreds were
subjected to rearrangement before the day of maps had dawned[1502]. An
intimate knowledge of the county might achieve the reconstruction of the
old hundreds. But, as it is, we seem to see enough. We seem to see
pretty plainly that Worcestershire has been divided into twelve
districts known as hundreds each of which has contained 100 hides. It is
an anomaly to be specially noted that one of the jurisdictional
hundreds, one which has been granted to the church of Evesham, has only
65 hides and can only be made up into a ‘hundred’ for financial purposes
by adding to it 20 hides lying in another jurisdictional hundred and the
15 hides at which the city of Worcester is rated.
The County Hidage.
The moment has now come when we may tender in evidence an ancient
document which professes to state the hidage of certain districts. There
are three such documents which should not be confused. We propose to
call them respectively (1) The Tribal Hidage, (2) The Burghal
Hidage, and (3) The County Hidage; and this is their order of date.
For the two oldest we are not yet ready. The youngest professes to give
us a statement about the hidage of thirteen counties. We have it both
in Latin and in Old English. It has come down to us in divers
manuscripts, which do not agree very perfectly. We will here give its
upshot, placing in a last column the figures at which we have arrived
when counting the hides in Domesday.
The County Hidage.
| |
Cotton, Claudius, B. vii. f.204 b; Kemble, Saxons i. 493 |
Cotton, Vespasian, A. xviii. f. 112 b; Kemble, Saxons i. 494 |
Gale, Scriptores xv. p. 748 Croyland MS. |
MS. Jes. Coll. Ox.; Morris, Old English Miscellany, p. 145 |
Domesday Book (boroughs omitted) |
| Wiltshire | 4800 | 4800 | 4800 | 4800 | 4050 |
| Bedfordshire | 1200 | 1000 | 1200 | 1200 | 1193 |
| Cambridgeshire | 2500 | 2500 | 2005 | 2500 | 1233 |
| Huntingdonshire | 850[1503] | 850[1503] | 8001⁄2 | 850 | 747 |
| Northamptonshire | 3200 | 4200 | 3200 | 3200 | 1356 |
| Gloucestershire | 2400 | 2000 | 2400 | 3400 | 2388 |
| Worcestershire | 1200 | 1500 | 1200 | 1200 | 1189 |
| Herefordshire | 1500 | 1500 | 1005 | 1200 | 1324 |
| Warwickshire | 1200 | 1200 | 1200 | 1200 | 1338 |
| Oxfordshire | 2400 | 2400 | 2400 | 2400 | 2412 |
| Shropshire | 2300 | 2400 | 2400 | 2400 | 1245 |
| Cheshire | 1300 | 1200 | 1200 | 1200 | 512 |
| Staffordshire | 500 | 500 | —— | 500 | 505 |
Date of the document.
Dr Liebermann has said that the text whence these figures are derived
was probably compiled in English and in the eleventh century[1504]. If
we put faith in it, we shall be inclined to set its date at some
distance before that of Domesday Book. But our first question should be
whether it merits credence; whether it was written by some one who knew
what he was about or whether it is wild guesswork. Now when we see that
the scrupulous Eyton brought out the hides of Staffordshire at 499, or
rather at 499 H 213⁄30 V, and that this document makes them 500, we
shall begin to take it very seriously, without relying on our own 505,
the result of hasty addition. We have also seen enough to say that 1200
for Worcestershire is very near the mark. As regards other counties, we
set so little reliance upon our own computation, that we are not very
willing to institute a comparison; but we have given Bedfordshire 1193
hides[1505] and this document gives it 1200; we have given Oxfordshire
2412 and this document gives it 2400; we have given Gloucestershire
2388[1506] and two versions of this document give it 2400. Having seen
so much agreement, we must note some cases of violent discord. For
Wiltshire 4800 seems decidedly too high, though we have brought the
number of its hides above 4000. The figure given to Cambridgeshire is
almost twice that which Domesday would justify, and the figures given to
Cheshire, Shropshire and Northamptonshire are absurdly large when
compared with the numbers recorded in 1086. These cases are enough to
show that, though no doubt some or all of the transcribers of The County
Hidage must be charged with blunders, the divergence of the copies from
Domesday can not be safely laid to this account. About certain counties
there is just that agreement which we might expect, when we remember how
precarious our own figures are. About certain other counties there is
utter disagreement. We infer therefore that the original document did
not truly state the hidage as it stood in 1086; but may it not have
represented an older state of things.
The Northampton Geld Roll.
Let us take one case of flagrant aberration. Three copies tell us that
Northamptonshire has 3200 hides; one that it has 4200. The balance of
authority inclines therefore to 3200. Domesday will not give us half
that number. But let us turn to the Northamptonshire Geld Roll[1507],
the date of which Mr Round places between the Conquest and 1075[1508].
It gives the county 26631⁄2 hides. So here we have a case in which
between 1075 and 1086 a county was relieved of about half of its
hides[1509]. Also at 2664 we are within a moderate distance of 3200.
But the Geld Roll does more than this. It represents Northamptonshire as
composed of 28 districts; 22 of these are called ‘hundreds’; two are
‘two-hundreds’; four are ‘other-half hundreds,’ or, as we might say,
‘hundred-and-a-halfs.’ We work a sum:—
(22+4+6) × 100 = 3200.
The result will increase our respect for The County Hidage. Now, when
the Geld Roll was made, some of the ‘hundreds’ of Northamptonshire
contained their 100 hides apiece, but others were charged with a smaller
number, which generally was round, such as 80, 60, 40 hides; and this
arrangement is set before us as that which existed ‘in the days of
Edward the king.’ If therefore we put faith in The County Hidage and its
3200 hides, we must hold that it speaks to us from the earlier part of
the Confessor’s reign or from some yet older time.
Value of The County Hidage.
Is it too good, too neat to be true? Before we pass a condemnatory
judgment we must recall the case of Worcestershire, its twelve
‘hundreds’ and 1200 hides. Also we must recall the case of the
Armingford hundred in Cambridgeshire, where we have seen how in
William’s reign an abatement of 20 per cent, was equitably apportioned
among the fourteen villages, and the 100 hides were reduced to 80[1510].
Moreover, if in Domesday Book we pass from Northamptonshire to the
neighbouring county of Leicester, we see a startling contrast. The
former is decidedly ‘under-rated’; the latter is ‘over-rated.’
Leicestershire has about 2500 carucates, while Northamptonshire has
hardly more than half that number of hides. The explanation is that
Northamptonshire has obtained, while Leicestershire is going to obtain a
reduction. The Pipe Rolls of the twelfth century show us that either
under Rufus or under Henry I. this sadly over-taxed county was set down
for exactly 1000 carucates.
Reductions of hidage.
As to the other cases in which there is a strident discord between
Domesday and The County Hidage, the case of Chester, where the contrast
is between some 500 hides and a round 1200 will not perhaps detain us
long, for we may imagine, if we please, that the Chestershire of Cnut’s
day was much larger than the territory described under that name in
1086[1511]. The 2500 hides attributed to Cambridgeshire and the 2400
attributed to Shropshire may shock us, for, if they are correctly
stated, they point to reductions of 50 per cent. or thereabouts. But we
have seen some and are going to see some other large abatements.
The county quotas.
On the whole, we believe that this County Hidage, though it has come to
us in transcripts some or all of which are careless, is an old and
trustworthy document, that it is right in attributing to the counties
neat sums of hides, such as 1200 and 2400, and that it is right in
representing the current of change that was flowing in the eleventh
century as setting towards a rapid reduction in the number of hides.
Only in one case, that of Warwickshire, have we any cause to believe
that it gives fewer hides to a county than are given by Domesday; here
the defect is not very large, and, besides the possibility of
mistranscription, we must also remember the possibility of changed
boundaries[1512].
The hundred and the hundred hides.
There is one other feature of this document that we ought to notice. Let
us compare the number of hides which it gives to a county with the
number of ‘hundreds’ which that county contains according to Domesday
Book. The latter number we will place in brackets[1513].
Bedfordshire 1200 hides [12 hundreds]: Northamptonshire 3200 [28
hundreds which, however, have been reckoned to be 32[1514]]:
Worcestershire 1200 [12]: Warwickshire 1200 [12]: Cheshire 1200
[12]: Staffordshire 500 [5]: Wiltshire 4800 [40]: Cambridgeshire
2500 [17]: Huntingdonshire 850 [4]: Gloucestershire 2400
[39[1515]]: Herefordshire 1500 [19]: Oxfordshire 2400 [uncertain,
but at least 19]: Shropshire 2400 [13].
In six out of thirteen cases we seem to see a connexion of the simplest
kind between the hides and the hundreds. Now in the eyes of some this
trait may be discreditable to The County Hidage, for they will infer
that its author was possessed by a theory and deduced the hides from the
hundreds. But, after all that we have seen[1516] of symmetrical
districts and reductions of hidage, we ought not to take fright at this
point. Other people besides the writer of this list may have been
possessed by a theory which connected hides with hundreds, and they may
have been people who were able to give effect to their theories by
decreeing how many hides a district must be deemed to contain. Is it not
even possible that we have here, albeit in faded characters, one of
their decrees? But the history of the hundreds can not be discussed in a
parenthesis. Some further corroboration this County Hidage will receive
when hereafter we set it beside The Burghal Hidage, and we may then be
able to carry Worcester’s 1200 and Oxford’s 2400 hides far back into the
tenth century.
Comparison of Domesday hidage with Pipe Rolls.
Meanwhile, making use of our terms ‘equally rated’ (A = B),
‘over-rated’ (A > B), and ‘under-rated’ (A < B), let us briefly
survey the counties as they stand in Domesday. Some help towards an
estimation of their hidage is given to us by those few Pipe Rolls of the
twelfth century which contain accounts of a danegeld. But we must not at
once condemn as false the results of our own arithmetic merely because
they do not square with the figures on these rolls. One instance will be
enough to prove this. The Henries have to be content with £166 or
thereabouts from Yorkshire, or, in other words, to treat it as having
1660 ‘carucates for geld.’ We give it a little more than 10,000 and
shall not admit that we have given it 8000 too many. This poor, wasted
giant has been relieved and has been set below little Surrey. So again,
though Leicestershire will account to Henry I. and his grandson for but
£100, it most certainly had more than 1000 and more than 2000 carucates
when William’s commissioners visited it. On the other hand, there seem
to be cases in a small group of counties in which his sons were able to
recover a certain amount of geld which had been, rightfully or
wrongfully, withheld or forborne during his own reign. But, taking the
counties in mass, we hope that our figures are sufficiently consonant
with those upon the Pipe Rolls. Absolutely consonant they ought not to
be, for we have endeavoured to include the hides that are privileged
from gelding, and in some shires (Hereford, for example) their number is
by no means small. Also some leakage in an old tax may always be
suspected, and the Pipe Rolls themselves show some unexplained
variations in the amount for which a sheriff accounts, and some
arithmetical errors[1517].
But now we will make our tour and write brief notes as we go.
Under-rated and over-rated counties.
Kent is scandalously under-rated. Of this there can be no doubt, though,
since in many cases blanks are left where the number of the teamlands
should stand, the figures can not be fully given. There has in a few
instances been a reduction in the number of geldable sulungs since the
Conquest, but this does not very greatly affect the result. The
under-rating seems to be generally distributed throughout the county. It
had not been redressed in Henry I.’s day. Indeed on the Pipe Rolls Kent
appears as paying but £105, while Sussex pays twice as much. Sussex,
Surrey, Hampshire and Berkshire appear to have all been over-rated. In
the Conqueror’s day, however, they shuffled off large numbers of their
geldant hides and were paying for considerably fewer hides than they had
teamlands. Some part of this reduction was perhaps unauthorized. At any
rate the sums that appear on the Pipe Rolls seem to show that in Surrey,
Hampshire and Berkshire more hides were gelding under Henry I. than had
been recently gelding when the survey was made; but the recovery was not
sufficient to restore the state of things that existed under the
Confessor. Wiltshire, so far as we can see, has always been a sorely
over-rated county. It obtains no reduction under William. In the Pipe
Rolls it stands at the very head of the counties. Dorset, taken as a
whole, is exceedingly fairly rated. Eyton seems to have made 2321 hides
and 2332 teamlands; but if the royal demesne (much of which is
unhidated) be left out on both sides of the account, there will be
slight over-rating. Somerset is very much under-rated, even if no notice
be taken of the royal demesne. Devon is grossly under-rated. Cornwall is
enormously under-rated. To all appearance considerably more than 1000
teamlands have stood as 400 hides, and even this light assessment seems
to be the work of the Conqueror, for in the Confessor’s day the whole
county seems to have paid for hardly more than 150 hides[1518].
Middlesex is decidedly over-rated; but Hertford, Buckingham, Oxford,
Gloucester, Worcester, Hereford, Cambridge, Huntingdon, Bedford are
under-rated. The ratio borne by hides to teamlands varies from county to
county. We believe that it becomes small in Gloucester and Worcester and
falls much below 1:2 in Hereford[1519]. This ratio is very small again
in Warwick, Stafford, Shropshire and Cheshire. The two sister counties
of Northampton and Leicester have, as already said, been very
differently treated. Northampton is escaping easily, while Leicester, if
we are not much mistaken, is over-rated[1520]. Then however the Pipe
Rolls show that before the end of Henry I.’s reign Leicester has
succeeded in largely reducing its geldability. We have seen reason to
believe that a similar reduction had been made in Northamptonshire
shortly before the compilation of Domesday Book. Derby is under-rated;
Nottingham is much under-rated. Lincoln, though under-rated, is an
instance of a county in which we long doubt whether the under-rating of
some will not be compensated by the over-rating of other estates. So far
as we can tell, Yorkshire had been heavily over-rated; but then, the
teamland of Yorkshire is very often a merely potential teamland, and we
can not be certain that the jurors will give to the waste vills as many
teamlands as they had before the devastation. In the end a very small
sum of geld is exacted.
Hidage and value.
We have seen enough in the case of Northampton to make us hesitate
before we decide that the arrangement of hides set forth by Domesday
Book is in all cases very ancient. That book shows us two different
assessments of Cornwall; it shows us Sussex, Surrey, Hampshire and
Berkshire relieving themselves or obtaining relief in the Conqueror’s
time; it shows us some Cambridgeshire hundreds disburdened of their
hides. But of the great reduction in Northamptonshire we should have
learnt nothing from its pages. Therefore in other cases we must be
cautious, even in the scandalous case of Kent, for we can not tell that
there has not been a large reduction of its sulungs in quite recent
years. However, behind all the caprice and presumable jobbery, we can
not help fancying that we see a certain equitable principle. We have
talked of under-rating and over-rating as if we held that every teamland
in the kingdom should pay a like amount. But such equality would
certainly not be equity. The average teamland of Kent is worth full
thirty shillings a year; the average teamland of Cornwall is barely
worth five; to put an equal tax on the two would be an extreme of
injustice. Now we have formed no very high estimate of the justice or
the statesmanship of the English witan, and what we are going to say is
wrung from us by figures which have dissipated some preconceived ideas;
but they hardly allow us to doubt that the number of hides cast upon a
county had been affected not only by the amount, but also by the value
of its teamlands. If, starting at the east of Sussex, we journey through
the southern counties, we see that over-rating prevails in Sussex,
Surrey, Hampshire, Berkshire, Wiltshire, and Dorset. We see also that
the valet of the average teamland stands rather above than below one
pound. We pursue our journey. The ratio that A bears to B begins to
decline rapidly and at the same time the valets descend by leaps and
bounds. When we have reached Devon we are in a land which could not with
any show of justice be taxed at the same rate per acre as that which
Wiltshire might bear without complaint. Every test that we can apply
shows the extreme poverty of the country that once was ‘West Wales.’
That poverty continues through the middle ages. We look, for example, at
the contributions to the tax of 1341 and compare them with the acreage
of the contributing counties. Equal sums are paid by 1020 acres in
Wiltshire, 1310 in Dorset, 1740 in Somerset, 3215 in Devon, 3550 in
Cornwall[1521]. We look at the subsidy of 1294[1522], and, in order that
Devon and Cornwall may not be put at a disadvantage by moor and
sea-shore, we take as our dividend the number of acres in a county that
are now-a-days under cultivation[1523], and for our divisor the number
of pence that the county pays. The quotients are, for Wiltshire 2·7, for
Dorset 2·8, for Somerset 2·5, for Devon 6·4, for Cornwall 5·2. Retaining
the same dividend, we try as a divisor the ‘polls’ for which a county
will answer in 1377[1524]. Cornwall here makes a better show; but
Devonshire still displays its misery. The quotients are, for Wiltshire
16, for Dorset 14, for Somerset 15, for Devon 27, for Cornwall 17. These
figures we have introduced because they support the inferences that we
should draw from the valets and valuits of Domesday Book, a study of
which has convinced us that the distribution of fiscal hides has not
been altogether independent of the varying value of land.
Connexion between hidage and value.
But in order that we may not trust to vague impressions, let us set down
in one column the number of hides (carucates or sulungs) that we have
given to twenty counties and in another column the annual value of those
counties in the time of King Edward as calculated by Mr Pearson[1525].
| |
Hides, Carucates, Sulungs |
Value in Pounds |
|
Hides, Carucates, Sulungs |
Value in Pounds |
| Kent | 1224 | 3954 | Oxford | 2412 | 2789 |
| Sussex | 3474 | 3467 | Gloucester | 2388 | 2855 |
| Surrey | 1830 | 1417 | Worcester | 1189 | 1060 |
| Berkshire | 2473 | 2378 | Huntingdon | 747 | 900 |
| Dorset | 2277 | 2564 | Bedford | 1193 | 1475 |
| Devon | 1119 | 2912 | Northampton | 1356 | 1407 |
| Cornwall | 399 | 729 | Leicester | 2500 | 491 |
| Middlesex | 868 | 911 | Warwick | 1338 | 954 |
| Hertford | 1050 | 1894 | Derby | 679 | 631 |
| Buckingham | 2074 | 1785 | Essex | 2650 | 4079 |
| | | | | 33240 | 38652 |
One pound one hide.
No one can look along these lines of figures without fancying that some
force, conscious or unconscious, has made for ‘One pound, one hide.’ But
we will use another test, which is in some respects fairer, if in others
it is rude. The total of the valets or valuits of a county sometimes
includes and sometimes excludes the profit that the king derives from
boroughs and from county courts; also the rents of his demesne manors
are sometimes stated in disputable terms. Therefore from every county we
will take eighty simple entries, some from the lands of the churches,
some from the fiefs of the barons, and in a large county we will select
our cases from many different pages. In each case we set down the number
of gelding hides (carucates, sulungs) and the valuit given for the T.
R. E.[1526]. Our method will not be delicate enough to detect slight
differences; it will only suffice to display any general tendency that
is at work throughout England and to stamp as exceptional any shires
which widely depart from the common rule, if common rule there be. Using
this method we find the values of the hide (carucate, sulung) to have
been as follows, our figures standing for pounds and decimal fractions
of a pound. We begin with the lowest and end with the highest valuit.
Leicester 0·26, York 0·34, Surrey 0·68, Northampton 0·75, Wiltshire
0·77, Sussex 0·81, Chester 0·82, Warwick 0·84, Somerset 0·85,
Buckingham 0·86, Oxford 0·87, Dorset 0·88, Berkshire 0·89, Hereford
0·91, Gloucester 0·99, Lincoln 0·99, Derby 1·00, Huntingdon 1·02,
Shropshire 1·02, Bedford 1·09, Hampshire 1·10, Worcester 1·10,
Middlesex 1·15, Essex 1·41, Devon 1·52, Hertford 1·69, Cambridge
1·73, Nottingham 1·76, Kent 3·25, Cornwall 3·92.
Equivalence of pound and hide.
Now ‘One pound, one hide’ seems to be the central point of this series,
the point of rest through which the pendulum swings. Our experiment has
been much too partial to tell us whether a shire is slightly over-taxed
or slightly undertaxed; but, unless we have shamefully blundered, it
tells us that in some twenty out of thirty counties the aberration from
the equivalence of pound and hide will not exceed twenty five per
cent.: in other words, the value of the normal hide will not be less
than 15 nor more than 25 shillings. Also we have brought our counties
into an admirable disorder. We have snapped all bonds of race and of
neighbourhood. For example, we see the under-taxed Hampshire in the
midst of over-taxed counties; we have divorced Nottingham from Derby and
Leicester from Northampton. The one general remark that we can make
about the geographical distribution of taxation is that, if East Anglia
is under-taxed (and this is likely), then Kent, Essex, Suffolk, Norfolk,
Cambridge and Hertford would form a continuous block of territory that
is escaping easily.
Cases of under-taxation.
The markedly exceptional cases are the most interesting. First let us
look at the worst instances of immunity. Kent. In Kent we seem to see
‘beneficial hidation’ on a gigantic scale; but on the whole, though the
evidence is not conclusive, we do not think that this is due to any
modern privilege. We can not doubt that for a long time past the Kentish
churches have been magnificently endowed, and yet the number of manses
and sulungs that their land-books bestow upon them is not very large,
and the number attributed to any one place is usually small, perceptibly
smaller than the number of hides that will be comprised in a West Saxon
charter. If a royal land-book condescends to mention acres (iugera,
segetes)[1527] it will almost certainly be a Kentish charter, and we
may guess that its acres are already fiscal acres of wide extent. To say
more would be perilous. The title-deeds of Christ Church can not be
readily harmonized with Domesday Book[1528]; perhaps we ought to add
that this is much to their credit; but the documents which come to us
from St. Augustin’s and Rochester suggest that the arrangement of
sulungs which exists in the eleventh century is ancient, or, at any
rate, that the monks knew of no older computation which dealt out these
units with a far more lavish hand[1529]. In Kent the churches were
powerful and therefore may have been able to preserve a scheme of
assessment which unduly favoured a rich and prosperous shire; but we can
not be certain that the hide and the Kentish sulung have really had the
same starting-point, nor even perhaps that Kent was settled village-wise
by its Germanic invaders[1530].
West Wales.
Devon and Cornwall ought to be ‘under-rated’ (A < B) for they are
very poor. What we find is that they are so much under-rated that the
hide is worth a good deal more than a pound. Here again we are inclined
to think that this under-rating is old, perhaps as old as the subjection
of West Wales. Such land-books as we obtain from this distressful
country point in that direction, for they give but few hides and
condescend to speak of virgates[1531]. Among them is a charter
professing to come from Æthelstan which bestows ‘one manse’ upon the
church of St. Buryan; but clearly this one manse is a wide tract. Also
this would-be charter speaks to us of land that is measured by the
arpent, and, whether or no it was forged by French clerks after the
Norman Conquest, it may tell us that this old Celtic measure has been
continuously used in the Celtic west[1532]. Be that as it may, when we
are speculating about the under-taxation of Devon and Cornwall, we may
remember that where the agrarian outlines were drawn by Welsh folk, the
hide, though it might be imposed from above as a piece of fiscal
machinery, would be an intruder among the Celtic trevs and out of
harmony with its environment. The light taxation of Cambridgeshire is
perhaps more wonderful, for our figures represent the hidage of the
Confessor’s time, and we have seen[1533] how some of the hundreds in
this prosperous shire (our champion wheat-grower) obtained a large
abatement from the Conqueror[1534]. If, in accordance with The County
Hidage, we doubled the number of Cambridgeshire’s hides, though it would
be over-taxed, it would not be so heavily taxed as are some other
counties.
Cases of over-taxation.
Extreme over-taxation is far more interesting to us at the present
moment than extreme under-taxation. The latter may be the result of
privilege, and in the middle ages privileges will be accorded for value
received in this world or promised in another. But what are we to say of
Leicester? On the face of our record it seems to have been in Edward’s
day the very poorest of all the counties and yet to have borne a
crushing number of carucates. Under William it was beginning to prosper
but still was miserably poor[1535]. We have bethought ourselves of
various devices for explaining this difficult case—of saying, for
instance, that the Leicestershire ‘carucate of land’ is not a carucate
for geld[1536]. But this case does not stand quite alone. The Yorkshire
carucates, and they are expressly called ‘carucates for geld,’ had been
worth little. It is likely that the figure that we have given for
Yorkshire is not very near the true average for that wide territory; but
we examined an unusually large number of entries and avoided any which
showed signs of devastation in the present or the past. Also we see that
in Northamptonshire, if we take the Edwardian valuit and the number of
hides existing in 1086, we have an over-taxed county; and yet we have
reason to believe that since 1075 it had been relieved of about half its
hides. Had this not been done, it would have stood along with Yorkshire,
and, if it once had those 3200 of which The County Hidage speaks, it
would have stood along with its sister, the wretched Leicestershire. We
might find relief in the supposition that the Leicestershire of Edward’s
time had been scourged by war or pestilence; but unfortunately the
jurors often tell us how many teams were then upon the manors, and in so
doing give a marvellously small value to the land that one team tilled.
Such reports as the following are common[1537].
| |
Carucates |
Teams T. R. E. |
Teams T. R. W. |
Valuit sol. |
Valet sol. |
| Werditone | 4 | 5 | 3 | 1 | 20 |
| Castone | 9 | 10 | 7 | 40 | 140 |
| Wortone | 6 | 6 | 5 | 40 | 100 |
| Tuicros | 6 | 6 | 7 | 3 | 40 |
| Gopeshille | 3 | 3 | 3 | 1 | 30 |
| Scepa | 2 | 3 | 3 | 2 | 30 |
What can these figures mean? They can not mean that a tract of land was
being habitually tilled by three teams and yet was producing in the form
of profit or rent no more than the worth of one or two shillings a year.
An organized attempt to deceive King William into an abatement seems out
of the question, for he is being told of a rapid increase of prosperity.
Our best, though an unwarranted, guess is that the Leicestershire
valuit speaks not of the Confessor’s day, but of some time of disorder
that followed the Conquest, for in truth it seems to give us but
‘prairie values.’ However, if we take, not the valuit, but the
valet, we still have carucates that are worth much less than a pound,
and it seems clear that the carucate had been worth much less than a
pound in the as yet unravaged Yorkshire. On the whole, these cases,
together with what we can learn of Lancashire, will dispose us to
receive with more favour than we might otherwise have shown certain
statements about the hidage of England that have yet to be adduced. In
Yorkshire, Lancashire, Leicestershire and Northamptonshire we may
perhaps see the unreformed relics of an age when the distribution of
fiscal units among the various provinces of England was the sport of
wild guesswork[1538].
Equity and hidage.
We have spoken of a tendency on the part of the hide to be worth a
pound. Now we have no wish to represent this equitable element as all
powerful or very powerful; the case of Kent is sufficient to show that
it may be overruled by favouritism or privilege. There has been a
‘beneficial hidation’ of shires as there has been a ‘beneficial
hidation’ of manors. Still that the kings and witan have considered the
value as well as the number of teamlands seems fairly plain. Probably
they have considered it in a rough, ‘typical’ fashion. Any one who
peruses Domesday Book paying attention to the valets will be struck in
the first place by their roundness. If a teamland is not worth 20, it is
worth 10 or 30, 5 or 40 shillings. The jurors seem to keep in their
minds as types the ‘one-pound-teamland,’ the ‘half-pound-teamland’ and
so forth. But then, whereas in one county ‘twenty shillings’ will stand
for ‘fair average’ and in another for ‘rather poor,’ in a third it will
indicate unusual excellence. Similarly we imagine that when fiscal hides
have been distributed or redistributed, there has been talk of typical
qualities of land, of first-rate and fourth-rate land. Any tradition of
Roman taxation which had perdured in Britain or crossed the sea from
Frankland would have taught men that this was the right method of
procedure. But it is by no means certain that we can carry back this
equitable principle very far[1539]. Long ago the prevailing idea may
have been that teamland, house-land, pound-land and fiscal hide were, or
ought normally to be, all one; and then the discovery that there are
wide tracts in which the worth of an average teamland is much less or
somewhat greater than a pound may have come in as a disturbing and
differentiating force and awakened debates in the council of the nation.
We may, if we like such excursions, fancy the conservatives arguing for
the good old rule ‘One teamland, one hide,’ while a party of financial
reformers has raised the cry ‘One pound, one hide.’ Then ‘pressure was
brought to bear in influential quarters,’ and in favour of their own
districts the witan in the moots jobbed and jerrymandered and rolled the
friendly log, for all the world as if they had been mere modern
politicians.
Distribution of hides and of teamlands.
But, to be serious, it is in some conjecture such as this that we may
perchance find aid when we are endeavouring to loosen one of Domesday’s
worst knots. We have hinted before now[1540] that there are districts in
which the teamland (B) seems to be as artificial and as remote from
real agrarian life as is the hide or the gelding carucate (A). To any
one who thinks that when we touch Domesday’s teamland we have always
freed ourselves from the geld system and penetrated through the rateable
to the real, the following piece of the survey of Rutland may be
commended. ‘In Martinesleie Wapentake there is a hundred in which there
are 12 carucates for geld and there can be 48 teams.’ Now there is
nothing curious in the fact that 48 ‘real’ teamlands are rated at 12
carucates. But let us look closer. Beside one smaller estate there are
in this wapentake three manors. Their arrangement is this[1541]:—
| |
Carucates for geld |
Teamlands |
Villeins and bordiers |
Desmesne teams |
Men’s teams |
| Ocheham | 4 | 16 | 157 | 2 | 37 |
| Hameldune | 4 | 16 | 153 | 5 | 40 |
| Redlinctune | 4 | 16 | 196[1542] | 4 | 30 |
| Subtenancy | | | 24 | 4 | 5 |
| | |  |
| | 12 | 48 | 530 | 127 |
Now surely the three sixteens are just as artificial as the three fours,
and in what possible sense can we affirm that there is land for only 48
teams when we see that 530 tenants are actually ploughing it with 127
teams? Behind this there must be some theory or some tradition that we
have not yet fathomed[1543].
Area and value as elements of geldability.
We strongly suspect that in the work of distributing and reducing the
geld, ‘the land for one team’ has been playing a part for some time
past. In order to decide, for example, whether a claim for abatement was
just, the statesman had to consider two elements, the number of the
teamlands and their value. He would be content with round figures,
indeed no others would content him or be amenable to his rude
manipulation. So it is decided that some province or district has, or
must be deemed to have, y teamlands. Also it is decided at this or at
some other time, or perhaps from time to time, that the land in this
district (regard being had to its state of cultivation) is or must be
deemed to be first-class, or, as the case may be, third-class land. Then
a combination of these propositions induces the conclusion that the
district has x hides or carucates for geld. Then inside the district,
when the process of subpartitionment begins, a similar method is
pursued. There are x hides or carucates for geld to be distributed.
They ought to be distributed with reference to the number and value of
real teamlands. The work is rudely done in the subpartitionary fashion.
A certain sub-district has x/a hides thrown upon it; a
sub-sub-district has x/ab; but this apportionment is obtained by
combining a proposition about value with a partitionment of the y
teamlands. The sub-sub-district has x/ab hides, because y/cd
teamlands fall to its share and because its land is assigned to a
certain class. Then, perhaps for the purpose of future rearrangements,
the number of teamlands (y/cd) is remembered as well the number of
hides or gelding carucates (x/ab). The result is that every manor in a
certain district has four hides and sixteen teamlands. It is very
pretty; it was never (except for technical purposes) very true, and
every year makes it less true[1544].
The equitable teamland.
That exactly this was done, we do not say and do not think; but
something like it may have been done. As already remarked, we gravely
doubt whether that question which the commissioners put about potential
teams was understood in the same way in different counties, but we are
sadly afraid that some of the answers that they obtained were
references, not to existing agrarian facts, but to a fiscal history
which already lay in the past and is now hopelessly obscure. A mystery
of iniquity is bad, but the mysteries of archaic equity are worse. In
many Anglo-Saxon arrangements we find a curious mixture of clumsiness
and elaboration.
Artificial valets.
We can not quit this part of our subject without adding that there are
cases in which the valuits and valets look as artificial and
systematic as the hides and the teamlands. On a single page we find a
description of five handsome Yorkshire manors[1545]. We wish to know
their value in the past and the present, and what we learn is this:
Brostewic valuit £56, valet £10; Chilnesse valuit £56, valet £10;
Witfornes valuit £56, valet £6; Mapletone valuit £56, valet £6; Hornesse
valuit £56, valet £6; and yet between these manors there are large
variations in the number of the carucates and the number of the
teamlands. Then we look about and see that it has been common for the
first-class manor of Yorkshire, if it is the centre of an extensive
soke, to be worth precisely £56[1546]. We can not but fear that the
value of these manors is a legal fiction, though a fiction that is
founded upon fact. Their supposed worth seems fixed at a figure that
will fit into some scheme, the clue to which we have not yet recovered.
Everywhere we are baffled by the make-believe of ancient finance.
The new assessments of Henry II.
The obscure forces which conspired to determine the quotas of the
various counties might be illustrated by an episode in the reign of
Henry II. The old danegeld is still being occasionally levied, and in
the main the old assessment prevails. But alongside of this we see a
newer tax. From time to time the king takes a gift (donum, assisa,
gersuma) from the counties. A certain round number of marks is
demanded from every shire. For this purpose a new tariff is employed,
and yet it is not wholly independent of the old, for we can hardly look
at it without seeing that it is so constructed as to redress in a rude
fashion the antiquated scheme of the danegeld. In the first column of
the following table we give, omitting fractions, the pounds that the
counties contribute when a danegeld is levied, in the second and third
the half-marks (6s. 8d.) that they pay by way of gift on two
different occasions early in the reign of Henry of Anjou[1547].
| |
Danegeld |
Donum of 2 Hen. II. |
Donum of 4 Hen. II. |
| |
£ |
half-marks |
half-marks |
| Kent | 106 | 320 | 240 |
| Sussex | 217 | 202 | 160 |
| Surrey | 180 | 160 | 160 |
| Hampshire | 185 | | 200 |
| Berkshire | 206 | 148 | 120 |
| Wiltshire | 390 | 200 | 160 |
| Dorset | 248 | | |
| Somerset | 278 | 200 | 300 |
| Devon | 104 | 368 | 300 |
| Cornwall | 23 | | |
| Middlesex | 86 | 175 | 80 |
| Hertford | 110 | 120 | |
Buckingham Bedford |
205 111
|
200 | 240 |
| Oxford | 250 | 140 | 200 |
| Gloucester | 194 | 218 | 260 |
| Worcester | 101 | 100 | 120 |
| Hereford | 94 | 80 | 140 |
| Cambridge | 115 | 160 | |
| Huntingdon | 71 | 100 | |
| Northampton | 120 | 240 | 280 |
| Leicester | 100 | 100 | 160 |
| Warwick | 129 | 100 | 240 |
| Stafford | 45 | 80 | 100 |
| Shropshire | 118 | 80 | 140 |
Derby Nottingham
 |
112 | 160 | 280 |
| York | 165 | 1000[1548] | 1000 |
| Lincoln | 266 | 540 | 600 |
| Essex | 236 | 400 | 400 |
Norfolk Suffolk |
330 235 |
400 240
 |
400 |
The variable tariff of dona hits most heavily just those counties
which have been too favourably treated; Kent and Devon must make large
‘gifts’ because they pay little geld. Yorkshire, which once more is
becoming prosperous, heads the new list, though it pays less geld than
Surrey; and, on the other hand, Wiltshire, which makes the largest of
all contributions to the ancient tax, is leniently treated. When men
have acquired a vested right in an iniquitous assessment, the fertile
politician neither reforms nor abolishes the old, but invents a new
impost.
Acreage of the fiscal hide.
And now, after all these inconclusive meanderings, we will state our
cheerful belief that the hide of Domesday (A) is always[1549] composed
of 120 acres and that the carucate for geld of Domesday (A) is always
composed of 120 acres. We are speaking only of a fiscal system. Let us
forget for a time that the terms that we are using can be employed to
describe masses of land. Let us treat them as red and white counters. In
the game played at the Exchequer the red counter called a hide is the
equivalent of 120 white counters called acres.
Equation between hide and acres.
If Domesday Book is to serve its primary purpose, if it is to tell the
king’s officers how much geld is due, it is absolutely necessary that by
some ready process they should be able to work sums in hides and acres
and in carucates and acres. They must understand such statements as the
following:—‘it defends itself for 2 hides and 5 acres[1550]’: ‘it
gelded for 3 hides, 1 virgate and 11⁄2 acres[1551]’: ‘he has 5 bovates,
13 acres and 1 virgate for geld[1552].’ Now it is conceivable that the
treasury contains a book of tables which will teach the clerks that a
hide has a acres in Surrey and b acres in Devon; but this seems
highly improbable. As we have already said[1553], the variations between
the numbers of ‘real’ acres that go to make ‘real’ hides are not
provincial, they are villar variations. That the financiers at
Winchester should consider villar variations is out of the question.
Therefore if we can prove that in one district they employed a given
equation, there is a strong presumption that they used it in other
districts. And unfortunately our proof has to be of this kind, for in
many counties acres are rarely mentioned and we get no sums that are
worked in acres and hides. But further, if we see one equation holding
good in a considerable number of cases, we shall still believe that this
is the one true equation, though other cases occur in which it breaks
down. We have to remember the possibility of mistranscription, the
possibility of bad arithmetic, the possibility of a haughty treatment of
small numbers: the actual existence of all these dangers can be amply
proved. Therefore if once we have inductively obtained an equation which
serves in many instances, we shall hold by it, unless the instances in
which it fails point either to some one other equation or to the
conclusion that the equation varies from parish to parish.
Evidence from Cambridgeshire.
Now the Cambridgeshire Inquest professes to give us the total hidage of
a vill and then proceeds to allot the hides among the various tenants in
chief. Sometimes when it does this it speaks of virgates and acres and
thus gives us an opportunity of seeing how many acres are reckoned to
the hide or to the virgate. The equation 1 H. = 4 V. is implied in many
entries. But further, there are at least ten cases which assume one or
both of the following equations: namely, 1 H. = 120 A. and 1 V. = 30 A.
On the other hand, there are some cases in which the sum that is put
before us is not rightly worked if these equations be correct; but in
some of these cases the Inquisitio and Domesday Book contradict each
other and in some a small quantity is neglected. The very few remaining
cases point to no one rival equation, and are not too numerous to be
ascribed to carelessness[1554].
Evidence from the Isle of Ely.
A similar test can be applied to a part of Cambridgeshire that is not
included in the Cambridgeshire Inquest but is included in the Inquisitio
Eliensis. We speak of the Isle of Ely. There are entries which, having
told us how many hides a manor contained, proceed to allot these among
their various occupants, and, as in some of these cases a calculation by
acres is mixed up with a calculation by hides, they hold out a hope that
we may be able to discover how many acres were reckoned to the hide. We
will begin with Ely itself. ‘Ely defends itself for 10 hides.... In
demesne there are 5 hides ... and there are 40 villeins with 15 acres
apiece ... and 18 cottiers and 20 serfs[1555].’ Now if from the total of
10 hides we subtract the 5 that are in demesne, this leaves 5 others,
and if we divide these 5 among the 40 villeins this gives to each
villein 1/8th of a hide; but we are told that each villein has 15 acres;
therefore it follows that 120 acres make a hide. We reckon that in eight
other cases[1556] the same method of computation is followed, though in
one of these a hide divided among 17 villeins is said to give them 7
acres apiece and this shows us how a single acre may be neglected in
order to avoid a very ugly fraction[1557]. Against these cases must be
set seven which give less pleasing results[1558]. In at least one of
these no possible theory will justify the arithmetic of our record as it
stands[1559], and there is no accord between the remaining five.
Evidence from Middlesex.
At first sight the survey of Middlesex seems to offer materials similar
to those that come to us from Cambridgeshire. Very curious and
instructive they are. A Middlesex entry will usually give us the number
of hides (A), the number of teamlands (B), the number of teams
(C), and also certain particulars which state the quantity of land
that there is in demesne and the quantities held by divers classes of
tenants. The sum of these particulars we may call P. Now we begin by
hoping that P will be equal to A, and, since the particulars often
contain acres as well as hides and virgates, we hope also to discover
the equation that is involved in the sum. As an example we will take a
case in which all goes well. At Cowley a manor defends itself for two
hides; in demesne are one and a half hides; two villeins have a half
hide. Here A = 2 H. and P = 11⁄2 H. + 1⁄2 H.; so all is as it
should be. But we soon come upon cases in which, though we make no
assumption about the relation of the acre to the hide, our P refuses
to be equal to our A. Then perhaps we begin to hope that P will be
equal to B: in other words, that the sum of the quantities ascribed to
lord and tenants will be equal to the number of teamlands. But this is
more fallacious than the former hope. We will put a few specimens in a
table[1560].
| | Hides | Teamlands | Sum of particulars |
| Harrow (Abp. Canterbury) | 100 | 70 | 461⁄2 H. + 13 V. + 13 A. |
| Stepney (Bp. London) | 32 | 25 | 181⁄2 H. + 481⁄2 V. |
| Fulham (Bp. London) | 40 | 40 | 411⁄2 H. + 30 V. |
| Westminster (Abbot) | 131⁄2 | 11 | 10 H. + 141⁄2 V. + 5 A. |
| Sunbury (Abb. Westminster) | 7 | 6 | 4 H. + 101⁄2 V. |
| Shepperton (Abb. Westminster) | 8 | 7 | 31⁄2 H. + 17 V. + 24 A. |
| Feltham (C. Mortain) | 12 | 10 | 6 H. + 161⁄2 V. |
| Chelsea (Edw. of Salisbury) | 2 | 5 | 1 H. + 4 V. + 5 A. |
Meaning of the Middlesex entries.
We seem to have here three independent statements, and, though
throughout the county P shows a tendency to keep near to A, still we
must not make calculations which suppose that the ‘hide’ of A is the
‘hide’ of P. Take Chelsea for example. We must not say: 2 H. = 1 H. +
4 V. + 5 A., and therefore four virgates and five acres make a hide. No,
it seems possible that in these Middlesex ‘particulars’ we do at last
touch real agrarian arrangements. At Fulham the bishop has 13 hides in
demesne; 5 villeins have 1 hide apiece; 13 villeins have 1 virgate
apiece; 34 have a half-virgate apiece; 22 cottiers have in all a
half-hide; Frenchmen and London burgesses have 23 hides; so there are
411⁄2 hides and 30 virgates. That we take to be the real arrangement of
the manor, though we are far from saying that all its hides are equal.
But it gelds for only 40 hides. A virgate can not be a negative
quantity. Therefore we need say no more of these Middlesex entries, only
in passing let us observe that the discrepancy between P and B is
often considerable, and this seems to show that the teamland of these
Middlesex jurors is not in very close touch with the agrarian and
proprietary allotments.
Evidence in the Geld Inquests.
To yet one other quarter we have hopefully turned only to be
disappointed, namely, to the so-called Geld Inquests, copies of which
are placed at the beginning of the Exeter Domesday. They tell us of a
geld that obviously is being levied at the rate of six shillings on the
hide, and sometimes they seem to tell us expressly or implicitly the
amount that an acre pays. For a moment we may think that we are
obtaining valuable results. Thus at Domerham we find that 14 hides
minus 4 acres pay £4. 3s. 8d. We conclude that each acre is taxed at
one penny and that 72 A. = 1 H.[1561]. Then at Celeberge 20 H. minus 4
A. is taxed at £5. 19s. 6d. We conclude that each acre is taxed at
three-half-pence and that 48 A. = 1 H.[1562]. But we soon come to sums
which are absurd and discover that as regards small quantities these
documents are for our present purpose quite useless. For the Wiltshire
hundreds we have three different documents. They do not agree in their
arithmetic. Probably they represent the efforts of three different
computers. Indubitably one or more of them made blunders. To give one
example:—one of our documents begins its account of Mere by saying that
it contains 85 hides, 1⁄2 a hide and 1⁄2 a virgate; the other two
documents say 86 hides, 1⁄2 a hide and 1 virgate[1563]. This is by no
means the only instance of such discrepant results. But mere clerical or
arithmetical errors are not the only obstacle to our use of these
accounts. It soon becomes quite evident that small amounts are dealt
with in an irregular fashion. Thrice over we are assured that 15 H. 1⁄2
V. paid the king £4. 11s. 0d.[1564]; but they should have paid £4.
10s. 9d., if four virgates make a hide. Thrice over we are assured
that 641⁄2 H. paid £19. 6s. 10d.[1565]. All suppositions as to
acres and virgates apart, 641⁄2 H. should have paid £19. 7s. 0d In
Somersetshire the calculations do not speak of acres, but they introduce
us to the fertinus or farthing, which is certainly meant to be the
quarter of a virgate. Numerous entries show us that 4 fertini = 1
virgate, and yet when a mass of land expressed in terms of hides,
virgates and farthings is said to pay a certain sum for geld, we find
that the odd farthings are reckoned as paying, sometimes 3d.,
sometimes 4d., sometimes 42⁄3d., sometimes 5d., sometimes 6d.
per farthing[1566]. So again, when additions are made, odd acres are
ignored. We are told that in a certain hundred the barons have 20 hides
in demesne, and then that this amount is made up by the following
particulars, 8 H. + 1 V. + 3 H. + 3 V + 41⁄2 H. - 4 A. + 31⁄2 H. It is
obvious that these particulars when added together do not make 20 hides,
though they may well make 20 hides and 4 acres[1567]. A study of these
Geld Inquests has brought us reluctantly to the conclusion that, though
they amply prove that 4 V. = 1 H., they afford no proof as to the number
of acres that are reckoned to the virgate[1568].
Treatment of small quantities.
One word to explain that the apparent rudeness with which small figures
are treated is not due to any persuasion that they may be safely
disregarded, but is rather the natural outcome of a partitionary method
of taxation. Little quantities are lost in the process. It is known that
a certain hundred should have, for example, 80 hides and a certain vill
5 hides: but when you come to add up the particulars you can not bring
out these round figures, perhaps because many years ago a small error
was made by some one when an estate of 23⁄4 hides was being divided
into 7 shares. If a mistake be made, it can never be corrected; the
landowner who has once or twice paid for 47 acres will refuse to pay for
48 and will tell you that the deficient acre does not lie on his land.
Result of the evidence.
The ignes fatui which dance over the survey of Middlesex and the Geld
Inquests of the south-western counties have for a while led us from our
straight path. We have seen that in Cambridgeshire the equation 1 H. = 4
V. = 120 A. is employed on at least twenty occasions. Now as to the rest
of England it must at once be confessed that we have no such convincing
evidence. In many counties acres of arable land are but rarely
mentioned; parcels of land which geld for less than a hide are generally
expressed in terms of hides and virgates; we read, for example, not of
so many acres, but of the ninth part of a hide or of two third parts of
a virgate. Thus we are compelled for the more part to fall back upon the
presumption that the treasury has but one mode of reckoning for the
whole of England.
Evidence from Essex.
But we would not rest our case altogether upon probability. In Essex we
find one fairly clear case in which our equation is used[1569].
Sometimes, again, we read that a tract of land is, or gelds for, or
defends itself for x hides and z acres, or for x hides, y
virgates and z acres. Now in any entry which takes the first of these
forms we have some evidence that z acres are less than one hide, and
from any entry which takes the second of these forms we may infer that
z acres are less than one virgate. Of course from such a statement as
that ‘A holds 90 or 115 or 240 acres’ we draw no inference. It is
common enough in our own day to speak of things costing thirty shillings
or eighteen pence. But we never speak of things costing one pound and
thirty shillings, or one shilling and eighteen pence, and we should
require much proof before we thought so meanly of our ancestors as to
suppose that they habitually spoke in this clumsy fashion.
Let us use this test. Happily in Essex we very frequently have a tract
of land described as being x hides and z acres.
Now we read of
a half hide and 30 acres
[1570],
a hide and a half and 31 acres
[1571],
a half hide and 35 acres
[1572],
a half hide and 37 acres
[1573],
a hide and a half and 40 acres
[1574],
a hide and a half and 45 acres
[1575],
a half hide and 45 acres
[1576],
two hides and a half and 45 acres
[1577],
a half hide and 48 acres
[1578],
nine hides and 82 acres
[1580].
We have here cited twenty instances in which, as we think, the hide
exceeds 60 acres (we might have cited many others) and twelve in which
it exceeds 80 acres. We might further adduce instances in which our
record speaks of a virgate and 10 acres, a virgate and 15 acres, and
even of a virgate and 20 acres[1581], and when we read of two hides less
30 acres and two hides less 40 acres[1582] we infer that a hide probably
has not only more but considerably more than the 30, 40 or 48 acres
that are allowed to it by Kemble and Eyton. Our argument is based on the
belief that men do not habitually adopt extremely cumbrous forms of
speech. From a single instance we should draw no inference, and
therefore when we just once read of ‘three hides and a half and 80
acres’ we do not infer that 80 acres are less than half a hide[1583].
Evidence from Essex continued.
But more can be made of these returns from Essex. We will take a large
number of tracts of land described in the formula ‘x hides and z
acres’; we will observe the various numbers for which z stands, and if
we find some particular number frequently repeating itself we shall be
entitled to argue that this number of acres is some very simple fraction
of a hide. We will take at hazard 100 consecutive entries which contain
this formula—‘x hides + z acres,’ where x is either an integral
number or 1⁄2. The result is that in 37 cases z is 30, in 12 it is 15,
in 8 it is 40; then 35 and 20 occur 5 times; 80, 50, 45, 37, 18, 10
occur thrice, and 38 and 151⁄2 twice; eleven other numbers occur once
apiece. There can we think be but one explanation of this. The hide
contains that number of acres of which 30 is the quarter, 40 the third,
15 the eighth[1584].
Further evidence.
But Essex, it must be confessed, lies next to Cambridgeshire, and for
the rest of England we have less evidence. Still there are entries which
make against any theory which would give to the hide but 30, 40 or 48
acres. In Hertfordshire we read of ‘a hide and a half and 26
acres[1585].’ In the same county we read of ‘a half virgate and 10
acres,’ and this seems to tell of a hide of at least 88 acres[1586]. In
Gloucestershire we read of a manor of one hide and are told that ‘in
this hide, when it is ploughed, there are but (non sunt nisi) 64 acres
of land,’ whence we may draw the inference that such an acreage was
unusually small[1587]. We pass from Mercia into Wessex. In
Somersetshire we read of ‘three virgates and a half and 5 acres[1588],’
in Dorset of ‘three virgates and a half and 7 acres[1589],’ in Somerset
of ‘one and a half virgates and 8 acres[1590].’
Acreage of the fiscal carucate.
To prove that the fiscal carucate was composed of 120 (fiscal) acres is
by no means easy. If, however, we have sojourned for a while in Essex
and then cross the border, we can hardly doubt that in East Anglia the
carucate bears to the acres the relation that is borne by those hides
among which we have been living. Norfolk and Suffolk are carucated
counties, but while in the other carucated counties it is usual to
express the smaller quantities of land in terms of the bovate (8 bovates
making one carucate) and to say nothing of acres, in East Anglia, on the
other hand, it is uncommon to mention the bovate—in Suffolk we may even
find the virgate[1591]—and men reckon by carucates, half-carucates and
acres. We allow the description of Suffolk to fall open where it pleases
and observe a hundred consecutive cases in which a plot of land (as
distinguished from meadow) is spoken of as containing a certain number
of acres. In 22 cases out of the hundred that number is 60, in 8 it, is
30, in 7 it is 20, in 5 it is 40, in 5 it is 15; no other number occurs
more than 4 times, and yet the numbers that appear range from 100 to 2.
We have tried the same experiment on two hundred cases in Norfolk; in 28
cases the number of acres was 30, in 16 cases it was 60, in 13 it was
40, in 13 it was 16, in 12 it was 20, in 10 it was 80, in 9 it was 15,
though the numbers ranged from 1 to 405. Surely the explanation of this
must be that 60 acres are half a carucate, that 30 acres are a quarter,
that 40 acres are a third, 20 a sixth, 15 an eighth. We have made many
similar experiments and always with a similar result; wherever we open
the book we find plots of 60 acres and of 30 acres in rich abundance. We
use another test. When land is described by the formula ‘x carucatae
et z acrae,’ what values are assigned to z? We find 40 very
commonly, 42, 45, 50, 60 (but this is rare, for it is easier to say
‘x1⁄2 carucates’ than ‘x carucates and 60 acres’) 68, 69, 80 (at
least four times), 81, and 100[1592]. On the one hand, then, we have a
good deal of evidence that the carucate contains more than 80 acres,
some evidence that it contains more than 100 acres, and some that it
does not contain many more, for no case have we seen in which z
exceeds 100. Perhaps in Norfolk the figure 16 occurs rather more
frequently than our theory would expect, but 16 is two-fifteenths of
120, and the figures 32 and 64 occur but rarely. Also it must be
confessed that in Derbyshire we hear of ‘eleven bovates and a half and
eight acres,’ also of ‘twelve bovates and a half and eight acres[1593].’
These entries, to use an argument which we have formerly used in our own
favour, seem to imply that half a bovate is more than eight acres and
would therefore give us a carucate of at least 144. We can only answer
that, though men do not habitually use clumsy modes of reckoning, they
do this occasionally[1594].
Acreage of the fiscal sulung.
Of the Kentish sulung very little can be discovered from Domesday.
Apparently it was divided into 4 yokes (iuga)[1595] and the yoke was
probably divided into 4 virgates. We have indeed one statement
connecting acres with sulungs which some have thought of great
importance. ‘In the common land of St. Martin [i.e. the land which
belongs to the communitas of the canons of St. Martin] are 400 acres
and a half which make two sulungs and a half[1596].’ Thence, a small
quantity being neglected, the inference has been drawn that the Kentish
sulung was composed of 160 acres, while some would read ‘400 acres and a
half’ to mean 450 acres and would so get 180 acres for the sulung[1597].
But the entry deals with one particular case and it connects real acres
with rateable units:—the canons have 4001⁄2 or more probably 450
acres, which are rated at 21⁄2 sulungs. If we passed to another
estate, we might find a different relation between the fiscal and the
real units. Kent was egregiously undertaxed and as a general rule its
fiscal sulung will have many real acres. Turning to the cases in which
the geldability of land is expressed in terms of sulungs and acres, or
yokes and acres, we can gather no more than that the sulung is greater
than 60 acres, so much greater that ‘3 sulungs less 60 acres[1598]’ is a
natural phrase, and that the half-sulung is greater than 40[1599] and
than 42 acres[1600]. We may suspect that the Exchequer was reckoning 120
(fiscal) acres to the sulung but can not say that this is proved.
Kemble’s theory.
And now we must glance at certain theories opposed to that which has
been here stated. Kemble contends that the hide contained 30 or 33 Saxon
which were equal to 40 Norman acres, and that the hide of Domesday Book
contains 40 Norman acres[1601]. Now in so far as this doctrine deals
with the time before the Conquest, we will postpone our judgment upon
it. So far as it deals with the Domesday hide, it is supported by two
arguments. One of these is to the effect that England has not room for
all the hides that are attributed to it if the hide had many more than
30 or 40 acres; this argument also we will for a while defer. The
other[1602] is based on a single passage in the Exeter Domesday relating
to the manor of Poleham. That entry seems to involve an equation which
can only be solved if 1 virgate = 10 acres. William of Mohun has a manor
which in the time of King Edward paid geld for 10 hides; he has in
demesne 4 H., 1 V., 6 A. and the villeins have 51⁄2 H., 4 A.[1603] Now
three or four such entries would certainly set the matter at rest; but a
single entry can not. By way of answer it will be enough to say that the
very next entry seems to imply an equation of precisely the same form,
but one that is plainly absurd. This same William has a manor called
Ham; it paid geld for 5 hides; there were 3 H., 8 A. in demesne and the
villains had 2 H. less 12 A. Shall we draw the conclusion that 5 H. = 5
H. - 4 A.? The truth we suspect to be that here, as in Middlesex,
geldable units and actual areal units have already begun to perplex each
other. Both Poleham and Ham are what we call ‘over-rated’ manors. It is
known that Poleham contains 10 hides and Ham 5 hides, but, when we come
to look for the acres that will make up the due tale of hides, we can
not find them; for let King William’s officers have never so clear a
terminology of their own, the country folk will not for ever be
distinguishing between ‘acres ad geldum’ and ‘acres ad arandum’ But
be the explanation what it may, we repeat that the one equation that
Kemble could find to support his argument is found in the closest
company with an equation which when similarly treated produces a
nonsensical result. This is all the direct evidence that he has produced
from Domesday Book in favour of the hide of 40 acres. Robertson, while
holding that the hide of Mercia contained 120 acres, adopted Kemble’s
opinion that the hide of Wessex contained 40 without producing any
witness from Domesday save only the passage about Poleham[1604]. Eyton
reckons 48 ‘gheld acres’ to the ‘gheld hide,’ but he leaves us utterly
at a loss to tell how he came by this computation[1605].
The ploughland and the plough.
Another theory we must examine. It is ingenious and, were it true, would
throw much light on a dark corner. It starts from the facts disclosed by
the survey of the East Riding of Yorkshire[1606]. In that district, it
is said, the number of carucates for geld that there are in any manor
(this number we will call a) is usually either equal to, or just twice
the number (which we call b) of the ‘lands for one plough,’ or, as we
say, teamlands. Further, it can be shown from maps and other modern
evidences that the manors in which a = b were manors with two common
fields, in other words, were ‘two-course manors,’ while those in which
a = 2b were manors with three common fields, in other words were
‘three-course manors.’ The suggested explanation is that while the
teamland or ‘land for one plough’ means the amount of land that one
plough will till in the course of a year, the ‘carucate for geld’ is the
amount of land which one plough tills in one field in the course of a
year. Manor X, let us suppose, is a two-course manor; the whole amount
of land which a plough will till there in a year will lie in one field;
therefore in this case a = b. Manor Y is a three-course manor; in a
given year a plough will there till a certain quantity of land, but half
its work will have been done in one field, half in another; therefore in
this case a = 2b
The Yorkshire carucates.
Now we must own to doubting the possibility of deciding with any
certainty from comparatively modern evidence which (if any) of the
Yorkshire vills were under a system of three-course culture in the
eleventh century. In the year 1086 many of them were lying and for long
years had lain waste either in whole or in part. Thus the first group of
examples that is put before us as the foundation for a theory consists
of 15 manors the sum of whose carucates for geld is 911⁄4 while the sum
of the teamlands is 913⁄4. What was the state of these manors in 1086?
Three of them were absolutely waste. The recorded population on the
others consisted of four priests, one sokemean, eighty-four villeins and
twenty-six bordiers; the number of existing teams was 351⁄2; the total
valet of the whole fifteen estates was £7. 1s., though they had been
worth £72 in King Edward’s day[1607]. It is obvious enough that very
little land is really being ploughed, and surely it is a most perilous
inference that, when culture comes back to these deserted villages, the
old state of things will be reproduced, so that we shall be able to
decide which of them had three and which had two fields in the days
before the devastation. Further, we can not think that, even for the
East Riding of Yorkshire, the figures show as much regularity as has
been attributed to them. In the first place, there are admittedly many
cases in which neither of the two equations of which we have spoken (a
= b or a = 2b) is precisely true. We can only say that they are
approximately true. Then there are other cases—too many, as we think,
to be treated as exceptional—in which a bears to b some very simple
ratio which is neither 1:1 nor yet 2:1; it is 3:2, or 4:3, or 5:3
Relation between teamlands and fiscal carucates.
But at any rate, to extend the theory to the whole of Yorkshire, to say
nothing of all England, is out of the question. No doubt as a whole
Yorkshire was (in the terms that we have used) an ‘over-rated’ county:
that is to say, as a general rule, a, if not equal to, was greater
than b. But it can not be said that when a was not equal to b it
normally was, or even tended to be equal to 2b. We take by chance a
page describing the possessions of Count Alan[1608]; it contains 20
entries; in one of these a = b, in one a = 2b, in one b is greater
than a; in ten cases the proportion which a bears to b is 3:2, in
two it is 4:3, in two it is 5:3, in one 6:5, in one 7:5, in one it is
17:12. In the counties of Lincoln, Nottingham and Derby an application
of this doctrine would be ludicrous, for very commonly b is greater
than a. What is more, the method of taxation that it presupposes is so
unjust that we are loath to attribute it to any one. To tax a man in
proportion to the area of the land that he treats as arable, that is a
plausibly equitable method; to tax him in proportion to the area that he
has ploughed in a given year, that also is a plausibly equitable method;
but the present proposal could only be explained as a deliberate effort
to tax the three-field system out of existence[1609]. To take the
figures that have been suggested to us by the author of this theory, we
suppose that X is using a team of oxen in ‘a two-course manor’; he has
160 acres of arable land and ploughs 80 of them in every year. Then in
another village Y is using a team of oxen according to the
three-course system; he has, we are told, 180 acres of arable and
ploughs 120 acres in every year. This unfortunate Y is to pay double
the amount of geld that is paid by X. We could understand a demand
that Y should pay nine shillings when X pays eight, for Y has in
all 180 acres of arable and X has 160. We could understand a demand
that Y should pay three shillings when X pays two, for Y sows 120
acres a year and X sows 80. But nothing short of a settled desire to
extirpate the three-field system will prompt us to exact two shillings
from Y for every one that is paid by X. Lastly, we must repeat in
passing our protest[1610] against the introduction into this context of
those figures which express the aspirations of that enthusiast of the
plough, Walter of Henley. That the ‘land for one team’ of Domesday Book
points normally or commonly to an area of arable land containing 160 or
180 acres we can not believe. If we give it on an average 120 acres we
may perhaps find room for the recorded team lands, though probably we
shall often have to make our acres small; but county after county will
refuse to make room for teamlands with 160 or 180 acres[1611]. No doubt
the regularity of the Yorkshire figures is remarkable. There are other
districts in northern England where we may see some one relation
between A and B steadily prevailing. We will call to mind, by way of
example, the symmetrical arrangement that we have seen in one of the
Rutland wapentakes, where A = 4B. This we can not explain, nor will
it be explained until Domesday Book has been rearranged by hundreds and
vills; we have, however, hazarded a guess as to the quarter in which the
explanation may be found[1612]. As to the Yorkshire figures, we think
that of all the figures in the record they are the least likely to be
telling us the simple truth about the amount of cultivated land.
The fiscal hide of 120 acres.
We may now briefly recapitulate the evidence which leads us to the
old-fashioned belief that King William’s Exchequer reckons 120 acres to
the hide. There are at the least twenty sums set before us which involve
the equation: 1H. = 120A. or 1V. = 30A. We doubt whether there are two
sums which involve any one other equation. That there are sums which
involve or seem to involve other equations we fully admit; but when a
fair allowance has been made for mistranscription, miscalculation, the
loss of acres due to partitionary arrangements[1613], and, above all, to
a transition from the rateable to the real, from the hidage on the roll
to the strips in the fields, we can not think that these cases are
sufficiently numerous to shake our faith. We have further seen that in
Essex and East Anglia the acres of the fiscal system lie in batches of
just those sizes which would be produced if an unit of 120 acres was
being broken into halfs, thirds, quarters and fifths. Lastly, ‘the
rustics’ of the twelfth century ‘tell us that the hide according to its
original constitution consists of a hundred acres[1614]’ and probably
these rustics reckon by the long hundred.
Antiquity of the large hide.
If now we are satisfied about this matter, we seem to be entitled to
some inferences about remoter history. The fiscal practice of reckoning
120 acres to the hide can hardly be new. Owing to many causes, among
which we recall the partitionary system of taxation, the influence of an
equity which would consider value as well as area, and the disturbing
forces of privilege and favouritism, the fiscal hide of the Confessor’s
day has strayed far away from the fields and is no measure of
land[1615]. At its worst it is jobbery; at its best a lame compromise
between an unit of area and an unit of value. And yet, for all this, it
is composed of acres, of 120 acres. The theory that is involved in this
mode of calculation is so little in harmony with the existing facts that
we can not but believe that it is ancient. It seems to point to a time
long gone by when the typical tenement which was to serve as an unit of
taxation generally had six score arable acres, little more or less.