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A SYLOW FACTOR TABLE
OF THE -
FIRST TWELVE THOUSAND NUMBERS
Giving the possible number of Sylow sub-groups of a group of
given order between the limits of 0 and 12000
HENRY WALTER STAGER to Q
WASHINGTON, D. C.
PUBLISHED BY THE CARNEGIE INSTITUTION OF WASHINGTON
1916

Jºhl,2602060
IGI ‘ON NOILVOIT&Iſhq
NOLONIHSVM HO NOILſ),LILSNI (II)SINXIVO
INTRODUCTION.
The practical application of the following well-known theorem of
Sylow—
If p" is the highest power of a prime p which divides the order of a
group G, the sub-groups of G of order p" form a single conjugate set and
their number is congruent to unity, mod. p.–*
in determining the possible number of the Sylow sub-groups of a given
group requires considerable numerical computation before even tenta-
tive results can be obtained. The tables herewith published furnish
the possible number of the Sylow sub-groups for all groups whose
order does not exceed 12000. The table is arranged according to the
system which is usual in tables of common logarithms of numbers.
There are just one hundred numbers to a page. To each number is
allotted a rectangle, found by the intersection of the proper row and
column, in which is given the following information:
1. In the column at the extreme left of each rectangle is found the
representation of the number as a product of powers of primes; for
instance,
N = 0.2b&cy . ., where a, b, c, . . . are distinct primes.
In case the number is a prime, it is indicated by p, where i is the order
of the prime in the Series: p1 = 1, p2 = 2, pa - 3, p4 = 5, . tº º ºs
2. To the right are found the values of k for each divisor of N of
the form p(kp-H1), p > 2, k > 0. Values of k for which N = p(kp-H1)
are indicated by a star (*).
For example, we find the following entry in the table for N = 1080.
3.
39 I 3 13
5 1 7
From the column at the left, we have 1080 = 2*.3%. 5. From the values
to the right, we find that 1080 is divisible by 3(1-3-1-1), 3(3.3-i-1),
3(13.3+1); 5(1.5-H1), 5(7.5-i-1), 5(43.5-i-1). The star (*) further
indicates that 1080=5(43.5–H1).
*Sylow, Théorèmes sur les groupes de substitutions; Math. Ann., vol. V (1872), pp. 584–594,
For the particular statement of the theorem used above, compare Burnside, The Theory of Groups
of Finite Order, Ed. 2, Cambridge (1911), §§ 120 et seq. These sub-groups of order p" are known
as Sylow sub-groups of G. Miller, Bulletin Am. Math. Soc. (2), vol. 9 (1903), p. 543.
Since for each prime factor of N, p(kp-H 1) = p, when k = 0, this value
of k has been omitted. The values of k for p = 2 are not listed, as they
are easily obtainable from the data of the column to the left, since every
odd factor of a number is of the form (2k+1). To prevent errors,
the factors are printed in Roman type and the values of k in italic type.
Applying the data of the above example to Sylow's theorem, we
find by taking out a single entry that the possible number of sub-
groups of a Glost of order 3° is 1 or 4 or 10 or 40, corresponding to
k = 0, 1, 3, or 13 respectively. In the same manner, the number of
sub-groups of a Gioso of order 5 is 1 or 6 or 36 or 216. In both cases
the exact number must be determined by other principles of Group
Theory.
The method of construction of all factor tables is essentially the
same and is best illustrated in the “sieve of Eratosthenes.” In case
all the factors are to be listed, as in the tables herewith, the process
is slightly modified. Let the natural numbers be written down in
order. Beginning with 2, write a 2 above every alternate number.
Begin now at the smallest number above 2 which has no factor written
above it; namely 3, and write a 3 above every third number. Begin
now at the smallest number above 3 which has no factor written above
it; namely 5, and write a 5 above every fifth number. The table is
now complete up to 2.7. The writing of the factors above the mul-
tiples of the primes in this manner up to the nth prime completes the
table of prime factors up to twice the next higher prime.
3 3 7 5 3 5 7 11 3
5
2 2 2 3 2 2 2 3 2 2 2 3 2 2 5
1 2 3 4 5 6 78 9 10 11 12 13 14 15 16 17 18, 1920 21 22 23 24 25
This method gives all the prime divisors of the numbers. Similar
methods may be used to secure all the factors of any particular class.
Special devices serve to lessen the amount and increase the ease of
the mechanical work.
Since the value of any table depends upon its accuracy, two inde-
pendent computations of the tables following were made by different
*For a detailed description of the method of construction of factor tables the reader is referred
to the Introduction of Lehmer's Factor Table for the First Ten Millions, Washington (1909).
III
300742

IV
methods and the results compared. Each method will now be
described in detail.
FIRST METHOD OF COMPUTATION.
For the first computation, each sheet of paper was ruled in rec-
tangles of uniform height, but of varying length, and 100 rectangles to
the page. The arrangement of the numbers was the same as is usual
in tables of common logarithms. The prime factors with proper
powers were then entered for each number, after which the pages were
glued together top to bottom in order in a continuous roll and arranged
on rollers at each end. During the process of the work the rollers
were securely fastened at each end of a long table. The values of k
were then entered mechanically.
The method of entering the values of k depends on the following
considerations:
Multiples of any divisor, n = p(kp-H1), for a given p and k, occur
in the same column at regular intervals: if the final digit of n is 2 or
4 or 6 or 8, multiples of n occur in the same column every n/2 lines;
if the final digit of n is 0, multiples of n occur every m/10 lines; if the
final digit of n is 1 or 3 or 7 or 9, multiples of n occur every n lines;
and if the final digit of n is 5, multiples of n occur every m/5 lines.
The first appearance of a multiple of any such divisor, n = p(kp-H1),
for each of the columns in which multiples may appear is evidently
given by the first five multiples of n, if the final digit of n is 2 or 4 or 6
or 8; by the first multiple of n, if the final digit of n is 0; by the first
ten multiples of n, if the final digit of n is 1 or 3 or 7 or 9; and by
the first two multiples of n, if the final digit of n is 5. The listing of
the values of k by reason of these conditions becomes a mere matter
of measurement.
Owing to the size of the rectangles and the rapidly increasing
distance between two successive appearances of a given factor in the
Same, or even in different, columns, the use of stencils as in the con-
struction of the Ordinary factor tables was found to be impracticable
except for a very few cases. Instead, the proper entries were deter-
mined by means of a carefully graduated rule with the unit equal to
the height of the rectangles. This necessitated great care not to
overlook any column and required the keeping of a list of the last
entry (often for each column) in each working length of the table.
The first difficulty was entirely, and the second one largely, elimi-
nated by the second method of computation.
The first task in the actual computation was the determination of
the values of the divisors, n = p(kp-H1), for the successive values of
k and each odd prime such that p(kp-H1) < 12000. For every prime p,
except 2 or 5, numbers of this form appear in the same column every
p” lines and the values of k for any two successive numbers in the
same column differ by 10. It was, therefore, only necessary to find
n = p(kp-H1) for the first ten values of k, k = 1, 2, 3, . . . 10, and the
remaining values could be determined by measurement. Evidently,
the divisors are the numbers such that N = p(kp-H1) for a given p and
k. In the tables these values of k are indicated by a star (*). (In the
first manuscript these values of k were listed in a separate column and
no other special mark of identification used.) The method of compu-
tation by measurement permitted the listing of these values of the k's
opposite the entry of the proper prime as the values were determined,
the value of k being increased by 10 for each successive entry in the
same column. In general this was the method employed, but for
certain primes more direct methods were available.
As already stated all values of k for p = 2 were omitted from the
table because they are readily obtainable from the data of the prime
factors given and, further, because these values would have necessi-
tated a page about twice as large without adding greatly to the value
of the table. It is worthy of note that the numbers of the form
2(2k+1) appear in the same column every alternate line and the
successive values of k differ by 5. g
Since p’=9, when p =3, if the location of 3(3k+1) is known, the
number 3|3(k+1)-H1] will be found in the row below and in the next
column to the left. The method for p = 3 consisted, therefore, in
entering successive values of k opposite the factor 3° in the rectangle
below and in the next column to the left, beginning with 3(1-3-H1) =
12 and k = 1. The first page of the scheme is shown on page VIII.
For p = 5, beginning with 5(1.5-H1) = 30 and k = 1, opposite the
factor 5% of every fifth line thereafter of the 0-column the odd values
of k, 1, 3, 5, . . . . , were entered; and beginning with 5(2.5-i-1) = 55
and k = 2, opposite the factor 5’ of every fifth line thereafter of the
5-column, the even values of k, 2, 4, 6, .
Scheme may easily be constructed.
Similar methods were employed with the other primes. In each
case the special device Saved labor and usually permitted of more
ready checking. The general method was resorted to in as few cases
as possible, because it involved more labor and the checking was more
difficult.
The next step consisted in entering the proper values of k after the
corresponding prime factors (p →2) for all the multiples of the factors
of the form p(kp-H1) already entered. These values of k were
entered by measurement according to the principle that for a given
p and k two successive multiples in the same line occur every pºp
lines, if the final digit of p(kp-H1) is 2 or 4 or 6 or 8; every pºp1)
lines, if the final digit is 0; every p(kp-H1) lines, if the final digit is
1 or 3 or 7 or 9; and every **) lines, if the final digit is 5. The
first entry in all the columns is given by the first five multiples of
p(kp-H1), if the final digit of p(kp-H1) is 2 or 4 or 6 or 8; by the first
multiple, if the final digit is 0; by the first ten multiples, if the final
digit is 1 or 3 or 7 or 9; and by the first two multiples, if the final
digit is 5. For example, let p =3 and k = 1. As the final digit of
3(1-3-H1) = 12 is 2, the first entry in all of the columns are given by
the first five multiples; namely, 12, 24, 36, 48, 60. Therefore, all
numbers divisible by 3(1-3-H1) were found in columns 0, 2, 4, 6, 8,
3(1-3-H1)
2
After the factor 3° of each such number was placed a 1. The same
process was followed for 3(2.3+1), and for all values 3(k-3-H1) such
that 3(k. 3+1)-312000. Likewise, the same process was carried out
in general for all values p(kp-H1) such that p(kp-H1) < 12000.
In making these entries many checks were possible. The one
most commonly used was that, if N = m. p(kp-H1), N was divisible
by p and also by the factors of (kp-H1), the distinctive ones of which
every = 6 lines from the first entry, the values given above.
., were entered. The
V
were easily remembered. Unless all these items checked no entry
was made. Further, to prevent confusion, different colored inks were
used for each class of entry. When the entries were complete, the
roll was again separated into pages containing 100 numbers each.
SECOND METHOD OF COMPUTATION.
As the author is not acquainted with any tables which contain
similar data” and which could, therefore, serve as a basis in testing out
possible errors in the manuscript, it was decided to undertake a
second computation of the table entirely independent of the first one
and then to compare the two to obtain the final manuscript. In the
Introduction to Lehmer's Factor Tables for the First Ten Millions, it is
suggested that a more effective way of constructing tables of this
character would be to replace the columns by as many strips laid
side by side and adjustable with respect to each other. This method,
modified to meet the needs of this particular table, was used in the
second computation.
The pages of the second manuscript were about one and one-half
times as large in each dimension as those of the first one. The
increased size was taken as a precaution to prevent tearing of the
strips in the large amount of handling necessary. The pages were
specially ruled for the table and the entries at the top of each column
printed in. The prime factors of each number were entered first as
in the other computation. To prevent errors in replacing the parts,
in case the strips were torn or separated, the number of each rectangle
was entered in red by an automatic numbering machine in the lower
right-hand corner. The sheets were then glued together as before
and finally cut into ten strips. Each strip was fastened at each end
to a roller of approximately its own width and these rollers were in
turn placed in proper order in two large round hollow tubes with a
longitudinal opening which could be tightly clamped together. This
arrangement permitted each strip to be adjusted separately, while,
after the adjustment had once been made, the entire table could be
rolled up at once as the entries in each working length were completed.
*In the determination of simple groups, various authors have determined these data for brief
lists of numbers. Cf. Cole, American Journal of Mathematics, vol. 14 (1892), p. 380; Ling and
Miller, Ibid., vol. 22 (1900), p. 14. &
VI
Owing to the height of the rectangles, the loss in adjustment due to the
rolling was so slight as to cause no doubt as to where to make the entry.
In this computation the values of k were entered successively for
each value in natural order. To designate those values for which
N = p(kp-H1), the first entry for each new value of k was entered in
different colored ink. The evident fact that such a value of k must
be the largest value of k for a given factor p of N was used as a check
in making the entry. The first ten or fewer multiples of every divi-
sor, p (kp-H1), which formed a complete set of incongruent residues
(mod. 10), were found and the strips were arranged so that these num-
bers were in line. The strips were then clamped in this position and
the values of k entered into the proper rectangles. The same entry had
to be made for parallel lines of rectangles, each line º lines from
the preceding one, if the final digit of p(kp-H1) was 2 or 4 or 6 or 8;
pºp lines from the preceding one, if the final digit was 0; p(kp-H1)
lines from the preceding one, if the final digit was 1 or 3 or 7 or 9; and
pºp lines from the preceding one, if the final digit was 5. This
recurrence in parallel lines afforded a check both for the prime factors
and for the values of k. The process was carried through for all
divisors m = p(kp-H1), where p > 2 and n < 12000. The arrangement
of the strips at the beginning for n = 3(1-3-H1) is given on page IX.
The second method was found to be much easier of manipulation
and much more accurate. Throughout its construction, rubber
numbering stamps and automatic numbering machines were used
freely. Their use allowed the author to concentrate his attention on
the proper place of entry and the various checks, while the correct
value of the entry was assured.
When the second computation was completed, the two manuscripts
were carefully compared by the author and an assistant. Two
readings were made. The author and his assistant read by turns,
each reading a page at a time. The pages read by the author on
the first reading were read by his assistant on the second. The
second reading was entirely independent of the first one. On the
first reading, the errors were listed on separate sheets and no correc-
tions were made in the manuscripts. After the second reading, the
errors found in the two readings were compared, the proper entries
determined, and the corrections made. A careful comparison of the
number of errors in each manuscript showed that the second method
was the more effective. The total number of errors in the second
manuscript was 36 per cent as many as in the first manuscript,
although there was an error of only two-thirds of one per cent in the
first manuscript. In this statement of errors, only the values of k
were considered, as the methods for determining the prime factors of
each number were essentially the same in both computations.
While the main purpose of the table is to furnish data for the
application of Sylow's theorem, it was found desirable to add certain
other material of value.* The method, already described, of indi-
cating the rank of the prime numbers by subscripts makes it possible
to determine the number of primes between any two limits less than
12000. The left-hand columns of each rectangle furnish the expres-
sion of all numbers less than 12000 as products of powers of primes;
most tables furnish this information only for the odd numbers not
divisible by 5. It is hoped that workers in Group Theory and in
Number Theory will have their needs met by the combined data
(within the limits set), without having to resort to larger works.
APPENDICES.
The construction of the table suggested many interesting problems,
but none of more interest than those connected with the numbers
which contain no factors of the form p(kp-H1), where p is any prime
and k is any integer greater than Zero. Numbers which contain no
factors of this form we will denote by P. A list of P's is given in
Appendix I, arranged for readily determining their number between
any two limits less than 12230. The P's have many properties in
common with primes. A study of the comparative frequency of the
two classes of numbers is given in Appendices II and III. Appendix
II gives the enumeration of the P's and of primes by hundreds and
*In compiling the extra data the following books were used: (1) Jones, Logarithmic Tables,
Eleventh edition, Ithaca, N. Y. (1908). (2) Glaisher, Factor Table of the Sixth Million, Intro-
duction, London (1883). (3) Lehmer, Factor Table of the First Ten Millions, Washington (1909).
(4) Barlow, New Mathematical Tables, London (1814), (5) Lidonne, Tables de tous les diviseurs
des nombres, Paris (1808).
VII
thousands in parallel columns. From this data, the approximate
curves of frequency are given in Appendix III, plotted one above the
other.
These tables have been printed by the method used by the Carnegie
Institution of Washington in the publication of certain tables recently;
in particular, Professor Lehmer's Factor Tables of the First Ten Millions
and List of Prime Numbers from 1 to 10,006,721. The manuscript
was first typewritten in triplicate on large sheets (a page to a sheet)
and the two carbon copies sent to the author. These copies were
compared, entry by entry, with the original manuscripts; once with
that of the first method of computation and twice with that of
the second method. Both manuscripts were used to eliminate any
errors which might have escaped detection in the previous comparison
of the original manuscripts. The errors found by the author were
corrected by pasting over them the proper entry. These sheets were
then photographed on glass and reduced to about 8 by 11 inches in
size. Velox proofs were then sent to the author and these were again
compared with the manuscripts, once with each. After the necessary
corrections had been made, the photographs were transferred to zinc
plates. The zinc plates were then printed in forms of eight pages each
and three copies of the proof sent to the author. These proofs were
compared with the two manuscripts in the same manner as the first
typewritten proofs. The same general method was pursued in reading
the three distinct sets of proof. The author and his assistant read
alternate pages which were so chosen that each read the entire 120
pages at least once for each set of proof, and also so that each read at
least once from the proof sheets for each set. Each reading was entirely
independent of any other. A list of errors for each reading was kept
on filing cards (a card for each page). After the final reading, this
entire list was compared with the proof to see that all errors had been
corrected. As a final check, the total number of entries of the k's for
each prime p and also the grand total for all the primes were deter-
mined by count and these totals were then compared with the results
obtained from the two computation formulae below.”
*For the deriviation of these formulae, see Stager, On Numbers Which Contain. No Factors
of the Form p(kp-H1), University of California Publications in Mathematics, Vol. 1, No. 1 (June,
1912), pp. 1–26.
The total number of entries of all the values of k for a given prime
p' is the sum [uº-p'
p'2
. X 11999 |.
* Lp'(kp'+1).]”
where by [æ] we will denote the greatest integer in a.
The total number of entries of all the values of the k's for all the
odd primes is the sum
k_[11999–Pi
... -ſº
- 11999
2 × [ºn]
v/4. 11999–1–1
2
p, is any one of the first X odd primes in the series, p1=3, p2 = 5, . . .
p; . . . . . p.; the k's run independently for each p.
For tables of this type, where the eacact location of each and every
entry is absolutely essential for accuracy, the advantages of the
photographic process are very marked. Errors due to the falling out
or breaking off of type are entirely eliminated. The use of the lino-
type would eliminate errors due to the dropping out of type, but a very
large element of possible error would be introduced from the necessity
of re-writing an entire line in correcting a single entry. The possible
interchange of two lines would also present a large opportunity for
€II’OI’.
where p, is the largest prime not greater than and
There remains for the author to acknowledge here the kind assist-
ance received from many sources. He is especially indebted to the
Carnegie Institution of Washington for undertaking the extended task
of publication. Thanks are also especially due to Professors L. E. Dick-
son of the University of Chicago, D. N. Lehmer of the University of
California, and G. A. Miller of the University of Illinois for many
helpful suggestions and criticisms. And finally, the author gratefully
acknowledges that without the constant encouragement and able
assistance of his wife in the arduous tasks of computation and com-
parison of the tables, this book would not have been completed.
HENRY WALTER STAGER.
MAY, 1916. -
VIII
Scheme for p = 3 (First method of computation).

2 3 4. 5 6 7 9
O p p p 22 p : p 23 32
2 22 2 3 24 2
1. 5 p 3 1 p 7 5 p 32 p
22 3 2 23 52 2 33 22
2 5 7 11 p 3 13 7 p
2
p 25 3 2 5 22 2 3 4
3 ; 11 17 7 32 p 19 13
23 p ; p 22 32 2 p 24 72
4. 5 7 11 5 23 3
2 3 22 p 2 5 23 3 6 2
5 52 17 13 33 11 7 19 29 p
* 22
2 32 26 5 2 22 3
6 || 3 p 31 7 3 7 p
5 13 11 17 23
7 : p 23 p 2 3 8 22 7 2 p
7 32 37 52 19 11 3
13
24 34 2 22
p 5 2 3 23
8 5 41 ; 9 17 43 29 11 p
2
7 22 3 10 2 5 25 2
32 2 3
9 5 13 23 31 47 19 3 p 72 11
First page, showing the entries for p=3, when N =3(3k+1).
IX
Scheme for n=3 (1.3+1), showing first line of entries (Second method of computation).
1.
O p
0 1
2
1 | 5 p
10 11
22 3 23 32
2 5 7 T-------. — — — — — - – ---------...--——---~~~" T ~ T & T ~ * ~ Tºrr
6
20 21 8 9
2 - 2 2
3 3 p 3 p 32 p
5
30 31 6 7 18 19
23 p 22 p 24 ſp 22 p
4. 5 7
2
40 - 41 4 5 16 17 28 29
2 3 2 3 2 33 2 3
5 52 17 p 7 5 13 19 13
50 51 2 3 14 15 26 27 38 39
22 p 22 23 52 22 p 24 72
6 3 1 3 1? 3 32 1 3 .
5 *.
60 61 12 13 24 25 36 37 48 49
As n is an even number in this case, note that the value of k, k = 1, appears only in the even columns. To save labor, each odd column
is adjusted the same as the preceding even column. The p indicates that the number is a prime. The number in the lower right-hand
corner of each rectangle is the number of the rectangle and was necessary in this method to avoid errors in adjusting the strips or in
case a strip should separate or be torn. They were entered in red in the original to prevent confusion.
A P P E N D I C E S.
APPENDIX I.
List of P's.”
In pages XI and XII is given a list of P's from 1 to 12229 in their natural
order and arranged for the ready computation of the number of P's between
any two limits less than 12230. The columns are numbered consecutively
from 1 to the last column of the list in the first line at the top of the pages
and the rows are numbered from 1 to 50 in the first column on the left-hand
side of each page. The last three digits of the P's are given in the columns
and the remaining digits are found in the proper column and in the second
line at the top of each page. In case the entry for any P is in heavy type,
the other digits for the remaining P's in that column are found at the top
of the next column to the right. Thus, the P at the intersection of column
35 and row 43 is 5127.
APPENDIX II.
Enumerations of P's and Primes.
The right-hand column of this page gives in adjacent columns the
number of primes and the number of P's for each hundred and each thou-
Sand within the limits of the table. The enumerations for the primes were
taken from data given in the Introduction to Glaisher's Factor Table of the
Sixth Million. The results for the P's were obtained by actual count from
the List of P's in Appendix I. The arrangement of the enumerations needs
no explanation.
APPENDIX III.
Approacimate Curves of Frequency.
The data given in the enumerations of Appendix II has been employed to
plot (Plate 1) the number of primes and of P's by hundreds. The abscissae
give the number of the hundred and the ordinates give the number of the
primes, or of the P's, in the hundred. The curve AA’ is for the primes and
the curve BB' for the P's. The two curves represent approximately the
frequency of the primes and of the P's respectively.
*I am indebted to Professor D. N. Lehmer for the method of listing the P's, which is similar to
the arrangement used by him in his List of Prime Numbers from 1 to 10,006,721, Washington (1914)
X -
Number of Primes and P's for Each Hundred and for Each Thousand.
0–3999
Hun- e y Hun- g y Hun- i º y Hun- | . . . p
dred Primes | P’s dred Primes i P's dred Primes P’s dred Primes P’s
1f 26 49 11 | 16 32 21 14 33 31 12 34
2 21 40 12 12 35 22 10 31 32 10 33
3 16 37 13 15 35 23 15 34 33 11 31
4 . 16 34 14 11 36 24 15 34 34 15 33
5 17 37 15 17 32 25 10 34 35 11 . 30
6 14 38 16 12 35 26 11 35 36 14 34
7 16 34 17 15 35 27 15 30 37 13 33
8 14 36 18 12 33 28 14 33 38 12 33
9 15 36 19 12 33 29 12 37 39 11 32
10 14 33 20 13 36 30 11 31 40 11 33
169 374 135 342 127 332 120 326
4000–7999
Hun- e y Hun- :--~~~~ y Hun- g y Hun- e y
dred Primes | P’s dred Primes P’s dred Primes P’s dred Primes P’s
41 15 33 51 12 33 61 12 29 71 9 33
42 9 34 52 11 31 62 11 36 72 10 34
43 16 35 53 10 28 63 13 33 73 11 34
44 9 31 54 10 35 64 .15 30 74 9 33
45 11 33 55 13 30 65 8 35 75 11 32
46 12 33 56 13 32 66 11 30 76 15 24
47 12 32 57 12 32 67 10 31 77 12 32
48 12 31 58 10 31 68 12 31 78 10 33
49 8 33 59 16 33 69 12 33 79 10 31
50 15 33 60 7 33 70 13 31 80 10 34
119 328 114 318 117 319 107 320
8000–11999
|
Hun- º y Hun- g | y Hun- º 9 Hun- gº 9
dred Primes | P's dred Primes P’s dred Primes | P’s dred Primes | P’s
81 11 35 || 91 11 31 || 101 11 31 || 111 10 36
82 10 31 92 12 33 102 12 28 112 11 27
83 14 30 93 11 32 103 10 28 113 10 31
84 9 34 94 11 30 104 12 33 114 10 35
85 8 32 95 15 31 105 10 31 115 11 33
86 12 35 96 7 : 31 106 || 8 31 116 9 32
87 13 31 97 13 29 107 12 35 117 8 31
88 11 32 98 11 32 108 11 31 118 9 32
89 13 32 99 12 32 109 10 28 119 12 30
90 9 32 100 9 35 110 10 31 120 13 30
110 || 324 112 316 106 || 307 103 || 317



fThe first hundred, 0–99, includes 1 as a prime and as a P.
PLATE |
AA Approximate Curve of Frequency for Primes. BB Approximate Curve of Frequency for P's.

37
List of P's 1–5937.

:
99
001
321
07
List of P's 5939–12229.
* : * 4: ... 3".

:
|57|5s|59|Go ||61|62|63

82d - f G
TT b gº I 2 6T. Afz T2 22 QT. 8 wº
22 ź ç2 g 2 &OI 2 22 d º
#2
**d 4. d
IT 62 Øy &T 36 & Y 2 Ty 48; 9
g3 º 2 g g? 2 w? *3
22 T2 ..]
**d çº d d l
5, 2 IT 6. gº A2 T 22 g
2 A 23 138 £ 2 g3 2
O2 6T
*d TT d I G
22 AT *4 2 £T 4. Tg 8 ſ 2
2 22 2 g 92 & 22 2 23
8tal *d
62 6T. * I l TT g2 çº All 89
2 49 2 g? *& 9 2 22 2 2
9td. 9tdI * **q
sº I ? 22 g II & 9 G
24. $3 2 22 g? 2 g3
stol *I'd * I G
2T 6. Y 22 4. AT: TT 48' 2
wjº 2 2 22 g 2 º g? 2
tºd - ord
d 2T T 2 TT 4. G
22 g2 2 29 g2 2 *& 2 t?
*d °dH *d °dH
22 g 4. * T 2 g
*d *d *d *d *d
º
22 g? 2 22
6 8 A. 9 9. #7 9. & I
|
66I — 00I.

º 9 Qºy
*d TT *dſ 2. d **d 61 || 61
4 g? g4. G 46 & Hº 9 º' 2 g
2 22 # 9 2 92 2
Qºy
Tg * I ºf d ** I G 8 I
4. Jºy AT OY 9 A9 £2 T9 4. & Y 22
& g2 22 TT 2 9 g? *03: 9 2 22
e'd 62 tºd AT J. I
(S3 69 II 4. #6'ſ 2 £y 6T. G
2 2 #2 #9 2 22 9 22 2
Oº
Iſ & d ET, *d 9 |
6 & 1 & 98 & G Tº #2 22 & 9
22T g? 2 #87 ? 22 2 4. g?
*d 2T II *d r eg | 9 |
QQ 64. *41 ſº I ? Tg 38 l &T 6. 8 & 9
g 2 22 &9 g 2 22 e? 2
9°d # I
d
A9. zł 24, 62 9 ſ 22 £I TA, 47 g
g? *91 & 2 2 g $3 IT 2 º g?
Q? § 29: -
d 22 **d * I II d 2T £ I
*GI 2 &T g A9 6T, 4 I 2 tº 9
2 g3 e? 2 d g? 2
*d º, I
- d Y G
çº & 22 T2 It, T9 *g'ſ £ I 2
rººf 2 43 2 g9 22 º 2 2 TT g3
6T. tºd II II
AT: 69 2T 62 22 9 2 Iſ A. M2 & G
4. 2 P 22 22 g 2 #2 *&I 2 2
08d. 82d 8& Ł 82d Allſ **d . (){
I gº 29 &P G 2T & II 2 29
g3 2 a 2 e3 2 22
6 8 A. 9 9 f 9. & I
66Z — 00Z

$9
sk d 62 6%
92 67T. IT M2 69 91 & 9 24. 16 G
çT 2 g? e2 G 2 82 *& 2 2
29 T9
gº 6T. d Aly d I l 8%
g T 22 Tºy II. G Il * IE 2 * II g
gº'ſ g3 4. 2 9 @ 22 2 e?
09 -
d 22 2T bºd I g 13
T2 621. QI. I. 2 IT A&T, 4. &T 8 82
Oſ 22 2 22 & 29 2 303 P & 2 #3 2
39 Æ9
d * 6T - r II d 2. 9%
4.9 69 4. 29 *63, 4 I 2 TºT 62 G G
22 2 2 G g3 2 22 23
99. :
27 d &T 39 A. 99.1 Q&
4.2 fºr 9. &OI g A2T 22 6 & 7. 22 e.g
& 2 g3 *8& 2 2 3& TT. 23 2
Tºy *d 8. T G jº,
28 T2 6T. 54& 2 tć. T9 z'ſſ 8’ſ g g I 2
2 g? 9T 2 G 23 g? 2 +3
SQ 29,
d &T 2T, d IT 22 8&
d 6/, 69; 47 jº 29 62 A. *6 9
2 893 2 22 g # g? & 2 2
TQ Og
#93 9 I 2 QTT 29 Y A &T 9 Aſ & G
g? 2 8 22 g? 2 2T 23
& 4, -
e'd jº I g IZ
2A, 60'ſ T2 T 82 gy AOT TA, 2G *83 & 2, 2
*jø 2 2 4. g? G 2 2 22 2
6: 2 22 QOT All 0%
T Tºy Ir r g 62 TOI A9 G
II #2 2? 2 &9 G t? zºº. A 2 *& 2 :
6 8 1. 9 g #7 9. g I
669 — 008

# 2T
6T. **d Y IT - @ I G 69
*8 A. 66T. 4 Y 22 6l. 4,61. T2T I g4. 22 & 5' 8" 2
spp. 9 & 2 2 22 g 2 2 e2 All 2
8& &&.
d II d * T 6T. 88
A6 Qºy 25T 4. Yaº gº ſ 2 T6T, A2; &QI G
22 fºr 22 2 3 g 1.3 2 *3P 2 22
94. 94,
d 4. A.T d T2 Æ 18
& 82 62 Alſº G 38 IT & I? Or Y 2 29 g
2 2T g3 s & 2 23 4. 2
*/
d T9 I QT 4 Iſ G 99.
Tºy 22 O2 9 2A, 4. 2TV T9T £I & I 22
g? #2 2 G 22 &Qº. 2 2 26'ſ g3
S& 24,
d AT: 6C d *4 & 99
6A.T. 4. 69 Tºl 3.68 2 TT && 21, 29
2 & 2 23 &jºr g 2 g3 P. g? 2
tºd 62 oºd 22 61. Allſ #79
6T ºr 2 2AT, G Øy 9 22 12 G -
g? 2 riº 2 e2 ed 2 IT, 23
69 9°d TT £8
d I l *8'ſ & I g
çTT 22'ſ *49' 6 gº & T 2. A9 4.91. 42 29 87 4 & 2
º 2 $3 g 2 &I 22 22 2
22 Z9.
Aº Tºy 60; 29. 2T Y 52 6T. 4. AOI Bº G
4. g3 *98 2 2 29 22 &T 2 2 93
Q9
29 4°d & J. 9°d 2. d tº 18
62 1398 2. 6, 2 g Ł91. &I º ſ 2 9 G
TT 2 22 & 22 2 c? 2
#9
TI d & I &T r cG 08
20T & A II 2.2 T9 6T. TOT TGT 27 *88 8 & T 2
*iº 2 g3 2 *&T g #3 2 2 *9 & 22
6 8 A. 9 9. f 9. & | O
66 – 00;

96 Q6
d 29 sº IT 5T Tip d g4. 67
39; 2 TA, T2 & G 2T 62 & T 9 G
2 301 A #3 8T 22 2 Allſ z? 2
**d 22 &67 & 1 Q 8?
99T T9 g? 46 2 TT. d Tºz 42 tº ºr gº & T 9
*jº 2 £2 2 g 22 aſ 2 2 2T g3
Q8
d - Aſ 6d. 47 Žiž
692 29 4. 51, 92 2 Øy 69; A91; g
2 22 22 29 2 TT g? *& 2 2
26 y T6 TT O6
9T; *d Tg º d & J. d 22 9%
A9 4T P I 22 222 9 9 62 * Ig 4 & 2 6 G
b 22 2 Or 2 #2 2 22
6°d 6T. 2T - Y 29 gif
AT 622 gaſ 9 ſ 2 & A22 TGT £TT, Ty 8 & 32
e? 2 g3 48T g 2 2 22 TT 2
&
sed 42 *d Aſ TI #5
*6 ſ , 69'ſ 222 69 36P &I. I. 2 QT. zd, aſ g
92 2 2 g 22 2 91 & 22 £2
**q 24, 62 Tº 9°g *d gºy gy
paſ 2. 22 60T G d Q I g? *41 G
2 6; 22 *8tº 2 2 #2 2
º & A
2T Tºl *d # I G Žiž
TT AOT, T9 r:47 9 All 2G Ay TT2 8& 6 E & T 2.
p 2 22 * 2 29 £2 £2 2 23
2°dH 6T. 22 Tw If?
IT 62'ſ 2T 28 GI 22 69 2O: A2T 8 g
2 ç g? g 2 & 23 2 2
tºd Aſ 62 A9 oed 0%
*gº II I 2 A2 * , *9ſ 9 TOI T2 & 9 & 29
g3 II 2 52 22 2T, 2 $2
6 8 A. 9 9. j, 9. 3. I ()
669 – 00S

... OTT 6OT
Hºd 22 *& Aſ TT, d 69; 69
2T 65T 6?I *&I l 4 g? 12 A&T, G
2 *99 2 23 G 2 #3 2 2
BOT -
zk d çT 46 62 89
T2 &gº 91 6 & Y 2 262 G 2/, 2G &: 2 29 #83 G
6T g? 2 * 22 g3 IT 2 4. g3
4,0T 90T 6T.
d If 2T d I G 2.9
26T. zºſ I& G T 22 22 4. I5T II 489 9 & 2
*jº 2 2 92 29 2 2 22 2
QOT #OT G
d Alſº d Aſ Y A. 99
T.A. d 292 2TT IE I 2 T92 TT II & G
e2 & 92 2 G g? 2 489 2 #2
2OT G
T2 d A 2 * I 92 IT QQ
çº, OT 22 62, *33 G Al2 64. & IS GI I 2 62 & 29
2T 2 g? a'ſ 2 2 1. c? 6T 2
2OT Y 2T TOI
d # II A. d 4 Iſ G i-g
T9 A&T O3 ſº & 2 60T &T - TBT TA2 & I gº
0& 22 g? 2 G g3 309 2 2 22
69 6T. 2G 89
IT 692 6/.T. 49 407. &69 2 Tºy & 69 * I& G
zk 2 2 g? G 2 2T 22 22 2
OOT
r II & A. d 62 684 *8. 21. &Q
62 & G T 2 Tg 292 # 29 , 121 6'ſ 22 9 G
223 +3 AT 2 *89 8 & 2 23 2 g?
&T
42 Øy Or Y g IQ
2A.T. 4. AE, *4& Pºſ I 2 2OT A92 6T. 24, 8& II & 2
2 2 IT, . 22 G 2 9 82 63 4. 2
894, 22 9 M A. *d 09
A2I 22'ſ aſ II TOT 6 & Y 22 TG2 A9. £9
23 499 P 2 2 *03 G g3 2 2 z?
6 8 A. 9 9. f 9. & I
669 — 009

2
92T 2 -
62 TT d 6 I G 69
222 652 Tºy #44 61 / 2 52T Aïº *fºr 1, 2AI. 83 GT 8, 2
2 2 AT e3 G 2 & 22 22 2
G2T
6T. d T2 All 89
2G 27 622 eč A&T, g3 9 ſ 22 IT 4.32 *4& 9
*iº 2'ſ #3 494 2. 2 g 23 2 9. £3
- 52T 22T -
2IT d d I A A9 J.9
A6 49%. 2 22T 29 Æ2 48° 6 gº & T 2 T9 G
4. 2 22 8 e? 2 g? TT 2
* 22T I II -
42 6T. AT d g"I & I G 99
222 A9T 62 &I g? 4. 29 2T, Tºº 48% 81 4 & I 2
*#4, 2 22 22 2 G g? p. 2 . 2 g3
T2T O2T
d Aiº, 60, d T2 2T 99
A. 24. It? TºT 98’ 9. 29T 4. 9 89
2 P& 22 #3 393 G 2 23 #34 OT & 2 2
. 8TT & IT
6G I $2 AT G 48'1 1, *IA 2 & G
II e? z fºr 9. 22 2 1.3
& A,
9TT -
52 QG d *Q& 2 I g 89
TA, IT 2T Q& T 9. A2; AT2 TT2 6l. 8& 8 & 32
2? 2 24 t? G 2 404 2 g3 2
6T. 2T T2 Z9
Æ ACT, IT 2T2 *69 41.9 jº I. 2 . 68 TT2 22 9 g
AT 22 9 @ 2 #9 - #2 & 2 g? 22
ott - QTT
d 20T *Itd. *9 II Tiy d I lº T9 I9
jº 2 8' N 4. 8 g A02 II I 22 Ay 3'ſ G
2 s? *89 2 2 22 2T 2
62 2TT d : TOT 27 Tºd I gº 09
jº M. 6T. *49 2 gTT TGT A9 9 A 88 & 9 º' Y 2
& 2 g3 2 353 & g 22 & 22 2 g?
6 8 A. 9 9 #7 9. & I ()
661 – 001

6, O+T
8 A. d 2G I TT 64, 61.
Jºy jº 9 & 2 66T. G A52 TS 63' 4 I 22 QTT G
AT 2 22 &#88 9. 2 2T e? 391 l 2
62T 2T
d TçT 22 3 tº gº 1 g 81.
292 161; #48 2 4,91, I 24, 62 Aſ $4. & 4.1 × 8' I 2
2 22 2 g $3 £2 2 II 23
II
9ty Bºrd & M. 11
Tºy 682 4. £6 Tº fºr 22 26'ſ 492 & G
6T. 2 ºgº &I & 2 g3 9 29 % 22 2 2
Aºt 99T
d - &T 42. d I 61. 92.
*g& Y& g I 2 63 282 Of G T6T. 50. &P 2 QI Q
83 gº 2. s 83 22 22 4. 2 s?
99T #2T
22 d 9 / 62 d I eg 9/.
a TT 6/2 6 & I e2 EGT gT TG2 ſº 259 g # 3
zºº. 2 2 22 30: 9 2 2 º 2
§§T
A. T2 d 2G *& 61. Æ #1.
AOI gº IT 28 24.2 67; IP OF I. 2 *Gſ （, 2T g
& 23 g? 2 G e? 2 *39 9 p. 2 22
22T Tº I
d Tºy & 24 d T9 s 24, £1.
4& 22 A9 22 # 3 AS2 & 19 O& I ? Q? *63 G
2 49 II: g3 97 & 2 2 22 All 2
09 I
Y 21, d alſT. 4 & 7 G 3/
I A. OP 4 2 62 E9T Tºz 26'ſ 20T 8’ſ gº & I g?
92 e2 2 29 22 408 2 2 4. w?
&T
63rd gT. A. $4. II.
692 622 6A, IT 464 II & 2 T2 69 64. PI G
2 2 g3 & G 2 22 g? 98 22 2
82T A2T
d 69 Afty 3 gº d 4 & 0.
Sº I 2 TOT 2Gº 438& g TT Æ P g? 29
g? l, 2 *84 2 93 6. 2 22
6 8 A. 9 9. #7 9. & H O
668 – 008

22 65T 69 68
T2 655 2T 6 Y A. 6AE 366 2. Alſº 92.2 TT g
62 2 p : 1.2 G 2 6T. 22 #2 2
A& 99td. 6G w8 A.T wºrd zº, 83rd IT 88
AZT 65 ar Y 2 çºy G 2T 91 & 22 *& 8 & 9
*87 A. e2 2 386 2. 22 2 #3
I 62
23rd £4, 22 60T 49 Sp sº : J.8
262 62ty *46 paſſ I 2 d 6T. 46 §
2 2 23 gº 2 & 22 e2 2T 2
Tº tard Tºy 27 98
64. d AT Qºy 2A.T. 9 I e2 Tºy 4. 4M 9
II t? 96 & 2 G g3 2 & 2 e?
QQ'ſ *@ 2. 8">T
d *4 Tº evid 6'ſ T9 d T4. All 98
*GS 4 tº 2 A.O. tº g b Zº iſ 2 Æ 29
2 e? 9 22 2 22 22 2
*4ſ & I l,
Aff. fºr p r g #8
292 23 2TT 18 gº 22T. TT2 T92 Taº, *86 & 8'I 6 E & I 2
&P6 2 w? A. 2 G 23 º 2 g62 g3
**q 6T 62T 28 88
6Tºy T2 TT A9T 95° 2 Aſ 2T All? &83 G
2 OT e2 g? g 2 g4. 92 386 2. 2
99T *T ##T
d 22 ºrd 69; TT - d 421. sºld Tº Z8
gº! I 22 d & 29 20T *16 2 8 G
23 2 9I 8 2 gº 2 23
2T AET 42 62 evid 9I I g I8
l 60? 27 gº II g I 2 29T TI T42 jº A. 8 p.2
OE p & 22 2 6'ſ #2 G 2 306 9. 23 2
tºtal Tº 22 A9 08
TOT 692 2T A. *68 & I 2 2A, TOp. 69 8 gº
g3 2 Z x & 9 23 IT 2 22 g2
6 8 A. 9 g f 9. & I

89T p
69td. 29 TA, d &I & Y G 66
Æ 667 Qº ſ 2 66, OY A. T22 & Iſ IQ 8I 4 & 22
ar e2 2. 22 G 2 &OII 2 g3 2
- A,9T
6T. Zºy 62 Tº d 24. 86
gy 2T 1:03 A. AT A6T. 360T 43 I 2 T67 60T 463 G
22 g3 & 2 2 g , g3 2 98 22 23
29T; 99td. 2T 99Tcl b6 16
59 PG 2 T9 29 497 62T T g2 G
38 TT 2 +2 3801 & # 2 2 4. 22 2
#9T 22
6. d 4. 12 6/ 8 T G 96
AT zll 13401 G1 & 2 26T. Tºy2 A.O. 2T 89 I& £I gº & I 2
9 2 g3 2 G z3 22 2 2T2 92
62 Øg 89td. A.T 6T. $6
A&T 647 IT 622 T6T. 98 22 I l AT2 29
A. 2 13901 9. g3 1788 g 2 s2 2 2
29T
6/, d çº, & J. 4.91. torq Alſº #76
£4, &QI 93 ſ 2 IT jº g 59 Ty & 2 G
2T 22 2 & e2 #2 22 2 z3
Tº
O9
- A9 "aſ 9T &T 34& 9 T 9 £6
2T2 1367 l. 4I º I 32 TT 4,97 TTE £22 61. 3801 OT G 2
*jor 2 2 g? & 9 2 2 22 zº, 2
I IT
69td. 8 A. 22 36
62 2OI 297 A2 Zºº 6 4 & / 2 TA, I97 d 6 G
g3 PS 22 2 29 22 2T 2 3&OI 2 £2
Y 2T
eard Iſ AT, T9 6, 49td. * I6
II e2 TøT 622 &ſ g & Gy 29 || 0 IOI ga. 9 g I 2 81 g G
2 4. 22 O2 g 2 IT #2 2
93rd Tºgº. 2? Ip 4 I 29 06
TOT A22 Oº 2 T9T 2TT 9 L II 2g & 8 & 1 22
22 22 2 1398 G g2 || 200I ºf 3 2 2 AT g3
6 8 A. 9 9. f 9. 2 I O
{}|
660 I — 000 I

- I 2T
98’ſ #8 T Tr A. $8T
T9 d £4, d tº TøI d 601 || 60I
AGT Oć 22 A&T G Alſº O& ZY 6 × 3 I 2 G
l 2 g3 pø 2 2 -- g? 2
28 T
d T91. T2 482, 4 Iſ G 80I
2 TT Aſ O9 2 *& Ł TA2 g6'ſ Tºg * &I & I g2
Oº. 22 92 2 9 g 22 3.031 9 2 2 tº 22 g2
II. 64T &T zot | 101
29 8' 24. 6G2 692 27 &6II 2 A& 49 4. g
2T 2 © . 22 29 2 62 #3 & 29 2
TBT O8T
d 69 Tºy Il 6T. d 69 **d 2g | 90I
69 I 2 A6 2T fºL G I A 68 22 Iſa’ G
22 TT 2 387A 2. g? 2 22
8AT 4 & 1.
I II Tø d * I go GOI
2C2 222 TGT ºf 47 ſ 63 & 9 T 2 TT2 Aſ & 9T 292 89 & 8 º’ & 2
2 2 4. g3 3& 9 2 P #2 22 2
&AT
d 6T 62 § 27 #70 I
TøT. 672 22g IT 67 I tº 6:/I T2g Aſºº g 8 g
g? 491 Iſ 2 2 & G 23 2. 2 2 #2
9A.T 9&T *A.T -
d 2A.T w Æ 22 Aſy d Øy d got | 801
*g/ I 2 T9 & Tº A. g TT 4G ºr T 9 * Yº G
2 AT 23 & 22 2 g3 2
£4.T. Ł'ſ
6T. Tº 24, d OY I G ZOI
£4. Ag? 64, 9 e? Tº TT d *GII 82 TT & T 2
rºſiſ 91 & 2 22 *9 2T 2 8 29 or 2 OI 2 2 22
24. T TAT
d - 62 g?! d 22 for | |0I
60G QTT AZT jº A. 93 P 2 2 TT A22 O3 G
2 22 e? G 2 23 *&I 2 2
OA.T
d G M A. A9 A9T 2T 00I
4& 6 G & I tº 2G 20C; *Oº G TG2 69 & III 2 IT gº
w? 6T. 2 & 2 22 All 2 A. g3
6 8 1. 9 g f 9. & I O
II
661 [ - 00I I

T
A,61. 4.
61 22 66T. d &I A, 6 II
60T 669 8 A. *4 2'ſ 622 99 º 67; Al62 G
IT 2 pp. 9 & 22 22 G 2 e3 &&E'I 2 2
96T 96T.
r II d 64, 4,61, d 69 8II
It, 4 1 g2 26G G & 22T & 18. I ? *47 9
62 22 2 92 º g3 tº A. 2 t?
2T
- T2 I 24, 22 * wºrd G T G 2. II
TøT 6T. AOT. Q9 9ſ 6 & I 2 Aºy 4.89 &f Aſ 262 & P 8 tº
22 2 IT g3 29 2 &OET 2 22 2
26 T
29 46 d 29 62 9 II
A9T 24, 692 TI 222 36&I & I 2 4. çº, 83 G
A. #3 2 2 g 22 2 jºl e2 e3
TI 28td. torq Q II
26T. & A. 22
T9 p.9 2 69 zº'ſ 39; £ 3 g AlG Ič g I 22 6 29
6'ſ 2 2T g2 w8&I 81 & 2 2 13 2
Y 61.
Tºy T6T. 2T QI I G # II
282 A. 42 34&I 2 622 TT AZT TAG 29T 89 gaſ 9 & I 2
9. 22 T2 2 g g? & 22 2 4. 22
*8& 1. 62 2TT 8 II
A9 69g 649 TA, 222 & 52 2OT 292 2T * Gº G
A.T.; 2 3937 2 #2 g 2 IT 22 # 9. 2
O6T &T
d Aiy Gerd & II I l ZII
rigº'ſ ſº I 2 22 29C gº T82 39 TZ 4, 2 6C II & G
e2 24. 2 8 22 22 2 5T g3
88 T 42
Q? d T2 2g & Y g III
2/2 2T IP or I 22 222 A99 4. 62. IOI *&I & I & 2
spa’ſ 2 2 23 g 2 & 2 £2 II 2
*Tai 64, Aſ Y 22 Berd 62 36 TT 0II
Al2 Tºy & * 2T Y9 GI gº / 2 45' 6'ſ ASE & 29
23 g? 2 &ſº g #2 2 &&M 2 22
6 8 A. 9 9. f 9. 3. I O
ZI
667. I — 00Z I

- TT2 27
63 ared 12 6T d 41 I 9 6%I
227 IT 9 I wº d /i79 Tøy Aſ 8871 PI & 9.
rººf 2 2 +2 g 2 2 g3 2
oted 22 2T AOT 602d T9 8%I
8’ſ M. A. II 279 Agz IZ T 9 Tºg v93 l & ſº 8 g
g? tº 22 2 G 22 2 ºr O2 aſ 2 83
802d T.A. 402d 62 AT: I QT 2G zzt | 161
42 g? IT Oſ eg zd. A9 & Ipſ gº I 2 Tºy 9 |
2 g3 83 & 2 2 6. g3 Tº 2
Q & A.
- TT2 22 gº 4 fº. I Gº 9&I
Ay AT2 T9T O4 2 2 TT 6/, Izt, Tç9 A6 & 6 G & I gº
g2 t? 4. 2 & G #3 *OPI 2 2 2T 22
6T.
902d 22 II 9&I
Aſ 6||7 AGT T92 36&F 4 9 2 6/T 2T2 62T, #9
2 2 g? 303 G 2 4. 23 99 z2 2
902d 2T 68 28 22 T2 fºL
69 41 g º T 2 çy 4. g TT2 QTT GI g? 24, 9 G
g? 62 2 388'ſ 2 22 TI 2 AT: g?
*O2 QO2 Tºy
69 d 20T 6T gº TT d 36; 8 T G 8%I
d 6.9 rºzºr P& T 2 2T AIS A&T 393 & I 4, 89 42 8' 2.
a 2 2 22 G 2 22 *2 2
202d I A.T. toed Af & T9 ZZI
A.02 60? 2T9 24. gº II I 22 2T, &OI II &r g
22 139&º 2 2 29 g? 2 &I 2 t?
62
jº A. ooed esta TOT st1 | I&I
2G rigºr 61 & 2 6T. 9I G 409 49 iſ 2 2A.T jº & g
22 2 92 g? 2 22 4. 2
T2 A9 º serd 8 I ag 0&I
2T TGT TA & 29 Tºz 9 L TOW T09 *&I Gº ºr 8 & G T 2
rºjær Or iſ 2 g3 LI 2 282 G g3 2 2 - $3
6 8 A. 9 9. # 9. & I O
9I
669 I — 008 I

222 -
d 222 T2 Tºy 62 62t | 68 I
*gºr 2 A31. 6%. 9 @ Al 661. 44 61 g I 2 Æ0ſ. g g
2 TT 23 Oſ 22 2 4. w2 2T 2
II
Pſ & D, 222d ... s r * | 881
297 Zºº 24. Iº 4 & 22 All? 2A, T9ty T69 *&T 88 GT 8 iſ 2
spºr 2 22 6T. 2 g e2 2 2 23
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