| UNIVERSITY OF CALIFORNIA 
 
 ANDREW 
 
 SMITH 
 
 HALLID1& 
 
 REGEHT 
 
 ,._..-., 
 
 19O1 
 
PROF. WARE'S 
 
 
 
 $1O 7 OOO 
 
 PRIZE HTJLE 
 
 ! 
 
 uw of 
 
 Two-thirds of the time and labor saved requiring only 
 one division in debit and credit accounts. 
 
 TO WHICH IS APPENDED 
 
 RANKIN'S PERPETUAL ALMANAC. 
 
 PHILADELPHIA : 
 
 CLAXTON, REMSEN & HAFFELFINGER, 
 
 624, 626 & 628 MARKET STREET. 
 
 1877. 
 
Entered, according to Act of Congress, in the year 1872, by 
 I PROP. W. POWELL WARE, in the Office of the Librarian 
 
 of Congress, at Washington, D. C. 
 
103997 
 
INDEX. 
 
 PAGE 
 
 Author's Preface,. 5 
 
 General Rules of Equation, 7 
 
 Dr. and Cr. Accounts, 9 
 
 Bills on Unequal Time, 14 
 
 Bills on Equal Time,. . / 16 
 
 Monthly Statements, 18 
 
 Balance Falling Due prior to First Transaction, 19 
 
 Computation of Interest for 360 Days per Annum,. 20 
 
 365 " " ....21 
 
 Interest by Cancellation, 22 
 
 To Calculate Interest for Days, 24 
 
 Computing Percentage, 25 
 
 Multiplication, 27 
 
 Diamond or Chain Rule, 29 
 
 Multiplication of Fractions, 31 
 
 Division of Fractions, 32 
 
 Guide in Addition 33 
 
 Conversion of Sterling Money, 34 
 
 Barter, 35 
 
 Discount, 36 
 
 Wood Measure, &c 37 
 
 Names of Coins, 39 
 
 Value of Foreign Money, 40 
 
 Magic Square, 45 
 
 Prof. Ware's Challenge, 46 
 
 Decision of the Judges, .47 
 
PREFACE. 
 
 In presenting to the public his system of 
 averaging accounts, the author claims as new 
 his method of arranging the time and the 
 computation of the interest. The time can 
 be almost instantly arranged, without liability 
 to error, thereby showing the number of 
 months and days for which the interest must 
 be obtained on each bill. The rate per cent, 
 used calculating the interest is such as to 
 enable accountants to make their own calcu- 
 lations faster, and with less liability to error, 
 than it could be taken from an interest table, 
 thereby rendering them perfectly inde- 
 pendent of tables, by which they can become 
 walking libraries, and not portable machines, 
 as I have found to be the case with a great 
 number of accountants from personal obser- 
 vation. Among the many multifarious and I 
 distracting duties of the counting-room none 
 are so tedious and perplexing, and are the 
 cause of so many misunderstandings and 
 disputes, as that of AVERAGING ACCOUNTS. 
 
 The question naturally arises, why is this ? 
 I answer, because most of the systems now in 
 use, are long, unwieldily, often inaccurate, 
 and therefore not reliable. I would especially 
 
PROP. WARE'S SYSTEM OP 
 
 call the attention of accountants to the im- 
 mense loss of^w^and labor in averaging debit 
 and credit accounts by the ordinary methods, 
 which require the extension of all time-bills 
 to their maturities, the re-arrangement of the 
 account, the getting of the number of days 
 from one date to the other, (with numerous 
 multiplications, and liability to error), the 
 averaging of the debit side first, the credit side 
 next, and then the balance ; performing a vast 
 amount of labor; making three divisions to 
 find out one thing, viz: When the balance of 
 the accounts is due. 
 
 What is the fact to be determined about a 
 debit and credit account ? Simply to ascertain 
 when the balance is due. Why not go to work, 
 do that and nothing more. By the following 
 RULE accountants can take the most com- 
 plicated accounts ever spread on a ledger, 
 just as they stand, arranging the time with 
 a pencil on the margin, taking a small slip of 
 paper, writing down the interest as fast as 
 they can make the figures, average the bal- 
 ance direct by one division only, thereby 
 saying two-thirds of their time and labor, with 
 one-tenth of the liability to error. To the expe- 
 rienced and critical accountant this may seem 
 presumptuous ; but for the truth of the above 
 assertion, he, and all others interested, are 
 respectfully referred to the following pages, by 
 
 THE AUTHOR 
 
EQUATION OF PAYMENTS. 
 
 GENERAL RULES 
 
 Start at the first of the month in which the 
 first transaction takes place, instead of the 
 date of the first bill. Call the first month 0, 
 then number the following months in their 
 regular order, setting the number in the mar- 
 gin, or elsewhere. 
 
 Each bill then shows at sight the time for 
 which the interest must be obtained. 
 
 NOTE. Compute interest at 1 per cent, per 
 month. Any amount of dollars shows its own 
 interest (in cents) for one month. Point off 
 the right hand figure, and the interest is shown 
 (in cents) for one-tenth of a month (or 3 
 days). 
 
PROF. WARE'S SYSTEM OF 
 
 BULK 
 
 Multiply the whole amount of dollars by the 
 number of months required. Multiply one- 
 tenth of the dollars by one-third the number 
 of days required,* setting the products under 
 each other until all the interest is obtained ; 
 add up the interest, annex two ciphers to the 
 right, and divide by the footing of the bills 
 (in dollars only) ; the answer will be in months 
 and hundredths of months. Multiply the 
 hundredths by 30 to bring it into days. 
 
 N. B, Add the month in the margin to 
 those in the face of the bills in all cases of 
 unequal time. 
 
 *NoTE. One-third of any number of days 
 shows how many tenths are contained therein. 
 
 EXAMPLE. 
 
 24 days contain 8 tenths, 25 days 8 tenths, 
 26 days Sf tenths, 27 days 9 tenths, &c. 
 
EQUATION OF PAYMENTS. 
 
 DEBIT AND CEEDIT ACCOUNTS 
 
 OF ALL CLASSES, 
 (To find when tJie balance is due,) 
 
 EULE. 
 
 Arrange the time, commencing at the first 
 of the month on which the first transaction 
 took place, whether debit or credit. Then 
 compute the interest on both sides of the ac- 
 count for the time called for in each bill; 
 subtract the smaller amount of interest from 
 the larger, annex two ciphers to the right of 
 the difference in interest (read so many cents), 
 and divide by the 'balance of the account. As 
 many months and days as are obtained in the 
 quotient, or answer, so long will the balance 
 be falling due, from the cipher or starting 
 point. 
 
10 PROF. WARE'S SYSTEM OF 
 
 EXAMPLE. 
 Dr. 
 
 1871. 0, July 27, Mds. 4 mos 1350 | ^'^ 
 
 4, Nov. 12, " 6 " 2531 J 2 10.12 
 
 i 01 Q 40 
 
 1872. 6, Jan. 18, " 5 " 194 f 11.64 
 
 9 Apr. 21, Cash 1170 j- 10 ^ 
 
 $6991 $667.90 
 Cr. 
 
 1871. l,Aug. 9, Cash 750 j- ^'^ 
 
 3, Oct. 5 ,*Dft. 90 days 961 | 5 J ^ 
 
 1872. 9, Apr. 6, Cash 850 j- 7 j ^ 
 
 13, Aug. 15, Note 60 days 500 I 7 ^ ' ^ 
 
 $3061 $224.71 
 
 DR. Int 667.90 
 
 CR. Int 224.71 
 
 Balance. . ..3930)44319.00(11.27 
 
 30 
 
 8.10 
 lira. Sd. from July 1st. 
 
 Balance due June 8, 1872. 
 
 5 days If tenths, or | of 961. 
 
EQUATION OF PAYMENTS. 11 
 
 Commence July 0. From July 1st to No- 
 vember 1st, is 4 months ; to January, 6 months ; 
 to April, 9 months. From July to August, 1 
 month; to October, 3 months; to April, 9 
 months; to August next year, 13 months. 
 
 Kead the bills: 1st, you want the interest 
 for 4 months and 27 days ; 2d, 10 months and 
 12 days; 3d, 11 months and 18 days; 4th, 9 
 and 21 days; 5th, 1 month and 9 days; 6th, 
 6 months and 5 days ; 7th, 9 months and 6 
 days; 8th, 15 months and 15 days. 
 
 Now obtain the interest : 
 
 1 month, at 1 per cent, per month, is $13.50 ; 
 4 months is four times as much, $54.00 ; one- 
 tenth of a month is one-tenth of $13.50, which 
 is $1.35; 27 days being nine-tenths, is nine 
 times $1.35, which is $12.15; 10 months is 
 ten times $25.31, which is $253.10 ; 12 days is 
 four times $2.53=$ 10.12; and so on through 
 the whole account. 
 
 Add up the interest of the Dr., then the Or.; 
 subtract the smaller from the larger amount, 
 bringing down the difference, omitting the 
 point between the dollars and cents ; place a 
 point to the right of whole amount, then add 
 two ciphers to the right of the point, and di- 
 
12 PROF. WARE'S SYSTEM OF 
 
 yide the difference of interest by the balance 
 of the account. As often as the divisor is 
 contained in the dividend, up to the point, so 
 many months you get; add one cipher and 
 divide, that will give you tenths of months ; 
 add the other cipher and divide, that will 
 give you hundredths of months. Your an- 
 swer will read 11 months and 27 hundredths 
 of a month. Multiply the hundredths by 30, 
 which will bring the time into days, 27x30 
 =8 days and ten one-hundredths, which is 
 never counted unless fifty one-hundredths or 
 upward. Thus the answer is 11 months and 
 8 days from July 1 (inclusive), 1871, balance 
 due June 8, 1872. 
 
 N. B. Xow comes in the regular rate per 
 cent. Any number of days that the balance 
 is paid before the 8th of June, the interest is 
 taken off at the legal rate. Any number of 
 days after the 8th of June the interest is added 
 at the legal rate. 
 
EQUATION OF PAYMENTS. 13 
 
 EXAMPLE. 
 
 Dr. 
 1872. 0, Jan. 9, Mds. mos ........ 181 . 75* 10 ' 
 
 0, ll 21, " " " ........ 250.25 -i ^'SS 
 
 ( i . / o 
 
 2, Mar. 1, " " ........ 380.50 ! 3 'f5 
 
 ( . lo 
 
 2, " 24, " " " ........ 150.10 J^'.JQ 
 
 (27^00 
 
 3, Apr. 22, " " " ........ 300.00 * 2.10 
 
 .10 
 
 $1262.60 $101.22 
 Cr. 
 
 1872. l,Feb. 6, Cash 150 | 1 .30 
 
 2, Mar. 16, 30 days 200 I J*^ 
 
 2, " 27,60 " 200 ]l'80 
 
 $550 $18.67 
 
 Bal. $71260 
 
 DR. Int 101.22 
 
 CR. Int 18.67 
 
 713)8255.00(11.57 
 30 
 
 17.10 
 llw. VHd.from Jan. 1st. 
 
 Balance due Dec. 17, 1872. 
 
 * Bills containing Dollars and Cents, the cents are omitted | 
 if under fifty; and counted as one dollar if fifty or upward. 
 
14 PROF. WARE'S SYSTEM OF 
 
 BILLS BOUGHT Off UNEQUAL TIME, 
 (without credit.} 
 
 RULE. 
 
 Compute the interest on each bill for the 
 time called for in the several bills ; add up the 
 interest ; annex two ciphers to the right of the 
 whole amount, and divide by the footing of 
 the bills, (the dollars only). The number of 
 months and days obtained in the quotient, 
 will show how long the amount will be in 
 falling due from the 0, or starting point. 
 
 EXAMPLE. 
 Dr. 
 
 1871 . 0, May 6, Mds. 3 mos $931 \ 27 
 
 ( 1 . OO 
 
 0, - 13, " 2 860 | 1 3.'44 
 
 ( '.29 
 
 2, July 9, " 4 432 j 25. 92 
 
 ) 1.29 
 
 4, Sept. 1, " 5 " 384J34.56 
 
 1872. 8, Jan. 27, " Cash 321(25.68 
 
 \ 2.88 
 
 $2928 141.18 
 2928)14118.00(4.82 
 11712 30 
 
 24060 24.60 
 23424 
 
 6360 4 mos. 25 d.from May 1. 
 Due Sept. 25, 1871. 
 
EQUATION OF PAYMENTS. 15 
 
 Commence May July, 2 months; Sep- 
 tember, 4 months ; January, 8 months. 
 
 Read the bills 1st bill, 3 months, 6 days; 
 2d bill, 2 months, 13 days ; 3d bill, 2 and 4 are 
 6 months, 9 days ; 4th bill, 4 and 5 are 9 
 months, 1 day; 5th bill, 8 months, 27 days. 
 
 Compute the interest 3 months is 3 times 
 $9.31=427.93; 6 days is twice 93c.=81.8G ; 2 
 months is twice $8.60=117.20; 13 days is 4^ 
 times 86c., &c., &c. 
 
 N. B. Multiply the whole amount of dollars 
 by the number of months; one-tenth the 
 dollars by one- third the days. 
 
10 PROF. WARE'S SYSTEM OF 
 
 I 
 
 BILLS BOUGHT ON EQUAL TIME, 
 
 EULE. 
 
 Compute the interest for the time that each 
 bill calls for, up to the date of purchase. Add 
 up the interest, annex two ciphers, and divide 
 by the footing of the bills (the dollars only) . 
 
 The months and days obtained in the quo- 
 tient will show the average date of purchase, 
 from the 0. 
 
 Add the time of credit (whatever it may be) 
 to the average date, and that will show the 
 date of maturity. 
 
 N. B. The answer always comes in months 
 and hundredths of months. Multiply the 
 Jiundredths by 30, which will give the number 
 of days. 
 
EQUATION OF PAYMENTS. 17 
 
 EXAMPLE. 
 
 Dr. 
 
 1871. Feb. 9, 6 mos $430^1 i- 20 
 
 ( 7 . 68 
 
 2 Apr. 13, " " 384 H 
 
 ( 7.G8 
 I 1.52 
 ( .13 
 
 5 July 6, " " 230 J 11 - 50 
 
 ( .46 
 
 5 July'21, " " "M S'ftj 
 
 7Sept. 2, " " 431J30'.17 
 
 ( .28 
 
 $1856 74.74 
 
 1856)7474.00(4.02 
 30 
 
 .60 4m. Id.fromFtb. 1st. 
 Average date, June 1st due 6 mos. 
 
 Eead 1st bill, 9 days; 2d bill, 2 months, 
 13 days ; 3d bill, 5 months, 6 days ; 4th bill, 5 
 months, 21 days; 5th bill, 7 months, 2 days. 
 
 Compute the interest 9 days is 3 times 
 43c.; 2 months is twice $3.84; 13 days is 4 
 times 38c.; 5 months is 5 times $2.30 ; 6 days 
 is twice 23 ; 5 months is 5 times $3.81 ; 21 
 days is 7 times 38c.; 7 months is 7 times $4.31 ; 
 2 days is f of 43. 
 
18 PROF. WARE'S SYSTEM OF 
 
 MONTHLY STATEMENTS. 
 RULE. 
 
 Compute the interest on each bill for the 
 number of days that each bill calls for. 
 
 Add up the interest, annex two ciphers, and 
 divide by the footing of the bills. 
 
 N. B. In a monthly statement the answer 
 will always be in hundredths of months. 
 
 EXAMPLE. 
 1871. Jan. 9, ......................... 187-| .54 
 
 m pQ-i 2.04 
 
 10, ......................... 681 { O 
 
 12, ........................ 438-j 1.75 
 
 18, ......................... 217 1.80 
 
 Q11 J *' ' 
 
 311 1 .10 
 
 24, ......................... 221-! 1.76 
 
 27, ...................... 407^ 3.66 
 
 30, ........................ 386-1 8.86 
 
 4078 28.57 
 4078)2857. 00(. 70 
 30 
 
 21.00 21 days. 
 Due January 21. 
 
 Compute the interest for 9 days, 10 days, 
 11 days, &c. 9 days is 3 times 18c. ; 10 days 
 is 3^ times 68c.; 11 days is 3f times 23c.; 12 
 days is 4 times 43c., &c. 
 
EQUATION OF PAYMENTS. 19 
 
 Balance Palling Due Prior to the Pirst Transaction, 
 
 EXAMPLE. 
 ]ST. B. Work as before. 
 
 Dr. 
 1370. 0, July 4, Mils ............... $3750 j ^ 
 
 o, " 21, " .............. 2000^ uiob 
 
 0, " 27, " .............. 1850^ 10.65 
 
 2,Sept. 3, ... ........... I*** ) 2 1.'^ 
 
 2 '50 
 
 3, Oct. 16, " .............. 9002 4' 
 
 1870. 4, Nov. 24, Cash, $500 j 2 ^ 
 
 5, Dec. 1, Dft. 30 days, 850 j 51 ' 
 
 28 
 
 8, Mar. 6, Cash, ............. 60 j 4 ? 20 
 
 10, May 1, Note 90 days, ...... 800 j 104 '^ 
 
 $2750 228.75 
 
 Bal $6970 
 
 228 . 75 greater interest. 
 93 . 07 smaller interest. 
 
 6970)13568.00(1.94 
 6970 30 
 
 65980 28.201 m. 28d. back of July 1. 
 62730 
 
 32500 Balance due May 2d, 1870. 
 
 $9720 93.07 
 Cr. 
 
20 PROF. WARE'S, SYSTEM OF 
 
 If the interest of the smaller side of the ac- 
 count exceeds that of the larger side, the time 
 counts back from the starting point. In the 
 above example, the smaller exceeds the larger 
 by $135.68, throwing the balance, 1 month 
 and 28 days, back of July 1st. 
 
 K. B. The interest must be paid from May 
 2d up to the day of settlement, at the legal 
 rate. 
 
 COMPUTATION,. OF INTEREST. 
 
 (For 360 days per annum.} 
 KULE. 
 
 First obtain the interest at 12 per cent, per 
 annum for the required time ; then divide the 
 product by 12, which will give the interest at 
 .1 per cent, per annum. Multiply this quo- 
 tient by the rate per cent, required. The re- 
 sult will be the answer in cents. 
 
 EXAMPLE. 
 
 What is the interest on $1850 for 7 months 
 and 27 days, at per cent, per annum. 
 
EQUATION OF PAYMENTS. 21 
 
 SOLUTION. 
 
 $1850 7 mos., 27 days, at 9 per cent. 
 
 12950 
 1665 
 
 12)146.15 
 
 12.18 
 9 
 
 $109 62 Ans. 
 
 One month is 118.50 ; 7 months is 7 times 
 as much; one-tenth is $1.85; 27 days (being 
 nine-tenths) is nine times as much. 
 
 Add up and divide the product by 12, which 
 is $12.18, at 1 per cent, per annum ; 9 per 
 cent, is times $12.18; 8 per cent, would be 
 8 times $12.18 ; 5 per cent., 5 times, &c., &c. 
 
 COMPUTATION OF INTEREST. 
 
 (For 065 days per annum.} 
 
 RULE. 
 
 Multiply the principal by the number of 
 days ; then add one one-tenth of the product 
 to itself; then add one-half of the one-tenth; 
 add up the whole amount. If 7 per cent, is 
 required, divide the product by 6. If 6 per 
 cent, is required, divide by 7. 
 1 Point one for mills. 
 
PROF. WARE'S SYSTEM OF 
 
 EXAMPLE. 
 
 What is the interest on $875 for 120 days, 
 at 7 per cent, per annum (of 365 days) ? 
 
 SOLUTION. 
 $875 120 days at 7 per cent. 
 
 105000 
 
 105001 tenth. 
 5250 i of 1 tenth. 
 
 6)120750 
 
 &20.12.5 Ans. 
 
 FOB COMPUTING- INTEREST 
 
 BY CANCELLATION. 
 
 EXAMPLE. 
 
 What is the interest on $180 for 2 years, ' 
 months, and 18 days, at 8 per cent, per annum. 
 
 SOLUTION, 
 
 100 Principal, 60 
 316 time. 
 
 120 
 $ per cent. 2 
 
 s. I37.92.Q 
 
EQUATION OF PAYMENTS. 23 
 
 1st. Draw a perpendicular line, place the 
 principal on the right, bring the years and 
 months, to months, take J of the days and 
 place to the right of the months, setting the 
 time under the principal, and the rate per 
 cent, (whatever it may be) under the time ; on 
 the left (in all cases) place 3 and 4.* 
 
 2d. Divide with the numbers on the left, 
 through any number on the right which they 
 will divide without a remainder, cancelling 
 each number as you use them ; then multiply 
 all the un canceled numbers together on the 
 right, and divide (if any) by those on the left. 
 The answer will come in mills, if days be in 
 the time ; if no days, in cents. 
 
 3d. If there be one over in taking the -J of 
 the days, place a 3 to the right of a decimal 
 point; thus 2 years, 7 months, 19 days, equal 
 316.3; if two, place a 6; thus 1 year, 5 months, 
 20 days, equal 176.0 working as a whole 
 number until done. Cut off in your answer 
 one figure for each figure to the right of a 
 decimal point or points. 
 
 4th. For days only, place the principal, whole number of 
 days, and the rate per cent, on the ri^ht, placing 3, 3 and 4 on 
 the f left, working by rule 2d ; the answer will be in mills. 
 
 * The 3 and 4 stand for the 12 months in the year. 
 t The 3, 3 and 4 stand for 360 days in the year. 
 
24 PROF. WARE'S SYSTEM OF 
 
 EXAMPLE FOR DAYS. 
 
 What is the interest on $720 for 3G days at 
 9 per cent, per annum. 
 
 720 
 H 
 
 Ans. $6.48.0 
 
 If the numbers will not divide, multiply all 
 the right hand side together, and divide by the 
 left multiplied together, the quotient will be 
 the answer. 
 
 If fractional rates per cent, occur, bring it 
 to an improper fraction, placing the numerator 
 on the right, the denominator on the left, 
 working as before. 
 
 SHOET METHOD TO CALCULATE INTLEEST, 
 EULE. 
 
 Multiply the principal by half the number 
 of days ; that product divided by 30 will give 
 the answer in cents. 
 
EQUATION OF PAYMENTS. 25 
 
 EXAMPLE. 
 
 What is the interest on $165 for 16 days, at 
 6 per cent. ? 
 
 165 dollars. 
 
 8 half the number of days. 
 3.0)132.0 
 
 . 44 cents. 
 
 Divisors for Different Eates Per Cent, 
 Any amount multiplied by the time in days, 
 as per example: $200 for 19 days, and divide 
 by 72, will give you the interest at 5 per cent, 
 per annum. 
 
 Ans. $.52.7. 
 
 At G per cent., as above, divide by CO 
 " 7 per cent., " " " " 52 
 
 " 8 per cent., " " " " 45 
 
 " 9 per cent, " " " " 40 
 
 " 10 per cent., " " " " 36 
 
 " 12 per cent, " " " " 30 
 
 " 15 per cent, " " " " 24 
 
 " 20 per cent, " " ' ' 4 18 
 
 " 24 per cent, " <l -15 
 
 " 40 per cent, " " " l< 09 
 
 COMPUTING- PERCENTAGE. 
 
 To ascertain what is gained or lost b^ selling 
 an ARTICLE for which a specified sum has been 
 paid. 
 
26 PROF. WARE'S SYSTEM OF 
 
 RULE. Annex two ciphers to the SELLING 
 PRICE, divide by the COST. The difference 
 between the quotient and 100 will be the 
 gain or loss per cent. 
 
 EXAMPLE. Paid 5 dollars for a BOOK, and 
 sold it for 8 dollars. "What per cent, did I gain ? 
 
 OPERATION 5)800 
 
 1 . GO Ans. 60 per cent. 
 
 EXAMPLE. Paid 10 dollars for a hat, and 
 sold i t f or 8 dollars. W h at per cen t. did I lose ? 
 
 j OPERATION 10)800 
 
 80 
 Ans 100 less 80=20 per cent. 
 
 To ascertain what an article should be sold 
 for, which cost a specified sum, so as to gain 
 a proposed per cent. 
 
 RULE. Multiply the COST by 100, with the 
 per cent, added ; cut off two figures to the 
 right. The figures at the left will show the 
 PRICE for which the article must be sold. 
 
 EXAMPLE. Paid 30 cents per yard for 
 CLOTH ; for how much must I sell it so as to 
 realize 20 per cent, profit? 
 
 OPERATION 30 cost. 
 
 120100 per cent added. 
 
 36.00 I must sell it for 36 cents. 
 
EQUATION OF PAYMENTS. 27 
 
 MULTIPLICATION. 
 
 EXAMPLES. 
 
 In multiplying, it is easier to multiply by 
 2, 3, 4, and 5, than by 7, 8, or 9, &c. 
 
 I shall now present examples in Multipli- 
 cation. 
 
 1. Multiply 428 by 15. 
 
 428x15 ^ l^ ace ^ 1C -^ a ^ ^ 1C 
 
 2140 right of 428, and use the sign 
 
 of Multiplication ; but this 
 
 6420 i s not necessary, from the 
 
 fact that it may be placed anywhere or not 
 
 written at all ; this of course is left to the 
 
 choice of the operator. 
 
 . I first multiply by 5, placing the first 
 product figure one place to the right; 5 times 
 8 is 40; then 5 times 2 equal 10, and the 4 
 that I carried=14, write the 4 under the 8 ; 
 thus proceed ; then add the two products for 
 the answer. 
 
28 PROF. WARE'S SYSTEM OF 
 
 2. Multiply 8844 by 14. 
 
 8844X14 
 35376 
 
 123816 
 
 3. Multiply 64827 by 30, 
 
 64827X36 
 _ Commence with 3, then 
 
 194481 multiply that product by 2, 
 388962 placing the first product figure 
 in the place of units. 
 
 4. Multiply 87234 by 39. 
 
 87234X39 
 
 261702 
 785106 
 
 3402126 
 
EQUATION OF PAYMENTS. 29 
 
 THE DIAMOND OE CHAIN BULK 
 
 1st. Draw a perpendicular line. 
 
 2d. Arrange the numbers on opposite sides 
 of the line, as directed. 
 
 3d. Then cancel on opposite sides of this 
 line all equal figures and numbers. 
 
 Mil. If there are ciphers on both sides of the 
 line, cancel the same number on eacli side. 
 
 oth. If any number on one side will divide 
 any number on. the opposite side, cancel both 
 numbers, placing the quotient on the side- of 
 the larger number. 
 
 6th. If any two or more numbers multiplied 
 together equal one or more numbers on the 
 opposite side, cancel all those numbers. 
 
 tth. If any number greater than unity will 
 divide two numbers, one on each side, without 
 a remainder, cancel both numbers, placing the 
 quotients on the right and left of the numbers 
 divided. 
 
30 PROF. WARE'S SYSTEM OF 
 
 8th. Then multiply the figures that remain 
 on the right hand for a dividend, and those 
 on the left for a divisor. 
 
 Qth. Then divide the product of those on 
 the right by the product of those on the left ; 
 the quotient arising from this division will be 
 the answer. 
 
 REMARKS. 
 
 Should the divisor exceed the dividend, the 
 answer will be a fraction. 
 
 If the numbers will not cancel, then multi- 
 ply those together that are on the right for a 
 dividend, and those on the left for a divisor. 
 Then divide, and the quotient arising from 
 this division, gives the answer. 
 
 This rule may be considered* as a pair of 
 scales when exactly counterpoised; for we 
 may add or subtract, multiply or divide in 
 fact, may do any thing to one side, so long as 
 we do the same to the other side ; for our ob- 
 ject will be, not to destroy the balance or 
 equilibrium. 
 
 In this rule, also, the same principle acts as 
 in the scales; for we take those things, the 
 value of which we know, to ascertain the 
 value of those which we do not know. 
 
EQUATION OF PAYMENTS. 31 
 
 MULTIPLICATION OP PBAOTIOtfS, 
 
 Place the numerators, both of the multi- 
 pliers and multiplicand, on the right, and the 
 denominators of both on the left of the line, 
 then proceed to cancel all figures of equal 
 value on the right and left; those uncanceled 
 show the answer. 
 
 EXAMPLES. 1. Multiply \ by f of f off of 
 | of f of f of -J and show the answer. 
 
 1 
 3 
 
 -Ans. 
 
 2. Multiply \ by f of f of | of T V A. f 
 
 3. Multiply i of | of f by T V of ff . A. f 
 
 4. Multiply 1- of f of f by of H- A . T V 
 
 5. Multiply f of f by f A. f . 
 
 6. Multiply | of T 4 by T V of -&. A. T V 
 
 7. Multiply I of -fr of ^ T by |f of $ of f A. T V 
 
 8. Multiply i of | of f of | by ^ of &. A. ^. 
 
 9. Multiply i of f of | of -J by f of |. A. ^. 
 
 10. Multiply | of f of f by ^ of T V A. T V 
 
 11. Multiply i of | of T V of | of 4 by f. A. f 
 
 12. Multiply J- of f by f of T V of |, A. T V 
 
PROF. WARE S SYSTEM OF 
 
 DIVISION OF FRACTIONS. 
 
 Place the numerators of the divisor on the 
 left, and the denominators on the right, but 
 place the dividend as in multiplication. If 
 whole numbers are joined to a fraction, reduce 
 as in multiplication. 
 
 PKOBLEMS. 
 
 1. Divide i of $ of 4 by | of T 8 j of f 
 1 
 
 t 
 
 4- Ans. 
 
 2. Divide J- by f A. f 
 
 3. Divide 4- by f A. 2. 
 
 4. Divide f by f A. If 
 
 5. Divide ^ by f. A. -|. 
 
 6. Divide by f. A. |. 
 
 7. Divide | by f . A. If 
 
 8. Divide f of by of f . A. If 
 
 9. Divide f- of f of f by f of -||. A. f . 
 
 10. Divide of 4- by f ^ A. 1. 
 
 11. Divide | of | by f A. f 
 
 12. Divide of -J- by |- of f A. 1 . 
 
EQUATION OF PAYMENTS. 33 
 
 13. Divide f of f by f of 5. A. f 
 
 14. Divide ot by $ of 10. A. fa 
 
 15. Divide |- of | by f of 12. A. -^V 
 
 16. Divide of 2 by of 4. A. 1. 
 
 17. Divide of 4 by of 8. A. 1. 
 
 18. Divide 1 by 4. A. f . 
 
 19. Divide 2 by of 5. A. 1. 
 
 20. Divide ^ of 6 by 2f of 3. A. . 
 
 SAFE GUIDE IN ADDITION. 
 RULE. 
 
 In addition put down the whole amount 
 until done. The left hand figure shows the 
 amount to be carried to the next column, the 
 right shows the answer. 
 
 EXAMPLE. 
 
 13467 34 1st column. 
 
 46329 23 . . .2cl - " 
 
 72548 28.... 3d 
 
 9302 35....4tli 
 57831 4.... last " 
 46357 2.... " 
 
 245834 Am. 
 
 N. B. In the last addition put the figure 
 in the right hand column. 
 
 TH& 
 
34 PROF. WARE'S SYSTEM OF 
 
 OOFVEESIOtf OP STEELING MONEY, 
 EULE. 
 
 Place a cipher to the right of the pence, di- 
 vide by 13 ; add the shillings, divide by 20 ; 
 then add the pounds. Multiply the whole by 
 40, and divide the product by 0. Point off in 
 the answer one figure for each decimal. 
 
 EXAMPLE. 
 
 How many dollars are there in 50 7s. Gd ? 
 12)60 
 
 2,0)7, 5 
 
 50 375 
 
 40 
 
 9)2015000 
 
 $223.88.8 par value. 
 SOLUTION. 
 
 Multiply by 40, because in 1 there are 40 
 sixpences ; divide by 9, because $1 is equiva- 
 lent to 4s. 6d. at par. In 4s. Gd. there are 
 sixpences. 
 
EQUATION OF PAYMENTS. 35 
 
 BARTER. 
 
 Place the given quantity of the commodity 
 and the price at which it is valued, on the 
 right of the line. Place on the left the con- 
 stituents of the commodity whose value is 
 required. 
 
 EXAMPLES. 
 
 1. How much cloth at 22 cents per yard, 
 must be given i:i exchange for 4400 Ibs. of 
 cotton, at 3^- cents per pound ? 
 
 700 Ans. 700 yds. 
 
 2. How much tea, at G4 cents per pound, 
 must be given for 448 pounds of coffee, at 20 
 cants per pound ? Ans. 140 Ibs. 
 
 3. How much wheat at $1.25 cents per 
 bushel, must be given for fifty bushels of rye, 
 at 70 cents per bushel ? Ans. 28 bush. 
 
 4. How many bushels of rye worth 70 cents 
 per bushel, must I give for 28 bushels of 
 wheat, the wheat valued at $1.25 per bushel ? 
 
 Ans. 50 bush. 
 
36 PROF. WARE'S SYSTEM OF 
 
 5. How many pounds of coffee can I have in 
 exchange for 28 Ibs. of butter, valued at 21 
 cents per lb.; the value of the coffee is 12 cts. 
 per lb ? Ans. 49. 
 
 G. How many sheep at $4 per head, must I 
 give for 6 cows, at $12 a piece ? Ans. 18. 
 
 7. Sold 28 bushels of wheat at 75 cents per 
 bushel; how many barrels of salt can I have 
 in exchange at $2 per barrel ? Ans. 10-J. 
 
 8. How much coffee at 20 cents per pound, 
 must I give for 120 yards of cloth, at 64 cents 
 per yard ? Ans. 384. 
 
 9. How many bushels of wheat will pay for 
 40 barrels of pork at $8 per barrel, when wheat 
 is worth 80 cts. per bushel ? Ans. 400 bush. 
 
 DISCOUNT. 
 
 Discount is an allowance made for prompt payment. 
 DISCOUNT WITHOUT TIME. 
 
 Place the sum on which the discount is to 
 be made, and the rate per cent, on the right, 
 and one hundred on the left. 
 
 EXAMPLE. What is the discount on $400, 
 at 6 per cent Ans. $24. 
 
EQUATION OF PAYMENTS. 
 
 WOOD MEASURE, &c. 
 RULE. 
 
 Place the length, height, and width, on the 
 right ; on the left place the dimensions of one 
 cord. 
 
 EXAMPLE. 
 
 How many cords of wood in a pile 120 feet 
 long, 12 feet high, and 4 feet wide ? 
 
 15 
 3 
 
 Ans. 45 Cords. 
 SOLUTION. 
 
 4 equals 4; 4 into 12 three times; 8 into 
 120, 15 times; 3 times 15 is 45 cords. 
 
 How many cords of wood in a pile 32 feet 
 long, 12 high, and 4 wide ? 
 
 4 
 
 3 
 
 Ans. 12 Cords. 
 How many yards of carpeting will it take 
 to carpet a hall 18 by 20 feet ? 
 
 J9 2 
 
 20 
 
 Ans. 40 Yards. 
 NOTE. Divide by 9, because 9 square feet 
 make 1 square yard. 
 
38 
 
 PRCF. Yv T ARE'S SYSTEM OF 
 
 If -J of 6 be 3, what will the 4- of 20 be ? 
 
 3 
 3 
 1 
 
 20 
 
 Ans. 
 
 How many bricks in a wall 40 feet long, 12 
 feet high, and 1 feet thick ? Size of brick, 8 
 by 4 by 2 inches. 
 
 8 40 
 4 12 
 3 I 4 
 2 I 1728 in.= 1 cubic ft. 
 
 Answer 17,280 brick*. 
 
 How many feet board measure in the floor 
 joists of a building 18 by 40 feet, joists 3 by 8 
 inches, placed 16 inches apart from the centre 
 
 of each ? 
 
 I 40 
 
 I 18 
 
 16 I 3 
 
 I 8 
 
 Ansicer WOO feet. 
 
 How many dollars will it cost to carpet a 
 hall 24 by 15, carpet one yard wide, at 11 
 shillings per yard ? 
 
 24 
 15 
 11 
 
 Answer $55 
 
EQUATION OF PAYMENTS. 39 
 
 IV A. M E S OF 
 
 . BRAZIL. D c M 
 
 Johannes, (half in proportion) 17 00 8 
 
 Dobraon 32 71 4 
 
 Dobra 1 7 SO 5 
 
 Moidore, (half in proportion) G 56 
 
 Crusado 63 8 
 
 ENGLAND. 
 
 Guinea, half in proportion 5 11 6 
 
 Sovereign, do 485 
 
 Seven Shilling Piece 1 70 6 
 
 FRANCE. 
 
 Double Louis, coined bef. 1786 9 69 3 
 
 Louis, coined before 1786 4 84 4 
 
 Double Louis, coined since 1786 9 16 3 
 
 Louis, coined since 1786 4 58 1 
 
 Double iNapoleon, or forty francs 7 71 3 
 
 Napoleon, or twenty francs 3 86 6 
 
 COLUMBIA. 
 
 Doubloons 15 53 8 
 
 MEXICO. 
 Doubloons, shares in proportion 15 53 8 
 
 PORTUGAL. 
 
 Dobraon . . S3 71 4 
 
 Dobra 17 35 6 
 
 Johannes 17 06 8 
 
 Moidorc, half in proportion 6 56 
 
 Piece of 16 testoons, or 1000 rees 3 12 5 
 
 Old Crusado of 400 rces 58 6 
 
 New Crusado of 480 rees 63 7 
 
 Millree, coined in 1755 78 
 
40 . PROF. WARE'S SYSTEM OF 
 
 SPAIN. 
 
 D C M 
 
 Quadruple pistol, or Doubloon, 1772, double 
 
 and single, and shares in proportion 16 03 3 
 
 Doubloon, 1801 15 53 8 
 
 Pistole, 1801 3 88 8 
 
 Coronilla, gold doll., or vintem, 1801 98 2 
 
 U. S. AMERICA. 
 
 Eagle, coined before July 31, 1834 10 66 8 
 
 Eagle, coined after July 31, 1834 10 . . . 
 
 Shares in proportion. 
 
 VALUE OF FOREIGN MONEY. 
 
 CANADA, NOVA SCOTIA, &c. 
 
 A Farthing ,. 4.1 
 
 4 Farthings = a penny 1 Gf 
 
 12 Pence a shilling 20 
 
 60 Pence a dollar 1 
 
 20 Shillings a pound 4 
 
 30 Shillings a moidore 6 
 
 40 Shillings a half Joe 8 .. 
 
 50 Shillings a Fed. Eagle 10 . . 
 
EQUATION OF PAYMENTS. 41 
 
 NORTHERN PARTS 
 
 ENGLAND & SCOTLAND. 
 
 LONDON, LIVERPOOL, BRISTOL, EDINBURGH, GLASGOW, JbC. 
 
 D C M 
 
 A Farthing 4.6 
 
 2 Farthings == a half-penny 9 
 
 2 Half-pence a penny 1 8 
 
 4 Pence a groat 7 4 
 
 G Pence a half shilling 11 1.1 
 
 12 Pence a shilling 22 2.2 
 
 54 Pence an Ame. dol 1 . . 
 
 5 Shillings a crown 1 11 1.1 
 
 20 Shillings a pound ster 4 44 4.4 
 
 21 Shillings an English guinea ... 4 66 6.7 
 
 BREMEN. 
 
 3 Grotes = a double shilling. . . 32 
 
 24 Grotes a mark 25 5| 
 
 48 Grotes a double mark 51 1 
 
 72 Grotes or 3 marks a rix dollar 76 6 
 
 Accounts are kept in Rix-dollars and Grotes. 
 HANOVER, 
 
 LUNENBURG, ZELL, &C. 
 
 A Pfenning 2.7 
 
 3 Pfennings = a dreyer 8 .2 
 
 8 Pfennings a marien 2 1.9 
 
 12 Pfennings a grosh 3 2.8 
 
 8 Groshen ahalfguilden 26 2 
 
 16 Groshen a guilclen 52 5 
 
 24 Groshen a rix dollar 78 7i 
 
 32 Groshen a double guilden . . 1 5 
 
 34 Groshen a ducat 1 10 
 
 Accounts are kept in Rix-dollars, Groshens, and 
 Pfennings. 
 
42 PROF. WARE'S SYSTEM OF 
 
 EUBOPE. 
 
 SOUTHERN PARTS. 
 
 PORTUGAL. 
 
 r> c M 
 
 A Rhea 1* 
 
 10 Reas = a half vintin. 1 l 
 
 20 Reas a vintin . . 2 5 
 
 5 Vintins a testoon 12 5 
 
 4 Tcstoons a crusad of exchange . .. 50 
 
 24 Vintins a new crusado 60 
 
 10 Testoons a milrea 1 25 
 
 48 Testoons a moidore 6 
 
 64 Testoons a Johannes 8 
 
 Accounts are kept in Millreas and Reas. 
 
 FRANCE AND NAVARRE. 
 
 PARIS, LYONS, MARSEILLES, BORDEAUX, BAYONNB, &C. 
 
 y 
 
 A Denier Of 
 
 3 Deniers = aliard... 2.3 
 
 2 Liards a dardene 4.6 
 
 12 Deniers a sol 9 
 
 20 Sols a livre tournois 18 5 
 
 60 Sols an ecu of exchange .... 55 5 
 
 6 Livres an ecu or crown 1 11 1.1 
 
 10 Livres a pistole 1 85 
 
 24 Livres a Louis d' or . . . . 4 44 4.4 
 
 Accounts are kept in Livres, Sous, and Deniers. 
 SPAIN. 
 
 32 Reals = a pistole of exchange 3 18 5 
 
 36 Reals a pistole 3 72 2 
 
 Accounts are kept in Dollars, Reals, & Maravedis. 
 
EQUATION OF PAYMENTS. 43 
 
 SPAIN Continued. 
 
 GIBRALTAR, MALAGA, DENIA, &C. 
 
 Velon. 
 
 D C M 
 
 A Maravedi 1.6 
 
 2 Maravedis = an ochavo 3.2 
 
 4 Maravedis a quartil 6.4 
 
 34 Maravedis a real velon 5 3.2 
 
 15 Reals a piastre of ex 79 C.3 
 
 512 Maravedis a pistole 77 6.3 
 
 60 Reals a pistole of ex. ... 3 18 5 
 
 2043 Maravedis a pistole of ex. ... 3 18 5 
 
 70 Reals a pistole 3 72 2 
 
 Accounts are kept in Dollars, Reals, & Maravedis. 
 
 BARCELONA, SARAGOSSA, VALENCIA, &C. 
 
 A Maravedi 3.9 
 
 16 Maravedis = a soldo 6 2 
 
 2 Soldos a rial, old plate 12 5 
 
 16 Soldos a dollar 1 
 
 20 Soldos alibra 1 25 
 
 24 Soldos a ducat 1 50 
 
 60 Solds a pistole 3 60 
 
 There are also Ducats of 21 and 22 Soldos. 
 Accounts are kept in Dollars, Reals & Maravedis. 
 
 Note. Although 60 Soldos are equal to 8- dollars 
 and 75 cents, the Spanish Pistole is worth but 3 doll- 
 ars and 60 cents. 
 
44 PROF. WARE'S SYSTEM OF 
 
 ITALY. 
 
 GENOA, NOVA, CORSICA, BASTEA, &C. 
 
 D C M 
 
 A Denari 6 
 
 12 Denari = a soldi 7.9 
 
 4 Soldi a clievalet 3 1.8 
 
 20 Soldi a lira 15 9.2 
 
 30 Soldi a testoon. 23 8| 
 
 5 Lires a croisade 79 6.3 
 
 115 Soldis apezzoofex 92 5.9 
 
 6 Testoons a genoine 1 44 4 
 
 20 Liers a pistole 3 18 5 
 
 Accounts are kept in Liers, Soldis, and Denaris. 
 
 CHINA. 
 
 PEKIN, CANTON, &C. 
 
 A Cash 1.4 
 
 10 Cash = a candareen 1 4.8 
 
 10 Candareens a mace 14 8 
 
 10 Mace, 1 oz. 6 dwt. 6 grs. = a tale. 1 48 
 
 Accounts are kept here in Tales, Mace, Candareens, 
 and Cash. 
 
EQUATION OF PAYMENTS. 45 
 
 Prof. W, POWELL WAEE'S 
 
 MAGIC SQUARE. 
 
 These columns (added) make 100, forty-two 
 different ways. 
 
 13796284137962841379 
 39172468391724683917 
 71938642719386427193 
 97314826973148269731 
 62841379628413796284 
 24683917246839172468 
 86427193864271938642 
 48269731482697314826 
 13796. 284137962841379 
 391724683917246839 17 
 71938642719386427193 
 97314826973148269731 
 62841379628413796284 
 24683917246839172468 
 86427193864271938642 
 48269731482697314826 
 13796284137962841379 
 39172468391724683917 
 71938642719386427193 
 973148269 7 3148269731 
 
46 PROF. WARE'S SYSTEM OF 
 
 PROF. WARE'S CHALLENGE. 
 
 From N.Y. Herald, Oct. 30, 1870. 
 
 $10 000 has '"> aori ^oT\neifort irifVi n.roon'hflnm "Rrr>e 
 
 Numerous extracts from different sections of the country 
 omitted for want of space. 
 
 From N.Y. Standard, Nov. 4tli, 1870. 
 
 A CHANCE TOR MATHEMATICIANS. - The problem of the 
 Equation of Payments is receiving at present the attention of 
 the best mathematicians, an announcement h-iving been re- 
 cently made by Prof W POWELL WAKE, of 21 West 124th Street 
 of this city that he would pay $10 000 for the best rule.' The 
 money has been deposited for the purpose with Me" c rs. Gm n- 
 baum Bros & Co.. Bankers, National Park Bank Bnildinir. to 
 whom competitors may send their rules. On December 1st the 
 successful competitor will receive payment for his rule. 
 
 From N.Y. World, Nov. 13, 1870. 
 
 The mathematicians have become very enthusiaic in their 
 race for the $10,000 offered by Prof. WARE, of this city, for the 
 best rule for the Equation of Payments. The plans already 
 received come from almost every section of the country, and 
 include some very good and some very preposterous solution-. 
 All parties interes ed will meet at 12 o'clock, on December 1. 
 1870, at the Astor House, at which time the successful compet- 
 itor will receive the reward for his labor. 
 
 From N.Y. Times, Nov. 15, 1870. 
 
 EQUATION OF PAYMENTS. Prof. WARE'S offer of $10.000 
 for the best rule for the equation of payments has drawn or. 1 " n 
 very exciting competition between the mathematicians fill over 
 the country. The rules already received by Prof. WAKE anl 
 the Messrs. GREENBUM BROTHERS, in whose hands the money 
 is doposited, come from every section of the country. a: 1 d in- 
 clude some marvelous mathematical efforts. The award for the 
 best plan will be made December 1, 1870, at the Astor Hou>e. at 
 which place all interested parties will assemble at 12 o'clock. 
 
EQUATION OF PAYMENTS. 47 
 
 DECISION OF THE JUDGES. 
 
 [TRUE COPY.] 
 
 We, the undersigned committee selected to decide 
 upon the different plans submitted in the contest for 
 the best rule for the Equation of Payments, after ma- 
 ture and careful examination and test of plans offered 
 by fifty-seven competitors (made conjointly and per- 
 sonally) do declare this to be our positive and final 
 decisions, viz : 
 
 That the Rule presented by Prof. W. POWELL 
 WARE, of New York City, is the shortest, simplest, 
 and best, possessing the greatest utility and general 
 adaptation, not only of the plans now before us, but 
 of any that has ever come to our knowledge, and 
 which in our judgment is mathematically correct. 
 
 We therefore declare that Prof. W. POWELL WAKE, 
 of New York, is duly entitled to the award offered. 
 SIGNED : 
 
 Jos. C. Atwood, with Landers, Frary & Clark, 53 
 Chambers Street. 
 
 A. O. Field, with Jordan, Marsh & Co., 184 and 186 
 Church Street. 
 
 John G. Huhn, with Hoover, Calhoun & Co., 3C2 
 Broadway. 
 
 Edward F. Choate, with E. R. Dibble and Co., 53 
 and 55 W^rth Street. 
 
 Ji. F. Blake, with Manning, Glover & Co., 109 and 
 111 Worth Street. 
 
 We fully concur in the above decision 
 
 H. E. 'Phelps, book-keeper of H. B. Claflin & Co, 
 John P. Gaul, with Tefft, Griswold & Kellogg. 
 
 443 find 445 Broadwav 
 Anthoii J. Kruger, with Duncan, Sherman & Co., 
 
 Bankers. 
 Wm. H. Clark, with Henry Clewes & Co., Bankers, 
 
 32 Wall Street. 
 Matthew Bunker, of Benedict, Hall & Co., 134 and 
 
 136 Grand Street. 
 
N. B. The foregoing rules are equally adapted to 
 pounds, shillings, and pence, by calling the pounds 
 so many dollars, and calling the shilling another 
 pound or dollar if 10s. or upward. Thus: 10, 15s., 
 read $11 ; 9, 6s., read $9. &c. 
 
RANKIFS PERPETUAL ALMANAC, 
 
 BOOK FORM, 
 
 TWO MONTHS TO A PAGE. 
 
 PHILADELPHIA : 
 CLAXTON, REMSEN & HAFFELFINGER, 
 
 624, 626 & 628 MARKET STREET. 
 
Entered according to Act of Congress, in the year 1873, by 
 
 A. N. RANKIN, 
 In the Office of the Librarian of Congress, at Washington. 
 
 ELECTROTYPED BY J. PAGAN & SON, PHILADELPHIA. 
 

 Mo. | Tu, | We. Th. | Fr. | Sat | g. 
 
 | 7 | 14 | 21 | 28 
 
 
 Tu. | We. | Th. | Fr. | Sat. | g. | Mo. 
 
 1 | 8 | 15 | 22 | 29 
 
 We. | Th. Fr. | Sat. | S. | Mo. | Tu. 
 
 2 | 9 | 16 | 23 | 30 
 
 Th. | Fr. j Sat. |g. | Mo. | Tu. | We. 
 
 3 | 10 | 17 j 24 | 31 
 
 Fr. | Sat. S. | Mo. | Tu. | We. | Th. 
 
 4 | 11 | 18 | 25 | 
 
 Sat. |S. | Mo. | Tu. | We. | Th. | Fr. 
 
 5 | 12 | 19 | 26 | 
 
 S. I Mo. | Tu. | We. | Th. | Fr. | Sat. 
 
 6 | 13 | 20 | 27 | 
 
 1771 | 1772 | | 1773 | 1774 | 1775 | 1776 
 
 January. 
 
 | 1777 | 1778 | 1779 | 1780 | | 1781 
 
 
 1782 | 1783 | 1784 | | 1785 | 1786 | 1787 
 
 1788 | | 1789 | 1790 | 1791 | 1792 | 
 
 1793 | 1794 | 1795 | 1796 | | 1797 | 1798 
 
 1799 | 1800 | 1801 | 1802 | 1803 | 1804 | 
 
 1805 | 1806 | 1807 | 1808 | | 1809 | 1810 
 
 1811 | 1812 | | 1813 | 1814 | 1815 | 1816 
 
 j 1817 1818 | 1819 j 1820 | | 1821 
 
 1822 | 1823 1824 | | 1825 | 1826 | 1827 
 
 1828 | | 1829 | 1830 | 1831 | 1832 | 
 
 1833 | 1834 | 1835 1836 | | 1837 | 1838 
 
 1839 | 1840 | 1841 | 1842 | 1843 | 1844 
 
 | 1845 | 1840 | 1847 | 1848 | | 1849 
 
 1850 | 1851 | 1852 | | 1853 | 1854 | 1855 
 
 1856 | | 1857 | 1858 | 1859 | 1860 | 
 
 1861 | 1862 1863 | 1864 | | 1865 | 1866 
 
 1867 | 1868 | | 1869 | 1870 | 1871 | 1872 
 
 | 1873 | 1874 | 1875 | 1876) | 1877 
 
 1878 | 1879 | 1880 | | 1881 | 1882 | 1883 
 
 1884 | | 1885 18S6 | 1887 | 1888 | 
 
 1889 | 1890 | 1891 1892 | | 1893 | 1894 
 
 1895 | 1896 | 1897 | 1898 | 1899 | 1900 
 
 1901 | 1902 | 1903 1904 | | 1905 | 1906 
 
 1907 | 1908 | 1909 | 1910 | 1911 | 1912 
 
 | 1913 | 1914 1915 | 1916 | | 1917 
 
 1918 | 1919 | 1920 | | 1921 | 1922 | 1923 
 
 1924 | | 1925 | 1926 | 1927 | 1928 | 
 
 1929 | 1930 | 1931 | 1932 | | 1933 | 1934 
 
 1935 | 1936 | | 1937 | 1938 | 1939 | 1940 
 
 | 1941 | 1942 1943 | 1944 | | 1945 
 
 1946 | 1947 | 1948 | 1949 | 1950 | 1951 
 
 1952 | | 1953 19n4 | 1955 | 1956 | 
 
 February. 
 
 Mo, | Tu. We. Th. | Fr. | Sat. | S. 
 
 | 4 | 11 | 18 | 25 
 
 Tu. | We. Th. Fr. | Sat. | S. 1 Mo. 
 
 | 5 | 12 j 19 | 26 
 
 We. | Th. Fr. Sat. | S. 1 Mo. | Tu. 
 
 | 6 | 13 | 20 | 27 
 
 Th. | Fr. Sat. S- I Mo. | Tu. | We. 
 
 | 7 | 14 | 21 | 28 
 
 Fr. | Sat. S. Mo. | Tu. | We. | Th. 
 
 1 | 8 | 15 j 22 j 29 
 
 Sat. |S. | Mo. | Tu. | We. | Th. | Fr. 
 
 2 | 9 | 16 | 23 | 
 
 S. | Mo. | Tu. | We. | Th. | Fr. | Sat. 
 
 3 | 10 | 17 | 24 j 
 
 The Year and Days of the Week for both Months are in the same column. 
 

 | 4|11J18|26 
 
 Mo. | Tu. | We. Th. Fr. | Sat. | S- 
 
 
 | 5 | 12 j 19(26 
 
 Tu. | We. | Th. Fr. | Sat. | g. | Mo. 
 
 | 6 | 13 | 20 | 27 
 
 We. | Th. | Fr. Sat. | S. 1 Mo. | Tu. 
 
 | 7|14|21|2S 
 
 Th. | Fr. | Sat. g. | Mo. | Tu. | We. 
 
 1 | 8 | 15 | 22 | 29 
 
 Fr. | Sat. | S. Mo. | Tu. | We. | Th. 
 
 2 | 9 | 16 | 23 | 30 
 
 Sat. |S. 1 Mo. Tu. | We. | Th. | Fr. 
 
 3 | 10 | 17 | 24 | 31 
 
 S. 1 Mo. | Tu. We. | Th. j Fr. | Sat. 
 
 March. 
 
 1771 | | 1772 | 1773 | 1774 | 1775 | 
 
 
 1776 | 1777 | 1778 1779 | | 1780 | 1781 
 
 1782 | 1783 | 1784 | 1786 | 1786 | 1787 
 
 | 1788 | 1789 1790 | 1791 | | 1792 
 
 1793 j 1794 | 1795 jj 1796 | 1797 | 1798 
 
 1799 | 1800 | 1801 1802 | 1803 | | 1804 
 
 1805 | 1806 | 1807 | 1808 | 1809 | 1810 
 
 1811 | | 1812 1813 | 1814 | 1815 | 
 
 1816 | 1817 | 1818 1819 | | 1820 | 1821 
 
 1822 | 1823 | 1824 | 1825 | 1826 | 1827 
 
 | 1828 | 1829 1830 | 1831 | | 1832 
 
 1833 | 1834 | 1835 1 | 1836 | 1837 | 1838 
 
 1839 j | 1840 | 1841 j }842 j 1843 | 
 
 1844 | 1845 | 1846 | 1847 | | 1848 | 1849 
 
 1850 | 1851 j j 1852 | 1853 | 1854 | 1855 
 
 | 1856 | 1857 | 1858 | 1859 | | I860 
 
 1861 | 1862 | 1863 | | 1864 | 1865 | 1866 
 
 1867 | | 1868 | 1869 | 1870 | 1871 | 
 
 1872 | 1873 | 1874 | 1875 | | 1876 | 1877 
 
 1878 | 1879 | | 1880 | 1881 | 1882 | 1883 
 
 j 1884 | 1885 | 18^6 | 1887 | | 1888 
 
 1889 | 1890 | 1891 | | 1892 | 1893 | 1894 
 
 1895 | | 1896 | 1897 | 1898 | 1899 | 1900 
 
 1901 | 1902 | 1903 | | 1904 | 1905 | 1906 
 
 1907 | | 1908 | 1909 | 1910 | 1911 | 
 
 1912 | 1913 | 1914 j 1915 | | 1916 | 1917 
 
 1918 | 1919 | | 1920 ( 1921 | 1922 j 1923 
 
 | 1924 | 1925 | 1926 | 1927 | | 1'.rj> 
 
 1929 | 1930 | 1931 | | 1932 | 1933 | 1934 
 
 1935 | | 1936 | 1937 | 1938 | 1939 | 
 
 1940 | 1941 | 1942 1943 | | 1944 | 1945 
 
 1946 | 1947 | | 1948 | 1949 | 1950 | 1951 
 
 April. 
 
 | 1952 | 1953 | 1954 | 1955 | | 1956 
 
 1| 8 | 15 | 22 (29 
 
 Mo. | Tu. | We. | Th. | Fr. | Sat. | g. 
 
 2 | 9 | 16 | 23 | 30 
 
 Tu. | We. | Th. Fr. | Sat. | g. J Mo. 
 
 3 | 10 | 17 | 24 | 
 
 We. | Th. | Fr. Sat. | S. 1 Mo. | Tu. 
 
 4 | 11 | 18 | 25 | 
 
 Th. | Fr. | Sat. g. ( Mo. | Tu. | We. 
 
 5 | 12 | 19 | 26 | 
 
 Fr. | Sat. | S. Mo. | Tu. | We. | Th. 
 
 6 | 13 | 20 | 27 | 
 
 Sat. | g. | Mo. Tu. | We. | Th. | Fr. 
 
 7 | 14 | 21 | 28 | 
 
 S. | Mo. | Tu. We. | Th. | Fr. | Sat. 
 
 The Year and Days of the Week for both Months are in the same column. 
 

 Mo. Tu. We. | Th. | Fr. | Sat. | g. 
 
 | 6 | 13 | 20 | 27 
 
 
 Tu. | We. Th. | Fr. | Sat. | g. | Mo. 
 
 | 7 | 14 | 21 | 28 
 
 We. j Th. Fr. | Sat. | S. 1 Mo. | Tu. 
 
 1 | 8 | 15 ! 22 | 29 
 
 Th. | Fr. Sat. j g. | Mo. | Tu. | We. 
 
 2 | 9 | 16 | 23 | 30 
 
 Fr. Sat. g. | Mo. | Tu. | We. | Th. 
 
 3 | 10 | 17 | 24 | 31 
 
 Sat. | S. Mo. | Tu. | We. | Th. | Fr. 
 
 4 | 11 | 18 | 25 | 
 
 S. Mo. Tu. | We. | Th. | Fr. | Sat. 
 
 5 | 12 j 19 | 26 | 
 
 1771 | 1772 | 1773 | 1774 | 1775 | 
 
 May. 
 
 1776 | 1777 1778 | 1779 | | 1780 | 1781 
 
 
 1782 | 1783 | | 1784 | 1785 | 1786 | 1787 
 
 | 1788 | 1789 | 1790 | 1791 | | 1792 
 
 1793 ! 1794 | 1795 | | 1796 | 1797 | 1798 
 
 1799 | 1800 | 1801 | 1802 | 1803 | | 1804 
 
 1805 1806 | 1807 | | 1308 | 1809 | 1810 
 
 1811 | | 1812 | 1813 | 1814 | 1815 | 
 
 1816 | 1817 | 1818 | 1819 | | 1820 | 1821 
 
 1822 | 1823 | | 1824 | 1825 | 1826 | 1827 
 
 | 1828 | 1829 | 1830 | 1831 | 1832 
 
 1833 | 1834 | 1835 1 | 1836 | 1837 | 1838 
 
 1839 j | 1840 | 1841 | 1842 | 1843 | 
 
 1844 | 1845 | 1846 | 1847 | | 1848 | 1849 
 
 1850 | 1851 | | 1852 | 1853 | 1854 | 1855 
 
 | 1856 | 1857 | 1858 | 1859 [ | 1860 
 
 1861 | 1862 | 1863 | | 1864 | 1865 1866 
 
 1867 | | 1868 | 1869 | 1870 | 1871 
 
 1872 | 1873 | 1874 | 1S75 | | 1876 | 1877 
 
 1878 | 1879 | | 1880 | 1881 | 1882 | 1883 
 
 | 1884 | 1885 | 18^6 | 1887 | | 1888 
 
 1889 | 1890 | 1891 | | 1892 | 1893 | 1894 
 
 1895 | | 1896 | 1897 | 1898 | 1899 | 1900 
 
 1901 | 1902 1903 | | 1904 | 1905 | 1906 
 
 1907 | | 1908 | 1909 | 1910 | 1911 | 
 
 1912 | 1913 | 1914 | 1915 | 1916 | 1917 
 
 1918 | 1919 | | 1920 | 1921 1922 | 1923 
 
 | 1924 | 1925 | 1926 | 1927 | 1928 
 
 1929 | 1930 | 1931 | | 1932 1933 | 1934 
 
 1935 | | 1936 | 1937 | 1938 1939 
 
 1940 | 1941 | 1942 | 1943 | 1944 1945 
 
 1946 | 1947 | 1 1948 | 1949 1950 1951 
 
 1952 | 1953 | 1954 | 1955 | 1956 
 
 June. 
 
 Mo. Tu. | We. | Th. | Fr. | Sat. g. 
 
 | 3|10|17|24 
 
 Tu. We. | Th. | Fr. | Sat. | S. Mo. 
 
 | 4 | 11 | 18 | 25 
 
 !We. Th. Fr. | Sat. | S. 1 Mo - Tu - 
 
 | 5 | 12 | 19 | 26 
 
 fh. Fr. | Sat. IS- I Mo. | Tu. We. 
 
 | 6 | 13 | 20 | 27 
 
 Fr. Sat, |S. | Mo. | Tu. | We. Th. 
 
 | 7|14|21|28 
 
 Sat. S. 1 Mo- 1 Tu - 1 We - 1 Th - ! Fr - 
 
 1 | 8 | 15 | 22 | 29 
 
 S. M<>. Tu. | We. | Th. | Fr. | Sat. 
 
 2 | 9 | 16 | 23 | 30 
 
 \ The Year and Days of the Week for both Months are in the sume column 
 
1 | 8 | 15 j 22 | 29 
 
 Mo. | Tu. We. | Th. | Fr. | Sat. | S- 
 
 
 2 | 9 | 16 | 23 | 30 
 
 Tu. We. | Th. | Fr. | Sat. | S- 1 Mo 
 
 3 | 10 | 17 24 | 31 
 
 We. Th. Fr. Sat. | S. Mo. | Tu. 
 
 4 | 11 | 18 | 25 | 
 
 Th. Fr. Sat. g. | Mo. | Tu. | We. 
 
 5 | 12 j 19 26 | 
 
 Fr. Sat. S- Mo. | Tu. | We. | Th. 
 
 6 | 13 | 20 | 27 | 
 
 Sat. S. Mo. Tu. j We. | Th. | Fr. 
 
 7 | 14 | 21 | 28 | 
 
 S. Mo. Tu. We. | Th. | Fr. | Sat. 
 
 July. 
 
 1771 1772 1773 | 1774 | 1775 | 
 
 I 
 
 1776 1777 1778 | 1779 | \ 1780 | 1781 
 
 1782 1783 | | 1784 | 1785 | 1786 | 1787 
 
 1788 | 1789 | 1790 | 1791 | | 1792 
 
 1793 1794 | 1795 | 1796 1797 | 1798 
 
 1799 1800 | 1801 | 1802 | 1803 | | 1804 
 
 1805 1806 | 1807 | | 1808 | 1809 | 1810 
 
 1811 | 1812 | 1813 | 1814 | 1815 | 
 
 1816 | 1817 | 1818 | 1819 | | 1820 | 1821 
 
 1822 | 1823 | 1824 | 1825 | 1826 | 1827 
 
 | 1828 | 1829 | 1830 | 1831 | | 1832 
 
 1833 | 1834 | 1835 | | 1836 | 1837 | 1838 
 
 1839 | | 1840 | 1841 | 1842 | 1843 | 
 
 1844 | 1845 | 1846 | 1847 | | 1848 | 1849 
 
 1850 | 18ol | | 1852 | 1853 | 1854 | 1855 
 
 | 1856 | 1857 | 1858 | 1859 | | 1860 
 
 1861 | 1862 | 1863 | | 1864 | 1865 | 1866 
 
 1867 | | 1868 | 1869 | 1870 | 1871 | 
 
 1872 | 1873 1874 | 1875 | 1876 | 1877 
 
 1878 | 1879 | | 1880 | 1881 1882 | 1883 
 
 188-t 1885 | 18*6 | 1887 | 1888 
 
 1889 1890 | 1891 | 1892 1893 | 1894 
 
 1895 | | 1896 | 1897 | 1898 1899 | 1900 
 
 1901 1902 1903 | | 1904 1905 | 1906 
 
 1907 | | 1908 | 1909 | 1910 1911 | 
 
 1912 | 1913 | 1914 ! 1915 | 1916 | 1917 
 
 1918 | 1919 | 1920 | 1921 1922 | 1923 
 
 | 1924 | 1925 | 1926 | 1927 | | 1928 
 
 1929 | 1930 | 1931 | | 1932 | 1933 | 1934 
 
 1935 | | 1936 | 1937 | 1938 | 1939 | 
 
 1940 1 1941 | 1942 | 1943 | | 1944 | 1945 
 
 1946 | 1947 | | 1948 | 1949 | 1950 | 1951 
 
 August. 
 
 | 1952 | 1953 | 1954 | 1955 | | 1956 
 
 | 5 | 12 | 19 | 2rt 
 
 Mo. | Tu. We. | Th. | Fr. | Sat. | g. 
 
 | 6|13|20|--T 
 
 Tu. 1 We. Th. Fr. Sat. | S- 1 Mo. 
 
 | 7 | 14 | 21 | 28 
 
 We. | Th. Fr. Sat. S. 1 Mo. | Tu 
 
 1| 8 | 15 (22 (20 
 
 Th. 1 Fr. Sat. S- Mo. | Tu. | We 
 
 2 | 9 | 10 | 23 | HO 
 
 Fr. | Sat, S. Mo. Tu. | We. | Th. 
 
 3 | 10 | 17 | 2H 31 
 
 Sat. | S, Mo. Tu. We. | Th. 1 Fr. 
 
 4 | 11 j 18 | 25 | 
 
 S. | Mo. Tu. We. Th. | Fr. | Sat. 
 
 The Year.and Daya.of the Week for both Months are in the same column. 
 
j 
 i 
 
 Mo. |Tu. | We. |Th. | Fr. | Sat | S. 
 
 j 2 | 9 1 16 | 23 | 30 
 
 
 Tu. We. Th. | Fr. | Sat. | S. 1 Mo. 
 
 I 3 j 10 1 17 | 24 | 
 
 We. | Th. 1 Fr. | Sat. | <S. | Mo. Tu. 
 
 I 4 1 11 1 18 | 25 | 
 
 Th. Fr, j Sat. | &. | Mo. | Tu. We. 
 
 5 |12| 19 |26| 
 
 Fr. | Sat. g. | Mo. | Tu. We. | Th. 
 
 1 > | 13 | 20 I 27 | 
 
 Sat. S. j Mo. | Tu. | We. | Th. | Fr. 
 
 | 7 | 14 | 21 j 28 | 
 
 S. I Mo. | Tu. | We. | Th. | Fr. | Sat 
 
 1 | 8 1 15 | 22 | 29 | 
 
 1771 | | 1772 | 1773TT774TI77T 
 
 September. 
 
 1-76 | 17 1778 | 1779) J 1780 | 1781 
 
 
 
 1/82 | 1783 | | 1784 | 1735 | 1786 | 1787 
 
 | 1788 1789 | 1790 | 1791 | | 1792 
 
 1/93 | 1794 | 1795 | | 1796 1797 | 1798 
 
 1799 | 1800 | 1801 | 1802 | 1803 | | 1804 
 
 1805 | 1806 | 1807 | 1808 | 1809 | 1810 
 
 1811 | | 1812 | 1813 | 1814 j 1815 
 
 1816 | 1817 |1818 | 1819J | 1820 | 1821 
 
 1822 | 1823 | | 1824 | 1825 1826 | 1827 
 
 | 1828 1829 | 1830 | 1831 | 1832 
 
 1833 | 1834 | 1835 | | 1830 | 1837 | 1838 
 
 1839 J 1840 | 1841 | 1842 | 1843 | 
 
 1844 | 1845 1846 | 1847 | | 1848 | 1849 
 
 1850 j 1851 | | 1852 | 1853 | 1854 | 1855 
 
 | 1856 | 1857 | 1858 | 1859 j | I860 
 
 1861 | 1862 j 1863 | | 18(54 | 1865 j 1866 
 
 1867 | 1868 | 1869 | 1870 | 1871 ' 
 
 1872 1873 1874 | 1875 | | 1876 J 1877 
 
 1878 ) 1879 | | 1880 | 1881 J 1882 j 1883 
 
 | 1884 | 1885 | 18*6 | 1887 J | 1888 
 
 1889 | 1890 | 1891 j j 1892 | 1893 | 1894 
 
 1895 | | 1896 j 1897 | 1898 j 1899 j 1900 
 
 1901 | 190 J 1903 ) | 1904 | 1905 | 1906 
 
 1907 | j 1908 | 1909 | 1910 | 1911 | 
 
 1912 | 1913 | 1914 j 1915 | J 1916 | 1917 
 
 1918 1919 | | 1920 j 1921 j 1922 1923 
 
 | 1924 | 1925 j 1926 j 1927 j j 1928 
 
 1929 j 1930 1 1931 | | 1932 | 1933 | 1934 
 
 1935 | j 1936 | 1937 | 1938 J 1939 j 
 
 1940 | 1941 | 1942 j 1943 | | 1944 j 1945 
 
 1946 | 1947 | j 1948 | 1949 | 1950 j 1951 
 
 1952 | 1953 | 1954 | 1955 | | 1956 
 
 October. 
 
 Mo. Tu. | We. I Th. | Fr. | Sat. g. 
 
 | -7 | 14 | 21 | 28 
 
 Tu. We. | Th. | Fr. | Sat. | S. 1 Mo. 
 
 1 | 8 | 15 | 22 | 29 
 
 We. Th. | Fr. Sat. | <3J. | Mo. j Tu. 
 
 2 | 9 | 16 | 23 1 30 
 
 Th. Fr. | Sat. | <=$. | Mo. | Tu. | We. 
 
 3 | 10 | 17 | 24 | 31 
 
 Fr. Sat. S. 1 Mo. | Tu. | We. J Th. 
 
 4 | 11 1 18 | 25 | 
 
 Sat. g. | Mo. | Tu. | We. | Th. Fr. 
 
 5 1 12 | 19 | 26 | 
 
 S. Mo. | Tu. | We. | Th. \ Fr. Sat. 
 
 6 1 13 | 20 | 27 | 
 
 The Year and Days of the Week for both Months are in the same column. 
 
| 4 | 1 1 ! 18 | 25 
 
 Mo. Tu. We. | Th. | Fr. | Sat IS. 
 
 
 | o | 12 | 19 26 
 
 Tu. We. | Th. | Fr. Sat. | g. 1 ^o. 
 
 | 6 | 13 | 20 | 27 
 
 We. Th. | Fr. | Sat. | g. Mo. Tu. 
 
 | 7 | 14 | 21 | 28 
 
 Th. Fr. | Sat. | g. | Mo. | Tu. | We. 
 
 1 | 8 | 15 | 22 | 29 
 
 Fr. Sat. |S. | Mo. | Tu. We. Th. 
 
 2 | 9 | 16 j 23 | 30 
 
 Sat. S. 1 Mo. | Tu. | We. | Th. | Fr. 
 
 3 | 10 1 17 | 24 | 
 
 S. Mo. | Tu. | We. | Th. Fr, | Sat. 
 
 November. 
 
 1771 | 1772 | 1773 | 1774 | 1775 | 
 
 
 
 1776 | 1777 1778 1779 | 1780 | 1781 
 
 1782 | 1783 | 1784 | 1785 | 1786 | 1787 
 
 | 1788 | 1789 1790 | 1791 | | 1792 
 
 1793 | 1794 | 1795 | 1796 | 1797 | 1798 
 
 1799 | 1800 | 1801 1802 | 1803 | | 1804 
 
 1805 | 1806 | 1807 | 1808 | 1809 | 1810 
 
 1811 | 1812 1813 | 1814 | 1815 | 
 
 1816 | 1817 1818 1819 | | 1820 | 1821 
 
 1822 | 1823 1824 | 1825 | 1826 | 1827 
 
 | 1828 1829 1830 | 1831 | 1832 
 
 1833 | 1834 1835 | 1*36 1837 | 1838 
 
 1839 | 1840 1841 | 1842 1843 | 
 
 1844 | 1845 | 1846 | 1847 | | 1848 | 1849 
 
 1850 | 1851 | | 1852 | 1853 | 1854 1855 
 
 | 1856 | 1857 | 1858 | 1859 | 1860 
 
 1861 | 1862 | 1863 | | 1864 | 1866 | 1866 
 
 1867 | | 1868 | 1869 | 1870 | 1871 | 
 
 1872 1 1873 | 1874 | 1*75 | | 1876 | 1877 
 
 1878 | 1879 | | 1880 | 1881 | 1882 | 1883 
 
 | 1884 | 1885 | 18*6 | 1887 | 1888 
 
 1889 | 1890 | 1891 | | 1892 | 1893 | 1894 
 
 1895 | | 1896 | 1897 | 1898 | 1899 | 1900 
 
 1901 | 1902 | 1903 | | 1904 1905 | 1906 
 
 1907 | | 1908 | 1909 | 1910 1911 | 
 
 1912 | 1913 | 1914 | 1915 | 1916 | 1917 
 
 1918 | 1919 | | 1920 | 1921 1922 | 1923 
 
 | 1924 1925 | 1926 ( 1927 | 192* 
 
 1929 | 1930 [ 1931 | 1932 | 1933 | 1934 
 
 1935 | [ 1936 1 193 ? 1938 1 1939 1 
 
 1940 | 1941 | 1942 | 1943 | 1944 | 1945 
 
 1946 | 1947 | | 1948 1949 | 1950 | 1951 
 
 December. 
 
 | 1952 | 1953 | 19o4 1955 | '| 1956 
 
 | 2 | 9 1 16 | 23 | 30 
 
 Mo. | Tu. We. I Th. Fr. | Sat. g. 
 
 | 3 1 10 1 17 | 24 | 31 
 
 Tu. We. Th. | Fr. Sat. g. Mo. 
 
 | 4 1 11 1 18 | 25 | 
 
 We. Th. Fr. | Sat, g. Mo. Tu. 
 
 15 (12 | 19 12&| 
 
 Th. Fr. Sat. f g. Mo. | Tu. We 
 
 | 6)13 | 20 |27 | 
 
 Fr. Sat. g. f Mo. Tu. | We. Th. 
 
 | 7 1 14 | 21 | 28 | 
 
 Sat. g. Mo. Tu. We. Th. Fr. 
 
 I | 8 1 15 | 22 | 29 | 
 
 g. Mo. Tu. | We. Th. | Fr. | Sat. 
 
 The Year and Days of the Week for both Months are in the same column. . 
 
N. B 4| Do unto me as you would 
 that I should do unto you," PLtASE 
 DO NOT LOAN THIS BOOK, but 
 give my address to yourfriends, that 
 they may do as you have done : "buy 
 it." W. POWELL WARE, 
 
 Lock Box 1929 P. O., New York. 
 
 > a/ A 
 
 FTHE *A 
 
 fERSlTY J 
 
02534