CHAP. XXI.
 
Of the Division of Time. A perpetual Table of New Moons. The Times of the Birth and Death of Christ. A Table of remarkable Æras or Events.

406. The parts of time are Seconds, Minutes, Hours, Days, Years, Cycles, Ages, and Periods.

A Year.

407. The original standard, or integral measure of Time, is a year; which is determined by the Revolution of some Celestial Body in its Orbit, viz. the Sun or Moon.

Tropical Year.

408. The time measured by the Sun’s Revolution in the Ecliptic, from any Equinox or Solstice to the same again, is called the Solar or Tropical Year, which contains 365 days 5 hours 48 minutes 57 seconds; and is the only proper or natural year, because it always keeps the same seasons to the same months.

Sidereal year.

409. The quantity of time, measured by the Sun’s Revolution, as from any fixed Star to the same Star again, is called the Sidereal Year; which contains 365 days 6 hours 9 minutes 141⁄2 seconds; and is 20 minutes 171⁄2 seconds longer than the true Solar Year.

Lunar Year.

410. The time measured by twelve Revolutions of the Moon, from the Sun to the Sun again, is called the Lunar Year; it contains 354 days 8 hours 48 minutes 37 seconds; and is therefore 10 days 21 hours 0 minutes 20 seconds shorter than the Solar Year. This is the foundation of the Epact.

Civil Year.

411. The Civil Year is that which is in common use among the different nations of the world; of which, some reckon by the Lunar, but most by the Solar. The Civil Solar Year contains 365 days, for three years running, which are called Common Years; and then comes in what is called the Bissextile or Leap-Year, which contains 366 days. This is also called the Julian Year on account of Julius Cæsar, who appointed the Intercalary-day every fourth year, thinking thereby to make the Civil and Solar Year keep pace together. And this day, being added to the 23d of February, which in the Roman Calendar, was the sixth of the Calends of March, that sixth day was twice reckoned, or the 23d and 24th were reckoned as one day; and was called Bis sextus dies, and thence came the name Bissextile for that year. But in our common Almanacks this day is added at the end of February.

Lunar Year.

412. The Civil Lunar Year is also common or intercalary. The common Year consists of 12 Lunations, which contain 354 days; at the end of which, the year begins again. The Intercalary, or Embolimic Year is that wherein a month was added, to adjust the Lunar Year to the Solar. This method was used by the Jews, who kept their account by the Lunar Motions. But by intercalating no more than a month of 30 days, which they called Ve-Adar, every third year, they fell 33⁄4 days short of the Solar Year in that time.

Roman Year.

413. The Romans also used the Lunar Embolimic Year at first, as it was settled by Romulus their first King, who made it to consist only of ten months or Lunations; which fell 61 days short of the Solar Year, and so their year became quite vague and unfixed; for which reason, they were forced to have a Table published by the High Priest, to inform them when the spring and other seasons began. But Julius Cæsar, as already mentioned, § 411, taking this troublesome affair into consideration, reformed the Calendar, by making the year to consist of 365 days 6 hours.

The original of the Gregorian, or New Style.

414. The year thus settled, is what we still make use of in Britain: but as it is somewhat more than 11 minutes longer than the Solar Tropical Year, the times of the Equinoxes go backward, and fall earlier by one day in about 130 years. In the time of the Nicene Council (A. D. 325.) which was 1431 years ago, the vernal Equinox fell on the 21st of March: and, if we divide 1431 by 130, it will quote 11, which is the number of days the Equinox has fallen back since the Council of Nice. This causing great disturbances, by unfixing the times of the celebration of Easter, and consequently of all the other moveable Feasts, Pope Gregory the 13th, in the year 1582 ordered ten days to be at once struck out of that year; and the next day after the fourth of October was called the fifteenth. By this means the vernal Equinox was restored to the 21st of March; and it was endeavoured, by the omission of three intercalary days in 400 years, to make the civil or political year keep pace with the Solar for time to come. This new form of the year is called the Gregorian Account or New Style; which is received in all Countries where the Pope’s Authority is acknowledged, and ought to be in all places where truth is regarded.

Months.

415. The principal division of the year is into Months, which are of two sorts, namely Astronomical and Civil. The Astronomical month is the time in which the Moon runs through the Zodiac, and is either Periodical or Synodical. The Periodical Month is the time spent by the Moon in making one compleat Revolution from any point of the Zodiac to the same again; which is 27d 7h 43m. The Synodical Month, called a Lunation, is the time contained between the Moon’s parting with the Sun at a Conjunction, and returning to him again; which is in 29d 12h 44m. The Civil Months are those which are framed for the uses of Civil life; and are different as to their names, number of days, and times of beginning, in several different Countries. The first month of the Jewish Year fell according to the Moon in our August and September, Old Style; the second in September and October, and so on. The first month of the Egyptian Year began on the 29th of our August. The first month of the Arabic and Turkish Year began the 16th of July. The first month of the Grecian Year fell according to the Moon in June and July, the second in July and August, and so on, as in the following Table.

No The Jewish year. Days   No The Egyptian year. Days
1 Tisri Aug.-Sept. 30 1 Thoth August 29 30
2 Marchesvan Sept.-Oct. 29 2 Paophi Septemb. 28 30
3 Casleu Oct.-Nov. 30 3 Athir October 28 30
4 Tebeth Nov.-Dec. 29 4 Chojac Novemb. 27 30
5 Shebat Dec.-Jan. 30 5 Tybi Decemb. 27 30
6 Adar Jan.-Feb. 29 6 Mechir January 26 30
7 Nisan or Abib Feb.-Mar. 30 7 Phamenoth Februar. 25 30
8 Jiar Mar.-Apr. 29 8 Parmuthi March 27 30
9 Sivan April-May 30 9 Pachon April 26 30
10 Tamuz May-June 29 10 Payni May 26 30
11 Ab June-July 30 11 Epiphi June 25 30
12 Elul July-Aug. 29 12 Mesori July 25 30
Days in the year 354> Epagomenæ or days added 5
In the _Embolimic year after Adar they added a month called Ve-Adar of 30 days. Days in the year 365
No The Arabic and Turkish year. Days   No The ancient Grecian year. Days
1 Muharram July 16 30 1 Hecatombæon June-July 30
2 Saphar August 15 29 2 Metagitnion July-Aug. 29
3 Rabia I. Septemb. 13 30 3 Boedromion Aug.-Sept. 30
4 Rabia II. October 13 29 4 Pyanepsion Sept.-Oct. 29
5 Jomada I. Novemb. 11 30 5 Mæmacterion Oct.-Nov. 30
6 Jomada II. Decemb. 11 29 6 Posideon Nov.-Dec. 29
7 Rajab January 9 30 7 Gamelion Dec.-Jan. 30
8 Shasban February 8 29 8 Anthesterion Jan.-Feb. 29
9 Ramadan March 9 30 9 Elapheloblion Feb.-Mar. 30
10 Shawal April 8 29 10 Munichion Mar.-Apr. 29
11 Dulhaadah May 7 30 11 Thargelion April-May 30
12 Dulheggia June 5 29 12 Schirrophorion May-June 29
Days in the year 354 Days in the year 354
The Arabians add 11 days at the end of every year, which keep the same months to the same seasons.
Weeks

416. A month is divided into four parts called Weeks, and a Week into seven parts called Days; so that in a Julian Year there are 13 such Months, or 52 Weeks, and one Day over. The Gentiles gave the names of the Sun, Moon, and Planets to the Days of the Week. To the first, the Name of the Sun; to the second, of the Moon; to the third, of Mars; to the fourth, of Mercury; to the fifth, of Jupiter; and to the sixth, of Saturn.

Days

417. A Day is either Natural or Artificial. The Natural Day contains 24 hours; the Artificial the time from Sun-rise to Sun-set. The Natural Day is either Astronomical or Civil. The Astronomical Day begins at Noon, because the increase and decrease of Days terminated by the Horizon are very unequal among themselves; which inequality is likewise augmented by the inconstancy of the horizontal Refractions § 183: and therefore the Astronomer takes the Meridian for the limit of diurnal Revolutions; reckoning Noon, that is the instant when the Sun’s Center is on the Meridian, for the beginning of the Day. The British, French, Dutch, Germans, Spaniards, Portuguese, and Egyptians, begin the Civil Day at mid-night: the antient Greeks, Jews, Bohemians, Silesians, with the modern Italians, and Chinese, begin it at Sun-setting: And the antient Babylonians, Persians, Syrians, with the modern Greeks, at Sun-rising.

Hours

418. An Hour is a certain determinate part of the Day, and is either equal or unequal. An equal Hour is the 24th part of a mean natural Day, as shewn by well regulated Clocks and Watches; but those Hours are not quite equal as measured by the returns of the Sun to the Meridian, because of the obliquity of the Ecliptic and Sun’s unequal motion in it § 224-245. Unequal Hours are those by which the Artificial Day is divided into twelve Parts, and the Night into as many.

Minutes, Seconds, Thirds, and Scruples.

419. An Hour is divided into 60 equal parts called Minutes, a minute into 60 equal parts called Seconds, and these again into 60 equal parts called Thirds. The Jews, Chaldeans, and Arabians, divide the Hour into 1080 equal parts called Scruples; which number contains 18 times 60, so that one minute contains 18 Scruples.

Cycles, of the Sun, Moon, and Indiction.

420. A Cycle is a perpetual round, or circulation of the same parts of time of any sort. The Cycle of the Sun is a revolution of 28 years, in which time, the days of the months return again to the same days of the week; the Sun’s Place to the same Signs and Degrees of the Ecliptic on the same months and days, so as not to differ one degree in 100 years; and the leap-years begin the same course over again with respect to the days of the week on which the days of the months fall. The Cycle of the Moon, commonly called the Golden Number, is a revolution of 19 years; in which time, the Conjunctions, Oppositions, and other Aspects of the Moon are within an hour and half of being the same as they were on the same days of the months 19 years before. The Indiction is a revolution of 15 years, used only by the Romans for indicating the times of certain payments made by the subjects to the republic: It was established by Constantine, A.D. 312.

To find the Years of these Cycles.

421. The year of our Saviour’s Birth, according to the vulgar Æra, was the 9th year of the Solar Cycle; the first year of the Lunar Cycle; and the 312th year after his birth was the first year of the Roman Indiction. Therefore, to find the year of the Solar Cycle, add 9 to any given year of Christ, and divide the sum by 28, the Quotient is the number of Cycles elapsed since his birth, and the remainder is the Cycle for the given year: if nothing remains, the Cycle is 28. To find the Lunar Cycle, add 1 to the given year of Christ, and divide the sum by 19; the Quotient is the number of Cycles elapsed in the interval, and the remainder is the Cycle for the given year: if nothing remains, the Cycle is 19. Lastly, subtract 312 from the given year of Christ, and divide the remainder by 15; and what remains after this division is the Indiction for the given year: if nothing remains, the Indiction is 15.

The deficiency of the Lunar Cycle, and consequence thereof.

422. Although the above deficiency in the Lunar Cycle of an hour and half every 19 years be but small, yet in time it becomes so sensible as to make a whole Natural Day in 310 years. So that, although this Cycle be of use, when rightly placed against the days of the month in the Calendar, as in our Common Prayer Books, for finding the days of the mean Conjunctions or Oppositions of the Sun and Moon, and consequently the time of Easter; it will only serve for 310 years Old Style. For as the New and Full Moons anticipate a day in that time, the Golden Numbers ought to be placed one day earlier in the Calendar for the next 310 years to come. These Numbers were rightly placed against the days of New Moon in the Calendar, by the Council of Nice, A. D. 325; but the anticipation which has been neglected ever since, is now grown almost into 5 days: and therefore, all the Golden Numbers ought now to be placed 5 days higher in the Calendar for the O.S. than they were at the time of the said Council; or six days lower for the New Style, because at present it differs 11 days from the Old.

Days   Jan. Feb. March April May June July August Sept. Octob. Nov. Dec.
1   9   9 17 17 6       11   19
2     17     6 14 14 3 11   19  
3   17 6 17 6     3 11   19 8 8
4   6   6 14 14 3     19 8   16
5     14     3 11 11 19 8   16  
6   14 3 14 3     19     16 5 5
7   3   3 11 11 19   8 16     13
8     11     19 8 8 16 5 5 13  
9   11 19 11 19           13   2
10       19 8 8 16 16 5 13   2 10
11   19 8         5 13 2 2 10  
12   8 16 8 16 16 5       10   18
13           5 13 13 2 10   18 7
14   16 5 16 5     2 10 18 18 7  
15   5   5 13 13 2       7   15
16     13     2 10 10 18 7   15  
17   13 2 13 2     18 7   15 4 4
18   2   2 10 10 18     15     12
19     10     18 7 7 15 4 4 12  
20   10 18 10 18     15     12 1 1
21       18 7 7 15   4 12     9
22   18 7     15 4 4 12 1 1 9  
23   7 15 7 15     12     9 17 17
24       15 4 4 12   1 9     6
25   15 4     12   1 9 17 17 6  
26   4   4 12   1       6   14
27     12   1 1 9 9 17 6   14  
28   12 1 12   9   17 6 14 14 3 3
29   1   1 9   17       3   11
30           17 6 6 14 3   11  
31   9   9       14 3   11   19
How to find the day of the New Moon by the Golden Number.

423. In the annexed Table, the Golden Numbers under the months stand against the days of New Moon in the left hand column, for the New Style; adapted chiefly to the second year after leap-year as being the nearest mean for all the four; and will serve till the year 1900. Therefore, to find the day of New Moon in any month of a given year till that time, look for the Golden Number of that year under the desired month, and against it, you have the day of New Moon in the left hand column. Thus, suppose it were required to find the day of New Moon in September 1757; the Golden Number for that year is 10, which I look for under September and right against it in the left hand column I find 13, which is the day of New Moon in that month. N. B. If all the Golden Numbers, except 17 and 6, were set one day lower in the Table, it would serve from the beginning of the year 1900 till the end of the year 2199. The first Table after this chapter shews the Golden Number for 4000 years after the birth of Christ, by looking for the even hundreds of any given year at the left hand, and for the rest to make up that year at the head of the Table; and where the columns meet, you have the Golden Number (which is the same both in Old and New Style) for the given year. Thus, suppose the Golden Number was wanted for the year 1757; I look for 1700 at the left hand of the Table, and for 57 at the top of it; then guiding my eye downward from 57 to over against 1700, I find 10, which is the Golden Number for that year.

A perpetual Table of the time of New Moon to the nearest hour, for the Old Style.

424. But because the lunar Cycle of 19 years sometimes includes five leap-years, and at other times only four, this Table will sometimes vary a day from the truth in leap-years after February. And it is impossible to have one more correct, unless we extend it to four times 19 or 76 years; in which there are 19 leap years without a remainder. But even then to have it of perpetual use, it must be adapted to the Old Style, because in every centurial year not divisible by 4, the regular course of leap-years is interrupted in the New; as will be the case in the year 1800. Therefore, upon the regular Old Style plan, I have computed the following Table of the mean times of all the New Moons to the nearest hour for 76 years; beginning with the year of Christ 1724, and ending with the year 1800.

This Table may be made perpetual, by deducting 6 hours from the time of New Moon in any given year and month from 1724 to 1800, in order to have the mean time of New Moon in any year and month 76 years afterward; or deducting 12 hours for 152 years, 18 hours for 228 years; and 24 hours for 304 years, because in that time the changes of the Moon anticipate almost a complete natural day. And if the like number of hours be added for so many years past, we shall have the mean time of any New Moon already elapsed. Suppose, for example, the mean time of Change was required for January 1802; deduct 76 years and there remains 1726, against which in the following Table under January I find the time of New Moon was on the 21st day at 11 in the evening: from which take 6 hours and there remains the 21st day at 5 in the evening for the mean time of Change in January 1802. Or, if the time be required for May, A. D. 1701, add 76 years and it makes 1777, which I look for in the Table, and against it under May I find the New Moon in that year falls on the 25th day at 9 in the evening; to which add 6 hours, and it gives the 26th day at 3 in the Morning for the time of New Moon in May, A. D. 1701. By this addition for time past, or subtraction for time to come, the Table will not vary 24 hours from the truth in less than 14592 years. And if, instead of 6 hours for every 76 years, we add or subtract only 5 hours 52 minutes, it will not vary a day in 10 millions of years.

Although this Table is calculated for 76 years only, and according to the Old Style, yet by means of two easy Equations it may be made to answer as exactly to the New Style, for any time to come. Thus, because the year 1724 in this Table is the first year of the Cycle for which it is made; if from any year of Christ after 1800 you subtract 1723, and divide the overplus by 76, the Quotient will shew how many entire Cycles of 76 years are elapsed since the beginning of the Cycle here provided for; and the remainder will shew the year of the current Cycle answering to the given year of Christ. Hence, if the remainder be 0, you must instead thereof put 76, and lessen the Quotient by unity.

Then, look in the left hand column of the Table for the number in your remainder, and against it you will find the times of all the mean New Moons in that year of the present Cycle. And whereas in 76 Julian Years the Moon anticipates 5 hours 52 minutes, if therefore these 5 hours 52 minutes be multiplied by the above found Quotient, that is, by the number of entire Cycles past; the product subtracted from the times in the Table will leave the corrected times of the New Moons to the Old Style; which may be reduced to the New Style thus:

Divide the number of entire hundreds in the given year of Christ by 4, multiply this Quotient by 3, to the product add the remainder, and from their sum subtract 2: this last remainder denotes the number of days to be added to the times above corrected, in order to reduce them to the New Style. The reason of this is, that every 400 years of the New Style gains 3 days upon the Old Style: one of which it gains in each of the centurial years succeeding that which is exactly divisible by 4 without remainder; but then, when you have found the days so gained, 2 must be subtracted from their number on account of the rectifications made in the Calendar by the Council of Nice, and since by Pope Gregory. It must also be observed, that the additional days found as above directed do not take place in the centurial Years which are not multiples of 4 till February 29th, O. S. for on that day begins the difference between the Styles; till which day therefore, those that were added in the preceding years must be used. The following Example will make this accommodation plain.

Required the mean time of New Moon in June, A.D. 1909, N.S.

From 1909 take 1723 Years, and there rem.   186  
Which divided by 76, gives the Quotient 2 and the remainder   34  
Then, against 34 in the Table is June 5d 8h 0m Afternoon.
And 5h 52m multiplied by 2 make to be subtr.   11 44  
Remains the mean time according to the Old Style, June 5d 9h 16m Morning.
Entire hundred in 1909 are 19, which divided by 4, quotes   4  
And leaves a remainder of   3  
Which Quotient multiplied by 3 makes 12, and the remainder added makes   15  
From which subtract 2, and there remains   13  
Which number of days added to the above time Old Style, gives June 18d 9h 16m Morn.N.S.

So the mean time of New Moon in June 1909 New Style is the 18th day at 16 minutes past 9 in the Morning.

If 11 days be added to the time of any New Moon in this Table, it will give the time thereof according to the New Style till the year 1800. And if 14 days 18 hours 22 minutes be added to the mean time of New Moon in either Style, it will give the mean time of the next Full Moon according to that Style.

A Table shewing the times of all the mean Changes of the Moon, to the nearest Hour, through four Lunar Periods, or 76 years. M signifies morning, A afternoon.

Yrs of the Cyc. A.D. January February March April May June July August Septemb. October Novemb. Decemb.
D. H. D. H. D. H. D. H. D. H. D. H. D. H. D. H. D. H. D. H. D. H. D. H.
1 1724 14 5A 13 5M 13 6A 12 7M 11 8A 10 8M 9 9A 8 10M 6 10A 6 11M 4 12A 4 1A
2 1725 3 2M 1 2A 3 3M 1 4A 1 4M 29 6M 28 7A 27 8M 25 8A 25 9M 23 10A 23 11M
30 5A
3 1726 21 11A 20 11M 21 12A 20 1A 20 1M 18 2A 18 3M 16 4A 15 5M 14 5A 13 6M 12 7A
4 1727 11 8M 9 9A 11 9M 9 10A 9 11M 7 12A 7 0A 6 1M 4 1A 4 2M 2 3A 2 4M
31 5A
5 1728 30 6M 28 7A 29 7M 27 8A 27 8M 25 9A 25 10M 23 11A 22 11M 21 12A 20 1A 20 2M
6 1729 18 2A 17 3M 18 4A 17 4M 16 5A 15 6M 14 7A 12 7M 11 8A 11 9M 9 0A 9 11M
7 1730 7 11A 6 0A 8 1M 6 1A 6 2M 4 3A 4 3M 2 4A 2 5M 30 7M 28 8A 28 9M
30 6A
8 1731 26 9A 25 10M 26 10A 25 11M 24 11A 23 0A 23 1M 21 2A 20 2M 19 3A 18 4M 17 5A
9 1732 16 5M 14 6A 15 7M 13 8A 13 8M 11 9A 11 10M 9 11A 8 11M 7 12A 6 1A 6 2M
10 1733 4 2A 3 3M 4 4A 3 4M 2 5A 1 6M 30 8M 28 8A 27 9M 26 10A 25 11M 24 11A
30 7A
11 1734 23 0A 22 1M 23 1A 22 2M 21 2A 20 3M 19 4A 18 5M 16 5A 16 6M 14 7A 14 8M
12 1735 12 9A 11 9M 12 10A 11 11M 10 11A 9 0A 9 1M 7 2A 6 2M 5 3A 4 4M 3 5A
13 1736 2 5M ---- 1 7M 29 9M 28 9A 27 10M 26 11A 25 0A 23 12A 23 1A 22 2M 21 3A
31 6A 30 8A
14 1737 20 3M 18 4A 20 4M 18 5A 18 5M 16 6A 16 7M 14 8A 13 8M 12 9A 11 10M 10 11A
15 1738 9 11M 7 12A 9 1A 8 1M 7 2A 6 3M 5 4A 4 5M 2 5A 2 6M 30 8M 29 8A
31 7A
16 1739 28 9M 26 10A 28 11M 26 12A 26 0A 25 1M 24 2A 23 3M 21 3A 21 4M 19 5A 19 6M
17 1740 17 6A 16 7M 16 8A 15 9M 14 9A 13 10M 12 11A 11 0A 9 12A 9 1A 8 2M 7 3A
18 1741 6 3M 4 4A 6 4M 4 5A 4 5M 2 6A 2 7M 30 8M 28 9A 28 10M 26 11A 26 11M
31 7A
19 1742 24 12A 23 1A 25 2M 23 3A 23 3M 21 4A 21 5M 19 6A 18 6M 17 7A 16 8M 15 9A
20 1743 14 9M 12 10A 14 11M 12 12A 12 0A 11 1M 10 2A 9 3M 7 3A 7 4M 5 5A 5 6M
21 1744 3 6A 2 7M 2 8A 1 9M 30 10M 28 11A 28 0A 26 12A 25 1A 25 2M 23 3A 23 3M
30 9A
22 1745 21 4A 20 5M 21 5A 20 6M 19 6A 18 7M 17 8A 16 8M 14 9A 14 10M 12 11A 12 0A
23 1746 10 12A 9 1A 11 2M 9 3A 9 3M 7 4A 7 5M 5 6A 4 6M 3 7A 2 8M 1 9A
31 10M
24 1747 29 10A 28 11M 29 11A 28 0A 27 12A 26 1A 26 2M 24 3A 23 3M 22 4A 21 5M 20 6A
25 1748 19 6M 17 7A 18 8M 16 9A 16 9M 14 10A 14 11M 12 12A 11 0A 11 1M 9 2A 9 3M
26 1749 7 3A 6 4M 7 5A 6 6M 5 6A 4 7M 3 8A 2 9M 30 10M 29 11A 28 0A 27 12A
31 9A
27 1750 26 1A 25 2M 26 3A 25 4M 24 4A 23 5M 22 6A 21 7M 19 7A 19 8M 17 9A 17 10M
28 1751 15 10A 14 11M 15 11A 14 0A 13 12A 12 1A 12 2M 10 3A 9 3M 8 4A 7 5M 6 6A
29 1752 5 6M 3 7A 4 8M 2 9A 2 9M 30 11M 29 12A 28 0A 27 1M 26 2A 25 3M 24 3A
31 10A
30 1753 23 4M 21 5A 23 6M 21 7A 21 7M 19 8A 19 9M 17 10A 16 10M 15 11A 14 0A 14 1M
31 1754 12 1A 11 2M 12 3A 11 4M 10 4A 9 5M 8 6A 7 7M 5 7A 5 8M 3 9A 3 10M
32 1755 1 10A ---- 1 11A 29 12A 29 1A 28 2M 27 3A 25 3M 24 4A 24 5M 22 6A 22 6M
31 11M 31 0A
33 1756 20 7A 19 8M 19 9A 18 9M 17 10A 16 11M 15 12A 14 1A 13 1M 12 2A 11 3M 10 4A
34 1757 9 4M 7 5A 9 6M 7 7A 7 7M 5 8A 5 9M 3 10A 2 10M 1 14A 30 1M 29 1A
31 0A
35 1758 28 2M 26 3A 28 3M 26 4A 26 4M 24 5A 24 6M 22 7A 21 7M 20 8A 19 9M 18 10A
36 1759 17 10M 15 11A 17 0A 16 1M 15 1A 14 2M 13 3A 12 2M 10 4A 10 5M 8 6A 8 7M
37 1760 6 7A 5 8M 5 9A 4 10M 3 10A 2 11M 1 12A 30 1M 28 2A 28 3M 26 4A 26 4M
31 1A
38 1761 24 5A 23 6M 24 7A 23 8M 22 9A 21 10M 20 10A 19 11M 17 11A 17 0A 16 1M 15 2A
39 1762 14 2M 12 3A 14 3M 12 4A 12 4M 10 5A 10 6M 8 7A 7 7M 6 8A 5 9M 4 10A
40 1763 3 11M 1 12A 3 0A 2 1M 1 1A 29 3A 29 4M 27 4M 26 5M 25 6A 24 7M 23 7A
31 2M
41 1764 22 8M 20 9A 21 10M 19 11A 19 11M 17 12A 17 1A 16 2M 14 2A 14 3M 12 4A 12 5M
42 1765 10 5A 9 6M 10 6A 9 7M 8 7A 7 8M 6 9A 5 10M 3 10A 3 11M 1 12A 1 1A
31 1M
43 1766 29 2A 28 3M 29 4A 28 5M 27 5A 26 6M 25 7A 24 8M 22 8A 22 9M 20 10A 20 11M
44 1767 18 11A 17 0A 19 1M 17 2A 17 2M 15 3A 15 4M 13 5A 12 6M 11 6A 10 7M 9 8A
45 1768 8 8M 6 9A 7 10M 5 11A 5 11M 3 12A 3 1A 2 2M 30 3M 29 4A 28 5M 27 5A
31 2A
46 1769 26 6M 24 7A 26 7M 24 8A 24 8M 22 9A 22 10M 20 11A 19 11M 18 12A 17 1A 17 2M
47 1770 15 2A 14 3M 15 4A 14 5M 13 5A 12 4M 11 7A 10 8M 8 8A 8 9M 6 10A 6 11M
48 1771 4 11M 3 0A 5 1M 3 2A 3 2M 1 3A 1 4M 29 5M 27 6A 27 7M 25 8A 25 9M
30 5A
49 1772 23 9A 22 10M 22 10A 21 11M 20 11A 19 0A 19 1M 17 2A 16 2M 15 3A 14 4M 13 5A
50 1773 12 5M 10 6A 12 7M 10 8A 10 8M 8 9A 8 9M 6 10A 5 11M 4 12A 3 1A 3 2M
51 1774 1 2A ---- 1 4A 29 5A 29 6M 27 7A 27 8M 25 8A 24 9M 23 10A 22 11M 21 11A
31 3M 31 5M
52 1775 20 0A 19 1M 20 2A 19 3M 18 3A 17 4M 16 5A 15 6M 13 6A 13 7M 11 8A 11 9M
53 1776 9 9A 8 10M 8 10A 7 11M 6 12A 5 0A 5 1M 3 2A 2 2M 1 3A 29 5A 29 5M
31 4M
54 1777 27 6A 26 7M 27 8A 26 9M 25 9A 24 10M 23 11A 22 0A 20 12A 20 1A 19 2M 18 3A
55 1778 17 3M 15 4A 17 5M 15 6A 15 6M 13 7A 13 8M 11 9A 10 9M 9 10A 8 11M 7 12A
56 1779 6 0A 5 1M 6 2A 5 3M 4 3A 3 4M 2 5A 1 6M 29 7M 28 8A 27 9M 26 9A
30 6A
57 1780 25 10M 23 11A 24 11M 22 12A 22 0A 21 1M 20 2A 19 3M 17 3A 17 4M 15 5A 15 6M
58 1781 13 6A 12 7M 13 8A 12 9M 11 9A 10 10M 9 11A 8 0A 6 12A 6 1A 5 2M 4 3A
59 1782 3 3M 1 4A 3 5M 1 6A 1 6M 29 8M 28 9A 27 9M 25 10A 25 11M 23 12A 23 0A
30 7A
60 1783 22 1M 20 2A 22 2M 20 3A 20 3M 18 4A 18 5M 16 6A 15 6M 14 7A 13 8M 12 9A
61 1784 11 9M 9 10A 10 11M 8 12A 8 0A 7 1M 6 2A 5 3M 3 3A 3 4M 1 5A 1 6M
30 6A
62 1785 29 7M 27 8A 29 9M 27 10A 27 10M 25 11A 25 0A 24 1M 22 1A 22 2M 20 3A 20 3M
63 1786 18 4A 17 5M 18 5A 17 6M 16 6A 15 7M 14 8A 13 9M 11 9A 11 10M 9 11A 9 0A
64 1787 7 12A 6 1A 8 2M 6 3A 6 3M 4 4A 4 5M 2 6A 1 6M 30 8M 28 9A 28 9M
30 7A
65 1788 26 10A 25 11M 25 12A 24 1A 24 1M 22 2A 22 3M 20 4M 19 4M 18 5A 17 6M 16 7A
66 1789 15 7M 13 8A 15 9M 13 10A 13 10M 11 11A 11 0A 10 1M 8 1A 8 2M 6 3A 6 4M
67 1790 4 4A 3 5M 4 5A 3 6M 2 6A 1 7M 30 9M 28 9A 27 10M 26 11A 25 0A 24 12A
30 8A
68 1791 23 1A 22 2M 23 3A 22 4M 21 4A 20 5M 19 6A 18 7M 16 7A 16 8M 14 9A 14 10M
69 1792 12 10A 11 11M 11 12A 10 1A 10 1M 8 2A 8 3M 6 4A 5 4A 4 5A 3 6M 2 7A
70 1793 1 7M ---- 1 9M 29 10M 28 11A 27 0A 27 1M 25 1A 24 2M 23 3A 22 4M 21 4A
30 8A 30 10A
71 1794 20 5M 18 6A 20 6M 18 7A 18 7M 16 8A 16 9M 14 10A 13 10M 12 11A 11 0A 11 1M
72 1795 9 1A 8 2M 9 3A 8 4M 7 4A 6 5M 5 6A 4 7M 2 7A 2 8M 30 10M 29 10A
31 9A
73 1796 28 11M 26 12A 27 0A 26 1M 25 1A 24 2M 23 3A 22 4M 20 4A 20 5M 18 6A 18 7M
74 1797 16 7A 15 8M 16 9A 15 10M 14 10A 13 11M 12 12A 11 1A 10 1M 9 2A 8 3M 7 4A
75 1798 6 4M 4 5A 6 6M 4 7A 4 7M 2 8A 2 9M 30 10M 28 11A 28 0A 27 1M 26 1A
31 10A
76 1799 25 2M 23 3A 25 4M 23 5A 23 5M 21 6A 21 6M 19 8A 18 8M 17 9A 16 10M 15 11A
1 1800 14 11A 12 12A 13 0A 12 1M 11 1A 10 2M 9 3A 8 4M 6 4A 6 5M 4 6A 4 7M