POSTĘPY ASTRONAUTYKI
| 22, nr 3–4 (1989), s. 99–130
| PL ISSN 0373-5982 |
Kazimierz M. Borkowski
Toruń Radio Astronomy Observatory
Nicolaus Copernicus University
PL-87-100 Toruń, Poland
Solar Eclipses in Poland, 900 – 2200
|
A complete survey of historical and future eclipses
visible at Warsaw, Toruń, Gdańsk, Szczecin, Poznań, Wrocław,
Cracow, Lvov, Pińsk and Vilnius is presented in a tabular
form. It contains full details of the local circumstances of
600 eclipses with the phases (magnitudes) greater than
0.005, given primarily for the geographical location of
Warsaw. For the remaining 9 sites the time, degree of
obscuration and altitude of the Sun at maximum eclipse are
listed. The description of algorithms used in computations,
as well as results of tests, are also provided. Some records
of historical eclipses are discussed in the context of
predictions. |
Introduction
A solar eclipse takes place whenever at least a part of
the Moon comes directly between the Earth and the Sun. This
condition can be fulfilled only when the Moon is new and in
the vicinity of one of its orbit nodes (close to the
ecliptic plane). The eclipses occur 1 to 3 times a year
somewhere on the Earth surface. At any one place, however,
it is considerably less frequent and irregular event (on
average about once in 2 years).
Most of the eclipses are partial, by what it is meant
that an observer sees only a part of the Sun's disk obscured
by the Moon. The very rare case of total obscuration, about
once every 300 years at a given location, is possibly the
most impressive natural spectacle. In marked contrast,
partial eclipses are seldom noticed by the unsuspecting
observer given good weather conditions. In the opinion of
experienced observers even a 98 % eclipse could easily go
unnoticed in a clear sky (Stephenson and Clark 1978). On the
other hand, certain conditions, such as a thin layer of
cloud or mist which shields the brilliant unobscured portion
of the Sun, or reflection in water, enable very low
magnitude eclipses to be readily discernible.
Present and ancient observations of the eclipses of the
Sun especially of these total or annular (collectively
referred to as central), provide a unique and effective
means of studying the physics of the Sun, the motion of the
Moon, the rotation of the Earth and dating of historical
events. It is the latter field of applications that I seek
the main use of the present work: to aid the historian in
chronological researches. Nowadays, the interested historian
has, at least in principle, in his disposal a few monumental
groundworks on eclipses, the canons, which contain elements
of the eclipses together with maps showing the path of the
total and annular eclipses on the Earth surface. The most
widely known of these is a century old book by Oppolzer
(1887), which describes 8000 solar eclipses from –1207
November 10 (Julian proleptic calendar) to 2161 November 17
(Gregorian date). More recently, Mucke and Meeus (1983) have
produced a work of similar nature but based on modern theory
of the motion of the Moon, which envelopes the years –2003
and 2526.
Even so, for a person of non-astronomical education to
calculate the circumstances of an eclipse at given location
using the information provided by the canons may remain
still too difficult a task to encourage a practical
engagement. Moreover, the canons are by far not universally
available in scientific libraries, especially throughout
this country.
As an astronomer a few times on isolated occasions I was
asked on some historical eclipses and it was then both
disappointing and annoying to find that I cannot be of any
help (none of the above mentioned canons was available to
me). Later on, I set out to prepare a computer program that
determines dates and times, as well as many other useful
parameters related to solar eclipses, given only the
geographical coordinates and approximate date. In the course
of about a year the program was extensively tested while
being gradually expanded and improved. In this paper I give
a brief description of the program and then present detailed
results concerning virtually all solar eclipses observable
from the territory of Poland over 13 centuries since AD 900.
To my knowledge, there does not exist any comparable work on
the eclipses in this country. The final section of this
paper is concerned with accuracy of the predictions and some
remarks on historical eclipses.
Computing the local circumstances
Classically, predictions of solar eclipses are based on
Bessel's method (Mikhailov 1954, Explanatory Supplement AENA
1961, Dagaev 1978) and involve an intermediate reference
plane on which the so called Besselian elements describing
the geometric position of the shadow of the Moon relative to
the Earth are defined. This method is generally useful and
accurate. If, however, only local circumstances of an
eclipse are desired, carrying out all the typical
computations may be an unnecessary overwork. Therefore, I
have developed a direct method similar in certain aspects to
the one used normally for predictions of lunar eclipses. In
fact, it is an iterative method and now I shall give a brief
account of it while describing the entire program as encoded
in FORTRAN 77, which has been mentioned in the Introduction.
The heart of the program constitute two subroutines which
calculate coordinates of the Sun and of the Moon in
geocentric system as functions of the dynamic time (denoted
by DT; it is a direct replacement of the earlier notion of
the ephemeris time) and date. Main body of the subroutine
for the solar positions is programmed according to a
simplified theory of Newcomb as published by Meeus (1978),
which gives ecliptic coordinates accurate to about a few
arcseconds. Also, the root of the routine for the ephemeris
of the Moon incorporates the Meeus algorithm, which is based
on the improved lunar ephemeris. In both these algorithms I
have replaced the mean orbital elements of the Earth and
Moon with the present IAU formulae (e.g. Kaplan 1981), which
in particular assume the value of the secular deceleration
of the lunar longitude of 5.802 "/cy2 (at the epoch 2000.0).
Originally, however, the algorithm for the Moon has been
restricted to periodic terms with amplitudes greater than an
arcsecond in the ecliptic latitude and greater than 2.5" in
the longitude. To get lunar coordinates that match
approximately in accuracy these of the Sun I added a few
tens of smaller periodic terms in each of the two
coordinates of the Moon, taken from Gutzwiller and Schmidt
(1986), to include all amplitudes greater than 0.35". No
correction of the sine parallax was attempted at (the
algorithm includes periodic terms of the amplitude greater
than 0.09"). In transforming from ecliptic to equatorial
coordinates two largest terms of the theory of the nutation
were taken into account (the omitted terms having amplitudes
smaller than about 0.2").
In one of modes, the program searches forward in time for
all conjunctions, in ecliptic longitude, of the Sun and Moon
to find one at which eclipse is possible, i.e. the ecliptic
latitude of the Moon is smaller than about 1°35'. Now, the
moment of approximate conjunction, Tc, and two other
moments, T c –
100 min. and Tc + 100 min., are taken as trial
times of the eclipse maximum, beginning (first contact) and
end (fourth or last contact), correspondingly. For these
times topocentric coordinates of the two eclipsing bodies
are calculated and corrections to the trial times are found
basing on relatively simple geometrical considerations on
the plane of the differential topocentric coordinates:
Δαcos δ
and Δδ, where Δα
and Δδ are the differences in the
right ascension and declination, respectively, of the Moon
and the Sun, and δ is the declination of
the Sun at the "middle" of the eclipse (at Tc).
In doing the above correction it is assumed that the time and
Δδ are quadratic and linear, respectively,
functions of Δα. The process is
repeated (usually only once, but twice in certain rare
cases) with the three trial times replaced by the corrected
ones.
Finally, small corrections are added to the two times of
contacts to account for the difference between the actual
topocentric angular separation of the Moon and the Sun and
the sum of their apparent disk radii. Also at this point,
the horizontal coordinates of the Sun and the relative
position of the Moon's center are calculated. Allowance is
made for the effect of mean atmospheric refraction on the
apparent height (altitude) of celestial bodies (here simple
formulae are adapted from Almanac for Computers 1988). In
the case the altitude of the Sun at maximum eclipse comes
less than 16' (approximate radius of the solar disk), the
time of maximum is replaced by the time of sunrise or sunset
(whichever appropriate) and relevant eclipse data are
subsequently reevaluated for this moment. For this purpose
the rises and sets are defined to be the times when the
bottom of the Sun's disk (south limb) meets the astronomical
horizon.
 |
Fig. 1. Plot of the difference between the dynamic time
and universal time (ΔT) as used
in predicting the solar
eclipses. In the interval from 1627 to 1699 the observed
values (drawn as continuous line) were suppressed in favour
of the algebraic expression of Eq. 2 (broken line), due to
relatively large scatter of the former |
|
Since the dynamic time is the argument of the ephemeris
of the Sun and Moon the geographical longitude (eastward
positive) is modified prior to calculating the topocentric
coordinates by subtracting the sidereal equivalent of
ΔT = DT –
UT difference (UT standing here for universal time, or
mean solar time at Greenwich meridian). Consequently, also
the final solutions for times are shifted back to the
universal time scale by subtracting ΔT.
The values of ΔT
that the program uses correspond always to the middle of
given calendar year, irrespectively of actual date within
the year. They are shown in Fig. 1. In the years 1700 – 1987
these are the observed data according to recent evaluations
(Enslin 1981, Astronomicheskij Ezhegodnik 1989) and for
other dates I used quadratic approximations. Above 1987 it
was an ad hoc fit that preserves this century trend and
observed deceleration of the Earth rotation of 74 s/cy2
(twice the coefficient at the quadratic term of Eq. 1
below):
|
ΔT = 17.22 + 11.51 τ2, |
(1) |
where τ is time elapsed from 1900.0
expressed in Julian
centuries and where the units of the numerical coefficients
are seconds of time. For the remaining period of time,
before 1700, I adopted the expression of Morrison and
Stephenson (1982):
|
ΔT = –15
+ 32.5 (τ + 0.9)2. |
(2) |
It differs considerably from the time-honored formula that
derives from studies of Spencer-Jones (1939) and that was in
wide use, especially in historical observations analyses,
until very recently. I favour Eq. 2 simply because it leads
to by far better agreement of preserved records of ancient
solar eclipses with predictions made with my program than
did the other formula (even when the latter was used with
the older mean elements of the Sun and Moon incorporating
the secular lunar longitude deceleration of 4.08", as of
1900).
To express the date of an eclipse in the Julian or
Gregorian calendar the algorithm of Hatcher (1984, 1985) has
been programmed to work on the time interval of about
200 000 years commencing in 100 100 BC
(Borkowski 1987).
My program automatically chooses the Julian calendar for dates
before 1582 October 15 (of the Gregorian calendar).
In its present version the source program constitutes of
about 700 FORTRAN lines that occupy a space of about 27 000
bytes in a computer memory. The executable module exceeds
considerably 100 000 bytes in volume, but meaningful portion
of it is engaged by the Halo functions used for graphical
presentations of eclipses (Fig. 2 is an example of graphics
made with the program).
Main results — an explanation of tabulation
Using the above described program all conjunctions of the
Sun with the Moon between 900 and 2200 (inclusive) were
checked for possibility of eclipses as viewed from 10
geographical locations roughly evenly scattered over the
present and historical territory of Poland. The places
chosen and their geographical coordinates are summarized in
the following table:
Place Latitude Longitude Height
Warsaw 52.22° 21.03°= 1h24m 100 m
Toruń 53.02 18.55 1 14 90
Gdańsk 54.37 18.60 1 14 0
Szczecin 53.45 14.55 0 58 0
Poznań 52.40 16.88 1 08 85
Wrocław 51.11 17.09 1 08 117
Cracow 50.06 19.96 1 20 225
Lvov 49.84 24.02 1 36 340
Pińsk 52.10 26.10 1 44 100
Vilnius 54.68 25.29 1 41 122
|
The results of this survey are collected in Table 1. For
technical reasons it is divided into two parts, 1a and 1b,
in which every eclipse occupies one row. Each row begins
with the date encoded as YYYYMMDDdd, where the first four
digits (YYYY) give the year of the common era (AD), the next
two (MM) the month with 1 standing for January and 12 – for
December, and the day of the month (DD) is followed by a
two-letter abbreviation (dd) of the English name for day of
the week. Next fourteen columns contain the circumstances of
the eclipse as seen from Warsaw. If, however, these columns
are enclosed in the square brackets ([]) all these data
refer to that location of Table 1b for which a "see [ ]"
appears in place of usual numerical data. For the beginning,
maximum and end of the eclipse Table 1a lists the central
European time (which numerically is one hour greater than
the universal time) denoted by CET, the apparent altitude of
the solar disk center, H, and the Moon's vertical or
position angle, V, measured eastward (counterclockwise) from
the vertex point of the Sun which lies on the great circle
arc drawn from the zenith to the center of the solar disk
(see Fig. 2 for an example). The time is expressed in hours
and minutes and the two angles — in degrees.
 |
Fig. 2. Example of one of eclipses to occur at Warsaw in
1999, drawn in the horizon system of coordinates. The shape
(size being greatly exaggerated) of the eclipsed Sun is
shown in steps of 1 hour, starting at 9:52 UT. The
magnitudes of the extreme cases are about 0.23 (14 %) and
their position angles (V) are 287 (left) and 102° (right).
The data of maximum phase (of the central crescent) can be
found in Table 1a |
|
While editing the Table 1a some of the times of contact
were replaced by the appropriate time of sunrise or sunset
when the first or the last contact fell under the horizon.
The replacement can be distinguished by the absence of the
value of V in the respective column. These replacements
were, however, suppressed if the maximum phase data have
been already evaluated for the time of sunrise/sunset (as
mentioned in the previous section) so that there are cases
that the beginning or end of an eclipse take on a negative
value for the altitude of the Sun. It is usual to replace
such data of an unobservable contact with blanks, however,
the data in fact carry useful information while virtually
nothing would be gained in return of such a removal.
For the maximum phase the table gives in addition the
azimuth of the Sun (measured in degrees along the horizon
clockwise from the south point westward to the foot of the
great circle arc drawn from the zenith through the center of
the solar disk down to the horizon), apparent diameters of
the Sun (Ds) and Moon (Dm) in arcminutes, and two measures
of a magnitude of the eclipse. The first of the two
measures, which I shall call a phase, is defined by
|
f = [(Ds + Dm)/2 – σ]/Ds,
| (3) |
where σ is the angular separation of the centers of the
disks. Evaluating Eq. 3 essentially produces the fraction of
the solar disk diameter covered by the Moon. However, it may
assume both negative (no eclipse) and greater than 1 (total
eclipse) values. Also, during an annular eclipse the phase f
changes even though the Moon is seen completely inside the
solar disk. Aside of these three rather rare cases, the
phase expresses the fraction of the Sun's diameter eclipsed
and exactly corresponds to the common notion of the
magnitude of an eclipse as published e.g. in the Circulars
of the U.S. Naval Observatory. To convert our f into the
magnitude it suffices to set to 1 all values greater than 1
and, for annular eclipses, exchange the actual values with
the values of Dm/Ds. The annularity is easily recognized
from the following condition:
and, in general, it can happen only for phases greater than
the smallest attainable value of Dm/Ds, i.e. greater than
about 0.9. Eclipses with Dm < Ds are, of course, of the
annular type while the case of Dm > Ds corresponds to the
type of total eclipse.
The other measure of magnitude of an eclipse is the
fraction (expressed in percents) of the area of the apparent
solar disk obscured by the Moon. It is known by the name of
obscuration and is here denoted by F. The obscuration may
only assume values from 0 to 100 % which correspond directly
to the percentage of illumination intensity. It can be
demonstrated that if f is identical with the magnitude, i.e.
0 ≤ f ≤ Dm/Ds and f ≤ 1, then
|
F = 100 [2(Dm/Ds)2
arcsin√{(Ds/Dm)f(1 – f)/x}
+ ψ – x
sinψ]/π
| (5) |
where x = 1 + Dm/Ds – 2f, and
|
ψ = 2 arcsin√{f(Dm/Ds– f)/x}. | (6) |
The quantity ψ has simple geometrical interpretation: it is
half of the angle at which the two points, where the solar
and lunar limbs cross, are seen from the center of the solar
disk. I present these formulae chiefly because the only
algorithm I found in the literature (Dagaev 1978, 1981)
fails to yield right values for certain configurations of
the disks (the responsibility for this erratic behaviour
lies in the ambiguity inherent in the arcsin function when
it is used to solve for angles greater than
π/2; in my
approach this problem is being overcome by solving for one
quarter of the angle instead of the angle itself).
The rest of Table 1a and entire Table 1b contain an
abridged description of the greatest phase of the eclipse at
9 other places. The information provided is the time (T),
altitude (H) and obscuration (F), in this order. To save
space the time given represents only the minutes of the zone
time. The hours can be easily deduced from the data of
maximum eclipse at Warsaw in Table 1a (under the heading
CET) since for most of a few thousand cases the difference
in time of maximum, between Warsaw (or the replacement of
Table 1b) and given place, does not exceed 29 minutes. In 15
cases, however, the difference reaches 30 to 33 minutes.
These involve only sites of Szczecin and Vilnius and happen
when the maxima occur at sunrises or sunsets at all
the locations. Since the risings and settings of the Sun
progress roughly from east to west it is really only a
matter of an intelligent inspection of the tables to avoid
mistakes of 1 or 2 hours. Nevertheless, for the reader's
convenience I give here the correct decoding of these 15
cases by stating the year followed by the (central European)
time encoded in hours and minutes separated by a colon (:),
so that the reader may, if he wishes, mark them on his own
copy of Table 1b: 901 8:01, 1162 8:06, 1331 8:10, 1556 7:26,
1635 19:33, 1665 8:14, 1695 8:07 (these are all for
Szczecin), 1024 2:44, 1070 14:49, 1071 14:55, 1453 14:49,
1527 2:48, 1722 14:49, 2038 14:04 and 2104 14:48 (all for
Vilnius).
Altogether, there are 600 isolated eclipses and 5270
place-oriented entries in Table 1. To calculate these data
it took an IBM PC/AT (which run about 8 times faster than
the XT version) nearly 8 hours (using F77L compiler of Lahey
Computer Systems, Inc). In fact, the program has detected
three more eclipses not included in the presented tabulation
because the phase at maximum of these eclipses was below
0.005. Just for completeness now I list the location, date
and times (CET) of beginning and end (in this order) of
these eclipses:
Vilnius, 1548 April 8, 16:21 - 16:31
Lvov, 2020 June 21, 6:42 - 6:53
Szczecin, 2192 April 12, 7:09 - 7:19 |
It may be of general interest to have a glance at the
distribution of magnitudes of all the tabulated eclipses.
The distribution of the two measures of magnitude are
plotted superimposed in Fig. 3, the phase drawn with the
solid lines and the obscuration — with broken ones. The
distribution of phases is based on original data, since
Table 1 does not list the complete set. The greatest numbers
of occurrences (the top of the figure) are 77 and 182 for
the phases and obscurations, respectively. It can be noted
that the distribution of phases is fairly uniform — a
satisfying property that might be expected beforehand.
 |
Fig. 3. Normalized distribution of 5270 phases (solid
lines) and obscurations (broken lines) of solar eclipses
predicted for 10 geographical locations in Poland in the
years 900 through 2200 |
|
Concluding remarks on accuracy and some historical
eclipses
During preparatory phase of this study I conducted number
of tests of the routines that enter the program for
predictions of solar eclipses. One of the objectives of
these tests was to assess accuracy of my predictions. There
are three major sources of errors in such computations: the
inaccuracy of ephemeris of the Sun an Moon, approximative
nature of the ΔT quantity and
methods employed. As to the
last of the named potential sources, it seems to me that the
algorithms introduce negligible errors compared to the other
two sources. Also, for modern times (1700 – 2000, say), the
errors in ΔT can be safely neglected.
On the other hand,
in this quantity probably lies the main contribution to
overall uncertainty for more remote epochs.
A significant portion of error in conversion of the
dynamic time onto universal time for historical periods can
be compensated by the (equally uncertain) secular
deceleration in the lunar ecliptic longitude. Newton (1976)
ascribes an error of the order of 1" τ2 to the lunar
elongation (thus also to the longitude), which leads to the
error in dynamic time of about 3 minutes in the year 900.
The deceleration of rotation of the Earth is estimated by
different authorities (e.g. Newton 1970, 1972, Stephenson
and Clark 1978, Liu Ci-Yuan 1986) to be uncertain to 2 – 6
s/cy2 (as referred to the coefficient at
τ2 in expressions
of the type of Eq. 1). This translates to 3 – 17 minutes
at 900 (I took the upper limit here from Li Zhisen and Yang
Xihong, 1985).
The positions of the Sun and Moon calculated from
simplified theories of motion of these bodies are in error
presumably an order of magnitude greater than the largest
neglected periodic term. The routines of mine should thus be
accurate to a few seconds of arc. In view of practical
comparisons this seems to be a reasonable estimate, however,
the large number of small periodic terms neglected cause the
deviations from complete theories to peak sometimes at a few
times greater values. The largest error I encountered was
slightly less than 9", but these rare peaks last shortly
(once in a year or two for one or two days) so that my
estimate for a standard deviation would lie considerably
below 2", though I did not carry out any rigorous analysis.
A reasonable estimate of the differential error in relative
positions of the Sun and Moon may thus be some 5 – 7", which
corresponds to error in predicted phase of an eclipse of
about 0.003. These are, of course, certain mean errors and
the true ones have right to occasionally peak at several
times greater values.
Comparing my predictions of modern eclipses with those
published regularly in U.S. Naval Observatory Circulars I
find general agreement within a minute of time and to
approximately 0.01 of the phase. The results of tests
related to historical observations of solar eclipses seem to
carry the potential for broader interest. In these analyses
I made an extensive use of the book by Stephenson and Clark
(1978), in which the authors list about forty central
eclipses reliably documented. To my surprise and delight,
virtually all of these eclipses were properly predicted by
my program to be central or nearly such. Two exceptions,
however, need to be mentioned in this context. The oldest of
the eclipses, that observed at Ugarit on –1374 May 3,
believed to be total, according to my determination reached
only 0.96 of the linear phase (or 95 % obscuration). Further
inquiry showed that the path of totality passed about 10°
west of Ugarit. The discrepancy is easily explained by the
already noted uncertainty in the ΔT
and/or in the tidal deceleration of the Moon's longitude.
The second marked exception is that of 1133 Aug 2 that
occurred at Vysehrad and is said to be partial with small
crescent at south limb. My evaluations confirm this place to
lie at an edge of the path of totality. The path passed
through Salzburg (where it was also observed) and south of
Vysehrad. Thus the crescent should have been seen on
northern (upper) part of the solar disk (V = 200°) rather
than southern. Since the changes of the ephemeris required
to compensate the difference between computation and the
claimed observation are by far too large to be considered
realistic, seemingly the only possibilities are: either
there is a mistake in the record or the record comes from
another geographical location.
There are three accurate accounts of historical eclipses
that seem to me worth comparing with computations. Two of
them are found on the clay tablets from Babylon (kept in the
British Museum) and one is mentioned in writings of Ibn
Iunis (or Yunus), one of the greatest astronomers of
medieval Islam, as having been observed at Baghdad in 928 on
August 18 (and not 17, as stated by Stephenson and Clark).
At Baghdad, according to the record, 'the Sun rose eclipsed
to the extent of a little more than one-quarter of its
surface...' and the eclipse ended at the altitude of about
12°. My program finds the phase at maximum of 0.21 (11 %)
and the altitude at the end of 9°. Since this eclipse
happened approximately at the epoch at which Table 1 begins,
the differences may be indicative of the real accuracy of my
predictions.
For the total eclipse of –135 April 15 at Babylon, a clay
tablet inscription says to the effect that it begun 96
minutes after sunrise and lasted 140 minutes. The
calculations point to 104 and 133 minutes, respectively. At
the same place Babylonians observed a partial eclipse of
–321 September 26 (Stephenson and Clark 1978 give an
incorrect day of September 9) for which they recorded the
time of beginning to be 12 minutes before sunset. It is
worth to note because of the accuracy inherent in the
observation and the smallness of the eclipse magnitude. The
prediction of mine gives the phase at sunset there to equal
0.10 (4 %) after 15 minutes since the first contact. These
two eclipse comparisons with predictions seem to speak in
favour of the program.
Finally, I would like to call the attention of the
readers of the otherwise very useful book by Stephenson and
Clark (1978) that, besides of the two above mentioned, there
are mistakes in dates of the eclipses of –600 September 20
(not 12) and –548 June 19 (not 12).
References
Almanac for Computers, 1988, 12th edition, p. B14 (Eqs. 1
and 2), Nautical Almanac Office, USNO, Washington (DC).
Astronomicheskij Ezhegodnik SSSR, 1989, Nauka, Leningrad
(1987).
Borkowski, K.M., 1987, Postępy Astronomii, XXXV, 275.
Dagaev, M.M., 1978, Solnechnye i lunnye zatmeniya, Nauka,
Moskva, p. 155 (Eq. 10.27).
Dagaev, M.M., 1981, in Astronomicheskij Kalendar' —
postoyannaya chast' (ed. by V.K. Abalakin), Nauka, Moskva,
p. 123.
Enslin, H., 1981, Landolt-Börnstein, N.S. VI, 2a, 76
(Springer, Berlin).
Explanatory Supplement AENA, 1961, Her Majesty's Stationery
Office, London.
Gutzwiller, M.C., Schmidt, D.S., 1986, Astron. Papers AENA,
XXIII part I, U.S. Government Printing Office, Washington
(DC).
Hatcher, D.A., 1984, Q. Jl. R. astr. Soc., 25, 53.
Hatcher, D.A., 1985, Q. Jl. R. astr. Soc., 26, 151.
Kaplan, G.H., 1981, USNO Cir. No. 163, Washington (DC).
Li Zhisen, Yang Xihong, 1985, Scientia Sinica, A28, 1299.
Liu Ci-Yuan, 1986, Acta Astron. Sinica, 27, 69.
Meeus, J., 1978, Astronomical Formulae for Calculators,
William-Bell, Inc. [French translation in L'Astronomie, 94
(1980), 343 to 99 (1985), 303].
Mikhailov, A.A, 1954, Teoriya zatmenij, Gostekhizdat, Moskva
(2nd edition).
Morrison, L.V., Stephenson, F.R., 1982, Astrophys. Space
Sci. Lib., 96, 173.
Mucke, H., Meeus, J., 1983, Canon der Sonnenfinsternisse,
–2003 bis +2526, Astronomisches Büro, Vienna, 910 pp.
Newton, R.R., 1970, Ancient Astronomical Observations and
the Acceleration of the Earth and Moon, J. Hopkins Univ.
Press, Baltimore.
Newton, R.R., 1972, Medieval Chronicles and the Rotation of
the Earth, J. Hopkins Univ. Press, Baltimore.
Newton, R.R., 1976, Ancient Planetary Observations, J.
Hopkins Univ. Press, Baltimore, p. 37.
Oppolzer, T.R.v., 1887, Canon der Finsternisse, Vienna.
Spencer-Jones, H., 1939, M.N.R.A.S., 99, 541.
Stephenson, F.R., Clark, D.H., 1978, Applications of Early
Astronomical Records, Adam Hilger Ltd, Bristol.
|
Kazimierz M. Borkowski
ZAĆMIENIA SŁOŃCA W POLSCE W LATACH 900 – 2200
Streszczenie
W pracy przedstawiono kompletny przegląd byłych i
przyszłych zaćmień Słońca widocznych z Warszawy, Torunia,
Gdańska, Szczecina, Poznania, Wrocławia, Krakowa, Lwowa,
Pińska i Wilna. Tabele 600 zaćmień zawierają szczegółowe
okoliczności głównie dla Warszawy. Dla pozostałych 9 miast
podano czas, stopień przesłonięcia i wysokość Słonca nad
horyzontem w chwili maksymalnej fazy zaćmienia. Opisano
także algorytmy użyte do obliczeń oraz wyniki testów
odpowiednich programów. W zakończeniu przedyskutowano
niektóre zapisy historycznych zaćmień Słońca w kontekscie
obliczeń komputerowych. |
File translated from
ChiWriter on 4 Sep 2002.
Note on this electronic version
of the paper and the tabular data
The text provided here is the same as published in the
Postępy Astonautyki, except that a few errors have been removed
(notably a misprint in Eq. 1; my error in interpreting the meaning of the x
quantity in Eq. 5; and a mistake I made while describing the geographical
longitude correction for ΔT).
However, the Table 1 here has some entries
corrected basing on an improved version of the program used to calculate the
eclipse circumstances. That new version have had some bugs removed and
procedure for the positions of the Sun replaced by a more accurate one.
A coplete new table has been thus generated (interestingly, this entire
process takes just a few minutes for a modern PC with a few hundred MHz clock,
which stands in a striking contrast with those 8 hours needed then!)
to compare with the original computations.
All the phases agreed within the rounding errors, however the times of
contacts differed in many cases by one or two minutes of time (the
differences averaged to about 0.5 minute). I decided
to replace the old data for circumstances of an eclipse only whenever
the difference exceeded 3 minutes, suspecting it was due to bugs in
the original program code, and there were 22 such entries in Table 1.
These concerned the eclipses of: 906, 907, 946, 963, 983, 1000,
1130, 1152, 1298, 1317, 1338, 1371, 1392, 1447, 1462, 1608, 1709, 1763,
1968, 2005, 2025, and 2119.
The Table 1 in this presentation is differently formatted (the Table 1a
and Table 1b originally printed on facing pages are now merged and so the
table description must have been accordingly modified. The subdivision of
the table into 'pages' is here also different.
|
|
Table 1
Circumstances of solar eclipses for ten townships of historical Poland.
Full data are given for Warsaw [except for data embraced in the square
brackets] in the left part of the table. For each of the other nine places
(right part of the table) provided are three columns with data for
the greatest phase only. The dating till 1582
(inclusive) is according to the Julian calendar, then Gregorian. The times
are given in hours and minutes of the central european time (CET, or T for
minutes only, the hours to be inferred from data for Warsaw). The units of
the altitude (H), azimuth (Az) and vertical angle (V) are degrees, and
these of disk diameters (Ds and Dm) are arcminutes. The phase f and
obscuration F (in in percent of the solar disk) are defined in the text.
An empty field for a location signify the absence of an eclipse.
A "see [ ]" refers to the left side of the table, where detailed data for this
location are given in place of the Warsaw's. This table is divided into
ten pages, each containing data of 60 eclipses for the following years:
900–1023,
1024–1151,
1152–1287,
1288–1417,
1418–1539,
1024–1675,
1676–1792,
1793–1927,
1928–2068 and
2069–2200.
|
______________________________________________________________________ ______________________________________________________________________________________
Date Beginning Maximum (at Warsaw except for []) End Torun Gdansk Szczecin Poznan Wroclaw Cracow Lvov Pinsk Vilnius
Year M Day CET H V CET H Az V f F Ds Dm CET H V T H F T H F T H F T H F T H F T H F T H F T H F T H F Year
---------------------------------------------------------------------- --------------------------------------------------------------------------------------
901 123Fr 602-13 313 730 0 300 98 0.57 47 32.4 32.4 810 5 106 43 0 27 48 0 22 01 0 3 47 0 18 42 0 22 26 0 45 09 0 73 09 0 83 23 0 72 901
903 627Mo 1855 7 207 1937 2 127 151 0.50 40 31.5 33.4 1954 0 37 4 41 36 5 39 38 6 43 39 4 43 40 3 45 40 1 44 30 0 38 34 0 37 32 2 34 903
9041110Sa [ 635 -3 43 656 0 303 61 0.04 1 32.5 32.1 712 2 73] see [ ] 904
906 426Sa 1032 51 214 1147 53 6 142 0.42 30 31.7 29.8 1302 49 71 47 52 26 48 51 23 42 51 21 44 53 25 43 54 28 46 55 33 52 55 38 56 52 35 57 49 29 906
907 415We 1252 46 282 1332 43 41 302 0.11 4 31.7 30.5 1412 38 325 28 43 7 29 42 9 23 45 10 25 45 6 25 46 4 29 45 2 36 43 0 40 40 2 39 38 6 907
908 829Mo 1720 8 277 1815 0 103 333 0.68 59 31.9 29.6 1920-10 68 21 1 61 18 2 61 21 3 61 22 2 60 25 1 60 17 0 56 00 0 38 55 0 38 02 0 54 908
909 818Fr [1821 5 177 1828 4 104 170 0.01 0 31.8 29.6 1836 3 163] 23 6 0 26 5 0 see [ ] 30 2 0 909
912 617We 1905 6 226 1950 1 130 159 0.69 63 31.5 33.3 1955 0 51 2 63 49 3 62 52 4 66 52 2 65 53 1 67 48 0 63 30 0 37 34 0 48 45 1 58 912
913 6 7Mo 937 54 228 1004 56 321 203 0.06 2 31.5 32.5 1031 59 178 02 55 1 57 52 0 59 54 1 59 55 3 02 57 5 07 60 6 11 59 3 10 56 0 913
9141120Su 542-14 340 720 0 305 108 0.25 15 32.6 33.1 737 2 113 33 0 1 31 0 0 15 0 15 58 0 40 59 0 48 15 0 32 914
915 417Mo 500 5 331 549 12 266 20 0.32 21 31.7 29.6 640 20 67 51 11 22 54 11 23 52 9 24 50 9 22 47 9 21 45 10 19 44 13 17 49 15 19 54 15 21 915
916 4 5Fr 805 28 248 912 37 313 184 0.46 35 31.8 30.9 1023 43 113 10 35 32 13 34 30 07 32 28 08 34 31 05 35 33 07 37 37 12 40 41 18 40 39 21 38 34 916
917 919Fr [ 320-16 294 506 0 270 174 0.06 2 32.1 29.8 511 1 172] see [ ] 10 0 1 917
918 9 8Tu [ 328-11 3 448 0 262 89 0.07 2 32.0 29.5 455 1 94] 47 0 0 see [ ] 918
919 2 3We [1648 1 257 1656 0 65 262 0.10 4 32.4 32.3 1822-13 357] see [ ] 919
922 627Th 1853 7 293 1924 4 125 331 0.19 10 31.5 32.4 1953 0 9 24 5 9 22 6 11 25 7 8 25 6 8 27 5 7 27 3 7 25 1 9 21 2 12 18 4 14 922
924 5 6Th 1833 5 168 1912 0 121 132 0.21 11 31.6 29.4 1950 -5 97 13 2 11 11 2 9 14 4 13 14 2 13 15 1 15 09 0 15 52 0 8 52 0 5 06 0 6 924
929 212Th 1325 23 278 1404 20 35 302 0.11 5 32.3 31.2 1443 16 327 02 20 7 02 19 9 58 21 11 60 21 8 60 22 6 02 22 3 07 20 1 09 18 2 08 16 5 929
934 416We 1659 15 215 1802 5 103 131 0.90 86 31.7 30.7 1839 0 01 7 85 60 7 81 01 9 86 02 8 88 04 7 91 05 5 92 05 3 91 02 2 83 58 4 77 934
936 918Su 1132 38 311 1302 34 29 9 0.69 60 32.1 29.7 1428 26 70 58 34 59 56 33 61 51 35 56 56 35 57 58 36 55 05 36 56 11 34 59 09 32 64 04 30 66 936
939 719Fr 756 36 300 901 46 301 217 0.82 79 31.6 33.8 1011 54 130 60 44 75 01 43 70 56 41 71 57 43 76 56 43 81 58 46 86 02 49 89 07 49 81 08 47 72 939
945 9 9Tu 525 2 351 633 12 280 67 0.74 65 32.0 29.8 746 23 142 33 11 67 34 11 72 32 8 68 32 10 65 31 10 61 31 12 58 33 15 58 35 16 66 37 15 74 945
946 3 6Fr 1008 30 186 1041 32 341 153 0.11 4 32.1 32.9 1115 34 121 41 31 2 42 30 2 36 29 0 38 31 2 37 32 2 39 34 5 45 35 8 49 34 8 50 31 6 946
948 7 9Su 835 44 18 913 49 303 47 0.17 8 31.6 33.7 955 54 75 11 47 10 12 46 13 06 44 11 08 46 9 07 46 6 10 49 4 17 52 3 21 52 8 21 50 14 948
955 225Su 723 8 299 832 17 308 11 0.79 74 32.2 32.3 944 25 79 31 15 75 33 15 77 29 13 77 28 15 75 26 15 73 27 17 71 30 20 70 36 20 72 39 18 75 955
957 729We 1759 11 168 1810 10 107 157 0.02 0 31.7 33.5 1821 8 145 09 11 0 07 12 0 09 14 1 10 12 1 12 11 2 13 9 1 13 7 1 957
958 719Mo [ 736 32 29 749 33 282 40 0.02 0 31.6 32.5 803 35 50] see [ ] 45 31 0 958
9581213Mo 826 4 340 931 10 331 33 0.51 41 32.6 32.4 1038 13 82 28 8 39 30 7 41 25 6 37 26 8 37 26 9 35 28 11 37 33 13 40 37 11 45 37 9 47 958
961 517Fr 732 34 288 846 45 299 8 0.89 86 31.5 30.8 1006 54 79 45 43 90 48 43 92 43 41 95 43 42 91 40 43 89 40 45 83 44 48 77 50 48 79 54 47 85 961
96210 1We 1504 16 301 1611 7 72 356 0.46 34 32.2 29.5 1659 0 08 9 33 05 8 34 06 11 32 09 10 33 12 10 32 15 8 32 17 5 33 12 4 34 07 5 35 962
963 920Su 1449 22 230 1546 15 69 178 0.30 18 32.1 29.9 1640 7 129 42 16 19 39 16 19 38 19 21 42 17 20 45 17 20 49 16 19 53 13 18 49 11 17 43 12 16 963
966 720Fr 1719 19 256 1812 11 108 345 0.97 98 31.6 33.3 1903 4 74 12 13 97 09 13 98 12 15 94 13 13 95 15 13 94 16 10 95 15 8 97 11 8100 07 10100 966
967 710We 546 18 288 641 26 268 230 0.49 38 31.6 31.9 738 35 172 41 25 34 43 25 31 40 23 31 40 24 35 38 23 38 38 25 43 39 28 47 43 30 42 46 30 34 967
9681222Tu 858 7 280 1011 12 339 187 0.90 87 32.6 33.4 1128 14 89 09 11 87 10 9 86 04 9 87 06 11 88 05 12 89 08 14 90 14 15 90 19 13 88 19 11 85 968
970 5 8Su 448 8 279 546 17 261 205 0.75 68 31.6 31.0 649 26 129 47 16 65 50 16 64 48 14 62 46 14 65 44 14 67 42 15 71 42 18 74 46 20 73 51 20 68 970
976 729Sa 1616 27 272 1711 18 95 336 0.58 48 31.7 32.3 1803 10 42 10 20 47 07 20 49 08 23 45 11 21 45 13 20 44 15 18 44 15 15 47 11 15 52 07 17 55 976
9771213Th 749 0 823 4 317 222 0.31 20 32.6 33.5 912 8 169 22 2 20 24 1 18 20 0 23 20 2 23 19 2 25 19 4 24 22 7 21 27 6 16 29 4 13 977
978 6 8Sa [1333 55 151 1352 53 57 137 0.02 0 31.5 29.8 1408 50 124] see [ ] 56 50 0 978
979 528We 1620 28 230 1727 18 103 312 0.84 79 31.5 30.6 1829 9 38 26 20 79 24 21 82 24 23 77 26 21 76 28 20 72 30 18 72 31 15 75 27 15 83 24 17 88 979
983 317Sa 1232 37 279 1316 35 29 304 0.15 7 32.0 31.0 1400 31 330 13 35 10 14 34 12 09 36 14 10 36 11 09 37 9 12 37 5 18 36 2 22 33 4 22 31 8 983
985 720Mo 1501 40 199 1533 35 77 168 0.12 5 31.6 31.9 1606 30 138 31 36 6 28 36 5 27 39 8 31 38 8 33 37 9 37 35 7 39 32 5 36 31 2 31 32 2 985
988 518Fr 1321 52 264 1435 43 66 320 0.58 48 31.5 31.3 1543 33 24 30 44 49 29 44 53 25 47 49 29 46 47 31 46 43 36 44 41 41 41 43 40 39 51 36 39 57 988
9901021Tu 941 22 310 1115 25 359 23 0.93 85 32.4 29.8 1252 22 94 11 24 85 11 23 85 05 23 84 08 25 84 09 26 83 14 27 83 22 27 85 24 25 85 21 23 85 990
992 3 7Mo 800 17 223 842 22 309 188 0.14 6 32.1 30.4 927 27 149 40 21 5 43 20 4 37 18 4 37 20 5 35 20 6 36 23 7 41 25 9 48 26 8 51 24 6 992
993 820Su 657 21 287 748 28 290 231 0.42 31 31.8 33.6 841 36 174 47 27 29 49 26 25 46 24 27 46 26 30 45 26 34 45 28 38 48 31 38 52 32 31 53 30 24 993
9991012Th [ 407-16 2 547 0 285 125 0.25 14 32.3 29.9 608 3 134] 52 0 6 see [ ] 55 0 11 999
1000 4 7Su 1001 43 167 1009 43 330 161 0.01 0 31.8 32.7 1017 44 154 06 44 0 11 46 3 16 45 2 18 43 0 1000
1004 124Mo 1445 10 170 1534 5 52 119 0.29 18 32.4 32.1 1615 0 32 6 14 31 5 12 30 8 10 32 7 14 33 8 17 35 7 22 37 5 26 36 3 23 33 2 17 1004
1009 329Tu 712 19 320 808 26 298 11 0.41 30 31.9 32.1 906 34 58 08 25 32 11 25 34 07 22 35 06 24 33 03 24 31 03 26 28 05 29 25 11 30 27 16 28 30 1009
1010 318Sa 1656 8 206 1752 0 93 167 0.76 69 32.0 30.2 1902-11 47 01 0 73 59 1 69 00 3 72 01 1 75 03 1 79 56 0 75 39 0 48 32 0 38 36 0 46 1010
1012 820We 505 4 2 548 10 266 51 0.32 21 31.8 32.0 635 17 99 49 9 24 51 9 27 50 7 26 48 8 23 47 8 20 46 9 17 46 12 15 49 14 19 53 14 26 1012
1013 114We 1133 18 288 1245 17 14 341 0.57 47 32.5 32.7 1354 13 33 42 16 49 42 15 51 36 16 52 40 17 50 40 18 48 44 19 45 50 18 42 52 16 43 50 13 47 1013
1015 619Su 356 5 254 439 10 245 207 0.35 23 31.5 30.8 525 17 159 41 10 21 43 11 20 43 8 19 41 8 21 39 8 22 37 8 25 35 10 28 38 13 27 42 14 24 1015
1016 6 7Th [1738 16 310 1747 15 110 321 0.02 0 31.5 32.5 1757 13 331] see [ ] 1016
101611 2Fr 1413 12 309 1518 4 56 351 0.33 21 32.5 29.5 1552 0 15 5 21 12 5 22 11 7 21 15 7 21 18 7 20 22 6 20 25 3 19 22 1 20 16 1 22 1016
10171022Tu 1335 19 245 1446 11 51 180 0.42 30 32.4 30.0 1556 2 116 41 12 30 39 12 30 35 14 32 40 14 31 43 14 32 49 13 31 54 10 31 52 8 29 46 8 28 1017
1018 418Fr 1811 5 170 1844 0 112 137 0.33 21 31.7 32.2 1932 -7 78 52 1 23 51 1 19 53 3 24 53 1 25 54 1 28 43 0 26 26 0 11 23 0 7 34 0 11 1018
1020 821Su 1608 22 284 1702 13 90 353 0.66 59 31.8 33.1 1754 5 62 01 15 58 58 15 58 59 18 55 02 16 56 04 15 56 06 13 57 06 11 59 02 10 61 57 12 62 1020
1021 811Fr 315 -9 311 422 0 246 176 0.74 66 31.8 31.4 506 6 155 29 0 53 25 0 61 44 0 28 38 0 37 41 0 31 32 0 45 16 0 76 08 1 86 11 2 78 1021
1023 124Th 1237 19 247 1345 16 28 312 0.75 69 32.4 33.6 1450 10 18 42 16 74 42 15 77 38 17 81 41 17 75 41 18 73 44 18 66 48 17 59 50 14 61 48 12 68 1023
______________________________________________________________________ ______________________________________________________________________________________
Date Beginning Maximum (at Warsaw except for []) End Torun Gdansk Szczecin Poznan Wroclaw Cracow Lvov Pinsk Vilnius
Year M Day CET H V CET H Az V f F Ds Dm CET H V T H F T H F T H F T H F T H F T H F T H F T H F T H F Year
---------------------------------------------------------------------- --------------------------------------------------------------------------------------
1024 6 9Tu 148 -9 294 316 0 229 112 0.25 15 31.5 31.2 329 2 114 21 0 10 12 0 28 31 0 0 16 0 7 56 0 45 44 0 81 1024
1030 831Mo 1415 34 268 1526 24 68 348 0.95 93 31.9 32.0 1632 15 71 23 26 92 20 26 94 19 28 90 23 27 90 26 27 89 30 25 89 32 23 92 29 21 96 24 22 99 1030
1032 115Sa 1148 18 200 1226 17 9 164 0.14 6 32.5 33.7 1305 16 127 22 17 5 22 15 4 15 17 4 19 17 5 20 19 6 25 20 7 32 19 9 34 16 8 32 14 6 1032
1033 629Fr 1120 61 265 1246 58 30 160 0.81 75 31.5 31.2 1407 49 70 42 58 73 41 57 69 35 59 73 39 59 76 40 60 80 46 60 83 52 58 82 54 56 73 50 54 66 1033
1037 418Mo 901 40 284 1018 48 332 340 0.63 53 31.7 30.8 1137 51 31 17 46 58 19 45 60 14 44 64 14 46 59 12 47 57 13 49 51 17 51 45 24 49 46 27 47 52 1037
1039 822We 1132 48 289 1248 45 25 203 0.64 55 31.8 31.7 1401 39 121 44 46 57 42 44 55 39 46 62 43 47 61 45 48 63 50 48 60 55 46 54 53 44 48 49 42 45 1039
1042 620Su 931 53 22 951 55 315 33 0.03 1 31.5 31.7 1014 57 44 48 53 2 49 52 3 42 50 3 44 52 1 44 53 0 01 58 0 00 56 3 1042
10441122Th 955 14 280 1129 16 1 187 0.77 68 32.6 29.9 1305 13 90 24 15 68 24 14 67 17 15 69 21 16 69 21 17 70 27 18 71 35 19 70 39 16 68 36 14 65 1044
1046 4 9We 515 5 255 609 13 271 199 0.44 32 31.8 30.1 707 22 141 10 11 30 13 12 29 11 9 28 09 10 30 06 10 31 05 11 34 05 14 36 10 16 34 15 16 31 1046
1047 922Tu 725 16 256 748 19 300 234 0.06 2 32.1 33.4 810 22 212 47 18 1 48 17 0 46 15 2 46 17 3 45 17 4 45 19 5 48 22 4 51 22 1 1047
1052 629Mo 512 14 342 555 21 259 34 0.37 26 31.5 32.8 641 27 85 56 19 29 59 20 31 57 17 33 55 18 29 53 18 27 51 19 23 51 21 19 55 24 21 59 24 26 1052
1055 429Sa 1757 9 244 1851 2 115 308 0.51 39 31.6 30.4 1902 0 51 3 40 49 4 43 51 5 38 52 4 37 53 3 34 54 1 34 42 0 33 41 0 41 47 1 48 1055
1058 225We 1542 13 175 1637 6 72 110 0.51 40 32.2 32.4 1716 0 36 7 36 36 6 32 35 9 32 37 8 37 37 8 41 39 7 46 39 4 49 38 3 43 36 3 34 1058
1059 215Mo [ 439-16 272 626 0 287 116 0.09 3 32.3 33.4 631 1 114] see [ ] 35 0 0 1059
1060 630Fr 1728 19 268 1822 12 112 339 0.65 56 31.5 31.5 1912 5 51 21 13 55 19 14 57 21 16 53 23 14 53 25 13 52 25 11 53 24 9 56 20 9 60 16 11 61 1060
1061 620We 509 14 268 550 20 258 222 0.33 22 31.5 33.2 634 27 175 51 19 19 53 20 17 52 17 15 50 18 19 49 18 21 47 19 26 47 21 30 51 24 27 54 24 21 1061
1063 5 1Th 552 16 11 604 18 266 23 0.02 0 31.6 31.7 615 20 34 05 17 1 08 17 2 07 15 2 04 16 1 02 15 1 09 21 0 1063
1064 419Mo 1339 44 241 1502 33 67 310 0.78 71 31.7 30.2 1619 22 27 59 35 73 57 34 77 54 37 74 57 36 71 59 36 67 03 34 64 08 31 64 07 30 71 03 30 78 1064
1066 922Fr 410-13 352 533 0 272 106 0.27 16 32.1 31.6 554 3 118 44 0 8 44 0 10 50 0 1 49 0 1 37 0 8 21 0 23 13 0 37 17 0 42 1066
1067 216Fr 1422 20 290 1450 17 46 311 0.09 3 32.3 32.9 1518 13 332 48 17 5 47 17 7 44 19 8 46 19 5 47 20 3 51 19 1 55 16 0 55 14 1 52 13 4 1067
1070 710Sa 1425 46 284 1517 38 75 331 0.37 26 31.6 33.0 1607 31 20 14 40 26 12 40 28 10 43 23 14 41 23 16 41 21 21 39 21 24 36 24 21 35 30 16 36 35 1070
107012 5Su 1442 4 303 1520 0 51 324 0.17 8 32.6 29.4 1618 -8 4 25 0 10 17 0 10 26 1 12 30 1 10 32 1 9 35 0 7 20 0 4 00 0 1 49 0 1 1070
10711124Th 1415 7 231 1525 0 53 168 0.52 40 32.6 30.1 1639-10 89 25 1 39 23 0 38 20 3 37 25 2 39 27 2 40 32 1 43 24 0 41 05 0 29 55 0 24 1071
1074 923Tu 1603 11 297 1655 3 82 353 0.47 37 32.1 32.8 1715 0 53 5 37 51 5 37 52 7 36 54 6 36 57 5 36 59 3 35 59 1 35 55 0 37 51 1 38 1074
1076 9 1Th 634 14 268 659 18 283 248 0.05 1 31.9 29.8 722 21 228 59 16 1 58 14 0 58 15 1 57 15 3 57 17 4 58 20 4 00 21 1 1076
1077 225Sa 1453 19 247 1542 13 60 292 0.35 24 32.2 33.6 1631 7 341 41 14 28 40 14 32 38 16 33 40 16 28 40 16 24 42 15 19 45 12 16 45 10 20 44 10 28 1077
1079 7 1Mo 1359 50 220 1454 43 71 161 0.42 31 31.5 33.4 1545 35 105 51 44 32 49 44 30 47 47 36 50 45 35 53 46 38 56 44 36 59 41 32 57 39 26 52 40 22 1079
108410 2We 1337 25 254 1451 17 55 170 0.74 66 32.2 31.7 1601 8 88 47 18 66 45 18 65 42 20 67 47 19 67 49 20 69 54 18 69 58 16 69 55 14 65 50 14 62 1084
1086 216Mo 1404 21 208 1508 15 50 129 0.69 61 32.3 33.6 1608 7 54 05 16 57 04 15 53 02 17 52 04 17 57 06 18 61 09 17 67 12 14 71 11 12 66 08 11 58 1086
1087 8 1Su 735 31 275 830 39 295 224 0.32 21 31.7 31.5 927 46 172 29 37 18 30 36 15 26 34 16 27 36 19 25 36 23 27 38 26 31 41 27 35 42 22 37 40 16 1087
1091 521We 507 13 265 605 22 263 198 0.62 53 31.5 30.3 708 31 129 06 21 50 09 21 49 07 18 46 05 19 49 03 19 50 01 20 54 01 23 58 05 25 57 10 25 54 1091
1093 923Fr 945 31 324 1106 35 354 225 0.90 86 32.1 31.3 1227 34 125 03 34 88 02 33 86 58 33 93 01 34 92 02 36 94 07 37 92 12 38 86 12 35 79 09 33 76 1093
10981225Sa 1109 14 251 1243 13 15 155 0.80 72 32.6 30.0 1412 8 59 39 13 70 38 12 68 32 13 67 36 14 69 37 15 71 42 16 74 49 15 78 51 12 77 48 10 73 1098
1100 511Fr [ 150 -9 269 313 0 235 132 0.40 28 31.6 29.8 338 3 124] 21 0 11 see [ ] 1100
1103 310Tu 454 -9 325 553 0 273 44 0.38 26 32.1 32.9 626 5 74 04 0 20 04 0 23 20 0 5 10 0 12 09 0 10 57 0 18 41 0 28 39 1 32 44 1 35 1103
1106 8 1We 406 0 409 1 242 41 0.76 70 31.7 32.9 460 7 119 13 0 73 12 1 77 28 0 58 22 0 62 26 0 51 18 0 57 05 1 62 07 3 66 11 4 73 1106
1109 531Mo 1304 56 245 1430 45 66 311 0.80 74 31.5 30.4 1549 34 30 26 47 76 25 46 80 20 49 76 24 48 73 26 49 69 31 47 66 36 43 67 36 41 75 32 42 83 1109
1112 329Fr 1538 23 163 1627 16 79 112 0.35 23 31.9 32.7 1713 9 63 25 17 21 24 17 17 24 20 19 25 18 22 26 18 26 28 17 30 29 14 31 28 13 24 26 13 17 1112
1113 319We 540 2 252 631 9 279 186 0.59 50 32.0 33.6 725 17 118 32 8 48 35 8 48 32 5 47 31 7 48 28 6 49 27 8 50 28 11 52 33 12 52 37 12 50 1113
1114 8 2Su 1501 37 321 1539 31 76 353 0.18 9 31.7 32.0 1615 26 26 36 33 7 33 33 8 34 35 5 37 34 6 40 34 5 43 32 7 45 29 9 40 28 12 35 29 13 1114
1115 723Fr 352 0 401 1 239 227 0.81 77 31.6 33.2 452 8 153 02 1 72 04 1 69 12 0 62 08 0 69 12 0 64 05 0 77 57 1 86 59 3 82 02 5 74 1115
1118 522We 810 41 333 918 50 307 20 0.40 28 31.5 30.1 1033 57 61 16 48 32 18 48 35 12 45 36 13 47 32 10 48 29 12 50 24 18 53 21 25 53 25 28 51 31 1118
1119 511Su 934 50 235 1035 55 336 181 0.24 13 31.6 29.8 1136 57 125 32 54 11 33 53 9 27 52 8 29 54 11 28 55 13 31 57 17 38 58 20 43 57 16 43 54 11 1119
11201024Su [ 421-17 341 613 0 293 128 0.13 6 32.4 31.3 622 1 129] 15 0 1 see [ ] 23 0 1 1120
1122 310Fr 552 0 601 2 274 200 0.33 22 32.1 33.4 644 8 151 03 0 21 05 1 19 19 0 16 09 0 20 08 0 21 58 1 24 58 3 24 02 5 22 07 4 19 1122
1124 811Mo 1201 51 295 1314 47 35 359 0.84 81 31.7 33.4 1425 39 69 10 47 81 09 46 84 05 48 78 09 48 78 11 49 74 16 49 75 22 47 79 21 44 87 16 43 92 1124
11251226Sa [1531 2 224 1551 0 50 218 0.23 12 32.6 30.3 1754-16 58] 37 0 0 see [ ] 47 0 7 53 0 10 47 0 3 1125
1127 611Sa [2021 1 198 2027 0 133 194 0.08 3 31.5 30.0 2143 -7 108] see [ ] 1127
113010 4Sa [ 541 0 449 -9 270 250 0.35 0 32.2 29.5 540 0 199] see [ ] 35 0 1 1130
1131 330Mo 1524 25 240 1615 18 77 292 0.44 33 31.9 33.6 1705 10 348 13 19 36 12 19 41 10 22 39 13 20 34 13 21 30 16 19 26 18 16 25 18 14 32 16 15 40 1131
1132 319Sa 605 5 333 638 10 280 6 0.15 7 32.0 32.8 710 15 36 39 9 8 42 9 8 40 7 9 38 8 8 36 8 8 34 9 7 34 12 6 38 13 6 43 13 7 1132
1133 8 2We 1143 54 293 1254 51 29 194 0.88 86 31.7 33.7 1402 44 101 50 51 88 48 50 84 45 52 92 49 52 92 51 53 94 56 53 93 00 52 86 59 49 78 54 48 74 1133
1136 1 5Su 931 10 332 1015 13 338 359 0.15 7 32.6 31.8 1058 15 23 13 12 8 14 11 8 09 10 8 10 12 8 09 13 7 11 15 6 16 16 5 21 15 6 22 12 7 1136
1136 6 1Mo 1644 25 262 1745 16 107 328 0.55 44 31.5 29.8 1840 8 35 43 18 43 41 19 45 43 21 41 45 19 41 47 18 39 49 16 40 48 13 43 44 13 48 40 15 51 1136
1137 521Fr 1750 14 169 1818 10 112 145 0.09 3 31.5 29.6 1844 6 121 17 12 4 15 13 3 17 14 5 18 13 5 20 12 6 21 10 6 20 7 4 16 7 2 13 9 1 1137
113811 4Fr 1436 9 231 1547 0 61 153 0.67 58 32.5 31.2 1652 -9 76 44 1 56 41 1 54 40 4 53 44 3 56 46 3 58 50 1 61 44 0 60 28 0 45 21 0 40 1138
1140 320We 1501 25 224 1605 17 72 304 0.93 93 32.0 33.6 1704 8 28 03 18 96 01 18100 60 21 99 02 19 95 03 20 90 06 18 85 08 15 84 07 13 91 04 14100 1140
1141 9 2Tu [ 601 11 249 615 13 277 237 0.02 0 31.9 31.6 629 15 225] 15 10 0 see [ ] 1141
1146 611Tu 212 -7 307 316 0 229 51 0.49 38 31.5 29.4 353 4 87 21 0 36 12 0 46 34 0 25 31 0 24 38 0 14 32 0 16 16 0 29 58 1 43 02 2 46 1146
11471026Su 934 19 313 1057 23 354 219 0.82 76 32.4 30.9 1222 22 123 54 22 78 54 21 76 49 21 83 52 22 81 53 24 83 57 25 81 02 26 75 04 23 70 02 21 68 1147
|
______________________________________________________________________ ______________________________________________________________________________________
Date Beginning Maximum (at Warsaw except for []) End Torun Gdansk Szczecin Poznan Wroclaw Cracow Lvov Pinsk Vilnius
Year M Day CET H V CET H Az V f F Ds Dm CET H V T H F T H F T H F T H F T H F T H F T H F T H F T H F Year
---------------------------------------------------------------------- --------------------------------------------------------------------------------------
1152 2 7Th [1325 23 136 1344 21 33 122 0.02 0 32.3 29.6 1403 20 107] see [ ] 46 19 0 1152
1153 126Mo 1201 21 239 1328 18 24 311 0.91 85 32.4 30.2 1451 11 27 25 18 87 25 17 87 21 18 87 23 19 87 24 20 87 27 20 83 32 19 77 34 16 79 32 14 84 1153
1157 411Th 452 2 348 520 6 260 20 0.14 6 31.8 33.2 547 10 50 21 5 7 24 6 8 23 3 9 21 4 7 19 4 6 16 5 5 15 7 4 19 9 5 23 10 7 1157
1162 117We 610-12 288 735 0 302 171 0.58 48 32.5 30.5 831 7 132 49 0 34 54 0 29 06 0 14 53 0 28 47 0 33 31 0 50 14 0 59 19 1 55 29 0 51 1162
1163 7 3We 713 32 279 822 42 289 213 0.53 41 31.5 30.2 937 52 144 21 40 38 23 40 35 19 38 34 19 39 38 17 39 41 18 42 46 21 45 50 27 46 45 30 45 38 1163
1164 621Su 902 49 11 925 52 306 23 0.03 1 31.5 29.8 949 55 34 23 50 2 25 49 3 18 47 4 19 49 2 17 49 1 36 53 2 1164
11641116Mo [ 944 13 17 1011 14 346 34 0.06 2 32.5 32.5 1037 15 50] 12 17 1 see [ ] 1164
1166 5 1Su [1448 37 133 1507 34 75 117 0.04 1 31.6 33.1 1523 32 102] 04 37 1 see [ ] 1166
1167 421Fr 526 10 240 608 16 268 190 0.37 26 31.7 33.6 652 23 138 09 15 24 11 15 24 09 13 22 08 14 24 05 13 25 04 15 27 04 18 30 08 19 29 13 20 28 1167
1172 623Fr 323 1 353 400 5 237 36 0.23 12 31.5 29.6 439 10 79 02 4 14 04 5 16 05 3 17 02 3 15 01 2 13 58 3 10 55 5 8 58 7 9 02 8 13 1172
1173 612Tu 359 5 267 448 12 246 216 0.41 29 31.5 29.7 542 19 163 50 11 26 52 12 24 52 9 23 50 10 26 48 9 27 45 10 31 44 12 34 47 14 33 51 15 28 1173
11741126Tu 532-17 314 731 0 307 138 0.22 12 32.6 31.0 749 2 134 45 0 1 42 0 1 25 0 15 08 0 40 10 0 42 27 0 22 1174
11751115Sa 1016 16 0 1052 17 352 17 0.07 2 32.5 29.8 1127 18 32 49 16 2 49 15 3 43 15 1 46 17 1 46 18 1 51 19 1 57 20 2 60 18 3 58 15 4 1175
1176 411Su 509 5 270 560 12 268 200 0.68 61 31.8 33.5 654 21 128 01 11 59 03 12 57 02 9 56 00 10 59 58 10 60 56 11 63 56 14 66 00 16 64 05 16 60 1176
1178 913We 1129 39 276 1239 37 22 191 0.69 62 32.0 33.5 1348 31 109 35 37 62 34 36 60 29 37 66 33 38 65 35 39 68 40 39 67 46 38 63 46 35 57 42 34 53 1178
1180 128Mo [1634 2 227 1647 0 62 228 0.18 9 32.4 30.6 1845-17 29] see [ ] 41 0 2 44 0 3 1180
1181 713Mo 1618 29 174 1645 25 93 152 0.07 2 31.6 30.0 1712 21 129 43 27 3 41 27 2 41 29 4 44 27 4 46 27 5 49 25 4 50 22 3 47 21 1 42 23 0 1181
1182 7 2Fr 1647 26 262 1749 16 106 329 0.56 45 31.5 29.6 1846 8 36 48 18 44 45 19 46 47 21 42 49 19 42 51 18 40 53 16 41 53 13 44 48 13 48 44 15 51 1182
1185 5 1We 1421 42 226 1526 33 75 299 0.81 78 31.6 33.8 1628 23 18 23 34 81 22 34 86 19 37 83 22 35 78 23 36 73 26 34 69 30 31 69 30 29 78 27 29 88 1185
1186 421Mo 501 6 319 544 13 264 11 0.37 26 31.7 32.6 628 19 61 46 12 27 48 12 28 48 10 29 45 11 28 43 10 27 40 11 25 39 14 23 43 16 23 48 16 25 1186
1187 9 4Fr 1054 42 320 1204 42 11 33 0.99 99 31.9 33.8 1314 38 107 00 42 97 59 40 99 56 41 92 59 42 93 01 44 91 06 44 93 10 44 99 10 41100 06 39 99 1187
1191 623Su 1104 60 291 1239 59 28 175 0.94 89 31.5 30.0 1408 49 74 34 59 89 33 58 85 27 60 90 32 60 91 34 61 91 40 61 91 47 59 91 47 56 86 42 55 79 1191
1194 422Fr 1435 38 250 1535 29 75 310 0.59 50 31.7 33.6 1632 21 15 32 31 52 31 31 56 29 33 52 32 32 49 33 32 45 37 30 42 40 27 43 39 26 51 35 26 59 1194
1197 913Sa 1256 36 332 1338 32 39 2 0.20 10 32.0 33.7 1419 28 32 34 33 10 32 32 11 29 34 8 34 34 8 36 35 7 41 34 7 45 32 9 43 30 13 38 29 15 1197
12011127Tu 1050 15 274 1216 15 11 191 0.62 52 32.6 30.6 1342 10 105 11 14 53 11 13 52 04 14 55 08 15 54 09 16 55 15 17 54 23 16 53 25 14 50 21 12 49 1201
1207 228We 1128 32 237 1252 31 19 308 0.89 85 32.2 30.5 1415 25 21 50 31 89 51 29 90 46 31 90 48 32 90 47 33 88 50 33 82 55 32 75 58 29 77 58 27 84 1207
1208 714Mo 1820 10 296 1904 4 119 346 0.32 20 31.6 29.6 1938 0 05 6 20 02 7 21 06 8 19 06 6 19 08 5 18 08 3 19 06 1 20 02 2 22 58 4 23 1208
1209 7 3Fr 1852 7 210 1935 2 126 165 0.33 21 31.5 29.7 1950 0 35 3 21 33 4 21 36 5 23 37 4 22 38 3 23 38 1 23 26 0 19 29 0 20 29 2 19 1209
1213 422Mo 1251 49 183 1339 45 46 138 0.20 11 31.7 32.3 1423 39 97 36 46 9 35 45 6 31 47 7 34 47 10 35 48 13 39 47 16 44 44 17 44 42 12 42 41 6 1213
1216 219Fr 639 1 273 747 10 299 197 0.67 58 32.3 30.8 902 19 116 47 8 57 49 8 56 45 6 57 44 7 58 42 8 60 42 10 61 45 13 62 51 13 59 55 12 56 1216
1218 724Tu 355 0 414 2 242 38 0.79 72 31.6 29.5 516 11 121 16 2 75 18 3 77 19 1 78 16 1 75 14 0 72 12 1 68 10 2 65 12 5 68 16 6 73 1218
12181219We 1222 14 319 1311 12 22 348 0.19 10 32.6 32.2 1356 9 17 07 12 11 06 10 12 02 12 12 05 13 11 07 14 10 11 14 9 16 13 8 17 10 9 14 8 10 1218
1221 523Su 433 9 211 445 10 247 199 0.02 0 31.5 33.5 456 12 187 46 10 0 46 8 0 44 8 0 42 8 1 41 11 2 43 13 2 48 14 1 1221
12281228Th 751 0 833 5 317 200 0.55 44 32.6 30.8 951 11 122 31 3 44 34 2 43 28 1 46 28 2 46 26 3 47 28 5 47 33 7 45 39 7 43 42 5 41 1228
12291217Mo 1040 13 327 1134 14 359 352 0.15 7 32.6 29.7 1224 14 15 31 13 8 31 12 8 25 13 8 28 14 8 28 15 7 32 16 6 38 17 5 41 14 6 40 12 7 1229
1230 514Tu 356 3 300 446 9 249 26 0.91 89 31.6 33.3 538 17 111 48 8 92 50 9 94 50 7 96 47 7 93 45 7 91 43 7 87 41 10 83 44 12 85 48 13 90 1230
12321015Fr 1316 22 219 1402 18 42 173 0.24 14 32.3 33.5 1447 13 127 57 18 13 56 17 12 52 20 14 56 20 14 58 20 15 03 20 16 09 17 15 08 15 13 03 14 11 1232
1234 3 1We 1642 6 238 1725 0 83 272 0.51 39 32.2 30.8 1837-11 10 35 0 49 33 0 52 39 2 52 41 0 48 42 0 44 31 0 37 15 0 22 05 0 17 06 0 25 1234
1236 8 3Su 1040 51 317 1213 53 13 9 0.72 64 31.7 29.9 1343 46 68 07 52 64 06 51 68 00 52 63 05 53 61 07 54 58 13 55 58 21 54 60 21 51 68 17 50 74 1236
1239 6 3Fr 1219 60 230 1331 53 49 138 0.77 72 31.5 33.8 1437 45 58 27 54 69 27 53 64 22 56 68 25 56 72 26 56 77 30 55 81 36 53 81 37 50 72 34 49 62 1239
1240 523We 325 0 349 3 237 17 0.73 66 31.5 32.2 438 9 93 51 2 68 53 3 69 54 1 70 51 1 68 49 1 67 46 1 65 44 3 63 46 5 64 50 6 66 1240
124110 6Su 1145 30 296 1255 27 26 201 0.91 89 32.2 33.7 1405 21 107 51 27 92 50 26 90 46 27 97 50 28 95 52 29 96 57 29 93 02 27 88 01 25 83 57 23 82 1241
1245 725Tu 535 14 356 636 23 269 56 0.47 36 31.6 30.0 742 33 116 35 21 39 37 21 42 35 19 42 34 20 38 32 20 34 32 21 30 34 24 28 38 26 33 41 26 41 1245
1248 524Su 1313 54 304 1349 50 54 328 0.13 6 31.5 33.6 1426 45 354 45 51 7 44 50 9 39 53 6 43 53 5 45 53 3 51 52 2 57 49 3 56 47 7 52 46 12 1248
12511016Mo 1347 19 290 1449 12 52 347 0.56 46 32.3 33.4 1547 5 44 46 13 47 44 13 49 42 15 47 45 15 46 47 15 45 52 14 44 55 11 43 53 9 46 48 9 49 1251
1254 814Fr [1847 4 222 1913 0 111 205 0.32 21 31.8 29.6 2031-10 105] 56 0 5 59 0 9 see [ ] 01 0 8 57 0 4 1254
12551230Th 1240 14 243 1408 9 34 153 0.75 66 32.6 30.3 1529 1 65 04 9 64 03 8 62 58 11 61 02 11 63 04 11 65 09 11 69 15 9 72 15 7 70 11 5 66 1255
1258 6 3Mo [1122 58 335 1144 59 1 345 0.04 1 31.5 32.5 1208 58 356] 44 60 0 see [ ] 37 59 1 56 58 1 1258
1261 4 1Fr 921 37 241 1041 44 340 152 0.74 66 31.9 30.9 1202 45 59 39 42 61 41 41 59 35 41 55 36 42 60 34 43 62 36 45 68 41 47 75 47 45 74 49 42 68 1261
1263 8 5Su 1404 43 273 1521 33 71 177 0.95 90 31.7 30.1 1633 22 84 18 34 90 15 34 90 14 37 90 18 36 90 21 36 90 25 34 90 27 31 90 23 30 87 18 30 85 1263
1267 525We 903 49 276 1017 57 327 193 0.65 56 31.5 32.0 1133 60 106 14 55 52 16 54 48 10 53 49 12 54 53 10 55 57 14 58 63 20 60 66 24 59 59 25 56 51 1267
126811 6Tu [ 454-15 305 639 0 300 160 0.06 2 32.5 33.4 643 1 159] 39 0 1 see [ ] 1268
1270 323Su 548 4 284 653 14 282 197 0.92 89 32.0 31.2 802 24 106 53 13 87 56 13 85 53 10 85 52 11 87 49 11 89 48 13 91 49 16 93 55 17 91 59 17 88 1270
1276 613Sa 1904 6 251 1954 0 131 330 0.74 68 31.5 32.0 2042 -5 49 55 2 67 53 3 69 56 4 65 56 2 65 57 1 63 48 0 58 31 0 34 34 0 50 49 1 75 1276
1279 412We 1808 4 212 1837 0 109 215 0.47 35 31.8 30.6 2004-12 38 49 0 57 52 0 66 06 0 90 54 0 66 50 0 55 37 0 30 20 0 7 17 0 7 26 0 22 1279
1283 130Sa 851 12 242 1008 19 334 168 0.55 44 32.4 30.7 1129 22 88 05 17 42 07 16 41 60 15 39 02 17 41 00 18 42 03 20 44 10 22 48 16 20 48 17 18 46 1283
1284 119We 1127 19 317 1157 19 2 330 0.04 1 32.5 29.6 1225 19 342 55 18 2 56 17 3 50 18 4 52 19 3 51 20 2 54 21 1 04 16 1 1284
1284 615Th 219 -6 330 317 0 229 66 0.30 19 31.5 33.0 337 2 88 22 0 18 13 0 30 35 0 6 32 0 6 33 0 1 17 0 10 57 0 28 58 1 32 1284
1285 6 4Mo 1759 15 191 1837 9 116 151 0.26 15 31.5 31.5 1914 4 111 37 11 16 35 12 14 37 13 18 38 11 17 40 11 19 40 8 18 39 6 16 36 7 13 33 9 11 1285
128711 7Fr [ 552 -7 19 639 0 300 64 0.14 6 32.5 33.1 701 3 81] 39 0 2 see [ ] 53 0 5 1287
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______________________________________________________________________ ______________________________________________________________________________________
Date Beginning Maximum (at Warsaw except for []) End Torun Gdansk Szczecin Poznan Wroclaw Cracow Lvov Pinsk Vilnius
Year M Day CET H V CET H Az V f F Ds Dm CET H V T H F T H F T H F T H F T H F T H F T H F T H F T H F Year
---------------------------------------------------------------------- --------------------------------------------------------------------------------------
1288 4 2Fr 1532 25 260 1624 18 80 306 0.33 21 31.9 31.3 1714 10 355 21 19 23 20 19 27 18 22 24 21 20 22 23 20 19 26 18 16 28 15 16 26 14 22 23 15 28 1288
1290 9 5Tu 622 11 324 738 22 293 233 0.93 87 31.9 29.9 900 33 140 37 20 86 38 20 82 35 18 85 35 19 87 34 20 87 35 22 87 38 25 88 42 26 86 44 24 80 1290
1291 825Sa 1325 41 330 1406 36 49 356 0.15 7 31.8 31.4 1446 31 23 02 37 6 60 37 7 57 39 5 02 39 5 04 39 4 09 38 4 14 35 6 11 33 9 05 33 11 1291
1293 7 5Su 1012 55 246 1100 59 342 193 0.24 14 31.5 33.7 1147 60 141 57 57 12 58 56 9 52 56 11 55 57 13 55 59 17 58 61 20 04 62 20 07 60 14 06 57 8 1293
129511 8Tu 1421 9 252 1527 2 56 167 0.81 77 32.5 33.5 1540 0 23 3 75 21 2 74 19 5 75 23 4 76 25 4 77 29 3 79 33 1 80 20 0 71 13 0 66 1295
1298 412Sa [1125 47 322 1138 48 352 329 0.02 0 31.8 32.9 1151 48 336] see [ ] 1298
1300 815Mo 957 45 282 1055 48 344 225 0.28 17 31.8 32.0 1150 49 169 51 47 18 51 46 15 47 45 20 50 47 21 51 48 23 55 50 23 60 51 19 00 49 12 58 47 9 1300
1307 4 3Mo 1037 44 191 1105 45 349 164 0.07 2 31.9 33.3 1133 46 135 02 44 1 03 43 0 60 44 1 59 46 2 02 47 4 08 48 7 12 46 5 12 43 2 1307
1308 915Su 1611 12 202 1656 5 84 162 0.22 11 32.0 29.8 1729 0 53 7 11 51 7 10 51 9 11 54 8 12 57 7 13 60 5 13 01 3 13 57 2 11 52 3 10 1308
1309 211Tu 634 -2 11 648 0 288 23 0.02 0 32.3 31.7 702 2 35 01 0 0 04 0 0 46 2 0 50 3 1 54 2 2 1309
1310 131Sa 1332 19 241 1456 12 45 313 0.85 78 32.4 30.1 1614 3 29 53 13 82 52 12 84 49 14 86 52 14 82 54 15 79 57 14 74 01 12 70 01 9 73 57 8 80 1310
1312 7 5We 705 30 334 807 39 286 36 0.57 47 31.5 32.1 915 49 96 06 38 51 08 38 54 04 35 55 04 36 50 02 37 47 02 39 42 06 42 38 11 43 43 15 42 50 1312
1315 5 4Su 643 25 224 719 31 280 191 0.15 7 31.6 31.1 757 36 155 19 29 5 22 29 5 19 26 3 17 28 5 15 28 5 14 29 8 16 32 11 21 34 10 26 33 8 1315
1317 9 6Tu 1025 39 360 1135 41 1 40 0.40 28 32.0 30.4 1245 39 80 32 40 26 30 39 28 26 40 22 30 41 23 33 42 21 38 43 23 44 43 28 43 41 34 38 39 37 1317
1320 7 6Su 1844 8 291 1922 3 123 345 0.37 26 31.5 32.9 1946 0 22 5 26 21 5 27 24 7 24 24 5 25 26 4 24 26 2 24 23 0 25 19 1 28 17 3 29 1320
1321 626Fr 519 15 314 621 24 263 45 0.98 98 31.5 31.4 729 35 135 22 23 97 24 24 94 22 21 93 20 22 97 18 21 98 17 23 93 18 26 88 22 28 93 26 28 99 1321
132212 9Th 817 3 241 854 7 324 205 0.15 7 32.6 33.5 933 10 166 52 5 7 54 4 6 48 3 9 49 5 8 48 6 9 49 8 9 54 10 8 00 9 5 02 7 4 1322
1324 424Tu 407 0 451 6 253 22 0.75 68 31.7 31.4 547 14 98 53 5 70 55 6 72 55 3 72 52 4 70 50 3 69 48 4 66 46 6 64 49 9 65 54 10 69 1324
1330 716Mo 1608 30 237 1711 20 97 153 0.91 89 31.6 31.8 1809 12 70 09 22 90 07 22 87 08 25 93 10 23 92 12 22 94 15 20 93 15 17 90 11 17 84 07 19 81 1330
13311130Sa 636 -8 342 737 0 309 59 0.72 66 32.6 33.5 837 6 118 51 0 52 59 0 45 10 0 22 55 0 43 47 0 49 32 0 59 34 3 64 37 2 72 39 1 77 1331
1333 514Fr 1456 40 198 1606 29 86 124 0.68 59 31.6 31.2 1709 19 56 04 31 58 02 31 54 01 34 58 03 32 61 05 32 65 08 30 67 10 27 65 08 26 57 05 27 49 1333
1337 3 3Mo 834 21 236 949 29 326 162 0.54 43 32.1 30.5 1107 34 83 47 27 40 49 26 39 43 25 36 44 27 39 42 28 40 44 30 44 49 32 48 55 31 49 58 29 46 1337
1338 220Fr 1026 27 316 1057 29 345 331 0.06 2 32.3 29.6 1128 30 345 55 28 3 57 26 4 52 26 6 52 28 4 50 29 3 51 30 2 55 31 0 01 30 0 05 27 1 1338
1339 7 7We 1401 49 255 1514 39 74 164 0.89 86 31.5 31.5 1622 29 78 11 41 88 09 41 86 08 43 92 11 42 91 14 42 93 18 40 91 21 37 86 17 36 80 12 36 77 1339
134112 9Su 819 3 320 926 9 331 20 0.63 55 32.6 33.0 1036 13 75 24 8 54 25 7 56 20 6 52 21 8 53 20 9 51 23 11 51 28 13 53 32 11 57 33 9 59 1341
1342 5 5Su [1330 45 316 1341 44 52 323 0.01 0 31.6 31.8 1352 43 330] see [ ] 1342
134410 7Th 438-13 310 604 0 284 186 0.52 40 32.2 29.9 647 6 162 16 0 27 18 0 25 32 0 9 21 0 20 19 0 23 05 0 39 49 0 58 44 0 56 52 0 48 1344
1345 926Mo 1125 33 322 1239 31 22 11 0.53 42 32.1 31.7 1350 25 62 35 31 41 33 30 43 29 32 38 33 32 39 35 33 37 40 33 38 46 32 41 46 30 45 41 28 48 1345
13501130Tu [ 625 -7 272 714 0 306 219 0.13 6 32.6 32.5 735 3 199] 31 0 1 see [ ] 17 0 2 1350
1352 514Mo 842 44 318 936 51 314 2 0.38 27 31.6 33.2 1033 56 41 35 49 31 37 49 34 32 47 37 32 49 32 30 49 30 31 51 24 35 54 19 41 54 21 45 52 27 1352
1354 917We 822 24 311 929 31 325 239 0.54 43 32.0 32.2 1036 36 166 27 30 44 27 29 40 24 28 47 25 29 48 26 30 51 28 33 50 32 35 46 34 34 37 33 31 32 1354
1355 314Sa 1749 0 223 1749 0 92 223 0.01 0 32.0 30.2 1944-17 12 59 0 8 59 0 10 15 0 28 06 0 14 05 0 10 53 0 0 1355
1361 5 5We 827 41 262 928 49 313 193 0.54 45 31.6 33.5 1032 54 119 27 47 40 29 46 37 23 44 36 24 46 40 23 47 44 24 49 49 29 52 54 34 51 50 36 49 42 1361
13621018Tu 1519 7 176 1540 5 62 159 0.03 1 32.3 29.9 1602 2 141 36 6 0 34 6 0 32 9 0 36 7 0 39 8 1 44 6 1 47 3 2 44 2 1 38 2 0 1362
1364 3 4Mo 1238 34 260 1359 28 38 312 0.56 45 32.1 30.1 1517 19 10 56 29 48 56 27 51 51 30 52 54 30 48 54 31 45 58 30 40 04 28 37 06 25 41 03 24 47 1364
1365 221Fr 1326 27 167 1408 24 38 133 0.11 4 32.2 29.6 1448 19 101 04 24 2 03 23 1 59 25 1 03 25 2 04 26 4 08 26 6 13 24 9 13 21 6 10 20 3 1365
1366 8 7Fr 420 0 515 8 257 226 0.96 94 31.7 31.5 617 17 141 17 7 90 19 7 87 18 5 87 16 5 91 15 5 95 13 6 98 12 9 96 15 11 98 19 11 90 1366
1370 525Sa 1751 15 250 1840 8 117 317 0.58 48 31.5 32.9 1927 2 25 40 10 48 38 10 51 40 12 45 41 10 45 43 9 42 43 7 43 42 5 46 39 5 53 36 7 58 1370
137110 9Th 855 21 25 943 25 333 55 0.19 9 32.2 30.5 1033 28 83 41 23 8 41 22 10 37 21 6 40 23 6 40 25 5 44 27 6 50 28 9 51 27 14 48 24 16 1371
1374 8 8Tu [1728 9 339 1738 8 102 350 0.02 0 31.7 32.7 1747 7 0] see [ ] 34 10 0 1374
1375 729Su [ 221 -9 329 338 0 239 103 0.42 30 31.6 30.9 405 3 120] 06 0 0 45 0 14 see [ ] 1375
1376 717Th 646 25 283 743 34 282 235 0.30 19 31.6 29.9 842 42 187 42 32 17 44 32 14 40 30 15 40 31 17 39 31 21 40 33 24 43 36 26 47 38 20 49 37 14 1376
1377 110Sa 1212 17 197 1304 16 18 143 0.31 20 32.5 33.7 1355 12 89 00 15 16 60 14 15 55 16 13 58 16 16 59 17 17 03 18 21 09 17 26 10 14 25 07 12 21 1377
1378 527Th [ 144 -7 322 251 0 228 65 0.20 10 31.5 31.7 304 2 78] see [ ] 1378
1379 516Mo 1741 15 198 1826 8 113 143 0.47 37 31.6 33.2 1909 3 88 26 10 37 24 11 35 26 13 40 27 11 40 28 10 42 29 8 42 28 6 39 25 6 33 22 8 29 1379
1384 817We 1308 44 248 1419 37 53 173 0.57 47 31.8 31.6 1526 28 102 15 38 48 13 38 45 10 40 50 14 39 50 17 40 52 21 39 52 26 36 48 24 34 43 19 34 39 1384
1386 1 1Mo 1005 13 276 1120 16 354 183 0.88 86 32.6 33.6 1236 15 85 16 14 85 17 13 83 10 13 85 13 15 86 13 16 87 17 18 88 24 18 89 28 16 86 26 13 83 1386
1387 616Su 1055 60 223 1147 61 5 169 0.21 11 31.5 31.7 1236 59 119 44 60 9 44 59 6 38 60 7 41 61 10 41 62 13 45 63 16 52 63 17 54 61 12 53 58 6 1387
1391 4 5We 641 17 225 728 24 287 183 0.23 13 31.9 30.2 819 31 136 28 22 11 31 22 11 27 20 9 26 21 11 23 21 11 23 23 13 25 26 16 31 27 16 35 27 14 1391
1392 324Su 714 18 307 815 27 300 356 0.39 27 32.0 29.6 921 35 41 16 25 29 19 25 30 15 23 32 14 24 30 11 25 29 10 26 27 12 29 24 18 30 23 23 29 25 1392
1393 8 8Fr 1010 48 1 1118 51 352 39 0.38 27 31.7 31.2 1227 50 77 13 50 26 12 49 29 07 49 23 11 50 23 13 52 20 19 53 21 26 54 25 26 52 32 21 49 37 1393
1396 111Tu 1152 17 278 1256 16 17 324 0.44 33 32.5 32.9 1357 12 10 53 16 37 53 14 38 49 16 41 51 17 38 51 18 36 55 18 31 60 17 26 02 15 27 00 13 32 1396
13991029We 1200 21 286 1322 17 31 355 0.85 81 32.4 31.8 1439 9 65 18 17 81 17 16 83 12 18 81 16 18 80 18 19 79 24 19 78 29 17 78 29 15 81 24 13 84 1399
1406 616We 611 23 305 709 32 273 30 0.93 92 31.5 33.3 813 42 113 10 31 97 12 31 99 09 28100 08 30 97 06 29 94 05 31 89 06 34 83 11 36 86 15 36 93 1406
14081019Fr 901 18 289 1000 22 339 229 0.37 25 32.3 32.4 1101 25 168 58 21 27 58 20 25 55 19 31 56 21 30 56 22 32 59 24 30 03 25 25 06 24 20 05 21 17 1408
1409 415Mo 1502 33 210 1618 22 83 295 0.95 90 31.8 30.2 1730 11 27 16 23 90 15 23 89 13 26 90 16 24 90 17 24 88 20 22 85 22 19 84 21 18 90 18 19 88 1409
1411 819We 1815 2 255 1831 0 107 254 0.27 16 31.8 30.7 2006-13 91 42 0 36 45 0 45 59 0 67 48 0 43 44 0 33 31 0 11 19 0 8 1411
1414 617Su 1817 13 328 1823 12 113 335 0.01 0 31.5 32.0 1829 11 342 20 14 0 25 9 0 21 9 1 17 11 2 1414
1415 6 7Fr 615 24 307 714 33 274 218 1.02100 31.5 33.6 819 43 127 14 32 99 16 32 95 13 29 94 13 31 98 11 30100 10 32100 12 35 97 17 37100 20 36100 1415
14161119Th [1533 2 169 1546 0 55 159 0.05 1 32.5 30.1 1635 -7 116] 45 0 0 41 0 0 see [ ] 40 0 1 1416
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______________________________________________________________________ ______________________________________________________________________________________
Date Beginning Maximum (at Warsaw except for []) End Torun Gdansk Szczecin Poznan Wroclaw Cracow Lvov Pinsk Vilnius
Year M Day CET H V CET H Az V f F Ds Dm CET H V T H F T H F T H F T H F T H F T H F T H F T H F T H F Year
---------------------------------------------------------------------- --------------------------------------------------------------------------------------
1418 4 6We 931 40 312 1039 46 340 348 0.32 21 31.8 30.0 1149 47 22 36 44 24 39 43 26 32 43 27 33 44 24 31 45 22 33 47 18 40 49 15 46 47 17 49 45 22 1418
1419 326Su 956 39 222 1105 43 348 162 0.31 19 31.9 29.8 1215 43 100 02 41 16 03 40 15 56 40 13 58 42 16 57 43 18 01 44 22 08 45 26 13 43 23 13 41 18 1419
1424 626Mo 1525 38 235 1627 29 91 144 1.01100 31.5 33.3 1725 20 57 25 31100 23 31 99 23 33100 25 32100 28 31100 30 29100 32 26100 29 25 97 25 27 92 1424
14251110Sa 849 11 0 954 16 339 43 0.37 25 32.5 30.7 1102 18 83 51 14 23 52 13 25 47 13 20 49 14 21 50 16 19 53 17 21 58 19 25 01 17 30 59 15 32 1425
1430 819Sa [ 236-13 293 418 0 252 175 0.10 3 31.8 29.5 425 1 172] 21 0 2 see [ ] 1430
1431 212Mo 1440 17 201 1542 10 58 114 0.86 83 32.3 33.6 1641 2 30 41 11 77 40 10 73 39 13 71 40 12 77 41 13 82 43 12 89 45 9 94 44 7 88 42 7 79 1431
1433 617We 1532 37 236 1632 28 93 153 0.90 89 31.5 33.6 1728 20 71 30 30 90 28 30 87 28 33 94 31 31 93 33 30 95 36 28 94 37 25 90 33 25 83 29 26 79 1433
1436 416Mo 1833 2 281 1847 0 113 294 0.10 4 31.8 29.6 1940 -8 354 59 0 7 03 0 10 08 1 7 04 0 6 00 0 4 46 0 1 37 0 5 1436
1437 4 5Fr 1816 2 196 1828 0 106 191 0.16 8 31.9 29.5 2006-14 73 40 0 19 42 0 22 57 0 37 45 0 25 42 0 21 29 0 7 16 0 0 1437
1438 919Fr 1113 36 249 1209 35 13 197 0.24 13 32.1 31.3 1306 32 146 05 35 14 04 33 12 59 35 16 03 36 16 04 37 17 09 37 17 16 37 14 17 34 10 14 32 8 1438
1439 9 8Tu 1612 14 276 1717 4 89 342 0.59 48 32.0 29.7 1744 0 15 6 48 12 6 50 14 8 48 16 7 48 19 6 46 21 4 45 21 2 46 17 1 48 12 2 51 1439
1440 2 3We 1333 20 252 1439 15 42 315 0.70 63 32.4 33.5 1542 7 21 37 15 68 36 14 71 32 17 73 35 17 68 36 17 65 40 17 59 43 15 54 44 12 58 41 11 65 1440
1446 426Tu 403 0 434 4 249 12 0.86 80 31.7 29.5 536 13 96 37 4 81 39 4 82 39 2 82 36 2 81 34 2 80 31 3 79 29 4 78 32 7 78 37 8 80 1446
1447 910Su [ 811 26 58 818 26 310 62 0.01 0 32.0 30.7 825 27 66] see [ ] 1447
1448 829Th 943 39 305 1106 44 351 226 0.52 40 31.9 29.8 1227 43 147 02 42 42 01 41 39 57 41 46 01 43 45 02 44 48 06 46 46 12 46 41 12 44 34 09 41 31 1448
1450 212Th [1447 18 287 1505 17 44 300 0.03 1 32.3 32.7 1523 15 313] 08 14 0 see [ ] 1450
14531130Fr 1428 6 254 1520 0 51 281 0.62 52 32.6 32.0 1640-11 29 25 0 63 17 0 59 31 1 71 34 0 67 36 1 65 35 0 59 20 0 41 00 0 22 49 0 15 1453
1459 2 3Sa [1255 24 157 1311 23 24 143 0.02 0 32.4 32.2 1326 22 130] see [ ] 1459
1460 718Fr 421 4 288 510 11 252 221 0.67 60 31.6 33.3 602 18 153 11 10 56 13 10 53 13 8 52 11 8 56 09 8 59 07 9 64 07 11 69 09 13 65 13 14 58 1460
14621121Su 1231 15 189 1232 15 16 188 0.00 0 32.5 32.6 1234 15 186 27 14 0 20 15 0 24 15 0 25 17 1 31 17 0 40 16 0 1462
1463 518We 1006 55 234 1122 59 355 158 0.43 31 31.6 30.2 1237 57 84 19 58 27 20 57 24 14 57 23 16 58 27 15 59 31 18 61 36 25 61 40 29 59 35 30 56 28 1463
1464 5 6Su 1112 57 303 1204 56 14 323 0.16 7 31.6 29.9 1259 53 345 01 56 10 02 54 12 54 56 13 57 57 10 55 58 8 59 59 5 07 58 3 14 55 5 14 52 9 1464
1465 920Fr 1618 8 276 1715 0 86 321 0.74 66 32.1 30.4 1824-11 69 21 1 70 18 1 71 20 3 71 22 2 70 25 1 69 20 0 66 04 0 45 54 0 39 56 0 50 1465
1469 7 9Su 427 6 342 514 13 252 48 0.56 47 31.5 33.5 604 20 114 15 12 51 16 12 55 16 10 56 14 10 51 13 10 48 11 11 42 10 13 38 13 16 42 17 16 50 1469
1472 5 8Fr 523 14 354 556 19 263 26 0.14 6 31.6 29.7 631 24 57 58 18 8 01 19 9 59 16 10 57 17 8 55 16 7 52 17 5 52 20 3 56 22 4 02 23 6 1472
1473 427Tu 537 14 263 636 23 272 203 0.50 38 31.7 29.8 742 33 139 37 21 35 40 22 34 37 19 32 36 20 35 33 20 37 32 22 40 33 24 43 38 26 42 43 26 38 1473
1475 930Sa 502 -8 27 552 0 279 73 0.09 3 32.2 29.6 610 2 86 03 0 1 04 0 3 54 0 0 38 0 2 35 1 6 38 0 10 1475
1476 225Su 508-11 296 617 0 279 98 0.77 72 32.2 33.3 702 7 106 28 0 51 29 0 53 44 0 20 34 0 37 32 0 36 19 0 59 03 0 91 04 1 97 09 1100 1476
1478 729We 1319 49 235 1420 42 57 165 0.52 43 31.6 33.6 1518 35 100 17 44 43 15 43 40 12 46 46 16 45 46 18 45 49 23 44 49 27 41 45 25 39 38 20 39 34 1478
1479 719Mo 530 13 26 545 16 259 42 0.04 1 31.6 33.4 601 18 59 46 15 2 48 15 4 47 12 4 45 13 2 44 13 1 42 14 0 46 19 0 49 19 2 1479
14791213Mo 1013 12 313 1137 14 0 10 0.62 52 32.6 30.9 1259 12 62 33 13 52 33 12 53 27 13 51 30 14 51 31 15 50 35 16 50 42 17 51 45 14 53 43 12 55 1479
1481 528Mo [1842 10 152 1857 8 117 138 0.03 1 31.5 29.8 1913 6 125] 55 10 0 56 9 0 see [ ] 58 6 1 56 3 0 1481
1482 517Fr 1846 6 245 1935 0 127 297 0.61 51 31.6 29.5 2036 -7 36 43 1 53 42 2 56 45 3 51 45 1 51 46 0 49 29 0 39 12 0 22 14 0 32 31 0 58 1482
1485 316We 1553 18 197 1652 9 81 111 0.91 90 32.0 33.5 1749 1 28 51 11 86 50 11 81 50 13 84 51 12 88 52 12 94 53 10 98 54 7 99 53 6 91 51 7 81 1485
1486 3 6Mo 555 0 608 2 276 9 0.85 81 32.1 32.3 708 11 87 09 1 82 12 1 82 21 0 70 12 0 80 10 0 78 04 1 80 04 3 79 09 5 81 13 5 82 1486
1487 720Fr 1330 51 291 1432 43 61 354 0.71 64 31.6 33.8 1532 34 61 29 44 62 27 44 65 25 46 58 29 45 59 32 46 57 36 44 59 39 41 65 36 40 71 31 40 74 1487
1488 7 9We 518 13 274 557 19 260 231 0.29 18 31.5 33.2 639 25 188 58 18 15 60 18 12 58 16 12 57 17 15 56 16 18 55 18 23 55 20 26 58 22 22 01 22 15 1488
14891222Tu 612-13 312 751 0 309 101 0.47 36 32.6 32.1 827 4 104 06 0 16 13 0 10 09 0 9 01 0 16 45 0 38 28 0 69 30 0 75 49 0 53 1489
1491 5 8Su 1352 47 240 1517 36 75 316 0.88 83 31.6 30.0 1633 24 41 13 37 84 11 37 87 08 40 83 12 39 81 14 39 77 19 36 76 23 33 78 21 32 85 16 33 90 1491
14931010Th 1347 20 274 1512 11 58 345 0.81 73 32.3 29.6 1628 0 59 08 12 74 05 11 75 03 14 74 08 13 73 10 13 71 15 12 70 19 9 70 16 7 72 10 7 75 1493
1494 3 7Fr 1539 17 267 1619 12 72 304 0.23 13 32.1 33.4 1658 6 342 17 13 15 15 13 19 14 16 18 16 14 14 17 15 12 20 13 9 22 10 7 21 9 12 18 9 18 1494
1497 729Sa 1430 41 296 1519 34 71 341 0.36 25 31.6 33.6 1606 27 28 16 36 24 14 36 26 13 38 21 16 37 22 19 37 20 23 35 20 25 32 23 22 31 29 17 31 32 1497
1501 517Mo 338 1 5 346 2 237 15 0.01 0 31.6 30.7 354 3 23 49 2 0 51 3 1 52 1 1 49 1 0 51 0 0 47 5 0 1501
150210 1Sa 637 6 341 754 16 305 246 0.95 84 32.2 29.5 916 25 149 53 15 84 54 14 84 51 12 84 52 14 84 51 15 84 53 17 84 55 19 84 58 19 84 58 17 79 1502
1506 720Mo 1455 40 175 1458 39 68 172 0.00 0 31.6 33.3 1501 39 169 55 41 0 51 43 2 54 42 1 57 42 2 00 40 1 1506
1513 3 7Mo 1251 35 198 1355 30 38 133 0.41 30 32.1 32.0 1456 23 73 52 30 26 51 29 23 47 32 23 50 32 26 51 32 30 55 32 34 59 30 38 00 27 34 58 26 27 1513
1514 820Su 325-11 276 444 0 254 177 0.01 0 31.8 33.3 444 0 177 36 0 5 24 0 18 22 0 17 1514
15161223Tu 1514 2 187 1531 0 51 172 0.14 6 32.6 32.7 1642 -9 96 37 0 8 29 0 4 50 0 9 47 0 11 52 0 13 46 0 14 31 0 7 1516
1518 6 8Tu 507 14 288 612 24 262 207 0.86 81 31.5 29.8 723 35 122 13 23 77 16 23 76 14 20 73 12 21 77 10 21 79 08 22 83 07 25 87 12 27 86 17 27 81 1518
15191023Su 1535 4 284 1603 0 66 296 0.31 20 32.4 30.2 1743-15 46 11 0 30 07 0 29 26 0 44 20 0 37 22 0 36 14 0 25 58 0 8 44 0 2 39 0 2 1519
15201011Th [1635 2 209 1649 0 72 199 0.10 4 32.3 29.4 1806-12 128] see [ ] 42 0 1 44 0 1 1520
1523 811Tu [ 335 -4 25 405 0 247 62 0.10 4 31.7 33.4 421 2 82] 09 0 0 see [ ] 1523
1527 530Th 139-10 273 320 0 230 130 0.07 2 31.5 29.8 324 1 130 25 0 0 17 0 9 60 0 23 48 0 48 1527
1530 329Tu 542 6 307 636 14 277 18 0.69 62 31.9 33.3 733 23 86 37 13 64 39 13 66 37 11 66 36 12 64 33 12 62 32 13 59 32 16 57 37 18 59 41 17 63 1530
1532 830Fr 1301 40 194 1310 39 32 185 0.01 0 31.9 33.7 1319 38 176 06 39 0 01 40 1 05 41 1 06 42 2 11 41 1 16 39 0 1532
1533 820We 358 -7 359 444 0 254 64 0.31 20 31.8 33.1 515 4 98 53 0 18 50 0 24 08 0 8 01 0 11 02 0 6 53 0 10 37 0 15 34 1 19 37 2 26 1533
1534 114We 1228 18 283 1341 14 27 329 0.45 34 32.5 31.2 1448 9 17 37 15 37 37 13 38 32 15 40 35 16 37 36 17 35 41 17 32 46 15 28 47 13 30 44 11 34 1534
1536 618Su 1305 57 255 1434 46 66 323 0.83 77 31.5 29.9 1554 34 43 29 48 78 28 47 81 23 50 77 28 49 75 30 49 71 36 47 70 41 44 73 40 42 80 34 43 86 1536
1537 6 7Th [1916 4 319 1924 3 128 329 0.01 0 31.5 30.9 1932 2 339] see [ ] 1537
1539 418Fr 1543 28 183 1639 19 88 117 0.59 50 31.8 33.5 1731 11 54 38 21 48 37 21 43 36 24 47 38 22 50 39 22 55 41 20 58 42 17 57 41 16 49 38 17 40 1539
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______________________________________________________________________ ______________________________________________________________________________________
Date Beginning Maximum (at Warsaw except for []) End Torun Gdansk Szczecin Poznan Wroclaw Cracow Lvov Pinsk Vilnius
Year M Day CET H V CET H Az V f F Ds Dm CET H V T H F T H F T H F T H F T H F T H F T H F T H F T H F Year
---------------------------------------------------------------------- --------------------------------------------------------------------------------------
1540 4 7We 443 1 276 540 9 264 189 0.97 96 31.8 32.1 638 18 100 41 8 95 44 8 94 43 6 93 40 7 94 38 6 95 36 7 97 35 10 99 39 12 99 44 12 97 1540
1541 821Su 1217 46 336 1313 42 33 18 0.39 28 31.8 33.9 1408 37 62 09 43 26 07 42 28 05 44 22 09 44 23 11 45 21 16 44 24 20 42 29 18 40 34 12 39 36 1541
1542 811Fr 328 -9 307 429 0 249 196 0.67 60 31.7 32.8 510 6 164 37 0 46 33 0 51 52 0 21 45 0 32 48 0 27 39 0 43 23 0 73 16 1 74 19 2 65 1542
1544 124Th 848 11 271 1004 17 333 351 0.99 99 32.5 32.6 1122 21 66 02 16 99 03 15 98 57 14 96 59 15 98 57 17 99 60 19 98 05 20 95 11 19 95 12 16 98 1544
1545 6 9Tu 756 40 349 860 49 299 35 0.36 24 31.5 30.2 1012 57 76 58 47 27 00 46 30 54 44 30 55 46 27 53 46 23 55 48 20 01 52 17 07 52 22 10 51 28 1545
15471112Sa 1259 15 263 1432 7 44 337 0.89 81 32.5 29.5 1532 0 28 8 82 26 7 82 22 9 83 27 9 83 29 10 82 34 9 79 39 6 77 37 4 79 32 3 82 1547
1551 831Mo 1256 40 288 1406 33 48 357 0.83 80 31.9 33.4 1512 25 69 02 34 79 60 34 82 57 36 76 01 36 76 04 36 74 08 35 75 13 33 79 11 31 84 05 30 88 1551
1553 114Sa 734 0 736 1 303 210 0.14 6 32.5 32.8 811 5 176 47 0 5 53 0 3 05 0 1 51 0 5 45 0 7 32 1 8 34 3 7 40 3 4 44 2 3 1553
1554 629Fr [2013 1 202 2024 0 130 195 0.13 5 31.5 29.7 2134 -7 116] 13 0 0 see [ ] 1554
155611 2Mo 530-13 341 655 0 299 137 0.75 66 32.4 29.4 756 7 145 08 0 47 13 0 42 26 0 23 13 0 39 07 0 45 52 0 64 39 1 79 41 1 82 48 0 81 1556
1558 418Mo 1415 40 273 1449 36 64 298 0.12 5 31.8 32.2 1525 31 325 46 37 7 45 36 9 41 39 8 44 38 6 45 39 3 49 37 1 54 34 1 55 32 4 53 32 9 1558
1560 821We 1212 46 264 1311 42 33 199 0.39 28 31.8 33.1 1409 36 136 07 43 30 06 42 28 03 44 35 07 44 33 08 45 35 13 44 32 18 43 27 16 40 22 12 39 20 1560
1563 620Su 1623 30 259 1727 20 103 336 0.74 66 31.5 30.1 1827 11 54 26 22 65 23 22 66 25 24 62 27 22 62 30 22 61 32 19 62 31 17 66 27 17 70 22 19 72 1563
1567 4 9We 1118 49 241 1240 47 24 144 0.80 75 31.8 31.8 1359 40 54 37 47 71 37 45 67 31 47 67 34 48 71 34 49 75 38 49 81 44 48 84 47 45 78 46 43 70 1567
1573 629Mo 631 25 22 647 28 268 36 0.03 1 31.5 31.4 703 30 50 48 26 2 50 27 3 47 24 4 46 25 2 44 25 1 53 31 1 1573
15741113Sa [1545 1 216 1551 0 55 213 0.05 1 32.5 29.4 1750-16 100] see [ ] 51 0 0 1574
1579 225We 1716 1 185 1722 0 82 183 0.09 3 32.2 30.8 1911-17 42 31 0 12 30 0 10 47 0 31 39 0 21 39 0 22 29 0 9 1579
1582 620We 441 10 255 515 15 251 221 0.19 10 31.5 31.8 550 20 187 16 14 7 18 15 6 17 12 5 16 13 7 14 12 9 12 13 12 12 15 15 15 18 13 18 18 9 1582
1584 510Th 505 10 343 540 15 261 24 0.24 14 31.7 33.1 616 21 65 42 14 16 44 15 17 43 12 18 41 13 16 39 12 15 36 14 12 35 16 10 39 18 11 44 19 14 1584
1588 226Fr 1417 21 292 1445 18 46 310 0.07 2 32.3 31.5 1513 15 329 42 19 4 42 18 5 38 21 6 41 20 4 42 21 2 45 20 1 50 16 1 48 15 3 1588
1590 731Tu 656 26 294 809 37 289 222 0.64 54 31.6 30.1 928 47 147 08 35 50 10 35 47 06 32 47 06 34 51 04 34 55 05 36 59 09 39 62 14 40 56 16 39 49 1590
1591 720Sa 1512 39 291 1560 32 83 332 0.27 16 31.5 31.5 1645 25 14 57 34 15 54 34 17 54 36 13 57 35 13 60 34 12 03 32 12 06 29 15 02 28 19 56 29 22 1591
1593 530Su 1436 44 159 1509 39 75 128 0.13 6 31.6 33.5 1540 34 99 06 40 5 05 40 2 03 43 4 06 42 6 07 42 9 10 40 10 13 37 10 12 35 5 09 36 1 1593
1594 520Fr 338 0 352 2 239 194 0.65 56 31.6 31.7 442 9 127 55 1 55 57 2 54 57 0 53 55 0 54 59 0 53 50 0 57 48 2 59 50 4 58 54 5 56 1594
159510 3Tu 1216 33 337 1312 30 31 19 0.37 26 32.1 33.8 1407 24 63 09 30 24 07 29 25 04 31 20 08 31 21 10 32 20 15 32 23 19 30 27 17 27 31 12 26 32 1595
1598 3 7Sa 1035 30 260 1148 33 0 321 0.72 66 32.2 32.9 1259 31 22 45 32 71 47 30 73 41 31 77 43 32 72 42 33 70 44 35 64 49 35 57 53 32 58 54 30 64 1598
1599 722Th 343 0 406 3 239 44 0.14 6 31.5 30.1 437 7 78 08 2 8 10 3 10 11 1 11 08 1 8 07 1 7 04 1 4 02 3 2 04 5 4 08 6 7 1599
1600 710Mo 1248 57 236 1351 51 52 170 0.42 31 31.5 32.1 1450 43 110 47 52 31 45 51 29 42 54 35 46 53 35 48 54 37 53 53 36 58 50 32 56 48 26 51 47 22 1600
1601 1 4Th 1423 7 150 1443 5 41 133 0.03 1 32.6 30.3 1503 3 117 41 8 0 45 7 1 49 5 4 47 3 3 43 2 1 1601
16011224Mo 1327 11 251 1455 3 44 317 0.75 66 32.6 29.4 1523 0 52 4 69 50 3 71 47 5 73 51 5 70 52 6 68 56 5 63 60 3 58 59 1 60 51 0 65 1601
16051012We 1303 27 260 1414 20 46 174 0.78 73 32.2 33.1 1521 12 89 10 21 73 08 20 72 05 23 75 09 22 75 11 23 77 16 22 77 21 19 76 19 17 72 14 16 69 1605
1607 226Mo 926 22 220 1011 25 333 177 0.21 11 32.3 33.3 1059 28 130 09 24 10 10 23 8 04 22 8 06 24 9 04 25 11 07 27 13 13 29 15 19 27 14 20 25 11 1607
1608 810Su 1633 22 165 1642 21 88 158 0.01 0 31.6 30.0 1650 20 152 39 23 0 37 26 1 40 24 1 42 24 1 45 21 1 47 18 0 1608
16091226Sa 658 -7 12 750 0 310 50 0.16 8 32.6 29.9 828 4 73 05 0 4 13 0 4 08 0 2 00 0 3 44 0 5 41 2 7 45 2 11 48 0 13 1609
16101215We 531-18 319 744 0 310 147 0.15 7 32.6 29.4 758 2 145 37 0 10 20 0 30 23 0 30 41 0 13 1610
1612 530We 1033 58 290 1148 60 7 334 0.59 50 31.6 32.1 1305 55 23 45 59 54 46 57 59 39 58 59 41 59 54 40 61 50 44 62 44 51 61 41 56 59 46 56 56 55 1612
161410 3Fr 1124 34 282 1232 32 20 207 0.52 42 32.1 32.8 1340 27 134 28 32 44 27 31 43 23 32 49 27 33 47 29 34 49 33 34 46 39 33 40 38 31 36 34 29 34 1614
1621 521Fr 806 39 304 922 49 309 17 0.83 79 31.6 31.5 1044 57 82 20 47 83 22 47 87 16 45 88 17 47 83 15 47 79 17 49 74 22 52 69 28 52 74 31 50 82 1621
1624 319Tu 417-13 325 544 0 270 71 0.09 3 32.1 31.5 551 1 75 54 0 0 32 0 8 24 0 19 28 0 23 1624
1627 811We 308 -9 333 414 0 244 80 0.43 32 31.6 31.5 444 4 107 21 0 27 16 0 37 36 0 12 30 0 15 33 0 8 25 0 13 09 0 27 54 0 41 56 1 47 1627
1630 610Mo 1858 6 217 1950 0 130 146 0.76 69 31.5 31.5 2039 -6 75 50 2 70 49 3 68 52 4 73 52 2 73 53 1 75 44 0 67 26 0 37 30 0 47 45 1 62 1630
1633 4 8Fr 1621 18 172 1716 9 90 114 0.46 34 31.9 31.2 1809 2 58 16 11 32 14 11 28 15 13 31 16 12 34 17 12 38 18 10 41 18 7 41 17 6 34 15 7 26 1633
163310 3Mo [ 442 -8 279 529 0 276 233 0.08 2 32.1 30.7 543 2 222] see [ ] 23 0 1 1633
1635 812Su 1847 2 286 1903 0 115 297 0.23 13 31.7 30.3 2024-11 58 15 0 27 20 0 34 33 0 40 20 0 30 15 0 22 01 0 6 54 0 10 1635
1639 6 1We 1704 22 236 1806 13 110 326 0.95 93 31.6 31.1 1902 5 56 05 14 92 03 15 95 05 17 89 06 15 89 08 14 87 09 12 88 09 10 91 05 10 97 01 12 96 1639
1644 9 1Th [ 342 -7 261 430 0 256 214 0.12 5 31.8 30.0 449 3 198] 42 0 3 see [ ] 29 0 3 1644
1645 821Mo 1117 50 319 1233 48 20 9 0.61 52 31.7 32.0 1347 42 63 28 48 52 27 47 55 22 48 50 26 49 49 28 50 46 34 51 46 41 49 50 40 47 57 36 45 62 1645
164911 4Th 1348 15 306 1446 9 50 357 0.46 35 32.4 33.5 1540 2 47 42 10 35 40 9 36 38 12 35 42 11 35 44 12 34 48 11 34 52 8 34 49 6 36 45 6 37 1649
1652 4 8Mo 1047 44 262 1157 45 7 317 0.68 60 31.9 33.3 1307 42 14 55 44 66 57 43 69 51 44 73 53 45 67 51 46 64 53 47 57 58 47 50 03 44 53 04 42 60 1652
1654 812We 916 43 331 1033 50 334 46 0.99 99 31.7 32.5 1151 53 118 29 49 99 29 48100 24 47 97 27 49 96 28 50 91 32 52 91 38 54 95 40 52 99 37 49 93 1654
1655 2 6Sa 1433 14 172 1532 7 53 116 0.33 21 32.5 30.1 1627 0 63 30 8 18 29 7 15 28 10 14 30 9 18 31 10 20 33 9 25 35 7 29 34 5 26 31 4 20 1655
1656 126We 1355 14 247 1510 7 47 301 0.52 40 32.5 29.5 1608 0 08 8 44 07 7 47 05 9 49 07 9 45 08 10 42 11 9 37 14 7 32 14 4 35 11 3 41 1656
16591114Fr 1451 6 230 1542 0 59 189 0.64 55 32.4 32.7 1656-11 73 48 0 61 43 0 57 50 2 59 53 1 62 55 1 64 54 0 66 38 0 48 22 0 26 14 0 21 1659
1661 330We 1002 38 246 1112 41 351 161 0.70 64 32.0 33.6 1223 41 75 10 40 59 11 39 56 05 39 54 07 41 59 06 42 62 09 43 68 15 44 73 19 42 69 20 39 62 1661
1664 128Mo 728 0 826 7 312 23 0.33 21 32.5 29.8 931 13 63 25 5 21 27 5 22 22 3 20 22 5 20 21 5 19 21 7 19 25 10 20 31 10 22 34 8 24 1664
1665 116Fr 601-14 288 742 0 305 166 0.41 29 32.6 29.5 825 5 141 56 0 17 02 0 13 14 0 3 59 0 13 53 0 17 37 0 32 20 0 45 21 0 43 37 0 34 1665
1666 7 2Fr 642 28 289 748 38 281 213 0.75 69 31.5 31.6 859 48 133 47 36 64 50 36 61 46 33 59 45 35 64 43 35 67 43 37 73 46 40 78 51 41 74 55 40 66 1666
166811 4Su 1227 21 253 1331 16 33 189 0.42 31 32.4 32.4 1434 10 124 26 17 32 25 16 31 20 18 34 24 18 33 26 19 34 32 18 33 38 17 31 38 14 28 33 13 28 1668
1672 822Mo 1826 2 209 1840 0 109 196 0.14 6 31.7 32.1 1933 -8 134 52 0 11 57 0 11 59 2 12 57 0 12 53 0 11 40 0 4 29 0 2 1672
1675 623Su 430 9 334 522 16 252 39 0.53 42 31.5 30.9 619 25 103 24 15 45 26 16 48 25 13 49 23 14 46 21 13 43 19 14 39 18 17 35 22 19 37 26 20 43 1675
|
______________________________________________________________________ ______________________________________________________________________________________
Date Beginning Maximum (at Warsaw except for []) End Torun Gdansk Szczecin Poznan Wroclaw Cracow Lvov Pinsk Vilnius
Year M Day CET H V CET H Az V f F Ds Dm CET H V T H F T H F T H F T H F T H F T H F T H F T H F T H F Year
---------------------------------------------------------------------- --------------------------------------------------------------------------------------
1676 611Th 904 49 268 1019 58 326 199 0.42 30 31.5 29.9 1135 61 126 16 56 27 17 55 24 11 53 25 13 55 28 12 56 31 16 59 35 22 61 37 27 60 31 27 57 24 1676
1678 421Th 336 -8 340 430 0 250 47 0.09 3 31.8 31.8 439 1 56 38 0 1 34 0 4 23 0 3 10 0 9 09 1 11 1678
1682 9 1Tu 1759 3 318 1819 0 104 341 0.08 3 31.8 33.2 1839 -3 4 19 2 3 17 2 4 19 4 3 20 2 2 22 2 2 20 0 1 58 0 0 06 0 4 1682
1683 127We [1620 2 219 1632 0 59 217 0.15 7 32.5 29.5 1842-18 40] see [ ] 27 0 2 31 0 3 1683
1684 712We 1541 35 205 1637 27 92 149 0.44 32 31.5 31.4 1730 19 94 35 29 33 33 29 30 33 31 35 36 30 35 38 29 37 41 27 37 42 24 34 39 23 28 34 25 25 1684
1687 511Su 1426 42 148 1457 38 69 121 0.09 3 31.7 31.7 1525 33 97 54 39 2 53 39 0 51 41 1 53 40 3 54 41 5 58 39 7 01 36 7 00 34 3 57 34 0 1687
1689 913Tu 1617 14 317 1660 8 86 354 0.20 10 31.9 30.6 1738 2 31 58 9 10 55 10 10 57 12 9 59 10 10 02 10 9 04 8 9 04 5 10 59 5 11 54 6 12 1689
1693 7 3Fr 1317 55 311 1410 49 59 344 0.25 14 31.5 31.1 1501 42 21 06 50 13 03 50 16 60 53 11 05 52 11 08 52 9 14 50 10 18 47 13 16 46 18 09 46 22 1693
1694 622Tu 1756 16 160 1803 15 110 154 0.01 0 31.5 29.6 1810 14 148 02 17 0 60 17 0 01 19 1 03 17 1 05 16 1 06 14 1 06 12 0 1694
169512 6Tu 620-10 304 734 0 308 176 0.74 68 32.5 32.5 832 6 133 49 0 47 56 0 38 07 0 18 52 0 40 45 0 50 28 0 75 21 1 78 26 2 71 31 0 67 1695
1699 923We 916 31 317 1035 36 343 215 0.99 99 32.0 32.2 1156 37 111 31 35 99 31 34 96 26 33 99 29 35 99 30 36 96 34 38 96 40 39100 42 37 94 40 35 89 1699
1703 714Sa [ 149 -7 315 302 0 229 72 0.36 24 31.5 29.7 328 3 92] 31 0 0 13 0 6 see [ ] 1703
1706 512We 932 49 270 1043 55 340 343 0.98 98 31.7 33.5 1156 56 51 41 53100 43 52100 37 51 99 38 53100 36 54100 38 56 94 43 57 88 49 56 91 51 53 99 1706
1707 5 2Mo [ 238 -8 310 344 0 243 53 0.17 8 31.8 33.4 355 2 62] 49 0 0 see [ ] 1707
1708 914Fr 740 22 1 845 30 310 63 0.63 55 31.9 32.7 953 37 124 43 28 55 43 28 60 39 26 53 41 28 52 41 29 48 44 31 47 48 34 50 50 33 60 49 31 67 1708
1709 311Mo 1354 28 172 1457 21 52 114 0.36 24 32.2 30.0 1556 14 59 56 22 20 55 21 18 53 24 16 55 23 20 56 24 23 58 23 28 01 21 32 01 18 28 59 18 21 1709
1710 228Fr 1313 27 246 1429 21 43 296 0.46 34 32.3 29.6 1543 12 350 26 21 39 27 20 41 23 23 44 25 23 39 25 24 36 27 23 31 31 21 26 33 18 29 32 17 36 1710
1711 715We [1954 3 267 2019 0 129 279 0.43 31 31.5 30.6 2136 -8 72] 00 0 6 07 0 19 see [ ] 04 0 8 57 0 0 1711
1715 5 3Fr 922 45 289 1032 51 336 356 0.85 83 31.7 33.8 1146 53 59 30 50 88 32 49 91 26 48 93 27 50 87 26 51 84 28 53 77 34 54 73 39 53 78 40 50 86 1715
1718 3 2We 709 6 338 800 13 301 14 0.23 12 32.3 29.7 853 20 48 00 12 13 03 11 14 59 9 13 58 11 13 56 11 12 55 13 11 58 16 10 04 16 11 08 15 13 1718
1719 219Su 649 0 710 3 293 203 0.54 43 32.4 29.6 824 13 131 10 1 42 13 1 41 18 0 41 08 1 43 06 1 45 05 2 45 07 5 45 13 6 42 18 5 39 1719
1720 8 4Su 404 0 423 2 244 220 0.17 8 31.6 30.9 455 7 188 24 2 6 26 3 5 26 0 5 24 1 6 23 0 8 20 1 11 19 3 13 21 5 11 24 6 7 1720
1721 724Th 836 42 16 910 46 303 36 0.08 3 31.6 30.0 949 51 56 08 44 4 10 44 6 03 41 6 04 43 4 03 44 2 06 46 1 13 50 0 19 50 2 20 48 6 1721
172212 8Tu 1445 4 224 1520 0 51 201 0.38 26 32.5 32.0 1651-12 83 25 0 33 17 0 27 39 0 40 35 0 40 41 0 43 35 0 39 19 0 22 00 0 5 49 0 1 1722
1724 522Mo 1837 7 211 1928 1 125 136 0.81 77 31.6 33.1 1930 0 28 2 77 26 3 74 29 4 80 29 2 81 30 1 84 25 0 80 08 0 47 10 0 52 23 0 67 1724
1726 925We 1718 1 232 1724 0 89 227 0.10 4 32.0 32.4 1856-14 110 34 0 15 34 0 17 50 0 32 41 0 21 40 0 18 29 0 5 1726
1727 915Mo 727 20 281 801 25 299 246 0.15 7 31.9 33.7 835 29 212 00 23 6 01 22 4 59 20 7 59 22 8 59 23 11 60 25 12 02 28 10 04 28 5 04 26 1 1727
1730 715Sa 334 0 290 431 7 243 224 0.64 54 31.5 29.5 532 16 157 32 6 51 34 7 48 34 5 47 32 5 51 31 4 53 28 5 58 27 7 62 29 9 59 33 11 53 1730
17321217We 1000 12 347 1039 14 347 6 0.09 3 32.6 30.8 1116 14 24 36 12 3 37 11 4 31 11 3 34 12 3 33 14 3 36 15 2 42 16 2 46 14 3 46 12 4 1732
1733 513We 1837 5 233 1917 0 122 247 0.81 78 31.7 33.3 2015 -7 55 27 1 97 26 1100 28 2 95 28 1 95 30 0 92 13 0 59 56 0 24 56 0 32 11 0 73 1733
1734 5 3Mo [1108 56 189 1137 56 7 158 0.08 3 31.7 33.6 1205 55 129] 31 56 1 see [ ] 40 53 1 1734
1737 3 1Fr 1558 10 228 1709 1 78 302 0.75 67 32.3 29.6 1712 0 08 2 70 06 2 73 06 4 73 08 3 69 09 3 65 11 1 61 04 0 56 52 0 52 52 0 60 1737
1738 815Fr 1149 52 229 1234 50 21 187 0.15 7 31.7 31.2 1318 47 147 30 50 7 29 49 5 24 50 8 28 51 8 30 52 10 35 53 11 41 51 8 41 49 4 37 47 2 1738
1739 8 4Tu 1630 24 258 1737 14 100 337 0.78 70 31.6 29.7 1839 5 57 36 16 70 33 17 71 35 19 68 37 17 68 40 16 66 41 14 67 41 11 69 37 11 73 32 13 76 1739
17391230We 904 7 346 954 11 336 23 0.28 17 32.6 33.4 1045 14 57 52 10 16 53 9 18 48 8 15 50 10 15 49 11 14 52 13 14 57 14 16 00 13 19 01 10 21 1739
1743 523Th [1946 1 294 1952 0 128 300 0.04 1 31.6 33.3 2027 -4 348] see [ ] 03 0 1 1743
17431017Th 1531 9 347 1541 8 64 355 0.01 0 32.2 30.9 1551 6 2 39 9 0 36 8 0 36 11 0 39 10 0 47 6 0 43 5 0 38 5 0 1743
1747 311Sa 523 -7 335 605 0 276 14 0.16 8 32.2 30.6 637 5 42 15 0 6 16 0 7 32 0 2 21 0 4 20 0 3 08 0 6 56 1 7 00 2 8 05 2 9 1747
1748 725Th 1042 55 311 1216 57 15 198 0.94 89 31.6 29.8 1346 49 92 11 56 89 10 55 87 04 56 89 09 57 89 11 58 89 17 59 89 24 58 89 23 55 84 18 53 79 1748
1750 1 8Th 922 10 251 1033 14 343 177 0.55 45 32.6 32.4 1148 16 98 30 13 44 31 11 43 24 11 42 27 13 44 26 14 45 30 16 46 37 17 48 42 15 47 42 13 45 1750
17531026Fr 935 21 280 1045 25 351 207 0.52 42 32.3 32.4 1156 25 132 41 24 43 42 22 41 36 22 45 39 24 45 39 25 47 43 27 47 50 27 43 52 25 38 51 23 35 1753
17581230Sa 611-13 306 750 0 309 150 0.43 32 32.6 31.8 824 4 138 05 0 13 13 0 7 08 0 8 00 0 15 44 0 38 27 0 64 30 0 61 48 0 40 1758
1760 613Fr 739 37 270 837 45 293 201 0.60 51 31.5 33.6 939 53 129 36 44 46 38 43 43 34 41 41 34 43 46 32 43 49 32 45 55 36 48 61 41 49 57 44 48 50 1760
17621017Su 743 13 359 846 20 319 60 0.63 54 32.2 32.8 953 26 120 44 18 54 45 17 57 42 16 50 43 18 50 43 19 46 45 21 47 49 23 52 51 23 61 50 20 67 1762
1763 413We 1214 46 137 1221 46 16 132 0.00 0 31.9 30.0 1227 46 128 20 48 1 25 47 3 28 45 2 1763
1764 4 1Su 1033 41 254 1202 42 8 314 0.76 68 32.0 29.8 1331 37 16 60 42 73 01 40 76 55 41 80 57 42 75 55 44 72 58 45 66 03 44 59 08 42 61 10 39 68 1764
1765 816Fr 1638 20 305 1725 13 96 351 0.30 19 31.7 30.4 1809 6 38 24 15 18 21 15 19 23 17 16 25 15 17 28 15 17 30 13 17 29 10 19 24 10 21 19 12 21 1765
1766 8 5Tu 1835 6 216 1915 0 119 176 0.32 21 31.6 29.4 2004 -6 124 19 1 21 17 2 20 20 3 21 21 2 21 23 1 22 12 0 20 56 0 10 55 0 12 08 0 19 1766
1769 6 4Su 753 39 343 843 46 296 29 0.37 25 31.6 33.8 937 53 73 42 44 29 44 44 33 39 41 34 39 43 29 38 43 26 39 46 21 43 49 18 48 49 22 51 48 29 1769
1772 4 3Fr [ 548 5 3 603 7 270 16 0.02 0 32.0 29.5 618 9 29] 01 6 0 see [ ] 02 4 0 59 5 0 04 11 0 1772
17721026Mo 855 18 7 937 21 333 38 0.20 10 32.3 33.6 1019 24 67 34 20 10 34 19 12 30 18 8 32 20 8 32 21 6 35 23 7 40 25 9 43 23 13 42 21 16 1772
1773 323Tu 535 0 556 3 272 200 0.70 60 32.1 29.7 705 13 123 58 2 59 01 2 58 59 0 59 57 1 60 54 1 61 52 2 63 52 5 64 57 6 61 02 6 58 1773
1775 826Sa 329-10 332 439 0 252 80 0.59 48 31.7 29.5 527 7 121 47 0 43 44 0 52 02 0 27 55 0 32 57 0 26 48 0 33 32 0 45 24 1 52 28 2 59 1775
1778 624We 1659 24 187 1740 18 105 142 0.32 21 31.5 33.4 1819 12 97 39 20 22 37 20 19 38 22 24 40 21 24 41 20 26 43 18 26 43 15 23 40 15 17 36 17 14 1778
1779 614Mo 850 47 357 918 51 304 18 0.09 3 31.5 33.7 946 54 37 16 49 6 19 49 7 13 46 9 14 48 6 11 49 4 13 51 1 17 54 0 23 54 1 26 52 4 1779
17811017We 758 15 276 831 18 315 242 0.13 5 32.2 33.7 903 22 208 30 17 6 31 16 4 28 14 8 29 16 8 28 17 10 29 19 10 32 22 7 34 21 2 34 19 0 1781
1787 119Fr [1152 16 329 1207 16 359 337 0.01 0 32.6 30.5 1221 16 344] see [ ] 1787
1787 615Fr 1710 22 260 1760 15 109 330 0.65 58 31.5 33.6 1847 8 41 59 17 57 57 17 59 59 19 53 00 17 54 02 16 52 03 14 53 03 12 56 59 12 62 55 14 65 1787
1788 6 4We 830 44 269 930 52 310 204 0.48 37 31.6 33.4 1032 58 136 28 50 33 30 50 30 25 47 29 26 49 34 24 50 38 27 52 43 31 55 46 36 55 41 37 53 32 1788
1791 4 3Su 1360 35 251 1515 26 63 306 0.53 42 32.0 30.0 1626 16 7 12 27 45 11 27 48 07 29 47 10 28 43 12 29 40 16 27 36 20 24 35 20 22 40 16 22 47 1791
|
______________________________________________________________________ ______________________________________________________________________________________
Date Beginning Maximum (at Warsaw except for []) End Torun Gdansk Szczecin Poznan Wroclaw Cracow Lvov Pinsk Vilnius
Year M Day CET H V CET H Az V f F Ds Dm CET H V T H F T H F T H F T H F T H F T H F T H F T H F T H F Year
---------------------------------------------------------------------- --------------------------------------------------------------------------------------
1793 9 5Th 1110 44 301 1244 42 24 11 0.96 88 31.8 29.8 1414 34 86 39 42 88 37 41 88 32 43 88 37 43 88 39 44 86 45 44 86 52 43 88 51 40 88 46 39 85 1793
1794 131Fr 1255 19 308 1327 17 24 328 0.10 4 32.5 33.3 1357 15 349 24 17 5 23 16 6 19 18 7 22 19 5 22 20 4 26 20 2 31 18 1 32 16 2 30 14 4 1794
1797 624Sa 1741 18 260 1828 11 114 325 0.55 45 31.5 33.3 1913 5 30 28 13 45 26 14 47 28 15 42 29 13 42 31 13 40 32 10 40 31 8 44 27 8 50 24 10 54 1797
1801 413Mo 403 -7 313 449 0 255 9 0.40 28 31.9 30.9 536 7 63 57 0 28 53 0 29 12 0 20 05 0 23 06 0 20 57 0 24 44 1 27 47 3 27 52 3 29 1801
1802 828Sa 531 7 13 627 16 274 64 0.35 23 31.7 29.5 727 25 115 26 14 26 28 14 29 25 11 27 25 13 24 24 13 21 24 15 18 26 17 17 29 19 23 31 18 29 1802
1803 817We 705 24 287 758 32 290 242 0.26 15 31.7 30.3 851 39 197 57 30 14 58 30 11 55 27 13 56 29 15 55 29 18 56 31 21 59 34 21 02 35 15 03 34 9 1803
1804 211Sa 1203 23 231 1320 21 23 131 0.96 95 32.4 32.2 1434 15 33 18 21 90 18 19 87 13 21 83 16 22 88 16 23 91 19 23 98 24 22 94 25 19 96 24 17 96 1804
1806 616Mo 1755 16 175 1818 12 113 151 0.10 4 31.5 33.0 1840 9 127 17 14 4 15 15 3 17 16 6 18 15 5 20 14 6 21 12 6 20 9 4 17 10 2 13 12 1 1806
18071129Su 1210 16 217 1303 13 23 168 0.24 14 32.5 32.6 1355 9 118 58 13 13 57 12 12 51 14 12 55 14 13 57 16 14 03 16 15 10 14 16 11 12 15 07 10 13 1807
1813 2 1Mo 829 8 264 940 15 328 191 0.57 47 32.5 31.7 1058 20 112 38 14 46 40 13 44 33 11 46 35 13 47 33 14 48 36 16 49 42 18 49 48 17 47 50 15 44 1813
1814 717Su 604 20 244 628 24 265 219 0.10 4 31.5 33.6 653 28 194 29 23 2 31 23 1 29 20 1 28 21 2 26 21 3 25 22 6 26 25 8 30 27 6 33 27 3 1814
18161119Tu 918 13 316 1032 18 348 215 1.00100 32.4 33.0 1148 18 113 29 16100 29 15100 24 15 97 27 16 98 27 18 96 30 19 98 36 20100 38 18 94 37 16 92 1816
1818 5 5Tu 650 25 251 757 34 290 185 0.53 41 31.7 29.9 908 44 114 57 33 38 60 33 37 55 30 34 54 32 37 52 32 38 51 34 42 54 37 47 60 38 47 05 37 44 1818
1820 9 7Th 1348 36 276 1508 26 63 184 0.86 79 31.8 29.6 1624 15 95 05 28 81 02 27 80 01 30 84 05 29 83 08 29 83 12 27 81 15 25 78 11 23 75 05 23 74 1820
18261129We 1114 16 301 1223 15 14 356 0.61 52 32.5 33.6 1330 11 50 19 15 53 19 14 54 14 15 53 17 16 52 18 17 51 23 18 49 29 17 49 30 14 51 27 12 54 1826
1827 426Th 239-13 282 422 0 248 111 0.17 8 31.8 29.9 432 2 111 29 0 3 25 0 9 16 0 9 02 0 34 58 0 50 1827
1828 414Mo [1004 46 194 1031 48 340 169 0.05 2 31.9 31.8 1058 49 144] 25 47 0 see [ ] 36 47 1 1828
1833 717We 607 20 334 700 29 272 40 0.59 50 31.5 33.3 758 37 104 00 27 55 03 27 58 60 25 59 59 26 54 57 26 51 56 27 46 58 30 42 02 32 46 06 32 53 1833
1836 515Su 1517 35 216 1635 24 91 303 0.94 89 31.7 29.9 1746 13 35 33 25 89 31 26 89 30 28 89 33 26 88 34 26 85 37 24 83 39 21 84 37 20 89 34 21 87 1836
1839 315Fr 1619 11 144 1651 7 78 111 0.15 7 32.2 33.3 1721 2 78 50 8 5 49 8 2 49 10 3 50 9 5 51 9 8 52 8 11 52 5 13 51 4 8 49 4 3 1839
1841 718Su 1531 36 306 1608 31 85 343 0.22 12 31.5 33.8 1643 25 20 06 32 11 03 33 12 04 35 8 06 33 9 09 33 8 12 31 9 13 28 12 09 27 16 04 29 18 1841
1842 7 8Fr 552 19 312 652 29 269 228 0.94 94 31.5 33.0 757 38 143 52 27 89 54 27 85 52 25 84 51 26 90 49 26 94 49 27 99 50 30100 55 32 98 58 32 89 1842
1845 5 6Tu 1009 51 321 1109 54 351 348 0.25 14 31.7 30.4 1213 53 15 06 53 17 08 52 20 00 51 20 02 53 17 01 54 14 05 56 11 13 57 8 19 54 12 20 52 17 1845
1846 425Sa 1838 1 167 1847 0 112 159 0.08 3 31.8 31.5 1937 -7 106 59 0 6 03 0 5 09 1 8 04 0 8 60 0 9 46 0 3 1846
184710 9Sa 723 13 316 845 23 317 228 0.78 70 32.1 29.6 1014 30 138 43 21 70 45 20 67 40 19 72 41 20 73 41 21 76 43 24 76 47 26 74 51 25 66 52 23 61 1847
1851 728Mo 1521 36 248 1623 27 87 334 1.01100 31.6 33.3 1721 18 63 21 29100 18 29100 18 31 98 21 30 98 24 29 96 26 27 96 28 24 99 24 24100 20 25 98 1851
1855 516We [ 156 -9 287 317 0 235 77 0.34 23 31.7 31.2 336 2 86] 25 0 5 see [ ] 1855
1857 918Fr 356-13 311 517 0 266 197 0.44 33 31.9 30.3 551 5 177 27 0 21 26 0 21 43 0 4 34 0 13 34 0 14 23 0 27 06 0 49 57 0 52 59 0 44 1857
1858 315Mo 1310 33 230 1423 26 45 296 0.75 69 32.2 32.0 1533 18 6 21 27 74 21 26 78 17 29 80 19 28 74 19 29 70 22 28 64 26 26 58 27 24 63 26 22 72 1858
1860 718We 1502 40 231 1600 32 83 164 0.59 50 31.5 32.9 1655 24 98 58 34 52 55 34 50 55 36 56 58 35 55 00 34 56 04 32 54 05 29 50 02 29 45 57 30 43 1860
18611231Tu 1504 3 203 1529 0 51 190 0.33 21 32.6 32.7 1703-13 55 34 0 29 26 0 20 48 0 41 44 0 40 50 0 46 44 0 40 29 0 19 09 0 1 1861
1863 517Su 1831 7 265 1920 1 123 325 0.43 31 31.7 30.0 1923 0 20 2 31 18 3 33 21 4 29 22 2 29 24 1 27 18 0 27 01 0 20 02 0 27 15 0 37 1863
1867 3 6We 939 26 261 1102 31 347 165 0.86 82 32.3 31.5 1226 31 66 59 30 79 00 29 77 54 28 75 56 30 78 55 31 80 58 33 85 05 34 89 10 32 87 10 29 82 1867
1868 223Su 1636 3 144 1660 0 74 123 0.05 1 32.4 29.8 1722 -4 103 58 1 0 59 2 1 01 2 2 02 1 4 52 0 4 40 0 1 1868
18701222Th 1241 13 254 1356 8 32 163 0.84 80 32.6 33.1 1506 2 71 52 9 78 50 8 77 46 10 76 50 10 78 52 11 80 57 10 82 02 9 85 02 6 83 58 5 79 1870
1873 526Mo 909 48 337 948 53 317 1 0.14 6 31.6 31.7 1030 57 24 47 51 9 50 51 11 44 49 13 44 51 10 42 51 8 43 53 4 47 56 2 55 56 3 58 53 7 1873
18741010Sa 1010 29 347 1135 31 4 39 0.58 46 32.1 29.7 1301 27 91 31 30 44 29 29 46 25 30 40 29 31 41 31 32 40 37 33 42 42 33 48 42 31 53 37 28 55 1874
1879 719Sa [ 847 44 246 902 47 297 234 0.02 0 31.5 31.2 916 49 223] see [ ] 06 50 0 1879
18801231Fr 1512 2 277 1529 0 51 290 0.13 6 32.6 33.5 1625 -7 343 35 0 11 26 0 10 45 1 17 45 0 14 49 1 11 44 0 7 29 0 1 1880
1882 517We 707 30 254 757 37 287 204 0.34 23 31.7 32.1 851 45 151 57 35 19 59 35 17 55 33 16 55 34 19 53 34 21 53 36 25 56 39 29 01 41 27 05 40 22 1882
1884 327Th 614 7 7 624 9 277 17 0.01 0 32.1 32.9 634 10 26 26 8 0 29 8 1 27 5 1 25 6 0 23 6 0 30 12 1 1884
1887 819Fr 428 0 510 6 256 47 0.98 98 31.7 32.9 607 14 137 11 5100 13 5100 12 3100 11 4100 09 3 98 08 4 93 07 7 90 10 9 95 13 9100 1887
1888 8 7Tu [1927 2 317 1941 0 118 333 0.07 2 31.6 31.2 2009 -4 6] 28 0 1 see [ ] 28 0 0 1888
1890 617Tu 934 53 258 1053 60 340 179 0.50 39 31.5 30.3 1212 60 97 50 58 35 51 57 32 44 57 32 47 58 36 46 59 39 49 62 44 56 63 48 01 61 42 01 59 35 1890
1891 6 6Sa 1753 15 261 1841 8 117 319 0.42 30 31.6 31.4 1926 3 17 40 10 29 38 11 32 40 12 27 42 11 27 43 10 25 44 8 25 43 5 28 39 6 34 36 8 38 1891
1894 4 6Fr 401 -9 229 504 0 259 158 0.13 5 32.0 31.5 517 2 147 12 0 2 10 0 3 10 0 1 54 0 9 43 0 14 41 0 14 1894
1896 8 9Su 413 0 436 3 248 53 0.66 57 31.6 32.4 528 11 126 37 2 62 38 3 66 38 1 66 37 1 61 35 1 57 34 1 52 33 3 48 35 6 53 38 6 61 1896
1898 122Sa 735 0 753 2 306 196 0.15 7 32.5 32.8 831 7 159 52 1 7 55 0 6 07 0 5 53 0 7 48 0 8 48 2 8 52 5 7 58 5 6 02 4 5 1898
1899 6 8Th 556 21 16 616 24 263 34 0.04 1 31.6 30.4 637 27 52 18 23 2 20 24 4 18 21 4 16 22 3 14 21 2 12 23 0 17 27 0 22 28 1 1899
1900 528Mo 1606 30 202 1702 22 98 141 0.52 41 31.6 32.0 1754 14 82 00 23 41 58 24 39 59 26 44 01 24 44 03 24 47 05 21 47 06 19 44 03 18 37 59 20 33 1900
19011111Mo 652 0 703 1 301 231 0.55 43 32.4 29.4 816 10 159 04 0 43 09 0 40 22 0 37 09 0 45 04 0 48 59 2 49 01 4 46 05 4 40 08 3 35 1901
19021031Fr 701 4 16 748 10 308 50 0.21 11 32.3 30.2 838 15 83 47 8 11 48 7 13 44 6 9 45 7 9 44 8 7 45 10 7 49 13 9 52 13 14 54 11 17 1902
1905 830We 1322 42 247 1426 35 54 172 0.60 51 31.7 33.1 1528 27 101 23 36 52 21 35 49 18 38 55 22 37 54 24 38 57 29 36 56 33 34 52 31 32 46 26 31 43 1905
1912 417We 1219 47 232 1337 42 42 300 0.88 85 31.9 31.8 1454 32 17 34 42 90 35 41 95 30 44 96 32 43 90 32 44 86 35 44 79 40 42 74 43 39 80 42 37 90 1912
1914 821Fr 1220 49 302 1333 44 40 12 0.92 91 31.7 32.7 1443 36 87 29 45 88 27 44 91 24 46 83 28 46 85 31 47 83 36 46 86 40 44 92 37 41 98 32 41100 1914
1917 123Tu 735 0 808 4 309 14 0.68 61 32.5 33.5 913 11 75 08 2 61 10 2 62 06 0 60 06 2 60 04 2 59 04 4 58 07 7 59 13 7 62 16 5 63 1917
1921 4 8Fr 853 34 290 1011 41 331 353 0.73 66 32.0 31.3 1133 45 52 09 40 70 11 39 73 05 38 75 06 40 70 04 40 68 06 43 63 12 44 58 18 43 61 20 41 67 1921
1922 328Tu 1437 29 174 1534 21 66 125 0.27 16 32.1 29.8 1627 14 79 32 23 14 30 22 11 28 25 12 31 24 15 33 24 17 36 22 21 39 20 22 37 18 17 34 18 12 1922
1925 124Sa [1602 3 241 1625 0 57 247 0.34 22 32.5 33.2 1759-13 24] 10 0 3 04 0 0 see [ ] 20 0 12 24 0 14 16 0 3 1925
1927 629We 521 16 311 619 24 263 32 0.81 76 31.5 31.8 722 34 110 20 23 80 22 24 82 21 21 84 19 22 80 17 21 78 15 23 73 15 25 68 20 27 70 24 28 76 1927
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______________________________________________________________________ ______________________________________________________________________________________
Date Beginning Maximum (at Warsaw except for []) End Torun Gdansk Szczecin Poznan Wroclaw Cracow Lvov Pinsk Vilnius
Year M Day CET H V CET H Az V f F Ds Dm CET H V T H F T H F T H F T H F T H F T H F T H F T H F T H F Year
---------------------------------------------------------------------- --------------------------------------------------------------------------------------
19281112Mo 836 12 0 949 17 337 47 0.42 30 32.4 29.6 1106 20 91 46 16 28 46 15 30 42 14 25 44 16 26 44 17 24 48 19 26 53 21 30 56 19 35 54 16 38 1928
192911 1Fr [1154 22 231 1221 22 9 208 0.05 1 32.3 30.9 1249 21 185] 28 21 0 27 20 0 see [ ] 26 22 1 27 24 1 33 24 0 1929
1933 821Mo 431 0 511 6 257 239 0.35 24 31.7 30.5 560 13 191 12 5 21 13 5 18 13 3 18 12 3 21 11 3 25 09 4 29 09 7 31 11 9 26 13 9 20 1933
1936 619Fr 418 7 287 510 14 250 217 0.71 64 31.5 32.2 606 23 147 12 14 60 14 14 58 13 12 56 11 12 60 09 12 62 07 13 67 06 15 72 09 17 69 13 18 63 1936
1939 419We 1823 2 254 1836 0 109 263 0.18 8 31.9 30.8 1959-12 17 48 0 21 51 0 27 05 0 32 53 0 23 49 0 16 36 0 4 25 0 5 1939
1941 921Su [ 317-16 310 502 0 268 156 0.02 0 31.9 32.6 502 0 156] see [ ] 04 0 0 1941
1942 910Th 1628 14 289 1720 6 91 342 0.40 28 31.8 31.0 1801 0 18 8 29 16 8 30 17 10 28 20 9 28 22 8 26 24 6 26 24 4 26 20 3 29 15 4 31 1942
1945 7 9Mo 1410 49 257 1522 39 76 327 0.77 71 31.5 32.0 1627 29 43 18 40 71 16 40 75 14 43 69 18 42 68 20 41 65 25 39 65 28 36 68 25 35 76 20 36 81 1945
1949 428Th 732 29 321 824 37 297 360 0.24 13 31.8 30.0 917 43 35 25 35 16 28 35 17 24 32 19 23 34 17 20 34 16 19 36 13 20 39 9 27 40 9 32 38 12 1949
1952 225Mo 951 23 208 1042 27 341 156 0.28 17 32.4 33.3 1137 28 100 40 25 15 41 24 14 35 24 11 37 25 14 36 27 15 39 28 18 44 30 22 49 28 23 50 25 19 1952
1954 630We 1246 58 270 1401 50 57 342 0.95 94 31.5 32.6 1512 41 63 58 52 94 56 51 97 52 54 91 57 53 90 59 53 87 04 52 87 09 49 92 07 47100 02 47100 1954
19551214We 558-14 270 741 0 309 174 0.05 1 32.5 29.4 749 1 169 35 0 4 18 0 11 20 0 9 39 0 3 1955
195612 2Su 728 0 805 4 314 38 0.55 44 32.5 30.4 920 11 92 04 2 44 05 2 46 01 0 41 02 2 41 00 3 39 01 5 40 05 7 43 09 7 48 11 5 51 1956
195910 2Fr 1245 32 222 1327 29 35 183 0.16 8 32.0 32.8 1408 25 143 22 29 8 21 28 7 17 30 10 21 30 9 23 31 11 28 31 10 34 29 9 33 26 6 29 25 4 1959
1961 215We 752 7 282 859 15 317 192 0.90 88 32.4 33.5 1011 22 96 58 14 87 00 13 85 55 11 86 55 13 88 54 14 90 55 16 91 59 18 92 05 18 89 07 16 86 1961
1966 520Fr 933 50 250 1048 57 341 165 0.63 54 31.7 31.6 1206 57 76 46 55 50 48 54 46 42 53 44 43 55 49 42 56 52 44 58 59 50 59 64 55 58 60 57 55 53 1966
1968 922Su 1037 37 346 1146 38 6 36 0.56 46 31.9 32.4 1254 35 87 43 37 44 41 36 46 38 37 39 42 38 41 43 39 39 48 40 41 53 40 47 53 37 53 48 35 56 1968
1971 225Th 1000 24 284 1102 28 347 332 0.47 36 32.4 33.7 1203 28 19 00 27 40 02 25 41 57 25 45 58 27 41 57 28 40 58 30 35 03 30 30 08 29 30 09 26 34 1971
1975 511Su 629 23 329 725 31 281 22 0.41 30 31.7 30.9 825 40 73 25 30 33 28 30 35 25 27 36 23 28 33 21 28 31 20 30 27 21 33 24 27 35 26 32 34 30 1975
1976 429Th 1022 50 241 1147 52 6 157 0.54 43 31.8 29.9 1311 48 77 44 52 39 45 50 36 38 51 36 41 52 40 40 53 43 44 54 48 51 54 51 56 52 46 55 49 39 1976
197810 2Mo [ 553 4 47 601 5 283 54 0.01 0 32.0 30.7 610 6 61] see [ ] 1978
1981 731Fr 249 -9 283 358 0 239 166 0.49 38 31.6 31.9 427 4 148 05 0 29 59 0 39 19 0 10 14 0 14 18 0 8 10 0 16 55 0 40 38 0 64 38 1 59 1981
1982 720Tu [1953 2 292 2012 0 127 314 0.23 13 31.5 33.2 2100 -6 28] 54 0 1 01 0 8 see [ ] 58 0 2 1982
19821215We 827 5 338 947 11 336 33 0.55 44 32.6 29.7 1112 14 83 44 10 43 45 9 44 40 8 40 42 10 40 41 11 39 44 13 40 50 14 43 54 13 48 54 10 50 1982
1984 530We 1822 10 182 1904 5 121 138 0.31 20 31.6 31.1 1941 0 04 6 20 02 7 18 04 8 22 05 7 22 06 6 24 07 4 24 05 2 21 02 2 16 60 4 13 1984
1990 722Su [ 159 -8 307 316 0 232 122 0.45 34 31.5 32.4 339 3 128] 25 0 10 see [ ] 1990
1993 521Fr 1617 27 298 1642 24 93 319 0.06 2 31.7 30.8 1706 20 340 39 25 2 37 26 3 37 28 1 40 26 1 42 26 0 45 24 0 47 21 1 43 20 3 38 22 6 1993
1994 510Tu 1838 4 194 1912 0 120 166 0.35 23 31.7 29.5 2014 -8 93 25 0 28 26 1 26 29 2 30 29 0 30 24 0 31 09 0 22 52 0 7 52 0 8 05 0 17 1994
19961012Sa 1423 19 280 1536 10 64 344 0.66 56 32.1 30.7 1642 1 50 33 11 57 30 11 58 29 13 57 33 12 56 35 12 55 39 11 54 42 8 53 39 7 56 33 7 59 1996
1999 811We 1032 51 294 1152 53 4 194 0.86 83 31.6 32.5 1310 49 96 48 52 82 47 51 78 42 52 83 46 53 85 47 54 89 52 55 91 58 55 88 59 52 79 56 50 72 1999
2003 531Sa 327 0 292 424 7 243 18 0.84 77 31.6 29.7 524 16 102 26 7 79 28 8 80 29 5 81 26 5 79 24 5 78 21 5 76 19 7 74 22 10 74 26 11 77 2003
200510 3Mo 913 27 297 1021 32 341 232 0.42 30 32.0 30.4 1132 34 164 18 31 32 18 29 29 14 29 35 17 31 35 17 32 37 20 34 35 25 35 30 27 33 24 25 31 21 2005
2006 329We 1053 40 213 1158 41 6 137 0.54 44 32.1 33.6 1303 38 62 56 40 39 57 39 36 52 40 33 53 41 38 53 42 40 55 43 47 60 43 54 03 41 52 04 38 45 2006
2008 8 1Fr 952 49 4 1049 54 338 40 0.35 23 31.6 32.9 1148 56 75 44 52 24 44 51 27 38 50 22 42 52 21 43 54 18 49 56 17 56 57 20 57 55 27 53 53 33 2008
2010 115Fr 701 -6 221 743 0 306 188 0.02 0 32.6 29.5 750 1 182 37 0 1 22 1 1 30 1 0 38 0 0 2010
2011 1 4Tu 814 3 299 937 10 331 10 0.82 75 32.6 30.7 1105 15 73 34 9 75 36 8 76 30 7 75 31 9 75 30 10 73 32 12 73 38 13 73 44 12 75 45 10 77 2011
2015 320Fr 947 32 283 1056 37 345 345 0.72 66 32.2 33.8 1207 37 44 54 35 70 56 34 73 50 34 75 51 35 71 50 37 68 53 38 63 58 39 58 03 38 61 04 35 67 2015
2021 610Th 1055 60 320 1152 61 8 340 0.20 10 31.6 30.0 1253 57 2 47 60 12 49 59 15 40 59 15 43 61 12 43 62 9 48 63 6 57 62 5 03 60 9 02 57 14 2021
20221025Tu 1012 24 346 1123 26 1 36 0.52 41 32.2 32.0 1234 24 85 19 25 39 18 23 41 14 24 35 18 25 36 19 27 35 24 28 37 29 28 42 29 25 47 26 23 49 2022
2025 329Sa 1150 41 288 1228 40 16 312 0.16 7 32.1 33.7 1306 38 338 25 40 11 27 39 13 21 40 15 23 41 11 22 42 9 24 43 5 29 42 2 33 39 3 34 37 7 2025
2026 812We 1814 7 249 1902 0 115 193 0.85 81 31.6 32.6 1955 -7 92 05 1 83 03 2 82 06 4 84 07 2 84 09 1 85 00 0 74 44 0 41 42 0 45 53 0 75 2026
2027 8 2Mo 926 46 288 1023 52 328 225 0.41 30 31.6 33.9 1119 55 161 20 50 29 20 49 25 16 48 30 18 50 32 18 51 36 22 54 38 27 56 35 29 54 27 27 51 20 2027
2029 612Tu 326 1 358 353 4 236 30 0.12 5 31.6 30.4 421 8 61 55 4 7 57 5 8 58 2 9 56 2 7 54 2 6 51 2 4 48 4 2 50 6 3 54 8 5 2029
2030 6 1Sa 517 15 285 622 25 265 212 0.72 63 31.6 29.6 734 36 136 23 23 60 25 24 58 23 21 56 22 22 60 19 22 62 18 23 66 18 26 70 23 28 68 28 28 63 2030
2034 320Mo 1110 37 193 1150 38 2 154 0.15 7 32.2 33.4 1230 37 115 47 37 4 47 36 3 41 36 2 44 37 4 44 39 6 47 40 9 53 40 12 57 37 10 56 35 6 2034
2036 821Th 1812 4 266 1843 0 110 289 0.57 47 31.7 33.4 1947 -9 58 54 0 66 58 0 71 01 2 68 02 0 68 56 0 62 42 0 38 25 0 11 22 0 13 32 0 38 2036
2037 116Fr 910 10 310 1038 16 344 8 0.64 53 32.6 29.9 1207 17 60 34 14 54 35 13 55 29 13 54 31 14 53 30 15 52 34 17 51 41 18 51 46 17 53 46 14 55 2037
2038 1 5Tu 1503 4 187 1534 0 52 161 0.21 11 32.6 31.2 1641 -9 93 40 0 11 32 0 9 47 1 10 50 0 12 52 1 14 49 0 17 34 0 13 15 0 3 04 0 0 2038
2038 7 2Fr 1511 41 155 1523 39 77 145 0.01 0 31.5 31.0 1535 37 135 20 40 0 17 43 1 20 42 1 22 42 2 26 39 2 29 36 1 2038
2039 621Tu 1825 12 239 1926 4 125 328 0.87 81 31.5 29.6 1956 0 26 5 81 24 6 83 27 7 78 27 6 79 29 5 77 29 3 77 27 1 80 23 2 85 20 4 87 2039
2048 611Th 1322 55 257 1450 43 71 329 0.86 80 31.6 29.7 1609 31 51 46 45 80 44 44 83 41 47 78 46 46 77 48 46 74 53 44 74 58 41 77 55 39 84 50 40 88 2048
20501114Mo 1351 12 267 1512 4 54 335 0.76 68 32.4 30.4 1541 0 08 5 70 06 4 72 04 7 72 08 6 70 10 6 68 14 5 65 18 3 63 15 1 65 10 1 69 2050
2053 912Fr 834 29 287 935 36 323 224 0.43 32 31.8 32.7 1037 40 159 33 34 31 33 33 28 29 32 32 31 34 34 30 35 37 33 37 38 38 39 36 41 38 29 41 36 23 2053
205911 5We 737 7 311 850 15 323 236 0.58 47 32.3 30.1 1007 20 160 49 13 48 50 12 45 46 11 52 47 13 51 47 14 54 48 16 53 52 18 48 55 17 41 55 15 37 2059
2060 430Fr 1040 51 216 1140 53 3 145 0.44 33 31.8 33.8 1240 51 76 38 52 29 39 51 26 34 51 23 35 53 28 34 54 31 37 55 38 42 55 43 46 52 40 46 50 32 2060
2061 420We 254-13 271 431 0 250 103 0.01 0 31.9 33.2 432 0 103 36 0 0 25 0 1 11 0 26 08 0 41 2061
2062 9 3Su [ 835 33 49 848 34 313 59 0.02 0 31.8 33.1 904 36 69] see [ ] 2062
2065 2 5Th 958 18 273 1121 22 353 334 0.70 62 32.5 31.0 1242 21 32 18 21 65 20 19 66 14 20 69 16 21 66 15 22 65 18 24 61 23 24 56 28 22 56 28 20 59 2065
2065 7 3Fr 1910 5 329 1921 4 123 341 0.02 0 31.5 30.2 1932 3 354 21 6 0 19 7 0 23 6 0 22 1 0 18 2 1 15 4 1 2065
2066 622Tu [2008 2 228 2030 0 132 217 0.33 21 31.5 29.4 2151 -8 101] 11 0 2 20 0 12 see [ ] 14 0 3 2066
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______________________________________________________________________ ______________________________________________________________________________________
Date Beginning Maximum (at Warsaw except for []) End Torun Gdansk Szczecin Poznan Wroclaw Cracow Lvov Pinsk Vilnius
Year M Day CET H V CET H Az V f F Ds Dm CET H V T H F T H F T H F T H F T H F T H F T H F T H F T H F Year
---------------------------------------------------------------------- --------------------------------------------------------------------------------------
2069 421Su 1033 48 318 1115 50 353 344 0.19 10 31.9 33.9 1159 50 9 13 49 13 14 47 15 08 47 16 10 49 13 08 50 10 12 52 7 18 52 4 23 50 7 24 47 12 2069
2072 912Mo 809 26 6 859 32 313 48 0.33 22 31.8 33.8 951 37 88 56 30 22 57 29 26 52 28 22 54 30 20 54 30 17 56 33 16 01 35 17 05 35 24 04 33 30 2072
2074 127Sa [ 603-10 254 707 0 299 190 0.13 5 32.5 31.4 726 3 174] 24 0 0 see [ ] 07 0 5 21 0 1 2074
2075 713Sa 443 9 300 547 18 257 216 0.91 86 31.5 29.6 657 29 131 48 17 83 50 17 80 49 15 79 47 16 82 45 15 85 43 16 88 43 19 88 47 21 88 51 21 85 2075
20761126Th 1113 17 312 1233 15 17 10 0.66 57 32.5 31.6 1350 10 67 29 15 57 28 14 58 23 15 54 27 16 55 28 17 54 34 17 55 40 16 57 40 14 59 36 12 61 2076
2078 511We [1942 1 166 1946 0 122 162 0.04 1 31.7 33.3 2036 -6 104] see [ ] 2078
2079 5 1Mo 1130 53 289 1218 52 18 317 0.24 14 31.8 33.6 1308 49 348 15 52 17 17 50 20 10 52 22 12 53 17 11 54 15 14 54 10 20 53 7 25 50 10 26 48 16 2079
2080 913Fr 1657 8 271 1750 0 96 337 0.85 81 31.8 32.8 1845 -9 73 51 2 82 49 2 83 51 4 82 52 2 82 55 2 81 53 0 79 36 0 53 30 0 48 34 0 67 2080
2081 9 3We 748 26 326 853 34 309 242 0.81 78 31.8 33.8 959 41 156 51 32 77 51 31 72 48 30 78 49 32 81 49 32 85 51 35 87 55 37 84 57 37 73 57 35 65 2081
2082 227Fr 1624 6 196 1709 0 77 181 0.61 50 32.4 29.6 1837-14 29 18 0 62 15 0 58 31 0 70 25 0 71 26 0 74 16 0 61 00 0 36 49 0 22 48 0 22 2082
2088 421We 1042 49 241 1153 50 7 155 0.65 57 31.9 33.3 1303 46 73 50 49 53 51 48 49 45 49 48 47 50 53 47 51 57 50 52 63 56 52 67 60 49 61 59 47 53 2088
2090 923Sa [1732 3 248 1753 0 90 246 0.39 28 31.9 33.5 1918-13 75] 37 0 3 37 0 5 see [ ] 44 0 10 43 0 6 2090
2091 218Su 941 21 301 1101 25 347 349 0.48 36 32.4 30.1 1221 26 33 58 24 38 60 23 40 53 23 41 55 24 38 54 26 37 57 27 34 03 28 31 09 26 33 09 24 36 2091
2092 2 7Th [1632 3 196 1653 0 64 184 0.27 16 32.5 31.5 1828-14 59] 38 0 2 33 0 0 see [ ] 47 0 9 50 0 12 41 0 3 2092
2093 723Th 1230 56 266 1402 48 53 161 0.91 86 31.5 29.8 1525 36 69 58 49 86 55 48 83 51 51 88 56 50 89 59 51 89 04 49 89 10 46 88 08 44 82 03 44 77 2093
2102 715Sa 701 29 15 748 36 281 50 0.19 9 31.5 29.7 841 44 86 47 34 12 49 34 14 44 31 14 45 33 11 43 33 9 44 35 6 48 38 5 54 40 8 57 39 13 2102
2103 7 4We 914 50 279 1026 57 327 211 0.41 29 31.5 30.6 1137 61 141 23 56 27 23 55 24 17 53 26 20 55 29 20 56 33 24 59 36 30 61 35 33 59 28 32 57 22 2103
21041217We 1441 4 255 1519 0 50 270 0.39 27 32.6 30.1 1658-13 16 25 0 36 16 0 32 38 0 52 35 0 45 41 0 45 34 0 35 19 0 18 60 0 6 48 0 2 2104
21071016Su [ 847 20 244 904 22 319 228 0.03 1 32.1 32.8 922 23 212] 05 21 0 see [ ] 06 24 1 2107
211312 8Fr 738 1 289 847 7 323 224 0.44 32 32.5 29.8 1002 13 156 46 6 33 47 5 31 43 4 36 43 5 36 42 6 38 43 8 37 48 10 33 52 10 28 54 7 25 2113
2114 6 3Su 945 53 205 1006 56 322 184 0.05 1 31.6 33.9 1027 57 162 04 54 0 02 53 0 00 54 1 02 56 3 07 59 6 12 58 4 13 55 1 2114
2115 524Fr 207-10 256 334 0 234 124 0.01 0 31.7 33.0 335 0 124 34 0 4 15 0 23 05 0 45 2115
2119 311Sa 1046 33 270 1157 34 3 318 0.52 40 32.3 31.4 1309 31 7 55 33 45 57 32 47 51 33 51 52 34 46 51 35 44 53 36 38 58 36 32 03 34 33 04 31 39 2119
2120 725Th 1508 39 279 1618 28 86 347 0.66 57 31.5 29.6 1723 18 58 16 30 55 13 30 56 14 33 51 17 31 53 20 30 52 23 28 53 24 25 57 19 25 61 14 26 63 2120
21261016We 807 16 332 913 23 325 43 0.83 80 32.1 33.7 1023 28 112 11 21 79 12 20 83 08 19 76 09 21 76 09 22 72 11 24 73 16 26 77 19 25 85 19 23 90 2126
2128 3 1Mo 744 11 226 821 16 306 192 0.14 6 32.3 31.8 901 21 156 20 14 5 22 14 5 17 12 5 17 13 6 15 14 7 16 16 8 20 19 8 26 19 7 30 17 5 2128
21301230Sa 1329 11 279 1441 5 41 332 0.51 40 32.6 31.3 1527 0 37 6 42 36 5 44 33 7 45 36 7 42 38 8 41 42 7 37 46 5 34 45 2 36 41 2 40 2130
2133 6 3We 927 51 303 1034 58 333 357 0.64 56 31.6 33.5 1145 60 46 32 56 61 34 55 65 28 54 67 29 56 61 27 57 57 30 59 51 35 61 46 41 60 51 43 57 60 2133
213510 7Fr 734 15 334 838 23 314 242 0.94 94 32.0 33.6 944 29 149 36 21 94 37 20 90 34 18 97 35 20 98 35 21100 36 23100 40 26 97 42 25 87 41 23 81 2135
2136 4 1Su 1450 29 188 1605 18 74 111 0.68 58 32.1 29.9 1714 8 39 03 20 55 02 19 50 00 22 52 02 21 56 03 21 60 05 19 65 07 17 67 07 15 60 04 15 51 2136
2141 1 8Su [ 514-18 314 726 0 307 102 0.16 8 32.6 30.0 741 2 102] 24 0 4 see [ ] 43 0 0 2141
2141 6 4Su 1851 7 306 1910 4 122 330 0.08 3 31.6 33.5 1928 2 354 10 6 2 08 7 3 11 8 1 11 6 1 13 6 1 13 3 1 11 2 2 07 2 4 05 4 6 2141
2142 525Fr 856 47 299 1009 55 325 12 0.93 92 31.6 33.1 1127 59 78 07 53 97 09 52100 03 51100 04 53 96 03 53 92 05 56 86 11 58 82 17 57 89 18 55 98 2142
2145 323Tu 901 29 322 956 34 327 355 0.22 12 32.2 30.4 1053 38 24 55 33 14 58 32 16 51 31 17 52 32 15 50 33 13 51 35 11 56 37 8 03 36 9 06 34 12 2145
2146 312Sa 1724 1 206 1732 0 85 205 0.12 5 32.3 31.7 1918-16 45 41 0 18 40 0 17 57 0 43 48 0 28 48 0 26 37 0 9 2146
2147 826Sa 631 16 299 742 27 289 230 0.58 47 31.7 29.6 859 37 159 41 25 45 43 25 41 39 23 43 40 24 47 38 24 50 39 27 53 42 30 54 46 31 48 48 29 41 2147
2148 814We 852 39 25 922 43 311 42 0.06 2 31.6 30.4 955 46 59 18 41 3 19 40 5 13 38 3 15 40 2 15 41 1 19 43 0 26 46 0 31 46 2 30 44 6 2148
2151 614Mo 1827 11 222 1918 4 124 144 0.87 84 31.6 32.9 1954 0 18 6 85 17 7 82 19 8 88 19 6 88 21 5 90 21 3 89 19 1 86 16 2 79 14 4 76 2151
2157 8 5Fr 432 3 312 533 12 258 235 0.81 75 31.6 30.6 639 22 158 34 11 71 36 11 67 35 9 67 34 10 71 32 9 75 31 10 81 31 13 84 34 15 79 37 15 70 2157
2159 119Fr [1547 3 257 1615 0 55 273 0.23 12 32.6 30.0 1736-11 347] 01 0 2 55 0 1 see [ ] 11 0 6 16 0 6 08 0 1 2159
2160 6 4We 1803 14 222 1855 6 119 149 0.76 71 31.6 32.6 1944 1 77 54 8 71 52 9 69 55 10 74 56 9 74 57 8 76 58 6 75 56 3 72 53 4 67 50 6 63 2160
2166 825Mo 1649 16 258 1753 6 99 341 0.85 79 31.7 30.2 1835 0 52 8 79 49 8 80 51 10 78 53 9 78 56 8 76 57 6 76 57 3 77 52 3 80 48 5 83 2166
2168 110Su 833 5 255 936 11 330 202 0.28 16 32.6 29.7 1047 15 144 33 9 17 35 8 16 28 7 18 30 9 18 28 10 19 31 12 19 38 14 17 45 13 15 46 11 13 2168
217011 8Th 906 15 39 922 17 331 50 0.02 0 32.3 33.4 937 18 61 19 15 0 20 14 1 25 20 0 27 18 3 26 16 5 2170
2173 412Mo 952 42 275 1106 46 349 328 0.61 52 32.0 31.8 1221 46 19 05 45 57 07 44 59 01 44 63 02 45 58 60 46 55 02 48 49 06 49 43 12 47 44 15 44 51 2173
2175 816We 1253 49 258 1402 42 49 187 0.47 35 31.6 30.9 1509 34 121 59 43 37 56 42 35 54 45 41 58 44 40 00 45 41 05 44 39 09 41 34 07 39 29 02 39 28 2175
2179 6 5Sa 1139 60 199 1211 60 17 169 0.07 2 31.6 31.1 1241 58 141 07 59 1 07 58 0 02 59 1 05 60 2 06 61 4 11 62 5 17 61 5 18 58 2 2179
21801117Fr 960 17 277 1110 19 357 194 0.69 62 32.4 33.7 1223 17 109 07 18 63 07 16 61 01 17 65 04 18 65 04 19 66 09 21 66 15 21 64 18 19 60 16 16 57 2180
2182 4 3We 736 22 250 835 30 304 188 0.45 34 32.1 32.2 938 37 122 34 28 32 36 28 30 31 25 29 31 27 31 29 28 33 30 30 36 34 33 40 40 33 38 43 31 34 2182
2185 131Mo 1559 2 285 1618 0 62 299 0.08 3 32.5 31.0 1657 -6 332 25 0 5 20 0 7 24 2 7 26 1 5 28 1 3 30 0 1 2185
2187 7 6Fr 657 29 298 800 39 283 214 0.88 86 31.5 33.1 908 49 128 60 37 81 02 37 77 58 34 76 58 36 81 56 36 85 56 38 91 59 41 96 04 42 91 07 41 83 2187
218911 8Su 845 13 305 950 18 337 226 0.68 61 32.3 33.5 1058 21 145 48 17 62 48 16 60 44 15 67 46 17 66 46 18 69 49 20 66 53 21 61 55 20 54 55 17 50 2189
2190 5 4Tu 1144 54 188 1245 51 28 131 0.25 14 31.8 30.3 1343 46 80 42 51 11 42 50 9 37 52 8 40 52 11 39 54 14 43 54 18 48 52 22 51 49 18 50 47 12 2190
2191 423Sa [1905 1 244 1914 0 112 249 0.13 5 31.9 31.5 2042-11 14] see [ ] 2191
2192 9 6Th 1724 6 295 1806 0 100 334 0.40 28 31.8 29.5 1909 -9 50 18 0 31 15 1 31 18 2 31 19 1 30 22 0 30 08 0 25 52 0 14 46 0 14 52 0 24 2192
2195 210Tu 552-11 287 706 0 294 14 0.96 84 32.5 29.8 825 10 94 17 0 74 21 0 73 34 0 47 22 0 64 18 0 66 03 0 84 02 2 84 08 3 84 13 2 84 2195
2196 626Su 626 25 345 720 34 275 43 0.49 38 31.5 32.6 820 42 101 20 32 42 22 32 46 19 29 46 18 31 42 16 31 38 16 32 33 18 35 30 23 37 34 27 37 42 2196
2199 425Th [ 711 21 4 727 24 280 17 0.03 1 31.9 30.5 744 26 30] 31 26 0 see [ ] 25 25 0 2199
21991118Mo [1014 15 3 1037 16 353 16 0.04 1 32.4 32.6 1059 16 29] 28 15 0 38 19 0 see [ ] 2199
2200 414Mo 1711 11 217 1810 3 102 129 0.98 98 32.0 32.0 1829 0 09 4 97 07 5 93 09 7 97 10 5 99 11 5 97 12 3 95 12 0 97 09 0 96 06 1 88 2200
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