What is day of the week (creation-today): Solve with Qumran calendar

4-10-AD 31 There was a new moon at noon.  "Mat_27:45  Now from the sixth hour there was darkness over all the land unto the ninth hour."  The 14th day of the month (passover) of the ABIB always falls on a TUESDAY in the QUMRAN CALENDAR.

****Note: according to the modern JEWISH CALENDAR calculations they consider this date to be a "THURSDAY"  https://www.hebcal.com/converter/?hd=1&hm=Iyyar&hy=3791&h2g=1  The new month in the modern Jewish calendar begins after the NEW MOON.  The month of IYYAR is the first day of the SECOND MONTH in the modern JEWISH CALENDAR, while the MONTH of ABIB is the middle of the FIRST MONTH in the QUMRAN CALENDAR.  This particular Calendar Converter happens to only calculate when the Gregorian calendar begins on IYYAR 1 in the YEAR 1 in Gregorian Calendar time!****

In the Qumran Calendar there are certain DAYS of the WEEK where a full moon ALWAYS exists based on the calendar cycle that is used.

In Calendar Cycle 1, 2-30, and 7-25 always have a Full-Moon on the Sabbath.    So that is, the THIRD FULL-MOON after the spring equinox (60 days) and the EIGHTH FULL-MOON after the spring equinox (91+91+25 = 207 days) fall on a SABBATH DAY.

In Calendar Cycle 2, 4-18, and 9-14 always have a Full-Moon on the Sabbath.    So that is, the FOURTH FULL-MOON after the spring equinox (91+18 = 109 Days) and the NINTH FULL-MOON after the spring equinox (91+91+60+ 14 = 256 days) fall on a SABBATH DAY.

In Calendar Cycle 3, 6-7, and 11-2 always have a Full-Moon on the Sabbath.    So that is, the SIXTH FULL-MOON after the spring equinox (91+60+7 = 158 Days) and the ELEVENTH FULL-MOON after the spring equinox (91+91++ 91+ 30+ 2 =  305 days) fall on a SABBATH DAY.

Every "season" has 91 days in it, which is divisible by seven.

Test this out by knowing where the FULL-MOON should exist in "astronomical position" during that particular season and time of the year as well as the condition of axiel paraxis (the sun position among the constellations shifts about every 2000 years).  Ensure that the days are divisible by seven.

TEST by using metonic cycles and Calendric Signs chart: HERE

YES!  This does work for the year 1912.

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Possible Time of Creation??

-4115
3-23
4-22
5-22
6-20
7-20
8-18
9-17
10-16  (this is the Sabbath Day Moon for the seventh month)


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Essentially, if you were given a "time machine" and you landed on a stranded island with no technology you could figure out the "day of the week."  You could do this if you understood the location of the "sun" among the constellations at any given time, you could Figure out the particular day of the week based on knowing the number of YEARS since the time Christ was on the cross during the "new moon" Passover.  By figuring out the current "season" based on shadow of the sun and the "astronomical position" location of the full-moon among the constellations, you could solve the puzzle.  ie. 2017-31 = xyz..... xyz/3 equals the calendar cycle you should use to determine the day of the week.

If you didn't know what "year" it happened to be but you did know the location of the planets in AD 31, you could figure out the "year" by knowing that Jupiter rotates the sun ever 12 years (one year per location in the constellation) and Saturn (2.5 years per location in the constellation) rotates the sun every 30 years and Mars rotates the sun every 1.8 years.  Venus goes through an 8 year cycle and Mercury returns near location every 7 years.