What if everything you believe is a lie? What if Jesus (or what ever god you believe exists) never even existed? What if everyone was damned to eternal torment, before they were even born, without a chance of escape? It's true, I've lived with the r...
I'm creating several smaller articles, which are a part of a whole. In this article, I'll discuss what I consider a major piece of the solution to the chart. I work hard and spend a lot of time on all my work. I know no one has come close to finding what I have on the subject. I retain all rights to my work, and do not give permission for anyone to use it without my consent. If you want to share it, you can provide the link (www.linkedin.com/in/eddie-conley-a1b47113b) to my LinkedIn account. I have many articles there, and add more often. My contact information is at the end.
What's thought by many to be the genealogy of the first human beings is something you can't fathom. My ultimate goal is to prove the belief in a loving, forgiving god is a lie. That everyone who has existed, exists, or will exist, was damned to eternal torment before they were even born. Proving it may or may not require much effort before you die. It will be EFFORTLESS afterwards. Your opinion on the matter is of no consequence to me, don't feel obligated to agree. It doesn't change the validity of my findings.
A lunisolar calendar is a calendar in many cultures whose date indicates both the Moon phase and the time of the solar year. https://en.wikipedia.org/wiki/Lunisolar_calendar
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It's obvious, whoever made the chart, had enough knowledge of mathematics, physics and astronomy, to solve a lot of problems. Such as the recurrence period of the Hebrew calendar. Although the answers may not completely make sense to you, most are only off by the decimal places. If 0.00199 is actually 1.99, it makes much more sense. And the decimal places can only be assumed, none are given in the chart.
'The recurrence period of a calendar is the period after which it will always repeat exactly, i.e. two days of the same date that many years apart will always be on the same day of the week. This means that the interval must be an exact number of weeks, or a multiple of seven days.
For the Julian calendar, the recurrence period is 28 years. This is also true for the Gregorian calendar unless the period covers the boundary between February and March in a century year which is not a leap year, such as 1900 or 2100. Even allowing for such years, the recurrence period is 400 years.
The recurrence period for the Jewish calendar is vastly longer: 689,472 years, or 36,288 cycles of 19 years. Any days of the same date this many years apart will always be 251,827,457 days or exactly 35,975,351 weeks apart, so any two dates separated by this number of years must fall on the same day of the week.'
