First Fruits Paradox
High Level 3Fact
Counting 7 weeks from the 16th cannot land on 'day after 7th Sabbath' with a continuous weekly cycle
Evidence
Leviticus 23:15-16 requires counting from First Fruits to 'the day after the seventh Sabbath' (50 days)
First Fruits is on the 16th (established by LXX, Josephus, Philo, Joshua 5)
First Fruits is 'the morrow after the Sabbath' - first day of the week
Therefore Pentecost should always be on a fixed date relative to the month
BUT with a continuous 7-day week, the 16th falls on different weekdays each year
In 6 of 7 years, the 16th is NOT the day after a Sabbath under continuous week
This paradox ONLY resolves if weeks reset with each new month
This is INDEPENDENT evidence - does not assume lunar Sabbath to prove it
Read in Context
-
The First Fruits Paradox
"Counting 7 weeks from the 16th..."
Depends On
This paradox is a mathematical proof that does NOT assume the lunar Sabbath. It shows that the scriptural requirements for First Fruits (always 16th, always first day of week) are incompatible with a continuous 7-day cycle - independent evidence for monthly week reset.