4.8 • 717 Ratings
🗓️ 1 February 2024
⏱️ 28 minutes
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0:00.8 | Welcome to Intuitive Astrology with Molly McCord. Thank you so much for joining me today, as this is a podcast episode where we're going to look at the energetics of leap year. We have a leap year on our calendar, typically every four years. And we're going to look at the significance of that, how that basically adds up to keeping our daily |
0:24.3 | lives in sync with the seasons of the year so we're going to look at some of the astronomy |
0:31.1 | of leap year as well as some of the energetics and downloads I've been receiving around how this particular day |
0:40.7 | on our calendar that interacts with our time space continuum is an entry and exit portal for time |
0:49.4 | travelers, how it is an opportunity for other frequencies to arrive in our reality. |
0:57.5 | So this should be quite an interesting discussion, and we're going to start with the astronomy |
1:03.4 | of understanding leap year. |
1:05.7 | So the Earth orbits the sun in what we typically consider 365 days. That's what we have on our Gregorian calendar. |
1:15.0 | But to be more exact, the Earth actually takes a little over 365 days to orbit the sun. It's 365 days and a |
1:24.9 | quarter. But of course our calendars show it as 365 days. So over the course of time, |
1:32.8 | every four years, that extra quarter adds up. And then we just add in that leap year day, |
1:39.0 | that 366 day to catch up with how the Earth's orbit actually works. This is also in reference to a solar |
1:49.0 | day. A solar day is the time it takes the Earth to complete a single revolution on its axis |
1:56.3 | with reference to the sun. And this originally started with the sun dial. Back when we would use |
2:02.0 | sun dials to understand what time a day it was, where the sun was in relation to the earth. So we have |
2:09.4 | solar days that compose our 365 days of the calendar year. And of course, that's based on the current Gregorian calendar. Now, |
2:19.2 | this is different than the calculations of a side reel day. In side reel, there are 366.25 |
2:29.8 | side real days in one earth orbiting period. So when you're measuring it through the side reel |
2:36.6 | equations, you actually have one more day per year compared with the way we reference it through |
2:42.7 | the Gregorian calendar. And the side real day is defined as the time it takes for the earth |
2:48.1 | to complete a single revolution on its access with reference |
2:52.4 | to the stars. So we have different measurements of how the earth orbits. We have different reference |
... |
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