The "MN World", short for "MeaxisNetwork World" (or "Monde Nouveau World"), is the fictional worldbuilding project in which Ordonnia exists (as the Great Empire of Ordonnia). There also exist other countries.
List of other countries
Belvedair Peninsula
The Belvedair Peninsula is a peninsula on the north west of the Empirical Map. It is considered to be an economic powerhouse.
- Great Empire of Ordonnia (hey, that's us!)
- Seagull's Republic, an unnamed country for the universe of Automatic Subway
- Aury's State, an unnamed country remnant of Aury's previous country in the former iterations
Cesan Peninsula
The Cesan Peninsula is most known for its biggest country, Cesanatico. However, other countries exist in it, often former colonies of Cesanatico.
- Federation of Cesanatico
- Himburg (also sometimes spelled "Himbourg")
Island of Sancy
The Island of Sancy, also called "Arkédusa" by some countries, is an island that formerly belonged to the country of Sancy. Once it was disbanded, it was split amongst three countries: Ordonnia, Himburg, and Varellia
- A.P.O. Cétrogran, a part of the Great Empire of Ordonnia
- A.P.O. Nouveau-Sancy, a part of the Great Empire of Ordonnia
- Himburg
- Hostenburg
Northern Polentic
Southern Polentic
Time system
The MN World is assumed to run at the exact same date than the real world and uses the Gregorian calendar. That means that if it is the 3rd of November, 2024 in the real world, it is also the 3rd of November, 2024 in the MN World.
However, due to some parts of Ordonnia being inspired of things from MeaxisNetwork or Meaxis's childhood, there is a system used by Ordonnia and other participating nations (denoted by a 🕒 in the list) to convert a real life date to a MN world year (this system MUST not be used to calculate dates).
It is to note this system is not perfect (for instance, this system has Meaxis to be aged 100+, which is actually canonical).
| Real life date range | Equivalent range in MN World time |
|---|---|
| 2023 - present | 2023 - present |
| 2020 - 2023 | 1991 - 2023 |
| 2016 - 2019 | 1945 - 1991 |
| 2009 - 2016 | 1900 - 1945 |
| 2006 - 2009 | 1880 - 1900 |
| past - 2006 | past - 1880 |
The formula to calculate a canonical year from a real date is to first get the decimal year from your date.
Note for consistency: Decimal values in all calculations are to be rounded to the 3rd digit of precision.
decimal_year = year + (month/13)
As an example, for the 3rd of November, 2021, the decimal year would be 2021.923. You can then take the starting year from the real life date range and substract it from both your decimal year and from the ending year of the real life date range.
To clarify that, keeping our example of 3/11/21, you should substract 2020 (start RL year) from 2021.923 (=1.923) and 2023 (=3). You can then divide the substracted decimal year by the substracted end RL year. With our example, that's 1.921/3 (=0.640).
Then, you want to multiply the result of that substraction by the substraction of the end MNWorld year and the start MNWorld year. Again, that is 0.640 * (2023 - 1991), which amounts to 0.640 * 32 (=20.48).
Finally, add the start MN World year to that number. 20.48 + 1991 = 2011.48. Rounded to the nearest digit, and we now know that our November 3rd, 2021 happened on November 3rd, 2011.
Since you and I are lazy and it did take me 30 minutes to write this post... here is a link to ChatGPT that will be able to do all of these calculations for you, and for me aswell.