›› Convert megalight year to stadion


›› More information from the unit converter

How many megalight-year in 1 stadion? The answer is 1.6680320209522E-20.
We assume you are converting between megalight year and stadion.
You can view more details on each measurement unit:
megalight-year or stadion
The SI base unit for length is the metre.
1 metre is equal to 1.0577248071986E-22 megalight-year, or 0.0063411540900444 stadion.
Note that rounding errors may occur, so always check the results.
Use this page to learn how to convert between megalight years and stadia.
Type in your own numbers in the form to convert the units!

›› Quick conversion chart of megalight-year to stadion

1 megalight-year to stadion = 5.9950887479315E+19 stadion

2 megalight-year to stadion = 1.1990177495863E+20 stadion

3 megalight-year to stadion = 1.7985266243795E+20 stadion

4 megalight-year to stadion = 2.3980354991726E+20 stadion

5 megalight-year to stadion = 2.9975443739658E+20 stadion

6 megalight-year to stadion = 3.5970532487589E+20 stadion

7 megalight-year to stadion = 4.1965621235521E+20 stadion

8 megalight-year to stadion = 4.7960709983452E+20 stadion

9 megalight-year to stadion = 5.3955798731384E+20 stadion

10 megalight-year to stadion = 5.9950887479315E+20 stadion

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You can do the reverse unit conversion from stadion to megalight-year, or enter any two units below:

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›› Common length conversions

megalight-year to marathon
megalight-year to gnat's eye
megalight-year to chinese foot
megalight-year to palm
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megalight-year to light-year
megalight-year to quadrant
megalight-year to mil
megalight-year to stick
megalight-year to dong

›› Definition: Megalight-year

One megalight-year, abbreviated "Mly", is one million light-years, or 306,601 parsecs. Megalight-years are typically used to measure distances between neighboring galaxies and galaxy clusters.

›› Definition: Stadion

An empirical determination of the length of the stadion was made by Lev Vasilevich Firsov, who compared 81 distances given by Eratosthenes and Strabo with the straight-line distances measured by modern methods, and averaged the results. He obtained a result of about 157.7 metres (172.5 yd).

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