Okay, rather than chase the details in that Mil vs MOA thread I am starting a new one with the math being discussed for using a single MPH with MOA like we do with Mils.
History,
We are a Base Wind / MPH which translates very well in Mils to our wind doping. There are multiple threads on the subject, but in simple terms:
First Number of the G1 BC gives the shooter his base wind for that bullet being used in MPH.
6.5 G1 BC of .545 would equal at 5MPH Gun. That translates to:
200 = .2
300 = .3
400 = .4
500 = .5
600 = .6 Mils
This for 5 MPH wind, a 10 MPH would be double the value, so 500 yards @ 10 MPH = 1 Mil Wind Hold
The MOA solutions are not so simple, and we have several variations on the methods. The British Method, the USMC Method, and the use of Constants which can vary from Caliber to Caliber. In the interest of creating an easier solution that does not require longhand math a bunch of guys have put their heads together to simplify the process for guys shooting scopes based in MOA.
While we have different methods to address the same subject, it's about teaching new shooters to understand the methods and not have to break out calculators in the field. Many guys will default to simple charts carried and this works great. It means you only do the math once and then you read the results as necessary. But still we wanted a method that works the same as Mils.
Fractions vs Base 10 is the issue and why we have a daily debate, Mils vs MOA for long range shooting.
One of the answers we have hit on, thanks to a couple members, including @C_R_Slacker was to use the MPH method were the wind equals 1 MOA @ 500 as your base wind. For our example using a modern caliber (VS the old 168gr 30-8 stuff that is everywhere for MOA shooters) was to translate the Mil Data to MOA. This cuts the wind in 1/2 but lines the data up in a logical order.
3 MPH Wind for my 6.5 143 Data:
100 = .2
200 = .4
300 = .6
400 = .8
500 = 1.0
600 = 1.25
700 = 1.5
800 = 1.75
900 = 2.0
1000 = 2.5
1100 = 2.75
This becomes your base hold which is adjusted for your system and caliber, after that it is just a cosine or addition. Same as using Mils. We want to round the values to actual adjustments so you might see .3 MOA rounded to .25 and .4 rounded to .5 MOA because that is how our scopes adjust. We have to work within the system of fractions we can adjust for.
If you have a better solution please post it with all the accompanying math. We want to avoid Constants and Dividing etc. So if it's just a variant on the USMC Method or Hoffman Formula, we already know about that and want to avoid that level of thinking. We get these old formulas work but are cumbersome.
This is the opening of the door for a better mousetrap
History,
We are a Base Wind / MPH which translates very well in Mils to our wind doping. There are multiple threads on the subject, but in simple terms:
First Number of the G1 BC gives the shooter his base wind for that bullet being used in MPH.
6.5 G1 BC of .545 would equal at 5MPH Gun. That translates to:
200 = .2
300 = .3
400 = .4
500 = .5
600 = .6 Mils
This for 5 MPH wind, a 10 MPH would be double the value, so 500 yards @ 10 MPH = 1 Mil Wind Hold
The MOA solutions are not so simple, and we have several variations on the methods. The British Method, the USMC Method, and the use of Constants which can vary from Caliber to Caliber. In the interest of creating an easier solution that does not require longhand math a bunch of guys have put their heads together to simplify the process for guys shooting scopes based in MOA.
While we have different methods to address the same subject, it's about teaching new shooters to understand the methods and not have to break out calculators in the field. Many guys will default to simple charts carried and this works great. It means you only do the math once and then you read the results as necessary. But still we wanted a method that works the same as Mils.
Fractions vs Base 10 is the issue and why we have a daily debate, Mils vs MOA for long range shooting.
One of the answers we have hit on, thanks to a couple members, including @C_R_Slacker was to use the MPH method were the wind equals 1 MOA @ 500 as your base wind. For our example using a modern caliber (VS the old 168gr 30-8 stuff that is everywhere for MOA shooters) was to translate the Mil Data to MOA. This cuts the wind in 1/2 but lines the data up in a logical order.
3 MPH Wind for my 6.5 143 Data:
100 = .2
200 = .4
300 = .6
400 = .8
500 = 1.0
600 = 1.25
700 = 1.5
800 = 1.75
900 = 2.0
1000 = 2.5
1100 = 2.75
This becomes your base hold which is adjusted for your system and caliber, after that it is just a cosine or addition. Same as using Mils. We want to round the values to actual adjustments so you might see .3 MOA rounded to .25 and .4 rounded to .5 MOA because that is how our scopes adjust. We have to work within the system of fractions we can adjust for.
If you have a better solution please post it with all the accompanying math. We want to avoid Constants and Dividing etc. So if it's just a variant on the USMC Method or Hoffman Formula, we already know about that and want to avoid that level of thinking. We get these old formulas work but are cumbersome.
This is the opening of the door for a better mousetrap