How Big Are these Dang Hexes!?
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- Anthropoid
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How Big Are these Dang Hexes!?
Okay, now I'm really curious!? [:D]
I'm starting this thread so we don't keep the discussion about Chinese Tactical Nuclear Artillery off topic. Over here in this thread
tm.asp?m=2293922&mpage=3&key=
We now have three different numbers for total hex square mileage: my own (probably wildly inaccurate) number of ~5900 miles; Whisper's number of ~1600 and now one by Braedonnal at about 1000 square miles.
I read in the manual on page 36 "at a scale of 40 nautial miles per hex." But does that mean the length of each side is 40 nautical miles (46.0312 Imperial miles) or the perpendicular distance between any two parallel sides is 40 miles (46.0312 Imperial miles)?
I'm starting this thread so we don't keep the discussion about Chinese Tactical Nuclear Artillery off topic. Over here in this thread
tm.asp?m=2293922&mpage=3&key=
We now have three different numbers for total hex square mileage: my own (probably wildly inaccurate) number of ~5900 miles; Whisper's number of ~1600 and now one by Braedonnal at about 1000 square miles.
I read in the manual on page 36 "at a scale of 40 nautial miles per hex." But does that mean the length of each side is 40 nautical miles (46.0312 Imperial miles) or the perpendicular distance between any two parallel sides is 40 miles (46.0312 Imperial miles)?
The x-ray is her siren song. My ship cannot resist her long. Nearer to my deadly goal. Until the black hole. Gains control...
http://www.youtube.com/watch?v=IkIIlkyZ ... playnext=3
http://www.youtube.com/watch?v=IkIIlkyZ ... playnext=3
- Andrew Brown
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RE: How Big Are these Dang Hexes!?
It means that the distance between the centre points of two adjacent hexes is 40 NM.
Andrew
Andrew
- jwilkerson
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RE: How Big Are these Dang Hexes!?
Which, in our case, also means that the distance between to opposite sides is 40nm.
Formulae related to hexagons can be found on the web via google. Wikipeadia has an accurate article on the topic.
Formulae related to hexagons can be found on the web via google. Wikipeadia has an accurate article on the topic.
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RE: How Big Are these Dang Hexes!?
ORIGINAL: jwilkerson
Wikipeadia has an accurate article on the topic.
Wikipeadia has an accurate entry... My God that is a surprise! [;)]

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- Anthropoid
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RE: How Big Are these Dang Hexes!?
So Braedonnal seems to have got it right. With an apothem (and side) of 20 nm (23.0156 Imp Miles) I get 1039.23 sq nm miles (1376.25 sq Imp miles).
The ~390,000 soldiers in the hex in question where thus at a density of more like 284 soldiers/square mile. Still have the densities for Anzio based on the numbers Vaned was remembering.
The ~390,000 soldiers in the hex in question where thus at a density of more like 284 soldiers/square mile. Still have the densities for Anzio based on the numbers Vaned was remembering.
The x-ray is her siren song. My ship cannot resist her long. Nearer to my deadly goal. Until the black hole. Gains control...
http://www.youtube.com/watch?v=IkIIlkyZ ... playnext=3
http://www.youtube.com/watch?v=IkIIlkyZ ... playnext=3
- jwilkerson
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RE: How Big Are these Dang Hexes!?
The distance between opposing SIDES being 20 nm not the distance between opposing vertices.
So the 12 embedded triangles have sides of 20 nm and ~11.5 nm with the hypotenus of ~23 nm ... so the length of the "sides" of the hexagon in question are ~23nm and the area is ~1380sqnm (6 equal sided triangles with areas of ~230sqnm).
So the 12 embedded triangles have sides of 20 nm and ~11.5 nm with the hypotenus of ~23 nm ... so the length of the "sides" of the hexagon in question are ~23nm and the area is ~1380sqnm (6 equal sided triangles with areas of ~230sqnm).
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Mike Scholl
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RE: How Big Are these Dang Hexes!?
ORIGINAL: jwilkerson
The distance between opposing SIDES being 20 nm not the distance between opposing vertices.
So the 12 embedded triangles have sides of 20 nm and ~11.5 nm with the hypotenus of ~23 nm ... so the length of the "sides" of the hexagon in question are ~23nm and the area is ~1380sqnm (6 equal sided triangles with areas of ~230sqnm).
Except that no-one in their right minds measures land area in NAUTICAL miles. You folks meed to convert to STATUTE miles and re-compute so that the numbers make some sense in this context. [:D]
- dorjun driver
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RE: How Big Are these Dang Hexes!?
Do the math.

---And there is a nice green ball for the first to ask about knots per hour.

---And there is a nice green ball for the first to ask about knots per hour.
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- khyberbill
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RE: How Big Are these Dang Hexes!?
As an ex-submariner, I prefer to think in furlongs per fortnight.---And there is a nice green ball for the first to ask about knots per hour
"Its a dog eat dog world Sammy and I am wearing Milkbone underwear" -Norm.
- dorjun driver
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RE: How Big Are these Dang Hexes!?
Furlong per fortnight hey? What's that, about 47.14 ft/day/parsec?
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- khyberbill
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RE: How Big Are these Dang Hexes!?
I was on the throttles once as the sub was pulling into New London and the Captain called down to make turns for 5 mph. The EOOW replied, do you mean 5 knots and the Captain came back, "If I ask for furlongs per fortnight, you will give it to me!" Needless to say, a bunch of nukes spent many a fortnight coming up with different rates of speed. The poor EOOW's nick became Furlong. I ran across that captain many years later in business and mentioned the incident and he still recalled it. He was quite a character and a good captain, the only good one I ever had. His exploits are still classified. Now and then one sees references to them in some of the books about the undersea battle of wits between the US and USSR in the 50's/60's/70's but they dont tell the whole story.Furlong per fortnight hey? What's that, about 47.14 ft/day/parsec?
"Its a dog eat dog world Sammy and I am wearing Milkbone underwear" -Norm.
RE: How Big Are these Dang Hexes!?
ORIGINAL: dorjun driver
Do the math.
---And there is a nice green ball for the first to ask about knots per hour.
Interior Angle = 120 degrees? Times six sides that would make a total of 720 degrees! Should be 60 degrees x 6 sides = 360 degrees, right? And each of the twelve triangles that Joe mentioned would be half that, having an angle of 30 degrees at the center of the hex.
Or, am I misunderstanding what you mean by 'Interior Angle'? Please explain.
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RE: How Big Are these Dang Hexes!?
ORIGINAL: khyberbill
As an ex-submariner, I prefer to think in furlongs per fortnight.---And there is a nice green ball for the first to ask about knots per hour
"My car gets 40 rods to the hogshead, and that's the way I like it!"
-Grandpa Simpson
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RE: How Big Are these Dang Hexes!?
ORIGINAL: witpqs
Interior Angle = 120 degrees? Times six sides that would make a total of 720 degrees! Should be 60 degrees x 6 sides = 360 degrees, right? And each of the twelve triangles that Joe mentioned would be half that, having an angle of 30 degrees at the center of the hex.
Or, am I misunderstanding what you mean by 'Interior Angle'? Please explain.
If you would translate the above to cubits I might be able to help you.
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The paths of glory may lead you to the grave, but the paths of duty may not get you anywhere.
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- Kwik E Mart
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RE: How Big Are these Dang Hexes!?
are we talking African or European swallows here?
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- Anthropoid
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RE: How Big Are these Dang Hexes!?
ORIGINAL: jwilkerson
The distance between opposing SIDES being 20 nm not the distance between opposing vertices.
So the 12 embedded triangles have sides of 20 nm and ~11.5 nm with the hypotenus of ~23 nm ... so the length of the "sides" of the hexagon in question are ~23nm and the area is ~1380sqnm (6 equal sided triangles with areas of ~230sqnm).
You're kidding me! It is _that_ complicated!? You guys made this game complicated in EVERY dimension ranging from top to bottom didn't you!
The x-ray is her siren song. My ship cannot resist her long. Nearer to my deadly goal. Until the black hole. Gains control...
http://www.youtube.com/watch?v=IkIIlkyZ ... playnext=3
http://www.youtube.com/watch?v=IkIIlkyZ ... playnext=3
RE: How Big Are these Dang Hexes!?
ORIGINAL: witpqs
Interior Angle = 120 degrees? Times six sides that would make a total of 720 degrees! Should be 60 degrees x 6 sides = 360 degrees, right? And each of the twelve triangles that Joe mentioned would be half that, having an angle of 30 degrees at the center of the hex.
Or, am I misunderstanding what you mean by 'Interior Angle'? Please explain.
It's a geometry term referring to the angle at which two sides meet. http://en.wikipedia.org/wiki/Internal_angle
You don't need to know this to play the game[:)].
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whippleofd
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RE: How Big Are these Dang Hexes!?
ORIGINAL: khyberbill
Now and then one sees references to them in some of the books about the undersea battle of wits between the US and USSR in the 50's/60's/70's but they dont tell the whole story.
Amen to that shipmate.
Whipple
MMCS(SW/AW) 1981-2001
1981 RTC, SD
81-82 NPS, Orlando
82-85 NPTU, Idaho Falls
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1981 RTC, SD
81-82 NPS, Orlando
82-85 NPTU, Idaho Falls
85-90 USS Truxtun (CGN-35)
90-93 USS George Washington (CVN-73)
93-96 NFAS Orlando
96-01 Navsea-08/Naval Reactors
RE: How Big Are these Dang Hexes!?
ORIGINAL: Anthropoid
ORIGINAL: jwilkerson
The distance between opposing SIDES being 20 nm not the distance between opposing vertices.
So the 12 embedded triangles have sides of 20 nm and ~11.5 nm with the hypotenus of ~23 nm ... so the length of the "sides" of the hexagon in question are ~23nm and the area is ~1380sqnm (6 equal sided triangles with areas of ~230sqnm).
You're kidding me! It is _that_ complicated!? You guys made this game complicated in EVERY dimension ranging from top to bottom didn't you!
Didn't they tell you in school, that real life is complicated and that's why you need math?[X(]
RE: How Big Are these Dang Hexes!?
ORIGINAL: sspahr
ORIGINAL: witpqs
Interior Angle = 120 degrees? Times six sides that would make a total of 720 degrees! Should be 60 degrees x 6 sides = 360 degrees, right? And each of the twelve triangles that Joe mentioned would be half that, having an angle of 30 degrees at the center of the hex.
Or, am I misunderstanding what you mean by 'Interior Angle'? Please explain.
It's a geometry term referring to the angle at which two sides meet. http://en.wikipedia.org/wiki/Internal_angle
You don't need to know this to play the game[:)].
Yes but I thought he was referring to the angle of the triangle formed by running lines from the edge of one side to the center of the hex (which is 60 degrees). Thanks.
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