Nested quotes in the below have been flattened, and intervening questions removed for readability.
The distance from the North Pole to the Equator is roughly 6000 [miles], it means that the circumference of the Equator is roughly 37.500 miles (60 000 km)!
6000 (roughly) * 2 * pi = 37680 ....This is correct for the Flat Earth, and if the Earth were a sphere then you would have to use different formula in order to get RE's result which is 24,901...
The point is that they (REs - conspirators) couldn't have forged the distances between the North Pole and the Equator (it would have been much greater problem than forging the distances in southern hemiplain), so we have to conclude that they have had to forge the circumference of the Equator which makes much more sense than the other way around...
Well, here's an idea for you to check to see if the 24,900-mi length of the equator is "forged". According to Google, Altamira and Uruarα, in the State of Parα, Brazil are at 3.2° S, 52.2° W and 3.71° S, 53.74° W, respectively, and 112.38 miles (180.85 km) apart as the crow flies.These two towns are approximately east and west of each other, nearly on the equator, and connected by a relatively straight road.
http://www.google.com/maps/@-3.4995413,-52.8928186,10z
Uruarα is west of Altamira by 1.54 degrees, which is 1/233.75 of 360 degrees. Treating the whole 112.4 miles as due E-W (it's not quite, but the E-W component is about 95% of it) on the equator (again, it's not quite, but close), then the circumference of the Earth is
112.4 miles * 233.75 = 26273.5 miles.
This is a lot closer to 24,900 miles than 37,680 miles. 95% of 26,273.5 miles (to account for the extra distance due to the 1/2° change in latitude) is 24,959.8 miles, pretty much in line with the round-earth estimate. The distance by road will be somewhat longer because it isn't perfectly straight, but I'd be surprised if it exceeds 200 km. The straight-line distance would have to be more than 100 km longer, making the distance between towns about 300 km by road, if the equator is the length you propose.
Why don't you see if you can find the distance by road between these two towns somehow - maybe contact a Brazilian consulate - and see if your 37,000+ mile equator is even close?
"The distance by road will be somewhat longer because it isn't perfectly straight, but I'd be surprised if it exceeds 200 km."
So, let's use this value: 200 km.
360/1,5 = 240
240 * 200 = 48 000 km
It's 1.54°, not 1.50°.
360°/1.54° is 233.75
233.75 * 200 km = 46750 km
48 000 km is almost right in between 40 000 km (official version), and my estimation (60 000 km).
No, it's 40% of the way from 40,000 and 60,000. The difference between 48,000 and 60,000 is half again the difference between 40,000 and 48,000. "almost right in between" is a stretch, even if 48,000 were right, which it isn't. The difference between 46,750 and 60,000 is almost twice the difference between 40,000 and 46750. Using straight-line (actually great circle) distance, instead of road distance, makes the calculated equator even less; the distance by road was a check for obvious "forgery" of that 180 km straight-line distance.
Now, if i used radius of 5400 miles (instead of 6000 miles) we would get 33,912 miles which is 54,259 km!
Why would you do that? You originally said that the distance was 6,000 miles and couldn't be "forged", and also that 37680 miles was the correct length for the equator on a flat earth [bolded in your quotes above].
5400 miles = 2 * 2700 miles (the alleged (according to many Zetetics) distance between the Earth and the Sun)
"Alleged". Got it. Those distances are all over the map, so to speak. What is this one based on? And what does the alleged height of the Sun have to do with this, anyway? You're just trying to pick a number that helps (but doesn't actually solve) your too-long equator.
So, what do you think?
It sounds like you realize the equator really isn't nearly as long as you originally claimed.
Have you tried this simple experiment:
2. The easiest way and the simplest experiment that every one of you can do in order to prove to yourself that the Earth is Flat is this:
Now if the moving daylight has been caused by the rotation of the earth, the shadows of that ball in the garden, or of the knob of the shorter upright stick on the housetop, would have fallen in a straight line.
There's a simple experiment you can do to demonstrate that this statement is false.
Why do you think this is true? Because you read it somewhere? What is this quote from, anyway?
Test the truth of this by an experiment with an orange, or a larrger ball, in a dark room illuminated by one lamp. Place an upright stylus near the centre of a flat and stationary table, and carefully carry the light half-way round. You will get the sundial curve. Then fix a match in the orange, and place the light in the centre of the stationary table, and squarely rotate the orange. If you do so honestly and properly, you will get a short straight line, according to the proportions of your experiment.Thus the sun-dial, the shadows of our lamp-posts in the city squares, and the shadows of our tall trees in the city parks, all testify, often daily, to the great fact that we are living on a plane and stable earth, with the hght of heaven daily revolving around. Truly the heavens declare the glory of God ; and the firmament sheweth his handiwork : day unto day uttereth speech, and night unto night sheweth knowledge. (Psa. xix. i , 2).[/i]
Try your matchstick and orange experiment with the matchstick at the top of the orange so it's pointing straight up when the orange is on a table, and illuminate the orange from high enough above it so that entire shadow of the matchstick falls on the surface of the orange. Rotate the orange and watch the top of the shadow trace a circle on the surface of the orange. A circle is not a straight line, so the original assertion that the shadows would have fallen in a straight line is false.
It is much easier to do than "Kanchenjunga-Makalu" experiment...
Since the premise is false, the experiment is meaningless.
[Edit] Fix typos, nested reply.