Looks like seven to me. Interesting what being skinny do can for a dick.
Being skinny does EVERYTHING for perception of penis size. Same concept as a 5'4 girl that is 80 lbs with c cups and a 5'4 140 lb girl with c cups. girl 1's boobs will look massive while girl 2 will not be nearly as impressive.
He is without a doubt no more than 7 inches
don't underestimate the curvature. I think along the curve it's 7.5
Being skinny does not affect the distance between the lines on a tape measure (unless you are traveling near the speed of light but that is a whole different discussion), so he is pretty much close to seven inches and without a doubt less than 7.5". Case closed.
How about "don't OVERESTIMATE the curvature". Why? Because its more of an optical illusion of added length than actual length.
Take an eighth circle for instance:
The circumference of an 1/8 circle is pi*d/8. Keep in mind this is a 45 degree turn. If we are to believe this distance is a curved dick of 7.5", then what would its straight measurement be?
pi*d/8 = 7.5
d = 8*7.5/pi
d = 19.10"
We know that the straight measurement would be the line that intersects the circle at the start and end of the 45 degree turn. In this case the radius is 19.10/2.
Using a bunch of BS trigonometry:
The straight length is 7.31 inches.
A difference of 0.19"
And keep in mind that a dick that turns an eighth of a circle is a severe turn. Castro may be the only one I've seen that curves that much.
So I hope this clears up the misconception some people have on this. The length difference of a curved dick compared to it's straight counterpart is almost negligible.
How about "don't OVERESTIMATE the curvature". Why? Because its more of an optical illusion of added length than actual length.
Take an eighth circle for instance:
The circumference of an 1/8 circle is pi*d/8. Keep in mind this is a 45 degree turn. If we are to believe this distance is a curved dick of 7.5", then what would its straight measurement be?
pi*d/8 = 7.5
d = 8*7.5/pi
d = 19.10"
We know that the straight measurement would be the line that intersects the circle at the start and end of the 45 degree turn. In this case the radius is 19.10/2.
Using a bunch of BS trigonometry:
The straight length is 7.31 inches.
A difference of 0.19"
And keep in mind that a dick that turns an eighth of a circle is a severe turn. Castro may be the only one I've seen that curves that much.
So I hope this clears up the misconception some people have on this. The length difference of a curved dick compared to it's straight counterpart is almost negligible.
If at least he had done it right.I was thinking of attempting some such calculation as this to make the same point, but I hesitated to exhibit so much nerdiness over this particular question! Thank you for taking the trouble.
What do you mean by "a 45° curvature," and how is it relevant to the problem? Stratedude was taking the supposition that a given penis has a curve that follows an arc of 1/8 of a circle, which is indeed 45 degrees of arc. Criss's penis certainly has less of a curve than that, so the difference between the straight distance from base to tip and the distance along the curve will be less than the quantity that Stratedude calculated, according to which the former would have to be 7.31" in order for the latter to be 7.5". (I have not checked this calculation, but it sounds likely to me.) From this it follows that, given that Criss's penis is no more than 7" long measured straight, it must be less than 7.5" long along the curve.I'm proud of your ability to do some simple math. But you mix up the degree of curvature and the degrees in a circle what definitely is not the same. 45° of a circle is NOT a 45° curvature.
You also seem to forget that 1/8th of a circle is not always the same. It depends on the arc length.
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How about "don't OVERESTIMATE the curvature". Why? Because its more of an optical illusion of added length than actual length.
Take an eighth circle for instance:
The circumference of an 1/8 circle is pi*d/8. Keep in mind this is a 45 degree turn. If we are to believe this distance is a curved dick of 7.5", then what would its straight measurement be?
pi*d/8 = 7.5
d = 8*7.5/pi
d = 19.10"
We know that the straight measurement would be the line that intersects the circle at the start and end of the 45 degree turn. In this case the radius is 19.10/2.
Using a bunch of BS trigonometry:
The straight length is 7.31 inches.
A difference of 0.19"
And keep in mind that a dick that turns an eighth of a circle is a severe turn. Castro may be the only one I've seen that curves that much.
So I hope this clears up the misconception some people have on this. The length difference of a curved dick compared to it's straight counterpart is almost negligible.
I have no idea what you mean by that. What do you mean by "a curvature," and what is the criterion of identity for curvatures?Again, 1/8 of a circle is not the same curvature for every circle.
"Colourate"? What is that supposed to mean?Maybe you want to draw a circle with a radius of 5" and then colourate the arc between 0° and 45°. You'll see that it's not such an big curvature after all.
He's German. Color."Colourate"? What is that supposed to mean?
I am aware of the difference between European and US spellings of the word "colo(u)r"; the point is that "colourate" (or "colorate") is not a word in English. What is it supposed to mean?He's German. Color.
Mash it in the George Foreman grill, then measure.
Red Bulls don't come in 12 oz. They go by metric. They have a 250ml (8.4 oz) and a 500ml (16.8 oz).
Whats this then???
Red Bull RB-US-12 12 oz. Energy Drink (Case of 24) | ToolBarn.com
WOW A 12oz RedBull
Again, 1/8 of a circle is not the same curvature for every circle.
"Curvature - in mathematics, the rate of change of direction of a curve with respect to distance along the curve. At every point on a circle, the curvature is the reciprocal of the radius; for other curves (and straight lines, which can be regarded as circles of infinite radius), the curvature is the reciprocal of the radius of the circle that most closely conforms to the curve at the given point." -- Encyclopaedia BritannicaI have no idea what you mean by that. What do you mean by "a curvature," and what is the criterion of identity for curvatures?