about math...
about math...
Deleted
Last edited by josephty1 on July 27th, 2018, 1:13 pm, edited 7 times in total.

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- Freshman Poster
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- Joined: December 9th, 2016, 11:49 am
Re: Is Pi 4?
Well I never really paid attention beyond Algebra 1 and just memorized how to do the problems (like the other 99% of people) so either way I'm good.
Re: Is Pi 4?
Is this a parody of something?
Re: Is Pi 4?
Just another unfunny attention-whore time waster, with gems like this:
Flat-earthers, No-forests-on earth, and all these other time wasters should be publicly tarred and feathered, seriouslyWe should have always asked more persistently why the arc of the cycloid is 8r while the circumference is 2πr. As a matter of kinematics, it makes no sense. The same point draws both, so why the 21% miss? I will be told that it is because with the circumference, the circle is not moving along an x-axis, but with the cycloid, it is. It is the difference between a rolling circle and a non-rolling circle. It is this lateral movement that adds the 21%. But whoever is telling me this is missing a very important point: in the kinematic circle I am talking about, the circle is also rolling. If you are in an orbit, for instance, the circle is not moving laterally, but a point on the circle is moving. The circle is rolling in place, and it is moving exactly like the point in the cycloid. Therefore, we see it is not the lateral motion that adds the 21%, it is the rolling alone. A static circle and a circle drawn by motion are not the same. The number π works only on the given static circle, in which there is no motion, no time, and no drawing. Any real-world circle drawn in time by a real object cannot be described with π.
If we study the generation of the cycloid closely, we find more evidence of this, since the arc of the cycloid isn't some sort of integration of the circumference with the distance rolled. It can't be, because some point on the circle is always contiguous with the flat surface. We would have to slide the circle in order to add any of the x-distance traveled
What is actually happening is that with the cycloid, the x-to-y integration of distances is explicitly including time, as you see here:
1)Too much of one thing defeats the purpose.
2)Everybody is full of it. What's your hypocrisy?
2)Everybody is full of it. What's your hypocrisy?
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- Freshman Poster
- Posts: 127
- Joined: December 9th, 2016, 11:49 am
Re: Is Pi 4?
Oh the days where men (yes, only men) would get together and hunt down a politician (or other public figure) they didn't like and beat, tar, and feather him (and nothing would happen to them, since no one knew who they were, no cameras, no fingerprints, no dna..). Oh that would have been wonderful.droid wrote:Just another unfunny attention-whore time waster, with gems like this:
Flat-earthers, No-forests-on earth, and all these other time wasters should be publicly tarred and feathered, seriouslyWe should have always asked more persistently why the arc of the cycloid is 8r while the circumference is 2πr. As a matter of kinematics, it makes no sense. The same point draws both, so why the 21% miss? I will be told that it is because with the circumference, the circle is not moving along an x-axis, but with the cycloid, it is. It is the difference between a rolling circle and a non-rolling circle. It is this lateral movement that adds the 21%. But whoever is telling me this is missing a very important point: in the kinematic circle I am talking about, the circle is also rolling. If you are in an orbit, for instance, the circle is not moving laterally, but a point on the circle is moving. The circle is rolling in place, and it is moving exactly like the point in the cycloid. Therefore, we see it is not the lateral motion that adds the 21%, it is the rolling alone. A static circle and a circle drawn by motion are not the same. The number π works only on the given static circle, in which there is no motion, no time, and no drawing. Any real-world circle drawn in time by a real object cannot be described with π.
If we study the generation of the cycloid closely, we find more evidence of this, since the arc of the cycloid isn't some sort of integration of the circumference with the distance rolled. It can't be, because some point on the circle is always contiguous with the flat surface. We would have to slide the circle in order to add any of the x-distance traveled
What is actually happening is that with the cycloid, the x-to-y integration of distances is explicitly including time, as you see here:

Re: about math...
Why would math have anything to do with sexuality?
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