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Arc length reciprocal (hyperbolic) spiral | Dimleed's Blog

https://dimleed.wordpress.com/2014/05/20/arc-length-reciprocal-hyperbolic-spiral

Arc length reciprocal (hyperbolic) spiral. I have not found this datum either in the web or in texts. Here is my approximation for the arc length of this spiral after the two symmetrical branches have crossed the midline and go to infinity asymptotic to a certain height usually called “a” in the formulae. R2 – ( R1 ) 2 / R2. R1 is a vertical radius where the spiral crosses itself in the midline for the last time. R2 is any radius of interest. As you may know, the spiral cuts the same length of circular.

2

How to view relativistic “proper time” and Doppler effects on a spiral | Dimleed's Blog

https://dimleed.wordpress.com/2015/02/07/how-to-view-relativistic-proper-time-and-doppler-effects-on-a-spiral

How to view relativistic “proper time” and Doppler effects on a spiral. You will see how solutions to these important notions get aligned visually, on a ruled spiral and on metric hyperbolae derived from it. I am having difficulties even entering this blog but eventually I will try to upload a graphic. On the skew hyperbola one can see relativistic velocities . Actually 1/v. (v.light=c=1). There is a minimum at (1,2). On the symmetric hyperbola each height y= proper time for 1/x. Eqn: 2x 2 1. Enter your ...

3

Plot 5 points of a hyperbola at a time with a pocket calculator | Dimleed's Blog

https://dimleed.wordpress.com/2014/09/30/plot-5-points-of-a-hyperbola-at-a-time-with-a-pocket-calculator

Plot 5 points of a hyperbola at a time with a pocket calculator. Cycles do not necessarily imply circles, here you can obtain a cycle of five points on a hyperbola. Four of the points will trace one branch of the curve and the fifth will be on the opposite branch, optionally at its vertex:. The calculator should have an Ans. button. Phi is 1.618033989. Write in parenthesis (Phi 1/Ans.). Push iteratively (=) 5 times. Published in: Uncategorized on September 30, 2014 at 5:11 pm Leave a Comment.

4

disclaimer | Dimleed's Blog

https://dimleed.wordpress.com/2013/10/26/disclaimer

I do not choose or have any connection with the ads that may appear in this blog. They are part of somebody else’s agenda. Published in: Uncategorized on October 26, 2013 at 7:04 pm Leave a Comment. To TrackBack this entry is:. Https:/ dimleed.wordpress.com/2013/10/26/disclaimer/trackback/. Feed for comments on this post. Leave a Reply Cancel reply. Enter your comment here. Fill in your details below or click an icon to log in:. Address never made public). Notify me of new comments via email.

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Scaffolding of a parabola and the Golden Section | Dimleed's Blog

https://dimleed.wordpress.com/2012/05/28/scaffolding-of-a-parabola-and-the-golden-section

Scaffolding of a parabola and the Golden Section. Here is a photograph of a free-fall parabola, drawn on a square grid, that looks. Like the original but it has gone through several changes in actual size by the procedure of posting it. The screen on your computer will also be different for different observers. The proportions in relation to the grid are, however, constant. And I claim: UNIVERSAL. The dots are at vertical distances: 1…4…9…16 down (D) from the vertex. In this second picture when. You owe ...

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On September 16, 2009 at 10:17 pm Leave a Comment. The graphic shows that flowers speak to the human mind. Perhaps they are beautiful in the same way that music by J.S.Bach is. We detect a mathematical message. Who might the sender be? On September 16, 2009 at 9:55 pm Leave a Comment. Harmonic oscillator on a spiral. Search for the lines:. Published in: Uncategorized on July 26, 2017 at 7:10 pm Leave a Comment. Easy tips on ellipses. On the Earth, for instance, equatorial radius/polar radius is coshw:.

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Blog de dimlefandufcgb - my life - Skyrock.com

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