Showing posts with label Graph. Show all posts
Showing posts with label Graph. Show all posts
Friday, April 8, 2022
Mathematical equations for breasts
Simple curve
A simple mathematical equation
for a buxom lady's breasts:
y = (1 - (|x|-1)^2)^0.5
which is equivalent to
y = Sqrt(2*|x| - x^2)
A plot of the real part of the breasts,
ignoring the imaginary part :-)
Not good enough for you ?
Try the next one !
More realistic curve
y = Sqrt(1 - (|x|-1)^2) + Sqrt(0.01 - (x+1)^2) + Sqrt(0.01 - (x-1)^2)
which is equivalent to
y = Sqrt(2*|x| - x^2) + Sqrt(0.01 - (x+1)^2) + Sqrt(0.01 - (x-1)^2)
A plot of the real part of the breasts,
again ignoring the imaginary part :-)
More complicated equation
This one was taken from somewhere
on the internet few years ago.
Unfortunately, now I couldn't find the source
nor the author anymore :-(
y =
sqrt(1 - (x+3/2)^2 / (1+(x+3/2)^10)^(1/5))
+ sqrt(1 - (10x+15)^2 / (1+(10x+15)^10)^(1/5)) /10
+ sqrt(1 - (x-3/2)^2 / (1+(x-3/2)^10)^(1/5))
+ sqrt(1 - (10x-15)^2 / (1+(10x-15)^10)^(1/5)) /10
3D surface
A 3D surface for breasts:
z = 4*x*y - x^4 - y^4
Source:
https://www.chegg.com/homework-help/questions-and-answers/surface-z-4xy-x-4-y-4-graphed-two-absolute-maximums-find-values-maximums-q11144119
Other mathematical equations for:
Heart, Bum, Penis, Boomerang
They are covered in my blogs:
https://onemanadreaming.blogspot.com/2014/08/mathematical-equation-of-love-heart.html
and
https://onemanadreaming.blogspot.com/2014/04/from-golden-ratio-to-golden-arse.html
Please visit my main page at
https://mntviews.blogspot.com/
Monday, April 18, 2016
Planned vs actual
What I planned.
What happened ... especially on my hiking trips :-)
Please visit my main page at
https://mntviews.blogspot.com/
Wednesday, August 13, 2014
Mathematical equations of love, heart, penis and the boomerang
Love
Love is complicated.
But the mathematics of it is very simple:
- It starts with "I love you"
where "I love" is a constant
and "you" is a variable.
- Later on, it is: 1 + 1 = 1
- And later still: 1 + 1 >= 3
Any questions?
Now, let us explore the mechanics of love.
Heart
Love comes from the heart.
The mathematical equation of the heart is:
To see the above graph,
go to WolframAlpha website
http://www.wolframalpha.com/
At the input area, type in:
(y - 0.75|x|)^2 + (0.75x)^2 = 1
And you'll see the heart curve.
You get a slightly different shape of the heart
by changing the value of 0.75.
Have a try at 0.6 or 0.9 or other values.
I find 0.75 more aethetically pleasing.
Actually, it just strikes me
that the following parametrised equation
(y - a|x|^b)^2 + (cx)^2 = d
(where you can set the values of the parametersa, b, c and d)
can draw just about any heart shaped curve
that one can imagine (and more) ...
I'm claiming this parametrised equation as
Paul Ma's Heart Equation.
So far, no one has disputed my claim in the
math.stackexchange forum:
http://math.stackexchange.com/questions/902120/is-there-a-name-to-this-equation-y-axb2-cx2-d
By setting a=0.75, b=1, c=0.75 d=1
into Paul's Heart Equation,
it becomes the previously mentioned heart curve.
If you set a=1, b=0.5, c=1 d=4,
you'll produce:
(y - |x|^0.5)^2 + x^2 = 4
Type the above into the WolframAlpha input area
and you'll see its heart is pretty good looking too:
How about you have a go at various other values
of the parameters a, b, c, d ?
Examples are:
a=0.5, b=0.5, c=0.7 d=0.5
a=0.6, b=(2/3), c=0.8 d=0.9
If you discover other good sets of values to use,
I would be interested to hear from you.
Boomerang
Now, when you give out love,
love always comes back to you.
Hence you expect the mathematical equation
of a boomerang to be similar to that of a heart,
right ?
Indeed it is.
Set a=0.5, b=1, c=0.13, d=1
in Paul's Heart Equation to produce:
(y - 0.5|x|)^2 + (0.13x)^2 = 1
Type the above into WolframAlpha and you'll get:
Does love make the world go round?
Well, the heart certainly makes the world go round.
Take a look at Paul's Heart Equation again:
Let a=0, b=any, c=1, d=1
and it becomes a perfect circle !
y^2 + x^2 = 1
But in a real world nothing is ever so perfect.
There are always pits and bumps.
Set a=1, b=0.5, c=1, d=500 and you'll get:
(y - |x|^0.5)^2 + x^2 = 500
Penis
Of course, you can't talk about love
without mentioning the penis.
The mathematical equation of an aroused penis is:
y = |sin(x)| + 5*exp(-x^100)*cos(x) from -3 to 3
Type the above into Wolframalpha to produce
A limp penis:
(by ShmemicalShmengineer in Reddit)
0 = 2.8x^2(x^2(2.5x^2+y^2-2)
+ 1.2y^2(y(3y-0.75)-6.0311)+3.09)
+ 0.98y^2((y^2-3.01)y^2+3) - 1.005
A fat one in polar form:
y = Cos(x) + Cos(2x) polar
The Bum
This is covered in my blog
From Golden Ratio to golden arse
http://onemanadreaming.blogspot.com.au/2014/04/from-golden-ratio-to-golden-arse.html
Breast
This is covered in my blog
Mathematical equations for breasts
https://onemanadreaming.blogspot.com/2022/04/mathematical-equations-for-breasts.html
Here is one equation from the above link
for a pair of breasts:
y = sqrt(1 - (x+3/2)^2 / (1+(x+3/2)^10)^(1/5))
+ sqrt(1 - (10x+15)^2 / (1+(10x+15)^10)^(1/5)) / 10
+ sqrt(1 - (x-3/2)^2 / (1+(x-3/2)^10)^(1/5))
+ sqrt(1 - (10x-15)^2 / (1+(10x-15)^10)^(1/5)) / 10
Above equation was taken from somewhere
on the internet few years ago.
Unfortunately, now I couldn't find the source
nor the author anymore :-(
Post Script
There are other equations for the heart.
(y^2 + x^2 - 1)^3 - (x^2)*(y^3) = 0
Here is another one:
x^2 + (y - (2(x^2+|x|-6)) / (3(x^2+|x|+2)))^2 = 36
Using 2 equations:
y = (1-(|x|-1)^2)^0.5 and y = -3(1-(|x|/2)^0.5)^0.5
from -2 to 2
In polar form:
y = x polar (x from -1.5pi to 1.5pi)
Another one in polar form:
y = (sin(x) sqrt(|cos(x)|) / (sin(x) + 1.4))
- 2sin(x)
+ 2
polar
And another one in polar form.
This equation has a name, called a Cardioid:
y = 1 - sin(x) polar
Its corresponding Cartesian equation is:
(x^2 + y^2 + y)^2 = x^2 + y^2

In 3D
0 = (x^2 + 2.25y^2 + z^2 - 1)^3
- (x^2)(z^3)
- 0.1125(y^2)(z^3)
(called Taubin heart surface)
https://mntviews.blogspot.com/
Sunday, March 14, 2010
Chances of a man winning an argument - as explained by a mathematician
Woman - as explained by a mathematician
Chances of a man winning an argument ...
During :
- Dating
- Engagement
- Marriage period
https://mntviews.blogspot.com/
Subscribe to:
Posts (Atom)
Donations are welcome to support the creation of more interesting articles in this blog :-)






