## Sand Cats

The sand cats of the desert areas of North Africa, Arabia, Central Asia, and Pakistan.

They’re beautiful, solitary, and endangered.

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## Sand Cats

## Headlines of the Day

## Woodrow Wilson, Democrat, Racist

## Data? We don’t need no stinkin’ data!

## Beginning

The sand cats of the desert areas of North Africa, Arabia, Central Asia, and Pakistan.

They’re beautiful, solitary, and endangered.

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From Instapundit:

The University of North Carolina has taken down its Employee Forum post labeling Christmas vacations and staff golf outings microaggressions.

Originally:

To help staff members avoid microaggressions, the University of North Carolina advises gender-neutral dress codes and avoiding phrases like “husband/boyfriend.”

More details:

Moreover, the guide adds that “addressing trans people with incorrect gender pronouns, calling them by former names, inquiring about their ‘real’ identity, asking them to explain their gender identity, and denying or failing to acknowledge their pronouns, name, or identity” suggests to the recipient that “as a trans person, you are inferior to and less authentic than cisgender (non-trans) people.”

As Orwell pointed out, if you want to control people, first control their language.

UNC backpedaled, saying

“The blog post you refer to was created by the Employee Forum, which does not speak for the University. The information in the post does not reflect University guidelines or policy.

Nothing to see here, move along.

The KKK, Hollywood and President Wilson

Today, cowardly elites are busily singling out Southerners and their Confederate flag bumper stickers. Why? Because taking their pitchfork brigades to Princeton University’s Woodrow Wilson School of Public and International Affairs, requires real courage.

Michael Mann, scientist: Data ‘increasingly unnecessary’ because ‘we can see climate change’

Leading climate doomsayer Michael Mann recently downplayed the importance of climate change science, telling Democrats that data and models “increasingly are unnecessary” because the impact is obvious.

Who are you going to believe, me or your lying eyes?

**Cut a circle into thirds**

Required: to divide a circle into three equal-area pieces, with two straight lines. The result will look like this:

Start by isolating the upper part (segment): Label the chord AB, the radius r, and the center O. The angle AOB is θ. C at the top is so we can identify the arc ACB.

The goal is to find the angle θ that makes the area of the segment ACBA equal to 1/3 the area of the circle: (π/3)r^{2}. The angles are in radians.

The area of the sector OACBO is: ½ r^{2 }θ.

The area of the isoceles triangle OAB is: ½ r^{2 }sin θ.

The area of the segment is the area of the sector minus the area of the triangle:

area = ½ r^{2 }θ – ½ r^{2 }sin θ

area = ½ r^{2 }(θ – sin θ)

Set this area to 1/3 the circle area:

(π/3) r^{2} = ½ r^{2 }(θ – sin θ)

Multiply through by 2/ r^{2}:

(2/3) π = θ – sin θ

This equation doesn’t have a simple analytical solution, like θ = f(x), but it can be approximated as closely as desired. I used a spreadsheet calculation and found

θ = 2.0944

In degrees, the angle is 149.27421 degrees.

Now that we’ve computed the angle, the rest is engineering. Let’s use this result to cut a circular cake (or pie) into three equal-area pieces.

Unless you’re good at measuring angles to within 0.0001 degree, you can use a really close approximation: 150 degrees (a difference of 0.72579 degree (about ¾ degree, or about 43 minutes of arc)). This will give a segment area about 1% too big, and a middle part about 2% too small. This is a lot smaller error than you’d get by using the calculated value and cutting the cake by hand.

Notice that 150 is a multiple of 30, and it’s easy to construct a 30 degree angle. Even simpler, take a clock face: the hour marks are 30 degrees apart. Draw a clock face larger than the cake, put the cake on the clock face diagram. Connect 12 to 5, and 11 to 6. Those are the cut lines.

It’s not hard to see how we can cut the cake into 6 equal-area pieces: just make a cut along a diameter perpendicular to the two lines.

This is a blog abut technology, politics, and culture. All the rest – or most of it – will be ignored.