We got two new kittens from Patches! (if you did not read the blog “Our Cats” or “Kittens” click on Patches for “Our Cats” and click Kittens for the blog on our Kittens.)

We named one Oreo, and the other is Hiccup. We picked the name Oreo because she is black on the ends and white in the middle like an Oreo. We picked the name Hiccup because he looks a lot like the dragon from the movie How To Train Your Dragon but acts like Hiccup in How To Train Your Dragon.

Oreo’s personality is:

always wanting outdoors

always attacking her sister

running over and scratching my brother’s face at night

We have two “named” so far. One is named P.J which stands for Patches Junior because she looked a lot like her mom (who is named Patches). The other is named Dozer because he is huge and pushes the other kittens out of the way to nurse.

Here is Dozer, P.J, and the others sleeping:

P.J. is on the top left and Dozer is the one closest to the camera (that looks like a tiger).

They all have their eyes open now, but unfortunately they were mostly sleeping when I took this picture:

π (pi) is the ratio between a circle’s circumference and it’s diameter. You can check this by using a tape measure. Measure around a circle. Then measure across the circle.

π = Around / Across

Did you know there is a way to calculate π? There are a lot of different ways, but one is called the Leibniz formula for π.

The more terms you add/subtract to it, the closer it gets to being accurate. A problem with the Leibniz formula for π is that it takes a lot of calculations to get an accurate version of pi.

Here is a mini-program I wrote in Python 3 to repeat this one million times.

pi = 0
for n in range(1000000):
pi += ((-1)**n*4) / (2*n+1)
print(pi)

Here are some of the numbers from that calculation:
4.00
2.66
3.46
2.89
3.33
2.97
3.28
3.01
3.25
3.04
3.23
3.05
3.21
3.07
3.20
3.07
3.20
3.08
3.19
3.09
3.18
…999980 more times…
3.1415916535897

Here is real PI:
3.1415926535897

Isn’t it interesting that my version of PI, after a million iterations, is 1 digit off of real Pi, but the digit is in the middle? This has something to do with Euler numbers which you can read about at http://en.wikipedia.org/wiki/Euler_number .

For most practical purposes, 3.14159 is more than enough digits to use with Pi.

For having a travel of over 5′ x 8′, it still handles the fine details with quite a bit of repeatable accuracy. I helped to make a candle holder out of a piece of curly oak. It turned out to be very pretty.

In the following picture, you can see 4 toolpaths. The large circular pocket (0.25″ deep), the small inner pocket, the radius around the edge of the circle, and the engraving.

The rest of the project was completed using a bandsaw and conventional tools. CNC brings a lot to the table (pun intended), but it is more amazing what a craftsman can do by hand.

Did you know that Okuma, who is a manufacturer of state of the art CNC machines, hand scrapes all the seven components of a machine foundation?

Unfortunately, there is still no technology available to achieve the geometric precision that hand scraping does. Components need to be aligned within a millionth of an inch. And it’s where that kind of precision is needed that makes it even more critical: your machine’s foundation. The seven components of a machine’s foundation simply must be hand scraped to create ideal flatness, to develop proper oil pockets, and to achieve those tight tolerances.

In the world of CNC routers, we talk in “thousandths of an inch”. But in the above, they are talking in “millionths of an inch” and “by hand” in the same paragraph. That is simply amazing to me.

Here are some pictures of the finished product. The sum of some of the efforts of man, machine, and nature.