476 Matching Annotations
  1. Apr 2022
  2. Mar 2022
  3. Jan 2022
  4. Dec 2021
  5. Nov 2021
  6. Oct 2021
  7. Sep 2021
  8. Aug 2021
  9. Jul 2021
  10. Jun 2021
  11. May 2021
    1. Collecting per-second measurements of CPU load might yield interesting data, but such frequent measurements may be very expensive to collect, store, and analyze.

      Revisit the log files on our production server.

    1. With over 16 million pulls per month, Google’s `distroless` base images are widely used and depended on by large projects like Kubernetes and Istio. These minimal images don’t include common tools like shells or package managers, making their attack surface (and download size!) smaller than traditional base images such as `ubuntu` or `alpine`.

      I need to check these out.

  12. Apr 2021
  13. Mar 2021
  14. makerdao.com makerdao.com
    1. a Docker container running a very simple NodeJS web server with the Graphile library (and some additional Netflix internal components for security, logging, metrics, and monitoring) could provide a “better REST than REST” or “REST++” platform for rapid development efforts

      Give this a try.

  15. Feb 2021
    1. p. 217:

      We also keep a higher percentage of our assets in cash than most financial advisors would recommend --- something around 20% of the value of our assets outside the value of our house.

      Compare this to my current allotment.

  16. Jan 2021
  17. Dec 2020
    1. p. 198:

      Given any five points on a sphere, show that some four of them lie on a hemisphere that includes its boundary.

      I'll admit, I already looked at the hint for this problem, and yes, my initial approach did indeed consist of trying to find the 'worst' configuration.

      I can think of two ways to determine whether or not two points on a sphere lie within the same hemisphere:

      • First off, since any two points on a sphere may be connected by a great circle, they're in the same hemisphere if they're separated by no more than \(\frac{\tau}{2}\) radians along this shortest path.
      • Equivalently, the length of the line segment connecting them must be less than or equal to \(2r\), where \(r\) is the radius of the sphere.

      One other note:

      • It's always possible to divide the sphere in half in such a way that any two points lie within the same hemisphere. (This is a corollary of the first point, above. Note that two antipodal points must necessarily fall on the boundary of such a division.)

      So, I have a picture in my mind of the sphere divided into eight regions of equal area by way of three great circles which intersect one another at right angles. (Think the Equator, the Prime Meridian, and a third great circle drawn through the poles at 90 degrees longitude.) My thinking now tends more toward combinatorics and the pigeonhole principle than geometry proper.

  18. Nov 2020