Skip to main content

Gonna Get You Sucka

So my 3rd grade daughter writes a note at the beginning of the year (last year). It says "I am coming to get you," and it's just a joke note as a group of the kids are doing this. They're young, 2nd graders, and they do dumb things. Zero tolerance is the policy at the school so she has to write an apology and go visit the principal's office and I had to pick her up from school. She's scared and crying. Another kid also writes a note, a boy, and he gets the third degree too. I looked at her cohort and he was mortified. He was 8.

Today, Alfonso Nevarez a Democrat legislator from Texas [1] makes a similar verbal claim that he is going to "get you" to a fellow legislator. What happens? He gets on CNN and denies it [2].

Apparently we hold our grade school children to a higher standard of behavior? Maybe the standards of behavior are lower in Texas. I won't speak for Texans, but if he were a California rep we'd be asking for his removal.

[1] https://www.txdirectory.com/online/person/?id=44687
[2] http://thehill.com/blogs/blog-briefing-room/news/335593-texas-dem-denies-threatening-colleague-on-legislature-floor

Popular posts from this blog

Number of Primes

Anderson's Theorem (a) The number of primes in [1,n] is no more than 2+floor(n/2). The probability of n being prime when n is not prime is 1/2 - see Dasgupta,Papadimitriou,Vazirani "Algorithms" page 26. Therefore, the E(pi(n)) is n/2. (b) There does not exist another set of adjacent primes other than {1,2,3} 5: 2 + floor(5/2) = 2 + 2 = 4:=> {1,2,3,5} : 4 <= 4 7: 2 + floor(7/2) = 2 + 3 = 5 => {1,2,3,5,7} : 5 <= 5 11: 2 + floor(11/2) = 2 + 5 = 7 => {1,2,3,5,7,11} 6 <= 7 26: 2 + floor(26/2) = 15 => {1,2,3,5,7,11,13,17,19,23} : 10 <= 15 Lagrange's Theorem is Inaccurate Lagrange's theorem about primes states that pi(x) is the number of primes <= x. The pi(x) is approximately x/ln(x). He postulated that the lim of pi(x)/(x/lnx) as x-> infinity was 1. This is incorrect. if the number of primes is bounded by n/2 then refactoring and reducing Lagrange's Theorem results in the lim of ln(x) as x approaches infinity. This is alwa...
Read more

How To Cancel ATT Uverse

I was a subscriber to the AT&T Uverse service for a little over 2 years. In that time, we had experienced good service for the first year, and then it sucked. After 12 months, or there in, the service degraded quickly, and would stop working all together at times. At first it would die for a short period of time, usually when we were not home. Then it would get progressively worst, until there was an entire week of no service. We had technicians at the house trying to fix the service, but it would repeat the behavior quite consistently. On January 15th we finally gave up and switched to a lesser service, COX TV and Internet. In the past we had cable service and it was always reliable, but not as good as the AT&T digital service. COX doesn't have nearly as many HD channels, but that's not enough. We needed internet to be reliable, and AT&T couldn't deliver that. Cancelling the AT&T service was a nightmare. Try to find anything about such things on their web s...
Read more

DNS Custom Logs and selinux

If you google "named custom logs selinux" you will find quite a bit of chatter about setting up custom logs outside of /var/log for DNS (named). These posts are interesting, but they tend to be run on posts about learning selinux and becoming an expert on named. What you need to know? If you have setup custom logging locations in your /etc/named.conf file, such as:     channel default_file {         file "/var/log/named/default.log" versions 3 size 5m;         severity dynamic;         print-time yes;     }; Then you will likely see errors like this in /var/log/messages: Oct 26 11:41:13 namedsvr setroubleshoot: SELinux is preventing /usr/sbin/named from write access on the directory /var/named/chroot/var/log/named. For complete SELinux messages. run sealert -l 6eab4aaf-e615-4ade-9e88-4efdc789eaf2 Then you run the sealert command as suggested by the very friendly selinux audit log and yo...
Read more