Slashdot Mirror


User: lkl

lkl's activity in the archive.

Stories
0
Comments
7
First seen
Last seen
Profile
(view on slashdot.org)

Comments · 7

  1. Re:Effective way to keep screens locked on Schneier On Un-Authentication · · Score: 2, Funny

    One morning at the office all the files in the home directory of a colleague were missing. After digging around a bit he concluded that someone had apparently mkdir ~/.remember_to_log_out mv ~/* ~/.remember_to_log_out

  2. Re:Pumping on Ballmer Admits "We Screwed Up Windows Mobile" · · Score: 2
  3. Re:Any idea what it is? on Norton Users Worried By PIFTS.exe, Stonewalling By Symantec · · Score: 1

    >... exploits usually are not particularly portable.

    OK, but there has been at least one attempt at planting a portable back-door in the linux kernel: http://kerneltrap.org/node/1584

  4. Correct. In fact, success is... on Success Not Just a Matter of Talent · · Score: 1

    Success is a mental transformation.
    A. Vayner.
    PS. Impossible Is Nothing!

  5. Re:2004 US Presidential Election Stolen in Ohio on States Throw Out Electronic Voting Machines · · Score: 1

    You can't ignore problems like an overzealous volunteer counting a few hundred more votes for his favorite candidate.

    Which is why standard counting practices include having multiple unaffiliated people count the same ballot stacks independently to confirm any recorded result.

    - or to achieve an even smaller risk of conspiracy: Two or more people of different, publicly known affiliations.

  6. Re:I had no idea . . . on US Removes Piracy Sanctions From Ukraine · · Score: 1

    Actually, Odessa is a major port. Not many years ago it was even more so, when it harboured vessels with naval nuclear propulsion. Some thought that the seamen of those vessels were little different from pirates. :-)

  7. Re:Pixels/inch on Mitsubishi LED Projector: Small, Cheap, Durable · · Score: 1

    The (two) diagonals of a 600X600 segment of the 800X600 matrix will not have 600X[sqrt(2)] pixels, but exactly 600 pixels. Each pixel is located in a separate row and in a separate column. In just the same way one cannot use the Pythagorean Theorem (http://mathworld.wolfram.com/PythagoreanTheorem.h tml) to find the pixels on the diagonals of the 800X600 matrix. Instead, those diagonals will effectively have one pixel for each of the 800 columns of the matrix.