Often riding the buses uptown or downtown you notice this as your are trying to determine how many streets left to go til your stop. There's random streets all over the city that have no street numbers on all four corners, as well as none hanging from the stop light in the middle. Is this something intentional? It's hard to believe all four corners plus the traffic hanging one in the middle are just knocked down and being neglected to replace for months. 33rd and 3rd I believe is a recent example.
I remember somebody mentioning on AVEN Forums a while back that 4 in 6 asexuals are on the spectrum. I think I remember the wrong numbers tho so I wanted to ask if anyone has heard of this statistic before? I have found a few studies online, but I'm looking specifically for that breakdown of it to calculate it lol
I am studying real analysis and it is fairly new to me. I stumbled upon this proof question and I am confused as to what to do and what process to use, I would really appreciate some guidance or hint. This question is a second part of a theorem; the first part is- If M and N are neighbourhoods of a point x, then M intersection N is also a neighbourhood of x.
Thank you!
# associative list of dir=>path_to_dir
dirs[dirOne]="/path/to/dirOne"
dir[dirTwo]="/path/to/dirTwo"
dir[dirThree]="/path/to/dirThree"
# in each directory, print basename of files
for dir in "${!dirs[@]}"; do
echo "$dir":
find "${dirs[$dir]}" -type f 2> /dev/null | sed 's!.*/!!'
done
Output:
/path/to/dirOne:
fileA
fileB
fileC
/path/to/dirTwo:
fileC
fileD
fileE
/path/to/dirThree:
fileC
fileD
fileG
How to determine that fileC is the only file in all the directories in the value of the associative array? For my purposes, it needs to use this data structure and I should be able to just add more elements to the array in the future (no hardcoding # of elements). Any ideas much appreciated.
P.S. Apparently the order of associative arrays is not respected--is it possible to sort this in the order the elements were added?
I understand that snake roads used to be a method to counter traffic and upgrading roads, however I believe it was patched. My current City (camping at Level 10) has all roads maxed, as I have a design I like and like the aesthetic of the upgraded roads. My layout used to be one long snake and I recently changed it to one with lots of intersections. Since making this change, I have noticed there is visually a lot more cars and in my city (obviously no amber or red, as all my roads are upgraded as much as possible for my level). When I level up and unlock the next road upgrade, will I be hit with a lot more traffic jams with my layout that has lots of intersections than my previous snake layout, or does the number of intersections have no impact on traffic whatsoever and it is a purely visual change? Thank you!
Well just step on the gas, if you go fast enough your plate number is just a blur!
I know that the 19x19 board is supposed to be the board that balances territory and influence the best way, due to the 192 points between the third line and the margins versus the 169 points between the fourth line and the center. However, the 20x20 board does it even better: 204 points versus 196 points.
It made me think, perhaps boards with an even number of intersections aren't suitable for playing, for some reason. So, is there really a reason?
Quite a stupid accident here, and sorry for the really crisp topic.
I got some scrapes in my hand, face, and knee. I can still ride.
What happens or what should I do next? I'm not sure who was at fault or who would be paying who. The driver (who was really helpful) did ask me to get myself and my bike checked. Does that mean I can bill if there are large damages?
An m-gon and n-gon are on the plane. Find the maximum number of intersections (two line segments intersect only at a point) if
(EASY) both polygons are convex.
(MEDIUM) m is even or n is even.
(LITERALLY AN OPEN PROBLEM) m and n are both odd.
For example the star of David shows that the maximum number of intersections for m = n = 3 is at least 6.
