> On Jan 25, 5:00 pm, Wally W. <ww8...@aim.com> wrote: > > On Thu, 24 Jan 2013 20:51:15 -0800 (PST), > Archimedes Plutonium wrote: > > > > >The last time I wrote about a calendar curiosity > was > > >when I asked how many calendar years do I need in > order to not have to > > >buy a new calendar. And the answer is 7, if we > ignore leap years. The > > >answer is 7 because I need only 7 calendars that > start the january 1st > > >with one of the seven days of the week. If I have > those, I need not > > >buy any new calendar. > > > > >But now I have a new calendar question, sort of a > reversal of the 7 > > >calendars. I am receiving social security checks > every 2nd wednesday > > >of the month. > > >So the question is, what math formula can be > written that tells me how > > >many days in each month, starting January of 2013 > for the next ten > > >years, how many days in each month that I have to > wait for the check. > > > > The approach of finding and adapting a general > formula seems overly > > complicated for the one-off task. > > > > It will probably be easier to make a table of dates > in a spreadsheet > > and extract the desired dates. > > > > >For example, January 2013, the first wednesday was > 2nd and the second > > >wednesday was the 9th which means I had to wait 9 > days for Jan 2012 to > > >receive the check. Now Feb 2012, the first > wednesday is 6th and the > > >second wednesday is the 13th so I have to wait 13 > days. > > > > >So far I have this: > > >2013 > > >Jan wait 9 > > >Feb wait 13 > > >. > > >. > > >. > > > > Your results are tabular. > > > > A spreadsheet can produce this output. > > > > > > > > > > > > > > > > > > > > >So what is the formula that gives me those numbers > without consulting > > >a calendar? Here I would have to include leap > years. > > > > >And it is obvious that the numbers have a lower > limit of 7 and a upper > > >limit of 15, depending on what day is the first > day of that month. > > > > >What I am interested in is whether there is a > internal pattern that > > >can easily tell me if a month is going to have a > early payday or > > >whether it is near to 15 day wait.
Then, asshole, figure it out yourself. You get no special sympathy/treatment after dumping your off-topic garbage here in sci.math. Get it, MATH is the topic, asshole. > > > > >And I wonder if some years are going to have many > 7 day paydays or > > >many 15 day paydays, given that a > > >probability of a 7 or 15 day month is about 1 per > year since we have > > >12/7 = 1.7 > > > > >Anyone figure out a formula? > > > > Maybe, but it would be complicated and would > probably be evaluated in > > a spreadsheet. > > > > Why bother with a formula when the spreadsheet can > produce the result > > you want without complexity. > > > > >And I would guess that there is a general formula > for what day is the > > >1st of the month for the next ten years > > > > That would be a list of 120 days. > > > > Such a list is easy to produce in a spreadsheet > without needing to > > find a general forumula. > > > > > > > > > > > > > > > > >has been figured out and that > > >this formula is part of the solution for the 2nd > wednesday of each > > >month. > > Most people would like to have some idea of "how it > works", or the > mechanism or the internal pattern, rather than be fed > the facts of a > spreadsheet. > > One can easily get blueprints of a car engine, but > what we really need > to know is it works by explosions in cylinders, > converted into forward > motion. > > AP