How Big Is Your Collection?

i have 30 videos on my psp

1. How is debt collection done?

What is the debt collection process?Different lenders have various ways to collect unpaid debts. For More Information Visit This Website:Free Online Debt Advice

2. is this a good horror collection? 10 pointss?

you seem to have a lot of the newer horror movies that are all the same in my mind. not really scary just something to poke fun at. what about all the originals-(not the remakes) halloween,nightmare on elm street, friday the 13th, candy-man,land of the dead,dawn of the dead,saw. ...tons of them i can not even think of. you mostly seem to have teen slasher flicks

3. Is it possible to find an uncountable collection of subsets of the natural numbers so that for any two sets in this collection, their intersection is nonempty and finite?

Yup.This is a tricky question. One can spend many rainy afternoons looking for a method, an opening, a way in, with nothing to show for it. I know. I did, a long time ago.The trick is to change the question. This sounds like a bad idea, but it's a good idea when you can change a question in such a way that it becomes easier, though still close enough to the original so that solving it is helpful.Here, what you want to do is to switch the "natural numbers" with "rational numbers". And now you have two problems to solve, but they are both easier than the original:How to find a family of distinct subsets of the rational numbers with only finite pairwise intersections.How to transfer such a solution back to the natural numbers.The second question is easy. You know what "countable" means (otherwise you would not be here), you know that the rational numbers are countable, bingo. For the first question, you are looking for sets of rational numbers. It may be easier to think of sequences of rational numbers. It may even be easier to think of a special kind of sequences: Cauchy sequences. How many distinct ones can you pick? What can you say about their intersections?Good. You are done.(By the way, the condition "nonempty" mentioned in the question is meaningless. You can solve the question without worrying about empty intersections, and once you do, add the single element 23 to each set. ).

4. Do you have a collection?

Coins & currency from around the world. Harley Davidson Memorbilia Frogs Unique bottles and last but not least, DUST... unwillingly though.. : )

5. Is it weird that I have a collection of souls?

What are you saving them for?

6. Who is Comcast's Collection Agency?

com

7. Is the collection of water in the body a symptom of tuberculosis?

No, not at allCollection of water in the body and in specific parts have wide variety of reasonsFirst you have to descriminate whether its real collection of fluid or just your feeling of bloatingThere should be another symptom along with water collection in specific part or generalisedSo if its real collection of fluid with any particular symptom then immediately consult a doctor for perfect analysis and evaluation of the problem

8. If I want to donate my beanie baby collection to a children's hospital?

That is a loving idea, However. Many of the terminally ill children are not allowed to have plush toys that are not brand new in the wrapper. Plush toys in any environment pick up germs and dust which can make a sick child even more ill. If you want them to be donated to a great place where kids are in need. You can donate them to the Police Department who provides animals to children they come across on domestic abuse calls. A scared child in the arms of police officer is more trusting when handed a cute cuddly animal to hug, Nice idea, but the hospitals I donate to will only take brand new toys. Police, homeless shelters, and battered women's shelters take all great donations. Thanks for being a giver. Tracylyn S

9. Spongebob Collection... How much?? (pics included)?

I would buy it for $40!

10. A specific collection of subgraphs in $K_70, 70$

Based on the comments about finding 70 partitions of 70 into distinct parts, with part $j$ appearing $j$ times among all partitions, I came up with an alternate integer linear programming formulation and found a solution. Let $P$ be the set of all (14136) partitions of 70 into distinct parts of size at most 24. For $j in 1,dots,24$, let $P_j subset P$ be the subset of partitions that contain part $j$. Let binary decision variable $x_p$ indicate whether partition $pin P$ is used. The problem is to find a feasible solution to the following constraints: beginalign sum_pin P x_p &= 70 sum_pin P_j x_p &= j &&textfor $j in 1,dots,24$ x_p &in 0,1 && textfor $pin P$ endalignHere's one such solution:Edit: Here's an updated formulation that captures both left ($i=1$) and right ($i=2$) sides and the rule that prevents the same pair $j,k$ from appearing together on both sides: beginalign sum_pin P x_i,p &= 70 &&textfor $iin1,2$ sum_pin P_j x_i,p &= j &&textfor $iin1,2$ and $j in 1,dots,24$ sum_pin P_j cap P_k x_i,p &le j y_i,j,k && textfor $iin1,2$ and $1 le j