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19 No-Fail Stylish Gifts That Definitely Won’t Be Re-Gifted

As far more conscientious people, such as my wife, have noted, the whole idea behind giving a gift is to demonstrate to the recipient that you're thinking of them, not just to cross another item off the to-do list. Clearly, though, the psychology of the regift is more complicated than my unfettered enthusiasm above would indicate. And as is often the case with such matters of human nature, few have articulated the complexity better than Jerry Seinfeld and Larry David:.

So there's a sitcom take on the psychology of regifting, but does behavioral science have anything to say on the matter? Thanks to a just-published article in this month's Psychological Science , the answer is yes. In a series of studies, researchers from London Business School, Stanford School of Business, and Harvard Business School examined the perceptual processes that lead to societal taboos regarding regifting. Their findings indicate that, indeed, the practice is frowned upon in certain quarters, but perhaps not as much as you suspect.

Specifically, they found that receivers -- those individuals asked to imagine themselves being given a gift -- report viewing regifting as offensive. In fact, when asked whether it would be worse for them to throw the gift in the trash or to regift it, receivers rate the two actions as equally problematic. They assume that the gift-giver will be just as upset to learn that the item has been destroyed as they would be to learn that it was given to a third party.

But the research also indicated that these fears are unfounded, or at least, exaggerated. Because when you ask givers about this very scenario -- how offensive would it be if someone regifted their gift versus if someone threw it away -- they're much less upset about the regifting. Similar findings emerged when the researchers looked at actual behavior. In this study, participants came to the lab along with two friends.

The participant then selected one of three available items to gift wrap and present to one friend, who was then given the opportunity to regift the item to the third friend. As the authors describe it, these studies reveal an asymmetry how givers and receivers react to regifting. And it's driven by another asymmetry in how they think about entitlement: Givers think that the act of gift-giving passes on to receivers the right to do with the item what they please; receivers, on the other hand, worry that the gift-giver still retains some say in how the gift gets used.

So in the great regifting debate, empirical data can be found to support both sides. Yes, there is a taboo against regifting -- like Elaine Benes, original gift-givers might be offended to learn that their present has been recycled not to mention yet another complication unexamined by these studies, namely how the second receiver of a regift feels upon learning the history of the item.

But this taboo isn't as strong as we assume it to be. As for me, I'm sticking with the regifting, especially when it can be done without anyone knowing that it's happening. It's satisfying in much the same way that I find eating leftovers for lunch -- what could be more productive than clearing out space in the fridge and saving the effort of packing a new meal? Of course, I'm the only one in my family who feels this way, so I more or less hold a Tupperware monopoly at my house. If the same holds true for regifting, so be it. For more amusing life lessons from the science of Seinfeld, click here.

For more by Sam Sommers, click here. But the reality is that she only knows that your result is just one of those results, but has no idea which one of them is your result after subtraction. If you now play the game again, be sure to look at the matrix and find those numbers I just mentioned… they will all have the same gift or prize associated with them, whereas the rest of the matrix may have other gifts randomly assigned to the other numbers.


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Mark has it right. When you subtract both digits of a two digit number from you always end up with a multiple of 9.

The Art Of Regifting: The New Rules Of Secondhand Presents

At any rate, pretty cool…….. Bottom line question. There are several gifts. I just looked at the pop up again. I have been assuming here that the gifts are always on the same squares. The gifts change squares every time, but identicle gifts Always land on a multiple of nine. When your number changes, whether the gift changes or not, it is still a multiple of 9.

Rather than look at this as an equation lets just look at it logically. OK got it? A toaster. Now I will pretend to guess…Great! Your gift is A toaster right? Try it again. This time I will change the gift to a pair of socks, but of course we will still use only 9 squares that are a multiple of 9 with a pair of socks on all.

Pretending to guess…Great! I guessed a pair of socks! Am I right again! Throw in a mathmatical equation that always has the same 9 sets of answers, make all 9 sets the same gift, Add a mass of other gifts with letters and graphics that all seem to blend together. Forget how the equation to arrive at multiples of 9 works.

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All you need to know is, ather the basic sum is performed only one of thes numbers will be returned. Try it. All you need to know is, after the basic sum is performed only one of thes numbers will be returned. As many of the comments show, we are a nation of math illiterates. And these people presumably vote. For those still confused do this simple test: 1 Click into the gift screen do not pick a number first.


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It WILL be the gift in box 90 everytime. Hey kids suprise suprise. Automatically you bring the mouse pointer to that number, the program reads this and voila! Let me explain. And nothing could be further from the truth. You will notice that each of those nine numbers is exactly 9 more than the previous number. Now, the same holds true for each of the ten point ranges in the range of That is, if you pick something the result is 18, if you pick something the result is 27, and so on. But, as I hope I have demonstrated, no mystery here.

Therefore, the first 9 boxes of the 99 boxes are irrelevant, but they tend to add to the mystery. Numbers is numbers and people can do all kinds of tricky things with them like, er, the government. Example: 9,18,27,36,45,54,63,72,81… are all Oven Mitt or Ref. Magnet or whatever.

None of the other numbers matter at all.

Mind Control Chair

Those will always be the same. Any two digit number, say 41, minus the digits that make the number, , will always equal a multiple of 9. Now since Robin knows you have to calculate a multiple of 9, all the gifts that are in the numbers 9,18,27,36,45,54,63……… Are all the same gift. They just change the multiple of 9 gifts each time you play, but they are all the same gift for that play. Try the game again and watch the gifts under these numbers. There are lots of odd number patterns , check this out!!! Tell someone that you can square any 2 digit number ending in 5 in your head faster then they can on a calculator!!

Howz it work ya say?? It works from 15 to 95 quick and easy. It actually works on all digits that end in 5 but of course becomes more complicated beyond 2 digits. The principle does still work however. Once you get the concept you can literally do the equation in your head faster then someone can with a calculator!! Each box that is a multiple of 9 is the same gift. Robin will guess incorrectly. The math thing is a clever trick. It switches it around. Haha, untill you actually look at it, it happens seemingly fluidlike. I cannot believe the number of people that could not understand how this is done.

I mean sure, many people have a hard time with algebra, but the frigging 9 times tables??? How can anyone get the answer to how it is done, then try it again and still not understand how easy it is. I think our future is not so bright after all. And somebody said something about why they need a calculator?

The Early Development of Set Theory (Stanford Encyclopedia of Philosophy)

Bobby, algebra and trigonometry, and calculus, and linear algebra, and differential equations put a lot of money into my hands, and allowed me to do some amazing things like take a dive to m in the Alvin research sub and drive around in the mud at the bottom of the ocean, for example. We need science and math people in a big way. Secret: every 9th box is the same.