Whatcha need @Ouack Man™ ?
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notencore Offline
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#1
Whatcha need @Ouack Man™ ?
Whatcha need @Ouack Man™ ?
14-01-2017, 01:47 AM
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#2
RE: Whatcha need @Ouack Man™ ?
(14-01-2017, 01:47 AM)notencore Wrote: Whatcha need @Ouack Man™ ?

WHAT
14-01-2017, 01:48 AM
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CosmicGem Offline
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#3
RE: Whatcha need @Ouack Man™ ?
Whatcha need @Ouack Man™ ?


14-01-2017, 01:48 AM
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MiniMacro Offline
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#4
RE: Whatcha need @Ouack Man™ ?
WHAT DO YOU WANT

wow this is total BS
(This post was last modified: 14-01-2017, 01:57 AM by MiniMacro.)
14-01-2017, 01:55 AM
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notencore Offline
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#5
RE: Whatcha need @Ouack Man™ ?
I put a little bit on my fork
14-01-2017, 02:16 AM
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Garirry Offline
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#6
RE: Whatcha need @Ouack Man™ ?
According to all known laws of aviation, there is no way a bee should be able to fly. Its wings are too small to get its fat little body off the ground. The bee, of course, flies anyway because bees don’t care what humans think is impossible.
14-01-2017, 02:48 AM
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iYamWhatIYam Offline
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#7
RE: Whatcha need @Ouack Man™ ?
The missle knows where it is at all times. It knows this because it knows where it isn't. By subtracting where it is from where it isn't, or where it isn't from where it is, whichever is greater, it obtains a difference or deviation. The guidance subsystem uses deviations to generate corrective commands to drive the missle from a position from a position where it is, to a position where it isn't, and arriving at a position where it wasn't, it now is. Consequently, the position where it is is now the position where it wasn't, and and it follows that the position where it was is now the position that it isn't. In the event that the position that it is in is not the position where it wasn't, the system has acquired a variation, the variation being the difference between where the missile is and where it wasn't. If variation is considered to be a significant factor, it too may be corrected by the GEA, however, the missile must know where it was. The missile guidance computer scenario works as follows: because a variation has modified some of the information the missle has obtained, it is not sure just where it is. However, it is sure where it isn't, within reason, and it knows where it was. It now subtracts where it should be from where it wasn't, or vice versa. By differentiating this from the algebraic sum of where it shouldn't be, and where it was, it is able to obtain the deviation and its variation, which is called air.

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14-01-2017, 03:51 AM
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Smedis2 Offline
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#8
RE: Whatcha need @Ouack Man™ ?
Tennis in China is a rapidly growing sport that has received much private and public support, and has today become firmly entrenched in the Chinese consciousness as one of the most popular. Tennis is now the third-most popular sport on television in China, behind Association football and basketball. The national governing body is the China Tennis Association.

China has 30,000 tennis courts and an estimated 14 million people in China regularly play tennis, up from 1 million when the sport returned to the Olympics in 1988, according to the WTA Tour. The Chinese government is aiming to increase that by 15 percent every year. The nation’s tennis market has reached $4 billion annually, according to Tom Cannon, a professor and sports finance expert at the University of Liverpool Management School in England.

The women’s tour last year upgraded the China Open in Beijing to become the only combined event with the men’s tour in Asia. Played at the Beijing Olympic Tennis Center with combined prize money of $6.6 million and a main stadium that holds 10,000 spectators, the China Open is now one of the WTA’s top four tournaments. The ATP’s other flagship tournament in Asia is the $3.24 million Shanghai Masters.

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14-01-2017, 07:37 PM
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MrKyurem Offline
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#9
RE: Whatcha need @Ouack Man™ ?
Pepper gets its spicy heat mostly from piperine derived both from the outer fruit and the seed. Black pepper contains between 4.6% and 9.7% piperine by mass, and white pepper slightly more than that. Refined piperine, by weight, is about one percent as hot as the capsaicin found in chili peppers. The outer fruit layer, left on black pepper, also contains important odour-contributing terpenes including pinene, sabinene, limonene, caryophyllene, and linalool, which give citrusy, woody, and floral notes. These scents are mostly missing in white pepper, which is stripped of the fruit layer. White pepper can gain some different odours (including musty notes) from its longer fermentation stage. The aroma of pepper is attributed to rotundone (3,4,5,6,7,8-Hexahydro-3α,8α-dimethyl-5α-(1-methylethenyl)azulene-1(2H)-one), a sesquiterpene originally discovered in the tubers of cyperus rotundus, which can be detected in concentrations of 0.4 nanograms/L in water and in wine: rotundone is also present in marjoram, oregano, rosemary, basil, thyme, and geranium, as well as in some Shiraz wines.

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14-01-2017, 07:50 PM
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notencore Offline
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#10
RE: Whatcha need @Ouack Man™ ?
ACESpark, creator of sprites inc, known furry, and rumored to be british
(This post was last modified: 18-01-2017, 01:16 AM by notencore.)
17-01-2017, 10:18 PM
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Lamda Offline
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#11
RE: Whatcha need @Ouack Man™ ?
Fermat's last theorem is a theorem first proposed by Fermat in the form of a note scribbled in the margin of his copy of the ancient Greek text Arithmetica by Diophantus. The scribbled note was discovered posthumously, and the original is now lost. However, a copy was preserved in a book published by Fermat's son. In the note, Fermat claimed to have discovered a proof that the Diophantine equation x^n+y^n=z^n has no integer solutions for n>2 and x,y,z!=0. The full text of Fermat's statement, written in Latin, reads "Cubum autem in duos cubos, aut quadrato-quadratum in duos quadrato-quadratos, et generaliter nullam in infinitum ultra quadratum potestatem in duos eiusdem nominis fas est dividere cuius rei demonstrationem mirabilem sane detexi. Hanc marginis exiguitas non caperet" (Nagell 1951, p. 252). In translation, "It is impossible for a cube to be the sum of two cubes, a fourth power to be the sum of two fourth powers, or in general for any number that is a power greater than the second to be the sum of two like powers. I have discovered a truly marvelous demonstration of this proposition that this margin is too narrow to contain." As a result of Fermat's marginal note, the proposition that the Diophantine equation
x^n+y^n=z^n,
(1)
where x, y, z, and n are integers, has no nonzero solutions for n>2 has come to be known as Fermat's Last Theorem. It was called a "theorem" on the strength of Fermat's statement, despite the fact that no other mathematician was able to prove it for hundreds of years. Note that the restriction n>2 is obviously necessary since there are a number of elementary formulas for generating an infinite number of Pythagorean triples (x,y,z) satisfying the equation for n=2,
x^2+y^2=z^2.
(2)
A first attempt to solve the equation can be made by attempting to factor the equation, giving
(z^(n/2)+y^(n/2))(z^(n/2)-y^(n/2))=x^n.
(3)
Since the product is an exact power,
{z^(n/2)+y^(n/2)=2^(n-1)p^n; z^(n/2)-y^(n/2)=2q^nor{z^(n/2)+y^(n/2)=2p^n; z^(n/2)-y^(n/2)=2^(n-1)q^n.
(4)
Solving for y and z gives
{z^(n/2)=2^(n-2)p^n+q^n; y^(n/2)=2^(n-2)p^n-q^nor{z^(n/2)=p^n+2^(n-2)q^n; y^(n/2)=p^n-2^(n-2)q^n,
(5)
which give
{z=(2^(n-2)p^n+q^n)^(2/n); y=(2^(n-2)p^n-q^n)^(2/n)or{z=(p^n+2^(n-2)q^n)^(2/n); y=(p^n-2^(n-2)q^n)^(2/n).
(6)
However, since solutions to these equations in rational numbers are no easier to find than solutions to the original equation, this approach unfortunately does not provide any additional insight. If an odd prime p divides n, then the reduction
(x^m)^p+(y^m)^p=(z^m)^p
(7)
can be made, so redefining the arguments gives
x^p+y^p=z^p.
(8)
If no odd prime divides n, then n is a power of 2, so 4|n and, in this case, equations (7) and (8) work with 4 in place of p. Since the case n=4 was proved by Fermat to have no solutions, it is sufficient to prove Fermat's last theorem by considering odd prime powers only. Similarly, is sufficient to prove Fermat's last theorem by considering only relatively prime x, y, and z, since each term in equation (1) can then be divided by GCD(x,y,z)^n, where GCD(x,y,z) is the greatest common divisor. The so-called "first case" of the theorem is for exponents which are relatively prime to x, y, and z (p|x,y,z) and was considered by Wieferich. Sophie Germain proved the first case of Fermat's Last Theorem for any odd prime p when 2p+1 is also a prime. Legendre subsequently proved that if p is a prime such that 4p+1, 8p+1, 10p+1, 14p+1, or 16p+1 is also a prime, then the first case of Fermat's Last Theorem holds for p. This established Fermat's Last Theorem for p<100. In 1849, Kummer proved it for all regular primes and composite numbers of which they are factors (Vandiver 1929, Ball and Coxeter 1987). The "second case" of Fermat's last theorem is "p divides exactly one of x, y, z. Note that p|x,y,z is ruled out by x, y, z being relatively prime, and that if p divides two of x, y, z, then it also divides the third, by equation (8). Kummer's attack led to the theory of ideals, and Vandiver developed Vandiver's criteria for deciding if a given irregular prime satisfies the theorem. In 1852, Genocchi proved that the first case is true for p if (p,p-3) is not an irregular pair. In 1858, Kummer showed that the first case is true if either (p,p-3) or (p,p-5) is an irregular pair, which was subsequently extended to include (p,p-7) and (p,p-9) by Mirimanoff (1909). Vandiver (1920ab) pointed out gaps and errors in Kummer's memoir which, in his view, invalidate Kummer's proof of Fermat's Last Theorem for the irregular primes 37, 59, and 67, although he claims Mirimanoff's proof of FLT for exponent 37 is still valid.

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1: Get assets and program
2: Smash the two together until stuff happens
3: Beat your face into your keyboard when stuff breaks/doesn't want to work
4: Continue beating your face into your keyboard until you've smashed the right code
5: Rejoice that it works and move on to the next thing
6: Go back to Step 2 and repeat
(This post was last modified: 17-01-2017, 11:37 PM by Lamda.)
17-01-2017, 11:35 PM
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The Mega Fan 19XX Offline
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#12
RE: Whatcha need @Ouack Man™ ?




(please don't take it seriously)
(This post was last modified: 18-01-2017, 01:35 AM by The Mega Fan 19XX.)
18-01-2017, 01:10 AM
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CosmicGem Offline
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#13
RE: Whatcha need @Ouack Man™ ?
For the past few months, a new criminal group has been plaguing the city: The Jackal Gang.

They rob banks, steal from citizens, vandalize buildings, and cause general mayhem.

The police force is powerless to do anything against it. The Jackal Gang appears; takes, does what they want, and disappears.

The gang's leader is a man named Jones: an intelligent tactician and engineer. Due to his involvement in serious crimes long before he founded the Jackal Gang, he developed quite a reputation with the local authorities. Any attempts to catch him have proven futile. Whenever cornered, he manages to escape due to his agility, ruthlessness, and technical gadgets. He supplies these same gadgets to members of the Jackal Gang.

It seems the Jackal Gang will continue doing whatever they want. Although, there is hope.

Amy, a young woman with a strong sense of justice, has had enough. The Jackal Gang cannot continue terrorizing the city.

Amy has made bold a decision: She will openly confront the Jackal Gang and fight her way through its members until she reaches Jones.

Armed only with a taser, she searches the rooftops where the Jackal Gang has been spotted.

The Jackal Gang is cautious with heavily armed policemen. Although, one woman with a taser is not considered much of a threat to them, this is a mistake they soon regret.

A huge fight ensues on the rooftops. Amy vs. the Jackal Gang. Jones sends his various henchmen, his weapons, and even a helicopter against Amy.

You play as Amy. Will you be able to defeat the Jackal Gang and bring peace to the city?


18-01-2017, 04:36 AM
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#14
RE: Whatcha need @Ouack Man™ ?
An examination of the Presidency of Ulysses S. Grant reveals many scandals and fraudulent activities associated with his administration, and a cabinet that was in continual transition, divided by the forces of political corruption and reform. President Grant, ever trusting of associates, himself was influenced by both forces. The standards in many of Grant's appointments were low, and charges of corruption were widespread. Starting with the Black Friday (1869) gold speculation ring, corruption would be discovered during Grant's two presidential terms in seven federal departments, including the Navy, Justice, War, Treasury, Interior, State, and the Post Office. Reform movements initiated in both the Democratic Party and the Liberal Republicans, a faction that split from Republican Party to oppose political patronage and corruption in the Grant Administration. Nepotism was prevalent, with over 40 family members benefitting from government appointments and employment. The prevalent corruption in the Grant Administration was eventually called Grantism. Certain historians believe that charges of corruption were exaggerated by reformers, since Grant was the first president to initiate civil service reform, and several of Grant's cabinet members made solid advances towards ending abuses that occurred in previous administrations.

The unprecedented way that Grant ran his cabinet, in a military style rather than civilian, contributed to the scandals. For example, in 1869, Grant's private secretary Orville E. Babcock, rather than a State Department official, was sent to negotiate a treaty annexation with Santo Domingo. Grant never even consulted with cabinet members on the treaty annexation; in effect, the annexation proposal was already decided. A perplexed Secretary of Interior Jacob D. Cox reflected the cabinet's disappointment over not being consulted: "But Mr. President, has it been settled, then, that we want to Annex Santo Domingo?"

Another instance of Grant's military-style command arose over the McGarrahan Claims, a legal dispute over mining patents in California, when Grant overrode the official opinion of Attorney General Ebenezer R. Hoar. Both Cox and Hoar, who were reformers, eventually resigned from the cabinet in 1870.

Grant's reactions to the scandals ranged from prosecuting the perpetrators to protecting or pardoning those who were accused and convicted of the crimes. For example, when the Whiskey Ring scandal broke out in 1875, Grant, in a reforming mood, wrote: "Let no guilty man escape". However, when it was found out that his personal secretary Orville E. Babcock was indicted, Grant testified on behalf of the defendant. During his second term Grant appointed reformers such as Benjamin Bristow, Edwards Pierrepont, and Zachariah Chandler who cleaned their respected departments of corruption. Grant dismissed Orville Babcock from the White House in 1876, who was linked to several corruption charges and scandals.

(Is there a joke behind this thread? Because if there is, I'm totally not on board with it.)

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18-01-2017, 03:30 PM
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ACESpark Offline
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#15
RE: Whatcha need @Ouack Man™ ?
Hello,

My name is Mr Kevin Moore. I work with one of the leading Banks here in
London, UK. I would need your consent to present you to the bank as the
beneficiary to our late customer who died suddenly of heart attack. He
was a wealthy business man who deposited a huge amount in our Bank
without any registered next of kin in his bank file.

I was his account officer and i have all the relevant documents required
to present you as his beneficiary. I contacted you because you bear the
same last name identity with my late client. Therefore you will perfectly
fit in to this business as the next of kin. you shall be having 40% at
the final conclusion.

On your confirmation to this message, I will provide you more details.
Please endeavor to send me your phone number for effective communication.

I urgently hope to get your response as soon as possible.
Yours Sincerely,
Kevin Moore

18-01-2017, 10:02 PM
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Lamda Offline
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RE: Whatcha need @Ouack Man™ ?
The minimum physiological requirement for sodium is 500 milligrams per day. Sodium chloride is the principal source of sodium in the diet, and is used as seasoning and preservative, such as for pickling and jerky; most of it comes from processed foods. The Adequate Intake for sodium is 1.2 to 1.5 grams per day, but on average people in the United States consume 3.4 grams per day, the minimum amount that promotes hypertension. (Note that salt contains about 39.3% sodium by mass—the rest being chlorine and other trace chemicals; thus the UL of 2.3g sodium would be about 5.9g of salt—about 1 teaspoon)

Normal serum sodium levels are between approximately 135 and 145 mEq/liter (135 - 145 mmol/L). A serum sodium level of less than 135 mEq/L qualifies as hyponatremia, which is considered severe when the serum sodium level is below 125 mEq/L.

The renin-angiotensin system and the atrial natriuretic peptide indirectly regulate the amount of signal transduction in the human central nervous system, which depends on sodium ion motion across the nerve cell membrane, in all nerves. Sodium is thus important in neuron function and osmoregulation between cells and the extracellular fluid; the distribution of sodium ions are mediated in all animals by Na+/K+-ATPase, which is an active transporter pumping ions against the gradient, and sodium/potassium channels. Sodium channels are known to be less selective in comparison to potassium channels. Remarkably, researchers have engineered a highly selective sodium-specific DNAzyme and demonstrated its application in detection of sodium in live cells. Sodium is the most prominent cation in extracellular fluid: the 15 liters of it in a 70 kg human have around 50 grams of sodium, 90% of the body's total sodium content.

Some potent neurotoxins, such as batrachotoxin, increase the sodium ion permeability of the cell membranes in nerves and muscles, causing a massive and irreversible depolarization of the membranes, with potentially fatal consequences. However, drugs with smaller effects on sodium ion motion in nerves may have diverse pharmacological effects which range from anti-depressant to anti-seizure actions.

Quote:Game making in 6 steps:
1: Get assets and program
2: Smash the two together until stuff happens
3: Beat your face into your keyboard when stuff breaks/doesn't want to work
4: Continue beating your face into your keyboard until you've smashed the right code
5: Rejoice that it works and move on to the next thing
6: Go back to Step 2 and repeat
18-01-2017, 10:58 PM
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The Mega Fan 19XX Offline
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#17
RE: Whatcha need @Ouack Man™ ?
Pawn Stars is an American reality television series, shown on History, and produced by Leftfield Pictures. The series is filmed in Las Vegas, Nevada, where it chronicles the daily activities at the World Famous Gold & Silver Pawn Shop, a 24-hour family business opened in 1989 and operated by patriarch Richard "Old Man" Harrison, his son Rick Harrison, Rick's son Corey "Big Hoss" Harrison, and Corey's childhood friend, Austin "Chumlee" Russell. The series, which became the network's highest rated show and the No. 2 reality show behind Jersey Shore, debuted on July 26, 2009.

The series depicts the staff's interactions with customers, who bring in a variety of artifacts to sell or pawn, and who are shown haggling over the price and discussing its historical background, with narration provided by either the Harrisons or Chumlee.

The series also follows the interpersonal conflicts among the cast. One reviewer referencing these conflicts described the show as a version of Antiques Roadshow "hijacked by American Chopper's" Teutul family. TV Guide has offered a similar description, calling the show "one part Antiques Roadshow, a pinch of LA Ink and a dash of COPS".

Numerous local experts in a variety of fields also regularly appear to appraise the items being sold or pawned, two of whom have gone on to their own spinoff programs. Antique restorer/metal artist Rick Dale is the star of the series' first spin-off, American Restoration, which premiered in October 2010, and mechanic/auto restoration expert Danny "The Count" Koker stars in the second spinoff, Counting Cars, which debuted August 13, 2012.
19-01-2017, 01:58 AM
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Smedis2 Offline
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#18
RE: Whatcha need @Ouack Man™ ?
UwU cuddle wit me fam

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19-01-2017, 12:46 PM
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gone-sovereign Offline
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#19
RE: Whatcha need @Ouack Man™ ?
CAN I SAAAAAAAAAAAVE YOOOOOOOU?
WILL IT MAKE ME FEEEEEL LIKE I'M IN HEAVEN?
AND STAAAAAAAAAAAY TRUUUUUUE
TO MEEEEEEEEEEEEEEEEEEEEEEEEEEE
WILL IT MAAAAAAAAAAAAKE YOOOOOOOU
FEEL THE SAME WAY I DO AND STILL FEEL SORROW
BUT HAAAAAAAAAAAATE YOOOOOOOU
JUST THE SAAAAAAAME?
HAAAAATE YOOOOOU JUST THE SAAAAAAME?

"You have to understand that people aren't just people -- they're a collection of the choices they have made."
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19-01-2017, 04:05 PM
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#20
RE: Whatcha need @Ouack Man™ ?
Whenever I get a package of plain M&Ms, I make it my duty to continue the strength and robustness of the candy as a species. To this end, I hold M&M duels. Taking two candies between my thumb and forefinger, I apply pressure, squeezing them together until one of them cracks and splinters. That is the “loser,” and I eat the inferior one immediately. The winner gets to go another round. I have found that, in general, the brown and red M&Ms are tougher, and the newer blue ones are genetically inferior. I have hypothesized that the blue M&Ms as a race cannot survive long in the intense theater of competition that is the modern candy and snack-food world. Occasionally I will get a mutation, a candy that is misshapen, or pointier, or flatter than the rest. Almost invariably this proves to be a weakness, but on very rare occasions it gives the candy extra strength. In this way, the species continues to adapt to its environment. When I reach the end of the pack, I am left with one M&M, the strongest of the herd. Since it would make no sense to eat this one as well, I pack it neatly in an envelope and send it to M&M Mars, A Division of Mars, Inc., Hackettstown, NJ 17840-1503 U.S.A., along with a 3×5 card reading, “Please use this M&M for breeding purposes.” This week they wrote back to thank me, and sent me a coupon for a free 1/2 pound bag of plain M&Ms. I consider this “grant money.” I have set aside the weekend for a grand tournament. From a field of hundreds, we will discover the True Champion. There can be only one.

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19-01-2017, 06:50 PM
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