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Today’s top news from the University of Georgia
May 21, 2018
by Margaret Blanchard
Carol Burnett accepts the Peabody Career Achievement Award on stage during the 77th Annual Peabody Awards Ceremony at Cipriani Wall Street on May 19 in New York City. (Photo by Brad Barket/Getty Images for Peabody)

Carol Burnett and Hasan Minhaj pose with their Peabody Awards at the 77th Annual Peabody Awards Ceremony at Cipriani Wall Street on May 19 in New York City. Burnett received a Career Achievement Award and Minhaj served as host of the ceremony and received a Peabody for his comedy special, “Homecoming King.” (Photo by Michael Loccisano/Getty Images for Peabody)

With her trademark Tarzan yell and ear tug, Carol Burnett closed out the 77th Annual Peabody Awards Ceremony Saturday night at Cipriani Wall Street in New York City. The beloved TV star was honored with the first-ever Peabody Career Achievement Award presented by Mercedes-Benz.

With her trademark Tarzan yell and ear tug,

An effusive Rachel Brosnahan, star of “The Marvelous Mrs. Maisel,” presented the award to the veteran comedian, who blazed a trail for women in television with her hit variety program, “The Carol Burnett Show,” in the late 1960s and early 1970s. Burnett was honored with a Personal Peabody Award early in her career (1962), with judges citing her as a talent to watch for years to come.

The awards, honoring the best in storytelling in electronic media, are based at the Grady College of Journalism and Mass Communication at the University of Georgia. Winners were selected from approximately 1,200 entries from television, radio/podcasts and the web.

In addition to lots of laughter provided by host Hasan Minhaj, the evening was punctuated with more somber moments. Three students from Parkland High School joined Kim Snyder, director and producer of “Newtown,” onstage along with Mark and Jackie Barden, whose son Daniel was killed in the 2012 Sandy Hook school shooting in Connecticut.

University of Georgia President Jere W. Morehead welcomes the audience at the 77th Annual Peabody Awards Ceremony at Cipriani Wall Street on May 19 in New York City. (Photo by Michael Loccisano/Getty Images for Peabody)

The Fred Rogers Company received an Institutional Award for carrying on the legacy of its eponymous founder, whose iconic children’s program debuted 50 years ago. In the history of American TV personalities, few have been as universally loved as Fred McFeely Rogers. He died in 2003, but his spirit lives on through The Fred Rogers Company. With its partners, the company continues to produce high-quality, thoughtful educational television, including “Daniel Tiger’s Neighborhood,” “Peg + Cat” and “The Odd Squad,” that cares not only about the children who watch it, but the adults they will become.

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Reputation is what people think about a company or offer.

Building a strong reputation is very valuable; people are willing to pay more for a good reputation.

It’s critical to understand that you don’t control your reputation, people will decide what your reputation is. You can’t “manage” it. You can only improve it over time by making sure that those who do business with you are glad they did.

Building a good reputation takes time and effort, but it’s the most effective kind of marketing there is.

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In my opinion, “branding” is one of the single most over-used and over-hyped ideas in the modern business world. There’s nothing magical or complex about building a brand: when business professionals say they want to “enhance their brand” or “build brand equity,” they almost always mean “improve their reputation.”

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are worth the price; others are not. Some experiences are worth having; others aren’t. Some people are good to work with; others are not. No one wants to waste their time or money, which means people pay close attention to what others say about offers, experiences, or people they’re interested in.

Building a strong reputation is hugely valuable: people are often willing to pay a premium for a good reputation. One of the reasons well-known consumer brands like Tide and Crest can continue to charge premium prices in near-commodity categories is the strength of their reputation. Potential customers want to feel certain that the purchase they’re considering will benefit them, that others will think highly of their decision, and that they won’t be wasting their money. As the saying goes, “no one ever got fired for buying IBM.”

It’s important to note that your reputation is not directly under your control-it’s the sum total of what others think about everything you do: the products you release, the advertising you promote, the customer service you provide. No matter how hard you try, you can’t directly “manage” your reputation-you can only try to improve it over time by making people glad they chose to do business with you.

Always remember that the marketplace is the final arbiter of your reputation, and that it’s always watching what you do. When you build a great reputation, your customers will continue to do business with you, and will refer you to others because they think highly of you (and because referring friends to good products and services is a way to build their own reputations).

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Let and follow a normal bivariate probability function with means , standard deviations , respectively, the coefficient of correlation, and . Professor C. C. Craig [1] has found the probability function of in closed form as the difference of two integrals. For purposes of numerical computation he has expanded this result in an infinite series involving powers of , and Bessel functions of a certain type; in addition, he has determined the moments, semin-variants, and the moment generating function of . However, for and large, as Craig points out, the series expansion converges very slowly. Even for and as small as 2, the expansion is unwieldy. We shall show that as and , the probability function of approaches a normal curve and in case the Type III function and the Gram-Charlier Type A series are excellent approximations to the distribution in the proper region. Numerical integration provides a substitute for the infinite series wherever the exact values of the probability function of are needed. Some extensions of the main theorem are given in section 5 and a practical problem involving the probability function of is solved.

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, Volume 18, Number 2 (1947), 265-271.

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Dates First available in Project Euclid: 28 April 2007

Permanent link to this document https://projecteuclid.org/euclid.aoms/1177730442

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Digital Object Identifier doi:10.1214/aoms/1177730442

Digital Object Identifier

Mathematical Reviews number (MathSciNet) MR21284

Mathematical Reviews number (MathSciNet)

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