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Bob Williams
February 15, 2017
WE talked about dynamics, symbolic and smooth, for over three decades. I'll never forget his response o Bruce Kitchen's request to bring "oyster crackers": He recognized the ambiguity and brought both kinds.
Ruth Brayton
September 23, 2016
Sincere condolences for the loss of a wonderful colleague and good friend.
Bob and Ruth Brayton
August 8, 2016
My condolences to Roy's family. May the God of comfort be with you all in your time of need.
Brian Marcus
August 1, 2016
I owe so much to Roy. His guidance in both professional and personal matters made a world of difference for me. But most of all I value his wonderful sense of humor which I will hold on to forever.
July 31, 2016
I am sorry to hear about the loss of your loves one.
My thoughts and prayers are with the family and friends, during and after these difficult times.
July 29, 2016
I know that you will miss Roy, may the God of all comfort give you the strength and ability to endure the difficult days and weeks ahead. John 17:3
Mike Boyle
July 27, 2016
Roy was so smart, free, funny and kind.
I was lucky to be a postdoc at IBM under Roy for a year in 1984-85. The lunch group finished with a local creation, "the Coin Game", a quirky process of bluff and bet. Roy and Audrey were wonderful to Roxanne and me and our young family.
Roy was creative, and very much a freethinker. (How often does someone try to apply differential geometry to bra design? Tell you whales really can't be that smart?) But he wasn't a freewheeler. He worked to understand a mathematical problem as completely and simply as he could, with a complete, clear and correct proof.
Once, I was telling Roy about a theorem. Roy said, and why would that be true? The fact was "proved" in papers by four well known mathematicians, but Roy was right -- the fact was false. Roy took nothing on faith.
Below is the dediciation in a 2014 preprint by Jerome Buzzi and me, "The almost Borel structure of surface diffeomorphisms, Markov shifts and their factors" (to appear in the Journal of the European Matheamtical Society).
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Dedicatory
This paper is dedicated to Roy Adler, coinventor of topological entropy [1], with gratitude for his kindness and in appreciation of his mathematical influence. This paper considers entropy and period for the almost Borel classification of Markov shifts; the seminal result of this type was the Adler-Marcus Theorem [3], which classified irreducible shifts of finite type up to almost topological conjugacy by topological entropy and period.
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In some Platonic ideal world, Roy is wisecracking, proving theorems and playing the Coin Game.
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