CDMA Online As New Alliances Unfold Anti-Trust Issues. Session Chairs Gene Slowinski,Alliance Management Group David Jewell, Eastman Chemical Company. http://www.cdmaonline.org/spring02_publist.html
Extractions: To order any of these proceedings, click here and let Headquarters know which particular presentations you are interested in. At that time, Headquarters will request either credit card information (Visa, Mastercard or AMEX) or a check will need to be mailed before proceedings are sent. Sunday, April 28, 2002 Chemicals and materials have been the dream sector of the 20th century. But in the 21st century, the dream for many industry segments has tarnished, particularly in the light cast by glamour segments such as pharmaceuticals and electronics. Declining growth rates and lower profitability have plagued the sector, and companies have struggled to find ways to reverse these trends. Can customer loyalty help? Judith Giordan , Aileron Flight Plan: Optimize Business Performance Live Customer Loyalty Own the Value Net Farrokh Suntook , Total Research
Baker McKenzie Practice Tax Global Tax Minimization SantoyoAmador, David, Juarez, David.santoyo-amador@bakernet.com. Slowinski,Richard L. Washington DC, richard.l.Slowinski@bakernet.com. http://www.bakernet.com/BakerNet/Practice/Tax/Global Tax Minimization/Lawyers/
Baker McKenzie Lawyers List By Place LocationDetails Slowinski, Richard L. Washington DC, richard.l.Slowinski@bakernet.com. Swenson,C. David, Washington DC, c.David.swenson@bakernet.com. http://www.bakernet.com/BakerNet/Lawyers/List by Place/LocationDetails.htm?Locat
The Largest Known Primes The primality of this number was verified by David Slowinski who has found severalof the recent record primes. 2 216091 1, 65050, David Slowinski, 1985, http://w3.impa.br/~gugu/mersenne/largest.html
Extractions: largest twin ... Mersenne , and Sophie Germain The Complete List of the Largest Known Primes Other Sources of Prime Information Euclid's Proof of the Infinitude of Primes ... Comments? Suggestions? New records? New Links? Primes: Home Largest Proving How Many? ... Guestbook Note: The correct URL for this page is http://www.utm.edu/research/primes/largest.html An integer greater than one is called a prime number if its only positive divisors (factors) are one and itself. For example, the prime divisors of 10 are 2 and 5; and the first six primes are 2, 3, 5, 7, 11 and 13 ( the first 10,000 , and other lists are available). The Fundamental Theorem of Arithmetic shows that the primes are the building blocks of the positive integers: every positive integer is a product of prime numbers in one and only one way, except for the order of the factors. The ancient Greeks proved (ca 300 BC) that there were infinitely many primes and that they were irregularly spaced (there can be arbitrarily large gaps between successive primes ). On the other hand, in the nineteenth century it was shown that the number of primes less than or equal to
Extractions: Cyclosporin Rousseau A, Leger F, Le Meur Y, Saint-Marcoux F, Paintaud G, Buchler M et al. Population Pharmacokinetic Modeling of Oral Cyclosporin Using NONMEM: Comparison of Absorption Pharmacokinetic Models and Design of a Bayesian Estimator. Ther.Drug Monit. 2004;26(1):23-30. David-Neto E, Kakehashi E, Alves CF, Pereira LM, De Castro MC, De Mattos RM et al. Bioequivalence of a new cyclosporine a formulation to neoral(r). Ther.Drug Monit. 2004;26(1):53-7. Loor R, Pope L, Boyd R, Wood K, Bodepudi V. Monitoring Cyclosporine of Pre-dose and Post-dose Samples Using Nonextraction Homogeneous Immunoassay. Ther.Drug Monit. 2004;26(1):58-67. Einecke G, Mai I, Fritsche L, Slowinski T, Waiser J, Neumayer HH et al. The value of C2 monitoring in stable renal allograft recipients on maintenance immunosuppression. Nephrol.Dial.Transplant. 2004;19(1):215-22. Einecke G, Mai I, Fritsche L, Slowinski T, Waiser J, Glander P et al. Cyclosporin C2hour monitoring after renal transplantation. Int.J Clin Pharmacol.Ther. 2003;41(10):477-81. Cole E, Maham N, Cardella C, Cattran D, Fenton S, Hamel J et al. Clinical benefits of neoral C2 monitoring in the long-term management of renal transplant recipients. Transplantation 2003;75(12):2086-90.
FreeLists / Kidstogether / 09-2003 be useful David Wetherow kidstogether An article on Friendship - David Wetherowkidstogether Re Need some advice - Toni Slowinski kidstogether How do http://www.freelists.org/archives/kidstogether/09-2003/
FreeLists / Kidstogether / 09-2003 kidstogether Re Need some advice, Toni Slowinski. kidstogetherNew member and an article that might be useful, David Wetherow http://www.freelists.org/archives/kidstogether/09-2003/threads.html
Extractions: you @mailandfiles.com Sexy , isn't it? kidstogether 09-2003 Date Index ] [09-2003 Thread Index] [kidstogether] Re: Help!(exclusion in CA) ksbrill [kidstogether] Re: Help!(exclusion in CA) ksbrill [kidstogether] Re: Aide for my son ksbrill [kidstogether] Re: Aide for my son MKientz [kidstogether] Re: Aide for my son Toni Slowinski [kidstogether] Re: Aide for my son ksbrill [kidstogether] Re: Need personal examples of inclusion Pam Degeorge [kidstogether] Re: communication devices Carolyn Das [kidstogether] Re: Help! inclusion coordinators Carolyn Das [kidstogether] Re: Help! inclusion coordinators
Portage County, Wisconsin Public Library: Donors In honor of David and Cindy Worth Dan Houlihan Ann Kropp* Daniel F. Donna Marx*Wallace Mary Lou Reabe Gary Slowinski Grace Skibicki Barbara Roman Brad http://library.uwsp.edu/pcl/donor98.htm
Extractions: Library About the Library Ask a question Meeting Rooms Group Events and Programs ... PCPL Main Page Library Catalog Search Renewals Update Patron Information Interlibrary Loan Request Electronic Databases Magazine Index and more Internet Internet Links Community Links Wisconsin Links Local Electronic Resources ... Shortcuts Youth Services For Children Kids Teens In memory of Delores Kempen
VACETS Technical Column - Tc48 prime number, 2^12577871 (which denotes 2 multiplied by itself 1,257,787 timesminus one) is the 34th Mersenne prime, discovered by David Slowinski and Paul http://www.vacets.org/tc/tc48.html
Extractions: September 10, 1996 About 2 years ago, Andrew Wiles, a researcher at Princeton, claims to have proved the Fermat's Last Theorem (FLT) and later a large gap was found in the proof. (The gap was filled later at the end of 1994.) At that time, we, the VACETSERS, had debated on proving the FLT using numerical methods (i.e., using computer to crank out the solutions to the famous theorem). One of the first steps in numerical method is to find the prime numbers, and from that, a "fastest prime number generator" war was waged among us the VACETSERS. The result of that "war" was that we were able to reduce the time from tens of seconds to find all the primes below 1 million to less than 1 second to find all the primes below 10 million. It was an improvement of more than 100. It was a fun war. (Actually, for me, anything involved with numbers, especially prime numbers, is fun.) Shortly after that "fastest prime number generator" war, Thomas R. Nicely, Professor of Mathematics at Lynchburg College, Virginia, computed the sums of the reciprocals of the twin primes (such as 11 and 13), triplets (such as 11, 13, and 17), and quadruplets (such as 11, 13, 17, and 19) up to a very large upper bound (about 10 trillion). He discovered during the summer and fall of 1994 that one of the reciprocals had been calculated incorrectly by a Pentium computer, although a 486 system gave the correct answer; this led to the publicization of the hardware divide flaw in the Pentium floating point unit.
Nombres Premiers Translate this page GIMPS) en Septembre 1997 2^1398269-1, trouvé par Joël Armengaud en Novembre 19962^1257787-1 (378632 chiffres), David Slowinski et Paul Gage en 1996 2^859433 http://worldserver2.oleane.com/fatrazie/nb_premiers.htm
Extractions: Le site français de GIMPS vient d'ouvrir et propose la participation au programme PrimeNet ce qui est le cas de ce site. Vous pouvez charger les 909526 chiffres de ce nombre, à toutes fins utiles ! Exercice (résolu !) : trouvez 10 nombres premiers consécutifs en progression arithmétique . RECORDS Le plus grand nombre premier connu est 2^3021377 - 1 (909526 chiffres) trouvé par GIMPS en Janvier 1998.
Playboy Magazine Archive Newsstand Specials - 1993 Christine Morgan Fox Liz Stewart Porchia Dallas Cady Cantrell Nancy Bright Jo AnnMcMahan Kimberly Page Shawna David Kendra Merrell Jenny Wray Laura Slowinski. http://wonderclub.com/magazines/playboy/playboy_magazine_1993_newsstand_specials
Extractions: The Mersenne Newsletter, issue #1 February 24, 1996 Status Since launching the search in early January, many of the lower ranges have been completed with no new Mersenne primes found. We now have over 40 people and over 50 computers involved in the search. In January, there were over 24,000 primes under 1,000,000 that needed checking. Today there are now less than 21,000. Well done! David Slowinski - As most of you know, David Slowinski has been searching for Mersenne primes for 17 years using spare CPU cycles on his company's supercomputers. Unfortunately, he has not shared any information on the primes he has already tested. However, he did offer to verify the residues of a dozen primes to make sure our Lucas-Lehmer test program is operating correctly. He verified the residues for: 659077, 659101, 659173, 710207, 945151, 950617, 973289, 979691, 981023, 989477. He had not tested: 719027, 732041 From this I concluded two things. One, there are indeed untested ranges below 859433. Two, Mr. Slowinski has probably tested most of the primes from 859,433 to 1,000,000 or more in an effort to find a new record. As a result, I've opened up the ranges from 1000 to 1299 for searching. If you want to find a new world record prime and have checked out a range between 860 and 1000, I would suggest you pick a range above 1100. Just mail me the results that you have already and the new range you'd like to test. You'll also need to download the latest program and database to test these new ranges. What are the odds? I'm often asked "What are my chances of finding a Mersenne prime?" Should you be lucky enough to pick a range that David Slowinski has not previously tested - the following table approximates your chances: Prime Odds for one Lucas-Lehmer test Odds for an entire range 400000 1 in 4000 about 1 in 130 600000 1 in 5900 about 1 in 200 800000 1 in 7550 about 1 in 250 1000000 1 in 9250 about 1 in 300 1200000 1 in 11000 about 1 in 370 The above odds are only for primes where the program did not find a factor. Program News The factoring part of the program was originally written for 386 computers. Since 486 and Pentium machines have a floating point unit and a data cache, there are new optimizations that can be made. So far, the factoring has been improved by 30%. Since the program can now factor faster it makes sense to check for more factors before beginning a Lucas-Lehmer test. This will improve the overall time spent testing a range by about 2%. This new version of the program is now available on the Web. By the way, if you're worried that your 486 cannot run Lucas-Lehmer tests in a timely manner, you can now use your 486 for factoring only. See the web pages for more details. Happy hunting, George Woltman
Extractions: woltman@magicnet.net The Mersenne Newsletter, issue #6 September 3, 1996 New Mersenne Prime! - Congratulations go to David Slowinski and Paul Gage. In early April, they discovered the 34th known Mersenne prime: 2^1257787-1. The find took 6 hours on a Cray supercomputer. You can read all about it in the San Jose Mercury News, http://www.sjmercury.com/business/compute/prime.htm or the Silicon Graphics web page, http://reality.sgi.com/csp/ioccc/noll/prime/prime_press.html At David's request, the find was not announced until today. On April 15, David asked me to verify his new find. Ironicly, at the time I received his email, my own Pentium-90 was 95% of the way through testing that exponent. That hurt for a few days! However, I also saw a lot of positives. Despite a two-year head start, David found the new prime only a few days before we did. Furthermore, our effort was just getting under way, we now have more than 4 times as many searchers as we did then. I firmly believe that the 35th Mersenne prime will be found by a member of our group! I have but one regret: After picking the lucky 1257 range, I wish I had run it on my Pentium Pro 200 instead of the Pentium-90! Our group has made great progress since April in closing the gaps left by David and in searching the new territory above 1257787. Keep up the good work! Best wishes and Good luck, George Woltman
George Leedom - April 3, 1999 George Leedom April 3, 1999, Date Sun, 04 Apr 1999 224354 -0500From David Slowinski slow@marcus-online.net . David Slowinski. http://www.excray.com/passings/GeorgeLeedom.html
Extractions: George Leedom, one of the Cray pioneers, passed away Saturday morning at his sister's home in Billings, Montana. George was a logic designer who most recently worked on T90 memory design. George had been making good progress in his fight against his lung cancer that was discovered last November. George and I were planning a sailing adventure together to help deliver a sailboat from Puerto Vallarta, Mexico to Los Angeles and were just days away from sailing away when George was diagnosed with brain cancer three weeks ago. George was an inspiration to many of us for his remarkable success pursueing excellent adventures with minimal interference from the normal burdens that seem to shackle others. To the end George's positive attitude and sense of humor were intact. He passed away quickly and without pain or regrets in the company of loving family. David Slowinski Passings index Home page
Article In The Times Is This Solution The End Of Maths? What Next Last week Paul Gage and David Slowinski of the Cray Research Unit announced thatthey had broken their previous record from 1994 and discovered a prime number http://www.maths.ox.ac.uk/~dusautoy/2soft/primesus.htm
Extractions: 1.-Would you like to enter the Guinness Book of Records for discovering the biggest prime so far? Last week Paul Gage and David Slowinski of the Cray Research Unit announced that they had broken their previous record from 1994 and discovered a prime number with 378,632 digits. Using a Cray T94 supercomputer, one of the most powerful computers in existence, they took only six hours to check that this huge number could not be written as the product of two smaller numbers. 2.-But now, thanks to programmer George Woltman in Florida, armed only with a Pentium PC and access to the internet, you too could earn a place in prime number history. It may seem foolhardy to play David to the Goliath of Cray's supercomputers, but Woltman believes that the combined forces of hundreds of PCs, co-ordinated via the internet, can claim the prize for the next largest prime. 3.-Woltman has devised software especially tuned to a Pentium PC which hunts for big primes when your PC is idle. Since January he has co-ordinated, via his web site, a growing army of PCs which now numbers 430. "There is no way a lone computer can compete with supercomputers, but if we work as a team we can accomplish a great deal."
Börsenspiel Hauptseite Translate this page 1979, Noll. 27, 44497, 13395, 26790, 1979, Nelson + David Slowinski. 28, 86243,25962, 51924, 1982, David Slowinski. 29, 110503, 33265, 66530, 1988, Colquitt +Welsh. 30, http://wikipedia.t-st.de/data/Mersenne-Primzahl
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