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Prime number posters
For years Perfectly Scientific Inc. has been producing high quality posters of the most recently discovered Mersenne primes, which since 1999 have been the largest known explicit prime numbers. The posters are printed on thick glossy paper, and are available both framed and unframed. Prices vary, as each new prime tests the limits of the technology necessary to print these high-resolution posters.
Save 50% on orders of any 10 or more unframed posters!
| Watchmaker's loupe | Price | |
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 Click for larger view |
The digits are very clear, but unless you have very, very good eyesight, you will need one of our watchmaker's loupes or an equivalent magnifier to read the digits. |
$19 |
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For more details on prime discoverers, verifiers, and their respective machinery, visit www.mersenne.org.
Earth lights poster
PSI now offers its specially processed version of a NASA composite of the night lights of Earth. The image was originally generated by C. Mayhew and R. Simmon of NASA to show urban development on planet Earth. For more information on this image see Bright lights big city at the NASA site.
We have been fascinated by this image, in which you can see such entities as interstate highways, population density (relative to the incidence of electricity!), and the fractal structure of municipalities. We processed the image with a certain resolution-enhancing filter to render an attractive, high-contrast, 19'' by 38'' poster for your wall. You can also order this poster in a shiny frame with Plexiglas cover.
| Image | Price | |
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| Click for larger view | Unframed | |
38''× 19'' | $24 | |
Poster for prime 237156667−1
Printed on 29''×40'' thick glossy paper after this prime's discovery in September of 2008, the caption of this poster reads:
Shown above is the prime number 237156667−1, having 11185272 decimal digits, discovered (Sep 2008) in Lagenfeld near Cologne, Germany by H.-M. Elvenich, G. Woltman, S. Kurowski, et al. on the Great Internet Mersenne Prime Search (GIMPS) volunteer network and then verified by T. Duell, R. Giltrap, and E. Mayer. The fast arithmetic algorithm used — called an "irrational base discrete weighted transform" (IBDWT) — was developed by R. Crandall, via Mathematica prototyping, then ported to a distributed assembler variant (www.mersenne.org) by Woltman and Kurowski. This and many other algorithms of modern vintage are available from Perfectly Scientific, Inc.
Poster for prime 243112609−1
Printed on 29''×40'' thick glossy paper after this prime's discovery in August of 2008, the caption of this poster reads:
Shown above is the prime number 243112609−1, having 12978189 decimal digits, discovered (Aug 2008) at the UCLA Mathematics Department Lab by E. Smith, G. Woltman, S. Kurowski, et al. on the Great Internet Mersenne Prime Search (GIMPS) volunteer network and then verified by T. Duell, R. Giltrap, and E. Mayer. The fast arithmetic algorithm used — called an "irrational base discrete weighted transform" (IBDWT) — was developed by R. Crandall, via Mathematica prototyping, then ported to a distributed assembler variant (www.mersenne.org) by Woltman and Kurowski. This and many other algorithms of modern vintage are available from Perfectly Scientific, Inc.
Poster for prime 232582657−1
Printed on 29''×40'' thick glossy paper after this prime's discovery in September of 2006, the caption of this poster reads:
The largest known (September 2006) explicit prime number 232582657−1, having 9,808,358 decimal digits, was discovered at Central Missouri State University by C. Cooper, S. Boone, G. Woltman, S. Kurowski, et al. on the Great Internet Mersenne Prime Search (GIMPS) volunteer network and then verified by T. Reix, J. Gilchrist, and G. Ballester Valor. The fast arithmetic algorithm used — called an "irrational base discrete weighted transform" (IBDWT) — was developed by R. Crandall, via Mathematica prototyping, then ported to a distributed assembler variant (www.mersenne.org) by Woltman and Kurowski. This and many other algorithms of modern vintage are available from Perfectly Scientific, Inc.
Poster for prime 230402457−1
Printed on 29''×40'' thick glossy paper after this prime's discovery in December of 2005, the caption of this poster reads:
The largest known (December 2005) explicit prime number 230402457−1, having 9,152,052 decimal digits, was discovered at Central Missouri State University by C. Cooper, S. Boone, G. Woltman, S. Kurowski, et al. on the Great Internet Mersenne Prime Search (GIMPS) volunteer network and then verified by T. Reix, J. Gilchrist, and G. Ballester Valor. The fast arithmetic algorithm used — called an irrational base discrete weighted transform
(IBDWT) — was developed by R. Crandall, via Mathematica prototyping, then ported to a distributed assembler variant (www.mersenne.org) by Woltman and Kurowski. This and many other algorithms of modern vintage are available from Perfectly Scientific, Inc.
Poster for prime 225964951−1
Printed on 29''×40'' thick glossy paper after this prime's discovery in February of 2005, the caption of this poster reads:
The largest known (February 2005) explicit prime number 225964951−1, having 7,816,230 decimal digits, was discovered by M. Nowak, G. Woltman, S. Kurowski, et al. on the Great Internet Mersenne Prime Search (GIMPS) volunteer network and then verified by T. Reix, J. Gilchrist, and G. Ballester Valor. The fast arithmetic algorithm used — called an irrational base discrete weighted transform
(IBDWT) — was developed by R. Crandall, via Mathematica prototyping, then ported to a distributed assembler variant (www.mersenne.org, www.entropia.org) by Woltman and Kurowski. This and many other algorithms of modern vintage are available from Perfectly Scientific, Inc.
Poster for prime 224036583−1
Printed on 29''×40'' thick glossy paper after this prime's discovery in May of 2004, the caption of this poster reads:
The largest known (May 2004) explicit prime number 224036583−1, having more than 7.2 million decimal digits, was discovered by J.Findley, G. Woltman, S. Kurowski et al. on a volunteer network, then verified by T. Reix, J. Gilchrist, and G. Ballester Valor. The fast algorithm used — called an irrational base discrete weighted transform
(IBDWT) — was developed by R. Crandall via Mathematica prototyping, then ported to a distributed assembler variant (www.mersenne.org, www.entropia.com) by Woltman and Kurowski. This and many other algorithms of modern vintage are available from Perfectly Scientific, Inc.
Poster for prime 220996011−1
Printed on 29''×40'' thick glossy paper after this prime's discovery in November of 2003, the caption of this poster reads:
The largest known (November 2003) explicit prime number 220996011−1, having more than 6.3 million decimal digits, was discovered by M. Shafer, G. Woltman, S. Kurowski et al. on a volunteer network, then verified by G. Ballester and E. Mayer. The fast algorithm used — called an irrational base discrete weighted transform
(IBDWT) — was developed by R. Crandall via Mathematica prototyping, then ported to a distributed assembler variant (www.mersenne.org, www.entropia.com) by Woltman and Kurowski. This and many other algorithms of modern vintage are available from Perfectly Scientific, Inc.
Poster for prime 213466917−1
Printed on 29''×40'' thick glossy paper after this prime's discovery in November of 2001, the caption of this poster reads:
The largest known (November 2001) explicit prime number 213466917−1, having more than 4 million decimal digits, was discovered by M. Cameron, G. Woltman, S. Kurowski et. al. on a volunteer network, then verified by E. Mayer, P. Novarese, and G. Valor. The fast algorithm used — called an irrational base discrete weighted transform
(IBDWT) — was developed by R. Crandall via Mathematica prototyping, then ported to a distributed assembler variant (www.mersenne.org, www.entropia.com) by Woltman and Kurowski. This and many other algorithms of modern vintage are available from Perfectly Scientific, Inc.
Poster for prime 26972593−1
Printed on 27''×39'' thick glossy paper after this prime's discovery in June of 1999, the caption of this poster reads:
The largest known (June 1999) explicit prime number 26972593−1, having more than two million decimal digits, was discovered by N. Harjatwala, G. Woltman, S. Kurowski et al. on a volunteer network. The fast algorithm used — called an irrational base discrete weighted transform
(IBDWT) was developed by R. Crandall via Mathematica prototyping, then ported to a distributed assembler variant (www.mersenne.org, www.entropia.com) by Woltman and Kurowski. This and many other algorithms of modern vintage are available from Perfectly Scientific, Inc.
