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QaoS - Querying Algebraic Objects

QaoS - Querying Algebraic Objects System qaos- dev- 1.0. QaoS is the attempt to provide a uniform interface to various categories of algebraic objects. Currently we concentrate our efforts on objects arising in number theory. This is the web interface part of QaoS. But QaoS also provides interfaces within various computer algebra systems. See About QaoS. To get an impression. Button above to access the databases. Search time: 110.0 ms. Qaos- dev- 1.0- patch-100.

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QaoS - Querying Algebraic Objects System qaos- dev- 1.0. QaoS is the attempt to provide a uniform interface to various categories of algebraic objects. Currently we concentrate our efforts on objects arising in number theory. This is the web interface part of QaoS. But QaoS also provides interfaces within various computer algebra systems. See About QaoS. To get an impression. Button above to access the databases. Search time: 110.0 ms. Qaos- dev- 1.0- patch-100.

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2 rarr;

3 institut für mathematik

4 algebra und zahlentheorie

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QaoS - Querying Algebraic Objects | qaos.math.tu-berlin.de Reviews

https://qaos.math.tu-berlin.de

QaoS - Querying Algebraic Objects System qaos- dev- 1.0. QaoS is the attempt to provide a uniform interface to various categories of algebraic objects. Currently we concentrate our efforts on objects arising in number theory. This is the web interface part of QaoS. But QaoS also provides interfaces within various computer algebra systems. See About QaoS. To get an impression. Button above to access the databases. Search time: 110.0 ms. Qaos- dev- 1.0- patch-100.

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QaoS - Querying Algebraic Objects

http://qaos.math.tu-berlin.de/qaos/about.scm

QaoS - Querying Algebraic Objects System qaos- dev- 1.0. QaoS is the successor of Kate, the Kant Database of Number Fields. It has been entirely redesigned to fulfil modern demands for accessing large amounts of pre-computed algebraic data, both comfortably and fast. Its modular design promises scalability and extensibilty. QaoS was implemented under the aspect to establish a common gateway to an algebraic database via web-browsers and computer algebra systems, such as KASH. We have marked degree 8 and 9...

2

QaoS - Querying Algebraic Objects

http://qaos.math.tu-berlin.de/cgi-bin/qaos/about.scm

QaoS - Querying Algebraic Objects System qaos- dev- 1.0. QaoS is the successor of Kate, the Kant Database of Number Fields. It has been entirely redesigned to fulfil modern demands for accessing large amounts of pre-computed algebraic data, both comfortably and fast. Its modular design promises scalability and extensibilty. QaoS was implemented under the aspect to establish a common gateway to an algebraic database via web-browsers and computer algebra systems, such as KASH. We have marked degree 8 and 9...

3

QaoS - Querying Algebraic Objects

http://qaos.math.tu-berlin.de/cgi-bin/qaos/query.scm

QaoS - Querying Algebraic Objects System qaos- dev- 1.0. Keyword search for Number Fields. I need massive amounts of number fields in KASH and I'm sick of copying gazillions of polynomials into my session. → solution. Quick help: Using Keyword Search in QaoS. Keywords with integer values. D, deg, degr, degree. The degree of the number field. Di, disc, discrim, discriminant. The discriminant of the number field. Sr, sigr, sigreal, rs, reals, realsig. The real signature of the number field. C, cyc, cyclic.

4

QaoS - Querying Algebraic Objects

http://qaos.math.tu-berlin.de/qaos/query.scm

QaoS - Querying Algebraic Objects System qaos- dev- 1.0. Keyword search for Number Fields. I need massive amounts of number fields in KASH and I'm sick of copying gazillions of polynomials into my session. → solution. Quick help: Using Keyword Search in QaoS. Keywords with integer values. D, deg, degr, degree. The degree of the number field. Di, disc, discrim, discriminant. The discriminant of the number field. Sr, sigr, sigreal, rs, reals, realsig. The real signature of the number field. C, cyc, cyclic.

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QaoS - Querying Algebraic Objects

QaoS - Querying Algebraic Objects System qaos- dev- 1.0. QaoS is the attempt to provide a uniform interface to various categories of algebraic objects. Currently we concentrate our efforts on objects arising in number theory. This is the web interface part of QaoS. But QaoS also provides interfaces within various computer algebra systems. See About QaoS. To get an impression. Button above to access the databases. Search time: 110.0 ms. Qaos- dev- 1.0- patch-100.

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