- published: 30 Dec 2013
- views: 30965
Create your page here
Wednesday, 19 October 2016
-
remove the playlistRing (mathematics)
-
remove the playlistLatest Videos
-
remove the playlistLongest Videos
- remove the playlistRing (mathematics)
- remove the playlistLatest Videos
- remove the playlistLongest Videos
back to playlist
Learn the definition of a ring, one of the central objects in abstract algebra. We give several examples to illustrate this concept including matrices and polynomials.
Teaching assistant: Liliana de Castro
Written & directed by Michael Harrison
Produced by Kimberly Hatch Harrison
Building on the idea of groups, this lecture explores the structures called rings and fields, beginning to more closely resemble the number systems we work with every day.
- published: 05 Apr 2013
- views: 48347
Ring Theory: We define rings and give many examples. Items under consideration include commutativity and multiplicative inverses. Example include modular integers, square matrices, polynomial rings, quaternions, and adjoins of algebraic and transcendental numbers.
- published: 18 Nov 2012
- views: 17756
Introduction to rings: defining a ring and giving examples. Knowledge of sets, proofs, and mathematical groups are recommended.
Practice problems:
1.) Which of the following sets are rings? If it is, prove it. If not, say which property of rings fails for that set (there may be more than one).
a) N = {1,2,3,4,5,...} under normal addition and multiplication
b) A = {a+b*sqrt(2) | a,b are rationals} under normal addition and multiplication
c) B = {all polynomials p(x) with integer coefficients}
d) C = {all polynomials p(x) with integer coefficients, where deg( p(x) ) is even}
2.) The set {0,2,4,6,8,10,12} is a ring with unity under the operations of addition mod 14 and multiplication mod 14. What is the unity of this ring?
3.) Let R be a commutative ring with unity, and let U(R) denote the set of units (elements with multiplicative inverses) of R. Prove that U(R) is a group under the multiplication defined in R.
- published: 18 Jan 2013
- views: 29476
Berkeley ring theorist tackles the internet's biggest math problem
- published: 16 Apr 2011
- views: 75865
Ring (mathematics)
In mathematics, a ring is one of the fundamental algebraic structures used in abstract algebra. It consists of a set equipped with two binary operations that generalize the arithmetic operations of addition and multiplication. Through this generalization, theorems from arithmetic are extended to non-numerical objects such as polynomials, series, matrices and functions.
The conceptualization of rings started in the 1870s and completed in the 1920s. Key contributors include Dedekind, Hilbert, Fraenkel, and Noether. Rings were first formalized as a generalization of Dedekind domains that occur in number theory, and of polynomial rings and rings of invariants that occur in algebraic geometry and invariant theory. Afterward, they also proved to be useful in other branches of mathematics such as geometry and mathematical analysis.
A ring is an abelian group with a second binary operation that is associative, is distributive over the abelian group operation, and has an identity element. By extension from the integers, the abelian group operation is called addition and the second binary operation is called multiplication.
This page contains text from Wikipedia, the Free Encyclopedia -
https://wn.com/Ring_(mathematics)
This article is licensed under the Creative Commons Attribution-ShareAlike 3.0 Unported License, which means that you can copy and modify it as long as the entire work (including additions) remains under this license.
This article is licensed under the Creative Commons Attribution-ShareAlike 3.0 Unported License, which means that you can copy and modify it as long as the entire work (including additions) remains under this license.
- Loading...
-
3:13Abstract Algebra: The definition of a Ring
Abstract Algebra: The definition of a RingAbstract Algebra: The definition of a Ring
Learn the definition of a ring, one of the central objects in abstract algebra. We give several examples to illustrate this concept including matrices and polynomials. Teaching assistant: Liliana de Castro Written & directed by Michael Harrison Produced by Kimberly Hatch Harrison -
28:51Introduction to Higher Mathematics - Lecture 17: Rings and Fields
Introduction to Higher Mathematics - Lecture 17: Rings and FieldsIntroduction to Higher Mathematics - Lecture 17: Rings and Fields
Building on the idea of groups, this lecture explores the structures called rings and fields, beginning to more closely resemble the number systems we work with every day. -
16:18RNT1.1. Definition of Ring
RNT1.1. Definition of RingRNT1.1. Definition of Ring
Ring Theory: We define rings and give many examples. Items under consideration include commutativity and multiplicative inverses. Example include modular integers, square matrices, polynomial rings, quaternions, and adjoins of algebraic and transcendental numbers. -
18:08Ring Theory 1: Ring Definition and Examples
Ring Theory 1: Ring Definition and ExamplesRing Theory 1: Ring Definition and Examples
Introduction to rings: defining a ring and giving examples. Knowledge of sets, proofs, and mathematical groups are recommended. Practice problems: 1.) Which of the following sets are rings? If it is, prove it. If not, say which property of rings fails for that set (there may be more than one). a) N = {1,2,3,4,5,...} under normal addition and multiplication b) A = {a+b*sqrt(2) | a,b are rationals} under normal addition and multiplication c) B = {all polynomials p(x) with integer coefficients} d) C = {all polynomials p(x) with integer coefficients, where deg( p(x) ) is even} 2.) The set {0,2,4,6,8,10,12} is a ring with unity under the operations of addition mod 14 and multiplication mod 14. What is the unity of this ring? 3.) Let R be a commutative ring with unity, and let U(R) denote the set of units (elements with multiplicative inverses) of R. Prove that U(R) is a group under the multiplication defined in R. -
3:20Berkeley Ring Theorist Solves 48 ÷ 2(9+3)
Berkeley Ring Theorist Solves 48 ÷ 2(9+3)Berkeley Ring Theorist Solves 48 ÷ 2(9+3)
Berkeley ring theorist tackles the internet's biggest math problem -
6:07Mathematics News - Abstract Algebra - Rings
Mathematics News - Abstract Algebra - Rings -
1:28Division Rings (Mathematics) - Introduction
Division Rings (Mathematics) - Introduction -
55:42Lecture 37-Algebras(contd...)
Lecture 37-Algebras(contd...) -
1:23Museum of Mathematics - Three Ring Circuleous
Museum of Mathematics - Three Ring CirculeousMuseum of Mathematics - Three Ring Circuleous
-
6:14Ideal of a Ring
Ideal of a RingIdeal of a Ring
-
Abstract Algebra: The definition of a Ring
Learn the definition of a ring, one of the central objects in abstract algebra. We give several examples to illustrate this concept including matrices and polynomials. Teaching assistant: Liliana de Castro Written & directed by Michael Harrison Produced by Kimberly Hatch Harrison
published: 30 Dec 2013 -
Introduction to Higher Mathematics - Lecture 17: Rings and Fields
Building on the idea of groups, this lecture explores the structures called rings and fields, beginning to more closely resemble the number systems we work with every day.
published: 05 Apr 2013 -
RNT1.1. Definition of Ring
Ring Theory: We define rings and give many examples. Items under consideration include commutativity and multiplicative inverses. Example include modular integers, square matrices, polynomial rings, quaternions, and adjoins of algebraic and transcendental numbers.
published: 18 Nov 2012 -
Ring Theory 1: Ring Definition and Examples
Introduction to rings: defining a ring and giving examples. Knowledge of sets, proofs, and mathematical groups are recommended. Practice problems: 1.) Which of the following sets are rings? If it is, prove it. If not, say which property of rings fails for that set (there may be more than one). a) N = {1,2,3,4,5,...} under normal addition and multiplication b) A = {a+b*sqrt(2) | a,b are rationals} under normal addition and multiplication c) B = {all polynomials p(x) with integer coefficients} d) C = {all polynomials p(x) with integer coefficients, where deg( p(x) ) is even} 2.) The set {0,2,4,6,8,10,12} is a ring with unity under the operations of addition mod 14 and multiplication mod 14. What is the unity of this ring? 3.) Let R be a commutative ring with unity, and let U(R) de...
published: 18 Jan 2013 -
Berkeley Ring Theorist Solves 48 ÷ 2(9+3)
Berkeley ring theorist tackles the internet's biggest math problem
published: 16 Apr 2011 -
Mathematics News - Abstract Algebra - Rings
Abstract Algebra - Rings with a special host!
published: 28 Nov 2015 -
Division Rings (Mathematics) - Introduction
Division Rings (Mathematics) - Introduction
published: 15 Sep 2015 -
-
Museum of Mathematics - Three Ring Circuleous
published: 27 May 2011 -
Ideal of a Ring
published: 07 Mar 2014
Abstract Algebra: The definition of a Ring
- Order: Reorder
- Duration: 3:13
- Updated: 30 Dec 2013
- views: 30965
Learn the definition of a ring, one of the central objects in abstract algebra. We give several examples to illustrate this concept including matrices and poly...
Learn the definition of a ring, one of the central objects in abstract algebra. We give several examples to illustrate this concept including matrices and polynomials.
Teaching assistant: Liliana de Castro
Written & directed by Michael Harrison
Produced by Kimberly Hatch Harrison
wn.com/Abstract Algebra The Definition Of A Ring
Learn the definition of a ring, one of the central objects in abstract algebra. We give several examples to illustrate this concept including matrices and polynomials.
Teaching assistant: Liliana de Castro
Written & directed by Michael Harrison
Produced by Kimberly Hatch Harrison
- published: 30 Dec 2013
- views: 30965
Introduction to Higher Mathematics - Lecture 17: Rings and Fields
- Order: Reorder
- Duration: 28:51
- Updated: 05 Apr 2013
- views: 48347
Building on the idea of groups, this lecture explores the structures called rings and fields, beginning to more closely resemble the number systems we work with...
Building on the idea of groups, this lecture explores the structures called rings and fields, beginning to more closely resemble the number systems we work with every day.
wn.com/Introduction To Higher Mathematics Lecture 17 Rings And Fields
Building on the idea of groups, this lecture explores the structures called rings and fields, beginning to more closely resemble the number systems we work with every day.
- published: 05 Apr 2013
- views: 48347
RNT1.1. Definition of Ring
- Order: Reorder
- Duration: 16:18
- Updated: 18 Nov 2012
- views: 17756
Ring Theory: We define rings and give many examples. Items under consideration include commutativity and multiplicative inverses. Example include modular int...
Ring Theory: We define rings and give many examples. Items under consideration include commutativity and multiplicative inverses. Example include modular integers, square matrices, polynomial rings, quaternions, and adjoins of algebraic and transcendental numbers.
wn.com/Rnt1.1. Definition Of Ring
Ring Theory: We define rings and give many examples. Items under consideration include commutativity and multiplicative inverses. Example include modular integers, square matrices, polynomial rings, quaternions, and adjoins of algebraic and transcendental numbers.
- published: 18 Nov 2012
- views: 17756
Ring Theory 1: Ring Definition and Examples
- Order: Reorder
- Duration: 18:08
- Updated: 18 Jan 2013
- views: 29476
Introduction to rings: defining a ring and giving examples. Knowledge of sets, proofs, and mathematical groups are recommended.
Practice problems:
1.) Which of...
Introduction to rings: defining a ring and giving examples. Knowledge of sets, proofs, and mathematical groups are recommended.
Practice problems:
1.) Which of the following sets are rings? If it is, prove it. If not, say which property of rings fails for that set (there may be more than one).
a) N = {1,2,3,4,5,...} under normal addition and multiplication
b) A = {a+b*sqrt(2) | a,b are rationals} under normal addition and multiplication
c) B = {all polynomials p(x) with integer coefficients}
d) C = {all polynomials p(x) with integer coefficients, where deg( p(x) ) is even}
2.) The set {0,2,4,6,8,10,12} is a ring with unity under the operations of addition mod 14 and multiplication mod 14. What is the unity of this ring?
3.) Let R be a commutative ring with unity, and let U(R) denote the set of units (elements with multiplicative inverses) of R. Prove that U(R) is a group under the multiplication defined in R.
wn.com/Ring Theory 1 Ring Definition And Examples
Introduction to rings: defining a ring and giving examples. Knowledge of sets, proofs, and mathematical groups are recommended.
Practice problems:
1.) Which of the following sets are rings? If it is, prove it. If not, say which property of rings fails for that set (there may be more than one).
a) N = {1,2,3,4,5,...} under normal addition and multiplication
b) A = {a+b*sqrt(2) | a,b are rationals} under normal addition and multiplication
c) B = {all polynomials p(x) with integer coefficients}
d) C = {all polynomials p(x) with integer coefficients, where deg( p(x) ) is even}
2.) The set {0,2,4,6,8,10,12} is a ring with unity under the operations of addition mod 14 and multiplication mod 14. What is the unity of this ring?
3.) Let R be a commutative ring with unity, and let U(R) denote the set of units (elements with multiplicative inverses) of R. Prove that U(R) is a group under the multiplication defined in R.
- published: 18 Jan 2013
- views: 29476
Berkeley Ring Theorist Solves 48 ÷ 2(9+3)
- Order: Reorder
- Duration: 3:20
- Updated: 16 Apr 2011
- views: 75865
Berkeley ring theorist tackles the internet's biggest math problem
Berkeley ring theorist tackles the internet's biggest math problem
wn.com/Berkeley Ring Theorist Solves 48 ÷ 2(9 3)
Berkeley ring theorist tackles the internet's biggest math problem
- published: 16 Apr 2011
- views: 75865
Mathematics News - Abstract Algebra - Rings
- Order: Reorder
- Duration: 6:07
- Updated: 28 Nov 2015
- views: 239
Abstract Algebra - Rings with a special host!
Abstract Algebra - Rings with a special host!
wn.com/Mathematics News Abstract Algebra Rings
Division Rings (Mathematics) - Introduction
- Order: Reorder
- Duration: 1:28
- Updated: 15 Sep 2015
- views: 54
Lecture 37-Algebras(contd...)
- Order: Reorder
- Duration: 55:42
- Updated: 07 Dec 2007
- views: 36672
Discrete Mathematical Structures
Discrete Mathematical Structures
wn.com/Lecture 37 Algebras(Contd...)
Museum of Mathematics - Three Ring Circuleous
- Order: Reorder
- Duration: 1:23
- Updated: 27 May 2011
- views: 814
- published: 27 May 2011
- views: 814
Ideal of a Ring
- Order: Reorder
- Duration: 6:14
- Updated: 07 Mar 2014
- views: 2648
- published: 07 Mar 2014
- views: 2648
-
Annulus (Ring) | 8th Class Mathematics | Digital Teacher
Annulus (Ring),8th Class Mathematics. English Medium. AP And Telangana State English Medium syllabus Online by Digital Teacher.
published: 26 Sep 2016 -
Download The Algebraic Structure of Group Rings (Dover Books on Mathematics) [P.D.F]
http://j.mp/2cp2G9C
published: 21 Sep 2016 -
Non Noetherian Commutative Ring Theory Mathematics and its Applications Volume 520
published: 05 Apr 2016 -
Noetherian Rings Defn Examples
published: 06 Feb 2016 -
Module (mathematics)
Module (mathematics) In abstract algebra, the concept of a module over a ring is a generalization of the notion of vector space over a field, wherein the corresponding scalars are the elements of an arbitrary given ring (with identity) and a multiplication (on the left and/or on the right) is defined between elements of the ring and elements of the module.Thus, a module, like a vector space, is an additive abelian group; a product is defined between elements of the ring and elements of the module that is distributive over the addition operation of each parameter and is compatible with the ring multiplication. -Video is targeted to blind users Attribution: Article text available under CC-BY-SA image source in video https://www.youtube.com/watch?v=fOmgqXMTljI
published: 29 Jan 2016 -
Ring (mathematics)
Ring (mathematics) In mathematics, and more specifically in algebra, a ring is an algebraic structure with operations that generalize the arithmetic operations of addition and multiplication.Through this generalization, theorems from arithmetic are extended to non-numerical objects like polynomials, series, matrices and functions. =======Image-Copyright-Info======= Image is in public domain Author-Info: David Hilbert Image Source: https://en.wikipedia.org/wiki/File:Chapitel_IX._of_Die_Theorie_der_algebraischen_Zahlkörper.png =======Image-Copyright-Info======== -Video is targeted to blind users Attribution: Article text available under CC-BY-SA image source in video https://www.youtube.com/watch?v=FQoIuwlvvrc
published: 29 Jan 2016 -
Annulus (mathematics)
Annulus (mathematics) In mathematics, an annulus (the Latin word for "little ring", with plural annuli) is a ring-shaped object, especially a region bounded by two concentric circles.The adjectival form is annular (as in annular eclipse). =======Image-Copyright-Info======== License: Creative Commons Attribution-Share Alike 3.0 (CC BY-SA 3.0) LicenseLink: http://creativecommons.org/licenses/by-sa/3.0 Author-Info: Dmcq Image Source: https://en.wikipedia.org/wiki/File:Annulus_area.svg =======Image-Copyright-Info======== -Video is targeted to blind users Attribution: Article text available under CC-BY-SA image source in video https://www.youtube.com/watch?v=5xN6Qtqf1mY
published: 22 Jan 2016 -
Principal ideal ring
Principal ideal ring In mathematics, a principal right (left) ideal ring is a ring R in which every right (left) ideal is of the form xR (Rx) for some element x of R.(The right and left ideals of this form, generated by one element, are called principal ideals.) When this is satisfied for both left and right ideals, such as the case when R is a commutative ring, R can be called a principal ideal ring, or simply principal ring. -Video is targeted to blind users Attribution: Article text available under CC-BY-SA image source in video https://www.youtube.com/watch?v=grMLOqjUGpA
published: 22 Jan 2016 -
Mathematics Optional - Rings and Field by Mr Satyanarayana
Mathematics optional is one of the very good scoring subject for upsc civil service exam. It is very easy to prepare and present. INDIANCIVILS.COM is one of the online academy to provide mathematics optional coaching for the UPSC Civil Service Exam. At INDIANCIVILS.COM, you can attend live interactive video classes with complete coverage of syllabus. For complete details on the mathematics course optional by online classes, you can refer the website. http://indiancivils.com Or contact : 9000018804 Mathematics Course Details : http://indiancivils.com/courses/mathematics.htm Mathematics Optional for UPSC Test Series Details at http://indiancivils.com/courses/mathematics-optional-test-series.htm "Online IAS Coaching Institute" ias online classes civil services exam preparation Contact Us: web...
published: 28 Nov 2015
Annulus (Ring) | 8th Class Mathematics | Digital Teacher
- Order: Reorder
- Duration: 0:47
- Updated: 26 Sep 2016
- views: 8
Annulus (Ring),8th Class Mathematics. English Medium. AP And Telangana State English Medium syllabus Online by Digital Teacher.
Annulus (Ring),8th Class Mathematics. English Medium. AP And Telangana State English Medium syllabus Online by Digital Teacher.
wn.com/Annulus (Ring) | 8Th Class Mathematics | Digital Teacher
Annulus (Ring),8th Class Mathematics. English Medium. AP And Telangana State English Medium syllabus Online by Digital Teacher.
- published: 26 Sep 2016
- views: 8
Download The Algebraic Structure of Group Rings (Dover Books on Mathematics) [P.D.F]
- Order: Reorder
- Duration: 0:30
- Updated: 21 Sep 2016
- views: 0
http://j.mp/2cp2G9C
http://j.mp/2cp2G9C
wn.com/Download The Algebraic Structure Of Group Rings (Dover Books On Mathematics) P.D.F
Non Noetherian Commutative Ring Theory Mathematics and its Applications Volume 520
- Order: Reorder
- Duration: 1:11
- Updated: 05 Apr 2016
- views: 10
- published: 05 Apr 2016
- views: 10
Noetherian Rings Defn Examples
- Order: Reorder
- Duration: 12:55
- Updated: 06 Feb 2016
- views: 374
- published: 06 Feb 2016
- views: 374
Module (mathematics)
- Order: Reorder
- Duration: 15:53
- Updated: 29 Jan 2016
- views: 36
Module (mathematics)
In abstract algebra, the concept of a module over a ring is a generalization of the notion of vector space over a field, wherein the cor...
Module (mathematics)
In abstract algebra, the concept of a module over a ring is a generalization of the notion of vector space over a field, wherein the corresponding scalars are the elements of an arbitrary given ring (with identity) and a multiplication (on the left and/or on the right) is defined between elements of the ring and elements of the module.Thus, a module, like a vector space, is an additive abelian group; a product is defined between elements of the ring and elements of the module that is distributive over the addition operation of each parameter and is compatible with the ring multiplication.
-Video is targeted to blind users
Attribution:
Article text available under CC-BY-SA
image source in video
https://www.youtube.com/watch?v=fOmgqXMTljI
wn.com/Module (Mathematics)
Module (mathematics)
In abstract algebra, the concept of a module over a ring is a generalization of the notion of vector space over a field, wherein the corresponding scalars are the elements of an arbitrary given ring (with identity) and a multiplication (on the left and/or on the right) is defined between elements of the ring and elements of the module.Thus, a module, like a vector space, is an additive abelian group; a product is defined between elements of the ring and elements of the module that is distributive over the addition operation of each parameter and is compatible with the ring multiplication.
-Video is targeted to blind users
Attribution:
Article text available under CC-BY-SA
image source in video
https://www.youtube.com/watch?v=fOmgqXMTljI
- published: 29 Jan 2016
- views: 36
Ring (mathematics)
- Order: Reorder
- Duration: 15:38
- Updated: 29 Jan 2016
- views: 4
Ring (mathematics)
In mathematics, and more specifically in algebra, a ring is an algebraic structure with operations that generalize the arithmetic operatio...
Ring (mathematics)
In mathematics, and more specifically in algebra, a ring is an algebraic structure with operations that generalize the arithmetic operations of addition and multiplication.Through this generalization, theorems from arithmetic are extended to non-numerical objects like polynomials, series, matrices and functions.
=======Image-Copyright-Info=======
Image is in public domain
Author-Info: David Hilbert
Image Source: https://en.wikipedia.org/wiki/File:Chapitel_IX._of_Die_Theorie_der_algebraischen_Zahlkörper.png
=======Image-Copyright-Info========
-Video is targeted to blind users
Attribution:
Article text available under CC-BY-SA
image source in video
https://www.youtube.com/watch?v=FQoIuwlvvrc
wn.com/Ring (Mathematics)
Ring (mathematics)
In mathematics, and more specifically in algebra, a ring is an algebraic structure with operations that generalize the arithmetic operations of addition and multiplication.Through this generalization, theorems from arithmetic are extended to non-numerical objects like polynomials, series, matrices and functions.
=======Image-Copyright-Info=======
Image is in public domain
Author-Info: David Hilbert
Image Source: https://en.wikipedia.org/wiki/File:Chapitel_IX._of_Die_Theorie_der_algebraischen_Zahlkörper.png
=======Image-Copyright-Info========
-Video is targeted to blind users
Attribution:
Article text available under CC-BY-SA
image source in video
https://www.youtube.com/watch?v=FQoIuwlvvrc
- published: 29 Jan 2016
- views: 4
Annulus (mathematics)
- Order: Reorder
- Duration: 2:08
- Updated: 22 Jan 2016
- views: 5
Annulus (mathematics)
In mathematics, an annulus (the Latin word for "little ring", with plural annuli) is a ring-shaped object, especially a region bounded ...
Annulus (mathematics)
In mathematics, an annulus (the Latin word for "little ring", with plural annuli) is a ring-shaped object, especially a region bounded by two concentric circles.The adjectival form is annular (as in annular eclipse).
=======Image-Copyright-Info========
License: Creative Commons Attribution-Share Alike 3.0 (CC BY-SA 3.0)
LicenseLink: http://creativecommons.org/licenses/by-sa/3.0
Author-Info: Dmcq
Image Source: https://en.wikipedia.org/wiki/File:Annulus_area.svg
=======Image-Copyright-Info========
-Video is targeted to blind users
Attribution:
Article text available under CC-BY-SA
image source in video
https://www.youtube.com/watch?v=5xN6Qtqf1mY
wn.com/Annulus (Mathematics)
Annulus (mathematics)
In mathematics, an annulus (the Latin word for "little ring", with plural annuli) is a ring-shaped object, especially a region bounded by two concentric circles.The adjectival form is annular (as in annular eclipse).
=======Image-Copyright-Info========
License: Creative Commons Attribution-Share Alike 3.0 (CC BY-SA 3.0)
LicenseLink: http://creativecommons.org/licenses/by-sa/3.0
Author-Info: Dmcq
Image Source: https://en.wikipedia.org/wiki/File:Annulus_area.svg
=======Image-Copyright-Info========
-Video is targeted to blind users
Attribution:
Article text available under CC-BY-SA
image source in video
https://www.youtube.com/watch?v=5xN6Qtqf1mY
- published: 22 Jan 2016
- views: 5
Principal ideal ring
- Order: Reorder
- Duration: 6:00
- Updated: 22 Jan 2016
- views: 67
Principal ideal ring
In mathematics, a principal right (left) ideal ring is a ring R in which every right (left) ideal is of the form xR (Rx) for some element...
Principal ideal ring
In mathematics, a principal right (left) ideal ring is a ring R in which every right (left) ideal is of the form xR (Rx) for some element x of R.(The right and left ideals of this form, generated by one element, are called principal ideals.) When this is satisfied for both left and right ideals, such as the case when R is a commutative ring, R can be called a principal ideal ring, or simply principal ring.
-Video is targeted to blind users
Attribution:
Article text available under CC-BY-SA
image source in video
https://www.youtube.com/watch?v=grMLOqjUGpA
wn.com/Principal Ideal Ring
Principal ideal ring
In mathematics, a principal right (left) ideal ring is a ring R in which every right (left) ideal is of the form xR (Rx) for some element x of R.(The right and left ideals of this form, generated by one element, are called principal ideals.) When this is satisfied for both left and right ideals, such as the case when R is a commutative ring, R can be called a principal ideal ring, or simply principal ring.
-Video is targeted to blind users
Attribution:
Article text available under CC-BY-SA
image source in video
https://www.youtube.com/watch?v=grMLOqjUGpA
- published: 22 Jan 2016
- views: 67
Mathematics Optional - Rings and Field by Mr Satyanarayana
- Order: Reorder
- Duration: 12:39
- Updated: 28 Nov 2015
- views: 160
Mathematics optional is one of the very good scoring subject for upsc civil service exam. It is very easy to prepare and present. INDIANCIVILS.COM is one of the...
Mathematics optional is one of the very good scoring subject for upsc civil service exam. It is very easy to prepare and present. INDIANCIVILS.COM is one of the online academy to provide mathematics optional coaching for the UPSC Civil Service Exam. At INDIANCIVILS.COM, you can attend live interactive video classes with complete coverage of syllabus.
For complete details on the mathematics course optional by online classes, you can refer the website. http://indiancivils.com
Or contact : 9000018804
Mathematics Course Details : http://indiancivils.com/courses/mathematics.htm
Mathematics Optional for UPSC Test Series Details at http://indiancivils.com/courses/mathematics-optional-test-series.htm
"Online IAS Coaching Institute"
ias online classes
civil services exam preparation
Contact Us:
website: www.indiancivils.com
Phone No: 9000018827 / 9949993173
Email: info@indiancivils.com
wn.com/Mathematics Optional Rings And Field By Mr Satyanarayana
Mathematics optional is one of the very good scoring subject for upsc civil service exam. It is very easy to prepare and present. INDIANCIVILS.COM is one of the online academy to provide mathematics optional coaching for the UPSC Civil Service Exam. At INDIANCIVILS.COM, you can attend live interactive video classes with complete coverage of syllabus.
For complete details on the mathematics course optional by online classes, you can refer the website. http://indiancivils.com
Or contact : 9000018804
Mathematics Course Details : http://indiancivils.com/courses/mathematics.htm
Mathematics Optional for UPSC Test Series Details at http://indiancivils.com/courses/mathematics-optional-test-series.htm
"Online IAS Coaching Institute"
ias online classes
civil services exam preparation
Contact Us:
website: www.indiancivils.com
Phone No: 9000018827 / 9949993173
Email: info@indiancivils.com
- published: 28 Nov 2015
- views: 160
-
RNT1.4. Ideals and Quotient Rings
Ring Theory: We define ideals in rings as an analogue of normal subgroups in group theory. We give a correspondence between (two-sided) ideals and kernels of homomorphisms using quotient rings. We also state the First Isomorphism Theorem for Rings and give examples.
published: 20 Nov 2012 -
Quotient Rings Part 1
In this video we discuss the construction of quotient rings and the first isomorphism theorem.
published: 03 Aug 2015 -
Quotient Rings Part 2
In this video we discuss the construction of quotient rings and the first isomorphism theorem.
published: 03 Aug 2015 -
Polynomial Rings Part 1
In this video we define formal polynomials and construct the ring of polynomials over a ring R.
published: 26 Jul 2015 -
Visual Group Theory, Lecture 7.2: Ideals, quotient rings, and finite fields
Visual Group Theory, Lecture 7.2: Ideals, quotient rings, and finite fields A left (resp., right) ideal of a ring R is a subring that is invariant under left (resp., right) multiplication. Two-sided ideals are those that are both left and right ideals. This is the analogue of normal subgroups, in that the quotient ring R/I is well-defined iff I is a two-sided ideal. If one takes the quotient of the polynomial ring over Z_p (the integers modulo p) by an irreducible polynomial of degree n, then the result is a finite field of order q=p^n. It turns out that up to isomorphism, there is a unique finite field of each order q=p^n. Thus, all finite fields are of the form Z_p for a prime p, or Z_p[x]/(f) for an irreducible polynomial f. Course webpage (with lecture notes, HW, etc.): http://www.ma...
published: 03 May 2016 -
MathHistory22: Algebraic number theory and rings I
In the 19th century, algebraists started to look at extension fields of the rational numbers as new domains for doing arithmetic. In this way the notion of an abstract ring was born, through the more concrete examples of rings of algebraic integers in number fields. Key examples include the Gaussian integers, which are complex numbers with integer coefficients, and which are closed under addition, subtraction and multiplication. The properties under division mimic those of the integers, with primes, units and most notably unique factorization. However for other algebraic number rings, unique factorization proved more illusive, and had to be rescued by Kummer and Dedekind with the introduction of ideal elements, or just ideals. This interesting area of number theory does have some foun...
published: 19 May 2014 -
Modern Algebra (Abstract Algebra) Made Easy - Part 10 - Rings & Fields
http://www.pensieve.net/course/13 In this video, I give definitions, examples, and proofs talking about Rings. Hope you like it. Feel free to give me some constructive feedback! Works Cited: The only significant source for these videos is 'A First Course in Abstract Algebra', 2nd ed. by John Fraleigh. Though most of the problems and definitions come from this book, I explain the all the material & solutions in my own words.
published: 15 Feb 2013 -
Definition of a Ring Part 1
In this video we introduce the definition of a mathematical ring.
published: 25 Jul 2015
RNT1.4. Ideals and Quotient Rings
- Order: Reorder
- Duration: 20:47
- Updated: 20 Nov 2012
- views: 14953
Ring Theory: We define ideals in rings as an analogue of normal subgroups in group theory. We give a correspondence between (two-sided) ideals and kernels of h...
Ring Theory: We define ideals in rings as an analogue of normal subgroups in group theory. We give a correspondence between (two-sided) ideals and kernels of homomorphisms using quotient rings. We also state the First Isomorphism Theorem for Rings and give examples.
wn.com/Rnt1.4. Ideals And Quotient Rings
Ring Theory: We define ideals in rings as an analogue of normal subgroups in group theory. We give a correspondence between (two-sided) ideals and kernels of homomorphisms using quotient rings. We also state the First Isomorphism Theorem for Rings and give examples.
- published: 20 Nov 2012
- views: 14953
Quotient Rings Part 1
- Order: Reorder
- Duration: 25:52
- Updated: 03 Aug 2015
- views: 1581
In this video we discuss the construction of quotient rings and the first isomorphism theorem.
In this video we discuss the construction of quotient rings and the first isomorphism theorem.
wn.com/Quotient Rings Part 1
In this video we discuss the construction of quotient rings and the first isomorphism theorem.
- published: 03 Aug 2015
- views: 1581
Quotient Rings Part 2
- Order: Reorder
- Duration: 27:42
- Updated: 03 Aug 2015
- views: 789
In this video we discuss the construction of quotient rings and the first isomorphism theorem.
In this video we discuss the construction of quotient rings and the first isomorphism theorem.
wn.com/Quotient Rings Part 2
In this video we discuss the construction of quotient rings and the first isomorphism theorem.
- published: 03 Aug 2015
- views: 789
Polynomial Rings Part 1
- Order: Reorder
- Duration: 22:59
- Updated: 26 Jul 2015
- views: 2168
In this video we define formal polynomials and construct the ring of polynomials over a ring R.
In this video we define formal polynomials and construct the ring of polynomials over a ring R.
wn.com/Polynomial Rings Part 1
In this video we define formal polynomials and construct the ring of polynomials over a ring R.
- published: 26 Jul 2015
- views: 2168
Visual Group Theory, Lecture 7.2: Ideals, quotient rings, and finite fields
- Order: Reorder
- Duration: 34:20
- Updated: 03 May 2016
- views: 245
Visual Group Theory, Lecture 7.2: Ideals, quotient rings, and finite fields
A left (resp., right) ideal of a ring R is a subring that is invariant under left (...
Visual Group Theory, Lecture 7.2: Ideals, quotient rings, and finite fields
A left (resp., right) ideal of a ring R is a subring that is invariant under left (resp., right) multiplication. Two-sided ideals are those that are both left and right ideals. This is the analogue of normal subgroups, in that the quotient ring R/I is well-defined iff I is a two-sided ideal. If one takes the quotient of the polynomial ring over Z_p (the integers modulo p) by an irreducible polynomial of degree n, then the result is a finite field of order q=p^n. It turns out that up to isomorphism, there is a unique finite field of each order q=p^n. Thus, all finite fields are of the form Z_p for a prime p, or Z_p[x]/(f) for an irreducible polynomial f.
Course webpage (with lecture notes, HW, etc.): http://www.math.clemson.edu/~macaule/math4120-online.html
wn.com/Visual Group Theory, Lecture 7.2 Ideals, Quotient Rings, And Finite Fields
Visual Group Theory, Lecture 7.2: Ideals, quotient rings, and finite fields
A left (resp., right) ideal of a ring R is a subring that is invariant under left (resp., right) multiplication. Two-sided ideals are those that are both left and right ideals. This is the analogue of normal subgroups, in that the quotient ring R/I is well-defined iff I is a two-sided ideal. If one takes the quotient of the polynomial ring over Z_p (the integers modulo p) by an irreducible polynomial of degree n, then the result is a finite field of order q=p^n. It turns out that up to isomorphism, there is a unique finite field of each order q=p^n. Thus, all finite fields are of the form Z_p for a prime p, or Z_p[x]/(f) for an irreducible polynomial f.
Course webpage (with lecture notes, HW, etc.): http://www.math.clemson.edu/~macaule/math4120-online.html
- published: 03 May 2016
- views: 245
MathHistory22: Algebraic number theory and rings I
- Order: Reorder
- Duration: 48:27
- Updated: 19 May 2014
- views: 13939
In the 19th century, algebraists started to look at extension fields of the rational numbers as new domains for doing arithmetic. In this way the notion of an a...
In the 19th century, algebraists started to look at extension fields of the rational numbers as new domains for doing arithmetic. In this way the notion of an abstract ring was born, through the more concrete examples of rings of algebraic integers in number fields.
Key examples include the Gaussian integers, which are complex numbers with integer coefficients, and which are closed under addition, subtraction and multiplication. The properties under division mimic those of the integers, with primes, units and most notably unique factorization.
However for other algebraic number rings, unique factorization proved more illusive, and had to be rescued by Kummer and Dedekind with the introduction of ideal elements, or just ideals.
This interesting area of number theory does have some foundational difficulties, as in most current formulations it rests ultimately on transcendental results re complex numbers, notably the Fundamental theory of algebra. Sadly, this is not as solid as it is usually made out, and so very likely new purely algebraic techniques are needed to recast some of the ideas into a more solid framework.
My research papers can be found at my Research Gate page, at https://www.researchgate.net/profile/.... I also have a blog at http://njwildberger.com/, where I will discuss lots of foundational issues, along with other things, and you can check out my webpages at http://web.maths.unsw.edu.au/~norman/. Of course if you want to support all these bold initiatives, become a Patron of this Channel at https://www.patreon.com/njwildberger?... .
wn.com/Mathhistory22 Algebraic Number Theory And Rings I
In the 19th century, algebraists started to look at extension fields of the rational numbers as new domains for doing arithmetic. In this way the notion of an abstract ring was born, through the more concrete examples of rings of algebraic integers in number fields.
Key examples include the Gaussian integers, which are complex numbers with integer coefficients, and which are closed under addition, subtraction and multiplication. The properties under division mimic those of the integers, with primes, units and most notably unique factorization.
However for other algebraic number rings, unique factorization proved more illusive, and had to be rescued by Kummer and Dedekind with the introduction of ideal elements, or just ideals.
This interesting area of number theory does have some foundational difficulties, as in most current formulations it rests ultimately on transcendental results re complex numbers, notably the Fundamental theory of algebra. Sadly, this is not as solid as it is usually made out, and so very likely new purely algebraic techniques are needed to recast some of the ideas into a more solid framework.
My research papers can be found at my Research Gate page, at https://www.researchgate.net/profile/.... I also have a blog at http://njwildberger.com/, where I will discuss lots of foundational issues, along with other things, and you can check out my webpages at http://web.maths.unsw.edu.au/~norman/. Of course if you want to support all these bold initiatives, become a Patron of this Channel at https://www.patreon.com/njwildberger?... .
- published: 19 May 2014
- views: 13939
Modern Algebra (Abstract Algebra) Made Easy - Part 10 - Rings & Fields
- Order: Reorder
- Duration: 26:25
- Updated: 15 Feb 2013
- views: 16206
http://www.pensieve.net/course/13
In this video, I give definitions, examples, and proofs talking about Rings. Hope you like it. Feel free to give me some cons...
http://www.pensieve.net/course/13
In this video, I give definitions, examples, and proofs talking about Rings. Hope you like it. Feel free to give me some constructive feedback!
Works Cited: The only significant source for these videos is 'A First Course in Abstract Algebra', 2nd ed. by John Fraleigh. Though most of the problems and definitions come from this book, I explain the all the material & solutions in my own words.
wn.com/Modern Algebra (Abstract Algebra) Made Easy Part 10 Rings Fields
http://www.pensieve.net/course/13
In this video, I give definitions, examples, and proofs talking about Rings. Hope you like it. Feel free to give me some constructive feedback!
Works Cited: The only significant source for these videos is 'A First Course in Abstract Algebra', 2nd ed. by John Fraleigh. Though most of the problems and definitions come from this book, I explain the all the material & solutions in my own words.
- published: 15 Feb 2013
- views: 16206
Definition of a Ring Part 1
- Order: Reorder
- Duration: 25:01
- Updated: 25 Jul 2015
- views: 4683
In this video we introduce the definition of a mathematical ring.
In this video we introduce the definition of a mathematical ring.
wn.com/Definition Of A Ring Part 1
In this video we introduce the definition of a mathematical ring.
- published: 25 Jul 2015
- views: 4683
back
- Playlist
- Chat
back
- Playlist
- Chat
3:13
Abstract Algebra: The definition of a Ring
Learn the definition of a ring, one of the central objects in abstract algebra. We give s...
published: 30 Dec 2013
Abstract Algebra: The definition of a Ring
Abstract Algebra: The definition of a Ring
- Report rights infringement
- published: 30 Dec 2013
- views: 30965
28:51
Introduction to Higher Mathematics - Lecture 17: Rings and Fields
Building on the idea of groups, this lecture explores the structures called rings and fiel...
published: 05 Apr 2013
Introduction to Higher Mathematics - Lecture 17: Rings and Fields
Introduction to Higher Mathematics - Lecture 17: Rings and Fields
- Report rights infringement
- published: 05 Apr 2013
- views: 48347
16:18
RNT1.1. Definition of Ring
Ring Theory: We define rings and give many examples. Items under consideration include c...
published: 18 Nov 2012
RNT1.1. Definition of Ring
RNT1.1. Definition of Ring
- Report rights infringement
- published: 18 Nov 2012
- views: 17756
18:08
Ring Theory 1: Ring Definition and Examples
Introduction to rings: defining a ring and giving examples. Knowledge of sets, proofs, and...
published: 18 Jan 2013
Ring Theory 1: Ring Definition and Examples
Ring Theory 1: Ring Definition and Examples
- Report rights infringement
- published: 18 Jan 2013
- views: 29476
3:20
Berkeley Ring Theorist Solves 48 ÷ 2(9+3)
Berkeley ring theorist tackles the internet's biggest math problem
published: 16 Apr 2011
Berkeley Ring Theorist Solves 48 ÷ 2(9+3)
Berkeley Ring Theorist Solves 48 ÷ 2(9+3)
- Report rights infringement
- published: 16 Apr 2011
- views: 75865
6:07
Mathematics News - Abstract Algebra - Rings
Abstract Algebra - Rings with a special host!
published: 28 Nov 2015
Mathematics News - Abstract Algebra - Rings
Mathematics News - Abstract Algebra - Rings
- Report rights infringement
- published: 28 Nov 2015
- views: 239
1:28
Division Rings (Mathematics) - Introduction
Division Rings (Mathematics) - Introduction
published: 15 Sep 2015
Division Rings (Mathematics) - Introduction
Division Rings (Mathematics) - Introduction
- Report rights infringement
- published: 15 Sep 2015
- views: 54
55:42
Lecture 37-Algebras(contd...)
Discrete Mathematical Structures
published: 07 Dec 2007
Lecture 37-Algebras(contd...)
Lecture 37-Algebras(contd...)
- Report rights infringement
- published: 07 Dec 2007
- views: 36672
1:23
Museum of Mathematics - Three Ring Circuleous
published: 27 May 2011
Museum of Mathematics - Three Ring Circuleous
Museum of Mathematics - Three Ring Circuleous
- Report rights infringement
- published: 27 May 2011
- views: 814
6:14
Ideal of a Ring
published: 07 Mar 2014
Ideal of a Ring
Ideal of a Ring
- Report rights infringement
- published: 07 Mar 2014
- views: 2648
back
- Playlist
- Chat
0:47
Annulus (Ring) | 8th Class Mathematics | Digital Teacher
Annulus (Ring),8th Class Mathematics. English Medium. AP And Telangana State English Mediu...
published: 26 Sep 2016
Annulus (Ring) | 8th Class Mathematics | Digital Teacher
Annulus (Ring) | 8th Class Mathematics | Digital Teacher
- Report rights infringement
- published: 26 Sep 2016
- views: 8
0:30
Download The Algebraic Structure of Group Rings (Dover Books on Mathematics) [P.D.F]
http://j.mp/2cp2G9C
published: 21 Sep 2016
Download The Algebraic Structure of Group Rings (Dover Books on Mathematics) [P.D.F]
Download The Algebraic Structure of Group Rings (Dover Books on Mathematics) [P.D.F]
- Report rights infringement
- published: 21 Sep 2016
- views: 0
1:11
Non Noetherian Commutative Ring Theory Mathematics and its Applications Volume 520
published: 05 Apr 2016
Non Noetherian Commutative Ring Theory Mathematics and its Applications Volume 520
Non Noetherian Commutative Ring Theory Mathematics and its Applications Volume 520
- Report rights infringement
- published: 05 Apr 2016
- views: 10
12:55
Noetherian Rings Defn Examples
published: 06 Feb 2016
Noetherian Rings Defn Examples
Noetherian Rings Defn Examples
- Report rights infringement
- published: 06 Feb 2016
- views: 374
15:53
Module (mathematics)
Module (mathematics)
In abstract algebra, the concept of a module over a ring is a gene...
published: 29 Jan 2016
Module (mathematics)
Module (mathematics)
- Report rights infringement
- published: 29 Jan 2016
- views: 36
15:38
Ring (mathematics)
Ring (mathematics)
In mathematics, and more specifically in algebra, a ring is an algeb...
published: 29 Jan 2016
Ring (mathematics)
Ring (mathematics)
- Report rights infringement
- published: 29 Jan 2016
- views: 4
2:08
Annulus (mathematics)
Annulus (mathematics)
In mathematics, an annulus (the Latin word for "little ring", wit...
published: 22 Jan 2016
Annulus (mathematics)
Annulus (mathematics)
- Report rights infringement
- published: 22 Jan 2016
- views: 5
6:00
Principal ideal ring
Principal ideal ring
In mathematics, a principal right (left) ideal ring is a ring R in ...
published: 22 Jan 2016
Principal ideal ring
Principal ideal ring
- Report rights infringement
- published: 22 Jan 2016
- views: 67
12:39
Mathematics Optional - Rings and Field by Mr Satyanarayana
Mathematics optional is one of the very good scoring subject for upsc civil service exam. ...
published: 28 Nov 2015
Mathematics Optional - Rings and Field by Mr Satyanarayana
Mathematics Optional - Rings and Field by Mr Satyanarayana
- Report rights infringement
- published: 28 Nov 2015
- views: 160
back
- Playlist
- Chat
20:47
RNT1.4. Ideals and Quotient Rings
Ring Theory: We define ideals in rings as an analogue of normal subgroups in group theory....
published: 20 Nov 2012
RNT1.4. Ideals and Quotient Rings
RNT1.4. Ideals and Quotient Rings
- Report rights infringement
- published: 20 Nov 2012
- views: 14953
25:52
Quotient Rings Part 1
In this video we discuss the construction of quotient rings and the first isomorphism theo...
published: 03 Aug 2015
Quotient Rings Part 1
Quotient Rings Part 1
- Report rights infringement
- published: 03 Aug 2015
- views: 1581
27:42
Quotient Rings Part 2
In this video we discuss the construction of quotient rings and the first isomorphism theo...
published: 03 Aug 2015
Quotient Rings Part 2
Quotient Rings Part 2
- Report rights infringement
- published: 03 Aug 2015
- views: 789
22:59
Polynomial Rings Part 1
In this video we define formal polynomials and construct the ring of polynomials over a ri...
published: 26 Jul 2015
Polynomial Rings Part 1
Polynomial Rings Part 1
- Report rights infringement
- published: 26 Jul 2015
- views: 2168
34:20
Visual Group Theory, Lecture 7.2: Ideals, quotient rings, and finite fields
Visual Group Theory, Lecture 7.2: Ideals, quotient rings, and finite fields
A left (resp....
published: 03 May 2016
Visual Group Theory, Lecture 7.2: Ideals, quotient rings, and finite fields
Visual Group Theory, Lecture 7.2: Ideals, quotient rings, and finite fields
- Report rights infringement
- published: 03 May 2016
- views: 245
48:27
MathHistory22: Algebraic number theory and rings I
In the 19th century, algebraists started to look at extension fields of the rational numbe...
published: 19 May 2014
MathHistory22: Algebraic number theory and rings I
MathHistory22: Algebraic number theory and rings I
- Report rights infringement
- published: 19 May 2014
- views: 13939
26:25
Modern Algebra (Abstract Algebra) Made Easy - Part 10 - Rings & Fields
http://www.pensieve.net/course/13
In this video, I give definitions, examples, and proofs...
published: 15 Feb 2013
Modern Algebra (Abstract Algebra) Made Easy - Part 10 - Rings & Fields
Modern Algebra (Abstract Algebra) Made Easy - Part 10 - Rings & Fields
- Report rights infringement
- published: 15 Feb 2013
- views: 16206
25:01
Definition of a Ring Part 1
In this video we introduce the definition of a mathematical ring.
published: 25 Jul 2015
Definition of a Ring Part 1
Definition of a Ring Part 1
- Report rights infringement
- published: 25 Jul 2015
- views: 4683
RNT1.4. Ideals and Quotient Rings...
Quotient Rings Part 1...
Quotient Rings Part 2...
Polynomial Rings Part 1...
Visual Group Theory, Lecture 7.2: Ideals, quotient...
MathHistory22: Algebraic number theory and rings I...
Modern Algebra (Abstract Algebra) Made Easy - Part...
Definition of a Ring Part 1...
back
Donald Trump's Next Debate Guest Will Be President Obama's Half-Brother
Edit WorldNews.com 19 Oct 2016
Malik Obama has been an outspoken critic of Hillary Clinton and has said that his support was with Donald Trump and he will be officially in the guest seat for the Trump campaign in the upcoming third and final presidential debate, according to ABC News. First reported by the New York Post, the campaign plans to use Obama's half-brother to attack the current administration. Trump announced, "Tomorrow night’s going to be interesting....
back
Misunderstanding President Duterte’s “Sikolohiyang Pilipino” Is Dangerous
Edit WorldNews.com 18 Oct 2016
In addition to embracing a growing nationalistic fever and populism, he and others are in effect products of Sikolohirang Pilipino, or a need for Filipino beliefs, values and institutions. The Philippines, which actually derived its name from King Philip II of Spain, was ruled by Spain for three centuries. Then, from 1898 to 1946, the United States conquered the Pacific island nation ... for its arrogance....
back
[VIDEO]: Obama Bluntly Tells Trump: 'Stop Whining' About A Rigged Election
Edit WorldNews.com 18 Oct 2016
Republican presidential nominee Donald Trump has taken a new tack the last two weeks trying to energize his base – telling supporters their votes probably won’t matter because the election is being rigged, New York magazine reports. The report says Trump has spent most of this month blaming everyone but himself for his plummeting poll numbers ... “It is a grave concern on a number of fronts,” the Arizona RNC member told the outlet....
back
Report: Saudi Man Detained By Police Suspected of Cross-Dressing, Posting on Snapchat
Edit WorldNews.com 18 Oct 2016
Police “arrested a famous Snapchat personality who appeared in video clips dressed like women,” the newspaper with close links to the Saudi authorities reported, adding some Saudi citizens had taken issue with the suspect dressing “inappropriately.”. Saudi Arabia’s strict moral and Islamic laws have seen others arrested for similar offenses ... One of his friends tells the Kuwaiti man Abu Sin is “going to take a while....
back
VIDEO: US Anticipates Use of Chemical Weapons and Human Shields By ISIL in Mosul
Edit WorldNews.com 19 Oct 2016
The United States said that they are expecting Islamic State to use crude chemical weapons to repel the Iraqi-led offensive to take back the city of Mosul on top of using the 1 million citizens as potential human shields, according to Reuters. Though the group has limited technical capacity with the weapons, U.S ... While the U.S ... -WN.com, Maureen Foody....
Monsters Receive 2016 Calder Cup Championship Rings (Lake Erie Monsters)
Edit Public Technologies 19 Oct 2016
The team, along with the Columbus Blue Jackets' management and the Monsters' hockey operations staff, received their 2016 Calder Cup Championship Rings on Monday night at a private ceremony, hosted by Blue Jackets majority owner John P ... Zito addressed the group before distributing the rings to each player and staff member ... Original documenthttp.//www.clevelandmonsters.com/team/news/monsters-receive-2016-calder-cup-championship-rings....
$13.3m grants to inspire the science prize winners of the future (Australian Government)
Edit Public Technologies 19 Oct 2016
(Source. Australian Government). 19 October 2016 ... Australian students will also have more opportunities to be involved in the Olympiads, international science, mathematics and informatics competitions of the highest calibre ... Funding of $1,496,000 over four years to the Australian Mathematics Trust to support participation of our most talented Australian students in the International Mathematics and Informatics Olympiads ... Media contact....
$13.3m grants to inspire the science prize winners of the future (Department of Industry and Science - Australian Government)
Edit Public Technologies 19 Oct 2016
(Source ... 19 October 2016 ... Australian students will also have more opportunities to be involved in the Olympiads, international science, mathematics and informatics competitions of the highest calibre ... Funding of $1,496,000 over four years to the Australian Mathematics Trust to support participation of our most talented Australian students in the International Mathematics and Informatics Olympiads ... Media contact ... (noodl. 35880619) ....
H.R. 4755, Inspiring the Next Space Pioneers, Innovators, Researchers, and Explorers (INSPIRE) Women Act (CBO - Congressional Budget Office)
Edit Public Technologies 19 Oct 2016
4755 would direct the National Aeronautics and Space Administration (NASA) to continue its support of programs designed to encourage women and girls to study science, technology, engineering, and mathematics and pursue careers in aerospace....
Get on board with BBP CON-X 2016 (Ku-ring-gai Council)
Edit Public Technologies 19 Oct 2016
Ku-ring-gai Council) ... In an unprecedented display of local cooperation, Ku-ring-gai, North Sydney and Willoughby City Councils have joined with the local chambers of commerce and business networks to stage the first ever joint business conference series of this scale ... Businesses can join the program for free thanks to the support of Ku-ring-gai, North Sydney and Willoughby City Councils ... Ku-ring-gai Council....
3.25 crore worth sports facility on cards at Kasba Bawada Pavilion
Edit The Times of India 19 Oct 2016
A boxing ring, swimming pool and an indoor stadium will soon be available at Kasba Bawada Pavilion as the public works department of the Kolhapur Municipal Corporation (KMC) has drafted a proposal to develop these sports facilities through state and central government grants ... A senior KMC official said, "A swimming pool, boxing ring and an indoor ......
Micro Bit mini-computer heads overseas
Edit BBC News 19 Oct 2016
The Micro Bit mini-computer is to be sold across the world and enthusiasts are to be offered blueprints showing how to build their own versions ... Global ambition ... It also includes two built-in buttons, an accelerometer and compass, and rings to which further sensors can be attached ... "A lot of projects in Stem [science, technology, engineering and mathematics] are oftentimes aimed at boys - rocket cars for example," commented Mr Shelby ... ....
Hayden Panettiere Breaks Twitter Silence For Hillary Clinton, Not For Baby: Husband Wladimir Klitschko Seals ...
Edit Inquisitr 19 Oct 2016
Missing rings don't mean the end of relationships ... It might be a while till they get married as the Nashville star’s baby daddy is busy getting back into the ring ... “I’m looking forward to this fight and I hope we will meet in the ring. ... Do you think Hayden Panettiere will be right by the ring when her husband Wladimir Klitschko takes ......
‘His family showed signs of greed from wedding day itself’
Edit The Hindu 19 Oct 2016
... On Tuesday, Lalita’s father, Karan Singh, was a man with “great regret”. “Rohit’s family had demanded gold rings for every member of his family. We had arranged the rings, but at the last moment we realised we were short by one. Rohit’s family created a scene over this, and did not agree to go ahead with the marriage until we paid cash equivalent to the price of a gold ring,” alleged Mr ... ....
Henderson alum is teacher of year semifinalist (Henderson State University)
Edit Public Technologies 19 Oct 2016
(Source. Henderson State University). Henderson State University alumnus Brian Leonard was recently recognized as one of four semifinalists for 2017 Arkansas Teacher of the Year. Leonard graduated in 2002 with a B.S. in mathematics ... (noodl. 35879939) ....
Govt gets approval for 2,500 km long national highway
Edit The Times of India 19 Oct 2016
HYDERABAD. The Telangana government has succeeded in getting approval for 2500 kilometers long national highway (NH) in the state ... Seeing this as compliment from the Centre, the chief minister asked R&B; officials to begin planning and take up work on the 330 km Regional Ring Road (RRR) planned to be beyond the existing Outer Ring Road (ORR) of the city ... RELATED....
Chief Minister seeks vision document on roads
Edit The Hindu 19 Oct 2016
Chief Minister K ... Expressing anguish at the number of deaths due to road accidents on a regular basis at a review meeting at his camp office here on Tuesday, Mr ... Mr ... He asked officials to immediately start the works of Regional Ring Road outside the Outer Ring Road, for a length of 330 kilometres, and to prepare an action plan for completion of works within two years ... ....
- 1
- 2
- 3
- 4
- 5
- Next page »
