Lie Algebra is possibly another branch of algebra, which is difficult to define or explain. But those who know about it define it as an infinite-dimensional Lie algebra constructed in a canonical fashion out of a finite-dimensional simple Lie algebra. So, how much do you know about this discipline? Take our quiz and find out.
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It's the theoretical framework in which the point-like particles of particle are replaced by two-dimensional objects called strings.
It's the theoretical framework in which the point-like particles of particle are replaced by three-dimensional objects called strings.
It's the theoretical framework in which the point-like particles of particle are replaced by five-dimensional objects called strings.
It's the theoretical framework in which the point-like particles of particle are replaced by one-dimensional objects called strings.
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They are certain types of Lie algebras, of particular interest in theoretical mathematics.
They are certain types of Lie physics, of particular interest in theoretical algebras.
They are certain types of Lie algebras, of particular interest in theoretical physics.
They are certain types of algebras, of particular interest in theoretical mathematics.
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Quantums
Decimals
Whole numbers
Anomaly
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It's an isomorphism from a mathematical object to itself.
It's an isomorphic from a mathematical object to itself.
It's an metamorphism from a mathematical object to itself.
It's an sophism from a mathematical object to itself.
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It's a type of graph with some edges.
It's a type of graph with some edges doubled or tripled.
It's a type of graph with some doubled edges.
It's a type of graph with some tripled edges.
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It's a general means of describing a group in terms of a particular normal group and quotient group.
It's a general means of describing a group in terms of a particular normal group and quotient subgroup.
It's a general means of describing a group in terms of a particular normal subgroup and quotient group.
It's a general means of describing a normal subgroup and quotient group.
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Laurent series
Grant series
Grant numbers
Grant algebra
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It's a symmetric linear form that plays a basic role in the theories of Lie groups and Lie algebras.
It's a symmetric tri linear form that plays a basic role in the theories of Lie groups and Lie algebras.
It's a symmetric bi linear form that plays a basic role in the theories of Lie groups and and shapes.
It's a symmetric bi linear form that plays a basic role in the theories of Lie groups and Lie algebras.
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It's a generalization of a direct product.
It's a generalization of a indirect product.
It's a generalization of a direct function.
It's a generalization of a curve.
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