Uses of Package
org.episteme.core.mathematics.structures.rings
Packages that use org.episteme.core.mathematics.structures.rings
Package
Description
Defines fundamental algebraic concepts:
-
-
-
-
Classes in org.episteme.core.mathematics.structures.rings used by org.episteme.core.mathematics.algebra.algebrasClassDescriptionA field is a commutative ring where every non-zero element has a multiplicative inverse.A ring is an abelian group with a second binary operation (multiplication).A semiring (or rig) is an algebraic structure similar to a ring, but without the requirement that each element must have an additive inverse.
-
-
-
Classes in org.episteme.core.mathematics.structures.rings used by org.episteme.core.mathematics.analysisClassDescriptionA field is a commutative ring where every non-zero element has a multiplicative inverse.
-
-
-
-
-
Classes in org.episteme.core.mathematics.structures.rings used by org.episteme.core.mathematics.linearalgebra.matricesClassDescriptionA field is a commutative ring where every non-zero element has a multiplicative inverse.A ring is an abelian group with a second binary operation (multiplication).A semiring (or rig) is an algebraic structure similar to a ring, but without the requirement that each element must have an additive inverse.
-
Classes in org.episteme.core.mathematics.structures.rings used by org.episteme.core.mathematics.linearalgebra.matrices.solversClassDescriptionA field is a commutative ring where every non-zero element has a multiplicative inverse.
-
Classes in org.episteme.core.mathematics.structures.rings used by org.episteme.core.mathematics.linearalgebra.matrices.solvers.sparseClassDescriptionA field is a commutative ring where every non-zero element has a multiplicative inverse.
-
-
-
-
-
-
Classes in org.episteme.core.mathematics.structures.rings used by org.episteme.core.mathematics.numbers.complexClassDescriptionA field is a commutative ring where every non-zero element has a multiplicative inverse.Marker interface for elements of a field structure.A ring is an abelian group with a second binary operation (multiplication).Marker interface for elements of a ring structure.A semiring (or rig) is an algebraic structure similar to a ring, but without the requirement that each element must have an additive inverse.
-
Classes in org.episteme.core.mathematics.structures.rings used by org.episteme.core.mathematics.numbers.integersClassDescriptionA ring is an abelian group with a second binary operation (multiplication).Marker interface for elements of a ring structure.A semiring (or rig) is an algebraic structure similar to a ring, but without the requirement that each element must have an additive inverse.
-
Classes in org.episteme.core.mathematics.structures.rings used by org.episteme.core.mathematics.numbers.rationalsClassDescriptionA field is a commutative ring where every non-zero element has a multiplicative inverse.Marker interface for elements of a field structure.A ring is an abelian group with a second binary operation (multiplication).Marker interface for elements of a ring structure.A semiring (or rig) is an algebraic structure similar to a ring, but without the requirement that each element must have an additive inverse.
-
Classes in org.episteme.core.mathematics.structures.rings used by org.episteme.core.mathematics.numbers.realClassDescriptionA field is a commutative ring where every non-zero element has a multiplicative inverse.Marker interface for elements of a field structure.A ring is an abelian group with a second binary operation (multiplication).Marker interface for elements of a ring structure.A semiring (or rig) is an algebraic structure similar to a ring, but without the requirement that each element must have an additive inverse.
-
Classes in org.episteme.core.mathematics.structures.rings used by org.episteme.core.mathematics.setsClassDescriptionA field is a commutative ring where every non-zero element has a multiplicative inverse.A ring is an abelian group with a second binary operation (multiplication).A semiring (or rig) is an algebraic structure similar to a ring, but without the requirement that each element must have an additive inverse.
-
Classes in org.episteme.core.mathematics.structures.rings used by org.episteme.core.mathematics.structures.ringsClassDescriptionMarker interface for elements of a field structure.A ring is an abelian group with a second binary operation (multiplication).Marker interface for elements of a ring structure.A semiring (or rig) is an algebraic structure similar to a ring, but without the requirement that each element must have an additive inverse.
-
-
-
-
Classes in org.episteme.core.mathematics.structures.rings used by org.episteme.nativ.mathematics.linearalgebra.backendsClassDescriptionMarker interface for elements of a field structure.A ring is an abelian group with a second binary operation (multiplication).
-
-
-
-
Classes in org.episteme.core.mathematics.structures.rings used by org.episteme.nativ.mathematics.numbers.realClassDescriptionA field is a commutative ring where every non-zero element has a multiplicative inverse.Marker interface for elements of a field structure.A ring is an abelian group with a second binary operation (multiplication).Marker interface for elements of a ring structure.A semiring (or rig) is an algebraic structure similar to a ring, but without the requirement that each element must have an additive inverse.