operators are supported on all primitive numeric types: Expression Name Description +x unary plus the identity operation -x unary minus maps values to their additive inverses x + y binary plus performs addition numbers: julia> float(3//4) 0.75 Conversion from rational to floating-point respects the following identity for any integral values of a and b, except when a==0 && b <= 0: julia> a = 1; b = 2; julia> isequal(float(a//b) finite-length strings S together with the string concatenation operator * forms a free monoid (S, *). The identity element of this set is the empty string, "". Whenever a free monoid is not commutative, the operation

operators are supported on all primitive numeric types: Expression Name Description +x unary plus the identity operation -x unary minus maps values to their additive inverses x + y binary plus performs addition numbers: julia> float(3//4) 0.75 Conversion from rational to floating-point respects the following identity for any integral values of a and b, except when a==0 && b <= 0: julia> a = 1; b = 2; julia> isequal(float(a//b) finite-length strings S together with the string concatenation operator * forms a free monoid (S, *). The identity element of this set is the empty string, "". Whenever a free monoid is not commutative, the operation

operators are supported on all primitive numeric types: Expression Name Description +x unary plus the identity operation -x unary minus maps values to their additive inverses x + y binary plus performs addition numbers: julia> float(3//4) 0.75 Conversion from rational to floating-point respects the following identity for any integral values of a and b, except when a==0 && b <= 0: julia> a = 1; b = 2; julia> isequal(float(a//b) finite-length strings S together with the string concatenation operator * forms a free monoid (S, *). The identity element of this set is the empty string, "". Whenever a free monoid is not commutative, the operation

operators are supported on all primitive numeric types: Expression Name Description +x unary plus the identity operation -x unary minus maps values to their additive inverses x + y binary plus performs addition numbers: julia> float(3//4) 0.75 Conversion from rational to floating-point respects the following identity for any integral values of a and b, except when a==0 && b <= 0: julia> a = 1; b = 2; julia> isequal(float(a//b) finite-length strings S together with the string concatenation operator * forms a free monoid (S, *). The identity element of this set is the empty string, "". Whenever a free monoid is not commutative, the operation

operators are supported on all primitive numeric types: Expression Name Description +x unary plus the identity operation -x unary minus maps values to their additive inverses x + y binary plus performs addition numbers: julia> float(3//4) 0.75 Conversion from rational to floating-point respects the following identity for any integral values of a and b, except when a==0 && b <= 0: julia> a = 1; b = 2; julia> isequal(float(a//b) finite-length strings S together with the string concatenation operator * forms a free monoid (S, *). The identity element of this set is the empty string, "". Whenever a free monoid is not commutative, the operation

operators are supported on all primitive numeric types: Expression Name Description +x unary plus the identity operation -x unary minus maps values to their additive inverses x + y binary plus performs addition numbers: julia> float(3//4) 0.75 Conversion from rational to floating-point respects the following identity for any integral values of a and b, except when a==0 && b <= 0: julia> a = 1; b = 2; julia> isequal(float(a//b) finite-length strings S together with the string concatenation operator * forms a free monoid (S, *). The identity element of this set is the empty string, "". Whenever a free monoid is not commutative, the operation

operators are supported on all primitive numeric types: Expression Name Description +x unary plus the identity operation -x unary minus maps values to their additive inverses x + y binary plus performs addition numbers: julia> float(3//4) 0.75 Conversion from rational to floating-point respects the following identity for any integral values of a and b, except when a==0 && b <= 0: julia> a = 1; b = 2; julia> isequal(float(a//b) finite-length strings S together with the string concatenation operator * forms a free monoid (S, *). The identity element of this set is the empty string, "". Whenever a free monoid is not commutative, the operation

operators are supported on all primitive numeric types: Expression Name Description +x unary plus the identity operation -x unary minus maps values to their additive inverses x + y binary plus performs addition numbers: julia> float(3//4) 0.75 Conversion from rational to floating-point respects the following identity for any integral values of a and b, except when a==0 && b <= 0: julia> a = 1; b = 2; julia> isequal(float(a//b) finite-length strings S together with the string concatenation operator * forms a free monoid (S, *). The identity element of this set is the empty string, "". Whenever a free monoid is not commutative, the operation

operators are supported on all primitive numeric types: Expression Name Description +x unary plus the identity operation -x unary minus maps values to their additive inverses x + y binary plus performs addition numbers: julia> float(3//4) 0.75 Conversion from rational to floating-point respects the following identity for any integral values of a and b, except when a==0 && b <= 0: julia> a = 1; b = 2; julia> isequal(float(a//b) finite-length strings S together with the string concatenation operator * forms a free monoid (S, *). The identity element of this set is the empty string, "". Whenever a free monoid is not commutative, the operation

operators are supported on all primitive numeric types: Expression Name Description +x unary plus the identity operation -x unary minus maps values to their additive inverses x + y binary plus performs addition numbers: julia> float(3//4) 0.75 Conversion from rational to floating-point respects the following identity for any integral values of a and b, except when a==0 && b <= 0: julia> a = 1; b = 2; julia> isequal(float(a//b) finite-length strings S together with the string concatenation operator * forms a free monoid (S, *). The identity element of this set is the empty string, "". Whenever a free monoid is not commutative, the operation