What would be the simplest way to define the semiring with elements $\{0, 1\}$ with the logical OR ($|$) operation as addition and the standard integer multiplication?
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 | 1 | initial version |
define a finite semiring
| | 2 | retagged |
define a finite semiring
What would be the simplest way to define the semiring with elements $\{0, 1\}$ with the logical OR ($|$) operation as addition and the standard integer multiplication?
define a finite semiring
What would be the simplest way to define the semiring with elements $\{0, 1\}$ with the logical OR ($|$) operation as addition and the standard integer multiplication?
At very least it should be accepted by PolynomialRing as the domain for coefficients.
| | 4 | retagged |
define a finite semiring
What would be the simplest way to define the semiring with elements $\{0, 1\}$ with the logical OR ($|$) operation as addition and the standard integer multiplication?
At very least it should be accepted by PolynomialRing as the domain for coefficients.
| | 5 | retagged |
define a finite semiring
What would be the simplest way to define the semiring with elements $\{0, 1\}$ with the logical OR ($|$) operation as addition and the standard integer multiplication?
At very least it should be accepted by PolynomialRing as the domain for coefficients.
| | 6 | retagged |
define a finite semiring
What would be the simplest way to define the semiring with elements $\{0, 1\}$ with the logical OR ($|$) operation as addition and the standard integer multiplication?
At very least it should be accepted by PolynomialRing as the domain for coefficients.
