THE NOETHERIAN DECOMPOSITION OF AFFINE ALGEBRAIC SUBSETS INTO AFFINE VARIETIES (MATHEMATICS - BASIC ALGEBRAIC)

THE NOETHERIAN DECOMPOSITION OF AFFINE ALGEBRAIC SUBSETS INTO AFFINE VARIETIES (MATHEMATICS - BASIC ALGEBRAIC) THE NOETHERIAN DECOMPOSITION OF AFFINE ALGEBRAIC SUBSETS INTO AFFINE VARIETIES (MATHEMATICS - BASIC ALGEBRAIC)

UNDERSTANDING THE ZARISKI TOPOLOGY ON THE AFFINE LINE (MATHEMATICS - BASIC ALGEBRAIC)

UNDERSTANDING THE ZARISKI TOPOLOGY ON THE AFFINE LINE (MATHEMATICS - BASIC ALGEBRAIC) UNDERSTANDING THE ZARISKI TOPOLOGY ON THE AFFINE LINE (MATHEMATICS - BASIC ALGEBRAIC)

IRREDUCIBLE CLOSED SUBSETS CORRESPOND TO IDEALS WHOSE RADICALS ARE PRIME (MATHEMATICS - BASIC ALGEBRAIC)

IRREDUCIBLE CLOSED SUBSETS CORRESPOND TO IDEALS WHOSE RADICALS ARE PRIME (MATHEMATICS - BASIC ALGEBRAIC) IRREDUCIBLE CLOSED SUBSETS CORRESPOND TO IDEALS WHOSE RADICALS ARE PRIME (MATHEMATICS - BASIC ALGEBRAIC)

IRREDUCIBILITY IN THE ZARISKI TOPOLOGY (MATHEMATICS - BASIC ALGEBRAIC)

IRREDUCIBILITY IN THE ZARISKI TOPOLOGY (MATHEMATICS - BASIC ALGEBRAIC) IRREDUCIBILITY IN THE ZARISKI TOPOLOGY (MATHEMATICS - BASIC ALGEBRAIC)

GOING BACK AND FORTH BETWEEN SUBSETS AND IDEALS (MATHEMATICS - BASIC ALGEBRAIC)

GOING BACK AND FORTH BETWEEN SUBSETS AND IDEALS (MATHEMATICS - BASIC ALGEBRAIC) GOING BACK AND FORTH BETWEEN SUBSETS AND IDEALS (MATHEMATICS - BASIC ALGEBRAIC)