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10 cards from this deck
System where numbers wrap around after reaching a modulus
Is congruent to
Same remainder when divided by nnn
a+c≡b+d(modn)a+c \equiv b+d \pmod{n}a+c≡b+d(modn)
ac≡bd(modn)ac \equiv bd \pmod{n}ac≡bd(modn)
ak≡bk(modn)a^k \equiv b^k \pmod{n}ak≡bk(modn)
Results of operation for all pairs of elements in a set
Leaves other elements unchanged when operation is applied
0
Element that combines with original to produce identity
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