An equivalence relationship is a relationship over the set of integers defined for as follows:
For equivalence modulo n (n being a positive integer),
a ~ b (mod n) <=> n divides (a-b)
This partitions the set of integers into n equivalence classes: {0, 1, 2, ... , n-1}.
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Is this question regarding modulo arithmetic?
In modulo 12 arithmetic.
48
An equivalence relation on a set is one that is transitive, reflexive and symmetric. Given a set A with n elements, the largest equivalence relation is AXA since it has n2 elements. Given any element a of the set, the smallest equivalence relation is (a,a) which has n elements.
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make a modulo art
visual patterns based on the multiplication and addition tables modulo.
When using the modulo operator in mathematics or programming, there is a restriction that the divisor (the number after the modulo operator) should be non-zero. A zero divisor would result in a division by zero error, which is undefined.
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It is 0.
Normally it does not. It only does if you are working with congruence numbers, modulo 12. That is a rather technical way of saying you are using "clock" arithmetic. There are other such examples: modulo 7 for days of the week modulo 2 for ON/OFF are another two that most people are familiar with, even if they don't know that they are using modulo arithmetic!
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In mathematics, "modulo" refers to the operation of finding the remainder after division, while "modulus" refers to the absolute value of a number.
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rotationreflectionrepetition
In mathematics, modulus refers to the absolute value of a number, while modulo refers to the remainder when dividing one number by another.