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https://mathworld.wolfram.com/Congruence.html

Congruence -- from Wolfram MathWorld

If two numbers b and c have the property that their difference b-c is integrally divisible by a number m (i.e., (b-c)/m is an integer), then b and c are said to be "congruent modulo m." The number m is called the modulus, and the statement "b is congruent to c (modulo m)" is written mathematically as b=c (mod m). (1) If b-c is not integrally divisible by m, then it is said that "b is not congruent to c (modulo m)," which is written b≢c (mod m). (2) ...



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Congruence -- from Wolfram MathWorld

https://mathworld.wolfram.com/Congruence.html

If two numbers b and c have the property that their difference b-c is integrally divisible by a number m (i.e., (b-c)/m is an integer), then b and c are said to be "congruent modulo m." The number m is called the modulus, and the statement "b is congruent to c (modulo m)" is written mathematically as b=c (mod m). (1) If b-c is not integrally divisible by m, then it is said that "b is not congruent to c (modulo m)," which is written b≢c (mod m). (2) ...



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https://mathworld.wolfram.com/Congruence.html

Congruence -- from Wolfram MathWorld

If two numbers b and c have the property that their difference b-c is integrally divisible by a number m (i.e., (b-c)/m is an integer), then b and c are said to be "congruent modulo m." The number m is called the modulus, and the statement "b is congruent to c (modulo m)" is written mathematically as b=c (mod m). (1) If b-c is not integrally divisible by m, then it is said that "b is not congruent to c (modulo m)," which is written b≢c (mod m). (2) ...

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      Congruence -- from Wolfram MathWorld
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      If two numbers b and c have the property that their difference b-c is integrally divisible by a number m (i.e., (b-c)/m is an integer), then b and c are said to be "congruent modulo m." The number m is called the modulus, and the statement "b is congruent to c (modulo m)" is written mathematically as b=c (mod m). (1) If b-c is not integrally divisible by m, then it is said that "b is not congruent to c (modulo m)," which is written b≢c (mod m). (2) ...
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      If two numbers b and c have the property that their difference b-c is integrally divisible by a number m (i.e., (b-c)/m is an integer), then b and c are said to be "congruent modulo m." The number m is called the modulus, and the statement "b is congruent to c (modulo m)" is written mathematically as b=c (mod m). (1) If b-c is not integrally divisible by m, then it is said that "b is not congruent to c (modulo m)," which is written b≢c (mod m). (2) ...

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      If two numbers b and c have the property that their difference b-c is integrally divisible by a number m (i.e., (b-c)/m is an integer), then b and c are said to be "congruent modulo m." The number m is called the modulus, and the statement "b is congruent to c (modulo m)" is written mathematically as b=c (mod m). (1) If b-c is not integrally divisible by m, then it is said that "b is not congruent to c (modulo m)," which is written b≢c (mod m). (2) ...

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      If two numbers b and c have the property that their difference b-c is integrally divisible by a number m (i.e., (b-c)/m is an integer), then b and c are said to be "congruent modulo m." The number m is called the modulus, and the statement "b is congruent to c (modulo m)" is written mathematically as b=c (mod m). (1) If b-c is not integrally divisible by m, then it is said that "b is not congruent to c (modulo m)," which is written b≢c (mod m). (2) ...
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