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#* Proof: If q divides 2 < sup > p </ sup > − 1 then 2 < sup > p </ sup > ≡ 1 ( mod q ).
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#* and Proof
#* Proof: Then so Thus However, is prime, so or In the former case, hence ( which is a contradiction, as neither 1 nor 0 is prime ) or In the latter case, or If however, which is not prime.
#* Proof: suppose that p is composite, hence can be written with a and Then is prime, but and contradicting statement 1.
#* and If
#* If Congress has adjourned, thus preventing the return of the legislation, the bill does not become law.
#* Option 2: If there is a configuration where the opponent can fork, the player should block that fork.
#* If a trend has been observed in the cases, the researcher may postulate as to the nature of the relationship between the potential disease-causing agent and the disease.
#* If you're making a topical archive, use the name of the topic, for example < tt >< nowiki >/ Place of birth debate </ nowiki ></ tt >.
#* If you're just archiving old discussion, use the next available number ; so if the last archive page was Archive 3, call it < tt >< nowiki >/ Archive 4 </ nowiki ></ tt >.
#* If more than two teams are still tied, each team is placed in a separate room and is read five toss-up questions.
#* If exactly two teams are still tied, the two teams compete head-to-head, receiving five toss-up questions ( no bonus questions are used ).
#* If r is 1, 13, 17, 29, 37, 41, 49, or 53, flip the entry for each possible solution to 4x < sup > 2 </ sup > + y < sup > 2 </ sup > = n.
#* If r is 7, 19, 31, or 43, flip the entry for each possible solution to 3x < sup > 2 </ sup > + y < sup > 2 </ sup > = n.
#* If r is 11, 23, 47, or 59, flip the entry for each possible solution to 3x < sup > 2 </ sup > − y < sup > 2 </ sup > = n when x > y.
#* and q
#* For security purposes, the integers p and q should be chosen at random, and should be of similar bit-length.
#* and 2
#* We extend this result to more and more complex and lengthy sentences, D < sub > n </ sub > ( n = 1, 2 ...), built out from B, so that either any of them is refutable and therefore so is φ, or all of them are not refutable and therefore each holds in some model.
#* Note: This fact provides a proof of the infinitude of primes distinct from Euclid's Theorem: if there were finitely many primes, with p being the largest, we reach an immediate contradiction since all primes dividing 2 < sup > p </ sup > − 1 must be larger than p .</ li >
#* Example: " TextFile1. Mine. txt " becomes " TEXTFI ~ 1. TXT " ( or " TEXTFI ~ 2. TXT ", should " TEXTFI ~ 1. TXT " already exist ).
#* 3-4-5-6-7 < ... < 10-J-Q-K-A < A-2-3-4-5 < 2-3-4-5-6 ( Suit of 2 is tiebreaker ) ( Malaysian variant )
#* 3-4-5-6-7 < ... < 10-J-Q-K-A < 2-3-4-5-6 ( Suit of 2 is tiebreaker ) < A-2-3-4-5 ( Suit of 2 is tiebreaker ) ( Hong Kong variant )
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