Showing all posts tagged "137"
Corollary 1.3.7.
Corollary 1.3.7. Let a, b 1 , and b 2 be integers such that a and b 1 are coprime, and so are a and b 2 . Then a is coprime with b 1 b 2 . Proof. The following relations hold: 1 = αa + β 1 b 1 , 1 = ′ α a + β2 b2 . By multiplying them, we get 1 = (αα ′ a + α β 2 b 2 + α ′ β 1 b 1 )a + ( β 1 β 2 )(b 1 b 2 ), proving the claim. ⊔⊓ Corollary 1.3.8. Let a, b, and n be integers such that a | n, b | n and GCD(a, b) = 1. Then ab | n. Proof. We have n = n 1 a = n 2 b. Moreover, a r...
A Modern Major-General of Light Entertainment - On This Day
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A Dictionary of Greek and Roman biography and mythology. By various writers. Ed. by William Smith. Illustrated by numerous engravings on wood.
UMDL Texts home Login Home Search Browse Bookbag Help Format image Page no. 137 Page size 100% Search this text Print Title: A Dictionary of Greek and Roman biography and mythology. By various writers. Ed. by William Smith. Illustrated by numerous engravings on wood. Author: Smith, William, Sir, ed. 1813-1893. Collection: Making of America Books List of all pages | Add to bookbag Powered by DLXSTo comment or inquire about content, contact moa...
28 CFR § 35.137 - Mobility devices. | CFR | US Law | LII / Legal Information Institute
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137 - Wikipedia
Home Random Nearby Log in Settings About Wikipedia Disclaimers Open main menu Search 137 EditWatch this pageRead in another language This article is about the year 137. For the number, see 137 (number). Year 137 (CXXXVII) was a common year starting on...