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/sci/ - Science & Math

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>> No.12169490 [View]
File: 330 KB, 750x763, 44F61F52-64C1-4273-88AA-0CFC3B2866FB.jpg [View same] [iqdb] [saucenao] [google]
12169490

I provided the entire proof for the sake of context but really only one part matters.
Why can we write the division with |r| Is less than c/2
I understand that the Euclidean algorithm shows that there's r with absolute value less than c, so how can we just make this assertion

>> No.12169304 [View]
File: 330 KB, 750x763, 59E77AB3-C9BC-44DB-9705-E67C053A14C2.jpg [View same] [iqdb] [saucenao] [google]
12169304

I provided the entire proof for the sake of context but really only one part matters.
Why can we write the division with |r| Is less than c/2
I understand that the Euclidean algorithm shows that there's r with absolute value less than c, so how can we just make this assertion

>> No.12166594 [View]
File: 330 KB, 750x763, 90555F68-501A-4F7F-B087-071A55BC3A9D.jpg [View same] [iqdb] [saucenao] [google]
12166594

I don't know if anybody will actually read through pic related but why can you assert that there are q and r such that r is less than |c|/2.
I thought Euclidean division could only show that it's less than |c|

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