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PITX3 | AppSec, Math, and other Randomness

AppSec, Math, and other Randomness. Let a be the smallest primitive root of prime p. Let w be the set of all positive integers less than and coprime to p-1. Mod p) is a primitive root of p. This appears to already be known, but I’m not seeing any proof for it. If I find one or figure it out myself then I’ll update this post. There are some interesting concepts in http:/ homepages.math.uic.edu/ leon/mcs425-s08/handouts/PrimitiveElements.pdf. If a,b are primitive roots of prime number p. Then m 3k (mod 16).

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PITX3 | AppSec, Math, and other Randomness | blogs.pitx3.com Reviews
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AppSec, Math, and other Randomness. Let a be the smallest primitive root of prime p. Let w be the set of all positive integers less than and coprime to p-1. Mod p) is a primitive root of p. This appears to already be known, but I’m not seeing any proof for it. If I find one or figure it out myself then I’ll update this post. There are some interesting concepts in http:/ homepages.math.uic.edu/ leon/mcs425-s08/handouts/PrimitiveElements.pdf. If a,b are primitive roots of prime number p. Then m 3k (mod 16).
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6 then for all
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PITX3 | AppSec, Math, and other Randomness | blogs.pitx3.com Reviews

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AppSec, Math, and other Randomness. Let a be the smallest primitive root of prime p. Let w be the set of all positive integers less than and coprime to p-1. Mod p) is a primitive root of p. This appears to already be known, but I’m not seeing any proof for it. If I find one or figure it out myself then I’ll update this post. There are some interesting concepts in http:/ homepages.math.uic.edu/ leon/mcs425-s08/handouts/PrimitiveElements.pdf. If a,b are primitive roots of prime number p. Then m 3k (mod 16).

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pitx3 | PITX3

http://blogs.pitx3.com/author/admin

AppSec, Math, and other Randomness. All posts by pitx3. Posted in: Personal Development. I like hiking. A lot. There are a variety of reasons why. It gets me outside. I can challenge myself. All of the above at the same time. When I hike, I don’t go for short hikes. A short hike for me is 10 miles. A day hike of 20 or more miles is not uncommon. But I’ve yet to reach 30 miles in a day, and that’s what this hike was pushing me toward. Irrational to Irrational equals Integer? In math terms (roughly? The ke...

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August | 2014 | PITX3

http://blogs.pitx3.com/2014/08

AppSec, Math, and other Randomness. All posts for the month August, 2014. While I probably should at some point learn how to post mathematical equations properly in HTML, I’ve been spending too much time on math to do that. In playing around today I noticed that the following seems to be true:. P is an odd prime. A is a primitive factor modulo p. Then the following is true. In other words, the differences between successive residues of a. Mod p are themselves successive residues of a. Is this always true?

3

Relationships | PITX3

http://blogs.pitx3.com/2014/10/10/relationships

AppSec, Math, and other Randomness. If a,b are primitive roots of prime number p. Then m ≡ wk (mod p-1) where w is an integer. As an example: if a=3, b=7, and p=17,. Then m 3k (mod 16). Start with a ≡ b. Mod p) where w in Z. Raise both sides to power k. Powers are congruent on mod (p-1). By substitution, m = kw (mod (p-1). Larr; Modular Division. Leave a Reply Cancel reply. Your email address will not be published. Required fields are marked *. Irrational to Irrational equals Integer?

4

July | 2013 | PITX3

http://blogs.pitx3.com/2013/07

AppSec, Math, and other Randomness. All posts for the month July, 2013. Trying To Get Back To It. It’s been a few months since I’ve looked at these problems. I’ve also got a spreadsheet I’m using to both take notes and do some basic calculations. The problem is I have things in there now that I have no idea how I got to that point. Which completely sucks. I’m sure I have some notes in a notebook as well. The problem is that I can’t find the notebook. This also completely sucks.

5

Math | PITX3

http://blogs.pitx3.com/category/math

AppSec, Math, and other Randomness. Irrational to Irrational equals Integer? Just thinking out loud here. Wondering if there exists any square root when raised to the power of another square root gives us an integer where both square roots are irrational. In math terms (roughly? This would read like. I have no idea where to even start with this to see if it’s even possible. It’s just a thought I had today and figured I’d put it down. Let a be the smallest primitive root of prime p. Then m 3k (mod 16).

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PITX3 | AppSec, Math, and other Randomness

AppSec, Math, and other Randomness. Let a be the smallest primitive root of prime p. Let w be the set of all positive integers less than and coprime to p-1. Mod p) is a primitive root of p. This appears to already be known, but I’m not seeing any proof for it. If I find one or figure it out myself then I’ll update this post. There are some interesting concepts in http:/ homepages.math.uic.edu/ leon/mcs425-s08/handouts/PrimitiveElements.pdf. If a,b are primitive roots of prime number p. Then m 3k (mod 16).

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