From 348300f108474e5abadbdb2627dfbe6f37361d0a Mon Sep 17 00:00:00 2001 From: arnaucube Date: Sun, 21 Sep 2025 17:45:55 +0200 Subject: [PATCH] extend Galois Theory notes: add various 'tools'(useful theorems that don't appear in the book), add t^6-7\in Q example --- README.md | 20 ++- galois-theory-notes.pdf | Bin 185475 -> 245476 bytes galois-theory-notes.tex | 285 +++++++++++++++++++++++++++++++++++++++- notes_ntt.pdf | Bin 221439 -> 221439 bytes weil-pairing.pdf | Bin 225354 -> 253153 bytes weil-pairing.tex | 15 ++- 6 files changed, 310 insertions(+), 10 deletions(-) diff --git a/README.md b/README.md index 3bf37e1..bc33bcd 100644 --- a/README.md +++ b/README.md @@ -2,19 +2,31 @@ Notes, code and documents done while reading books and papers. +## mathematics + - [Notes on "Abstract Algebra" book, by Charles C. Pinter](abstract-algebra-charles-pinter-notes.pdf) -- [Notes on Caulk & Caulk+ papers](notes_caulk.pdf) +- [Notes on Weil pairing](weil-pairing.pdf) +- [Notes on Galois Theory](galois-theory-notes.pdf) + + +In-between math & crypto: + - [Notes on the DFT & FFT](fft-notes.pdf) +- [Notes on NTT](notes_ntt.pdf) +- [Notes on Reed-Solomon codes](notes_reed-solomon.pdf) + +## cryptography + +- [Notes on Caulk & Caulk+ papers](notes_caulk.pdf) - [Notes on the BLS signatures](notes_bls-sig.pdf) - [Notes on IPA from Halo paper](notes_halo.pdf) - [Notes on Sonic paper](notes_sonic.pdf) -- [Notes on Weil pairing](weil-pairing.pdf) - [Notes on Sigma protocol and OR proofs](sigma-or-notes.pdf) -- [Notes on Reed-Solomon codes](notes_reed-solomon.pdf) - [Notes on FRI and STIR](notes_fri_stir.pdf) - [Notes on Spartan](notes_spartan.pdf) - [Notes on Nova](notes_nova.pdf) - [Notes on HyperNova](notes_hypernova.pdf) -- [Notes on NTT](notes_ntt.pdf) +## code Also some Sage implementations can be found in the `*.sage` files of this repo. +Also some of the algorithms and schemes can be found implemented (mostly in Rust language) in various repositories of the github https://github.com/arnaucube . diff --git a/galois-theory-notes.pdf b/galois-theory-notes.pdf index a83fd5bac39df50b459c829f3b087c1d92fac44f..cab9619a0f12063a858871d2612d50c147337e55 100644 GIT binary patch delta 191632 zcmYJaV^k(=xHg<^+qP}nwr$r`clK11ZP#SmwsmK_$$p>x?Y-9b^ZI|S!)ItE{LvQ@ z3Z;sK6eBAWCmiMc^2j2E&&#FdHMphblO5<>5O-Q1P?)z^CjOyi%#h(I49d25AdUV!)519&IrKdkV z6V6JV1rikEXYPhVRzE0iAsbCux<{i`*8+fhXR?@_eFWPhakxRk+lU6ivN<@T`)v?| z3|S|(4ZfFiN7ug!wC_G=hr4im`$GBa&hSGJs5HJdZmUQ2hjH1v-0x; z8^=cMx`qd8H^T|nMslfN(W62wg^S5kk6AR35J zt%qYWWRZgdmE7mbexfBsGN-`=72ez}r|o}JpVibWoB-Oxkr|x&rFYP!Bnay3J#P81 z#|DDy-#SYMIpqyJi1$JRfPU%fWenhdiL`x7!}iKg*sJ{wT+`YViP^L&4FCm|SL+%g z_ThJuL)!HfVL>C!VXpxgHdt>Dt>5MD-r!3F53CT_3M}>_C;q$bP8hl^z|qsm-b$u#;z(+irY@FzE~1C13v-AkwI^a#_wJgF+gAd4q19Mol#uN zeS5zfL;WeSL0iSgyqYcIS7NWJ70?d&k@E2$qq 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id,~~~(rs)^2=id$ +\end{itemize} +Subgroups of $\mathbb{D}_n$: +\begin{itemize} + \item rotation form a cyclic subgroup of order $n$, denoted as $$ + \item for each $d$ such that $d|n$, $\exists~ \mathbb{D}_d$ with order $2d$ + \item normal subgroups + \begin{itemize} + \item for $n$ odd: $\mathbb{D}_n$ and $$ for every $d|n$ + \item for $n$ even: $2$ additional normal subgroups + \end{itemize} + \item Klein four-groups: $\mathbb{Z}_2 \times \mathbb{Z}_2$, of order 4 +\end{itemize} + +\vspace{0.3cm} +Total number of subgroups in $\mathbb{D}_n$: $d(n) + s(n)$, where $d(n)$ is the number of positive disivors of $n$, and $s(n)$ is the sum of those divisors. + +\begin{eg}{} +For $\mathbb{D}_6$, we have $\{1,2,3,6\} | 6$, so $d(n) = d(6) = 4$, and +$s(6) = 1+2+3+6 = 12$; henceforth, the total amount of subgroups is $d(n)+s(n) = 4+12 = 16$. +\end{eg} + +\vspace{0.3cm} +For $n \geq 3, ~~\mathbb{D}_n \subseteq \mathbb{S}_n$ (subgroup of the Symmetry group). + + + +\newpage + +\section{Exercises} + +\subsection{Galois groups} + +\subsubsection[t6-7]{$t^6-7 \in \mathbb{Q}$} + +This exercise comes from a combination of exercises 12.4 and 13.7 from \cite{ianstewart}. + +First let's find the roots. By De Moivre's Theorem (\ref{demoivre}), $t_k = +\sqrt[6]{7} \cdot e^{i \frac{2 \pi k}{6}}$. + +From which we denote $\alpha = \sqrt[6]{7}$, and $\zeta = e^{\frac{2 \pi i}{6}}$, so that the +roots of the polynomial are $\{ \alpha, \alpha \zeta, \alpha \zeta^2, \alpha \zeta^3, \alpha \zeta^4, \alpha \zeta^5\}$, ie. +$\{ \alpha \zeta^k \}_0^5$. + +Hence the \emph{splitting field} is $\mathbb{Q}(\alpha, \zeta)$. + +\emph{Degree of the extension} + +In order to find $[\mathbb{Q}(\alpha, \zeta) : \mathbb{Q}$, we're going to split it in tow +parts. By the Tower Law (\ref{towerlaw}), + +$$[\mathbb{Q}(\alpha, \zeta) : \mathbb{Q}] = [\mathbb{Q}(\alpha, \zeta) : \mathbb{Q}(\alpha)] \cdot [\mathbb{Q}(\alpha) : \mathbb{Q}]$$ + +To find each degree, we will find the minimal polynomial of the adjoined term over the base field of the extension: + +\begin{enumerate}[i.] + \item minimal polynomial of $\alpha$ over $\mathbb{Q}$\\ + By Einsenstein's Criterion (\ref{einsenstein}), with $q=7$ we have that $q + \nmid 1$, $7 | {-7,0,0,\ldots}$, and $7^2 \nmid -7$, hence $f(t)$ is + irreducibe over $\mathbb{Q}$, thus is the minimal polynomial + $$m_i(t)= f(t) =t^6-7$$ + which has roots $\{ \alpha \zeta^k \}_0^5$. + \item minimal polynomial of $\zeta$ over $\mathbb{Q}(\alpha)$\\ + Since $\zeta$ is the primitive $6$th root of unity, we know that the minimal + polynomial will be the $6$th cyclotomic polynomial (\ref{cyclotomicpoly}): + $$m_{ii}(t) = \Phi_6(t) = t^2 - t + 1$$ + which has roots $\zeta, -\zeta$. + + Since $\mathbb{Q}(\alpha) \subseteq \mathbb{R}$, and the roots of + $\Phi_6(t)=t^2 - t +1$ are in $\mathbb{C}$, $\Phi_6(t)$ remains irreducible + over $\mathbb{Q}(\alpha)$. +\end{enumerate} + +\vspace{0.5cm} +Therefore, by the tower of law, +$$[\mathbb{Q}(\alpha, \zeta) : \mathbb{Q}] = \deg{\Phi_6(t)} \cdot \deg{f(t)} = 2 \cdot 6 = 12$$ +and by the Fundamental Theorem of Galois Theory, we know that +$$|\Gamma( \mathbb{Q}(\alpha, \zeta) : \mathbb{Q} )| = [\mathbb{Q}(\alpha, \zeta) : \mathbb{Q}] = 12$$ +which tells us that there exist $12$ $\mathbb{Q}$-automorphisms of the Galois group. + + +\vspace{0.5cm} +Let's find the $12$ $\mathbb{Q}$-automorphisms. Start by defining $\sigma$ which +fixes $\zeta$ and acts on $\alpha$, sending it to another of the roots of the +minimal polynomial of $\alpha$ over $\mathbb{Q}$, $f(t)$, choose $\alpha \zeta$. + +Now define $\tau$ which fixes $\alpha$ and acts on $\zeta$, sending it into +another root of the minimal polynomial of $\zeta$ over $\mathbb{Q}(\alpha)$, +choose $-\zeta$. + +\vspace{0.3cm} +\begin{tabular}{@{}l l@{}} + $\begin{aligned} + \sigma: \alpha &\mapsto \alpha \zeta \\ + \zeta &\mapsto \zeta + \end{aligned}$ + & + $\begin{aligned} + \tau: \alpha &\mapsto \alpha\\ + \zeta &\mapsto -\zeta = \zeta^{-1} + \end{aligned}$ +\end{tabular} + +In other words, we have $12$ $\mathbb{Q}$-automorphisms, which are the +combination of $\sigma$ and $\tau$: + +$$\begin{aligned} + \sigma^k \tau^j:~~&\alpha \mapsto \alpha \zeta^k\\ + &\zeta \mapsto \zeta^j +\end{aligned}$$ + +for $0 \leq k \leq 5$ and $j = \pm 1$. + +\vspace{0.5cm} +\emph{TODO diagram} +\vspace{0.5cm} + +Observe, that $\Gamma$ is generated by the combination of $\sigma$ and $\tau$, +and it is isomorphic to the group of symmetries of order 12, the dihedral +group (\ref{dihedral}) of order 12, $\mathbb{D}_6$, ie. $\Gamma \cong \mathbb{D}_6$. + +\vspace{0.5cm} + +Let's find the subgroups of $\Gamma$, and the fixed fields of $\mathbb{Q}(\alpha, \zeta)$. + +We know that $\Gamma \cong \mathbb{D}_6$, and we know from the properties +of the dihedral group (\ref{dihedral}) that the number of subgroups of +$\mathbb{D}_6$ will be $d(6) + s(6) = 4 + 12 = 16$ subgroups. + + +\vspace{0.4cm} + +\hspace*{-3.5cm} +\begin{tabular}{ c c c c | p{7.5cm} } + \hline + generators & order & group & fixed field & notes (check fixed field)\\ +\hline + $\langle \rangle = \langle \sigma^6 \rangle=\langle \tau^2 \rangle$ & 1 & id & $\mathbb{Q}(\alpha,\zeta)$ & \\ + $\langle \sigma \rangle = \langle \sigma^5 \rangle$ & 6 & $\mathbb{Z}_6$ & $\mathbb{Q}(\zeta)$ & \\ + $\langle \sigma^2 \rangle=\langle \sigma^4 \rangle$ & 3 & $\mathbb{Z}_3$ & $\mathbb{Q}(\alpha^3, \zeta)$ & $\sigma^2(\alpha^3)=\alpha^3 \zeta^{3\cdot 2}=\alpha^3 \zeta^6 = \alpha^3 \cdot 1 = \alpha^3$\\ + $\langle \sigma^3 \rangle$ & 2 & $\mathbb{Z}_2$ & $\mathbb{Q}(\alpha^2,\zeta)$ & $\sigma^3(\alpha^2)=(\alpha\zeta^3)^2=\alpha^2\zeta^6=\alpha^2$\\ + \hline + $\langle \tau \rangle$ & 2 & $\mathbb{Z}_2$ & $\mathbb{Q}(\alpha)$ & \\ + \hline + $\langle \sigma\tau \rangle$ & 2 & $\mathbb{Z}_2$ & $\mathbb{Q}(\alpha+\alpha\zeta)$ & + $\sigma\zeta(\alpha+\alpha\zeta)=\sigma(\alpha+\alpha\zeta^{-1}) = \alpha\zeta + \alpha\zeta^{-1}\zeta=\alpha\zeta+\alpha$\\ + $\langle \sigma^2\tau \rangle$ & 2 & $\mathbb{Z}_2$ & $\mathbb{Q}(\alpha+\alpha\zeta^2), \mathbb{Q}(\alpha\zeta)$ & + $\sigma^2\tau(\alpha+\alpha\zeta^2) = \sigma(\alpha+\alpha\zeta^{-2})=\alpha\zeta^2+ \alpha\zeta^{-2}\zeta^2=\alpha\zeta^2+\alpha$\\ + $\langle \sigma^3\tau \rangle$ & 2 & $\mathbb{Z}_2$ & $\mathbb{Q}(\alpha+\alpha\zeta^3)$ & + $\sigma^3\tau(\alpha+\alpha\zeta^3) = \sigma(\alpha+\alpha\zeta^{-3})=\alpha\zeta^3+ \alpha\zeta^{-3}\zeta^3=\alpha\zeta^3+\alpha$\\ + $\langle \sigma^4\tau \rangle$ & 2 & $\mathbb{Z}_2$ & $\mathbb{Q}(\alpha+\alpha\zeta^4), \mathbb{Q}(\alpha\zeta^2)$ & + $\sigma^4\tau(\alpha+\alpha\zeta^4) = \sigma(\alpha+\alpha\zeta^{-4})=\alpha\zeta^4+ \alpha\zeta^{-4}\zeta^4=\alpha\zeta^4+\alpha$\\ + $\langle \sigma^5\tau \rangle$ & 2 & $\mathbb{Z}_2$ & $\mathbb{Q}(\alpha+\alpha\zeta^5)$ & + $\sigma^5\tau(\alpha+\alpha\zeta^5) = \sigma(\alpha+\alpha\zeta^{-5})=\alpha\zeta^5+ \alpha\zeta^{-5}\zeta^5=\alpha\zeta^5+\alpha$\\ + \hline + $\langle \sigma, \tau \rangle = \langle \sigma^5,\tau \rangle$ & $6\cdot2=12$ & $\mathbb{D}_6$ & $\mathbb{Q}$ & \\ + $\langle \sigma^2, \tau \rangle = \langle \sigma^4,\tau \rangle$ & $3\cdot2=6$ & $\mathbb{D}_3$ & $\mathbb{Q}(\alpha^3)$ & + $\sigma^2(\alpha^3)=\alpha^3\zeta^{3\cdot 2}=\alpha^3$ and $\tau(\alpha^3)=\alpha^3$\\ + $\langle \sigma^3, \tau \rangle$ & $2\cdot2=4$ & $\mathbb{D}_2$ & $\mathbb{Q}(\alpha^2)$ & + $\sigma^3(\alpha^2)=\alpha^2\zeta^{2\cdot 2}=\alpha^2$ and $\tau(\alpha^2)=\alpha^2$\\ + \hline + $\langle \sigma^2, \sigma\tau \rangle$ & $3\cdot 2=6$ & $\mathbb{D}_3$ & $\mathbb{Q}(\alpha^3+\alpha^3\zeta^3)$ & + $\sigma^2(\alpha^3 + \alpha^3 \zeta^3) = \alpha^3\zeta^3 + \alpha^3 \zeta^3\zeta^3 = \alpha^3\zeta^3 + \alpha^3\zeta^6 = \alpha^3\zeta^3+\alpha^3$\\ + $\langle \sigma^3, \sigma\tau \rangle$ & $2\cdot2=4$ & $\mathbb{Z}_2 \times \mathbb{Z}_2$ & $\mathbb{Q}(\alpha^2\zeta^2),\mathbb{Q}(\alpha^2+\alpha^2\zeta^2)$ & + $\sigma^3(\alpha^2+\alpha^2\zeta^2)=\alpha^2\zeta^{2\cdot3}+\alpha^2\zeta^{2\cdot3}\zeta^2=\alpha^2+\alpha^2\zeta^2$ + and + $\sigma\tau(\alpha^2+\alpha^2\zeta^2)=\alpha^2\zeta^2+\alpha^2\zeta^{-2}\zeta^2 = \alpha^2\zeta^2+\alpha^2$\\ + $\langle \sigma^3, \sigma^2\tau\rangle$ & $2\cdot2=4$ & $\mathbb{Z}_2 \times \mathbb{Z}_2$ & $\mathbb{Q}(\alpha^2\zeta^4),\mathbb{Q}(\alpha^2+\alpha^2\zeta^4)$ & + $\sigma^2\zeta(\alpha^2\zeta^4)=\alpha^2\zeta^2\zeta^{-4}=\alpha^2\zeta^{-2}=\alpha^2\zeta^4$ + and $\sigma^3(\alpha^2\zeta^4)=\alpha^2\zeta^{2\cdot3}\zeta^4=\alpha^2\zeta^4$ +\end{tabular} + + \bibliographystyle{unsrt} \bibliography{galois-theory-notes.bib} diff --git a/notes_ntt.pdf b/notes_ntt.pdf index 28dda1f457743dbcf96b78a2de984da9d10f4b01..fa79dc6b2fd545c73e3c8a03e24df2637929a5a0 100644 GIT binary patch delta 112 zcmex=koW&V-i8*&7N#xCOM+R=j4TW-r>_iVmV+?2p9yBJ;&OI1Fm!fyHZ*p0GBS3w iba6Csws3THbGCFgur#qSGdHkPupy*mduJST8500&J|4vY delta 112 zcmex=koW&V-i8*&7N#xCOM+RAOic_;rmqZUmV+?2p9yBJ;&L{2F)?s+b8$5?Hgq<1 iHg`5~b#$>bH#f1gbTT$Ga51)1upy*mduJST8500s4jzpF diff --git a/weil-pairing.pdf b/weil-pairing.pdf index 369a4d967eabdbea34dd3de5b85e4aab6a49cb8d..7d8888a6e0656cb7dcceb8543760eeeda0e0eb5a 100644 GIT binary patch delta 71498 zcmZUaLzE_5uw~P>ZQHhO+qV6sompwywr!)*wr!*Of3HWqdKRO*VitRyv+vYC{6Qxo zGP#nN1U)kYI}G{X<blK;GBM)^8;acf;$`eu;_ 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about Bilinear Pairings. Usually while reading papers and books I take handwritten notes, this document contains some of them re-written to $LaTeX$. - - The notes are not complete, don't include all the steps neither all the proofs. I use these notes to revisit the concepts after some time of reading the topic. + Notes taken from + \href{https://sites.google.com/view/matanprasmashomepage/publications}{Matan + Prasma} math seminars and while reading about Bilinear Pairings, Matan's + course seminars are available at the following youtube playlist:\\ + \href{https://www.youtube.com/watch?v=JYSQYaAhJYc&list=PLV91V4b0yVqQ_inAjuIB5SwBNyYmA9S6M}{https://www.youtube.com/watch?v=JYSQYaAhJYc&list=PLV91V4b0yVqQ_inAjuIB5SwBNyYmA9S6M} + and in his website there are the full notes on that course, named + \emph{Elliptic curves over finite fields and their pairings, an elementary and rigorous account}\\ + \href{https://sites.google.com/view/matanprasmashomepage/publications}{https://sites.google.com/view/matanprasmashomepage/publications}; + highly recommended! + + Usually while learning I take handwritten notes, this document contains some of them re-written to $LaTeX$. + The notes are not complete, don't include all the steps neither all the proofs. I use these notes to revisit the concepts after some time of reading the topic. \end{abstract} \tableofcontents