From 76e7b641119d1816c5f477b5b95b0bf8fdcc3b48 Mon Sep 17 00:00:00 2001 From: Tim Daly Date: Tue, 20 Jan 2015 02:32:24 -0500 Subject: src/input/bitcoin.input demonstrate finite fields and graphics --- changelog | 4 +- patch | 4 +- src/axiom-website/patches.html | 2 + src/input/bitcoin.input.pamphlet | 757 ++++++++++++++++++++ src/input/bitcoin1.eps | 1403 ++++++++++++++++++++++++++++++++++++ src/input/bitcoin2.eps | 1406 ++++++++++++++++++++++++++++++++++++ src/input/bitcoin3.eps | 1406 ++++++++++++++++++++++++++++++++++++ src/input/bitcoin4.eps | 1442 +++++++++++++++++++++++++++++++++++++ src/input/bitcoin5.eps | 1460 ++++++++++++++++++++++++++++++++++++++ 9 files changed, 7880 insertions(+), 4 deletions(-) create mode 100644 src/input/bitcoin.input.pamphlet create mode 100644 src/input/bitcoin1.eps create mode 100644 src/input/bitcoin2.eps create mode 100644 src/input/bitcoin3.eps create mode 100644 src/input/bitcoin4.eps create mode 100644 src/input/bitcoin5.eps diff --git a/changelog b/changelog index 932523d..6cbeb58 100644 --- a/changelog +++ b/changelog @@ -1,4 +1,6 @@ -20150118 tpd src/axiom-website/patches.html 20150119.01.tpd.patch +20150119 tpd src/axiom-website/patches.html 20150119.02.tpd.patch +20150119 tpd src/input/bitcoin.input demonstrate finite fields and graphics +20150119 tpd src/axiom-website/patches.html 20150119.01.tpd.patch 20150119 tpd bug 7296: connect from VIEW2D is not graph specific 20150118 tpd src/axiom-website/patches.html 20150118.01.tpd.patch 20150118 tpd src/axiom-website/download.html add Docker instructions diff --git a/patch b/patch index 9ab3a3a..1eb3f1d 100644 --- a/patch +++ b/patch @@ -1,4 +1,2 @@ -bug 7296: connect from VIEW2D is not graph specific +src/input/bitcoin.input demonstrate finite fields and graphics -The connect function in VIEW2D globally turns lines on or off. -This doesn't allow for overlaying lines on a set of points. diff --git a/src/axiom-website/patches.html b/src/axiom-website/patches.html index a140fa2..a1be972 100644 --- a/src/axiom-website/patches.html +++ b/src/axiom-website/patches.html @@ -4960,6 +4960,8 @@ books/bookvol10 add SimpleCell to the algebra regression tests src/axiom-website/download.html add Docker instructions
20150119.01.tpd.patch bug 7296: connect from VIEW2D is not graph specific
+20150119.02.tpd.patch +src/input/bitcoin.input demonstrate finite fields and graphics diff --git a/src/input/bitcoin.input.pamphlet b/src/input/bitcoin.input.pamphlet new file mode 100644 index 0000000..ae0b8d7 --- /dev/null +++ b/src/input/bitcoin.input.pamphlet @@ -0,0 +1,757 @@ +\documentclass{article} +\usepackage{axiom} +\usepackage{graphicx} +\setlength{\textwidth}{400pt} +\begin{document} +\title{The Math Behind Bitcoin\cite{1}} +\author{Eric Walder and Timothy Daly} +\maketitle +\begin{abstract} +A review of the mathematics behind bitcoin. Also a demonstration +of finite field arithmetic and graphics generation in Axiom. +\end{abstract} +\newpage +\tableofcontents +\newpage + +One reason Bitcoin can be confusing for beginners is that the +technology behind it redefines the concept of ownership. + +To own something in the traditional sense, be it a house or a sum of +money, means either having personal custody of the thing or granting +custody to a trusted entity such as a bank. + +With Bitcoin the case is different. Bitcoins themselves are not stored +either centrally or locally and so no one entity is their +custodian. They exist as records on a distributed ledger called the +block chain, copies of which are shared by a volunteer network of +connected computers. To ``own'' a bitcoin simply means having the +ability to transfer control of it to someone else by creating a record +of the transfer in the block chain. What grants this ability? Access +to an ECDSA private and public key pair. What does that mean and how +does that secure Bitcoin? + +Let's have a look under the hood. + +ECDSA is short for Elliptic Curve Digital Signature Algorithm. It's a +process that uses an elliptic curve and a finite field to ``sign'' data +in such a way that third parties can verify the authenticity of the +signature while the signer retains the exclusive ability to create the +signature. With Bitcoin, the data that is signed is the transaction +that transfers ownership. + +ECDSA has separate procedures for signing and verification. Each +procedure is an algorithm composed of a few arithmetic operations. The +signing algorithm makes use of the private key, and the verification +process makes use of the public key. We will show an example of this +later. + +But first, a crash course on elliptic curves and finite fields. + +\section{Elliptic Curves} + +An elliptic curve is represented algebraically as an equation of the form: + +\begin{verbatim} + y2 = x3 + ax + b +\end{verbatim} + +For a = 0 and b = 7 (the version used by Bitcoin), it looks like this: + +\includegraphics[scale=0.5]{bitcoin1.eps} +\begin{chunk}{*} +)clear all +bitcoin1:=draw(y^2-x^3-7=0,x,y,range==[-5..5,-5..5],title=="Bitcoin curve") +axes(bitcoin1,1,"on") +units(bitcoin1,1,"on") +points(bitcoin1,1,"off") + +\end{chunk} + +Elliptic curves have useful properties. For example, a non-vertical +line intersecting two non-tangent points on the curve will always +intersect a third point on the curve. A further property is that a +non-vertical line tangent to the curve at one point will intersect +precisely one other point on the curve. + +We can use these properties to define two operations: point addition +and point doubling. + +Point addition, P + Q = R, is defined as the reflection through the +x-axis of the third intersecting point R’ on a line that includes P +and Q. It's easiest to understand this using a diagram: + +\includegraphics[scale=0.5]{bitcoin2.eps} +\begin{chunk}{*} +)clear all +t1:=draw(0.5*x+2.5,x=-5..5) +t2:=getGraph(t1,1) +t3:=draw(10*x-15=0,x,y,range==[-5..5,-5..5]) +t4:=getGraph(t3,1) +bitcoin2:=draw(y^2-x^3-7=0,x,y,range==[-5..5,-5..5],title=="Point Addition") +putGraph(bitcoin2,t2,2) +putGraph(bitcoin2,t4,3) +axes(bitcoin2,1,"on") +units(bitcoin2,1,"on") +points(bitcoin2,1,"off") +makeViewport2D(bitcoin2) + +\end{chunk} + +Similarly, point doubling, P + P = R is defined by finding the line +tangent to the point to be doubled, P, and taking reflection through +the x-axis of the intersecting point R' on the curve to get R. Here's +an example of what that would look like: + +\includegraphics[scale=0.5]{bitcoin3.eps} +\begin{chunk}{*} +)clear all +t1:=draw(x-238/100=0,x,y,range==[-5..5,-5..5]) +t2:=getGraph(t1,1) +-- [-1.074,2.4],[2.382,4.531] +t3:=draw(3083/5000*(x+537/500)+12/5-y=0,x,y,range==[-5..10,-10..10]) +t4:=getGraph(t3,1) +bitcoin3:=draw(y^2-x^3-7=0,x,y,range==[-5..5,-5..5],title=="Point Doubling") +putGraph(bitcoin3,t2,2) +putGraph(bitcoin3,t4,3) +axes(bitcoin3,1,"on") +units(bitcoin3,1,"on") +points(bitcoin3,1,"off") +makeViewport2D(bitcoin3) + +\end{chunk} + +Together, these two operations are used for scalar multiplication, R = +a P, defined by adding the point P to itself a times. For example: + +\begin{verbatim} + R = 7P + R = P + (P + (P + (P + (P + (P + P))))) +\end{verbatim} + +The process of scalar multiplication is normally simplified by using a +combination of point addition and point doubling operations. For +example: + +\begin{verbatim} + R = 7P + R = P + 6P + R = P + 2 (3P) + R = P + 2 (P + 2P) +\end{verbatim} + +Here, 7P has been broken down into two point doubling steps and two +point addition steps. + +\section{Finite Fields} + +A finite field, in the context of ECDSA, can be thought of as a +predefined range of positive numbers within which every calculation +must fall. Any number outside this range ``wraps around'' so as to fall +within the range. + +The simplest way to think about this is calculating remainders, as +represented by the modulus (mod) operator. For example, 9/7 gives 1 +with a remainder of 2: + +\begin{verbatim} + 9 mod 7 = 2 +\end{verbatim} + +Here our finite field is modulo 7, and all mod operations over this +field yield a result falling within a range from 0 to 6. + +In Axiom, we can create a finite field and do the arithmetic there. +\begin{chunk}{*} +mod7:=FiniteField(7,1) +a:mod7:=9 + +\end{chunk} + +\section{Putting it Together} + +ECDSA uses elliptic curves in the context of a finite field, which +greatly changes their appearance but not their underlying equations or +special properties. The same equation plotted above, in a finite field +of modulo 67, looks like this: + +\includegraphics[scale=0.5]{bitcoin4.eps} +\begin{chunk}{*} +)clear all +FIN:=FiniteField(67,1) -- declare a field p**n, p=67, n=1 +f(x:INT,y:INT):FIN == (y^2-x^3-7)::FIN -- compute a finite point +m():LIST(POINT(DFLOAT)) == + lli:LIST(LIST(INT)) := [] + for x in 0..66 repeat + for y in 0..66 repeat + a:FIN:=f(x,y) + if a = 0 then lli:=concat(lli,[[x,y]]) + ld:=lli::LIST(LIST(DFLOAT)) + lpd:=[point(p) for p in ld] +m() +vfloats:=vertical::LIST(LIST(DFLOAT)) +pfloats:=[point(p) for p in vfloats] +ldo:=title("BitCoin Modular Points") +rng:=range([0..67,0..67]) +bitcoin4:=draw(m(),[ldo,rng])$DRAWPT +connect(bitcoin4,1,"off")$VIEW2D -- turn off the lines +units(bitcoin4,1,"on")$VIEW2D -- turn on the units +axes(bitcoin4,1,"on")$VIEW2D -- turn on the axes +makeViewport2D(bitcoin4) + +\end{chunk} + +It's now a set of points, in which all the x and y values are integers +between 0 and 66. Note that the ``curve'' still retains its horizontal +symmetry. + +In Axiom, we can declare a function that takes Integer values for +$x$ and $y$ and returns an answer from the finite field 67. +\begin{chunk}{*} +FIN:=FiniteField(67,1) -- declare a field p**n, p=67, n=1 +f(x:INT,y:INT):FIN == (y^2-x^3-7)::FIN -- compute a finite point +k():LIST(LIST(INT)) == + b:LIST(LIST(INT)) := [] + for x in 0..66 repeat + for y in 0..66 repeat + a:FIN:=f(x,y) + if a = 0 then b:=concat(b,[[x,y]]) + b +k() + +\end{chunk} + +Point addition and doubling are now slightly different visually. Lines +drawn on this graph will wrap around the horizontal and vertical +directions, just like in a game of Asteroids, maintaining the same +slope. So adding points (2, 22) and (6, 25) looks like this: + +\includegraphics[scale=0.5]{bitcoin5.eps} +\begin{chunk}{*} +)clear all +FIN:=FiniteField(67,1) -- declare a field p**n, p=67, n=1 +f(x:INT,y:INT):FIN == (y^2-x^3-7)::FIN -- compute a finite point +m():LIST(POINT(DFLOAT)) == + lli:LIST(LIST(INT)) := [] + for x in 0..66 repeat + for y in 0..66 repeat + a:FIN:=f(x,y) + if a = 0 then lli:=concat(lli,[[x,y]]) + ld:=lli::LIST(LIST(DFLOAT)) + lpd:=[point(p) for p in ld] +m() +line(x1:INT,y1:INT,x2:INT,y2:INT):EXPR(INT) == + -- y-y1 = m(x-x1) where m = (y2-y1)/x2-x1) + (y2-y1)/(x2-x1)*(x-x1) + y1 + +line1:=draw(line(2,22,6,25),x=0..67) +line1graph:=getGraph(line1,1) + +line2:=draw(line(30,26,47,39),x=0..67) +line2graph:=getGraph(line2,1) + +-- this never draws for some reason +--line3:=draw(x-47=0,x,y,range==[0..67,0..67]) +--line3graph:=getGraph(line3,1) + +vertical:LIST(LIST(INT)):=_ +[[47,0],[47,1],[47,2],[47,3],[47,4],[47,5],[47,6],[47,7],[47,8],_ +[47,9],[47,10],[47,11],[47,12],[47,13],[47,14],[47,15],[47,16],[47,17],_ +[47,18],[47,19],[47,20],[47,21],[47,22],[47,23],[47,24],[47,25],[47,26],_ +[47,27],[47,28],[47,29],[47,30],[47,31],[47,32],[47,33],[47,34],[47,35],_ +[47,36],[47,37],[47,38],[47,39],[47,40],[47,41],[47,42],[47,43],[47,44],_ +[47,45],[47,46],[47,47],[47,48],[47,49],[47,50],[47,51],[47,52],[47,53],_ +[47,54],[47,55],[47,56],[47,57],[47,58],[47,59],[47,60],[47,61],[47,62],_ +[47,63],[47,64],[47,65],[47,66]] +vfloats:=vertical::LIST(LIST(DFLOAT)) +pfloats:=[point(p) for p in vfloats] + +ldo:=title("BitCoin Modular Points") +rng:=range([0..67,0..67]) +bitcoin5:=draw(append(m(),pfloats),[ldo,rng])$DRAWPT + +putGraph(bitcoin5,line1graph,2) +putGraph(bitcoin5,line2graph,3) +putGraph(bitcoin5,line3graph,4) +axes(bitcoin5,1,"on")$VIEW2D -- turn on the axes +units(bitcoin5,1,"on")$VIEW2D -- turn on the units +connect(bitcoin5,1,"off")$VIEW2D -- turn off the lines +makeViewport2D(bitcoin5) + +\end{chunk} + +The third intersecting point is (47, 39) and its reflection point is +(47, 28). We can see this reflection point by looking that the list +of points which make up the modular graph +\begin{verbatim} + [[ 2,22], [ 2,45], [ 4, 2], [4,65], [ 5,20], [ 5,47], [ 6,25], [ 6,42], + [ 7,22], [ 7,45], [11,20], [11,47], [12,23], [12,44], [13,23], [13,44], + [14, 2], [14,65], [16, 4], [16,63], [17,30], [17,37], [18,12], [18,55], + [21,25], [21,42], [23,28], [23,39], [24,30], [24,37], [25,17], [25,50], + [26,30], [26,37], [27,27], [27,40], [30,26], [30,41], [34, 7], [34,60], + [38,26], [38,41], [40,25], [40,42], [42,23], [42,44], [46,27], [46,40], + [47,28], [47,39], [48, 7], [48,60], [49, 2], [49,65], [51,20], [51,47], + [52, 7], [52,60], [53,12], [53,55], [54,17], [54,50], [55,17], [55,50], + [56, 4], [56,63], [58,22], [58,45], [61,27], [61,40], [62, 4], [62,63], + [63,12], [63,55], [64,28], [64,39], [66,26], [66,41]] +\end{verbatim} + +Notice that the points come in pairs on the vertical axis. So we can +look for the two points with first component of 47, which are +[47,28] and [47,39]. Thus the reflection point of [47,39] is +[47,28]. + +\section{Back to ECDSA and Bitcoin} + +A protocol such as Bitcoin selects a set of parameters for the +elliptic curve and its finite field representation that is fixed for +all users of the protocol. The parameters include the equation used, +the prime modulo of the field, and a base point that falls on the +curve. The order of the base point, which is not independently +selected but is a function of the other parameters, can be thought of +graphically as the number of times the point can be added to itself +until its slope is infinite, or a vertical line. The base point is +selected such that the order is a large prime number. + +Bitcoin uses very large numbers for its base point, prime modulo, and +order. In fact, all practical applications of ECDSA use enormous +values. The security of the algorithm relies on these values being +large, and therefore impractical to brute force or reverse engineer. + +In the case of Bitcoin: + +\begin{verbatim} + Elliptic curve equation: y2 = x3 + 7 + + Prime modulo = 2256 – 232 – 29 – 28 – 27 – 26 – 24 - 1 = FFFFFFFF + FFFFFFFF FFFFFFFF FFFFFFFF FFFFFFFF FFFFFFFF FFFFFFFE FFFFFC2F + + Base point = 04 79BE667E F9DCBBAC 55A06295 CE870B07 029BFCDB + 2DCE28D9 59F2815B 16F81798 483ADA77 26A3C465 5DA4FBFC 0E1108A8 + FD17B448 A6855419 9C47D08F FB10D4B8 + + Order = FFFFFFFF FFFFFFFF FFFFFFFF FFFFFFFE BAAEDCE6 AF48A03B + BFD25E8C D0364141 +\end{verbatim} + +Who chose these numbers, and why? A great deal of research, and a fair +amount of intrigue, surrounds the selection of appropriate +parameters. After all, a large, seemingly random number could hide a +backdoor method of reconstructing the private key. In brief, this +particular realization goes by the name of secp256k1 and is part of a +family of elliptic curve solutions over finite fields proposed for use +in cryptography. + +\section{Private Keys and Public Keys} + +With these formalities out of the way, we are now in a position to +understand private and public keys and how they are related. Here it +is in a nutshell: In ECDSA, the private key is an unpredictably chosen +number between 1 and the order. The public key is derived from the +private key by scalar multiplication of the base point a number of +times equal to the value of the private key. Expressed as an equation: + +\begin{verbatim} + public key = private key * base point +\end{verbatim} + +This shows that the maximum possible number of private keys (and thus +Bitcoin addresses) is equal to the order. + +In a continuous field we could plot the tangent line and pinpoint the +public key on the graph, but there are some equations that accomplish +the same thing in the context of finite fields. Point addition of p + +q to find r is defined component-wise as follows: + +\begin{verbatim} + c = (qy - py) / (qx - px) + rx = c2 - px - qx + ry = c (px - rx) - py +\end{verbatim} + +And point doubling of p to find r is as follows: + +\begin{verbatim} + c = (3px2 + a) / 2py + rx = c2 - 2px + ry = c (px - rx) - py +\end{verbatim} + +In practice, computation of the public key is broken down into a +number of point doubling and point addition operations starting from +the base point. + +Let's run a back of the envelope example using small numbers, to get +an intuition about how the keys are constructed and used in signing +and verifying. The parameters we will use are: + +\begin{verbatim} + Equation: y2 = x3 + 7 (which is to say, a = 0 and b = 7) + Prime Modulo: 67 + Base Point: (2, 22) + Order: 79 + Private key: 2 +\end{verbatim} + +First, let's find the public key. Since we have selected the simplest +possible private key with value = 2, it will require only a single +point doubling operation from the base point. The calculation looks +like this: + +\begin{verbatim} + c = (3 * 22 + 0) / (2 * 22) mod 67 + c = (3 * 4) / (44) mod 67 + c = 12 / 44 mod 67 +\end{verbatim} + +Here we have to pause for a bit of sleight-of-hand: how do we perform +division in the context of a finite field, where the result must +always be an integer? We have to multiply by the inverse, which space +does not permit us to define here (we refer you to here and here if +interested). In the case at hand, you will have to trust us for the +moment that: + +\begin{verbatim} + -1 + 44 = 32 +\end{verbatim} +\begin{chunk}{*} +)clear all +FIN:=FiniteField(67,1) -- declare a field p**n, p=67, n=1 +inv(44)$FIN + +\end{chunk} + +Moving right along: + +\begin{verbatim} + c = 12 * 32 mod 67 + c = 384 mod 67 + c = 49 +\end{verbatim} +\begin{chunk}{*} +)clear all +FIN:=FiniteField(67,1) -- declare a field p**n, p=67, n=1 +inv(12*32)::FIN + +\end{chunk} + +\begin{verbatim} + rx = (49^2 - 2 * 2) mod 67 + rx = (2401 - 4) mod 67 + rx = 2397 mod 67 + rx = 52 +\end{verbatim} +\begin{chunk}{*} +)clear all +FIN:=FiniteField(67,1) -- declare a field p**n, p=67, n=1 +(49^2 - 2 * 2)::FIN + +\end{chunk} + +\begin{verbatim} + ry = (49 * (2 - 52) - 22) mod 67 + ry = (49 * (-50) - 22) mod 67 + ry = (-2450 - 22) mod 67 + ry = -2472 mod 67 + ry = 7 +\end{verbatim} +\begin{chunk}{*} +)clear all +FIN:=FiniteField(67,1) -- declare a field p**n, p=67, n=1 +(49 * (2 - 52) - 22)::FIN + +\end{chunk} + +Our public key thus corresponds to the point (52, 7). All that work +for a private key of 2! + +This operation - going from private to public key - is computationally +easy in comparison to trying to work backwards to deduce the private +key from the public key, which while theoretically possible is +computationally infeasible due to the large parameters used in actual +elliptic cryptography. + +Therefore, going from the private key to the public key is by design a +one-way trip. + +As with the private key, the public key is normally represented by a +hexadecimal string. But wait, how do we get from a point on a plane, +described by two numbers, to a single number? In an uncompressed +public key the two 256-bit numbers representing the x and y +coordinates are just stuck together in one long string. We can also +take advantage of the symmetry of the elliptic curve to produce a +compressed public key, by keeping just the x value and noting which +half of the curve the point is on. From this partial information we +can recover both coordinates. + +\section{Signing Data with the Private Key} + +Now that we have a private and public key pair, let's sign some data! + +The data can be of any length. The usual first step is to hash the +data to generate a number containing the same number of bits (256) as +the order of the curve. Here, for the sake of simplicity, we’ll skip +the hashing step and just sign the raw data z. We’ll call G the base +point, n the order, and d the private key. The recipe for signing is +as follows: + +\begin{enumerate} +\item Choose some integer k between 1 and n - 1. +\item Calculate the point (x, y) = k * G, using scalar multiplication. +\item Find r = x mod n. If r = 0, return to step 1. +\item Find s = (z + r * d) / k mod n. If s = 0, return to step 1. +\item The signature is the pair (r, s) +\end{enumerate} + +As a reminder, in step 4, if the numbers result in a fraction (which +in real life they almost always will), the numerator should be +multiplied by the inverse of the denominator. In step 1, it is +important that k not be repeated in different signatures and that it +not be guessable by a third party. That is, k should either be random +or generated by deterministic means that are kept secret from third +parties. Otherwise it would be possible to extract the private key +from step 4, since s, z, r, k and n are all known. You can read about +a past exploit of this type\cite{2}. + +Let's pick our data to be the number 17, and follow the recipe. Our variables: + +\begin{verbatim} + z = 17 (data) + n = 79 (order) + G = (2, 22) (base point) + d = 2 (private key) +\end{verbatim} + +1. Pick a random number: + +\begin{verbatim} + k = rand(1, n - 1) + k = rand(1, 79 - 1) + k = 3 (is this really random? OK you got us, but it will make + our example simpler!) +\end{verbatim} + +2. Calculate the point. This is done in the same manner as determining +the public key, but for brevity let's omit the arithmetic for point +addition and point doubling. + +\begin{verbatim} + (x, y) = 3G + (x, y) = G + 2G + (x, y) = (2, 22) + (52, 7) + (x, y) = (62, 63) + x = 62 + y = 63 +\end{verbatim} + +3. Find r: + +\begin{verbatim} + r = x mod n + r = 62 mod 79 + r = 62 +\end{verbatim} + +4. Find s: + +\begin{verbatim} + s = (z + r * d) / k mod n + s = (17 + 62 * 2) / 3 mod 79 + s = (17 + 124) / 3 mod 79 + s = 141 / 3 mod 79 + s = 47 mod 79 + s = 47 +\end{verbatim} + +Note that above we were able to divide by 3 since the result was an +integer. In real-life cases we would use the inverse of k (like +before, we have hidden some gory details by computing it elsewhere): + +\begin{verbatim} + s = (z + r * d) / k mod n + s = (17 + 62 * 2) / 3 mod 79 + s = (17 + 124) / 3 mod 79 + s = 141 / 3 mod 79 + s = 141 * 3-1 mod 79 + s = 141 * 53 mod 79 + s = 7473 mod 79 + s = 47 +\end{verbatim} + +5. Our signature is the pair (r, s) = (62, 47). + +As with the private and public keys, this signature is normally +represented by a hexadecimal string. + +\section{Verifying the Signature with the Public Key} + +We now have some data and a signature for that data. A third party who +has our public key can receive our data and signature, and verify that +we are the senders. Let's see how this works. + +With Q being the public key and the other variables defined as before, +the steps for verifying a signature are as follows: + +\begin{enumerate} +\item Verify that r and s are between 1 and n - 1. +\item Calculate w = s-1 mod n +\item Calculate u = z * w mod n +\item Calculate v = r * w mod n +\item Calculate the point (x, y) = uG + vQ +\item Verify that r = x mod n. The signature is invalid if it is not. +\end{enumerate} + +Why do these steps work? We are skipping the proof, but you can read +the details here. Let's follow the recipe and see how it works. Our +variables, once again: + +\begin{verbatim} + z = 17 (data) + (r, s) = (62, 47) (signature) + n = 79 (order) + G = (2, 22) (base point) + Q = (52, 7) (public key) +\end{verbatim} + +1. Verify that r and s are between 1 and n - 1. Check and check. + +\begin{verbatim} + r: 1 <= 62 < 79 + s: 1 <= 47 < 79 +\end{verbatim} + +2. Calculate w: + +\begin{verbatim} + w = s-1 mod n + w = 47-1 mod 79 + w = 37 +\end{verbatim} + +3. Calculate u: + +\begin{verbatim} + u = zw mod n + u = 17 * 37 mod 79 + u = 629 mod 79 + u = 76 +\end{verbatim} + +4. Calculate v: + +\begin{verbatim} + v = rw mod n + v = 62 * 37 mod 79 + v = 2294 mod 79 + v = 3 +\end{verbatim} + +5. Calculate the point (x, y): + +\begin{verbatim} + (x, y) = uG + vQ +\end{verbatim} + +Let's break down the point doubling and addition in uG and vQ separately. + +\begin{verbatim} + uG = 76G + uG = 2(38G) + uG = 2( 2(19G) ) + uG = 2( 2(G + 18G) ) + uG = 2( 2(G + 2(9G) ) ) + uG = 2( 2(G + 2(G + 8G) ) ) + uG = 2( 2(G + 2(G + 2(4G) ) ) ) + uG = 2( 2(G + 2(G + 2( 2(2G) ) ) ) ) +\end{verbatim} + +Sit back for a moment to appreciate that by using the grouping trick +we reduce 75 successive addition operations to just six operations of +point doubling and two operations of point addition. These tricks will +come in handy when the numbers get really large. + +Working our way from the inside out: + +\begin{verbatim} + uG = 2( 2(G + 2(G + 2( 2( 2(2, 22) ) ) ) ) ) + uG = 2( 2(G + 2(G + 2( 2(52, 7) ) ) ) ) + uG = 2( 2(G + 2(G + 2(25, 17) ) ) ) + uG = 2( 2(G + 2( (2, 22) + (21, 42) ) ) ) + uG = 2( 2(G + 2(13, 44) ) ) + uG = 2( 2( (2, 22) + (66, 26) ) ) + uG = 2( 2(38, 26) ) + uG = 2(27, 40) + uG = (62, 4) +\end{verbatim} + +And now for vQ: + +\begin{verbatim} + vQ = 3Q + vQ = Q + 2Q + vQ = Q + 2(52, 7) + vQ = (52, 7) + (25, 17) + vQ = (11, 20) +\end{verbatim} + +Putting them together: + +\begin{verbatim} + (x, y) = uG + vQ + (x, y) = (62, 4) + (11, 20) + (x, y) = (62, 63) +\end{verbatim} + +Clearly step 5 is the bulk of the work. For the final step, + +6. Verify that r = x mod n + +\begin{verbatim} + r = x mod n + 62 = 62 mod 79 + 62 = 62 +\end{verbatim} + +Our signature is valid! + +\section{Conclusion} + +For those of you who saw all the equations and skipped to the bottom, +what have we just learned? + +We have developed some intuition about the deep mathematical +relationship that exists between public and private keys. We have seen +how even in the simplest examples the math behind signatures and +verification quickly gets complicated, and we can appreciate the +enormous complexity which must be involved when the parameters +involved are 256-bit numbers. We have seen how the clever application +of the simplest mathematical procedures can create the one-way ``trap +door'' functions necessary to preserve the information asymmetry which +defines ownership of a bitcoin. And we have newfound confidence in the +robustness of the system, provided that we carefully safeguard the +knowledge of our private keys. + +In other words, this is why it is commonly said that Bitcoin is +``backed by math.'' + +If you hung in through the complicated bits, we hope it gave you the +confidence to take the next step and try out the math on your own (a +modular arithmetic calculator makes the finite field math much +easier). We found that going through the steps of signing and +verifying data by hand provides a deeper understanding of the +cryptography that enables Bitcoin's unique form of ownership. + +*** + +Special thanks to Steven Phelps for help with this article +3 months ago + +\begin{thebibliography}{99} +\bibitem[1]{1} +\verb|http://blog.chain.com/post/95218566791/the-math-behind-bitcoin| +\bibitem[2]{2} +\verb|arstechnica.com/gaming/2010/12/ps3-hacked-through-poor-implementation| +\verb|-of-cryptography| +\end{thebibliography} +\end{document} diff --git a/src/input/bitcoin1.eps b/src/input/bitcoin1.eps new file mode 100644 index 0000000..7cabd72 --- /dev/null +++ b/src/input/bitcoin1.eps @@ -0,0 +1,1403 @@ +%!PS-Adobe-3.0 EPSF-3.0 +%%Creator: GIMP PostScript file plugin V 1.17 by Peter Kirchgessner +%%Title: bitcoin1.eps +%%CreationDate: Tue Jan 20 01:45:35 2015 +%%DocumentData: Clean7Bit +%%LanguageLevel: 2 +%%Pages: 1 +%%BoundingBox: 14 14 415 437 +%%EndComments +%%BeginProlog +% Use own 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