From c06cf2647f6425ccad4764683855fa0597e4cb6e Mon Sep 17 00:00:00 2001 From: Marius Drechsler Date: Tue, 13 Aug 2024 21:07:58 +0200 Subject: [PATCH] Unproductive Tuesday --- content/BACH.typ | 28 +++++++++++++++++++--------- graphics/plots/optimal_BACH.typ | 26 ++++++++++++++++++++++++++ main.pdf | Bin 1224567 -> 1228403 bytes 3 files changed, 45 insertions(+), 9 deletions(-) create mode 100644 graphics/plots/optimal_BACH.typ diff --git a/content/BACH.typ b/content/BACH.typ index e1b02aa..f7f6197 100644 --- a/content/BACH.typ +++ b/content/BACH.typ @@ -6,7 +6,7 @@ Instead of generating helper-data to improve the quantization process itself, li Since this #gls("hda") modifies the input values before the quantization takes place, we will consider the input values as zero-mean Gaussian distributed and not use a CDF to transform these values into the tilde-domain. -== Optimizing a 1-bit sign-based quantization +== Optimizing a 1-bit sign-based quantization Before we take a look at the higher order quantization cases, we will start with a very basic method of quantization: a quantizer, that only returns a symbol with a width of $1$ bit and uses the sign of the input value to determine the resulting bit symbol. @@ -28,7 +28,7 @@ $ === Derivation of the resulting distribution To find a description for the random distribution $Z$ of $z$ we can interpret this process mathematically as a maximisation of a sum. -This can be realized by replacing the values of $x_i$ with their absolute values: +This can be realized by replacing the values of $x_i$ with their absolute values as this always gives us the maximum value of the sum: $ z = abs(x_1) + abs(x_2) $ @@ -45,20 +45,20 @@ Now, $Z$ simplifies to $ Z = Y + Y. $ -We can assume that the realizations of $Y$ are independent of each other. +We can assume for now that the realizations of $Y$ are independent of each other. The PDF of the addition of these two distributions can be described through the convolution of their respective PDFs: $ f_Z(z) &= integral_0^z f_Y (y) f_Y (z-y) \dy\ -&= integral_0^z [sqrt(2/pi) exp(-frac(y^2,2)) sqrt(2/pi) exp(-frac((z-x)^2, 2))] \dx\ -&= 2/pi integral_0^z exp(- frac(x^2 + (z-x)^2, 2)) \dx # +&= integral_0^z [sqrt(2/pi) exp(-frac(y^2,2)) sqrt(2/pi) exp(-frac((z-y)^2, 2))] \dy\ +&= 2/pi integral_0^z exp(- frac(y^2 + (z-y)^2, 2)) \dy # $ Evaluating the integral of @eq:z_integral, we can now describe the resulting distribution of this maximisation process analytically: $ -f_Z = 2/sqrt(pi) exp(-frac(2^2, 4)) "erf"(z/2) z >= 0. +f_Z = 2/sqrt(pi) exp(-frac(z^2, 4)) "erf"(z/2) z >= 0. $ Our derivation of $f_Z$ currently only accounts for the addition of positive values of $x_i$, but two negative $x_i$ values would also return the maximal distance to the coordinate origin. The derivation for the corresponding PDF is identical, except that the half-normal distribution @eq:half_normal is mirrored around the y-axis. -Because the resulting PDF $f_Z^"neg"$ is a mirrored variant of $f_Z$ and $f_Z$ is symmetrical arranged around the origin, we can define a new PDF $f_Z^*$ as +Because the resulting PDF $f_Z^"neg"$ is a mirrored variant of $f_Z$ and $f_Z$ is arranged symmetrically around the origin, we can define a new PDF $f_Z^*$ as $ f_Z^* (z) = abs(f_Z (z)), $ @@ -71,7 +71,7 @@ $f_Z^* (z)$ now describes the final random distribution after the application of @fig:z_pdf shows two key properties of this optimization: 1. Adjusting the input values using the method described above does not require any adjustment of the decision threshold of the sign-based quantizer. -2. The resulting PDF +2. The resulting PDF is zero at $z = 0$ leaving no input value for the sign-based quantizer at its decision threshold. === Generating helper-data @@ -82,9 +82,19 @@ bold(z) &= vec(x_1, x_2) dot mat(delim: "[", h_1, -h_1, h_1, -h_1; h_2, h_2, -h_ $ We will choose the optimal weights based on the highest absolute value of $bold(z)$, as that value will be the furthest away from $0$. We may encounter two entries in $bold(z)$ that both have the same highest absolute value. -In that case, we will choose the combination of weights randomly out of our possible options. +In that case, we will choose the combination of weights randomly out of our possible options. If we take a look at the dimensionality of the matrix of all weight combinations, we notice that we will need to store $log_2(2) = 1$ helper-data bit. In fact, we will show later, that the amount of helper-data bits used by this HDA is directly linked to the number of input values used instead of the number of bits we want to extract during quantization. +== Extension to higher-order bit quantization + +We can generalize the idea of @sect:1-bit-opt and apply it for a higher-order bit quantization. +Contrary to @smhdt, we will always use the same step function as quantizer and optimize the input values $x$ to be the furthest away from any decision threshold. +In this higher-order case, this means that we want to optimise out input values as close as possible to the middle of a quantizer step or as far away as possible from a decision threshold of the quantizer instead of just maximising the absolute value of the linear combination. + +Two different strategies to find a fitting linear combination emerge from this premise: +1. Finding the linear combination that best approximates the center of a quantizer step, since these points are the furthest away from any decision threshold. +2. Approximating the point that is the furthest away directly through finding the linear combination with the minimum distance to a decision threshold is maximised. + diff --git a/graphics/plots/optimal_BACH.typ b/graphics/plots/optimal_BACH.typ new file mode 100644 index 0000000..1d248b5 --- /dev/null +++ b/graphics/plots/optimal_BACH.typ @@ -0,0 +1,26 @@ +#import "@preview/cetz:0.2.2": * + +#let data = csv("../../data/z_distribution/z_distribution.csv") +#let data = data.map(value => value.map(v => float(v))) + +#let line_style = (stroke: (paint: black, thickness: 2pt)) +#let dashed = (stroke: (dash: "dashed")) +#canvas({ + plot.plot(size: (8,3), + legend : "legend.south", + legend-style: (orientation: ltr, item: (spacing: 0.5)), + x-tick-step: none, + x-ticks: ((0, [0]), (100, [0])), + y-label: $cal(Q)(1, z), abs(f_"Z" (z))$, + x-label: $z$, + y-tick-step: none, + y-ticks: ((0, [0]), (0.6, [1])), + axis-style: "left", + x-min: -5, + x-max: 5, + y-min: 0, + y-max: 0.6,{ + 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