started table
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@@ -1,4 +1,4 @@
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#let bgBlock(body, fill: color, width: 100%) = block(body, fill:fill.lighten(80%), width: width, inset: (bottom: 2mm))
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#let bgBlock(body, fill: color, width: 100%) = block(body, fill:fill.lighten(80%), width: width, inset: (bottom: 2mm, left: 2mm, right: 2mm,))
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#let SeperatorLine = line(length: 100%, stroke: (paint: black, thickness: 0.3mm))
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#let MathAlignLeft(e) = {
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@@ -6,7 +6,7 @@
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}
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#let subHeading(body, fill: color) = {
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box(
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move(dx: -2mm, dy: 0mm, box(
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align(
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top+center,
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text(
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@@ -17,10 +17,10 @@
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)
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),
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fill: fill,
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width: 100%,
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width: 100% + 4mm,
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inset: 1mm,
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height: auto
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)
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))
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}
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#let MathAlignLeft(e) = {
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@@ -58,11 +58,13 @@
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#let ComplexNumbersSection(i: $i$) = [
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$1/#i = #i^(-1) = -#i quad quad #i^2=-1 quad quad sqrt(#i) = 1/sqrt(2) + 1/sqrt(2)#i$
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$z in CC = a + b #i quad quad quad z = r dot e^(phi #i)$ \
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$z in CC = a + b #i quad quad quad z = r dot e^(#i phi)$ \
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$z_0 + z_1 = (a_0 + a_1) + (b_0 + b_1) #i$\
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$z_0 dot z_1 = (a_1 a_2 - b_1 b_2) + #i (a_1b_2 + a_2 b_1) = r_0 r_1 e^(#i (phi_0 + phi_1))$\
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$z^x = r^x dot e^(phi #i dot x) quad x in RR$ \
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$z_0/z_1 = r_0/r_1 e^(#i (phi_0 - phi_1)) quad quad quad$
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$z_0/z_1 = r_0/r_1 e^(#i (phi_0 - phi_1)) quad quad quad$
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$z^* = a - #i b = r e^(-#i phi)$
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$r = abs(z) quad phi = cases(
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+ arccos(a/r) space : space b >= 0,
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