@@ -12,7 +12,7 @@ and store as an instance of `src.get_data.RawData`.
1212
1313The data for
1414each replicate plate
15- possessing single-stranded DNA with $D_k=1 \times10^{-6}$ mol/L is
15+ possessing single-stranded DNA with $B_d=22 \times10^{-6}$ mol nucleobases /L is
1616input into the following structures
1717
1818 >>> kwargs = dict(t="SS", B_d=22e-6, N=22)
@@ -22,7 +22,7 @@ input into the following structures
2222
2323The data for
2424each replicate plate
25- possessing single-stranded DNA with $D_k=2 \times10^{-6}$ mol/L is
25+ possessing single-stranded DNA with $B_d=44 \times10^{-6}$ mol nucleobases /L is
2626input into the following structures
2727
2828 >>> kwargs = dict(t="SS", B_d=44e-6, N=22)
@@ -31,7 +31,7 @@ input into the following structures
3131
3232The data for
3333each replicate plate
34- possessing double-stranded DNA with $D_k=1 \times10^{-6}$ mol/L is
34+ possessing double-stranded DNA with $B_d=22 \times10^{-6}$ mol nucleobases /L is
3535input into the following structures
3636
3737 >>> kwargs = dict(t="DS", B_d=22e-6, N=22)
@@ -40,7 +40,7 @@ input into the following structures
4040
4141The data for
4242each replicate plate
43- possessing double-stranded DNA with $D_k=2 \times10^{-6}$ mol/L is
43+ possessing double-stranded DNA with $B_d=44 \times10^{-6}$ mol nucleobases /L is
4444input into the following structures
4545
4646 >>> kwargs = dict(t="DS", B_d=44e-6, N=22)
@@ -109,6 +109,7 @@ The value for $F_\mathrm{min}$ is
109109 >>> F_min
110110 231432.0
111111
112+ (see Section S1.2 in the Supporting Material),
112113while the average fluorescence for low dye concentrations is
113114
114115 >>> F_min_avg
@@ -154,15 +155,15 @@ each combination via
154155 ... tuple(F_hats),
155156 ... (SS_1.T, SS_2.T, DS_1.T, DS_2.T),
156157 ... "figure4.pdf",
157- ... sname=r"$ \widehat{\mathbf{F}}_{j,i}^\mathrm{LS}$ ")
158+ ... sname=r"\widehat{\mathbf{F}}_{j,i}^\mathrm{LS}")
158159 ...
159160
160161This is Figure 4 of the main text, which can be found [ here] ( out/figure4.pdf ) .
161162
162163Subsequently, Equation (18) is solved
163164using ` src.noise_removal.predictor_corrector `
164165and $V(\mathbf{M})$ and $V(\mathbf{C})$
165- are calulated
166+ are calulated (see Section S1.3 in the SM)
166167
167168
168169 >>> from src.noise_removal import predictor_corrector
@@ -200,7 +201,7 @@ The results are plotted via Figure 5
200201 ... (SS_1.Fhat_tls, SS_2.Fhat_tls, DS_1.Fhat_tls, DS_2.Fhat_tls),
201202 ... (SS_1.T, SS_2.T, DS_1.T, DS_2.T),
202203 ... "figure5.pdf",
203- ... sname=r"$ \widehat{\mathbf{F}}_{j,i}^\mathrm{TLS}$ ")
204+ ... sname=r"\widehat{\mathbf{F}}_{j,i}^\mathrm{TLS}")
204205 ...
205206
206207which can be found [ here] ( out/figure5.pdf ) ,
@@ -251,7 +252,6 @@ we can readily plot the Figure 8 as
251252 ...
252253
253254which looks like [ this] ( out/figure8.pdf ) .
254-
255255The association constant is calculated as
256256
257257 >>> K_a = DS.get_K()/2/C_REF/DS.N*1e-6
@@ -273,22 +273,25 @@ which looks like [this](out/figure9.pdf).
273273
274274## Supplementary Figures
275275
276- Figure S1 and S2 are made via
276+ Figures [ S1] ( out/figureS1.pdf ) , [ S2] ( out/figureS2.pdf ) , [ S3] ( out/figureS3.pdf ) ,
277+ [ S4] ( out/figureS4.pdf ) , and [ S5] ( out/figureS5.pdf ) are made via
277278
278- >>> from src.plot_raw_data import make_figure_S1, make_figure_S3
279+ >>> from src.plot_raw_data import make_figure_S1
279280 >>> make_figure_S1()
281+
282+ >>> from src.plot_params import plot_figure_S2
283+ >>> plot_figure_S2(SS_1, SS_2, DS_1, DS_2)
284+
285+ >>> from src.plot_raw_data import make_figure_S3
280286 >>> make_figure_S3()
281287 Maximum change from 6/15 to 6/16: 32841
282288 Minimum change from 6/15 to 6/16: -4525
283289 Average change from 6/15 to 6/16: 4085
284290
285-
286- Figure S2, S4, and S5 are made via
287-
288- >>> from src.plot_params import plot_figure_S2, plot_figure_S4, \
289- ... plot_figure_S5
290- >>> plot_figure_S2(SS_1, SS_2, DS_1, DS_2)
291+ >>> from src.plot_params import plot_figure_S4
291292 >>> plot_figure_S4(SS, DS)
293+
294+ >>> from src.plot_params import plot_figure_S5
292295 >>> from src.parameter_extraction import calculate_relative_brightness, \
293296 ... calculate_relative_brightness_err
294297 >>> rb = calculate_relative_brightness(SS.get_f(), DS.get_f())
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