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− | <div class=" | + | <div> |
− | < | + | <img class="backgroundblur" src="https://static.igem.org/mediawiki/2017/1/16/T--NKU_China--backgroundgc1.png"/> |
− | <p>To ensure the biobricks | + | </div> |
− | < | + | <div class='card-holder'> |
− | <p>By providing a protocol in details as well as forms helping unify the analyse of data,the Measurement Committee hopes to handle the problems emerged | + | <div class='card-wrapper'> |
− | < | + | <a href='#Backgrounds'> |
− | < | + | <div class='card bg-01'> |
− | + | <span class='card-content'>Backgrounds</span> | |
− | + | </div> | |
− | + | </a> | |
− | < | + | </div> |
− | <p>The following devices (from InterLab Measurement Kit) were transformed into Escherichia coli DH5α:</ | + | <div class='card-wrapper'> |
− | < | + | <a href='#Aim'> |
− | + | <div class='card bg-02'> | |
− | + | <span class='card-content'>Aim</span> | |
− | + | </div> | |
− | + | </a> | |
− | + | </div> | |
− | + | <div class='card-wrapper'> | |
− | + | <a href='#Methods'> | |
− | + | <div class='card bg-03'> | |
− | </ | + | <span class='card-content'>Methods</span> |
− | < | + | </div> |
− | <p> 2 colonies from each of plate were picked and inoculated on 5-10 mL LB medium + Chloramphenicol. | + | </a> |
− | Grow the cells overnight (16-18 hours) at 37°C and 220 rpm.</ | + | </div> |
− | < | + | <div class='card-wrapper'> |
− | <p>200 µL of each of the 16 overnight cell cultures was mixed with 400 µL 50% glycerol and the mixture was preserved at -20℃.</ | + | <a href='#ResultsAnalysis'> |
− | < | + | <div class='card bg-04'> |
− | < | + | <span class='card-content'>Results Analysis</span> |
− | < | + | </div> |
− | ◻ Add 100 µl of | + | </a> |
− | ◻ Measure absorbance 600 nm of all samples in all standard measurement modes in | + | </div> |
− | instrument<br> | + | <div class='card-wrapper'> |
− | ◻ Record the data in the table below or in your notebook<br> | + | <a href='#ExperimentalData'> |
− | ◻ Record the result in the sheets provided.The results are as followed</ | + | <div class='card bg-05'> |
− | < | + | <span class='card-content'>Experimental Data</span> |
− | < | + | </div> |
− | < | + | </a> |
− | < | + | </div> |
− | < | + | <div class='card-wrapper'> |
− | < | + | <a href='#DataAnalysis'> |
− | </ | + | <div class='card bg-06'> |
− | </ | + | <span class='card-content'>Data Analysis</span> |
− | < | + | </div> |
− | <tr> | + | </a> |
− | <td | + | </div> |
− | <td | + | <div class='card-wrapper'> |
− | <td | + | <a href='#Discussion'> |
− | </tr> | + | <div class='card bg-06'> |
− | <tr> | + | <span class='card-content'>Discussion</span> |
− | <td | + | </div> |
− | <td | + | </a> |
− | <td | + | </div> |
− | </tr> | + | </div> |
− | <tr> | + | <div id="interlab-head">Interlab</div> |
− | <td | + | <div id="Backgrounds"></div> |
− | <td | + | <div class="interlab-part"><div class="interlab-header">Backgrounds</div> |
− | <td | + | <div class="interlab-p">Good bricks make strong buildings. The same is true in the field of synthetic biology. To ensure the biobricks created in iGEM competitions are repeatable and reliable ,a robust measurement procedures been developed for green fluorescent protein (GFP) over the last three years by the Measurement Committee, through the InterLab study.Also,numbers of teams participate in this standardized measurement project.We’re honored to participate in the fourth International InterLab Measurement Study.</div> |
− | </tr> | + | </div> |
− | <tr> | + | <div id="Aim"></div> |
− | <td | + | <div class="interlab-part"><div class="interlab-header">Aim</div> |
− | <td | + | <div class="interlab-p">By providing a protocol in details as well as forms helping unify the analyse of data,the Measurement Committee hopes to handle the problems emerged while establishing a baseline for replicability of fluorescence measurements.So with the same devices,the same protocol and devices,we try to measure the fluorescence intensity controlled by this year’s devices and study the distribution pattern of those results with teams all over the world.</div> |
− | <td | + | </div> |
− | </tr> | + | <div id="Methods"></div> |
− | <tr> | + | <div class="interlab-part"><div class="interlab-header">Methods</div> |
− | <td | + | <div class="interlab-subheader1">Cell Transformation</div> |
− | <td | + | <div class="interlab-p">The following devices (from InterLab Measurement Kit) were transformed into Escherichia coli DH5α:</div> |
− | <td | + | <div class="interlab-list">● Positive control</br> |
− | </tr> | + | ● Negative control</br> |
− | <tr> | + | ● Test Device 1: J23101+I13504</br> |
− | <td | + | ● Test Device 2: J23106+I13504</br> |
− | <td | + | ● Test Device 3: J23117+I13504</br> |
− | </tr> | + | ● Test Device 4: J23101.BCD2.E0040.B0015</br> |
− | <tr> | + | ● Test Device 5: J23106.BCD2.E0040.B0015</br> |
− | <td | + | ● Test Device 6: J23117.BCD2.E0040.B0015 |
− | <td | + | </div> |
− | </tr> | + | <div class="interlab-subheader1">Transformation Selection</div> |
− | <tr> | + | <div class="interlab-p">2 colonies from each of plate were picked and inoculated on 5-10 mL LB medium + Chloramphenicol.</br> |
− | <td | + | Grow the cells overnight (16-18 hours) at 37°C and 220 rpm.</div> |
− | <td | + | <div class="interlab-subheader1">Cell preservation</div> |
− | </tr | + | <div class="interlab-p">200 µL of each of the 16 overnight cell cultures was mixed with 400 µL 50% glycerol and the mixture was preserved at -20℃.</div> |
− | + | <div class="interlab-subheader1">Calibration</div> | |
+ | <div class="interlab-subheader2">1.OD<sub>600</sub> reference point</div> | ||
+ | <div class="interlab-list">◻ Add 100 µl LUDOX into wells A1, B1, C1, D1 (or 1 mL LUDOX into cuvette)</br> | ||
+ | ◻ Add 100 µl of H<sub>2</sub>O into wells A2, B2, C2, D2 (or 1 mL H<sub>2</sub>O into cuvette)</br> | ||
+ | ◻ Measure absorbance 600 nm of all samples in all standard measurement modes in instrument</br> | ||
+ | ◻ Record the data in the table below or in your notebook</br> | ||
+ | ◻ Record the result in the sheets provided.The results are as followed</div> | ||
+ | <div class="interlab-table1"> | ||
+ | <div class="interlab-fn">Form1. 96 hole plate background value calibration | ||
+ | </div> | ||
+ | <table border="6" width="500px" style="color:#FFFFFF;margin: 0 auto;"> | ||
+ | <tr> | ||
+ | <td></td> | ||
+ | <td>LUDOX-HS40</td> | ||
+ | <td>H<sub>2</sub>O</td> | ||
+ | </tr> | ||
+ | <tr> | ||
+ | <td>Replicate 1</td> | ||
+ | <td>0.047</td> | ||
+ | <td>0.038</td> | ||
+ | </tr> | ||
+ | <tr> | ||
+ | <td>Replicate 1</td> | ||
+ | <td>0.045</td> | ||
+ | <td>0.038</td> | ||
+ | </tr> | ||
+ | <tr> | ||
+ | <td>Replicate 1</td> | ||
+ | <td>0.068</td> | ||
+ | <td>0.036</td> | ||
+ | </tr> | ||
+ | <tr> | ||
+ | <td>Replicate 1</td> | ||
+ | <td>0.049</td> | ||
+ | <td>0.038</td> | ||
+ | </tr> | ||
+ | <tr> | ||
+ | <td>Arith. Mean</td> | ||
+ | <td>0.05225</td> | ||
+ | <td>0.0375</td> | ||
+ | </tr> | ||
+ | <tr> | ||
+ | <td>Corrected Abs<sub>600</sub></td> | ||
+ | <td colspan="2">0.01475</td> | ||
+ | </tr> | ||
+ | <tr> | ||
+ | <td>Reference OD<sub>600</sub></td> | ||
+ | <td colspan="2">0.0425</td> | ||
+ | </tr> | ||
+ | <tr> | ||
+ | <td>OD<sub>600</sub>/Abs<sub>600</sub></td> | ||
+ | <td colspan="2">2.8813559</td> | ||
+ | </tr> | ||
</table> | </table> | ||
− | < | + | </div> |
− | < | + | <div class="interlab-subheader2">2.Fluorescence standard curve</div> |
− | < | + | <div class="interlab-p">Prepare the fluorescein stock solution:</div> |
− | ◻ Prepare 2x fluorescein stock solution (100 µM) by resuspending fluorescein in | + | <div class="interlab-list">◻ Spin down fluorescein stock tube to make sure pellet is at the bottom of tube.</br> |
− | + | ◻ Prepare 2x fluorescein stock solution (100 µM) by resuspending fluorescein in 1mL of 1xPBS. [Note: it is important that the fluorescein is properly dissolved. To check this, after the resuspension you should pipette up and down and examine the solution in the pipette tip – if any particulates are visible in the pipette tip continue to mix the solution until they disappear.]</br> | |
− | check this, after the resuspension you should pipette up and down and examine the | + | ◻ Dilute the 2x fluorescein stock solution with 1xPBS to make a 1x fluorescein solution and resulting concentration of fluorescein stock solution 50 µM (500µL of 2x fluorescein in 500 µL 1x PBS will make 1 mL of 50 µM (1x) fluorescein solution.)</div> |
− | solution in the pipette tip – if any particulates are visible in the pipette tip continue | + | <div class="interlab-p">Prepare the serial dilutions of fluorescein:</div> |
− | to mix the solution until they disappear.]<br> | + | <div class="interlab-list">◻ Add 100 µl of PBS into wells A2, B2, C2, D2....A12, B12, C12, D12</br> |
− | ◻ Dilute the 2x fluorescein stock solution with 1xPBS to make a 1x fluorescein | + | ◻ Add 200 µl of fluorescein 1x stock solution into A1, B1, C1, D1</br> |
− | solution and resulting concentration of fluorescein stock solution 50 µM (500µL of | + | ◻ Transfer 100 µl of fluorescein stock solution from A1 into A2.</br> |
− | 2x fluorescein in 500 µL 1x PBS will make 1 mL of 50 µM (1x) fluorescein solution.)</ | + | ◻ Mix A2 by pipetting up and down 3x and transfer 100 µl into A3…</br> |
− | < | + | ◻ Mix A3 by pipetting up and down 3x and transfer 100 µl into A4...</br> |
− | < | + | ◻ Mix A4 by pipetting up and down 3x and transfer 100 µl into A5...</br> |
− | ◻ Add 200 µl of fluorescein 1x stock solution into A1, B1, C1, D1<br> | + | ◻ Mix A5 by pipetting up and down 3x and transfer 100 µl into A6...</br> |
− | ◻ Transfer 100 µl of fluorescein stock solution from A1 into A2.<br> | + | ◻ Mix A6 by pipetting up and down 3x and transfer 100 µl into A7...</br> |
− | ◻ Mix A2 by pipetting up and down 3x and transfer 100 µl into A3…<br> | + | ◻ Mix A7 by pipetting up and down 3x and transfer 100 µl into A8...</br> |
− | ◻ Mix A3 by pipetting up and down 3x and transfer 100 µl into A4...<br> | + | ◻ Mix A8 by pipetting up and down 3x and transfer 100 µl into A9...</br> |
− | ◻ Mix A4 by pipetting up and down 3x and transfer 100 µl into A5...<br> | + | ◻ Mix A9 by pipetting up and down 3x and transfer 100 µl into A10...</br> |
− | ◻ Mix A5 by pipetting up and down 3x and transfer 100 µl into A6...<br> | + | ◻ Mix A10 by pipetting up and down 3x and transfer 100 µl into A11...</br> |
− | ◻ Mix A6 by pipetting up and down 3x and transfer 100 µl into A7...<br> | + | ◻ Mix A11 by pipetting up and down 3x and transfer 100 µl into liquid waste</div> |
− | ◻ Mix A7 by pipetting up and down 3x and transfer 100 µl into A8...<br> | + | <div class="interlab-p">TAKE CARE NOT TO CONTINUE SERIAL DILUTION INTO COLUMN 12.</div> |
− | ◻ Mix A8 by pipetting up and down 3x and transfer 100 µl into A9...<br> | + | <div class="interlab-list">◻ Repeat dilution series for rows B, C, D</br> |
− | ◻ Mix A9 by pipetting up and down 3x and transfer 100 µl into A10...<br> | + | ◻ Measure fluorescence of all samples in all standard measurement modes in instrument</br> |
− | ◻ Mix A10 by pipetting up and down 3x and transfer 100 µl into A11...<br> | + | ◻ Record the data in your notebook</br> |
− | ◻ Mix A11 by pipetting up and down 3x and transfer 100 µl into liquid waste< | + | ◻ record the result in the sheets provided.The results are as followed</div> |
− | TAKE CARE NOT TO CONTINUE SERIAL DILUTION INTO COLUMN 12.< | + | <div class="interlab-table1"> |
− | ◻ Repeat dilution series for rows B, C, D<br> | + | <div class="interlab-fn">Form2. Data from standard curve measuring</div> |
− | ◻ Measure fluorescence of all samples in all standard measurement modes in instrument<br> | + | <table border="6" width="500px" style="margin: 0 auto;font-size:16px;color:#FFFFFF;"> |
− | ◻ Record the data in your notebook<br> | + | <tr> |
− | ◻ record the result in the sheets provided.The results are as followed</ | + | <td>uM Fluorescein</td> |
− | < | + | <td>50.00</td> |
− | < | + | <td>25</td> |
− | + | <td>12.5</td> | |
− | + | <td>6.25</td> | |
− | + | <td>3.125</td> | |
− | + | <td>1.5625</td> | |
− | + | ||
− | < | + | |
− | + | </tr> | |
− | + | <tr> | |
− | + | <td>Replicate 1</td> | |
− | + | <td>7854030</td> | |
− | + | <td>4609962</td> | |
− | + | <td>2203443</td> | |
− | + | <td>1291423</td> | |
− | + | <td>674526</td> | |
− | + | <td>352662</td> | |
− | + | ||
− | + | ||
− | + | </tr> | |
− | + | <tr> | |
− | <tr> | + | <td>Replicate 2</td> |
− | <td | + | <td>8303792</td> |
− | <td | + | <td>4615166</td> |
− | <td | + | <td>2429090</td> |
− | <td | + | <td>1233826</td> |
− | <td | + | <td>617992</td> |
− | <td | + | <td>307043</td> |
− | <td | + | |
− | + | ||
− | + | </tr> | |
− | < | + | <tr> |
− | <td | + | <td>Replicate 3</td> |
− | <td | + | <td>8273438</td> |
− | <td | + | <td>4571361</td> |
− | + | <td>2484100</td> | |
− | + | <td>1223562</td> | |
− | <td | + | <td>608128</td> |
− | <td | + | <td>305808</td> |
− | <td | + | |
− | <td | + | |
− | + | </tr> | |
− | < | + | <tr> |
− | <td | + | <td>Replicate 4</td> |
− | <td | + | <td>8382457</td> |
− | <td | + | <td>4607376</td> |
− | <td | + | <td>2441882</td> |
− | <td | + | <td>1178477</td> |
− | <td | + | <td>663508</td> |
− | <td | + | <td>334506</td> |
− | </tr> | + | |
− | <tr> | + | |
− | <td | + | </tr> |
− | <td | + | <tr> |
− | <td | + | <td>Arith. Mean</td> |
− | <td | + | <td>8203429.25</td> |
− | <td | + | <td>4600966.25</td> |
− | <td | + | <td>2389628.75</td> |
− | <td | + | <td>1231822</td> |
− | + | <td>641038.5</td> | |
− | + | <td>325004.75</td> | |
− | + | ||
− | + | ||
− | + | </tr> | |
− | + | <tr> | |
− | </tr> | + | <td>Arith. Std.Dev.</td> |
− | <tr> | + | <td>237419.9359</td> |
− | <td | + | <td>20000.93448</td> |
− | <td | + | <td>126329.6521</td> |
− | <td | + | <td>46440.68562</td> |
− | <td | + | <td>32866.05776</td> |
− | <td | + | <td>22703.42781</td> |
− | <td | + | |
− | <td | + | |
− | + | </tr> | |
− | + | ||
− | + | ||
− | + | ||
− | + | ||
− | + | ||
− | </tr> | + | |
− | <tr> | + | |
− | <td | + | |
− | <td | + | |
− | <td | + | |
− | <td | + | |
− | <td | + | |
− | <td | + | |
− | <td | + | |
− | + | ||
− | + | ||
− | + | ||
− | + | ||
− | + | ||
− | + | ||
− | </tr> | + | |
− | <tr> | + | |
− | <td | + | |
− | + | ||
− | <td | + | |
− | <td | + | |
− | <td | + | |
− | <td | + | |
− | <td | + | |
− | <td | + | |
− | + | ||
− | + | ||
− | + | ||
− | + | ||
− | + | ||
− | </tr | + | |
− | + | ||
</table> | </table> | ||
− | < | + | </div> |
− | < | + | <div class="interlab-table1" style="margin-top:7vmin;"> |
− | + | <table border="6" width="500px" style="margin: 0 auto;font-size:16px;color:#FFFFFF;"> | |
− | < | + | <tr> |
− | <tr | + | <td>uM Fluorescein</td> |
− | <td> | + | <td>0.78125</td> |
− | <td> | + | <td>0.390625</td> |
+ | <td>0.1953125</td> | ||
+ | <td>0.09765625</td> | ||
+ | <td>0.048828125</td> | ||
+ | <td>0</td> | ||
+ | </tr> | ||
+ | <tr> | ||
+ | <td>Replicate 1</td> | ||
+ | <td>171299</td> | ||
+ | <td>90477</td> | ||
+ | <td>46991</td> | ||
+ | <td>25016</td> | ||
+ | <td>13592</td> | ||
+ | <td>788</td> | ||
+ | </tr> | ||
+ | <tr> | ||
+ | <td>Replicate 2</td> | ||
+ | <td>138185</td> | ||
+ | <td>69205</td> | ||
+ | <td>35089</td> | ||
+ | <td>18071</td> | ||
+ | <td>9332</td> | ||
+ | <td>868</td> | ||
+ | </tr> | ||
+ | <tr> | ||
+ | <td>Replicate 3</td> | ||
+ | <td>139755</td> | ||
+ | <td>69437</td> | ||
+ | <td>34718</td> | ||
+ | <td>17996</td> | ||
+ | <td>9296</td> | ||
+ | <td>757</td> | ||
+ | </tr> | ||
+ | <tr> | ||
+ | <td>Replicate 4</td> | ||
+ | <td>158489</td> | ||
+ | <td>69550</td> | ||
+ | <td>35125</td> | ||
+ | <td>18928</td> | ||
+ | <td>7932</td> | ||
+ | <td>796</td> | ||
</tr> | </tr> | ||
<tr> | <tr> | ||
− | + | <td>Arith. Mean</td> | |
− | + | <td>151932</td> | |
+ | <td>74667.25</td> | ||
+ | <td>37980.75</td> | ||
+ | <td>20002.75</td> | ||
+ | <td>10038</td> | ||
+ | <td>802.25</td> | ||
</tr> | </tr> | ||
+ | <tr> | ||
+ | <td>Arith. Std.Dev.</td> | ||
+ | <td>15867.51688</td> | ||
+ | <td>10540.81168</td> | ||
+ | <td>6009.649706</td> | ||
+ | <td>3368.801308</td> | ||
+ | <td>2457.312353</td> | ||
+ | <td>46.94944089</td> | ||
+ | |||
+ | </tr> | ||
</table> | </table> | ||
− | + | </div> | |
− | < | + | <div class="interlab-picture"><img src="https://static.igem.org/mediawiki/2017/f/fd/T--NKU_China--interlab-1.png" .img></div> |
− | < | + | <div class="interlab-fn">Fig1. Fluorescein Standard Curve</div> |
− | < | + | <div class="interlab-subheader1">Cell recovery</div> |
− | < | + | <div class="interlab-p">5µL of preservation mixture of each of the 16 colonies was inoculated in 5 mL LB medium (with 35 ng/µL chloramphenicol) in a 15 mL tube.Cells were incubated overnight for 15 h at 37℃ and 220 rpm.</br></div> |
− | < | + | <div class="interlab-subheader1">Cell growth,Sampling and assay</div> |
− | < | + | <div class="interlab-list">1.The plate reader was set to read OD<sub>600</sub>.</br> |
− | < | + | 2.OD<sub>600</sub>of the overnight cultures was measured and the data shown bellow. Later they were diluted according to the calculation in the form.</div> |
− | </ | + | <div class="interlab-fn">Form3. OD600 of the overnight cultures and dilution protocol</div> |
− | </ | + | <div class="interlab-subheader2">Colony 1</div> |
− | < | + | <div class="interlab-table2"> |
− | < | + | <table border="6" width="500px" style="color:#FFFFFF;margin: 0 auto;"> |
− | < | + | <tr> |
− | <td | + | <td>target Abs<sub>600</sub></td> |
− | <td | + | <td colspan="3">0.02</td> |
− | <td | + | </tr> |
− | </tr> | + | <tr> |
− | <tr> | + | <td>target volume (mL)</td> |
− | <td | + | <td colspan="3">12</td> |
− | <td | + | </tr> |
− | <td | + | <tr> |
− | <td | + | <td>sample</td> |
− | </tr> | + | <td>Abs<sub>600</sub> Reading</td> |
− | <tr> | + | <td>Volume of Preloading Culture</td> |
− | <td | + | <td>Volume of Preloading Media</td> |
− | <td | + | </tr> |
− | <td | + | <tr> |
− | <td | + | <td>positive control</td> |
− | </tr> | + | <td>0.4745</td> |
− | <tr> | + | <td>0.563380282</td> |
− | <td | + | <td>11.43661972</td> |
− | <td | + | </tr> |
− | <td | + | <tr> |
− | <td | + | <td>negative control</td> |
− | </tr> | + | <td>0.42725</td> |
− | <tr> | + | <td>0.633663366</td> |
− | <td | + | <td>11.36633663</td> |
− | <td | + | </tr> |
− | <td | + | <tr> |
− | <td | + | <td>device 1</td> |
− | </tr> | + | <td>0.5135</td> |
− | <tr> | + | <td>0.516129032</td> |
− | <td | + | <td>11.48387097</td> |
− | <td | + | </tr> |
− | <td | + | <tr> |
− | <td | + | <td>device 2</td> |
− | </tr> | + | <td>0.46625</td> |
− | <tr> | + | <td>0.574506284</td> |
− | <td | + | <td>11.42549372</td> |
− | <td | + | </tr> |
− | <td | + | <tr> |
− | <td | + | <td>device 3</td> |
− | </tr> | + | <td>0.45875</td> |
− | <tr> | + | <td>0.585009141</td> |
− | <td | + | <td>11.41499086</td> |
− | <td | + | </tr> |
− | <td | + | <tr> |
− | <td | + | <td>device 4</td> |
− | </tr> | + | <td>0.4835</td> |
− | <tr> | + | <td>0.551724138</td> |
− | <td | + | <td>11.44827586</td> |
− | <td | + | </tr> |
− | </ | + | <tr> |
− | </ | + | <td>device 5</td> |
+ | <td>0.35525</td> | ||
+ | <td>0.782396088</td> | ||
+ | <td>11.21760391</td> | ||
+ | </tr> | ||
+ | <tr> | ||
+ | <td>device 6</td> | ||
+ | <td>0.4955</td> | ||
+ | <td>0.536912752</td> | ||
+ | <td>11.46308725</td> | ||
+ | </tr> | ||
+ | <tr> | ||
+ | <td>media+chl</td> | ||
+ | <td>0.0485</td> | ||
+ | <td></td> | ||
+ | <td></td> | ||
+ | </tr> | ||
</table> | </table> | ||
− | |||
− | |||
− | |||
− | |||
− | |||
− | |||
− | |||
</div> | </div> | ||
− | </ | + | <div class="interlab-subheader2">Colony 2</div> |
+ | <div class="interlab-table2"> | ||
+ | <table border="6" width="500px" style="color:#FFFFFF;margin: 0 auto;"> | ||
+ | <tr> | ||
+ | <td>target Abs<sub>600</sub></td> | ||
+ | <td colspan="3">0.02</td> | ||
+ | </tr> | ||
+ | <tr> | ||
+ | <td>target volume (mL)</td> | ||
+ | <td colspan="3">12</td> | ||
+ | </tr> | ||
+ | <tr> | ||
+ | <td>sample</td> | ||
+ | <td>Abs<sub>600</sub> Reading</td> | ||
+ | <td>Volume of Preloading Culture</td> | ||
+ | <td>Volume of Preloading Media</td> | ||
+ | </tr> | ||
+ | <tr> | ||
+ | <td>positive control</td> | ||
+ | <td>0.46</td> | ||
+ | <td>0.583232078</td> | ||
+ | <td>11.41676792</td> | ||
+ | </tr> | ||
+ | <tr> | ||
+ | <td>negative control</td> | ||
+ | <td>0.45</td> | ||
+ | <td>0.597758406</td> | ||
+ | <td>11.40224159</td> | ||
+ | </tr> | ||
+ | <tr> | ||
+ | <td>device 1</td> | ||
+ | <td>0.529</td> | ||
+ | <td>0.499479709</td> | ||
+ | <td>11.50052029</td> | ||
+ | </tr> | ||
+ | <tr> | ||
+ | <td>device 2</td> | ||
+ | <td>0.508</td> | ||
+ | <td>0.522306855</td> | ||
+ | <td>11.47769314</td> | ||
+ | </tr> | ||
+ | <tr> | ||
+ | <td>device 3</td> | ||
+ | <td>0.47175</td> | ||
+ | <td>0.567040756</td> | ||
+ | <td>11.43295924</td> | ||
+ | </tr> | ||
+ | <tr> | ||
+ | <td>device 4</td> | ||
+ | <td>0.4525</td> | ||
+ | <td>0.594059406</td> | ||
+ | <td>11.40594059</td> | ||
+ | </tr> | ||
+ | <tr> | ||
+ | <td>device 5</td> | ||
+ | <td>0.46825</td> | ||
+ | <td>0.57176891</td> | ||
+ | <td>11.42823109</td> | ||
+ | </tr> | ||
+ | <tr> | ||
+ | <td>device 6</td> | ||
+ | <td>0.4595</td> | ||
+ | <td>0.583941606</td> | ||
+ | <td>11.41605839</td> | ||
+ | </tr> | ||
+ | <tr> | ||
+ | <td>media+chl</td> | ||
+ | <td>0.0485</td> | ||
+ | <td></td> | ||
+ | <td></td> | ||
+ | </tr> | ||
+ | </table> | ||
+ | </div> | ||
+ | <div class="interlab-list">3.The cultures were diluted to a target OD600 of 0.02 in 10 mL LB medium(with 35 ng/µL chloramphenicol) in 50 mL falcon tubes.</br> | ||
+ | 4.The cultures were incubated at 37℃ and 220 rpm.</br> | ||
+ | 5.100µL samples of the culture were taken at 0,1,2,3,4,5 and6 hours of incubation.</br> | ||
+ | 6.The sample were placed on ice.</br> | ||
+ | 7.Samples were laid out according to the following figure.</br> | ||
+ | 8.Data was recorded.</div> | ||
+ | <div class="interlab-picture"><img style="max-height:50vmin;" src="https://static.igem.org/mediawiki/2017/1/1d/T--NKU_China--interlab-2.jpg" /img> </div> | ||
+ | <div class="interlab-fn">Fig2. Guide for adding sample</div> | ||
+ | </div> | ||
+ | <div id="ResultsAnalysis"></div> | ||
+ | <div class="interlab-part"><div class="interlab-header">Results Analysis</div> | ||
+ | <div class="interlab-subheader1">Brief introduction of devices measured</div> | ||
+ | <div class="interlab-p">Quantification and standardization play important roles in synthetic biology.Although the parameter values are calculated by model equations, it is hard to select the biobricks that reliably implements a desired cellular function with quantitative values. To overcome this problem, the RBSs were designed to control the expression of downstream genes when necessary.[1]This year we are about to test RBS B0034 and another modified RBS called bicistronic device (BCD2)-J364100 with the same GFP gene:GFP E0040. | ||
+ | </div> | ||
+ | <div class="interlab-subheader1">Visible Results</div> | ||
+ | <div class="interlab-p">We hope that our experimental results are direct and easy to understand,so we just let E.coli themselves tell the story by making them grow into the shape of our team name.In this picture,N is written with negative control,K&U with positive control.The last six letters were written with E.coli containing devices 1-6.It’s quite interesting that we can see device 2 is the brightest,even brighter than positive control.Among device 4-6,4 is the brightest,which corresponds with our experimental data beleow well. | ||
+ | </div> | ||
+ | <div class="interlab-picture"><img style="max-height:50vmin;" src="https://static.igem.org/mediawiki/2017/1/19/T--NKU_China--interlab3.jpg" /img> </div> | ||
− | </ | + | <div class="interlab-p" style="font-size:15px;">Fig3. Team name written with cultures in Interlab experiment.Letter N is written with group Negative Control,K and U with Positive Control,”-”with Device 1,C with Device 2,h with Device 3 and i,n,a with Device 4,5,6.There are obvious differences in fluorescence intensity they expressed.</div> |
− | {{ | + | <div id="ExperimentalData"></div> |
+ | <div class="interlab-header">Experimental Data</div> | ||
+ | <div class="interlab-fn">Form4. Experimental Data</div> | ||
+ | |||
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+ | <div class="interlab-datatable"> | ||
+ | <div data-pagedtable="false"> | ||
+ | <script data-pagedtable-source type="application/json"> | ||
+ | {"columns":[{"label":["device"],"name":[1],"type":["chr"],"align":["left"]},{"label":["promoter"],"name":[2],"type":["chr"],"align":["left"]},{"label":["RBS"],"name":[3],"type":["chr"],"align":["left"]},{"label":["colony"],"name":[4],"type":["chr"],"align":["left"]},{"label":["replicate"],"name":[5],"type":["chr"],"align":["left"]},{"label":["Time"],"name":[6],"type":["chr"],"align":["left"]},{"label":["OD"],"name":[7],"type":["dbl"],"align":["right"]},{"label":["fluorescence"],"name":[8],"type":["dbl"],"align":["right"]},{"label":["value"],"name":[9],"type":["dbl"],"align":["right"]}],"data":[{"1":"Negative Control","2":"NA","3":"NA","4":"1","5":"1","6":"0h","7":"0.02975","8":"2316.5","9":"77865.546"},{"1":"Negative Control","2":"NA","3":"NA","4":"2","5":"1","6":"0h","7":"0.02775","8":"1697.5","9":"61171.171"},{"1":"Positive Control","2":"NA","3":"NA","4":"1","5":"1","6":"0h","7":"0.02175","8":"6145.5","9":"282551.724"},{"1":"Positive 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Control","2":"NA","3":"NA","4":"2","5":"4","6":"2h","7":"0.19375","8":"62359.5","9":"321855.484"},{"1":"Test Device 1","2":"J23101","3":"BCD2","4":"1","5":"4","6":"2h","7":"0.20975","8":"2866.5","9":"13666.269"},{"1":"Test Device 1","2":"J23101","3":"BCD2","4":"2","5":"4","6":"2h","7":"0.21075","8":"3217.5","9":"15266.904"},{"1":"Test Device 2","2":"J23106","3":"BCD2","4":"1","5":"4","6":"2h","7":"0.15575","8":"62350.5","9":"400324.238"},{"1":"Test Device 2","2":"J23106","3":"BCD2","4":"2","5":"4","6":"2h","7":"0.20375","8":"69738.5","9":"342274.847"},{"1":"Test Device 3","2":"J23117","3":"BCD2","4":"1","5":"4","6":"2h","7":"0.19675","8":"3428.5","9":"17425.667"},{"1":"Test Device 3","2":"J23117","3":"BCD2","4":"2","5":"4","6":"2h","7":"0.22175","8":"4073.5","9":"18369.786"},{"1":"Test Device 4","2":"J23101","3":"I13504","4":"1","5":"4","6":"2h","7":"0.15975","8":"50918.5","9":"318738.654"},{"1":"Test Device 4","2":"J23101","3":"I13504","4":"2","5":"4","6":"2h","7":"0.11175","8":"43227.5","9":"386823.266"},{"1":"Test Device 5","2":"J23106","3":"I13504","4":"1","5":"4","6":"2h","7":"0.22275","8":"10599.5","9":"47584.736"},{"1":"Test Device 5","2":"J23106","3":"I13504","4":"2","5":"4","6":"2h","7":"0.18075","8":"20451.5","9":"113147.994"},{"1":"Test Device 6","2":"J23117","3":"I13504","4":"1","5":"4","6":"2h","7":"0.21075","8":"2979.5","9":"14137.604"},{"1":"Test Device 6","2":"J23117","3":"I13504","4":"2","5":"4","6":"2h","7":"0.16875","8":"3528.5","9":"20909.630"},{"1":"Negative Control","2":"NA","3":"NA","4":"1","5":"4","6":"4h","7":"0.42175","8":"3682.5","9":"8731.476"},{"1":"Negative Control","2":"NA","3":"NA","4":"2","5":"4","6":"4h","7":"0.36975","8":"998.5","9":"2700.473"},{"1":"Positive Control","2":"NA","3":"NA","4":"1","5":"4","6":"4h","7":"0.35575","8":"107384.5","9":"301853.830"},{"1":"Positive Control","2":"NA","3":"NA","4":"2","5":"4","6":"4h","7":"0.34575","8":"109784.5","9":"317525.669"},{"1":"Test Device 1","2":"J23101","3":"BCD2","4":"1","5":"4","6":"4h","7":"0.42475","8":"73828.5","9":"173816.363"},{"1":"Test Device 1","2":"J23101","3":"BCD2","4":"2","5":"4","6":"4h","7":"0.39575","8":"2972.5","9":"7511.055"},{"1":"Test Device 2","2":"J23106","3":"BCD2","4":"1","5":"4","6":"4h","7":"0.44075","8":"182854.5","9":"414871.242"},{"1":"Test Device 2","2":"J23106","3":"BCD2","4":"2","5":"4","6":"4h","7":"0.33775","8":"155129.5","9":"459302.739"},{"1":"Test Device 3","2":"J23117","3":"BCD2","4":"1","5":"4","6":"4h","7":"0.36875","8":"6437.5","9":"17457.627"},{"1":"Test Device 3","2":"J23117","3":"BCD2","4":"2","5":"4","6":"4h","7":"0.40975","8":"5439.5","9":"13275.168"},{"1":"Test Device 4","2":"J23101","3":"I13504","4":"1","5":"4","6":"4h","7":"0.51075","8":"129594.5","9":"253733.725"},{"1":"Test Device 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4","2":"J23101","3":"I13504","4":"2","5":"4","6":"6h","7":"0.30575","8":"75995.5","9":"248554.374"},{"1":"Test Device 5","2":"J23106","3":"I13504","4":"1","5":"4","6":"6h","7":"0.37575","8":"15799.5","9":"42047.904"},{"1":"Test Device 5","2":"J23106","3":"I13504","4":"2","5":"4","6":"6h","7":"0.47475","8":"34302.5","9":"72253.818"},{"1":"Test Device 6","2":"J23117","3":"I13504","4":"1","5":"4","6":"6h","7":"0.47175","8":"6249.5","9":"13247.483"},{"1":"Test Device 6","2":"J23117","3":"I13504","4":"2","5":"4","6":"6h","7":"0.45575","8":"5805.5","9":"12738.343"}],"options":{"columns":{"min":[9],"max":[10]},"rows":{"min":[10],"max":[10]},"pages":[10]}} | ||
+ | </script> | ||
+ | </div> | ||
+ | </div> | ||
+ | <div class="interlab-p">ANOVA</div> | ||
+ | |||
+ | <pre><code>Analysis of Variance Table | ||
+ | |||
+ | Response: value | ||
+ | Df Sum Sq Mean Sq F value Pr(>F) | ||
+ | promoter 2 1.5095e+12 7.5475e+11 428.6242 < 2.2e-16 *** | ||
+ | RBS 1 5.9784e+10 5.9784e+10 33.9512 2.577e-08 *** | ||
+ | Time 3 1.6484e+10 5.4947e+09 3.1204 0.02736 * | ||
+ | colony 1 2.4858e+09 2.4858e+09 1.4117 0.23636 | ||
+ | replicate 3 1.9372e+09 6.4574e+08 0.3667 0.77711 | ||
+ | promoter:RBS 2 2.7491e+12 1.3746e+12 780.6174 < 2.2e-16 *** | ||
+ | Residuals 179 3.1520e+11 1.7609e+09 | ||
+ | --- | ||
+ | Signif. codes: 0 '***' 0.001 '**' 0.01 '*' 0.05 '.' 0.1 ' ' 1</code></pre> | ||
+ | <div class="interlab-fn">Form5. Significant difference analysis</div> | ||
+ | <p style="width:100%;text-align:center;"><img 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AIS9AAAAAAAEAEJegAAAAAAiIAEPQAAAAAARECCHgAAAAAAIiBBDwAAAAAAEZCgBwAAAACACEjQAwAAAABABCToAQAAAAAgAhL0AAAAAAAQAQl6AAAAAACIgAQ9AAAAAABEQIIeAAAAAAAiIEEPAAAAAAARkKAHAAAAAIAISNADAAAAAEAEJOgBAAAAACACEvQAAAAAABABCXoAAAAAAIiABD0AAAAAAERAgh4AAAAAACIgQQ8AAAAAABGQoAcAAAAAgAhI0AMAAAAAQAQk6AEAAAAAIAIS9AAAAAAAEAEJegAAAAAAiEBR1AEcMHbu3PnVr361qanpjjvuOPLII6MOZw927NixePHilStX1tbW9uzZs7q6euLEicOHD++iyXvvvfcP//APe+z5mGOO+b//9//mLlIAAAAAgDwlQb+3Xnjhhaampqij2LNUKvXEE0/8+te/3rlzZ/vn582bN2HChMsvv7xPnz6dNtywYUO3BAgARGDevHmZHskUFBSUl5enH9bX16dSqYx66NOnzxe/+MWMmgAAAOQVCfq90tra+vjjj0cdxV659957n3zyyU5fev7551evXn3LLbf07t1711cl6AHgIHb99ddv3ry5mzf6mc98RoIeAACgCxL0e9bc3Dxnzpx33nkn6kD2rKamJp2dnzBhwgUXXDBs2LBt27bV1NTMnTu3ubl53bp1d91113XXXbdr240bN4aFWbNmjR8/fnebKChw3wIAAAAAgByQoO9cS0vL2rVrV69e/c477/zxj3/cvn171BHtWXNz8wMPPBCWp02bdtVVV4Xlfv36nXvuuSNGjLjuuutSqdRLL720dOnScePGdWj+0UcfhYXDDjus/fXsAAAAAADsDxL0nVu4cOHdd98ddRSZWbJkyaZNm4IgqKiouPTSSzu8Onbs2NNOO23hwoVBEDz11FO7JujTS9wMGDBg/wcLAHSroUOHVlRUZNQkmUyuX7++fQ+ZXkhXXV2dUX0AAIB8I0G/f61bt+7tt9/esmVLWVlZdXX18OHDe/XqtZ+29dxzz4WFE044oaysbNcKkydPDhP0r7zySkNDQ/vT5Nva2j755JMgCKqqqjptCwAc0BYsWJBpk7feemvSpEnphwsXLjzkkENyGhQAAEC+k6Dv3Mknn/w//sf/aP/MDTfcUFtbu/c9vPTSSw8++OCHH37Y/sni4uKpU6eed955AwcO3Mt+wtV1SkpKevTo0XXNZcuWhYXdrSA/ZsyYsrKyxsbGZDK5fPny9tU2bdrU2toaOH0eAAAAAKC7SNB3rrKysrKysv0zRUV7+1mlUqn777//scce2/WlZDI5f/78P//5z9dff/1RRx21N73NnDlz586d06dPnzFjRhfVamtr6+vrgyBIJBLHH398p3WKiorGjh37wgsvBEGwZs2a9gn69AL0EvQAAAAAAN1Dgj73fvvb36az88OHDz/llFOOOOKI7du3r1ixYuHChclksr6+/tprr73tttuOOOKIXG10zZo1YaG8vLyLFWb79+8fFtauXdv++fQC9AMHDty8efMjjzzyzjvvrFu3LplMHnLIIaNHj/7c5z533HHH7X08CxYs6PrOuqeccoq1dOKjtLQ06hD4lLGIFcMRH7kdi5aWlix7KCgoyIevR3FxcfuHJSUl+fCuY6v9DQCKioqMRYQKCwvbPywtLU2lUlEFQ/tdo7CwMB92jZx83/LhgwqCIJFIpMt+OaPV/pTHRCJhLKLVftfocLxHN2v/+efPrtHY2Bh1CLEjQZ9jq1atevjhh8PyOeecc8kll6TnocmTJ3/+85+/9dZbN27c2NTUNGfOnFtuuSVX200vv9P1/d/SlwV0WK5n48aNYeGVV1559NFHm5ub0y+tX79+/fr1CxcuPPbYY2fNmtWnT5+9ieeee+7psLxPB48//nimt6rrWlMO+8o/xiI+cjsWgeHIjl0jPnI7FtkfERYVFeXDv5k7/IXQ9UkAdKfi4mJ/TsdHz549ow6BT5WUlJSUlEQdxX7X1taWfSd5+Hveo0ePPS4bS/dIJBJ5+A2MLbtGfOTPrrFly5aoQ4idgj1XIROPPPJIeMB03HHHzZw5s8PCOCNGjJg9e3b4v8rly5cvXbo0V9vduXNnWOiwMk8H6Vebmv5bpih9Bv27777b3NxcUFAwdOjQI488sv2NZF977bVZs2bZiwAAAAAAcsIZ9LnU0NCwePHisHzZZZd1WmfkyJFTp0595plngiBYtmzZuHHjcrLpdIK+6/+2pV9N1w+lE/SJROLss8/+yle+UlVVFT6zfv36+++//8UXXwyCYNOmTbfffvuPfvSjnMQMAAAAAJDPJOhz6a233mptbQ2CYODAgYMHD95dtXHjxoUJ+hUrVuRq0+nrHDusidlBeonGZDLZ/vkwQZ9IJK688spp06a1f6m6uvraa6/99a9//W//9m9BELzxxhsvv/zyZz/72a7jGTBgQNcr/CYSifCzIg6MRXwYi1gxHPGR27HIfnGAVCqVD1+PDh9Ua2trPrzr2CooKEivGJtKpXKyxgX7JpFItF/33H4RrTzcNVKpVPtv4L7Jk+9t+69HW1ub20VEyC9nrLRPHNk1omXXICRBn0vvv/9+WDjyyCO7qHb44YeHhfTK79lLLxlWX1/fRbUdO3aEhQ6ryj700ENhYXeHehdeeOGf/vSnMI//7LPP7jFBf/fdd3ddoba2Nrer5XS1sg97YiziI+erSBmObNg14iPnu0aWa0Ynk8lt27blKpjY6nBQsX37duueR6hXr17pxbV37tzZ9SEf+1VRUVHv3r3TD7du3Sq1EaGqqqr0T1P+7Br9+vXLsoc8Wbm0T58+6URkY2Oj2xJGqEePHukVd9va2vLkGxhb7XeNhoaGDkss0J1KS0vTa13YNfKZBH0ubd++PSzU1NTU1NTssX7744M333xz9uzZu6s5b968efPmdXhy5MiRd955Z1hOJ9zTMXQqnaDvcGu7PZ6CUVxcfOaZZ/7iF78IguD111/vujIAAAAAAHvkJrG5lOl/HZubm3N1DWb6LJ50Cr5T6Ve7vpdsp4YNGxYWamtrnSUEAAAAAJAlZ9DnUvp6+WOOOeboo4/emyZtbW3h2ev9+/e/5JJLdq3wm9/8pqWl5Zhjjtn1drJ9+vRJl6urq8PCjh07Wltbd7cSffp6/CFDhuxNeO0NGDAgLKRSqWQymb7IGgAAAACAfSBBn0vp09iHDRt20UUXZdS2X79+55133q7Pz5s3r6WlZfTo0Z2+mjZgwIDi4uJkMtna2rpy5coxY8Z0Wm358uVhYejQoRmFFwRBbW1tWCgvL5edBwAAAADIkiVucmnUqFFhYe3atV1USyaTW7du3bp1a0NDQ642XVhYmE7Kv/zyy53WWbduXXiX10Qi0f4E//vuu++yyy677LLLnnjiiS42sWbNmrCQXusGAAAAAIB95gz6XBoxYkRFRcWOHTtee+21NWvW7O4s9Tlz5vzHf/xHEAR/+7d/++UvfzlXWx8/fvyyZcuCIHjxxRcvvvjiXSvqY7MVAAAgAElEQVS8+OKLYWHUqFHtl8cZMmTIY489FgTBY489dtZZZyUSiV3bplKpBQsWhOVdF9sBALJRefuNUYfQiR6fbGr/sPynt1eWl+2ucoS2f+e6qEPIzJNPPvnLX/4y01aFhYXhuohBELS1tbW2tmbaw+zZs8ePH59pKwAAYL+SoM+loqKi008//Xe/+10qlfrpT396880377oUzIoVK8JMd0FBweTJk3O49SlTpjz00EONjY0ffvjh888/P2HChPavNjQ0PProo2H5zDPPbP/SCSecUFhY2NraumHDhrlz586YMWPXzn//+9+vWrUqCIKSkpIzzjgjh2EDAOSVdevWPfvss92/3ZkzZ3b/RgEAgK5Z4ibHzj333HAl+pUrV373u99Nr/keBEFLS8v8+fN/+MMfhmc8TZw4sf1p7NmrrKw855xzwvJdd931xhtvpF+qq6u7+eabN2/eHATBkCFDpkyZ0r5hv3790in7efPm/cu//MvWrVvTr37yySd33HFH+jyv6dOn5zZsAAAAAID85Az6HKuqqpo1a9ZNN93U3Nz83nvvXX311YcccsigQYOamprWr1+fXnS+urr6iiuuyPnWp0+f/vrrry9fvry+vv6aa64ZPXr04MGD6+rqli1b1tzcHARBWVnZ7Nmz09dHp331q1997733wn8nPPnkk3/4wx/69etXVVW1YcOG7du3p6udcsop559/fs7DBgAAAADIQxL0uTd27Ngbb7zxJz/5SXhH1tra2tra2vSriUTi5JNP/vu///vKysqcb7qwsPCaa67553/+5yVLlgRBsGLFihUrVqRf7d+//3e+853DDjts14alpaXXX3/9L3/5y/nz57e1tbW1tX388ccff/xxukJJScn5558/ffr0TleoBwBgLx133HFXXXVVpq2efPLJcL3BIAjGjRs3adKkTHs44ogjMm0CAADsbxL0e+u+++7b+8qjR4++++67Fy1a9Pzzz3/wwQd1dXUVFRXV1dVDhw4966yzOk2R787DDz+cUZyVlZU/+MEPlixZ8swzz6xatWrLli3l5eWDBg2aNGnStGnTysvLd9ewtLT0iiuuOPvss2tqal555ZVPPvlk27ZtFRUVgwYNGjdu3Omnn963b9+MIgEAYFcnnnjiiSeemGmr9957L52gP+mkk6699tpcxwUAAERAgn5/CW8Ye/rpp0ey9X37wy8IgqFDh86YMaPT+8QCAAAAAJBDbhILAAAAAAARkKAHAAAAAIAISNADAAAAAEAEJOgBAAAAACACEvQAAAAAABABCXoAAAAAAIhAUdQBAACw3/1o8YsNyWRGTT5paGz/8JbFL5YXZ3boOKBn+ZUnHJdREwAAgLwiQQ8AcPC7e+mrm/57wn0fesi0ydH9+0rQAwAAdMESNwAAAAAAEAFn0AMAwKcqb78x6hB2Y+XydDHxl+fiGef271wXdQgAAHCAkaAHADj4nTKkuq6puZs3enjvXt28RQAAgAOLBD0AwMHvt18+M+oQAAAA6Mga9AAAAAAAEAEJegAAAAAAiIAEPQAAAAAARECCHgAAAAAAIiBBDwAAAAAAEZCgBwAAAACACEjQAwAAAABABIqiDgAAAPLI2u073q7dkmmrTQ2N6fKabdv/+OGaTHs4tn+/fuVlmbYCAAD2Kwl6AADoPr9/e9W3n6nJpofH3nnvsXfey7TVv/3VWV8cdUQ22wUAAHLOEjcAAAAAABABCXoAAAAAAIiAJW4AAACIWF1d3datWzNtVVlZWVT06V+1O3fubGxs7Lr+rgYMGFBaWpppKwCAXJGgBwCA7vOtz4791mfHRh0Fn/rc5z7X0NCQUZNEIlFQ8F8XIre2tma60TFjxjz44IOZtjroPfDAAzfffHP3b/fhhx8+9dRTu3+7AAAhCXoAACBPrV69ur6+vps3esghh3TzFgEAiC1r0AMAAAAAQAQk6AEAAAAAIAKWuAEAAPLULbfckkwmM2qydu3af/qnf0o//NGPftSjR4+Meujbt29G9fPE1772tS9/+cuZtvqHf/iHP//5z2F55syZV1xxRaY9DBgwINMmAAA5JEEPAADkqYsuuijTJq+++mr7BP1FF11UUVGR06DyVFVVVVVVVaatysrK2vdw2GGH5TQo4qKxsbGpqWkfGhYWFoaFhoaGxsbGTJtXVlamewCA/USCHgAAAIivm266ac6cOd2/3Zqams985jPdv10A8oo16AEAAAAAIALOoAcAAKArlbffGHUInUu981a6nHjuPytvz+yOAt1j+3euizoEACC+JOgBAIA4imdSuMdHG9s/7PnPt1aWlEQVTBckhQEADggS9AAAAEB8ffOb35w+fXqmrS677LJVq1aF5SuvvPKcc87JtIfhw4dn2gQAMiVBDwAAQMSWrN9Qs2Zdpq0+qNvWroeNd/zl5Ux7OP+oUYdX9cq0Fd1s8ODBgwcPzrRVaWlpujxkyJCxY8fmNCgAyA0JegAAACL27Op119YszqaHP61Z96fMU/xjD+0vQQ8AREiCHgAAyFMjfv7LhmRmtxVtaUu1f3jkzx9IJDLb6NgB/f9j+l9l1gYAgIOUBD3R6NmzZ9Qh8F8qKyujDoFPGYtYMRzxkduxaG5uzrKHoqIiX4/4MBbxcSCORV1T047mzBL0HWxtasq0SZZb3EsH4nAcrHI7FqlUas+V9iRPvh6Jdv89M3dHq6CgIF1OJBLGIlrth6O0tLS4uDjCYPJcYWFhupw/u0ZjY2PUIcSOBD3RKC4ubj8lZC/jP4xop0ePHjnszVhkI7djERiO7Ng14iO3Y9HW1pZlDwUFBbn9S8bXIxt21fgwi8XKAbdrDKwoHzfw0P2/nY569SjZ35uI2ywW5PzrMfuqHPaWQ6kNH6XLbU/+Ptj4QXSx7FaP2+6KOoTulkgkcj5fsM+KioqKiuQGY8Gukc/shEQj5/8u81XORn19fQ57MxbZyO1YBIYjO3aN+MjtWLS0tJSVlWXTQ2tra/an4bfn65ENu2p8mMVi5YDbNb569Ge+evRn9v92IpDbsUilUhUVFVl2csB9PQ5iOf/ljKeioqJ05jGVSjU0NEQbT54rKytLnzHZ1NTU0tISbTz5zK5ByExKNJqamnJy6kdaXlwFtN/k9v8lxiIbOf/fleHIhl0jPuJ2FWRra6uvR3wYi/g4EGex+886vcOa8t3gkNLuOD/OrhEfOd81sk/Q+3rER9wOcvaTHj16tM9C5sm7jq3S0tJ0OZlM7ty5M8Jg8lxpaaldg0CCHgAAyFvnjBoRdQgAAOQ1CXoAAAAgvt6u3bJ2+45MW9Un/+uGzO/Ubv3jh2sy7eHEQQMrStw/E4D9S4IeAAAAiK9/eeX1n738ajY93Lvs9XuXvZ5pq5e+/tdH9++bzXYBYI8Kog4AAAAAAADykQQ9AAAAAABEQIIeAAAAAAAiYA16AAAAIL7+8bTP/eNpn4s6CgDYL5xBDwAAAAAAEZCgBwAAAACACEjQAwAAAABABCToAQAAAAAgAhL0AAAAAAAQAQl6AAAAAACIgAQ9AAAAAABEQIIeAAAAAAAiIEEPAAAAAAARkKAHAAAAAIAISNADAAAAAEAEJOgBAAAAACACEvQAAAAAABABCXoAAAAAAIiABD0AAAAAAERAgh4AAAAAACIgQQ8AAAAAABGQoAcAAAAAgAhI0AMAAAAAQAQk6AEAAAAAIAIS9AAAAAAAEAEJegAAAAAAiIAEPQAAAAAARECCHgAAAAAAIiBBDwAAAAAAEZCgBwAAAACACEjQAwAAAABABCToAQAAAAAgAhL0AAAAAAAQgaKoAwAAAAAAOFDV19f/+7//e6atiouLe/ToEZZTqVR9fX2mPYwYMeLkk0/OtBVxI0EPAAAAwJ7V1dXNnDkz01YFBQWFhYVhOZVKtbS0ZNrDySef/L//9//OtBV0m40bN86aNav7t/uFL3xBgv4gIEEPAAAAwJ4lk8lnn322+7fbp0+f7t8o7L3a2tpItrty5cpItktuSdADAAAAAAetyttv3K/9l6/fsF/7353Eltr9/daCINj+nev29ybynAT9HuzYsWPx4sUrV66sra3t2bNndXX1xIkThw8fHnVce5BN2AfoWwYAAACA7ldUkIhku6VFUrsHA6O4W6lU6oknnvj1r3+9c+fO9s/PmzdvwoQJl19+eTwvsMom7AP0LQMAAADdoKys7Kqrrsq01bvvvvvUU0+le7j00ksz7WH06NGZNskHf/zjH994441MW5WVlRUUFITl5ubmZDKZaQ8XX3xx7969M211cDu0vDyS7Y4beGgk2yW3JOh36957733yySc7fen5559fvXr1LbfcEsPfo2zCPkDfMgAAANANevbsee2112ba6vHHH08n6PetBzr15JNP/upXv+r+7Z599tmyQx0M7VW587tXRh0FByoJ+s7V1NSkU9UTJky44IILhg0btm3btpqamrlz5zY3N69bt+6uu+667rp4rcGUTdgH6FsGAAAAQvt7NerGlpa5yzO+KeVLH338Xz3U1T38N1/JtIcjeledetjQTFtl6oBbaHv16tWRbHfr1q2RbBcOVhL0nWhubn7ggQfC8rRp09JXb/Xr1+/cc88dMWLEddddl0qlXnrppaVLl44bNy6yQP+7bMI+QN8yAAAA0G12NCe/OX9RNj3UJ/elhwuOGtUNCfoDzvr16yPZ7vbt2yPZLhysJOg7sWTJkk2bNgVBUFFRsevKaGPHjj3ttNMWLlwYBMFTTz0Vn2x1NmEfoG8ZAAAAIIb299UMQRBUbovmTPbej/y2csmz+3UTB9zVDJCNgqgDiKPnnnsuLJxwwgllZWW7Vpg8eXJYeOWVVxoaGrroat26dYsWLXrkkUf+8Ic/vPrqq9u2bct5tGnZhJ3DtwwAAADA/nbcgGhuEDqwZzQ3RIWDlTPoO7Fs2bKwMH78+E4rjBkzpqysrLGxMZlMLl++vNNqL7300oMPPvjhhx+2f7K4uHjq1KnnnXfewIED9zKY8LqhkpKSHj167L+wc/KWAQAAgINYYSIxvHdV92+3f7mMcCeO6ttnahQr/5QXSydCLtmjOqqtra2vrw+CIJFIHH/88Z3WKSoqGjt27AsvvBAEwZo1azpkq1Op1P333//YY4/t2jCZTM6fP//Pf/7z9ddff9RRR+1NPDNnzty5c+f06dNnzJixn8LO/i0DAAAAB71Dykrf/PuLo46CT115wnFXnnBc1FEA2ZKg72jNmjVhoby8vKKiYnfV+vfvHxbWrl3b4aXf/va36ez88OHDTznllCOOOGL79u0rVqxYuHBhMpmsr6+/9tprb7vttiOOOCIOYWf/lgEAAAAAyJQEfUe1tbVhoYtUdRAElZWVHeqHVq1a9fDDD4flc84555JLLikq+vRDnjx58uc///lbb71148aNTU1Nc+bMueWWW+IQdpZvuVPnnXdeh+V9Onj88ccHDRq0x372XlMO+8o//fr1y2FvxiIbuR2LwHBkx64RH7kdi8bGxix7KCkp6dmzZ06CCfl6ZMOuGh9msVixa8RHbseira0t+058PeLDL2es2DXiw64RK7kdjvSJwqS5SWxHO3fuDAvpfHSn0q82Nf23ffyRRx4JD5iOO+64mTNnprPzoREjRsyePTuRSARBsHz58qVLl8Yh7CzfMgAAAAAA+8AZ9B2ls9Vdn06efjVdPwiChoaGxYsXh+XLLrus04YjR46cOnXqM888EwTBsmXLxo0bl33MQXZhZ9M2PnrcdlfUIfApYxErhiM+jAVd8PWID2MRK4YjPowFXfD1iBXDER/GIlYMB3HmDPqO0hcMFhYWdlGtoODTjy6ZTKaffOutt1pbW4MgGDhw4ODBg3fXNp2UX7FiRZbRpmUTdjZtAQAAAADYN86g76hHjx5hob6+votqO3bsCAulpaXpJ99///2wcOSRR3bR9vDDDw8LGzdu3NcwO8om7Gza7s7111/f9Yn2xcXFdXV1e+znQFdaWpr+eFtaWrr+hNmvEolEr1690g937NgR/juNSNg14iM/d422traysrJsemhpaWloaMhVPLFVWFjY/uq6bdu2pVKpCOPJc+Xl5cXFxWG5ubk5+1spsM/sGrHSs2fP9LKiTU1N8bzYN+eqqqqy7CEf/hYLgqCioiJ9FtrOnTst1hqh4uLi8vLysJxKpbZt2xZtPHmusrIyfQpmY2Njc3NztPHks5KSkvQfJm1tbdu3b482HqIiQd9ROvvc9V6Rzla3/ws/3aSmpqampmaP22r/l9Wbb745e/bs3dWcN2/evHnzOjw5cuTIO++8M/uws2m7O8cee2zXFWpra/PhTPySkpJ0OZVK5cNbjq3w3g9pLS0tLS0tUQVD+12jra3NrhGh9KF5yK6xl/Lke9sh59jS0pKTOxOyb9oPR2traz58A2Orw66RTCYl6CPU/sPPkx/nnMjDD8ovZ7TaH3P60zhyDirio8NSFsYib1nipqPevXuHhXQ+ulPpV9vfWDXT8zWam5tz9YduNmFn0xYAAAAAgH3jDPqOqqurw0J4mf/ulmVPX5A1ZMiQ9JM9e/YMC8ccc8zRRx+9N5tra2sL/5Pcv3//Sy65ZNcKv/nNb1paWo455phdbyfbp0+fnISdTVsAAAAAAPaNBH1HAwYMKC4uTiaTra2tK1euHDNmTKfVli9fHhaGDh2afjJ9KvqwYcMuuuiijLbbr1+/8847b9fn582b19LSMnr06E5fzUnY2bQFAAAAAGDfWOKmo8LCwnSG+uWXX+60zrp16zZs2BAEQSKRaH+m/KhRo8LC2rVru9hEMpncunXr1q1bc3h/uWzCzqYtAAAAAAD7RoK+E+PHjw8LL774YqcV0s+PGjWq/TozI0aMqKioCILgtddeW7Nmze76nzNnzsUXX3zxxRc//fTTOQs6i7CzbAsAAAAAwD6QoO/ElClTysrKgiD48MMPn3/++Q6vNjQ0PProo2H5zDPPbP9SUVHR6aefHgRBKpX66U9/2tzcvGvnK1asWLBgQRAEBQUFkydPjkPYWbYFAAAAAGAfSNB3orKy8pxzzgnLd9111xtvvJF+qa6u7uabb968eXMQBEOGDJkyZUqHtueee264Ev3KlSu/+93vptdtD4KgpaVl/vz5P/zhD1tbW4MgmDhxYm5PRc8m7GzaAgAAAACwD9wktnPTp09//fXXly9fXl9ff80114wePXrw4MF1dXXLli0Lz4svKyubPXt2QUHH/3BUVVXNmjXrpptuam5ufu+9966++upDDjlk0KBBTU1N69evTy86X11dfcUVV8Qn7CzbAgAAAACQKcnWzhUWFl5zzTUnnnhi+DBcl2bJkiVhqrp///433HDDYYcd1mnbsWPH3njjjQMHDgwf1tbWLl++/N133w2z84lEYtKkSbfeemtlZWWsws6mLQAAAAAAmUqkUqmoY4i1JUuWPPPMM6tWrdqyZUt5efmgQYMmTZo0bdq08vLyrhu2tLQsWrTo+eef/+CDD+rq6ioqKqqrq4cOHXrWWWd1Q5p7n8POsu3eq62tbWtry2GH8dSzZ89wcf8gCJLJZF1dXbTx5LNEItG3b9/0w61bt7a0tEQYT55rv2s0Nzdv27Yt2njyWUFBwSGHHJJ+mD+7Rr9+/bJpXl9f39jYmKtgYquoqChcuC+UJ3N3bPXq1aukpCQsNzY21tfXRxtPPuuwa2zevNmfVBGqqqoqLi4Oy/mza2Q5iwVBsGnTppxEEnN9+vQpLCwMy3kyd8dWjx490icptrW11dbWRhtPnmu/a+zYsWPnzp3RxpPPSktLKyoqwnL+7BqNjY0H2Q/ykUcemWUPlrjZgxNPPDF9UnlGwhvGhveM7X77HHaWbQEAAAAA2EuWuAEAAAAAgAhI0AMAAAAAQAQk6AEAAAAAIAIS9AAAAAAAEAEJegAAAAAAiIAEPQAAAAAARECCHgAAAAAAIiBBDwAAAAAAEZCgBwAAAACACEjQAwAAAABABCToAQAAAAAgAhL0AAAAAAAQgUQqlYo6BjhoLV68+OWXXw7LQ4cO/fKXvxxtPPksmUzec8896YcXXHDBwIEDI4wnz9XU1Lz66qth+fDDD//iF78YbTz5rLGx8b777ks/vPDCC/v37x9hPMTK5s2b586dm344c+bM8vLyCOPJc0888cT7778flseOHfu5z30u2njy2caNGx9++OH0w8suu6ykpCTCePLco48+unr16rD82c9+duLEidHGQ6zMnTt38+bNYfmUU0457rjjoo0nn7399tvz588Py2VlZX/3d38XbTx57le/+lVdXV1YPvXUU48++uho48lnb7755sKFC8NyRUXF17/+9WjjISpFUQcAB7OlS5c++OCDYfnEE0+UoI9QMplMj0UQBFOmTJGgj9BLL72UzvqdcsopEvQRampqar9rnHHGGRL0pNXW1rb/esyYMUOCPkJ//OMfa2pqwvKFF14oQR+hTZs2td81/vZv/1aCPkILFix44YUXwnIqlZKgp71HH3101apVYblv374S9BH64IMP0r+cvXv3lqCP1u9+97s1a9aE5erqagn6CL377rvpXePQQw+VoM9blrgBAAAAAIAISNADAAAAAEAEJOgBAAAAACACEvQAAAAAABABCXoAAAAAAIiABD0AAAAAAERAgh4AAAAAACIgQQ8AAAAAABGQoAcAAAAAgAgURR0AHMxOPfXU6urqsHzooYdGG0yeKykpueaaa9IPBw8eHGEwTJs27fDDDw/LAwcOjDSWfFdeXt5+1xgwYECEwRA3AwYMaP/16NmzZ4TBcMEFF0yaNCksjxw5Mtpg8tygQYPa7xolJSURBsNFF100derUsHzkkUdGGwxx8/d///d1dXVh+dhjj402mDw3evTo9C9njx49og2GK664YseOHWH5+OOPjzaYPDd27Nj0rlFWVhZtMEQokUqloo4BAAAAAADyjiVuAAAAAAAgAhL0AAAAAAAQAQl6AAAAAACIgAQ9AAAAAABEQIIeAAAAAAAiIEEPAAAAAAARkKAHAAAAAIAISNBD9/nVr371pS996Utf+tKCBQuijiXfGYtYMRzxYSzogq9HfBiLWDEc8WEs6IKvR6wYjvgwFrFiOPJWUdQBwAFsx44dixcvXrlyZW1tbc+ePaurqydOnDh8+PCo48o7O3fuXLx48eLFi9euXVtbW5tKpaqqqkaNGnXSSSdNmjSpsLAw6gDz3ebNm6+66qrt27d//vOf/9a3vhV1OHlnw4YNNTU169ev37Zt26BBgw4//PDx48f37t076riInlksJsxiMWcWi5ZZjN0xi8WHiSzOzGKRM5GxNyToYV+kUqknnnji17/+9c6dO9s/P2/evAkTJlx++eV9+vSJKrZ8s2zZsp/+9KeffPJJ+yc//vjjjz/++Lnnnps3b953vvMdR+oRSqVSd9555/bt26MOJB/V1dX97Gc/+8tf/pJKpdo/37Nnz0suueSMM85IJBJRxUa0zGLxYRaLObNYhMxi7I5ZLFZMZHFmFouWiYy9Z4kb2Bf33nvvnDlzOhwRhp5//vlrrrlm69at3R9VHnrllVduuOGG9OFgr169jjrqqGHDhqVP01i7du33vve99957L7oY893/+3//7/XXX486inz04Ycffutb33rhhRc6HA4GQVBfX3/33Xf/6le/iiQw4sAsFhNmsfgzi0XFLEYXzGLxYSKLObNYhExkZMQZ9JCxmpqaJ598MixPmDDhggsuGDZs2LZt22pqaubOndvc3Lxu3bq77rrruuuuizbOg15DQ8Ntt93W2toaBEHv3r0vv/zyk046qaCgIAiC5ubm3//+9w8//HBzc3NjY+Ott9569913FxX5xetub7/99ty5c6OOIh9t3br1xhtvrKurC4Kgf//+f/3Xfz1u3LgePXp88MEHv/3tb1999dUgCB555JHjjz/+2GOPjTpYuptZLCbMYvFnFouKWYwumMXiw0QWc2axCJnIyJQz6CEzzc3NDzzwQFieNm3a1VdfPXLkyJKSkn79+p177rnXXntteI3SSy+9tHTp0igDzQMLFixoaGgIgqC8vPzHP/7xxIkTw8PBIAhKSkq+8pWvXHPNNeHDDRs2PPPMM5EFmq8aGxvvuOOO8JCdbjZ37tzwVKbBgwffeeedp512Wp8+fcrLy0ePHn3TTTeddNJJQRCkUqlf/OIXUUdKdzOLxYdZLObMYhEyi7E7ZrFYMZHFmVksWiYyMiVBD5lZsmTJpk2bgiCoqKi49NJLO7w6duzY0047LSw/9dRT3R1cnnn66afDwvnnnz9w4MBdK4wbN+7UU08Ny88991z3RUYQBEHw85//fMOGDUEQWHSym3388ccLFiwIy//n//yfqqqqDhW++c1vhtcdv/fee+EPGvnDLBYfZrGYM4tFxSxGF8xisWIiizOzWIRMZOwDVxhBZtIHFieccEJZWdmuFSZPnrxw4cIgCF555ZWGhoby8vIuemtubl62bNknn3zS1NQ0cODAwYMHH3bYYfsj7INPKpVav359WJ4wYcLuqh1//PGLFi0KgmD16tVdd2gscmvRokX/+Z//GQTBlClThgwZ8v7772fU3HBko6amJjxZZsSIEaNGjdq1QlVV1f/8n/8zvLLytddemzp1ahe9GYuDjFksJsxiMWcWi5BZjC6YxeLDRBZnZrFomcjYBxL0kJlly5aFhfHjx3daYcyYMWVlZY2Njclkcvny5burlkqlfve73/3rv/5rh7sbHXPMMV//+tdHjhyZ27APPlu2bAnnvMLCwkGDBu2uWnV1dVjo9C5SIWORcxs2bLjnnnuCIDj00EMvv/zyJ554Yu/bGo7s/eUvfwkLkydP3l2d733ve3vsx1gclMxiMWEWizOzWLTMYnTBLBYfJrLYMotFzkTGPrDEDWSgtra2vr4+CIJEInH88cd3WraDo4YAABLiSURBVKeoqGjs2LFhec2aNZ3WaWtr+/GPf/zAAw/sepjy+uuv/+AHPwgvRqMLyWTy5JNPPvnkk6dNm5Ze63BXGzduDAu7O2o0FjnX2tp6xx13NDY2FhQUfPvb3+76xKUODEf2ksnkO++8E5YnTpy4z/0Yi4OSWSw+zGKxZRaLllmMLpjFYsVEFk9msciZyNg3zqCHDKQP8srLyysqKnZXrX///mFh7dq1nVb4t3/7t48//ri0tPT8888fPXr0oEGDPvroo6effvrZZ59NpVINDQ333nvvddddl/P4DyYDBgyYPXv2Hqulb0a0u6X3jEXO/eY3v3n77beDIJg+ffpRRx2VUVvDkb2PPvqora0tCILCwsL0b9E+MBYHJbNYfJjFYsssFi2zGF0wi8WKiSyezGKRM5GxbyToIQO1tbVhoYsjwiAIKisrO9Tv4OOPPz700EOvv/76oUOHhs/07dv36KOPHjJkyEMPPRQEwZtvvplKpRKJRM5Cz0uLFi1aunRpEASJROKcc87ptI6xyK3XXnvt3//934MgOOqoo6ZPn55pc8ORvXXr1oWF3r17JxKJ5ubmhQsXPvfcc2vXrt2+fXuvXr2GDx9+0kknnXbaaUVFXR0DGIuDklnswGIW635msciZxeiCWeyAYyLrZmaxODCRsW8scQMZSF9blD7s61T61aampt3V+bu/+7v072zaeeedF97Lu76+fuvWrVnFmvfmz59/1113heWpU6d2cR8VY5Er27dvv/POO1OpVHl5+axZs7q41rULhiNLO3bsCAu9e/f+4IMP/tf/+l/33HPP66+/vmXLlpaWltra2pdffvlnP/vZN77xjXfffbfrrozFwccsdgAxi3U/s1gcmMXoglnswGIi62ZmsZgwkbFvJOghA+mDwq7P2ki/urs74YT/Mt31+cLCwvRddMKrotgH69evv+GGG372s5+Fty0aO3bsN77xjd1VNhY5dNddd4VnKl1++eUDBgzYhx4MR/bSPzvNzc3XXntteAZHQUHB4MGDhw4dmj5S37Bhw/e+97308oi7MhYHJbPYAcEsFhWzWByYxeiCWexAYSKLhFksJkxk7BtL3EAG0j9/4X8sdyf9m5tMJjutMGrUqN21LS4u3tfoCHbs2DFv3rwnnngiPBYMgmDSpElXXXVVF5+qsciVp556Krxb/ZQpU6ZMmbJvnRiO7KVPFgvXae3Zs+fXvva1U089taSkJAiC5ubmp59++sEHH2xqampubr7tttt+/vOfd/rZGouDklks5sxiETKLxYRZjC6YxeLPRBYVs1h8mMjYNxL0kIEePXqEhfr6+i6qpa9pKi0t7bRC+h+e5NCzzz577733bt++PXzYq1evyy+/fNKkSV23MhY5sXr16l/84hdBEBx66KGXX375PvdjOLLX/mrWsrKyf/qnfxo4cGD6mZKSkrPPPvuII464+uqrU6nUxx9/vHDhwi984Qu79mMsDkpmsTgzi0XILBYfZjG6YBaLORNZVMxisWIiY99I0EMG0gd56cOOTqUPCsvKyjqt0PWyiWRq69atd9999wsvvBA+LCkp+dKXvnT++eeXl5fvsa2xyF4qlbr99tubm5sLCgq+/e1v783HvjuGI3vt/xa9+OKL2x8Opo0ePXry5Mn/+Z//GQTB4sWLOz0iNBYHJbNYPJnFomUWixWzGF0wi8WWiSxCZrG4MZGxbyToIQO9e/cOC+nDvk6lX/WT2g1ee+212267LTxMTyQSp5122owZM/r27Rt1XHkklUp9+OGHQRCUlJTcf//9u1bYvHlzWPjLX/4S1gyC4Gtf+9qYMWO6Lcj80f6IcOLEiburNn78+PCI8O233+6GqIgJs1gMmcUiZxaLFbMYXTCLxZOJLFpmsbgxkbFvJOghA+mLjHbs2NHa2rq71Q+3bdsWFoYMGdJNkeWrV1999aabbmpubg6CoLq6+sorr3ScEaGdO3e+9dZbXVSoq6ur+//t3WlsVOXbB+DTsrSs0kIDyNaAtAYqCAEDyodGtCofwKgEMSgxAYMRCG7BgKIJiYoapKBBgahBSUwlJGAQCRogLkARQYWKCEFlK7tgy2bp/D9M3nmblg4W2p4pXNenZ2bu6bknE71nfpx5zqlT0XX8b1ZcsdgloVq1apWWllZdWez/TmfPnr1w4UJ0S0SueaZYojHFEooplghMMeIwxRKQQZY4TLEEYZBxZZIvXwL8n/bt20cvx3Hx4sWdO3dWV7Zjx47ookuXLvXU2XXp5MmT0V/zBUEwYMCA/Px8Hwch9lHv/PnzsWupVRW7cldycrKrDF0/TLGEYopBVaYYcZhiicYgg6oMMq6MM+ihBho1atS7d+9t27YFQbBly5ZLfv44cOBAcXFxEARJSUk5OTn13eL15IsvvoieIJOTkzN9+vTqTqKhriUnJ69YsSJOQUFBwSeffBIEQV5e3sSJE+urr+vUDTfc0KFDh+Li4gsXLhw8eLC6c8f++OOP6KJdu3ZJSUn11x+hMsUSiimWIEyxhGKKEYcplmgMskRgiiUag4wr4wx6qJmBAwdGF5s3b75kQez+nj17xvlBE1eprKxs9erV0fVTTz3l4yDExPY6XLVqVXU169evjy769u1bHz2RMEyxBGGKQXVMMeIwxRKHQQbVMci4AgJ6qJnc3NxmzZoFQfDnn39u2LCh0qNnzpxZvnx5dD1s2LD6bu56smXLlr///jsIgq5du6alpZ25nHPnzoXdMtSTu+++O/odaeXKlUVFRVULvvrqq59++ilWXK/NETZTLEGYYlAdU4w4TLHEYZBBdQwyroAtbqBmWrVqNWLEiE8//TQIgrlz57Zq1Sr228lTp07NmjUrepH0zp075+bmhtjnNW///v3RxV9//fXwww9ftr579+5z5syp46YgIXTq1CkvL2/VqlXl5eUvvvjio48+et9996WmpgZBUFJSUlBQEPvuescdd9x8882hNkt9M8UShCkG1THFiMMUSxwGGVTHIOMKCOihxkaNGvXLL7/s2LGjtLR02rRpvXr16tSp06lTp7Zt2xa9Qk6zZs2mTp2anOwXKnUourkkcEmPP/74rl279uzZU1ZW9uGHH3700UedO3f+999/K/6H061bt0mTJoXYJGExxRKBKQZxmGLEYYolCIMM4jDIqCkBPdRYo0aNpk2blp+fX1hYGARBUVFRxV8tZWRkPP/88926dav6xM6dO0e3TWzXrl11f7xXr15t27YNgqBp06a13/o15Co/EXovEoq3o9alpqa+8sorc+bM2bJlSxAEkUhk3759FQuGDBkyadKk6I/EK/JeXA9MsURgil1LvB21zhQjDlMsQRhk1wzvRV0wyKippEgkEnYP0FAVFhZ+/fXXe/bsOXnyZPPmzTt27DhkyJC77rqrefPmYbcGEARB8MMPP6xfv37Xrl0nTpxITk5u27Ztnz597rzzzqysrLBbI3ymGJDgTDHiMMWAxGeQ8R8J6AEAAAAAIAT2ZQMAAAAAgBAI6AEAAAAAIAQCegAAAAAACIGAHgAAAAAAQiCgBwAAAACAEAjoAQAAAAAgBAJ6AAAAAAAIgYAeAAAAAABCIKAHAAAAAIAQCOgBAAAAACAEAnoAAAAAAAiBgB4AAAAAAEIgoAcAAAAAgBAI6AEAAAAAIAQCegAAAAAACIGAHgAAAAAAQiCgBwAAAACAEAjoAQAAAAAgBAJ6AAAAAAAIgYAeAAAAAABCIKAHAIBr2fHjx5Nqz+HDh6N/9vDhw7E7n3zyyXBfIwAANFACegAAAAAACIGAHgAAAAAAQtA47AYAAIA6lJKSMmbMmDgF27Zt2759e3SdlZV12223xSlOTU2tzeYAAOD6JqAHAIBrWcuWLT/++OM4BS+99FIsoM/Ly5s3b95/+bMpKSkPPfRQdN2vX7+rbBIAAK5PAnoAAKDG2rRp89lnn4XdBQAANGz2oAcAAAAAgBAI6AEAAAAAIAS2uAEAAOpJWVnZN998s3fv3iNHjrRt2zYzMzM3N7dJkyaVyiKRyKZNm3bu3Hn48OG0tLTs7Ozs7OwOHTrU6FgHDhwoLCw8dOhQaWlpZmbmTTfdlJWV1aJFi9p7NQAAcLUE9AAAQI2Vlpa2bNkyup4wYcL8+fMrFWRkZBw7diwIgtdff33q1Knl5eVvvfXWnDlzDh06VKls2rRpU6ZMid2zcOHCmTNn7tu3r2JZUlLSsGHD3nnnnczMzMv2tnTp0tmzZ2/cuDESiVS8v2XLluPHj58yZUrXrl1r8FIBAKDO2OIGAACoW6dPn7733nunTp1aKZ0PguDo0aNPP/30hAkTgiA4f/78iBEjnnjiiUrpfBAEkUhk5cqVAwYM2LNnT5wDHT9+PC8vb+TIkRs2bKiUzgdBUFJS8vbbb/fo0WPevHlX/ZoAAKAWCOgBAIA6VFZWNmrUqDVr1kRvdujQ4dZbb23WrFnFmvfff3/x4sUjR45csWJF9J7U1NT+/ftnZGRULDt+/Pi4ceOqO9Dhw4dzc3NjB4pKSkpKSUmp1M/kyZNnzJhxNS8KAABqhYAeAACoQ/n5+V9++WUQBCNHjty9e/ehQ4e2bt1aUlKycOHC1q1bx8rGjh37+eefB0HQtWvX1atXnzp1asuWLUeOHPnxxx/79OkTK1u3bt3evXurHiUSiYwePXr79u3Rm02aNJk4ceLmzZvPnz9/7ty54uLiBQsWVNweZ+bMmYsWLaqbVwwAAP+VgB4AAKhDR48eDYLg1VdfLSgo6NGjR/TO5OTkcePGvffee5WKBw0atHXr1ry8vKZNm0bv6dev39q1a9PT02M1RUVFVY8yf/78tWvXRtcZGRnffffdvHnzBgwYEL0Cbfv27cePH79jx44RI0bEnjJ9+vTTp0/X2usEAICaE9ADAAB16/bbb3/hhReq3j969OiePXvGbjZu3HjRokUVs/io9PT0yZMnx27++uuvlQouXrz42muvxW4uWrRo4MCBVQ/XvHnzgoKCrKys6M0jR47MmjWrhi8FAABqk4AeAACoW7NmzUpKSrrkQ7fccktsPXbs2N69e1+yrF+/frH18ePHKz26fPny/fv3R9cPPPDA8OHDq+ukadOmFa8Qu3z58sv1DgAAdUhADwAA1KFGjRpd8nz2qG7dusXWgwcP/i9lVcUuLRsEwXPPPRe/n7y8vNiBioqKTpw4Eb8eAADqjoAeAACoQz179kxJSanu0UaNGsXWOTk51ZU1btw4ziE2bNgQXTRt2rR///6XbWno0KHRRSQSiT0XAADqn4AeAACoQ23atKn1yopKSkp27doVXffv3z/OPwbEZGZmxtYHDx68goMCAECtiHceCgAAQII7duxYbL1x48bqNruvTklJSW13BAAA/5Uz6AEAgAbs5MmTV/P0f/75p7Y6AQCAmhLQAwAADVhZWdnVPF1ADwBAiGxxAwAANGBpaWmx9fDhw994440rfjoAANQzAT0AANCApaenx9ZnzpzJzs4OsRkAAKgRW9wAAAANWHp6e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width="1000px" height="750px" /></p> | ||
+ | |||
+ | |||
+ | |||
+ | </div> | ||
+ | <div class="interlab-fn">Fig4. Comprehensive data analysis</div> | ||
+ | <script> | ||
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+ | |||
+ | <!-- dynamically load mathjax for compatibility with self-contained --> | ||
+ | <script> | ||
+ | (function () { | ||
+ | var script = document.createElement("script"); | ||
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+ | script.src = "https://mathjax.rstudio.com/latest/MathJax.js?config=TeX-AMS-MML_HTMLorMML"; | ||
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+ | |||
+ | <div id="DataAnalysis"></div> | ||
+ | <div class="interlab-header">Data Analysis</div> | ||
+ | <div class="interlab-p"> | ||
+ | Since there are several factors like different promoters,RBSs,and interactions of the two elements can infecting the expression of GFP while time also influence the result to some extent as difference appears in the weight of influence caused by promoters and RBSs as time went by.To get more useful information,we conduct a variance analysis to evaluate the effect of these factors.Sheets above are the results we get.</br> | ||
+ | Basically we have a closer look at these data by dividing them by hour and seeing how different growth status can influence the results.And as we can see in all the sheets, in general the main factors with significant difference are promoters,interaction effects and replicates,which causes us great interest. </br> | ||
+ | It’s obviously that at 0 h all cultures’ conditions are almost the same.From sheets describing the data of 2 h, we can see that there are significant difference among different promoters as well as interaction effects between promoters and RBSs(elements) while different elements didn’t show that significance.Analysing the results of 4 h, we can see that promoters and interaction effects are still the factors with significant difference,while the p-value of elements(RBSs) is much smaller than 2 h.It seems that the elements function later than promoters, however, more supporting information is needed.An interesting conclusion from 6 h’s result is the contribution of elements for significant difference are larger, which seems confirmed the suppose above.That’s a quite charming discovery, maybe this can help studying the temporal regulation of gene expression regulation. | ||
+ | </div> | ||
+ | <div class="interlab-subheader2">Conclusion</div> | ||
+ | <div class="interlab-p">All the forms we get from the analysis show that different promoters and different interaction effects between promoters and elements have significant difference.Also we find the tendency that as time goes by, different elements shows larger and larger difference.However, all these finding and problems are open questions and we welcome any innovation helps explaining all these findings and solving problems.We can be reached at nkuigem2017@163.com.</div> | ||
+ | </div> | ||
+ | <div id="Discussion"></div> | ||
+ | <div class="interlab-part"><div class="interlab-header">Discussion</div> | ||
+ | <div class="interlab-p"> | ||
+ | The promoters in the devices we use this year is the same as last year's material. Generally the relative transcription initation strength of three promoters is consistent with the result characterized by RFP FI.</br> | ||
+ | The results we get shows that under the standarlized protocol , different devices behaved differently and more functions can be inferred from special phenomenons. </br> | ||
+ | Firstly we felt it was harder to transform plasmid with device 1 and 6,which was confirmed by JLU.NPU also reported difficulty on device 4.</br> | ||
+ | Then the index to measure-FI shows that positive control is not always the highest.This time device 2 made it.</br> | ||
+ | Finally about describing the results,we think it would be better if the Fluorescein Standard Curve and microbes with GFP are in the same buffer like PBS to make errors from backgrounds least.It's also a good idea to give the equation turning FI of GFPs into their concentration.</div> | ||
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Latest revision as of 07:39, 7 December 2017
Interlab
Backgrounds
Good bricks make strong buildings. The same is true in the field of synthetic biology. To ensure the biobricks created in iGEM competitions are repeatable and reliable ,a robust measurement procedures been developed for green fluorescent protein (GFP) over the last three years by the Measurement Committee, through the InterLab study.Also,numbers of teams participate in this standardized measurement project.We’re honored to participate in the fourth International InterLab Measurement Study.
Aim
By providing a protocol in details as well as forms helping unify the analyse of data,the Measurement Committee hopes to handle the problems emerged while establishing a baseline for replicability of fluorescence measurements.So with the same devices,the same protocol and devices,we try to measure the fluorescence intensity controlled by this year’s devices and study the distribution pattern of those results with teams all over the world.
Methods
Cell Transformation
The following devices (from InterLab Measurement Kit) were transformed into Escherichia coli DH5α:
● Positive control
● Negative control
● Test Device 1: J23101+I13504
● Test Device 2: J23106+I13504
● Test Device 3: J23117+I13504
● Test Device 4: J23101.BCD2.E0040.B0015
● Test Device 5: J23106.BCD2.E0040.B0015
● Test Device 6: J23117.BCD2.E0040.B0015
Transformation Selection
2 colonies from each of plate were picked and inoculated on 5-10 mL LB medium + Chloramphenicol.
Grow the cells overnight (16-18 hours) at 37°C and 220 rpm.
Cell preservation
200 µL of each of the 16 overnight cell cultures was mixed with 400 µL 50% glycerol and the mixture was preserved at -20℃.
Calibration
1.OD600 reference point
◻ Add 100 µl LUDOX into wells A1, B1, C1, D1 (or 1 mL LUDOX into cuvette)
◻ Add 100 µl of H2O into wells A2, B2, C2, D2 (or 1 mL H2O into cuvette)
◻ Measure absorbance 600 nm of all samples in all standard measurement modes in instrument
◻ Record the data in the table below or in your notebook
◻ Record the result in the sheets provided.The results are as followed
Form1. 96 hole plate background value calibration
LUDOX-HS40 | H2O | |
Replicate 1 | 0.047 | 0.038 |
Replicate 1 | 0.045 | 0.038 |
Replicate 1 | 0.068 | 0.036 |
Replicate 1 | 0.049 | 0.038 |
Arith. Mean | 0.05225 | 0.0375 |
Corrected Abs600 | 0.01475 | |
Reference OD600 | 0.0425 | |
OD600/Abs600 | 2.8813559 |
2.Fluorescence standard curve
Prepare the fluorescein stock solution:
◻ Spin down fluorescein stock tube to make sure pellet is at the bottom of tube.
◻ Prepare 2x fluorescein stock solution (100 µM) by resuspending fluorescein in 1mL of 1xPBS. [Note: it is important that the fluorescein is properly dissolved. To check this, after the resuspension you should pipette up and down and examine the solution in the pipette tip – if any particulates are visible in the pipette tip continue to mix the solution until they disappear.]
◻ Dilute the 2x fluorescein stock solution with 1xPBS to make a 1x fluorescein solution and resulting concentration of fluorescein stock solution 50 µM (500µL of 2x fluorescein in 500 µL 1x PBS will make 1 mL of 50 µM (1x) fluorescein solution.)
Prepare the serial dilutions of fluorescein:
◻ Add 100 µl of PBS into wells A2, B2, C2, D2....A12, B12, C12, D12
◻ Add 200 µl of fluorescein 1x stock solution into A1, B1, C1, D1
◻ Transfer 100 µl of fluorescein stock solution from A1 into A2.
◻ Mix A2 by pipetting up and down 3x and transfer 100 µl into A3…
◻ Mix A3 by pipetting up and down 3x and transfer 100 µl into A4...
◻ Mix A4 by pipetting up and down 3x and transfer 100 µl into A5...
◻ Mix A5 by pipetting up and down 3x and transfer 100 µl into A6...
◻ Mix A6 by pipetting up and down 3x and transfer 100 µl into A7...
◻ Mix A7 by pipetting up and down 3x and transfer 100 µl into A8...
◻ Mix A8 by pipetting up and down 3x and transfer 100 µl into A9...
◻ Mix A9 by pipetting up and down 3x and transfer 100 µl into A10...
◻ Mix A10 by pipetting up and down 3x and transfer 100 µl into A11...
◻ Mix A11 by pipetting up and down 3x and transfer 100 µl into liquid waste
TAKE CARE NOT TO CONTINUE SERIAL DILUTION INTO COLUMN 12.
◻ Repeat dilution series for rows B, C, D
◻ Measure fluorescence of all samples in all standard measurement modes in instrument
◻ Record the data in your notebook
◻ record the result in the sheets provided.The results are as followed
Form2. Data from standard curve measuring
uM Fluorescein | 50.00 | 25 | 12.5 | 6.25 | 3.125 | 1.5625 |
Replicate 1 | 7854030 | 4609962 | 2203443 | 1291423 | 674526 | 352662 |
Replicate 2 | 8303792 | 4615166 | 2429090 | 1233826 | 617992 | 307043 |
Replicate 3 | 8273438 | 4571361 | 2484100 | 1223562 | 608128 | 305808 |
Replicate 4 | 8382457 | 4607376 | 2441882 | 1178477 | 663508 | 334506 |
Arith. Mean | 8203429.25 | 4600966.25 | 2389628.75 | 1231822 | 641038.5 | 325004.75 |
Arith. Std.Dev. | 237419.9359 | 20000.93448 | 126329.6521 | 46440.68562 | 32866.05776 | 22703.42781 |
uM Fluorescein | 0.78125 | 0.390625 | 0.1953125 | 0.09765625 | 0.048828125 | 0 |
Replicate 1 | 171299 | 90477 | 46991 | 25016 | 13592 | 788 |
Replicate 2 | 138185 | 69205 | 35089 | 18071 | 9332 | 868 |
Replicate 3 | 139755 | 69437 | 34718 | 17996 | 9296 | 757 |
Replicate 4 | 158489 | 69550 | 35125 | 18928 | 7932 | 796 |
Arith. Mean | 151932 | 74667.25 | 37980.75 | 20002.75 | 10038 | 802.25 |
Arith. Std.Dev. | 15867.51688 | 10540.81168 | 6009.649706 | 3368.801308 | 2457.312353 | 46.94944089 |
Fig1. Fluorescein Standard Curve
Cell recovery
5µL of preservation mixture of each of the 16 colonies was inoculated in 5 mL LB medium (with 35 ng/µL chloramphenicol) in a 15 mL tube.Cells were incubated overnight for 15 h at 37℃ and 220 rpm.
Cell growth,Sampling and assay
1.The plate reader was set to read OD600.
2.OD600of the overnight cultures was measured and the data shown bellow. Later they were diluted according to the calculation in the form.
Form3. OD600 of the overnight cultures and dilution protocol
Colony 1
target Abs600 | 0.02 | ||
target volume (mL) | 12 | ||
sample | Abs600 Reading | Volume of Preloading Culture | Volume of Preloading Media |
positive control | 0.4745 | 0.563380282 | 11.43661972 |
negative control | 0.42725 | 0.633663366 | 11.36633663 |
device 1 | 0.5135 | 0.516129032 | 11.48387097 |
device 2 | 0.46625 | 0.574506284 | 11.42549372 |
device 3 | 0.45875 | 0.585009141 | 11.41499086 |
device 4 | 0.4835 | 0.551724138 | 11.44827586 |
device 5 | 0.35525 | 0.782396088 | 11.21760391 |
device 6 | 0.4955 | 0.536912752 | 11.46308725 |
media+chl | 0.0485 |
Colony 2
target Abs600 | 0.02 | ||
target volume (mL) | 12 | ||
sample | Abs600 Reading | Volume of Preloading Culture | Volume of Preloading Media |
positive control | 0.46 | 0.583232078 | 11.41676792 |
negative control | 0.45 | 0.597758406 | 11.40224159 |
device 1 | 0.529 | 0.499479709 | 11.50052029 |
device 2 | 0.508 | 0.522306855 | 11.47769314 |
device 3 | 0.47175 | 0.567040756 | 11.43295924 |
device 4 | 0.4525 | 0.594059406 | 11.40594059 |
device 5 | 0.46825 | 0.57176891 | 11.42823109 |
device 6 | 0.4595 | 0.583941606 | 11.41605839 |
media+chl | 0.0485 |
3.The cultures were diluted to a target OD600 of 0.02 in 10 mL LB medium(with 35 ng/µL chloramphenicol) in 50 mL falcon tubes.
4.The cultures were incubated at 37℃ and 220 rpm.
5.100µL samples of the culture were taken at 0,1,2,3,4,5 and6 hours of incubation.
6.The sample were placed on ice.
7.Samples were laid out according to the following figure.
8.Data was recorded.
Fig2. Guide for adding sample
Results Analysis
Brief introduction of devices measured
Quantification and standardization play important roles in synthetic biology.Although the parameter values are calculated by model equations, it is hard to select the biobricks that reliably implements a desired cellular function with quantitative values. To overcome this problem, the RBSs were designed to control the expression of downstream genes when necessary.[1]This year we are about to test RBS B0034 and another modified RBS called bicistronic device (BCD2)-J364100 with the same GFP gene:GFP E0040.
Visible Results
We hope that our experimental results are direct and easy to understand,so we just let E.coli themselves tell the story by making them grow into the shape of our team name.In this picture,N is written with negative control,K&U with positive control.The last six letters were written with E.coli containing devices 1-6.It’s quite interesting that we can see device 2 is the brightest,even brighter than positive control.Among device 4-6,4 is the brightest,which corresponds with our experimental data beleow well.
Fig3. Team name written with cultures in Interlab experiment.Letter N is written with group Negative Control,K and U with Positive Control,”-”with Device 1,C with Device 2,h with Device 3 and i,n,a with Device 4,5,6.There are obvious differences in fluorescence intensity they expressed.
Experimental Data
Form4. Experimental Data
ANOVA
Analysis of Variance Table
Response: value
Df Sum Sq Mean Sq F value Pr(>F)
promoter 2 1.5095e+12 7.5475e+11 428.6242 < 2.2e-16 ***
RBS 1 5.9784e+10 5.9784e+10 33.9512 2.577e-08 ***
Time 3 1.6484e+10 5.4947e+09 3.1204 0.02736 *
colony 1 2.4858e+09 2.4858e+09 1.4117 0.23636
replicate 3 1.9372e+09 6.4574e+08 0.3667 0.77711
promoter:RBS 2 2.7491e+12 1.3746e+12 780.6174 < 2.2e-16 ***
Residuals 179 3.1520e+11 1.7609e+09
---
Signif. codes: 0 '***' 0.001 '**' 0.01 '*' 0.05 '.' 0.1 ' ' 1
Form5. Significant difference analysis
Fig4. Comprehensive data analysis
Data Analysis
Since there are several factors like different promoters,RBSs,and interactions of the two elements can infecting the expression of GFP while time also influence the result to some extent as difference appears in the weight of influence caused by promoters and RBSs as time went by.To get more useful information,we conduct a variance analysis to evaluate the effect of these factors.Sheets above are the results we get.
Basically we have a closer look at these data by dividing them by hour and seeing how different growth status can influence the results.And as we can see in all the sheets, in general the main factors with significant difference are promoters,interaction effects and replicates,which causes us great interest.
It’s obviously that at 0 h all cultures’ conditions are almost the same.From sheets describing the data of 2 h, we can see that there are significant difference among different promoters as well as interaction effects between promoters and RBSs(elements) while different elements didn’t show that significance.Analysing the results of 4 h, we can see that promoters and interaction effects are still the factors with significant difference,while the p-value of elements(RBSs) is much smaller than 2 h.It seems that the elements function later than promoters, however, more supporting information is needed.An interesting conclusion from 6 h’s result is the contribution of elements for significant difference are larger, which seems confirmed the suppose above.That’s a quite charming discovery, maybe this can help studying the temporal regulation of gene expression regulation.
Conclusion
All the forms we get from the analysis show that different promoters and different interaction effects between promoters and elements have significant difference.Also we find the tendency that as time goes by, different elements shows larger and larger difference.However, all these finding and problems are open questions and we welcome any innovation helps explaining all these findings and solving problems.We can be reached at nkuigem2017@163.com.
Discussion
The promoters in the devices we use this year is the same as last year's material. Generally the relative transcription initation strength of three promoters is consistent with the result characterized by RFP FI.
The results we get shows that under the standarlized protocol , different devices behaved differently and more functions can be inferred from special phenomenons.
Firstly we felt it was harder to transform plasmid with device 1 and 6,which was confirmed by JLU.NPU also reported difficulty on device 4.
Then the index to measure-FI shows that positive control is not always the highest.This time device 2 made it.
Finally about describing the results,we think it would be better if the Fluorescein Standard Curve and microbes with GFP are in the same buffer like PBS to make errors from backgrounds least.It's also a good idea to give the equation turning FI of GFPs into their concentration.