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Feeling stuck creating your Data Nugget? Here are some of our favorite resources to help you get started.

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What Makes Online Content Viral?

Why are certain pieces of online content (e.g., advertisements, videos, news articles) more viral than others? this article takes a psychological approach to understanding diffusion. Using a unique data set of all the New York Times articles published over a three-month period, the authors examine how emotion shapes virality. the results indicate that positive content is more viral than negative content, but the relationship between emotion and social transmission is more complex than valence alone. Virality is partially driven by physiological arousal. Content that evokes high-arousal positive (awe) or negative (anger or anxiety) emotions is more viral. Content that evokes low-arousal, or deactivating, emotions (e.g., sadness) is less viral. these results hold even when the authors control for how surprising, interesting, or practically useful content is (all of which are positively linked to virality), as well as external drivers of attention (e.g., how prominently content was featured). experimental results further demonstrate the causal impact of specific emotion on transmission and illustrate that it is driven by the level of activation induced. taken together, these findings shed light on why people share content and how to design more effective viral marketing campaigns. 

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The And, But, Therefore of Storytelling - Randy Olson TED Talk

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The Essence of Storytelling - Green Ninja Video

In order to help students better tell their stories, we invited Dreamworks Story artist Jeff Biancalana to come give a talk about story structure. Jeff’s talk was part of a Green Ninja/BAESI workshop titled Climate Change, Scientific Storytelling, and the Green Ninja. 

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The Privileged Status of Story by D.T. Willingham

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The Power of Story by E.O. Wilson

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Templates

  • To make a Data Nugget based on your own data, download the experimental data Template and look over the items necessary to create one. Text in red must be provided by the researcher, along with images of the research being conducted, a table of data, and graphs or figures of the data.

  • To submit your Data Nugget for review, fill out our Google spreadsheet or email the completed Microsoft Word template to eschultheis@gmail.com. You will hear back from us shortly with comments and edits if necessary.

  • We have developed a new template, specifically for observational data, that can be downloaded here. This template provides students with background information and an observational dataset, and then challenges them to develop their own questions, hypotheses, and experimental design. This template is a perfect fit for citizen science and long-term datasets!

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Making your own Data Nugget - Workshop slides

Powerpoint slides from our recent workshops detailing how to make your own Data Nugget.

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Greetings from Robin Greenler

BioQUEST’s 30th celebration tonight has me thinking of you all.  I would so love to be there tonight —I frequently think of you, Ethel.  I am also thinking of our dear friend Patti Soderbergh and wish she was around to be part of the celebrations.

At any rate, I hope you have a good celebration tonight—you have a lot to be proud of in that consortium.

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Sam S Donovan onto 30 Years of BioQUEST

BioQUEST and Me

I went to my first BioQUEST workshop in 1991.  As for many people, it was a transforming experience.  The three p's became, and remain, important elements in my teaching.  I also made a number of very good friends that year, Ethel Stanley among them.  I wish I could be there to celebrate this anniversary.  It is a wonderful tribute to its nurturers that it is still such a vibrant organization. 

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Maura C. Flannery onto 30 Years of BioQUEST

BioQUEST and the 3P's: People, people, people

Back in the early days, in 1989-1991, I had the pleasure of working in BioQUEST with the brilliant, wonderful and irrepressible Patti Soderberg.  BioQUEST was a small operation, Patti and I wore more hats than I can count, from coffee maker to workshop facilitator.  On the fateful day that we needed to come up with an official titles to satisfy some long forgotten piece of official business, we decided that we each wanted our title to be BioQUEST Co-Empress.  And so we decreed. 

Those were exciting days, BioQUEST was small, computers were huge, and simulations were rudimentary.  Nils Pearson developed a hypercard stack—a series of digital pages (black and white, of course) that would link from one to another in the order that the user desired!  So rather than in a linear fashion, the user could explore according to their own interests!  The content was actually pretty sophisticated conceptually, but, well, let’s say the hypercard stack has been surpassed technologically!

But central for me was the incredible mentorship provided me by John Jungck in those years.  When I first came to Beloit in 1989 I was barely older than the Beloit College students I was teaching.  And John Jungck was an incredible mentor as I sorted out my career paths, professional passions, gifts, talents, and growing edges.  I have no question that the following 25 years that I have spent in science education reform pushing for engaged, active, user-directed, constructivist, discovery-oriented science education, (and feel free to add any more adjectives form the last decades of science education reform), I have no doubt that my efforts were fundamentally molded by BioQUEST broadly and John specifically.  To John, my deep gratitude.

I came back and rejoined the fold in 2000-2005 and then I was greeted by another great mind and force of spirit in Ethel Stanley.  Wow, Ethel taught me a lot about ways to think, move through and be in the world.  Another formative relationship. Ethel, you never cease to amaze!

There were many more wonderful and inspiring people who have made up BioQUEST, too many to name.  It was always a challenge to describe to people what BioQUEST was, but really it is not complicated.  BioQUEST has always been, first and foremost, a community of inspired, passionate, bright people, with creative visions, who are committed to making a difference in science and education.  And while substantial “products” have certainly been developed, always the people are where it has started.  So, to all the BioQUEST people, long-timers and new, thank-you for carrying on the vision.

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Robin McClure Greenler onto 30 Years of BioQUEST

Simulation-based statistical inference

A blog about teaching introductory statistics with simulation-based inference

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Consortium for the Advancement of Undergraduate Statistics Education

A national organization whose mission is to support the advancement of undergraduate statistics education.

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From the project website:  " Project MOSAIC is a community of educators working to develop a new way to introduce mathematics, statistics, computation and modeling to students in colleges and universities. Our goal: Provide a broader approach to quantitative studies that provides better support for work in science and technology. The focus of the project is to tie together better diverse aspects of quantitative work that students in science, technology, and...

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Materials for the MOSAIC "Teaching Statistics with R and RStudio"

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xkcd R package

The xkcd package provides a set of functions for plotting data in a XKCD style using ggplot2.

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Drew LaMar onto Data Visualization in R

Science in the Classroom: Annotated Paper

The original scientific paper annotated with additional resources for students

Report Title: Rapid evolution of a native species following invasion by a congener

Authors: Y. E. Stuart, T. S. Campbell, P. A. Hohenlohe, R. G. Reynolds, L. J. Revell, J. B. Losos.

Publication Date: 24 October 2014

Reference: Vol 346, Issue 6208, pp. 463-466

DOI: 10.1126/science.125700

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Kristine Grayson onto Anole Evolution

Derivative Examples Khan Academy

Here is the Khan Academy 3rd derivative video:

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Timothy John Beaulieu onto Derivatives

Calculus II final project

The goal of the final project is for each student to have the time and space to investigate a topic of interest to them, and to apply mathematical thinking and tools germane to the course to that topic.

 

You may work in a group or share a project topic with another course.  This will allow your investigation to be more thorough.   You must use the tools of the course to address the topic at hand.  This may be through a novel idea or data set that you would like to model or you may take an established and published project and reproduce a portion of the results.

 

1. Please communicate with me regularly about your project idea.  

2. Once you have informal approval, then begin searching for literature that will serve to provide context for both the research question and the mathematical tools.

3. Form a research question and write a proposal.  

  • This proposal will be due Wednesday, April 16th along with a short presentation to the class..  

  • Provide a working title, abstract, and the names of any partners or any other class with which you are doing the research.  

  • Cite at least 5 peer-reviewed resources (books and journal articles) both in a references section as well as incorporated into an introduction.  It may help you to organize your thoughts to add a summary of some important quotes from each article after each reference in the literature cited section.  The introduction must provide context and motivation for your research question.  

  • The research question must be very clear, with one or two sentences of how you intend to address it.  The scope of your project should reflect whether you are investigating individually or with others, whether you are using as a joint projected with other courses, etc. and will be scaled in expectations accordingly.  

  • Declare by what method you will formally present your results (poster or oral/ppt).

  • NOTE: If you are either a math minor or an honors student, I expect that you will use Matlab as a tool investigating your research question.

4. Once the proposal is approved, work on the final project.  You are expected to have both formal oral and written presentation of results.  We will reserve class time for practicing the oral presentation, but you should submit your abstract as soon as it is approved to student conference (write it at the level of Calc I students).  The formal research paper will be in lab report style like the other reports in class.  This is an opportunity to present (to me) in-depth evidence of your work, your methods, and the context in which it is interpreted.

5. The exposition of the work must encompass:

  • title (a rephrasing of the research question)

  • introduction (contextual motivation for the research question)

  • methods (a description about the mathematical tools used)

  • results (the results derived from the use of the mathematical tools)

  • discussion (an interpretation of the results and their significance)

  • literature cited

6. All components of the final project will be due by the final exam period.

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Timothy John Beaulieu onto CalculusCourse Projects

ODE Separation of Variables

Here is a video on ODE's:

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Timothy John Beaulieu onto Differential equations

Average Value of weighted functions

This project applies a lot of integration techniques:

Using the mathematics discussed in class: finding average value of a function with probabilistic inputs.  You are to come up with an extension to the wind the wind turbine problem done in class.  You may either find wind data for a new site or find a new power curve .  Or you might look for data for other kinds of energy production.  Weighted functions are not unique to power generation though.  The average of any function, f, with probabilistic input , pdf p, is

A=-f(x)(x)dx.

http://t.co/MCz9LEKf has a quick summary of weighted functions in computing energy as a result of wind power generation.  Here is our data from the activity from class. More info

 

If input cannot be found as a probability, (if the area under the input curve is not 1), then w(t) is a weight, and we calculate the average as

A=abf(x)w(x)dxabw(x)dx.

 

MIT Open Course has a tutorial on general weighted functions with a “non-power” related application.  Other applications can be found in center of mass and mean phenotype as a result of artificial selection.

 

You may work in groups to research your idea if you have a partner with similar interests, but each person must write their own report with their own scientific questions.  Your idea with some preliminary background research is due as a ppt next class.  If you are working in a group, each member’s subproject should be clear.  The class will discuss and critique and the each member will write his/her scope of work as a lab report due the Wednesday after break.  

 

Category                                                   Points  

HW Part & Action plan                                 13% (10 points)

(Present in ppt form to class Wed before break, needs references, detailed data)    

Lab report draft due Sunday (to peer) Wednesday after break            20% (12 points)

    Peer review feedback due Friday, Plan for revision due Sunday        17% (8 points)

Lab report, due following Friday                         50% (30 points)

Background Research                      

Distribution Curve                  To fit a distribution curve, you may need this JMP tutorial        

Power Curve                            For these curves, you may need this JMP tutorial                 

Calculation                                              

    Meaning and significance   

                                    

The lab research report will be graded using the Center for Biodiversity Research report rubric.

Lab Report Format   Lab Report Rubric   Lab Report Common Mistakes

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Timothy John Beaulieu onto CalculusCourse Projects

Not Just a Theory—The Utility of Mathematical Models in Evolutionary Biology

Here is a link to a Reading assignment in mathematical biology:

http://journals.plos.org/plosbiology/article?id=10.1371/journal.pbio.1002017

 

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Calculating Variance and Standard deviations using Integration

This is an example of The applications of integrals.

Here is the link: https://www.wyzant.com/resources/lessons/math/statistics_and_probability/expected_value/variance

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Partial Fractions integration.

Here is a video on Partial Fraction integration:

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Timothy John Beaulieu onto Integrals/antiderivatives

Integration by Parts

A video on Integration by parts:

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Timothy John Beaulieu onto Integrals/antiderivatives

Integration using U substitution

Educational video on U substitution:

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Timothy John Beaulieu onto Integrals/antiderivatives

Post I added

afdg

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Erich Huebner onto p2

Implementation at Willamette University

1234555f2e

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Erich Huebner onto p2

Programming Project: Trapezoid Rule

This project is to familiarize students with Matlab after they already know how to use the trapezoid rule without programming:

Student Programming Project: Trapezoid Rule Project

 

We have investigated integrals in two ways: by explicitly using antiderivatives and

by approximation using sum of rectangles. For example, we can calculate

110(3x-2)dx=3x-1-1|110=-3x|110=(-0.3)-(-3)=2.7

 

This integral is easy to calculate since the antiderivative of its integrand, -3/x,

can be found exactly. But what if we want to allow the upper limit to be infinity?

1(3x-2)dx

 

Also some important functions do not have explicit antiderivatives.

Consider this function, which is used in representing normal distributions:

p(x)=e-x2/2/(2 ).

We do not have the tools to calculate the explicit antiderivative for this function, so we must approximate its integral numerically.

 

We will use MatLab to calculate integrals numerically with the trapezoid rule which we developed in class.  The code can be found in the BGL book.

 

1. Estimate using the trapezoid rule the area under the curve of

f(x)=3x-2

on the interval [1, 10] using 100 subintervals.  You will have to modify “function” in the f.m file in order to do this.  Then run it and put in the appropriate values for a, b and n.

 

2. Now calculate the approximate integrals for the b=xmax 100 and then 1000.  Note: you may have to modify n in order to get good accuracy, so when you state your results, mention what n you used.  You may want to think about what n gives you the same xabove.

 

3. Calculate the exact value of the integrals in #2 using antiderivatives.  Compare 1-3.  What do you think is the value of 1(3x-2)dx?

 

4. Estimate using the trapezoid rule the area under the curve of

p(x)=e-x2/2/(2 )

over the interval [-1, 1] using an appropriate number of subintervals (you choose n based on what gives you enough accuracy).  Hint: e^x is actually exp(x) in matlab, is just pi, and the square root function is sqrt(x).

 

5.  Now calculate the same integral over [-2,2] for the same number of subintervals.  Then try 10 times as many intervals.

 

6. Repeat, but for [-5,5], then [-10,10].  Conjecture the exact value of this integral from (-infinity, infinity).

 

7. Write up a research report, with a title, results, and conclusions/discussion.  Also discuss the accuracy of your results as well as comparing and contrasting results.   Are the results what you expected or different?  Include a copy of your modified function files as an appendix.
 

There will be two phases of research report

Phase I.  Due Thursday 2/26.  You must upload your document to canvas or submit a GoogleDoc url (make sure you change settings to share by link).  

 

Phase II.  You will be assigned 2 reports to read of peers and give feedback.  Please review by Thursday 3/3.

 

Follow the peer review guidelines.


Your grade will be a combination of completion, effort in draft, insight and proper conclusions, (all assessed by the biodiversity lab rubric here) and peer review quality of comments you make for other people. No introduction or methods are required.

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Integral Table

A table of integrals to help make computing easier: 

Link to pdf:http://www.physics.umd.edu/hep/drew/IntegralTable.pdf

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Timothy John Beaulieu onto Integrals/antiderivatives

Matlab files

Here is a link to some useful Matlab files:

http://mathematicsforthelifesciences.com/MatlabFiles.html

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Timothy John Beaulieu onto Calculating tools

Why Biology Students Have to Learn Calculus

This an example of a biology reading used in Dr. Carrie Eatons Calculus 2 class. 

Here is a link:http://skepchick.org/2013/11/why-biology-students-have-to-learn-calculus/

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Matlab

Matlab is a coding program that helps compute many things using m files:

here is a link to the tutorials: https://sites.google.com/site/profbodine/tutorials

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Timothy John Beaulieu onto Calculating tools

Breaking it down

This project helps students with the concept of using the rectangle method to determine the area under a function:

Goal:

Work in Groups to find a solution for finding the area under a curve.

Group 1 - use rectangles as “pieces,” with the left side of each interval to determine the height

Group 2 - use rectangles as “pieces,” with the right side of each interval to determine the height

Group 3 - use rectangles as “pieces,” with the midpoint side of each interval to determine the height

Group 4 - use trapezoids as “pieces” (rectangles + triangles)

 

Course Outcomes addressed:

  • Understand integrals visually as area under a function (definite integral) and as a process of reversing derivatives (antiderivative).

  • Calculate integrals of elementary functions and compositions of elementary functions.

  • Recognize integrals in the practical and professional world around them, particularly in environmental and life science.

  • Work in groups … and communicate the results of mathematical investigations ...

 

Suggested Process/Methods:

  1. First use the curve f(x) = x^2 from 0 to 1 for #2-6 below, then consider the same 2-5 for f(x) = exp(x^2) from 0 to 1.

  2. Find the exact area under the curve using WolframAlpha.com (you can query in natural language).

  3. Draw a picture of the curve, and break it into 4 pieces.  Find the formula that yields an approximation to the area under the curve.  Compute and compare this to the value that you achieved in part 1.  What is the error?

  4. Repeat for 8 pieces and compare the value to the true value.  What is the error?

  5. Write a formula that breaks up the area into n pieces.  What is the width of the each piece when you use n pieces?

  6. Now consider the limit as n -> infinity.  What is the limit of the width of each piece as n-> infinity?  Can you compute the limit of the area equation as n-> infinity?

  7. Finally consider any function, f(x), from x=a to x=b broken into n intervals.  Simplify as much as possible.  Write the formula that best approximates the area under this curve.

 

Communicating the results:

Group presentation to class on in one week, showing your peers the answers to the above questions and the process to get there.  The presentation may be a board presentation, but you are expected to provide a handout.  Alternatively, you may present a short powerpoint.  Each group should aim for a presentation in the neighborhood of 7 minutes, with each member contributing equally to each part of the presentation.  The grading rubric is on Canvas.

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First and second derivative test

An Educational video on first and second derivatives:

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Timothy John Beaulieu onto Derivatives

Presentation Description

Journal Article Presentation for the final project in Calc. I of Dr. Carrie Diaz Eaton's syllabus:

Journal Article Presentation

Calculus I

1) The last day of class will be a Q&A review.  Presentations will be the full week prior.

 

2)  Use the Unity College library online resources to find a current primary literature article in a peer-reviewed journal that is related to the current class discussion on mathematical techniques and related to your field of interest by Friday, two weeks before your presentation.  Let me know your interests, and I will pick one for you if your article does not meet the criteria.

 

3) You/your group must meet with me at least one week in advance of presenting to discuss your article choice.  Make an appt when you submit your article.

 

3)  When reading the article, try to think about the following questions:

  • The issue being explored

  • The benefits and limitations of the mathematics presented

  • The type of mathematics, and how it relates to class discussion

  • What the model means

  • The major results of the article

  • The contribution of the article to its area

 

4) You are to prepare a 5 minute brief Powerpoint review of the article with the questions above in mind, explaining it to your classmates.  

 

6) The original .pdf of the article (not the link!), the presentation must be uploaded to CAMS by the day before the presentation.  

 

Grading Rubric for Presentation:

E-mailing me article on time, meeting with me during week specified    10 pts

Connection of Article to Class Mathematics, Model Explanation    20 pts

Discussion of Major Results in Context – Benefits and Limitations    10 pts

Overall Presentation Quality:                        10 pts

Total                                    50 pts


Let me know if you need any help or have questions!

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Energy Balance Models

Here is some reading involving calculus and biology concepts. Link to pdf:

https://drive.google.com/a/unity.edu/file/d/0B_Vlmt-dGhKdMWc1NXNwTFpsMlk/view

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Power rule example

Video on Determining derivatives using the power rule:

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Timothy John Beaulieu onto Derivatives

formulas for obtaining derivatives

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Timothy John Beaulieu onto Derivatives

Numerically Approximating rate of change worksheet

A worksheet for derivative calculation:

Lab 3 Part I, Calculus I

Unity College, Carrie Diaz Eaton

 

Consider an environmental indicator which can be described by the following equation:

P(t)=et

where t is in years.

 

  1. Sketch a graph of P(t) and from that, sketch what you expect P’(t) to look like.

  2. Write an equation for P(t+∆t)

  3. Try to calculate the derivative algebraically using the limit definition of derivative

  4. Create a spreadsheet that calculates the derivative numerically at 21 different points of the graph:  t = 0, .5, 1, 1.5, … 10

(Hint: Create a table for with 21 rows (t = 0, .5, 1, 1.5, … 10) and 8 columns: t,P(t),  then for∆t=1 P(t+∆t), P/∆t=[P(t+∆t)-P(t)]/∆t, then for∆t=.1 P(t+∆t), P/∆t=[P(t+∆t)-P(t)]/∆t, and for∆t=.01 P(t+∆t), P/∆t=[P(t+∆t)-P(t)]/∆t.)

 

  1. Results Graph a scatterplot of P(t) and your estimates of P’(t) based on the numerical work performed in #4.

  2. Discussion Do the visual results based on visual, algebraic and/or numerical work agree?

  3. Discussion Contrast the initial and long-term value of the instantaneous rate of change.  

Discussion Suppose a different function was hypothesized for P(t), such as t^2 or e^(-t).  How would you modify your spreadsheet to approximate the graph of the derivative?

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Timothy John Beaulieu onto Derivatives

differntialbility and tangent line equation

Educational video on how to get a tangent line equation:

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Timothy John Beaulieu onto Derivatives

Proof: d/dx(sqrt(x)) | Taking derivatives | Differential Calculus | Khan Academy

This educational video is on Taking derivatives :

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Timothy John Beaulieu onto Derivatives

Calculus: Derivatives 2 | Taking derivatives | Differential Calculus | Khan Academy

Another video on more advanced derivatives:

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Timothy John Beaulieu onto Derivatives

Calculus: Derivatives 1 | Taking derivatives | Differential Calculus | Khan Academy

video on the basics of derivatives:

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Timothy John Beaulieu onto Derivatives

Derivative intuition module

This Khan Academy video is to help better understand the equation for a derivative determining the slope at any given time:

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Timothy John Beaulieu onto Derivatives

Sketching the Derivative of a Function

An Educational video on Sketching derivatives:

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Timothy John Beaulieu onto Derivatives

Classifying Discontinuities handout

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Timothy John Beaulieu onto Continuity

The limit of rational expressions to infinity

another video on Limits to infinity:

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Timothy John Beaulieu onto Limits

Limits approaching infinity

An educational video With a limit of infinity: 

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Timothy John Beaulieu onto Limits

Limit Rules

Here is a handout on limit rules: 

Calculus I                            Carrie Diaz Eaton, Unity College

Special limits of sequences rules

  1. When the base changes:

Discrete For an=n-k=1nk, k>0, thennan=0

Continuous or f(x) = x-k, k>0, then xf(x)=0

Example:

  1. When the exponent changes:

    For an=a0n, or f(t)=x0t

  1. if -1<<1, then nan=0 or tf(t)=0

        Example:

  1. if >1, then nan DNE or tf(t) DNE

        Example:

  1. Rational expressions:

        For an=bpnp+bp-1np-1+...+b1n+b0cqnq+cq-1nq-1+...+c1n+c0,

  1. if p<q, then nan=0

    Example:

  1. if p=q, then nan=bpcq

    Example:

  1. if p>q and both p and q are positive or negative, then nan= (DNE)

    Example:

  1. if p>q and only one of p and q are positive, then nan=- (DNE)

    Example:

  1. Sandwich Principle

    1. General case:

    If  nan=ncn=L     and anbncn, then nbn=L

    Example:

  1. Special case, Alternating sequences with (-1)n:

        If nan=0,     then nan=0,     otherwise the limit DNE

        Example:

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Timothy John Beaulieu onto Limits

Video on limits

Here is a educational video on limits:

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Timothy John Beaulieu onto Limits

Properties of limits

Here is a handout on Limit properties:

Calculus I                                     Unity College

Properties of Limits

 

For real numbers, a (a can also be ), c, L, and M, given that taf(t)=L, tag(t)=M, then

 

Property

Example

nac=c

 

tacf(t)=c taf(t)=cL

 

ta(f(t)+g(t))=taf(t)+tag(t)=L+M

ta(f(t)-g(t))=taf(t)-tag(t)=L-M

 

taf(t)g(t)=taf(t)tag(t)=LM

 

taf(t)g(t)=LM,   as long as M0

 

For a natural number, m, tamf(t)=mL,

as long asmf(t) and mL are defined for all t

and

ta(f(t))m=Lm, for any integer, m

 


 

WARNING!  CAREFUL OF INDETERMINATE FORMS, like - and , 00!

Note: -0     and     1!!!!!!

 

Special sequences (KNOW these!):  

n(1/n) = 0   ,      n(e-n) = 0

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Sustainable Harvesting Project

This project is to go along with differential equations:

Learning Objectives addressed:

  1. Understand sequences, limits, and continuity algebraically, numerically, visually, and verbally.

3.   Be able to model simple scenarios of change through either difference equations or differential equations.

5.   Recognize limits and derivatives in the practical and professional world, particularly in environmental and life science.

6.   Be able to use a computer algebra system and spreadsheet system to investigate or evaluate given problems.

7.   Work in groups to investigate problems and communicate solutions on an introductory level.

 

Project methods:

A small lake trust in Maine is undergoing an investigation that has both environmental and economic impacts.  The exact numbers presented here have been simplified for ease of analysis.  

To build up a population of trout in a small lake, 200 young trout are added each year. In addition, the population increases its own numbers by 20% each year. Let xn denote the size of the population after n years.

a) If x0 = 1200, determine the largest n such that when xn <2800.

b) Once xn =2800 the lake is no longer stocked and fishermen will catch 600 fish per year. What is the fate of the population?

 

Now extend this problem.

c) Suppose you have only have enough money to stock the lake for the 3 years it takes to reach 2800.  What level of fishing could be sustained when the population reaches 2800?

d)  Suppose you want to harvest 600, and that is your main goal.  How long should you stock the lake before switching to allowing permitted fishing?

e) Take the recommendation from part d.  What if you accidentally had overestimated your reproduction rate, and it is really only 15%?  What happens to your population long-term following the guideline recommended in part d?

 

Communicating the solution:

Consider the above, and write a 2-3 page, group report, outlining the management problem and your solution.  In so doing, take into consideration all of the mathematical work and discussion from above. Write the report as if you are writing a recommendation to the lake trust board, using summarizing graphs as necessary.  Submit through Canvas as a url (GoogleDocs).

 

Components of a “lite” management report for this lake (see rubric on Canvas):

  1. Title describing the charge of the report

  2. Background on the known information prior to the study.  Statement of intent for the report.

  3. Investigation under financial constraints: (a-c)

  4. Investigation under ecotourism constraints: (d)

  5. Possible pitfalls, violation of assumptions (e)

  6. Overall recommendation

  7. Appendix which includes a summary of work (may be a separate file)  This part will not be graded, however, if there is a mistake in any of the calculations, this gives me the opportunity to go back and see how the mistake was made and determine appropriate partial credit.


Team work:  If you do not contribute in pre-defined, agreed upon ways, you will not receive credit.  Regardless of any individual’s participation, the entire team is responsible for handing in a full report. Please acknowledge all team members on the final report, and do the participation quiz after submitting the report.

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Timothy John Beaulieu onto CalculusCourse Projects

Determining an Equilibrium with Differential Equations

This video walks through how to compute equilibrium for differential equations. 

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lineardifferenceequation_harvest.avi

Here is another educational video on different equations:

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Sequences part 2

Another sequence worksheet to go with the first one:

Calculus I Exploration, Sequences and Limits, part II

 

The following exercise is designed to arrive at rules for determining long-term behavior directly from a sequence generator function without building a table.

 

  1. Make a hypothesis about the long-term behavior of sequences generated by the difference equation xn+1xn, x0.  Try to come up with some generalizations: sequences that look like _____ will do _____ long-term.  You may have several hypotheses, depending on the values of xn, x0, and λ.

  2. Test at least one other example for each hypothesis formed.  Does it agree, disagree?  If it disagrees, go back to step 1.  When it agrees, move to step 3 for each hypothesis.

  3. Create a written argument that explains why the general hypothesis is true.  You may use an example to illustrate, but it must be a general explanation for any example that would fall in that case.

  4. Create a comprehensive, yet minimal list of “rules” and explanations derived in 1-3.  Cut and paste into the text box provided under the assignment link on Canvas.

 

Your blog assignment:

Record your observations from this exploration.  Also write down your resulting minimal list of hypotheses with verbal justifications about why they are true.

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Sequences worksheet

Here is a worksheet for educational purposes on Sequences:

Calculus I Group Exploration 2, Sequences and Limits

Team member names: ________________________________________________________

 

The following exercise is designed to arrive at rules for determining long-term behavior directly from a sequence generator function without building a table.

 

  1. Count off a,b,c,d,e,f.  All a’s group up and take sequence a, etc.

    1. an+1=1.05an, a0=543

    2. an+1=0.95an, a0=543

    3. an+1=1.05an, a0=-543

    4. an+1=0.95an, a0=-543

    5. an+1=-1.05an, a0=543

    6. an+1=-0.95an, a0=543

  2. Have one person create a Google Spreadsheet.  Make your spreadsheet documents viewable to anyone with a link.  Invite your group members.

  3. Make a table and a scatterplot of the data.  Use good axes labeling.  Infer the long term behavior/limit.

  4. What is the general solution to the difference equation?  Check your answer using the spreadsheet.  

Add the link and your results (Your difference equation, the general solution, the limit, and the graph) to the class results page here. Please note you must be signed into Unity College Google Apps to edit the class results page.

 

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Going from Difference Equations to General Form

Difference Equations are the basis for Discrete-Time dynamical systems Here is an Educational video on the topic

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Arithmetic and Geometric growth

This video goes over 2 basic calculus concepts:

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Blog Posting tips

The blog posting tips are for how to write a reflective blog post in a mathematical setting: 

Tips for Creating Great Blog Posts in a Math Class

Judy Williams, Unity College

Note: Most of these ideas are for professional blogs, but can be used for reflectionary blog writing/journaling as well

  • Be sure you have a controlling idea and state it early in your blog post, maybe just after your hook.

  • If there are multiple components to an assignment (e.g. an article to read, learning from your math class, and your own experience), do some prewriting on each separately and then look for connections.

  • Clearly and concisely explain the similarities and differences for your readers.   Don’t presume they “get it.”

  • Start with the mathematical concept you’re working on in class and show how the article illustrates that concept. Back this up with an example from your own life that also illustrates the concept.

  • Use images, video, etc. to accompany text and break it up into accessible chunks. Make sure all images, etc., are visually appealing and have a clear connection to your topic.

  • Use bullets, sub-headings, formatted text to make reading easy. Be concise! Avoid repetition!

  • Return to your hook and central idea in closing.

  • Invite comments. Consider including a call to action, if appropriate.

http://en.blog.wordpress.com/2012/04/12/how-to-get-more-comments/

 

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Bird Count

A variety of graphs and calculations can come from the Christmas bird count It makes a good time series graph. 

Here is a link:

http://netapp.audubon.org/cbcobservation/

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Timothy John Beaulieu onto Graphs and data

Wolfram Alpha

Nothing works better to check an answer then a software that can derive and intergrate almost anything 

Here is a link:

http://www.wolframalpha.com/

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Timothy John Beaulieu onto Calculating tools

Khan Academy

Khan Academy is great for learning mathematical based concepts.

Here is a link to it: 

https://www.khanacademy.org/

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Timothy John Beaulieu onto Teaching Resources

Talent is Overrated: What Really Separates World-Class Performers from Everybody Else

Colvin G. 2010. Talent is Overrated: What Really Separates World-Class Performers from Everybody Else. Penguin Publishing Group. 1-240.

This Book is about how practice makes perfect and can be directly applied to mathematics.

Here is a link to the book:

http://www.barnesandnoble.com/w/talent-is-overrated-geoff-colvin/1100833086

 

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Timothy John Beaulieu onto Text Books

Classroom Assessment Techniques: A Handbook for College Teachers

A great book for quick formative assessment techniques.

 

 

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Stacey Kiser onto Assessment

Comparing ggplot2 and R Base Graphics

Tools I may want to use

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Wynn Meyer onto Useful R tools

Chapter 3 – The R Programming Language

Chapter from "Doing Bayesian Data Analysis: A Tutorial with R, JAGS, and Stan (Second Edition)" by John K. Kruschke

Proxy Access

  1. R

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Lester Caudill onto Books on R

Cell Profiler Pipeline for Spheroid Analysis

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Jonny Sexton onto Liver Microtumor Data Set

Download ImageJ

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Jonny Sexton onto Liver Microtumor Data Set

Download Cell Profiler

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Jonny Sexton onto Liver Microtumor Data Set

Liver Microtumor Image Analysis Instructions

Here are the instructions for the ImageJ and Cell Profiler analysis of Liver Microtumors +/- AMPK activators 

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Jonny Sexton onto Liver Microtumor Data Set

Hoechst Stained Liver Microtumor Images

High-content image data set for one 384-well plate of liver microtumors formed from HepG2 cells.

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Jonny Sexton onto Liver Microtumor Data Set

Comparing ggplot2 and R Base Graphics

I look at differences in a side-by-side, from a practitioner's perspective (from FlowingData)

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Drew LaMar onto Data Visualization in R

QUBES Community Group: Using R in the Classroom

This is the community group focused on using R in the classroom.  The following links may be of particular interest.

Collections

Discussion Forum

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Data Manipulation in R with dplyr

In this interactive course from DataCamp, you will learn how to to perform sophisticated data manipulation tasks using dplyr. Master the five verbs of data manipulation, and complementing techniques to chain your operations, perform group-wise calculations and access data stored in a database outside R.

Outline:

  • Introduction to dplyr and tbls
  • Select and mutate 
  • Filter and arrange 
  • Summarise and the pipe operator 
  • Group_by and working with databases 

Online course  DataCamp
 

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Dataframe manipulation with dplyr

Learning objective:  To be able to use the 6 main dataframe manipulation ‘verbs’ with pipes in dplyr.

Part of a software carpentry online course R for reproducible scientific analysis.

Dataframe manipulation with dplyr

R for reproducible scientific analysis

Software Carpentry

Data:

Gapminder dataset

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Dataframe manipulation with tidyr

Learning objective:  To understand the concepts of ‘long’ and ‘wide’ data formats and be able to convert between them with tidyr.

Part of a software carpentry online course R for reproducible scientific analysis.

Dataframe manipulation with tidyr

R for reproducible scientific analysis

Software Carpentry

Data:

Gapminder dataset

Gapminder dataset (wide format)

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Cheat Sheet: Data Wrangling with dplyr and tidyr

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Data Processing with dplyr & tidyr, by Brad Boehmke

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The goal of the cookbook is to provide solutions to common tasks and problems in analyzing data.

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Drew LaMar onto Internet resources for learning R

Learn to use R: Your hands-on guide

by Sharon Machlis
edited by Johanna Ambrosio

Computerworld

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simpleR - Using R for Introductory Statistics

These notes are an introduction to using the statistical software package R for an introductory statistics course. They are meant to accompany an introductory statistics book such as Kitchens “Exploring Statistics”. The goals are not to show all the features of R, or to replace a standard textbook, but rather to be used with a textbook to illustrate the features of R that can be learned in a one-semester, introductory statistics course.

Download

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Drew LaMar onto Books About Using R

Chapter 3 – The R Programming Language

Chapter from "Doing Bayesian Data Analysis: A Tutorial with R, JAGS, and Stan (Second Edition)" by John K. Kruschke

Proxy Access

  1. R

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R Base Graphics: An Idiot's Guide

Last year, I presented an informal course on the basics of R Graphics University of Turku. In this blog post, I am providing some of the slides and the full code from that practical, which shows how to build different plot types using the basic (i.e. pre-installed) graphics in R

Website Supplementary Files

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How to format plots for publication using ggplot2

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Creating publication quality graphs in R

by Tim Appelhans

This tutorial was developed as part of a one-day workshop held within the Ecosystem Informatics PhD-programme at the Philipps University of Marburg. The contents of this turtorial are published under the creatice commons license 'Attribution-ShareAlike CC BY-SA'.

Website

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Visual ANOVA

Created by Thomas Malloy (requires Flash)

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Drew LaMar onto Visualizing Statistics

Visualizing a One-Way ANOVA using D3.js

A while ago I was playing around with the JavaScript package D3.js, and I began with this visualization—that I never really finished—of how a one-way ANOVA is calculated. I wanted to make the visualization interactive, and I did integrate some interactive elements. For instance, if you hover over a data point it will show the residual, and its value will be highlighted in the combined computation. The circle diagram show the partitioning of the sums of squares, and if you hover a part it will show from where the variation is coming. I tried to make the plots look like plots from the R-package ggplot2.

Created by Kristoffer Magnusson

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Drew LaMar onto Visualizing Statistics

Understanding Statistical Power and Significance Testing: An Interactive Visualization

This visualization is meant as an aid for students when they are learning about statistical hypothesis testing. The visualization is based on a one-sample Z-test. You can vary the sample size, power, signifance level and effect size using the sliders to see how the sampling distributions change.

Created by Kristoffer Magnusson

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Drew LaMar onto Visualizing Statistics

Statistical Power and Significance Testing (R Shiny App)

Note:  To run this visualization, you need a QUBES account.  Click here to register (it's free!)

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Drew LaMar onto Visualizing Statistics

Central Limit Theorem

From the authors of the textbook:

We have put together a few interactive animations that will illustrate some important statistics concepts (with funding from the University of British Columbia). These are all released into the public domain, so anyone can use them as they wish. Click on the “tutorial” button to be walked through the concepts, or just explore them on your own.

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Drew LaMar onto Visualizing Statistics

Confidence limits for the mean

From the authors of the textbook:

We have put together a few interactive animations that will illustrate some important statistics concepts (with funding from the University of British Columbia). These are all released into the public domain, so anyone can use them as they wish. Click on the “tutorial” button to be walked through the concepts, or just explore them on your own.

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Sampling means from a normal distribution

From the authors of the textbook:

We have put together a few interactive animations that will illustrate some important statistics concepts (with funding from the University of British Columbia). These are all released into the public domain, so anyone can use them as they wish. Click on the “tutorial” button to be walked through the concepts, or just explore them on your own.

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Chapter 18: Multiple explanatory variables

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Chapter 17: Regression

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Chapter 16: Correlation between numerical variables

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Chapter 15: The analysis of variance

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Chapter 13: Handling violations of assumptions

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Chapter 12: Comparing two means

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Chapter 11: Inference for a normal population

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Chapter 10: The normal distribution

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Chapter 9: Contingency analysis - associations between categorical variables

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Chapter 8: Fitting probability models to frequency data

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Chapter 7: Analyzing proportions

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Chapter 3: Describing data

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Chapter 2: Displaying data

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Resources for The Analysis of Biological Data

READ ME FIRST:  This collection provides additional resources to support classes teaching from The Analysis of Biological Data by Michael Whitlock and Dolph Schluter, broken down by chapter.  Each chapter post has at least three buttons:  Datasets, which links to the datasets for that chapter; R Code, which links to the R code for that chapter; and R Pubs, which links to a different version of the R code page that contains additional code output and results.

Website

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My First BioQUEST Workshop (Stacey Kiser)

I showed up to my first BioQUEST workshop in 1999. I thought I was there to borrow all the good curriculum ideas I could. I never dreamed I would meet Maura Flannery and share a teaching philosophy. Maura wrote about her experience and this made me a BQ Lifer.

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Stacey Kiser onto 30 Years of BioQUEST

My First BioQUEST Workshop (Stacey Kiser)

I showed up to my first BioQUEST workshop in 1999. I thought I was there to borrow all the good curriculum ideas I could. I never dreamed I would meet Maura Flannery and share a teaching philosophy. Maura wrote about her experience and this made me a BQ Lifer.

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Stacey Kiser onto 30 Years of BioQUEST

Always Cutting Edge

Pat, Ethel, and Tony demonstrate the super-cool 3D glasses for the 3D demonstration at the University of Delaware (2015).

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Stacey Kiser onto 30 Years of BioQUEST

Biology and Math Art

Keep your eyes out for cool biology/math art. Add your photos here!

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Stacey Kiser onto 30 Years of BioQUEST

Group Photos Over the Years

2015 - Harvey Mudd

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Cafe BQ - fueling the hard work

We work hard and snacks fuel our thinking. Oreos are a staple. You will also find Diet Coke, because this fuels BQ founder John Jungck.

What do you request for this year's cafe?

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Modeling Disease Ecology With Mathematics

Smith R. 2008. Modeling Disease Ecology With Mathematics. New York: American Institute of Mathematical Sciences. 

Here is a link to the book:

https://www.amazon.com/Modelling-Mathematics-Differential-Equations-Dynamical/dp/1601330049

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Timothy John Beaulieu onto Text Books

Calculus for Biology and Medcine

Neuhauser C. 2010. Calculus for Biology and medicine. Pearson Education. 

Here is a link to the book:

https://www.amazon.com/Calculus-Biology-Medicine-Life-Sciences/dp/0321644689

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Differential Equations: A Modeling Approach

Ledder G. 2005. Differential Equations: A modeling Approach. McGraw-Hill Education.

Here is a link to the book:

https://www.amazon.com/Differential-Equations-Modeling-Glenn-Ledder/dp/0072422297

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Calculus With Applications for the Life Sciences

Greenwell R., Ritchey N., and Lial M. 2014. Calculus With Applications for the Life Sciences. Pearson Education. 

Here is a link to the book:

https://www.amazon.com/Calculus-Applications-Sciences-Raymond-Greenwell/dp/0201745828

 

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Calculus of a Single Variable

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Biocalculus at Benedictine University

Comar T. 2013 Undergraduate Mathematics for the Life Sciences: Models Processess & Directions (Eds.). Biocalculus at Benedictine University. Mathematical Association of America.

Here is a link to the book:

http://universitypublishingonline.org/maa/aaa/ebook.jsf?bid=CBO9781614443162

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Mathematics for the Life Sciences

Bodine E., Lienhart S., and Gross L. 2014. Mathematics for the Life Sciences. Princeton University Press. 

Here is a link to the book:

http://press.princeton.edu/titles/10298.html

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An Introduction to Mathematical Modeling

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Modeling the Dynamics of Life: Calculus and Probability for Life Scientits

Alder F. 2012. Modeling the Dynamics of Life: Calculus and Probability for Life Scientists. Brooks Cole Publishing Co. 

Here is a link to the book 

http://www.cengage.com/search/productOverview.do?N=16+4294967225+4294947908&Ntk=P_EPI&Ntt=10192200511921727601168515210449811212&Ntx=mode%2Bmatchallpartial

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Calculus: Single and Multivariate

Hughes-Hallet D., Gleason A., and Flath D. 2013. Calculus: Single and Multivariate. Wiley and Sons.

Here's a link to the book:

https://www.amazon.com/Calculus-Single-Multivariable-Deborah-Hughes-Hallett/dp/1118231147

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More Awesome Postdoc Action at Life Discovery 2016

Arietta Fleming Davies and Gaby Hamerlinck rocked it at Life Discovery with a QUBES Faculty Mentoring Network workshop, and sessions on DryadLab and DataNuggets&MathBench.  

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Kristin Jenkins onto 30 Years of BioQUEST

And BioQUEST leaves my basement.

Following good tax keeping protocol, financial records older than 7 years were shredded, as were about 10 boxes of unreadable disc storage devices, including large floppys.  Dare we admit remembering using those?  

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BioQUEST in my basement...

I went through ALL these boxes.  I commend the record keepers of BioQUEST who faithfully kept every draft, printed out every email, and made multiple copies of anything official.  It was a good day when we began to trust our online email archives.  I could map every trip any BioQUEST staff made over the years based on the meticulous reimbursement receipts.  Among my favorite finds: the "Road Map/Anti-panic File," a copy of American Biology Teacher from ...? and priceless, a supportive letter from none other than our own Paul Ryan.  How things change.  Any guesses where that article on Buckminster Fuller was printed?  It wasn't Science. Who says archive diving is boring? 

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Gaby Hamerlinck - BioQUEST postdoc extrodinaire

In August 2015 we welcomed Gaby Hamerlinck to the BioQUEST family.  Gaby brings a deep love of quantitative biology and teaching to the QUBES project and we are lucky to have her.  Note: she is taller in person.  

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Gaby Hamerlinck and Alison Hale are QUBES@ NABT 2015

Awesome postdocs wow NABT participants with QUBES!  In true BioQUEST fashion, they did a workshop (technically two), one session and a poster.  Well done!

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Summer 2015

More fun at BioQUEST!  

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Rancho Santa Ana Botanical Gardens

In 2015 we pleased our botany and math buddies with a trek through a botanical garden loaded with biologically and mathematically intriguing botanical oddities.  As Ahrash Bissell said, "With plants, it's not really 'why'? It's more 'why not'?" 

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BioQUEST Moves out of Beloit

What was supposed to be a quick follow up trip to pack the last few boxes turned into a marathon session of clearing out a huge (but well organized!) store room, and a very full office.  Good thing the trailer had a flat tire and I rented what I thought to be a ridiculously oversized truck for the job.  Even though a lot of boxes didn't make the cut and were left as an offering to the recycling gods, the truck was full.  Thanks to Nate Jenkins who moved boxes, and boxes, and boxes, and boxes (you get the picture)...in exchange for his pick of the office supplies.  

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Guideline for assessment and instruction in mathematical modeling education

Garfunckel S. & Montgomery M. (Eds.) 2016. Guideline for Assessment and Instruction in Mathematical Modeling Education.  Consortium for Mathematics. 

Here is the link to the book:  http://www.comap.com/Free/GAIMME/index.html

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Timothy John Beaulieu onto Text Books

Still Going Strong

For the 2016 summer workshop BioQUEST has partnered with QUBES, HHMI, Science CaseNet, NAS and NSCU to organize a Special Topics Summer Institute focusing on Quantitive Reasoning in Biology. Follow the link to see what we are up to. 

Not to shabby for a 30yr old. 

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Sam S Donovan onto 30 Years of BioQUEST

High tech archive

While moving the BioQUEST archive from Beloit to our new digs, I ran across many interesting items that I was unable to identify.  Does anybody know what this high tech gadget was for?

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Kristin Jenkins onto 30 Years of BioQUEST

Guess the year that this was the BQ homepage on the web

Do you recognize these projects? What year do you think this was?

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Sam S Donovan onto 30 Years of BioQUEST

How to format plots for publication using ggplot2

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Drew LaMar onto Data Visualization

Creating publication quality graphs in R

by Tim Appelhans

This tutorial was developed as part of a one-day workshop held within the Ecosystem Informatics PhD-programme at the Philipps University of Marburg. The contents of this turtorial are published under the creatice commons license 'Attribution-ShareAlike CC BY-SA'.

Website

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Drew LaMar onto Data Visualization

Why Evolution Matters in Endangered Species Management

Hey ya'll, I gave this talk at SSE back in 2011. I thought it might be informative for this group because it's about Austin's resident salamanders who live in a karst system. Same species as in the talk posted by David Hillis. Cheers, Laurie

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L Dries onto Resources for the Symposium

Experimental simulation for Density-Dependent Growth in R

 

The files include a document that describes the manipulative experiment and the computer programs along with three R scripts that can be used to automate the experiment to allow students to collect more data than can reasonably be done with the manipulative.

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Collections vs Projects vs Resources

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Hayley Orndorf onto Help Files

Linking your QUBES and Google Accounts

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Hayley Orndorf onto Help Files

Registration and Login Problems

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Hayley Orndorf onto Help Files

Notification Settings

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Hayley Orndorf onto Help Files

Terry McGlynn, author of the blog Small Pond Science, recently posted a provocative essay about STEM faculty who deny the empirical, scientific evidence found via educational research, and likens…

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Danielle Sarah Peele onto Climate Change

Teaching strategies to promote engagement

Tanner, K. D. (2013). Structure matters: twenty-one teaching strategies to promote student engagement and cultivate classroom equity. CBE-Life Sciences Education, 12(3), 322-331.

I like the way that this article organizes the strategies and provides some context for why they may work. 

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Sam S Donovan onto Active Learning

List of books and papers on advanced statistical modeling

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Drew LaMar onto Statistics and Data Analysis

Bifurcation examples in neuronal models

Slides by Romain Veltz and Olivier Faugeras

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Drew LaMar onto Computational Neuroscience

Overview of Bifurcations

Slides from Mathematical Cell Biology course taught by Brian Ingalls and Sue Ann Campbell

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Drew LaMar onto Computational Neuroscience

David Hillis' "How a Salamander Saved a City"

(start at 6:35)
This talk was given as a "Hot Science - Cool Talks" public outreach event on April 22, 2016.  

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Kristin Jenkins onto Resources for the Symposium

Charles Tilburg's Website

Charles Tilburg gave a talk on the Analysis of the Invasion of Delaware Bay by the Mitten Crab (Eriocheiwr saneness): or why Oceanographers love Mathematics!

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Francis E. Su's Webpage

President of the MAA came to talk with us about Voting in Agreeable Societies. 

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The North Eastern Sectional MAA Website

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Cheng Peng's Website

Cheng Peng led the talk on The Science of Turning Raw Data to Actionable Knowledge.

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State of Maine Government

Chris Boudreau was on the Careers in Data Science Panel. He works with the data for the State of Maine website.

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iVantage Health Analytics

Michael Topchik's career website. Michael was on the Careers in Data Science Panel. 

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Freeport Metrics

The website of Dan Pitch's work. He was on the Careers in Data Science Panel.

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Benjamin Schmidt Jobs

A data visualization connecting all of the majors to their professions.

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Is It Safe To Go Out Yet? Statistical Inference in a Zombie Outbreak Model

Applies the Bayesian theory to the Zombie outbreak creating a hypothetical model for the zombie apocalypse.

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Common Active Learning Mistakes

Many of your students may have experienced only traditional lecturing before they show up in your class. If you suddenly plunge them into active learning with no preparation, their assumption may be that you’re either playing some kind of game with them or conducting an experiment with them as the guinea pigs, neither of which they appreciate, and you may experience some vigorous pushback.

This issue of the "Tomorrow's Professor" eNewsletter lays out some common active learning mistakes and how to avoid them. 

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Sam S Donovan onto Active Learning

Active Learning and Student-Active Teaching

This is a collection of resources from the Teaching Issues and Experiments in Ecology (TIEE) project site. The site is a few years old and is experiencing some "link rot" - addresses that no longer work. However, there are still some high quality resources here. I wonder if the folks at TIEE would be open to suggestions for updating this collection?

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Sam S Donovan onto Active Learning

Examples of Active Learning Techniques

thumbnail of group_learning blackbackground clipart

Great list of examples of active learning strategies

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Active learning increases student performance in science, engineering, and mathematics

Education research study published in PNAS 2014

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Alison N Hale onto Active Learning

The Science of Teaching Science

News Feature from Nature with the subtitle: "Active problem-solving confers a deeper understanding of science than does a standard lecture. But some university lecturers are reluctant to change tack."

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Alison N Hale onto Active Learning

Opening doors through mathematics. Position on professional development.

American Mathematical Association of Two-Year Colleges. Here they propose standards that mathematics be taught like sciences as a laboratory discipline.

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BUGBOX mathematical modeling simulations

Simulations that  model  prey density with consumption by one predator as well as a population of an insect over time.  

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Instructor Notes and Supplemental Critical Analysis Activity -- Gaston College

Linked is a really neat .gif graph that shows temperature change over time. It is easy to interpret and helps supplement the phenology module.

Also attached is a supplemental activity (class discussion) that helps illuminate how some entities present real data in a biased fashion to convince the reader of specific views. Students work as a group to bias real data, engage in a class discussion, and find real examples of biased data in social media/current events.

 

Instructor's Notes:

This TIEE module was implemented over the course of two days in a lab setting for community college students enrolled in a major's biology course. I began with the pre-workshop excel graphing activity by Calinger, had students work on the module without modifications, and ended with my critical analysis supplemental activity attached above.

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Mathematical Manipulative Models: In Defense of “Beanbag Biology”

CBE Life Sci Educ. 2010 Fall; 9(3): 201–211.

doi:  10.1187/cbe.10-03-0040

Mathematical Manipulative Models: In Defense of “Beanbag Biology”

John R. Jungck,corresponding author* Holly Gaff, and Anton E. Weisstein

This paper discusses a number of experiential tools for improved quantitative understanding in the biology classroom.

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Gary Simundza demonstrates Experiential Learning

You tube video

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Faculty perceptions of a calculus reform experiment at a research university: A historical qualitative analysi

Explains a study done on calculus students to better understand how to shape their curriculum. 

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Population growth-exponential and logistic models vs. complex reality

Explains the ways that Exponential growth models and logistic models depict real world scenarios to students.

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University of California museum of paleontology

A project dedicated to helping students understand science. Explains how various elements of science works and how science is in everyday life. 

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Steady state vs. equilibrium in biology

Explains how a steady state system stays constant overtime. Also, explains how an equilibrium stays stable overtime. 

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Curriculum renewal across the first two years (CRAFTY).

Determines the mathematical needs of colleges. Also offers  a curriculum guide. Focuses on two key main points:

  • Determining  mathematical needs and priorities their partner disciplines by offering 22 weekend workshops.
  • Supporting mathematics departments to develop and offer an engaging  College Algebra courses.

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Transforming undergradaute education in biology: Mobilizing the community for change.

Its a vision to change Biology education through innovative ideas. The organization involved is the American Association for the Advancement in Science. They are searching for the best ways to teach biology.   

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I implemented the module as written, with very little modification.  I attached the files I used and shared with students, as well as examples of student posters that were completed as part of the project.

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Modified Bald Eagle Module at St. Norbert College

We completed this activity as part of our Earth Day celebration in one 60min lecture period in my Second Semester Majors Introductory Biology Course. The course had 5 sections of 20-24 students each.  We had already completed the HHMI Excel Tutorials and the TIEE Phenology and Climate Change Module in previous labs, so it was possible to complete the full guided activity (minus performing the regression analyses-we just used trend lines and R2 values) and have a short discussion in 60 min.

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Phenology and Climate Change Module as part of a 5 week long Migratory Bird Phenology Project at St. Norbert College

I incorporated the TIEE Phenology Module as part of a 4 lab period Phenology Project in my 2nd semester Majors Introductory Biology Course. The course had 5 sections each with 20-24 students; lab duration is 2 hours per week.

In the 1st lab I introduced the topic of phenology using the three video clips below and a brief introductory reading. I also introduced my Campus Migratory Bird Phenology Project where student groups collect migratory bird data on campus for 30min a week, for 5 weeks (handout and rubrics provided). Lastly we conducted the HHMI Excel Tutorials 1-3 to learn how to use Excel and how to make bar graphs.
1. https://www.youtube.com/watch?v=EfAcoDO5u4Y
2. https://www.youtube.com/watch?v=Kpp9NE1i2zM
3. http://climatewisconsin.org/story/phenology

In the 2nd and 3rd labs we learned how to make line and scatterplot graphs and how to perform and interpret a linear regression by adding a linear trend line using the posted ppt from James Vance on the Phenology Collections site, and we completed the TIEE activity. After the 3rd lab students were given a homework assignment to graph two given data sets appropriately and to properly interpret the regression output biologically and statistically (assignment, student data and faculty data key provided).

In the 4th lab (last lab session of the semester) student groups presented a 5-7min oral summary of their 5 Week Campus Migratory Bird Phenology Project to the rest of the class (presentation rubric provided)

 

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Phenology and climate change for non-science majors

I slightly modified the phenology lab for a general education biology course for non-science majors, removing the anomaly plot section to make it a little shorter. The lab (in two parts) was prefaced early in the semester by a short library research assignment and, later, a video from Climate Wisconsin. These briefly introduced the topic of phenology and the value of long-term phenophase data, as well as a variety of questions related to climate change. The lab was also coupled with independent student collection of phenophase data (Project Budburst) for a spring-active species on our campus. Finally, students were shown how to access and compare other data for their species available via the National Phenology Network.

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Implementation at Del Mar College

Instructor Notes and Classroom Materials used at Del Mar College.

This module was implemented in a section of BIOL 1407 (BIOLOGICAL CONCEPTS II - EVOLUTION, DIVERSITY, STRUCTURE, FUNCTION AND ENVIRONMENT)/ Lecture & Lab at Del Mar College, an independent community college. The course is intended for biology majors but may be taken as a science course for the core curriculum requirement.

 

The section in which this module was implemented was reserved for biology majors because it is part of Del Mar’s participation in the HHMI SEA-PHAGES program (seaphages.org).

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Instructor Notes and Classroom Materials used at Del Mar College

This module was implemented in two sections of BIOL 1407 (BIOLOGICAL CONCEPTS II - EVOLUTION, DIVERSITY, STRUCTURE, FUNCTION AND ENVIRONMENT)/ Lecture & Lab at Del Mar College, an independent community college. The course is intended for biology majors but may be taken as a science course for the core curriculum requirement.

 

Grisé’s class was a dual credit course with high school juniors and seniors. Overath’s class was a section reserved for biology majors because it is part of Del Mar’s participation in the HHMI SEA-PHAGES program (seaphages.org).

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7 Scientific Reasons a Zombie Outbreak Would Fail (Quickly)

A link to seven funny yet realistic reasons, why zombies would never be a true problem. 

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Madison Newton onto Resources for Humans vs Zombies

Guided Student Version - question worksheet (condensed)

I used this module at the end of an introductory Principles of Wildlife Management course (the course has no quantitative component).  The module was used to apply wildlife management principles to a real world case study.  The MSWord file has student questions that were modified from the original Guided Version of the module. Changes were made to attempt to make the questions less wordy and to add a question focused on wildlife management. I used it with freshman students who needed guidance with graphing in Excel. The class lecture time is 1hr 15 min, and there is no lab time. 

  • Class 1 - Give an introduction to the module and Questions 1-3 were assigned as homework
  • Class 2 - Meet in computer lab, review and check for understanding, and do Questions 4-5.    If time allows, start the discussion questions 1-4, otherwise they are assigned for homework. 
  • Class 3 - Review the discussion questions.

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Materials adapted for online, nonmajors Environmental Science class

I adapted this module to a multi-week "research project" for my online, nonmajors Environmental Science course.  It involved LOTS of scaffolding, and taking things very slowly.  Along with these assignments, there were also three graded discussions.  I have posted the guidelines for these discussions below.

Online Graded Discussion 1:

Week 12 Instructions:

1. Let's do a little research.  Using the central question given to you in our Global Climate Change and Phenology Research Project: 

"Have long-term temperatures changed, and if so, how will these temperature changes impact plant and animal phenology, ecological interactions, and, as a result, species diversity?"

find and post at least ONE credible, reliable, objective, and valid resource (scholarly scientific article or webpage from a source that satisfies those adjectives) by 11:59pm Wed night.  In your post, summarize the main points or take home messages from the source you identified.  THEN, read through the other posts and before 11:59pm Sun night, comment on at least one additional post (i.e., a different reference than you posted), with a message that makes a connection between your posted source/reference or asks a meaningful question that facilitates discussion of material presented in that source/reference.

Online Graded Discussion 2:

View the temperature data attached to the Pinned Post.  Find your group's climate division, and compare it to other climate divisions as well as the statewide temperature trends.  

For your first post (by 11:59pm Wed night):

Describe how your group's assigned climate division compares to the other 9 climate divisions AND the statewide temperature data.  What conclusions would you come to based on your group's climate division data alone about temperature change in Ohio?  What conclusions do you come to when you consider all 10 climate divisions and the statewide averages?  

For your second post/reply (by 11:59pm Sun night): Reply to at least one classmate who posted about a DIFFERENT climate division than your group worked with.  Compare and contrast your temperature trends, and consider both their post, as well as your group's climate division, in the context of the statewide averages.  What value do we get by sharing, compiling, and collaborating to answer questions of climate change using more and more data from different areas?


Online Graded Discussion 3:

It's time to wrap up our research project!  

1. For your first post (by 11:59pm Wed night), please post a message describing:

a. one new thing that you learned about or learned to appreciate at a deeper level regarding climate change (and its impact on ecosystems).

b. one thing that you learned or skill you gained about scientific research (data analysis? graphing? working in a group? interpreting data?  something else?).

**You must post your initial message before you will be able to read and respond to other messages in the Discussion Topic.**

2. For your second post/reply (by 11:59pm Sun night):

Read through your classmates' posts and respond to at least ONE of your classmates' posts to extend/deepen the discussion on either the point regarding climate change/phenology OR conducting scientific research and data analysis.  Your comments should include your experiences/thoughts and discuss WHY it is important to understand these concepts and the scientific process in evaluating stories that are presented on the news, radio, newspapers, or online sources (including social media).

 

 


 

 

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Lab Report Rubric

I modified the lab report rubric to meet the needs of my course. I didn't care for the long report rubric and the short report didn't have quite enough.

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Pre-exercise powerpoint introduction

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Modified lab

I completed this module in the 3 hour laboratory section of my 2nd term biology for majors course; which focuses on ecology and evolution.

I've attached the modified version of the module that I used for my students, which excludes the temperature anomaly sections. We completed this module during a 3 hour lab towards the end of the quarter. Students worked in pairs.

Students already had experience using Microsoft Excel to make figures from previous labs. To facilitate the activities, I introduced the term phenology, and asked students to discuss why we should care about changes in phenology. Next, I reviewed independent and dependent variables, line graphs versus scatter plots (why we use different types of graphs for different types of data, and what the slope of a line actually tells us (an indicator of rate). I did this review informally as an interactive “chalk talk” on the white board; drawing figures on the board and asking students questions (and asking them to sketch out figures on the board) instead of doing a formal powerpoint talk.

I was happy with the shortened version of the lab, and I think it would have been too much for students to complete the entire, unabbreviated lab within a 3 hour period.

Students submitted their figures online, and turned in the lab handout the following week at the beginning of lab.

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Introduction of concepts for the module in Spanish and Student data sheet

I prepared an introduction to the module in Spanish.  It helped to engage students in the concepts presented in the module.  I also prepared a student data sheet.  I used all the other materials as presented in the module.  

I think this is a very good module.  I will use it again next semester in the Ecology laboratory.  I like the module because it helps understand the concept of scale, besides all the other objectives that the module have.  It also provide students with tools for data analysis.  ImageJ could be used for many other things.  I pointed that out the the students and they started thinking about other projects were the software might be useful.  

 

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Instructor Notes and Classroom Materials - D. S. Fernandez

This collection contains documents used for implementation of the module at University of Puerto Rico at Humacao (D. S. Fernandez).  The module was used in the General Ecology laboratory, as part of the syllabus, as a special assignment (Project).  Two lab sessions, plus the final report, were necessary for full implementation.  Students' handout and assignment are written in Spanish, but description and details about the implementation are published in English.

List of documents:

  1. Final Network Reflections and Implementation Notes
  2. Handout for Students (in Spanish)
  3. Spreadsheet with Temperature Data
  4. Assignment: Final Report (in Spanish)
  5. Spreadsheet with slope data
  6. Paper: Modelling Temperature and Precipitation for Puerto Rico during 21st Century

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implementation of lake ice module at Del Mar College

The module was completed during a 3 hour introductory biology lab. No changes were made to the module. 

instructor notes for implementation

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Notes on implementing the cemetery module in a mathematical modeling course for Life Sciences majors

After many essential conversations with members of my QUBES Faculty Mentoring Network, I implemented the Demography from Cemeteries module in my course MAT 1314 Modeling for the Life Sciences, a new course offered for the first time in the spring 2016 semester. This new course was designed at the request of the Department of Biology and the Program in Cognitive and Behavioral Neurosciences, to complement redesigned courses in Biocalculus and Statistics for the Life Sciences. The class was in lecture-discussion format, meeting twice per week for 75 minutes each. We did not have a long lab session time available to us. Since this was a quantitative course designed for life sciences students rather than a quantitative module in what is otherwise a life sciences course, the focus was on the quantitative skills. The primary objectives were to acquire some understanding of and facility with using and interpreting life tables. Other objectives included familiarity with Excel in a scientific context, experience in selecting a data set, formulating and addressing questions that are both on topic for the classroom discussion and appropriate for the data set available. Finally, the broader objective was to place the questions and tools of the module within the context of the remainder of the course, since this module came at the end of the semester.

Since the students arrived with some experience with Excel and data, I was able to present the module as follows. I introduced the concepts for the module in the final portion of one class period and handed out a subset of the Lanza paper for the students to read for the next class, along with a couple of brief handouts on cohort vs. static life tables. In the next class, I spent part of the class period talking through the planned exercise and addressed any student questions from the reading. I also talked briefly about several online references to life tables (links included above) as we looked through them together in class, projected on the screen. I asked the students to search for an appropriate data set online, download it, and bring it to the next class in Excel, ready to work. In the next class, I took questions and went on to other material, leaving them several days to complete their assignment and submit it to me online.  We did not take the time for oral presentations to the class as suggested in the Lanza paper.

Because this was a Math course rather than a Science course, the quantitative focus pervaded the entire semester, so there was inherent scaffolding in some sense. On the other hand, I tried throughout the semester when dealing with seemingly more theoretical structures such as differential equations and difference equations to talk about how data could inform, validate, and verify the models, so a module specifically on data was a natural follow-on by the end of the semester.​

In my next version of the course, I would place the module earlier in the mix of the course topics, spend more time on other uses of life tables, and be a little more explicit in constructing examples rather than simply talking through finished examples.

​Douglas Norton

Villanova University

​            

 

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Using the virtual cemetery option to fit this into a single three hour lab session

Institution/institution type: Augustana College (residential liberal arts college)

Course/Course format: General Ecology (Junior and senior biology and environmental studies majors, does not count towards general education requirements so it is a majors only course). The course had 36 enrolled students. Lab met once a week for three hours.

What I hoped to accomplish with this module was to give students an opportunity to test their own hypotheses about human survivorship, and strengthen their ability to understand survivorship curves.

I introduced the module during a broader unit on population ecology. By the time students were working on this module, we had already covered survivorship curves and basic life table parameters in lecture (Molles 6th edition, chapter 10). Students had already worked simple, deterministic, problems in class, for example, determining which survivorship curve a population has given lx values, and given sx, mx, and nx, values predict nt+1.  I used this module along with the plant population viability analysis module to form a lab unit on populations.  This module is also good for reinforcing the distinction between static and cohort life table approaches.

I have used this module many times, and before that I used this module’s predecessor from the 1993 Experiments to Teach Ecology (Nancy Flood’s Cemetery Demography)

I used example problems, as stated above, and assessed these by using clickers in lecture. I use clickers to provide a low stakes, immediate feedback atmosphere for quantitative work in class (questions are worth participation credit, and all responses receive credit), and we continued working example problems until a significant majority of the class was consistently getting correct answers.  These skills were also assessed on an exam.

I use selected parts of this module, because I want the experience to fit into a single, three-hour, lab session.

1) We do virtual, rather than physical cemeteries.  This is a trade-off, as the physical cemetery opens up nice liberal arts connections to local history and changing trends in funerary art. Further, students always enjoyed the field trip. However, with the physical cemetery, students were constrained to exploring a hypothesis I knew would work with the data they would find there (male vs female and/or 1860s vs 1890s cohorts). We tended to spend the whole three hours collecting data. Switching to virtual cemeteries cuts out travel time and permits students come up with their own hypotheses, and this makes this much more of an open inquiry experience. Since one of my primary objectives for this experience is that students explore hypotheses of their own choosing, the virtual cemetery simply works better.

2) We eliminate the oral presentation.  The Lanza module calls for an oral presentation of the data. This is another trade-off, of course. Oral presentations are important, but at the end of a three-hour session, students would not be ready to do that. Instead, I ask students to submit a more traditional lab report.

Here is the way I run the session.

1) Students break into pairs and come up with a hypothesis. Students clear their hypothesis with me before they begin looking for data, so I can steer them away from hypotheses that are too specific and would therefore take too long to find enough data to address. I also need to steer students away from hypotheses that can’t be addressed using survivorship curves inferred from census or cemetery data.  For example, some students will want to address something very contemporary, like zika virus, and I have to remind them that most of the affected individuals are still alive (so will not be represented in any cemetery) and that the event can’t possibly be represented in the US census. It takes some groups a few tries to come up with a hypothesis that is a good match for their interest and for the technique we want to practice.

2) Students collect data and generate survivorship curves as per the module. Students doing method 1 take longer to collect the data, but usually need less support on the calculations and graphing (steps 7-10). Students doing method 2 tend to find the data they need more quickly, but need lots of support getting through steps 5 and 6 (the calculation of lx).This is exactly what Lanza predicts in the module.  Most of the middle hour of my class is spent circulating around the computer lab helping students with the analyses.

By the end of the lab session, most groups will have generated survivorship curves and some groups will actually have the lab report ready to submit. Groups that do not leave with their curves finished tend to be groups that did method 2 (the census method) and who really struggled with the calculations.  If I really needed every student to finish the session with graphs in hand, I might be tempted to limit them to method 1 (ages at death). 

For the lab report itself, I ask the following (lab reports in my class are always excel spreadsheets):

1) The names of all group members.

2) (5 points) a brief statement of the hypothesis you are testing and the methods you chose to test it. Why did you choose this hypothesis?

3) (5 points) Tables of the raw data and calculations used to generate graphs. Please put these tables one or more tabs and don’t put them on the main report tab. Name all tabs in the spreadsheet for easy reference.

4) (45 points) Clearly labeled survivorship curves formatted to make it easy to see if your hypothesis is supported by the data. Format your curves as survivorship per 1000, just as Lanza indicates.  You will probably find it useful to plot your curves on the same set of axes so you can see differences in the curves.

5) (40 points) Do the data support your hypothesis?  We are not using a statistical test to answer this question, but make careful reference to the figures you generated in item 4 to justify your answer.  What historical trends or events may explain any observed difference or lack of difference? You do NOT need to answer questions 1-9 in the Lanza article. However, these questions (especially 1-8) will give you some good ideas to consider as you try to explain the trends in your graph or graphs).

6) (5 points) A bibliography of any data sources consulted or references used.

This module works very well for me. While I am still not totally at peace about abandoning the physical cemetery work, I do feel that the trade-off in favor of more open inquiry for students is worth it.   I anticipate continuing to use this module. Students are often surprised by the outcomes. For example, one group this year compared survivorship in urban Chicago vs a more rural area in downstate Illinois for individuals born in the 1890s. They assumed that urban would beat rural due to access to healthcare, but were astounded to find a large difference in the other direction. This prompted a good discussion on public health, the industrial revolution, and student’s assumptions about the costs and benefits of different lifestyles.  Another group compared survivorship from a Mexican cemetery to a Californian one from the same era. The students correctly predicted higher Californian survivorship, but were surprised how large the observed difference was. Again, this was a springboard for a good discussion about public health trends and social justice.  Of all the labs I do, this one connects most easily and fully to the larger liberal arts context of the school.    

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Instructor notes from an only partly successful implementation attempt

Institution/institution type: Augustana College (residential liberal arts college)

 

Course/Course format: General Ecology (Junior and senior biology and environmental studies majors, does not count towards general education requirements so it is a majors only course). The course had 36 enrolled students. Lab met once a week for three hours.

Module synopsis: In this module, students collect demographic data for a local plant population, and then use a stochastic model in R to look at the impact of changing survivorship and fecundity on the population.  

Instructor notes:

What I hoped to accomplish with this module was to give students an opportunity to apply demographic models in a more real world setting, and see how those models can inform management decisions. As a secondary objective, I wanted to give students a chance to work with a stochastic model, rather than the deterministic models I have traditionally used in this class.

I introduced the module during a broader unit on population ecology. By the time students were working on this module, we had already covered survivorship curves and basic life table parameters in lecture (Molles 6th edition, chapter 10). Students had already worked simple, deterministic, problems in class, for example, determining which survivorship curve a population has given lx values, and given sx, mx, and nx, values predict nt+1.  I had not used matrix-based models in this class before, so I also spent about a half hour at the beginning of lab working through the example on page 6 of the Charney and Record module.

I also used the cemetery demography module, which I have used before, in this same unit. As Charney and Record note, these two modules together serve as a good unit on populations.  

The lab report was modified from the set of questions in the TIEE module. I used questions 3-6, and 9 as the basis for the lab report.

Unfortunately, my experience with the viability analysis module was mixed. The module states that no prior experience with R is needed, however, my lack of experience with R proved to be a barrier to effective implementation of this activity. 

The students loved the fieldwork aspects of the lab, and collecting the data and getting students to enter the data on google docs was straightforward, with only the minor and expected difficulty of a few students miscoding things or entering redundant data.  Further, the students noticed lots of variation in petal number in the population we were working on, and this got them thinking about the possible fitness impact of petal number as well as asking good ecological questions about this trait, for example, do large plants also have more petals? The module was very successful on that level.

However, I was not able to get the R script I was supposed to run to simulate next year’s data to run (PVA_instructor_script-singleyear.R).  The sample data the module authors provided ran just fine, but I just could not get my file to work. More familiarity with R would have helped here, as it is likely that some small format issue was the problem.

The students were still excited about the project, though, so I came up with some simulated data for next year based on crude back-of-the–envelope calculations assuming that the current data represented a stable stage distribution.  I practiced using the student R scripts in my office, and the simulations ran perfectly.  I scheduled our next class meeting for one of the computer labs on campus, after making sure R was installed on these machines.

Unfortunately, during class, only two or three stations were able to run the student scripts successfully. Error messages popped up across the room, and without R experience, I was not able to troubleshoot the simulation. Sometimes if students just exited R and started over, the script worked, which suggested user error on our part, but mostly we would just hit the same errors repeatedly.

Wanting to salvage more from the experience, I created an excel spreadsheet that used the data we collected in a deterministic matrix model (Chapter 14 in Donovan and Welden Spreadsheet exercises in Ecology and Evolution, 2002 Sinauer and associates press), and I asked students to prepare a lab report using our data and entering different parameter values in this excel based model.  I did not ask students to create the spreadsheet. Rather, I used a template, and write-protected the formulas, so students could only change the parameters I wanted them to manipulate. This worked reasonably well, but lacked the more realistic element of the stochastic model in the R based module. I was pleased with most of the lab reports, but a few students took a very cursory approach to the simulation (changing very few parameters in the model and changing them only a little). If I were to do this again, I would be more explicit about this aspect of the report.

The module does not give details about how to collect fecundity data, admittedly a big task that would have added another layer of complexity to the student directions, but this is a critical step if the module is to be successfully implemented across years. One issue I did not anticipate here is setting aside class time for seed collection/germination.

On the plus side, the variation in petal numbers became the basis for a good, engaging, student project. Further, the lab reports based on the excel-based, deterministic, model showed that students successfully got the connection between stage based survival, fecundity, and the viability of the population. While students were initially surprised that changing the fecundity of different stages by the same amount had different population impacts, most reasoned out the connection with survivorship and the potential conservation applications of this connection. 

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Human demography for undergraduate Ecology course for majors

I used this module in a small (12 students) introductory Ecology course for undergraduate Biology majors. We met once a week for three hours. I used this module because it was possible to adapt using local (Puerto Rico) data, making it more relevant. It also involved several major learning objectives like formulating hypotheses, designing experiments, collecting and analyzing data, and interpreting data. I have included Instructor Notes that describe how I modified and supplemented the module with additional assignments to introduce the terminology as well as to extend and relate the discussion to broader concepts previously covered (like climate change). 

Included here are:

  1. Instructor notes on what I modified, followed, and what I will change in future implementations of this module.
  2. Pre-exercise assignment
  3. Short introductory presentation reviewing terminology
  4. Modified data entry excel file and modified data analysis file. 
  5. Post-exercise assignment

 

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Adaptation to: Global Temperature Change in the 21st Century

I used this module in a large (i.e., 150 students) introductory Biology course for non-majors that ran for 7 weeks and had no laboratory component. I used this module because it met several learning objectives for this class including the ability to quantify, analyze, and interpret biological data. In this posting I have included Instructor Notes that describe how I modified and supplemented the module to create 5 assignments that students worked on in teams of 4-5 students. This class met 4 days per week and students were provided 1 day per week to work on their group project assignments. I also included several assignments that were supplemental to the module.

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Phenology in the Majors Introductory Biology Lab

This TIEE Phenology module was used in a majors introductory biology lecture/laboratory course.  Before implementing this module, students had done a lab earlier in the semester introducing them to quantitative analyses and so should have at least been familiar with the use of EXCEL and basic statistics.  I slightly modified the student handout part of the module to include student learning objectives, hyperlinks to the data and a section on the use of EXCEL.  Before lab, students printed out and read the lab activity. During lab, I briefly introduced phenology and shared two videos highlighting the topic.  Then students worked in pairs and as groups to complete the activity.  At the end of the 3-hour lab, students handed in their completed labs for assessment.

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Phenology Introduction

This module was implemented in a 1st year course (lab) designed for majors, but is also an option for non-majors to fulfill general education requirements. Before we started the lab, a PPT on linear regression and basic statistical analyses in Excel was presented (that PPT is available in this Collection). I then gave this brief PPT on phenology and I introduced the module. The entire module fit in a single 4 hour lab period with most students taking 3.5 hours to finish.

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Printout Eagle Lab (condensed)

This is the "condensed" version of the Eagle Lab that was done in a single lab period (~3 hours). We focused just on:

Part I: How does the bald eagle population at a winter stopover change over three decades?

Part II: How do salmon abundance and December temperatures influence bald eagle numbers?

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Bald Eagle Introduction

This module was implemented in a 1st year course (lab) designed for majors, but is also an option for non-majors to fulfill general education requirements. Before we started the lab, a PPT on quadratic regression and basic statistical analyses in Excel was presented (that PPT is available in this Collection). I then gave this brief PPT on Bald Eagles and I introduced the module. I cut the module to only the guided exercises and to work on the questions:

Part I: How does the bald eagle population at a winter stopover change over three decades?

Part II: How do salmon abundance and December temperatures influence bald eagle numbers?

The module still took about 3 hours and 15 minutes to complete, but it all fit in the single lab period we had allotted for this particular module. 

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The “Global Temperature Change in the 21st Century” was used in the majors introductory non-lab biology course. The purpose of this course was to introduce potential biology majors to the process of science and to understand that all the science information they read in their textbooks comes from people doing work and analyzing information. The class met for 90 minutes twice a week. I used the module near the beginning of the semester, week 4, and it was their first experience using Excel in my course. The module took two 90 minute class periods and I included a take-home summative assignment at the end.

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Instructor notes from an introductory biology course

This module was used in the majors introductory non-lab biology course at the end of the semester as a culminating experience to track their Excel and data interpretation skills. The purpose of this course is to introduce potential biology majors to the process of science and to understand that all the science information they read in their textbooks comes from people doing work and analyzing information. The class meets for 90 minutes twice a week. The module was done in class with class discussions of the results interspersed throughout the module. 

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Adaptation to: Investigating the footprint of climate change on phenology and ecological interactions in north-central North America

I used this module for group work in an introductory Biology course for majors that ran for 7 weeks and had no laboratory component. In this posting I have included Instructor Notes that describe how I modified and supplemented the module to create 6 assignments that students worked on in a group of 4-5 students. In addition, I’ve added assignment instructions and rubrics that are supplemental to the module.

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Supplemental Instruction Handout Noel Resources

I launched a Supplemental Instruction session using modified resources in March 2016. Everything seemed to go smoothly, aside from our computers all deciding to randomly shut down and install updates halfway through the activity. Honestly, some computers did appear to work and students seemed to complete the activity. The way I have it all streamlined should have helped these non-major students. I have three master Excel files (these sheets are not locked) and can be manipulated. The three city Excel files have the first two sheets locked/protected to minimize students accidentally erasing data. Please let me know if you have any questions as the last file is the word document each group of students had in front of them to turn in. Hopefully you find it useful if you choose to use pieces of this.

Brandon

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EREN PFPP Complete Protocol

This pdf file contains all of the Protocols for PFPP. The datasheets and all of the appendices need to be downloaded separately.

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Quadratic Regression

This is a PowerPoint presentation that I put together to get our freshman Biological Diversity Lab (4 hours) students up to speed for the bald eagle lab.  It covers how to determine which models and variables are statistically significant as well as quadratic regression.  This is a 30 minute presentation to be used in the 1 hour of lecture and 3 hours of lab (4 hours total) course that a biologist and I (mathematician) co-taught.  We have about 15 students in each of two lab sections.  Feel free to modify in any way to suit your needs.    

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Linear Regression PowerPoint Presentation

This is a PowerPoint presentation that I put together to get our freshman Biological Diversity Lab students up to speed for the phenology lab.  It includes an introduction to graphing, rates of change, total change, lines, and simple linear regression.  This is a 30 minute presentation to be used in the 1 hour of lecture and 3 hours of lab (4 hours total) course that a biologist and I (mathematician) co-taught.  We have about 15 students in each of two lab sections.  Feel free to modify in any way to suit your needs.    

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Favorites

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To P or not to P?

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Multiple explanatory variables (cont'd)

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Example Post

This is an example post. In this description I could include the following:

“This is a modified activity from the TIEE materials. I had my students use data from Wisconsin to ask their own questions about phenology that was turned in as a lab report (rubric included). This was in a 3-hour lab of 30 senior level undergraduates. I also had my students read the information on this website as a pre-lab exercise (www.qubeshub.org/groups/esa)”

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Chapter 18: Multiple explanatory variables (cont'd)

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Data Processing with dplyr & tidyr, by Brad Boehmke

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Drew LaMar onto Data Manipulation

Mixed-effects models for repeated-measures ANOVA

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Drew LaMar onto Statistics and Data Analysis

Handbook of Biological Statistics

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Drew LaMar onto Statistics and Data Analysis

Statistical Mistakes in Research: Use and misuse of statistics in biology

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Drew LaMar onto Statistics and Data Analysis

Chapter 18: Multiple explanatory variables

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Chapter 18: Multiple explanatory variables

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Chapter 17: Regression (cont'd)

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Building Successful Online Communities: Evidence-Based Social Design

Overview from the publishers web site. 

Online communities are among the most popular destinations on the Internet, but not all online communities are equally successful. For every flourishing Facebook, there is a moribund Friendster—not to mention the scores of smaller social networking sites that never attracted enough members to be viable. This book offers lessons from theory and empirical research in the social sciences that can help improve the design of online communities.

The authors draw on the literature in psychology, economics, and other social sciences, as well as their own research, translating general findings into useful design claims. They explain, for example, how to encourage information contributions based on the theory of public goods, and how to build members’ commitment based on theories of interpersonal bond formation. For each design claim, they offer supporting evidence from theory, experiments, or observational studies.

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Chapter 17: Regression

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Chapter 17: Regression

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Drew LaMar onto Resources for Whitlock & Schluter book

Chapter 16: Correlation between numerical variables

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Correlation between numerical variables

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The analysis of variance (Part III)

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Pam Bishop's talk on assessing networks at the RCN-UBE Summit

Pam Bishop of NIMBioS gave a talk on network assessment at the RCN-UBE Summit in Washington, DC, January 2016.  The slides in PDF form are attached.

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Chapter 15: The analysis of variance

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The analysis of variance

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The analysis of variance (Part II)

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Handling violations of assumptions (cont'd)

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Chapter 13: Handling violations of assumptions

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T2R38 taste receptor polymorphisms underlie susceptibility to upper respiratory infection

Innate and adaptive defense mechanisms protect the respiratory system from attack by microbes. Here, we present evidence that the bitter taste receptor T2R38 regulates the mucosal innate defense of the human upper airway. Utilizing immunofluorescent and live cell imaging techniques in polarized primary human sinonasal cells, we demonstrate that T2R38 is expressed in human upper respiratory epithelium and is activated in response to acyl-homoserine lactone quorum-sensing molecules secreted by Pseudomonas aeruginosa and other gram-negative bacteria. Receptor activation regulates calcium-dependent NO production, resulting in stimulation of mucociliary clearance and direct antibacterial effects. Moreover, common polymorphisms of the TAS2R38 gene were linked to significant differences in the ability of upper respiratory cells to clear and kill bacteria. Lastly, TAS2R38 genotype correlated with human sinonasal gram-negative bacterial infection. These data suggest that T2R38 is an upper airway sentinel in innate defense and that genetic variation contributes to individual differences in susceptibility to respiratory infection.

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Handling violations of assumptions

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Demo of the Primate Life History Database

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&quot; /&gt;&lt;/p&gt;</pre>

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The Primate Life History Database: a unique shared ecological data resource

This paper details the creation of the primate life history database that was used in the Bronikowski et al. Science paper by which underlies the "Survivorship in the Natural World" module.

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Essay to students about the fallacy of fixed math ability

This is a short essay I wrote in 2014 to share with my students, after hearing the inevitable "I'm not good at math." as a reaction to some quantitative topics in class.  I hope that it is not too preachy, but rather points students to think in a different way about math ability.   It was (seemingly) well-received by freshmen in an intro bio course.  Perhaps it could be used to start an in-class discussion about math ability, how to approach one's own academic "weaknesses", and the "growth" mindset....  (more on the growth mindset here: http://www.mindsetworks.com/webnav/whatismindset.aspx)

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Data Nuggets - Bringing Real Data into the Classroom to Unearth Students' Quantitative & Inquiry Skills

Data Nuggets are narratives about real research, featuring the principal scientist, that include data students can analyze.   Right now they are aimed at K-12 students, but many topics covered are taught in college courses, and there is no limit to what mathematical or statistical concepts could be added.

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CATALST - Change Agents for Teaching and Learning Statistics

From the project website: "This project uses the acronym CATALST (Change Agents for Teaching and Learning Statistics) to represent the goal of accelerating change in the teaching and learning of statistics. The changes we are working towards are in both content and pedagogy. Our focus is the first, introductory, non-calculus based statistics course. This project was funded from 2008–2012 to develop curriculum materials, lesson plans, and corresponding student assessments."

"The CATALST curriculum consists of three units: (1) Chance Models and Simulation, (2) Models for Comparing Groups, and (3) Estimating Models Using Data. Activities are built on ideas of modeling and simulation, with “the core logic of inference” as the foundation (Cobb, 2007, p. 13). When applied to randomized experiments and random samples, Cobb refers to this logic as the “three Rs”: randomize, repeat, and reject. The CATALST project generalized this logic for a broader simulation-based approach to inference as follows:

  • Model: Specify a model that will generate data to reasonably approximate the variation in outcomes attributable to the random process—be it in sampling or assignment. The model is often created as a null model that may be rejected in order to demonstrate an effect.
  • Randomize & Repeat: Use the model to generate simulated data for a single trial, in order to assess whether the outcomes are reasonable. Specify the summary measure to be collected from each trial. Then, use the model to generate simulated data for many trials, each time collecting the summary measure.
  • Evaluate: Examine the distribution of the resulting summary measures. Use this distribution to assess particular outcomes, evaluate the model used to generate the data, compare the behavior of the model to observed data, make predictions, etc."

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statsTeachR

What is statsTeachR?

statsTeachR is an open-access, online repository of modular lesson plans, a.k.a. "modules", for teaching statistics using R at the undergraduate and graduate level. Each module focuses on teaching a specific statistical concept. The modules range from introductory lessons in statistics and statistical computing to more advanced topics in statistics and biostatistics. We are developing plans to create a peer-review process for some of the modules submitted to statsTeachR. 

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Project MOSAIC

Project MOSAIC is a community of educators working to develop a new way to introduce mathematics, statistics, computation and modeling to students in colleges and universities.

Our goal: Provide a broader approach to quantitative studies that provides better support for work in science and technology. The focus of the project is to tie together better diverse aspects of quantitative work that students in science, technology, and engineering will need in their professional lives, but which are today usually taught in isolation, if at all.

  • Modeling. The ability to create, manipulate and investigate useful and informative mathematical representations of a real-world situations.
  • Statistics. The analysis of variability that draws on our ability to quantify uncertainty and to draw logical inferences from observations and experiment.
  • Computation. The capacity to think algorithmically, to manage data on large scales, to visualize and interact with models, and to automate tasks for efficiency, accuracy, and reproducibility.
  • Calculus. The traditional mathematical entry point for college and university students and a subject that still has the potential to provide important insights to today’s students.

The name MOSAIC reflects the first letters — M, S, C, C — of these important components of a quantitative education. Project MOSAIC is motivated by a vision of quantitative education as a mosaic where the basic materials come together to form a complete and compelling picture.

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OpenIntro

OpenIntro was started with one goal in mind: create a free and open-source introductory textbook. 

The mission of OpenIntro is to make educational products that are free, transparent, and lower barriers to education.

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SUMS4Bio - Video tutorials in math and stats for biology students

This website features an array of short video tutorials on ideas covered in Radford University's Math4Bio and Stats4Bio courses. Some videos cover concepts, while others cover the logistics of using software to accomplish certain tasks (e.g., graphing in Excel).  The main purpose of these videos was to provide a reference for students to return to, to review ideas they need to apply in their courses. 

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Introductory Science and Mathematics Education for 21st-Century Biologists

Article abstract:  "Galileo wrote that “the book of nature is written in the language of mathematics”; his quantitative approach to understanding the natural world arguably marks the beginning of modern science. Nearly 400 years later, the fragmented teaching of science in our universities still leaves biology outside the quantitative and mathematical culture that has come to define the physical sciences and engineering. This strikes us as particularly inopportune at a time when opportunities for quantitative thinking about biological systems are exploding. We propose that a way out of this dilemma is a unified introductory science curriculum that fully incorporates mathematics and quantitative thinking."

 

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Innovative Teaching Exchange: Asking Questions in Probability Class

This is an article in MAA's Innovative Teaching Exchange that describes strategies to get students past thoughtless number crunching, guessing, and intuition when it comes to solving probability problems.  

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Workshop Statistics: Discovery with Data, A Bayesian Approach

From the project website "

Workshop Statistics:  Discovery with Data, A Bayesian Approach, Key College Press; ISBN: 1930190123 (coauthored with Allan J. Rossman of Dickinson College) is a collection of classroom and homework activities designed to introduce the student to concepts in data analysis, probability, and statistical inference.  Students work toward learning these concepts through the analysis of genuine data and hands-on probability experiments and through interaction with one another, with their instructor, and with technology.  Providing a one-semester introduction to fundamental ideas in statistics for college and advanced high school students, this text is designed for courses that employ an interactive learning environment by replacing lectures with hands-on activities.

The complete book can be downloaded from http://bayes.bgsu.edu/nsf_web/workshop.bayes.pdf 

This text is distinctive with respect to two aspects --- its emphasis on active learning and its use of the Bayesian viewpoint to introduce the basic notions of statistical inference."

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Mathematics for Biologists Problem Workbook

This is a workbook of solved problems created by Dr. Juergen Gerlach at Radford University, for  students in Math 119 - Mathematics for Biologists.   

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Revolutionizing the Use of Natural History Collections in Education

Using natural history collections, both physical specimens and archive data, promises to connect classroom learning with the real world of science. 

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AIM-UP! (Advancing Integration of Museums into Undergraduate Programs)

An NSF-funded Research Coordination Network (DEB 0956129), the goal of AIM-UP! is to bring museum archives and natural history collections to the forefront of biology education. 

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Taking a Second Look: Investigating Biology with Visual Datasets

An article exploring the use of visual datasets as an educational aid for biology students. 

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MathBench Biology Modules

Modules designed to help students understand the math behind the material learned in introductory ecology courses. 

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Quantitative Reasoning: Peer Review 16(3), 2014

In this issue of the journal Peer Review, the authors discuss the issues surrounding quantitative literacy. 

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Wellesley College Study Packet for the Quantitative Reasoning Assessment

This packet contains a set of 24 practice questions and 2 full-length practice assessments for the Quantitative Reasoning Assessment for Wellesley College. 

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Molecular Biology of the Cell (MBoC)

An online journal focusing upon generally-applicable studies of cell biology.

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Numbers Count!: Statistics course

This course in the Numbers Count! curriculum introduces the basics of statistical analysis, including basic definitions, data visualization, and application. 

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AIM-UP! Coal balls lesson

In this activity, students learn about ancient plant life and climate change by examining coal balls. In addition to the lesson itself, information is provided on where to purchase coal ball peel kits for hands-on experience. 

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AIM-UP! GIS and bats lesson

This lesson introduces the use of GIS (geographic information systems) in the study of biological questions, using bats as the model organism. This activity requires access to GIS software. 

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AIM-UP! Reading scientific literature module

Designed to span 4 one-hour lectures, this module focuses upon developing the skill of thorough and critical reading of scientific literature. 

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Modeling Crop Rotation with Discrete Mathematics

Module Summary: The production of crops is essential to human life. Producing these crops, however, comes with it a cost to the environment. The commonly used agricultural techniques in place in the United States rely on machinery and chemicals in order to keep up with the demand. However, over time, these methods strip the soil of nutrients which in turn require added inputs to produce the crops in the first place. In order to continue to produce crops at current levels of need and, by extension, to increase production, methods to counter these deficiencies must be utilized. One of these methods, used in both organic and 4conventional" agriculture, is that of crop rotation. Crop rotation may be as simple as the current corn/bean rotation in the conventional system, or more elegantly implemented with organic techniques such as intercropping, 4green manure,! and 4catch cropping.! Certain crops have characteristics which lend themselves to rotation. These crops are then rotated with crops which provide income or fodder for animals. However, the creation of a rotational schedule over a plot of subdivided land is a challenge which faces the agriculturist in planning the most efficient use of land so that demand is met, soils are sustained, and economic impact is reduced when leaving land off of a 4production schedule.! The module develops discrete mathematics models that allow for creation of schedules meeting a variety of needs.

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Carbon Footprint: A Study of Unit and Dimensions

In this module, we integrate the context of carbon emission and human consumption into an introductory lesson on units and estimation. Background information is provided to familiarize students with the science of carbon emissions as well as greenhouse gas effects on mean global temperatures.

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Statistical Exploration of Climate Data

In this module the students will learn some basic concepts in statistical thinking about data, with emphasis on exploratory data analysis. The module will analyze daily temperature data collected over 55 years at a single location. The analysis explores the question, 4Is there any observable temperature trend over this time period at this location?! The challenge is to see a potentially small change within a data set that has both seasonal variability and high daily variability. Basic plots are done to help the students view data in different ways, introduce methods for removing seasonality, and use averaging to reduce day-to-day variability. This module might be viewed as a case study! in data analysis. It will give students a taste of what it's like to do real world data analysis. Students will work with a large noisy data set and look at it in different ways to try to answer a specific question.

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Measuring the Health of the Earth Using the Theory of Island Biography

This module uses a variety of available datasets to explore methods of calculating biodiversity and measuring landscape as well as the relationship between those. These points are then used to teach logarithms by estimating slopes and intercepts from a log-log plot of the number of species in a given location against a variety of metrics including island size and distance from mainland. Optionally, this could then be adapted to fragmented habitats near a national park or the like. Finally, the plots are used to estimate the level of fragmentation that would push the system to a given level of species loss.

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Dairy Farm Mathematics

We based our instructional unit on the premise that many people have, that one does not need mathematics if the they do not plan on attending college or pursuing careers known for involving mathematics. A huge misconception many students have is that mathematics has no relevance in the blue-collar industry. The goals of this lesson are to dispell this myth, to demonstrate, explore and discuss mathematics through a field operation, and through investigative activities to extend the concepts from the farm to general mathmematics with the use of technology. We will use a field trip to a local Dairy Farm, Gilbert and Sons Dairy Farm, to achieve these goals.

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Between-individual variation, replication, and sampling (cont'd)

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What Makes Networks Work

This is a Powerpoint presentation which motivated a panel discussion on "What Makes Networks Work?" at the RCN-UBE Summit at AAAS in January 2016.

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EREN contributions to biological science

A presentation given by Laurel Anderson on EREN (Ecological Research and Education Network) contributions to science, given at the RCN-UBE meeting in January 2016.

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Between-individual variation, replication, and sampling

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Literature from Conceptual Assessment in Biology Conferences

This site links to the meeting reports as well as individual papers submitted by attendees at the conference. 

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Thinking like a Biologist CI (DQC)

"The diagnostic question clusters (DQC's) created for this project are designed to help professors unpack their students' understanding of biological and ecological processes, identifying smaller scale problems that limit large scale understanding. In particular these DQC's identify levels of student reasoning about matter and energy transformations occurring during these processes."

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Concept Inventories/Conceptual Assessments in Biology

CI's on various topics from San Diego State University.

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beSocratic

beSocratic is a tool not specifically related to CI's, but is a helpful tool nonetheless. 

"BeSocratic is an online assessment system focused on addressing these two goals, i.e. providing students with proper feedback and teachers with meaningful analysis. On the student side, BeSocratic is able to recognize student drawings and respond with meaningful feedback based on the drawings. On the analysis side, BeSocratic contains sophisticated clustering techniques which group students based on the similarly of their submissions. This allows teachers to only look at a small subset of student submissions and quickly get an overview of an entire class's understanding level."

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Bioliteracy Project Biology Concept Inventory

A CI designed specifically for Introductory Biology courses through the Bioliteracy Project. This CI was built with a "focus on conceptual misconceptions, preconceived notions, and vernacular misconceptions."

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Statistical Reasoning in Biology Concept Inventory (SRBCI)

"Designed to complement the First Year Undergraduate Experimental Design Inventory, this inventory was developed because there is a great need for students to be able to critically analyze data accurately in order to make informed decisions and come to reliable conclusions. Again, this skill transfers beyond Biology, and Science, because the ability to assess the validity of any research-based claim will provide the opportunity to make better life choices."

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Q4B Concept Inventories

"Concept Inventories that are being developed by various members of the Q4B Team... Included is information regarding the rationale behind development, how many questions have been - or will be - developed, the anticipated development timeframe until the inventory is ready for use, and any other inventory-specific information such as important teaching notes/guides."

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HvZ Source

This is the data management site for the HvZ game.  This is where you register games, players can sign up for your game, chat with each other, report tags, etc.

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Humans versus Zombies website

This is the main website that talks about the game generally and has a HvZ store.

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Chapter 12: Comparing two means

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Chapter 11: Inference for a normal population

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Comparing two means (cont'd)

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Comparing two means (paired designs)

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Cheat Sheet: Data Wrangling with dplyr and tidyr

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Handful of Biologists Went Rogue and Published Directly to Internet

For most of the history of organized scientific research, the limitations of technology made print journals the chief means of disseminating scientific results. But some #ASAPbio advocates argue that since the rise of the Internet, biologists have been abdicating their duty to the public — which pays for most academic research — by not sharing results as quickly and openly as possible.

News article

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Inference for a normal population

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The Guinness Brewer Who Revolutionized Statistics

One of the greatest minds in 20th Century statistics was not a scholar. He brewed beer.

Guinness brewer William S. Gosset’s work is responsible for inspiring the concept of statistical significance, industrial quality control, efficient design of experiments and, not least of all, consistently great tasting beer.

Blog post

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Ultimately, the best way to live a life by science is to ignore most of what you read in science news and instead take a little time to grasp high quality resources...In the end, it is up to you to be skeptical when hearing new claims. A simple rule of thumb is to never change your behavior because of a single study in the news.

Blog post

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The normal distribution

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Chapter 10: The normal distribution

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A.L.I.C.E.

Adaptive Learning Interdisciplinary Collaborative Environments

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MBI Visitor Lecturer Program

Are you in an MSI? You can invite a lecturer in QuantBio through this program, and MBI will pay for it.

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Advancing Computational Biology

At Howard University

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Modeling Course-Based Undergraduate Research Experiences: An Agenda for Future Research and Evaluation

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VfEsRFRtfYmvn4tMsYyTsrY7tWnpMeWVBYVFGb5+rolJkaPjfT+fOBITG9baVp+ZlWxrdzkvP6OkrCAtPaHwZrZavQERjZBOpRE3NVdGRPln5SSWlOWmpMYkp0YvLE7U1pV6+7oYDBhFq5xdbFNSYzVa6Q0/j6Tk6Oqa0uKS/NNnjoeG+Rfdym1sqsrITLxucyk6JrS0rDAjM6mwKJsgVY1N1c4utuUVRSmpscd/OlBYlCGWLJaUFhw99kPRrWzR0qTRpLFYtxGno3XqppbqH6z21dbWCjYKHhDCpKSk48ePR0aG4YQSchRE23oHCWIWgDCICBYSJoZ80NV55cqVI0eOLC4uCu7Gz8OOuNhgMCQlJf7Hp3/tffyA0qkgIlho0YspBlBl5UX79n2/Z+/uA1a79+3/9qtv/v7Z559kZCb29T+UylddXG2HhntkitXVtbmGporgEJ/5xfGl5enJqSGpbIWi1X7+HvGJkXLF2pmzP5ZV5NF6dXfPfSdnu8+/+I/mlmqEKIhohiVWxbMzs8Pjk/0a7bpMvlJwMzM5NXZ5ZfbI0f0Tk4MEqbz/4PZl6zMTUwNpGXGeXk5aTE5SmrS0pL17v8/NTzWaMIR0iNM1Nle6utk2t9asS5enpkeaW2q8fV1yclMCg7xv3spRa2Qeng4lZfmLokmxZGFickAqX9FoN8orCuwdLqvUkqBgn5jY0NHxPi8fpw2ZCCJdc2t1aJivQrVK61SLoomJqQGVRiJXrPj4uoSE+SpVYh9f1/GJgbv32k6f+TEtI2F2bnxNvBgdE2pje3lNvICQDiB6fnHMP9Ct827jmmRWZ1APDveUlOYvLk213q4NjwygdWqjifAP8MrKTtZiMt8b7vfut23IVianh48eO3CrOE+nx+obKq9eu+Dl7fr4SdeqeLGltdbR+ZpcsVZbV+Yf4CmTry4tz3h6OaVnxjMssbQy6+rmMDY+wAIKIovzCQkQaWSwoZGen34+mpub+zEvf28NB2dZNjIywtXVqbS8ECNkm6sOvyG/WsN43cXYnS/w/i7Fvj4dmxe3WUgOjfRGRYUeOLB3enrK4tn2cXaq38COuFgsFvv5+fztP/5taXmGBXykAGnRpHi9eO++72tqK4dHe/sHu/r6H7S21cbGh1VU3lIoJQesvve94RYbFxoRGeDl4+zh5Tg80tvYVJmemVBaXtDcWnP12rn4hHC5cs366tnG5jIWUH39PV5eHt98+2VrWy1AOECkicXn5kdb22ozs5PKK27W1JZ5ejklJEWuiucvWZ9eWJxgGPLxk/vXbS5MTA1mZSeFhfsTlFqnx/PyMg8dPpCbn2IwaRGiIdJV1xQfPLTH2cU2Kjo0JDTAw9PZL8BjeLQ3OiYkLDxQJhOfPHX0wcM7CuXa3XstGVmJxaV59Q3lQSE+V6+f12iloeF+MbEhw6OPvX2cN6RLEOmaW6ojIgOk8hWVZr2+oTw5Jbq0PL+6tsT6ypngEB+5ci0w2Htsov9+153//OyTs+d+Cgnzi4wKPnPup0uXz4jFCwjpIKInpwZc3W0WlyZ0BjVEtEojWVmb0+k1DY0VEZGBJKU0mPCAQM/MrESVRhIa7jc3P6Y3aKemh06dOdr18A4AuvKKm3v3ffvjT4e9vF2jY8Ku21ywvnJGpVmvrimOSwhjWWplddbP3zMzO4kB+Kp4ztPbZWS0nwEUepaLASTF6/NOzjYBAQFyuZyn4zfdEd9DWF5CfNBzSEhQQmJUd08HpVOgzcXnbQU98+dOPRcRR/HyPnPxiyr5iyNJwOEA4YtL46VlBd9+9+Xo6IjgZfw87IiLm5qaTp85cez4QY1WChHNR3BYuhoL6VsleQd++H52bhJxOt6XVqPd8PZxDgv3lynW7Byu1DdWPunramyqTkqOKS0rCI8MLC7J6+65OzY+MDE5aGd/JS4+XCpbtb5ytqqmiKLVvY8fubg4ff7F35tbaiAiAaJ1ek1eQXp6RkLXo47RsYGe3gcRkcFJydErq/M2tpdX1uYhMgwMdl+3uTgxOZiZnex7w12p2sBwVUZmyt593+fmpxhMGhaSANGNzVXWV87m5ac/6GpvbKq9WZRTUXlTrZEUFedcuXo+LDzI1891aXm66+HtpJSou/dbRkYf9w10JSZHX7O5qNFKA4N8YuPCxycG3T0c5uYnCFJ1qyTPL8BzTbxQVVOSm5fW3XNvbHygu+eeje3l4BBfmXzN1899ZLSv827LdZuLZRU3H3TduXf/dmpaXHxCpEyxCjkKImpmbsTdw/5JX5dcIdbr8eGRJyWl+Str8/UNFf4BXhqtTLQ04+h8NTcvVaWWREYFbMiWEKcfn+g/c/b45NQgxxkqq27ZO1zJyknt6Gzt6uooKc2PT4hQa6RV1cUpqbEIGcWSxYBA75zcFBYSq+JZdw+HsfEBE7PVM48fRTStU0bHhFpZWXV0dNA0/XEOHgsX63S6ubm5K1cv9/TeIyg577XyfC6mniWsV/Aif3+5+BW0Y8ARBpNGtDT1xZd/LykpVqlUH2d3eiF2xMUlJSW2dtdv+HlqMTnidIijwVNjGcVCsqyiYN/+b6emhwEiWYBDRGm06za2F9w87Daky2XlNwMCfYKCb7i5O4SG+T/pe5iSGh8ZFZyWnlh0K7foVt7BQ/ucnG2mZ0bLK4riEyJ9b3i4ujq6uTlbX7l4/8FthHQA0no9VlCYGREZlJIaV1VdlpefdfzHw7433FdWF+wdroqWZgE0DAz2Xre5NDbePzzyJCs7xfeGh6eXq4eHy2XrCzV1xSYGA4hEHL0mmW/vbIyJC/Xz93B1s/f2de16dJvSKZ/0P/AP9PyPT/+tf6CL0invd7WGhvumpEbfLMosKEy3d7hqdXDP8MgTdw/H+ISo5ZU5/wAve4drHp5OTs62KanxkvXl+obK8IigpOSYm0U52Tmphw7vv3L1Ql9/t7uHk7ePa119eVNzlYeXY0Cgp5e3U3iEf2l5gQZbh4gAiKR0qo7OFncPJy9vdw8PNxdXu9i4iMmpka6HnefOn/DxdY9PiHL3tKutK9Fg6xFR/uvSRYDoian+M+eOj0/2IaRbkyzUN1YEh/j6+Lr53nD38/cqupWL4YrqmtK09ESIjGLJUkCgd05uMgOw5ZWpy1fOJCZHT0z16wyKX3AxSStuFef/9NNP9fX1Flekjw2WsEO5XF5dXb1//54F0SQLCN6nhQHb24sBpFhAspB3hfwtV3rIkc9ERVpCin83Hvy95Zm4561RoC/iekSq1JKfTxx1dXUZHBwUTMbbYkdcXFZW5uLiGB0ThuE8F1PP6sVk18PbwSHey6szkHe3RJQW30hNj8nISlBpJH39D8PC/X183Ty8nJJTYhcWp+4/uJNfkJmWnpCbl15QmOnh6ZSYHL0omp6cGiq6lefq5hARGZKdk5ablz423g8hDRBtYojex/dKSvOzclJKy27m5We5uTvm5KZJZatZ2Skb0mWEjPMLE2npCfOL4wrlWsfdZt8bbq5u9knJsdnZaU8G7jEsBhGJOFpvVC+tTGXlJPnecHNxtQ0NuzEx1W8wqlfXZiqqbl63uSiVL5lYbEE0VlyanZkdn5OXlJufEhYR4OPrNj4xkJWdXFtXrtHKSsoK3D0c3dzto2NCb99p1GLykdG+3Lz0tPT43Lz0nNw0N3eH+ISIoeHerJyU4JAb9x60Tk4N+Pm7+fg6u7jZZGUnPnzUjuEbkMMRR5kYXCxZjIwK9vH1cHKyCwv3b71dL5OvjY0PhIb5e/u4ZGWnFNxMf9x3j9IpS8tzVZo1iKj5xbGEpLCllUmEaL1ROz7Zn5Qc7e3j4u7hEBEZeO9+m06PPXzUUddQgZBRqZIUFmW13allIbYhW4iMDsrOSR6ffELrZVu5GCCK1ikrqoovXrxYV1f30XIxt0nHMpmssLDw2PFDouUpFm6vOQJEAEjoDEqlSjIzO7q8Mkvr1RBSAPIjgoAcxUICIBKZZ5a8xzofrUoDQAFIabTroqVJBmAcRyNEbSrg5OZ3incbRxxloUX+XwASyMLmHIU4CiACbfmv2XkfEoijWEgg8zH8jyQD8KcFcjTkLJcwt4uFOICEeH1OrZUYTNoNmYiilXzNIaIhIs1N25wNWFzg+XuFOFqhEtvYXrGxud7T02NJzfquH+/7hR1xcWlpqYurY0xsOIYrtnDx05g0vVFFEDKDSQMRwXEUrzUQpIyilXqj1mDEMFyGE3IMlxGUwmDEdHoNSSlxUo4TcoJS4IScpJRGE24wYRStxnA5RshJWkXRSr1BjZA5HQmlU9I6NUkpCVJJkEqSVFI6ldGEk5SSYUjE6fUGLUEqDCYNC3CdXqXFNnBCzoveqISIAAjnOJqFBIAUQco1mJQglBghM5g0HEebGExv0GK4nAUE4iiGxQhKRlJykpJTtBwn5DguNxgxklLqDVoAaYpWYbhMi0sJUqE3aFlA6Q1aklKSlJIgFSSlxHE5QSqMJpxvo8GoNTIYhktxQqbFNwhSrtOrWcDXioKIYgGJ4TIMl2OYnKSUlE7FAspowrW4VKuVkrQSIzaMJq2JxWid0sRiiKMMJjVByRgW44eiicFxUoETCi0mxXCZTq8xsYTeoNXpNQwgAaQJUqEzqCDCjYyGIBUUrdIb1VuyavDqD0XrVZVVJZcuXRK4mOfi/II8e4drq+JZgPBnko1sCgsJhKh16XxVdcnpMz+GRwTOL0yYWBwiCnF8TBCF+NAhyMeg6wCiINIBSEFEc5wBIvr2nXo/f3eSklliiFiI87TIQgIimuN0/IN+mpVwi/DHII4GmyrR5hcSIpLjFVhE8SU/DfxBFMfpgPnFQJtd5iFubhRHMQADkICIyslN6uvvEkvmc/NTl1emEdIhpGcBhTiK418tZlr4pV4MEKnBpCGh/m5uLgIXPw875WJXV6fYuAic2IaL+eBghPg3LY44kkUYZ37rUojjU7g9nYL94ju/WLQl+ZMOQApxus3kO/wbm09SQXDmrJg6FpAcp+dTPfDvZMhRCNEQ8SkXCMjh/FyShQRCNIT8n7hFp0CcDiIdgPTmtfgeTyKkt/RXSzgc32v5aA7+ipYBwDeT3czLAfnBBs0aB0I0nz2O43QI0Ygzjz0+Xwd/acDhiCM5jkIciRAJEYEQBfhqP1WOKIRovtPzas7WYcaPGcjRiNOxkEJIDxDNmXMYmfPYme825GeUOEAEQjp+IG3lYv5InV5VVVN6+fLlj9lGwT3LxS6u9qtrM/zd25Rn9GKIyLGJXidnu2PHD/n4upeWFZgYnO9LLMAZFjcxZgHQbMowMoTJRPBaCEB0bV2pje1FnV5pYrUQkQzAedXVxGoBJDZLwEwMZjJhDCAAohgWN5i0DEsYGYyF5pjSTSImWYDz55pYLQtxBmA8sTIsxgKcnybyEUwmFjcyGAsIE4MhpOPf9GalGOCIowAkomOCHnTdnp0f9fJxnpkdYQHF6wpGRsOwmMGk3hILTm3lYsTRGC6PiQ13c3MVuPh52BkXl5W6ujnFxUfihAJxm3kXf9kRCXaT73iHHp4peIYF5n+Z3VyehgIjs/Vtyy88WfOvUwxxBNyiiViSpW3yCx/HzOedIMzfEQYRhjicT3mzWUMccsRmHSynm1P28BkOeUoFW+aG5lpZLrSpUDzznXsatcyXs7V1FgVni6qyeXWOskRjg6erZzji+EQffPSz5VqEZSIMOfNkc7Num5XkKBYSkOPDzc0R1WjLA+LjwpHFNxZRgNeAniaus3Cxuqa27CPnYotDm1QqzcvPdXVzWJPMbcYo/pKLIUcZjJqH3bcvXT6blZ2alZ3i4eVI6VQsIBaXxu901DU2VWTnJiUlRxYWZUzPDhOUvH/gYVp6fGx8WFJydFlF4YZ0uaGx0s3DXqURdz1qa2mrWl6dovXKxaXx23dqm1urW9vqcnJTU9PikpKjkpKjbt9p2JAu3X/QmpmVkJIWU1CYMTzaqzOozSMOkQCS8wtjrbdrGpsrmloqxyefiJYn8wpSs9kQ9GcAACAASURBVHISMrPj2zvrCUpmMGkHh7qzspMSkiKSkqMe9XSQlGJ1bbauoZTWKQAknvTf63rUxkKcBXhSSlR6RkJFZdGhw3vT0uPvPWjrvNeanpGQlhEbHRtUXpFPULJnrChP7cWUFpdFx4R5eLoLXPw87NBeXOzm5hgXH4ERMsRRiCPQ77nSKsg7F+IXNgqdXiVwMdrck0Iqlebl5bm6OYolC9u5FVOQowGkxOsLt4pzAoK8JqcH795rtbG9JF5fNBixltYaewfrqJjgm0VZWdlJwSE+2bkpSrX4/oO2rOyU0rLCgsIsWzvrvv5HdQ0VHl5OKvV64c3MwCCvttu1MvlySWluSOiNquqSzrttFZXFaemJu77/6s9/+Z/V1aV32psCg7z8A7zKK24VFGanZyQsLk2YTcwcZWKIltY6e4eraekJbbfrWtpqa+sqsnNSS8sL8wrSM7MShkd7tLgsNCzQP8AnvyAzNy+j826LSi3p7u10cLqm1opNrDY7NzUpOcpoUkNEJSZHZ2YlVVTeOnrsh9y89ITEKHcPh5LSgvLKm6npcSVleSqNGGzaQ561F1NaTBoVHebh4d7b2ysQ8bYQuFgQUuDibfFSXAyRrq+/69LlU34Bnh13W0pK8y9bn6mpLdVoZbV1ZVeunuvpvWtiCIYlO+42+Qd6SNYXRUtT8wsTYoloZXXuus3F9o7m+oYKF1c7nFCMTw6UlObl5afOzo16eDlm5yRjhAwiWq1d73p0JzEpIjcvRa1d9/R2vHb9Yn5Blkg02/v4oZ3dlQddty0pqEwMUVpeeN3m0tT0sIkhOu+2uHs4dd5tm5weGRjsTkqOKinLJyhlYlJMRWXJwuL01PTIwuIkrVMPDD1ydbfTaMUswAtvZqWkxTKslgV4YlLUo+7OhcVJLx8X0dL0nfbGlNTYufnx5ZWZ8Yn+4dFeDbbOT7w4S6IrgYt3DIGLBSEFLt4WL8nFdNvtuv/2f/9f3+364uChvd/t+vLrb/7T94a7ZH25sqrY3vGqSi2BiIZI97D7TmCw1+rabP/Aw8ioQD9/D78Aj//1z/94915LfUOFi6stSSmNJqzn8b3omJC+/odXrp2rrStBnE6pXut61GZrf6GppVKuXNEZ1Fevn9u3/7sDB3bvP7Bn377v9+77bmCoG0DKnB6WIcori5xdbDFcbmKIltZaq4P7DvywZ/+B7/cf2HXsuFVtXRlBqu7eux0U7OvsYuvqZtt2p16LSZ/03XN2sVFpVnkuTk2PNTEaBuApqbEPuu4siCbd3O3mFyakspXunrsBgV5Bwd4urjZRMUFzC6MMiz8bDCJw8U7xYXLxluSTvGXq+amBX1e2puXcXBB/eq2XypdoMYu/udq+qghcvA2esRe/iIv1Rm1ZecGhI3uzslNq68qLbuWGRwRdtj4rWV+qrSt3cLqq1oj5Zdv7Xa1BIV4razM1dSXllYVdD+/caW84cmz/vQet9Y3l7h72BCXXG7XjE/3ePq45eWnOrjZ37zcDSM3MjiQmRebkpkzPDBuMmIkh3D3sPbycc3LTy8uLCwpyfHzdR8eeQERDhCOONJi05ZU3HZ2uYricBeSdjsZr1y9n56SVVxTl5WfExIY2t9aIlqc777Y2t9Q2NFZWVhXl5qWsSeYe991zdLqmxSW0XpGaFhcTG2IwqhgWT0mLffiofW5+zNXNdmFxYk08f/deS1X1rY7Optr60vyCtPrGMp1B9Wwe0V9ycU9Pj8DF2+LD5OJn2e2NZvJGW9IKI45Cm35COw8G3VqUZZeTVyvhjYnAxdvD4kfxQi5eXZv19XMtuJmpVIkB1DEsNTL65MefD7Z3NKWkxl66fEqjFfNd6H5Xyw1/lwXRWGJyeENj+cra7OT04LkLPxUUpmdkxl+7fh4nN0wsLtkQObvYf/X1f+bmpa1JZjFcmpAY+S9/+R+l5YVDw4/HxvsXFqeKS/Ly8tNb2+qnpkfvP2jPzEqanh0GkEAcwUItw+KFRZlXr53DCRnD4qPjT3LzMm7faRwY7G7vbCqrKLjf1TY23pebl1bfUDEw+KipuTI4xGt+YaTnccf5Cyfu3mvsedzu4HQtOjbYyKhZgEdGBd5/0Do7N+Lscq25pepRT3tNbXFVza0n/V2PejryC9Nz81NovfLZW/QMF3t6und3d3NCMort8OFxsZkKEWVxvdx0PnszssV7jL8i775m9ql8maJ4ndqiyG92WYGL31/snIs3ZKKGpoq5hXGdQc0CAiJarlwuLs253V5XWX3zVkkWSct5z5nZ+aH6xlKleqX3SWdFVWFdQ2ltXUlyalRNbXFVTVFpWa7OoISQVGs3MrNST576sX+wm2HxpZXJ1LTYsHC/1LTY9MyE3LzUu/dbN2RLd9rrMjLj09LjU9Jim1oqN2QLkMMh0gKkZQHeN/CgvLKQpBUQUSYWFy1NZecmZ2QlJKVEVtUUbsgW1FpxfWNFUnJUekZ8dk5S16M2jNiQbMwVl+Qlp0bcvJWek5s6ONTNsFqEqLv3WmbmhuWK5Zq64rKKvKHhR0Mj3YlJ4anpcZlZiSVleUsrUyYWe3Y8Cly8Uwhc/CIRuFjgYoGLBS5+8/gguRhyJAMwWq/ASSnDO6K/MQssw2Jq7ZrBpKb1CrV2jYU4RqwTlJSF+MtyMeRIiEiGxbT4usXuLNgo3mfsnItZQBpNOMOSiKNY8za1uJHRGBm1waTSG5SbnukkCzCDUQ0gYWK0eqOGD9ag9Uq9Qa03avQGNQu1GLkhWp5JTU1KTU1cEy8ARDKsxmBSkrRUZ1AYWbWRUZlYDUC4kVHrjWparzIYNQaTGiAMIA3iMD6chwWEwajlg/0QRzEANxjVtF5B6+V6oxIgjAEYH5ZJ61Q6g9rEaPlgEFqnpnRyvVGlN2AMy7vn82EdWggpfvcZhsVNDKYzqHV6Da1X84Etmw7slpyiAhfvFO8hF/MxDhR4mieFYKEWmUMY9ADpAaSNJvXw6KPOe00mBuOD3zYj4swBbJshdgQ0Z5XDkXkHOdy8OTTCtgTgUYijGUBsRqkRljFGkPKy8nypbHlsor+xqVKLSds7G7se3gGQNgewcrwWwPc5cvPSlviRreEYFEQYRkiamstlinkAcbS5zGIJeOE4ioUYeMrUW8JYNqM/kJnBX7yRq8DFrwl+lWljY+M3ufh3Fr1R86inPSMz3tfPpW/gAUZIIR/e+cZfyW9kOAtcvEO8d1zMblIkgE9jmjcZjWYhjTgDC0iIKKl8cWlligUEC81EvBlKT0CO2gzPN4e6MRDjyZGFGAtx8NTaYN4R1fwFmnOjQI7kuRjDpf6BHouiSal8ZW5+zMQQ0bHBqemxEOkA0iG0GWfMUVti4fjIYz6HAMkAPuaVBIhCHKlUrdzwd1taHWcADiC9ebw5ytmy9x0fA823a/OGmL3o0VNtWuDiN4t3wsUmFl9ZnR4cfjQ82oOTMhYQfMd+p5T6Wl1L4OKd4P3jYoiRtGx6dmhopGdw6FF3b8fy6oTOoDSx2MzcyMBQ98BQ9+jYkw3Z4vLq1IJonIWUwaSdnh3qG3jQP9A1PNqzIV1iWJLWqecWxqZmhoZHe4dGeqTyJQgpACmZYnlgqGtg6OHA0MMN2SKtUxGUfHJqYHDo0fBoz+z8iN6oeUYvphQRUYHLKzMy+crM3OiCaNLOwdrZxUauXMMJxczsSP/gw77+rrmFMbliFUBaqRLPzY/Nzo/Ozo/KFavrUtHgUPfA0KO+ga7p2VHJxvzg0KNL1mfaO+snJgemZ0YpWgkgTevUq+K5yalBvVErV65OTA5MzQyJ1xfU2vWlleknfQ+GRnpGx5+QtJwB2JYA099zwAhc/Gu8Ey7m37ssS7CAsGQ+YeG7ItPfoWsJXLwT7JSLXV0dYuPC34aNAhFjE49Dwnz9Az0Dg7yu2Zyrrr0pXp8XLU9FRQe5edh7ejkGBHq23a5NTIrMyEyg9eqJyYGwCD9nl+uBwV5+/u5l5Tcl68vzCxPhEYFx8REBgd62dpcbGitIWrW+IaqtK3NxtfH2cXZxs21qqZ6ZHR4c7o6JDQkO8QkI8kzPTJiaGTKxWsiRPBdrcWlUdNDyysydjiZnF9u6+vJDh/fuP/Dd/Qd3enrve3m7uLk7+Pl7pqTGtbTWUbT2/oM7N/w8+BTG3T332m43ePu4efu4eng6RUWHlZTm5Rdk7tu/KyIqwNvH1dPTdUO6DJFBLBEVFGbd8POQydeaW2vd3B2yc1IbGqs777bm5qV7eDoFBfsGBfs+7rsnky+ZFSVzR8d/j8zfW7gYmfO0CVxs8S9+61xMAkiYE12aU1O9c0p9ra6FOEqDSaNjwj09PYRYj+dhZ1xcXuzq5hgbF4YT8jfNxQzAOu81JSZFLoimMFy+vDK9vDo1PTMaFh5Q31C+tDJN0spF0WR7R5Onl3NicpR4XeTj6+rofK338X25cm1+Ydzbx7W9o7l/oOfqtYu9jx9guKKktCA1PW51bT6/MCMtI35ldZbWadYkC10P26NjQjy9nNo7GhXKtdGxvqLinOBQX0onhxzJGzq0+AbPxbV15fYO1xRKSVDwjdi48MmpYesr5/0DvJpaatUaaV19xYVLpxcWpmrryvfu+/ZBVztNayXrS3Pzk9Mzo0rVOk4oCwtzk5KjVlbn3T2cRUtTuXkZV69eXhMvAKBfXVtITYu3d7gmWV+Ki48ICfUjSbVKLQ0J9YuOCd2QrkjWl3p6HwQEelbXFBOkfHNXJBxy2K+S1LzigNnMDUQgjtbpVdU1pZcvX25oaCBJ8uMcORYuXl9fz8nJsbG9siZZYOFbWLUmniPvnFhfsS2Io1VqSVDwDScnx+7ubmGbpW2xU73Y2cU+LNwfw6VvXi+m5IqV+oaK1LT4lNTYyKjAyuqbt283Xbe5PDU9bDBpEdIZTYRUtpZfkJWSGruyOnfp8umDh/Zes7no4mprY3t5956vOu+2PO7rcnO3V6okBhNRU1eWl582vzAWGORZUprHAsrI4CykSEqZlZ38g9X3ly6ftrWztrG9dP7Cidi4ML1RBTnyF1xcU1vu6GSrxRQhof4xseGzcxPf7fryx58OXbp82s7hyrkLJ6wO7l4UTdc1VOw/sEu0NG00EXPz400tNVHRwalpcXn5GddtrFPSYpZXZ909nFbXZnPz0q9cvbi+IQJAt7wym5Qc4+JqK9lYyshMTEuPR8ioVK0Hh9z43//f/3JxtbW1s75w8ZSLm23b7Tparwbm1cI3xcV6g7q0vPDcuXMNDQ0EQbzpXvjegvej2NjYKCoqOnz4h0XR5BsNLPrV4/jjcLFCKb5y9YKdnW1PTw8AgBPMFL/CzvZYKr116fI5ZxdbLbbxFrhYsr7Q1FxdWV3S0dnS2laXmZ3g5+995uyJB1131Np1g0k7vzDe3tHqH+CTlBwjWV9ycLwWHHKjvOJmdU1pWflNN3e77p7Ox333XVxt1Jp1hiWra4tzcpOXV6bDI/2SU6IoWmFksKWVqe7ezrDwgAsXT8XGhVfXlOTlZ8QlRBTezN6Wi6tryhydbDBcFRoWGBMbMTs3cfbsieiY0KJb2VU1xYnJUe4e9iurczV1pfv2f7MmXtDptWUVhekZ8c0t1Q8ftd970BoY5JOUHLEqnnP3cFhZm8nLT79sfU60PAmRbnJ6yMfXxd7xilS2nJ2Tkp2bApFeqRJHRAZcvnKmoqqovKIwNOxGZlbS4HCP3qjd3F0Cg5wWctjvN/j5R0DTOlVObuqhQ4caGho+ZhsF/6nRaG7fvr3/wO7pmeG34oP4R+NiiCiVWvKD1V7/AL/JyUkhZ+a22BEXV1VVnD798+kzP6rUEsTRCJHojWkHiNPNL45XVRffu397emZkTbyQlBJ1+vRPHp7Ot4rznvR1La3M1NSWhoUHnjx5LC4+XCxZTE6JLSnNn5kdXZMsTk4N5Rekj4z29g10OTpfVanFLKCqqotycpPXJPNFt7LjEkKHRnqWV6abW6vjEsL9A7xCQv3utDetrM4NDfc2NFa2dzQZTOrN+lAYIQ0N81lZ420UV7WYPDDIJyw8YGS0LzIquL6hYmi4R7K+2Hm3OTs3ZX1DVFl9a/eeL5dWZghSGRbu5+fvPjM3IlOsrqzOxSVERMcELy3PuHs4Do/0ZuemXr12sbunU6kS373XYn31rJPL9fUNUVZ2UkpqDEI6nJTn5qekpMWIlidXVmduFWd3PbwtXp/ntx3Z1It/nUj3Ncc/CRFJUvKExOi9e/e2tbUJXKzT6cbGxs6dOz08+tjEaKF5+6I3zF8fOBfzLGHO6A1JuWLtyy8/y8rO2tjYsBh/3vUTfr+wIy4eGRlxcLD9/Iv/UKnWOU6PIAnB6+ti2wtAtEyxmleQduXqWSfna07O15JSojvvtiyKpsMjAq9eu+DkYuPodL2ltTYiMjAxKdJgxGbmRqNigmzsLrp72l+zOR8VEzg3P9I38MDb10mlFrOArG8syy9MJymlUi2uqim+bH3a2eX6hYsnaupK5+bHxsb7gkJ8XN1sr1w76xfgPj7Rv3VbSS0uSUwOEy2PNzRWePs6a3FZUkrUtevnm5qrBgYf+dxwcXC84uh01cvHOS09TqFcq64tPnp8/+ranE6vbWyqTEyOjI0LzclLTU2L/fnEkbiEiJXV+dAwv7Bw/9S0+MSkKEena/aO1j6+Lh5ejhmZCXLl6s1bWbn5qYjT6QzqBdF4dm6Ss+s1e8fL123OjYx14+TGb25C/JoUgCOOQBypwdb9A7yvX78+NTVlNBo/zmFj4WIAgMFg8PHxLC7JnZsfMeiVHKdDkH4r9ooPVThEcYjkOApAXK5cae9o/eKLz3kDhSUBnoCt2BEXkySZkBD36d8/efLkgUGnQZBEb2wFAyCSYXGFamVxaXxhcWxBNCaTL1E6lYnBN6SihcXxhcWJ5ZVplVqsVK/J5EsAkgajRrw+N784uiAan18YlWzMG4wanJRtSBcZgCNOp8EkCtUqw+IsILT4+qJofGllcnFpQqOVGE1anV4p2ZgXLU/ML46uSWZJWr61PizAZQqRkdGotWKxZI5hcZliaU0yq9Ks6Y2aVfHMgmh8QTS+tDIlUyyZWEyLr6+KZ4wmLQsIjNiQK5fXxLNSuWhdurgompBsLBpN2IZsSby+oFCtbciWllenF0Rja5JZyfq8XLlsZLRqrUSpXuVDXXR6lUK5siAaW1yaWFwa1xtU5vH/RliAgBwOEG5kNCNjj0+d+ikzM1Ov13Mc93GOnK3qG8uCyMgINw+H6ppbNKVAkELwA3X4fUti4WIW4KPjT6Jjwvft2zc1NYU2d9f+OF/wv4EdcTHDMKWlJVYH9+XkpKmVYg5R6A16OxIs1EKEI0RYQtcAv6Pd5oYFCFH8ps4sxPhoNMRtxtch4umut8/spEcAiDNQazl4M8AP50vYjG3DfzH3fJpNDREQEizEECJYiJl3k4J81BxvQCfM2/1BzBzXxxHAHESHI47c3IjaHBVi9hTmCEsT0GZNACQgpPjt9fi2MCzGp+AAiNiyacLvfOf5ibDeqKmuKT148EBtbS2vxbzpXvjewqLBQQjT09MOHtrv7++pUa8jSEHwJrOgfPjCIV5ohiHutDedP3/mxIkTIpFI4OLnYUdcDABobW09d/7M+fOnJGsLEJBvkovx7WRb6iGec/DOi32evH4Jb6gVb0yebvpHEqQiMMjXyurA3bt3BfcjHgCAkZGRb7/75ssv/951/7ZBp4bsm03W+qELh0iEKNZETE2NhIUFffXVFyUlJVqtVuhOz8NO9eKhoaHQ0JBPP/0//U8e6mn1m5yg7XzV4nlLHK8vb+hyr1/sGxs8iAQIB5BgASFamj5y9KC9vf3o6KjFZvqG++H7DoSQXq/39vb+6ssvLl04PTM1CFhc4OLfEIQIyOKYVhYc5Ldnz+7Tp0+vr68Lr/bfwA71YiiTye7fv/fNN1+EhfgtzI29dWMZtZ087+D3dg165614+1xstgWpNOLc/Iyvv/6yoKBApVLxI+fjtBdvBQCAZdn6+vqgwMBvvvqspalKrVwG8K1PXz4cQQjX0YrR4ScHDx44ceJEfn4+QRAWIhZsFL/GjrgYAggh1Gg0OdmZ337zRWJCtEK+Cswbuf/u+xttS1j0drLtkc9jt+cd/IZKeM1WvLlB8gtaN18RIJIFxLpU1NxSs2/f90FBgSKRyKLFCFwMIYQQYhg2OjJy7crlY0etuh7c1utVLMChOYm2OZfeOyfBdyBmxx7KsrAMIG4yYaLFKZvr1keOHM7JyZFIJBBCiMwdSeDiX2NnXLwJtVodFBS0f//+/IJckpIaGbW5F77gab0+iwnye8lT4zXiKHP6N0izgJbJ13Jy048ePWRra7u4uGgymd505/uwwC86mUympaWln3/+edeuXXExoeLVWcaEI0hxiEKIRPBjpGOEaAQpBGkEKcDiCFJq5UpNTeXZs2f//Oc/9/T04DgurNe9EDviYr4XQggZhnn8+LG1tfWZM6da2mpWVme0+MbWpNHvsX1AEF6ecjGfdAZxNAtIqWy1pLTw7LlT+/bvrqmpIQhC0IV/AYuLm9ForKurO3PmzLEjVumpCUMD3WrlGmQJBAnuo1SNOUhCQCBAIkgDhlpanCouyrl46byVlVVqaipv6eK7k8DFv4GdcjHHcTwX0zSdnJz8X//bfz1/4XR9Q+WiaIqFvML1jhadBHk52aoXm1M86w3au/du79v//Z/+53+3tr6kVquFNZbngacVkiQrKiqOHz3y1//zb3ExEeOj/Qa9BrAEQsRHaERGkOQQjSBtMhKYVlFfU7V717d/+9tfo6KiFAqFJfuE8Hb/beyUiy3r6QghuVxeXV19+PChXbu+tXe4PjU9wgDzlioA4mbXqHfdP15feDv4+7QT0muMls36WzbuA4hkAckCalU8X11TcuLkj6fPnCwvLxWLxR+5T/G22HpDWJbl6XhocNDvxo3//PunFy+ciYwMetDVJpMvmVichYSJxRmAs4B4vwQSDMB5YSHJAsLEYq9WlInFACRZQEBEMQyuUolHR58U5Gd5ebrv27Pn/Llz7e3tvI2Y26LMCf3qN7AjLraA52LecNze3h4YGPjTzz86u9jXN1R2996dXxwnKDmA5j0yNre3MG+BtRkxsc2PL5StZ72whNc/GECShQSvMyKO31uEtOy48Rvyms3cSfNf7UhL/QGkIaRpnXp5Zfbxk67yiqKAQJ9Dhw44Ozv19vZYHCcE8IBbYDFQKBQKPi5cr9fPzMwUFRU5Ozse+GHv2XMnPTydwiMCMrOTqmqKb99paO9oev+ksb2j6U5HY9vtev77q0nn3ea2Ow2NzVUFhRkxcWEens5Xr1788cejR44ciY6OHhwcxDBMIN+XwityMYSQIIjx8fGSkpJjx46ePn3S0dEuMjK0sam6p/fe8OiT6dnRufmJTRmfXzDL3PyYRSw/vlC2nvXCEl7/4Fn+y8L43PzYgmjy16e/8BKv1sydNP/VjpxbGFtYnJiZHRkd6x8Y7K1vqIqNi3J1czl8+ODx40dtbW16e3uNRiPLssLgsQA9C7VaPTk52d3dffPmzdXVVYZh+KU8uVze1dWVlZXl6upy+PDh3bt3WR3cd/78aScnO3cP5/dKXN2cPDxdXV2dLltfOH36ZwdHW3cPl1crysPTxcXF4dq1y4cO/7Bnz+6DBw+eO3c2Pj6usrKSX/i1cMW7fowfDF6Oiy0zDgghhIBlWZZlBwYGoqOjvb29ra2tjx0/bHVwv5XVPhvbK07O9pti5+xiy4uT81Ox/PhC2XrWC0t4/YOdXWxdXO2cnG3s7K9ctj5rfeWcg+M1F1d7F1c7Xn7jxNdp5k6a/2pHOjnbODnbXLl6/siRg1ZWVseOHTt16pSnp2dycvKDBw9UKhU/7+YE97Ut4F9LBoNhY2NjcXExOzvbysrqwIEDp0+fHh4e1uv1EDKQ9/eEEEIEAMIxem5urrGxMTs7u6CgIP/9Q2FhYUZGho+PzyeffHLmzJnU1NRXK6egoCAnJyc3N7ekpGRkZEyrxSwvJwDAVjOX0KN2iJfj4l+Dz2JlMpl0Op1er5+amqqpqQkPDw8ODg7ZgtAPEw4ODt999913333n4eERFhb2rqvz6uCfQnBwcGBgYGZm5tTUFP+8eF1YGC0WEwRPqzyV6HQ6HMeHh4cjIiJ27dr1l7/8xdHRMTs7e2lpiZ9AbDuHAAAwDGMymYxGo+k9g9FoNBqNFEXNz88HBATY2dkNDw9TFGUwGAwGwytXGAAgmCNeH6/LxdyzhnkMw1ZWVoaHhwc/cAwMDIyOjpaXl1+9etXa2vrOnTvvukavhYFNDA4OTk9PW9ICWNjn9bvBhw4LFyOEWJalKOrevXu5ubnOzs779+8/fPhwdHT0w4cPZ2ZmSJLkyXpb9rHcUgu/v2/gDYzNzc2HDh2Ki4uTSqWW+e4rF4gEIn5tvDoXo2fDGS1PhY8WZRgGfLDgbS8IoZGRkeDg4Bs3bshkMpZl33W9Xh18i/jvFpr4nbrQHwEW3gQAUBS1tLTU1dVlZ2e3Z8+e48ePu7u7p6enz87OQghZluU+WD/ZrUN1fn7+2LFjf/vb3wYHB3nzAgDglYv9fev5ceK1uPgXz+DXv3ygsPTXiYmJkJAQPz8/hULxQTdt2xfnVrzb6r1NoC3TOEvbAQA0TU9NTTU3N2dkZJw8efLgwYPOzs7FxcUrKysGg8GyqvlCZfBlFMq3DW6L+s8wTH19/eeff+7g4DA9Pc0wzOsUK+D18TvYKP6Q4DvZ2NhYcHCwv7+/XC5/1zUS8DtgK33wmiBJkmtra0NDQ42NjdbW1n/605/27dsXHh7e3t6OYRj4g25Cwd+EtbW10tLSzz//PDExcXFxUa/XW1oqMOzbh8DF20Pg4j8ktuqGvFF4aGgoPz/fzc1t165du3fvzs7Og+rlTAAAIABJREFU7ujoWFtbU6vVvKrI/XGJSafTLS8vX7t27fDhw3V1dWq12vLi+eO9ft5/CFy8PQQu/kPCMkM3Go0DAwO5ubkODg4HDx68cOGCn5/f7du3V1dXMQxDz66//SGJyWKpaGtr279//5UrV/r7+41G4x+ysR8EBC7eHgIXf4jYar7catC06Hp6vX55eXlgYKCmpsbW1nb37t2XLl1KS0vr7OxcWFjgo+k+koVNy53RarVBQUF79+4NCAiQyWR/7KnA+wyBi7eHwMUfIn6xlGTRahFCFEUplcru7u6wsDBbW9tPP/302LFjiYmJw8PDarXaaDSC57up/bEBIbx7966dnd3nn3/e19fHW2YE7fjtQ+Di7SFw8QcNtMVTmKZplUr15MkTf3//L7744t///d+PHz9eVVWlUqn0ej3YjFP4SNThXwNCqNPp2tvbjx49amtrKxaLhVD4dwKBi7eHwMUfNBBCvI/E3NxcYmLiyZMnDxw4cODAgdzc3NnZ2fX1dUt2860W4Y9TL+abL5VKW1paDh8+XFNTs7y8LOjFbx8CF28PgYs/IFgW2XiFDgCA43h/f39ISMjJkyc/++yz06dPp6WlDQwMyOVyi+fWR0i7zwNCiGGY9fV1e3t7a2vr8vJyk8kk7MTxliFw8fYQuPgDwtbADZqm1Wr1/Px8YWHh999//4//+I+fffZZZmbm6Ogo7ySw1a3tXVf8vYDlVphMpqioqF27doWGhlr824S79NYgcPH2ELj4AwIftWEymTAMa2hocHNz+/HHHz/99FNPT8/W1lapVIrjuMFgsHiqCa4Cv4DFgW91dXXv3r1fffVVZWWlTqcT3lhvEwIXbw+Bi983bPVR43/hs0PQNC2TyTo7O5OSkk6fPn3o0KGff/45Pj5+eHiYX52zOG8JzLIttk4UDAZDZWWlnZ2dlZXV8PCwJdpFwFuAwMXbQ+Di9w0WSuVZFQCg1+unp6fb2tpu3Lixe/dunoI7OztHR0dXV1eFsIVXAMMw/CLe119/HRoaqlAo3nWNPiIIXLw9BC5+P4E2U/lIJJLu7u6IiIhz587t3r3b2to6IyODT6pgSSIh6HQvC97aIxKJvL299+7d29fXp9Pp3nWlPhYIXLw9BC5+r4A2A3ZxHBeLxaOjoykpKfv27Tt16tT169cLCwstqW2QkFHhNcC/vYxG49jY2IEDBwIDA8fGxt51pT4WCFy8PQQuflfYqtJaDMR8PML6+np9fb2jo+OePXv+9Kc/OTk5PXr0SCQSabVaPl/2VkVYUIpfAZa7rVQqfX19//KXv1RUVJhMJuFmvgUIXLw9BC5+y/jFChva3JeA38VHJBIVFBR4eXkdOnTo5MmTjo6OhYWFY2Nj/BYbwrrc7w6GYQYGBr766isnJ6eJiQl+Iy5hqvFGIXDx9hC4+C3DQqYWc8Ts7GxtbW18fHx8fPxPP/30ySefuLm5dXV1zc3NSaVSPo/Pu671HxZ8KrvGxsZz5855eHiIRCLexe1d1+uPDIGLt4fAxW8ZFl2YIIjl5eXq6mpHR8cTJ04cO3bs2LFjPj4+zc3Nk5OTlngwSyofYZnuDYFhGLVanZ2dvXfv3rS0tJWVFeEmv1EIXLw9BC5+c9hqgtjqqcZvdCQSiTo6Or777rt/+Id/2LNnT3BwcHBwML+g/8obsgl4WaDNSLz79+/v3buX3zH6I0+i9KYhcPH2ELj4zWGrOcICrVb75MmT1NTUK1eu/PDDD2fPnq2trR0eHhaJRJYJskABbxP8DVepVMnJyZ988klkZCS/6yMSohbfDAQu3h4CF79RbFWHlUrlo0eP4uPjf/7550OHDvn6+mZmZg4MDOA4bmFqThj8bx2Wmz8xMXHhwoVPP/20o6ODX8QTnsWbgMDF20Pg4t8FlkG79QsAAAAgFou7uroaGxujoqLOnz9/4sQJHx+fxsZGkUhEEMRW74iteHdN+biwdeKi0WhaW1uPHj3q8/+zd97RbVxXwrcSe9NONmWzztls/K2TTbJJvqwdb3aTb504jmPZliVLtlWsRlISKbH3KjaxUyRFir2Jvffee+8gWEASAEG0AcBO9D7z3nx/DACBMmU1qtm45x4dCHzz5g3mvd/cue/d+3x9Ca+xCcePQ0ws3ltMLN4vMZ5eIzJIiEQiBEHy8vI+/fTTN9988+9//3tgYGB3d/f6+jqR9NI0zp8pAQCsra0VFBR8+OGHTU1Nm5ubJhY/DjGxeG8xsXhfxLDgAQCgUqmkUimFQsnJybGwsHj99dfNzc0DAwOpVKpUKiXS0JhA/AwKhFCtVu/s7Li6up45cyY3N5dwHz3tdn3ZxMTivcXE4n0Rg1G8sbHR0tJC7HF56NAhGxubmpoaCoXCYrHkcrmxR8IUU/CsCXFf1Gp1QUHBm2++aWFhwWQyTSzedzGxeG8xsfiB5I5JNoNotVqZTIYgSEdHh6+v7/vvv//nP//ZwcGhoKAAQRCVSmUc7mx68302xfCMnJiYOHXq1MGDBzs6OhQKhemRub9iYvHeYmLxA4mxU5gQpVJJo9FaWlpycnKsra3Nzc1tbGwSEhKmpqbEYrHxFhsmecYF6jev0mg0NTU1dnZ2H3300fT0tPGj1CSPLiYW7y0mFj+oECyWyWQcDodMJldVVVlYWBw8ePDEiRPR0dGzs7MSiYSwpIy3Xn7arTbJvcXYfSQUCsfHx0+ePOnu7r6wsKDVak03cb/ExOK9xcTiBxLCEJbL5WQyOTEx8dSpUz//+c/Nzc0zMzNbW1s3NjbUajWuXyllSuXzfInxJtkYhq2urkZERPzxj38sKyvb2NgwsXi/xMTivcXE4i+QO5apQQjFYvHY2FhVVZWnp+ehQ4cOHz4cHh7e1dVFp9M3NzdNSRe/HELcd4VCQSaTDx065OHhMTw8bFgn87Rb99yLicV7i4nFdxPjaToMwzY2NjgcTl1dnY2NzZEjR06cOBEQEFBYWMjhcAz7IZlA/OUQw6NXrVYnJSW9++67Pj4+xI6ChgJPt4XPtZhYvLeYWHw3IX4ZlUolFAqXlpaysrKcnZ1fe+01MzOzsLCw4eFhgUBgvNecicVfJjF4mRYWFmxsbN56662pqSnT2vB9EROL9xYTi/HPrVQjbCKtVisUCmdnZ6OioszMzP7yl78cPHgwJSVlZmaGy+USE3TQaKMj0yj9MonBPaVQKCorKy9cuBAYGLizs2PKU/HoYmLx3mJiMSGGsYeiqFar3dzcrKqqsrGxee+99z744IO0tLSlpSWBQEDsr4Hrkf20W22Sxy4AAJFI1Nra+qtf/SotLY1KpZpY/IhiYvHeYmIxIcTvIJVKu7q6srOzAwMDT5w48cknn/j5+fX19bFYLENyd2gK1vgqCbGmgs/nm5mZffLJJ3V1dWKx2PQYfhQxsXhvMbEYx3EIoUwm29jYIJFIfn5+R48e/a//+q8PP/wwNjZ2eHhYo9EYtvs0zdF9BQXDMJFIlJmZ+dZbb8XFxVGpVFOy/0cRE4tvi7GLk/h3bm4uODg4MDBwc3PTsL7ySwkd46lwg1NCLBaPjIwkJCScOXPm4MGDTk5OFRUVNBpta2tLKpUau5KN6/ny/Tgm2VOIrVgYDMbp06dPnjyZnp5uYLFxxzD1h/sUE4tvC9CLRCIRi8VisXh0dDQwMNDX13dlZUUsFotEIolEQsSDPu3G7rMY+KtUKnd2doaGhmJjYy9evGhpaWljY5OcnDw/P7+xsUH4hU3ANYnhma1UKgcGBuzs7A4fPjw4OEisJSfykBjS7z3txj4fYmKxTgxv2UKhMCIigkihcOzYsT/+8Y9/+MMfPvvsMzMzMwsLC29vbwRBvnzdC0VRuVw+Pz9fXl5ub2//2muvHT16ND4+nkQicblcoVBoWhFhEmMx+KZwHBeLxY2NjWfPnnVzc0MQRKvVUiiUuLi40NBQYkbhaTf2+RATi3VioMzGxsZ77733y1/+8kc/+tHLL7/8gx/84Ac/+MGPf/zjH//4xy+//PLrr7/OYDC+fHMUCIK0t7cnJCTY2dl9+umnFy5cSEhIIJFIxgktTUkkTGIQ4/6g1WoXFhYyMjLOnTvX0tIyNDSUmZl57Nixw4cPT0xMKJXKp93Y50NMLNaJwehbX1///e9//53vfOdrX/vaC7vlwIEDv/jFL2g02rPMI6hPAWy4oj03K4L6VaLb29sCgYDYX/J///d/jx8/fvPmTSqVKpPJTFawSb5AjLsWiqLLy8sHDx788MMP33jjjZ/+9Kff+MY3fv7znxcWFopEoqfd0udDTCzWiYE7EonExcXld7/7HQFfYxZ/61vfunDhApfLfZYJRQwPDMPUajVh1Ro8vIaRo9VqFQqFQCCorq729vY+duzY3/72Nx8fn6amJgRBCJ+4aYGaSb5ADOOFmMFTKpWLi4tvvfXWd7/73a9//esHDhw4cODAD3/4Q09Pz83Nzafd2OdDTCzeJUTWx4KCgsOHD98B4hdeeOFHP/pRVlbW9vb2027mFwkxSLhcbkdHR01Nzfb2NjG7bWwds1is+vr62NjYU6dOffzxx5cvX87NzR0dHeVyucbgNq7z6V2QSZ5FMfQljUbDZDJbW1uDg4NfffXVAwcOGF4oX3zxxffff5/H4z3txj4fYmKxTgx9C8MwKpVqa2v7eRb/4he/oFAoz2DWsTscEUKhMDU19cMPP3z77bc7Ozt5PB5h5+7s7MzNzbW3t/v7+x85cuT48eN+fn5FRUVDQ0PENg2G9cLG3gmTp8IkewrUZzSOjY09dOjQD3/4wwN6Id4pDxw48MYbbxjmV0wd6YvFxOI9RC6XZ2RkvPLKK8QT/sCBAy+99NIvfvGLy5cvC4VCYi7rabdxlxgorFAoGAxGcnLyv/7rvx44cODb3/72xx9/XFZWRqRSi4yMPHPmzJEjR4KCgqqrq6emplQqlWk6ziQPIYZus7W1FRQU9NZbb33jG9+4A8QHDhz45S9/2dnZub6+bloKeU8xsXgPUavVbW1tH3zwwde//nWDp/jw4cPZ2dkSieQZ7FJEe7RaLY1GKygoOHjwIPGqeODAgX/+53/29/evrKx84403vvvd77755pvh4eFLS0tE1JxhSfXTvgKTPGdiGAVKpXJkZOTatWuvvvqqwTthYPH/+T//Jzc3l0qlmmYg7ikmFu8hxAJJFxcXg1387W9/29rauru7mzAkn7UuRTSJzWbn5ORcvHjxlVdeMVgo//iP//jXv/718uXLtra28fHxDQ0NFApFJpOZlqmZ5FHE4MsicliPjY2lp6f/5Cc/MWbxCy+88PLLLwcEBIyOjpp2Y7qnPAkWQxxCHNzxFf5s0WyXENFEqampBrv4n/7pn6Kjo5+pVy2DDw4AgEGA8Hk3ExJee+21b37zm8avisS/x44dI5FIq6urhlSz+O6UmCZ5HgXi+nEFiWEGIA4BDp7AHb1jXoHIpJqWlvbee+99//vff+GFFwg75pvf/ObRo0drampUKhX+lZkENhpZD/D4eTJ2Mdy9U/uzLoS12NLS8vrrr7/00kvf+MY3jhw5UldXp1Ao4Oe2nX/qolKpRsfGXN1c//WnPyUo/LUXXrhj2vHSpUvr6+uml8QvmXyOxRDiEMP3Xk7+WIXwdIlEov7+/ujo6D/96U8G6/iVV15JS0uTyWT4MzZwHr8A+CCvAk/ELoYQGiEAwwGGY+Bp9Jj7FwAAhUKxtbX91re+9b3vfS86OppEIqlUKiIZxbMghszuc3Pz3l6+3/vHH77wwosvvPD1r73w9a+98PUDL+wKVHnzzTeHhoa+lJk0TKITiAPs6YwpQ+pqHMfVajWDwYiOjv7tb3/74osvvvjiiz/60Y8iIyOJVcZPpXlPTDAcw3GjTHUQPtAryhPyF0MIURRVq9UqlUqhVsrVcqVaqXpWRalUKpXKjY2NlJSUb3/72y+//HJjY6NAIDD8Sal8Vhq/tLRkbW39H//xm68dePFrB1584YWv6XWXZfz973+/sLDQeOsjk3z5BKCYVqNVPfH+qVariTMSQ0MulyMIkpGR8etf//qll1763ve+5+DgQCKRZDLZszNwHoMolSq5SiUn/qNWqzEtCrFn0i7e2dkZHh7Oy8vLycnJzs7Ozs7OuZfk3kvuedT9F/h8zdnZ2c7Ozv/yL//yk5/8JDQ0NDs7+4vbcD+N/OIv73mUsWRnZ8fGxn722Wff/cfvvnDghZdeeun2cqKvfe3Ai1//7ne/+2//9m8/+9nPXn/99XPnzg0MDOzLajyDFWCcQp5Ym0yIVqvF7lsMCznuWeBzZVAMaO9LMfQudd/f4V+oAKCEGn1zu53EZ2PXEPGLGT4/4r3AcRxCXaJXFEUFCK+tsTUv88E60j3lgQZRdnZ2QUFBdnZ2RETE6dOn//3f//0f/uEf3njjDUdHx6ysrDsKPy25/zG755d3k6ysrLy8vOzs7MzMzN7unlUeXyoS3/+tfHIsZjAYsTFxtla2rvauHg4e3i7eni5u91LXe+k9D7xntXt87+Hs4uXq7uniZml+4fD7H3zw7kEHa1t3J+f7aMMeBTycb+v9H3XPAk529manz/72l//xzX/4xne+851fvPqz3/z7L3/1bz//za/+49VXX/31//3tZ599lpycnJaWlpWV1djYiCDIvviLjSshPhO5CCYnJycnJ0kk0tQTkvEH0Uev4QHONTk5SZyARCIRMeXQKPP1frNY5x/QaDRD/UOB3gEOlvYeTg/U0/ZzlLk5OXs4u3q6urk5OttYWh378Mhvf/mr//eH/zl+9GNHWzsP531pzyPqQw+9L4KVl7OHj5O3t5OXl5On9aUr0RFRfb29CILc/618EiwGEKIYNjI8evH8JcszVsnhKflx+fmx+flxz67mxebl3sjNi83LicnJjs7Oj8sruFnw0FURur8tLIwvuHX9VqRHpLOFi+MFx1C34BvekXG+0fHX4uwtHCzNr+Tl5YlEIuLFUK1WG2LqHlEIQ1guly8vL1MolKmpqY6OjmvXrtnb27u5uXl7e3sZxNvD28ddr25e3nuqq5E+UAH3B9E9a36gGu5XDT+Ai4uLvb39jRs3ampqxsbGFhcXuVwuEd+4LzdCfzcwiEMcx+VyeWlR+cXPLlx18M6OznqKAycvNq/gZn7BzYL82LysqKybfnEJgQkZERkFN/Pz93sUPDtaEJdfEJuffzMvLTrN6bLThXMXcnJyqFTq/d/LJ7OmDUcxbGBg0NbSNjk8WTAjAAII+BDeSwEfAD4G+BjgwT1176MeqsCeNRMfAA8CHgB8uIfevYbbVel114ECvd7lwLs12FADXIVaBAN8iAkgJsDgKoB8DAoAWAVtZe3eLj5FRUVKpZJAJ/5omyxAo9UjBIXLyso+/fTjDw6999e3/3z4yPseni6R10NS0+Jz8zLy8m/lF2TlF2TlF2TmF2Tc1sK99IEK7CqT+SC6Z+UPVMNeWmCkt7/Mysu/lZObmZ6RfC3I18bW8sTJj//+7tuHPvzAysqqqqqKyWQaFhU8clZoCCEg3BQymawov8jewq69pE3FUu3dkYwU0+vd+u3DDSLIh1CAAx7QfwOgAAIe0H1zt/Fyl8H1yAoAfw/dTRgA+ADwwD2xsBegbg9kKICAjwEBEC2Lq3KrrS1t0tMzKBTK/d/LJzR3h2HYwMCA7SWblLDk9el1nA9xHsQRfA/lEQpxHsD5GOSjkK/FkbsUfoIKeXvr/dcAeDjg36kPVAPx+0CeriqMj2MCHPCI5kHIw3EeDgWwpaTF3dm9uLiYYPG+WGGEA1SpVA4PD9vYWP/Hr3918tQnicmxHZ2NC4skiWxdJl+XKzcUqi2l+iuuO0rVjlK1o1BuyeQbQrGAxVns6WuLjY0+ePCdV3/2qqWl5ejoqGHnbHy32+dBxXB/5XJ5cUGho4VDd0m3mqH+gs4DDZ2HjwP+Ux5WupHFh5AHcb0SyN6PygHO0ynkA6gDMcA/r3fD0b1QoH9y6GqGCJTSZBW3Km0v22ZkZCwsLNz/rXziLA5NXiOtQQRABINceHcFkItBLga5KOSikAu+sPCTUMCFAPmcPmgNe+nDNQbjQgyBGNEGDgQIAFwIuTjgwaaiZjcn131kMWHBra4KxsZGwsNDjx//2NLKvKy8YGy8j7Eyvy1EAJRCXAagDEDpV15lAJcDSPwacgzKJLL1FebCwGBP5q208+fPfPLJsbCw0KGhISK3CeE7eug51TtY7GBh31XcpVpW3WfnwZCnPKyMxvvn9VGrxTkYziEwggEuBrgYhmBAB5Y79AFOB7i4XiHgAoAAgGAYggIeAFwgpkqeGxavT6/hPAgRgHPhXorjXHz3N3cr+UR1DxAjECIPUANE9tKHagzk7qoBciFAAEQgRHDAh83FLW5ObvvAYv1xEEIul1NWVvzZ6RN/f/etgECvwaFOAOQYkAIogbgUgxIMSggif8XV+IEEcTnA5QCXQVyJYUq5XDgw2B0U5H/w4DtHjx6prq7UaDSGFesPeYuMWFxUUOhgbt9Z1KlaVt5v53mQDvw4Fd9L9/MUhqvej6pwnSK4YQBCBBAsllClzyGLDTY/AnEeDrkQcIAOcMSbu/GNeepvUoQfAIH6f3HIw+HD12a4TH2dXP1Vf4Fy8buV0fko9Cx2d3YrKSl5dBYTx4rFYjOzs79/43fnzT5rbK7iC5a1qBgFYoBLMSgCuBjgUqAnMgYlxH9Nqv9ZpACXA6jAgEKjlW5s8qqqSy9cPPeH/35jZGREJpM9ylrDXXZxYaGDhX1nUZdqWbVnJwFcoPMBPu3RdGevRnDIhQCBkI8DLoAcsC9uSciFuADHERwg4DZJeDjg6A1nBMdYmK687meB8C6nNoxZnVPFUFIHKAj5ACBAQpNW3Kq0uWybkfEM+4ttLtkkhyavfY7FxA8B2BjkQSVTpVhRQj4ECIDERXKeDRbzcC0bldMUqhUN5OMPw2KjRwtxIwEHqJZVWqaGeGjfswaAQC0LVS6rMA72uebtYrGbk+ujshjiGAYBACqVqqSk6O/v/jUk1H+RSpZI11BMRJjDAJcAXAxwMcBN/DWoZC8l/iQDuBwFMolsg7JA8vZxu3TpUl1dnSHf/8PcpV0sLnKwsO8s3pvFEMG1LFRBV2qZWmhsij71kYVAiACIAMWyUk6XQwFE2VrABfczIr5YMQTI6QoZTY5yMINRDLgAcAHkQYwLlAwVxsE0TI2GqTEapHdnMRfiPBzlolK6XMFQQt5tFkOCxVwgpkrKMytsrGyeSxZDLiSe2Aqaoimvpa+qH1vFVBw14AP4ID71x91jxIuSW9eyuCPIbef9A9Ww2+WPcsH2vLArrxsZQSAX4vcxi6LlgqVeem1qg2hRcsek3+NgMQS4UCgkk8lXrC2DQ/xGx/sUym0M3vZLPG3qPZu6J4uNoAylEMpVGmFvf/v7779vZmbW19enUCgebmQ9AIt5OLVvuTSuYocietBp58esECIoFGDjzZP5N4sUXCXgoziCgs8ZHA+qGh46WDOSHZEjoomgAEI+ADwM5aFwFaI8VDAt6Crq3lkU9pb2UToW7l0hT2dC8clr+TFFlO5FIIBAbxp/SViMIzhgY5ALpYvSxKCkvJv5YBOANYgJAORD/cqKp69CisjhE0dK+yIw9lEYCnzuzt3x/e51FBDjwTXyZqRj1FTtFHGbdx21l6q5WHfpgKeF7+b8Nti9kOMx2cWTk1NeXl4nTn48OTUslqxrUTHEZQCXAGhgsQzgsqeNv2dK90Sw2OgFQkJM8W1t8/39/d9++20bGxsajfZwI+v+WQx4+FgDKdA6RDC9DgU45D/acNizqz+kAihA4Tqoy673sr4qRxSoQAMFmM6J9wiq4KqKE8qcz7luLm3BNQgEAOOhqACD6xBbxZb6qTe8YjcXtpaHGavTq9BgDt+tQj4OEQi4YGWc7W7hNdowoeaigPelYLHBqCQsf4wHxXRJSkxGRXKNlCmjjVNpA9SFnkVSN3mha4E3wVMxlZtzG/QBGrlter5rjtZH257dVnNUy8P0xc7FtYk16ZJkc36d1kcjt84s9CxtTG9gTK2KpuRNrE63zix0zs20TdL6FxSLYtWygjnOnO2amW6bmela2CBvoQytlCpHxnkLbXOk9hnmGFNFk2iZsi365sLgPKmXROog9TZ0W5+8TOuhQi7AuRBlq3eWt9hjHHIHebJjcn5gfpOyCbhQS0epQ7S57um5bhJ7gqlmqtAVLWeSSx1ZofRSyB1Ti4OLshU5b4rfUdFtecK6r7BPSNnhTnFnW8nzbTO0/mUxRSSlSlZGl2mjSwuDFHLbzHzPApvMZZN4ecmFJz48SWqdRlcwyAU4D0I22JPFxcXFKpXq4YOeIb6zLb5169bv/vM3QcE+G1ssFIhwXIYC0dOG3XOvEJdhUIICSU9vm7eP+5/+9MfKykqxWPwQa43vyuLPuSAgAkktU2GuIWsza5APJCuixYEFas/SXDt5rmtWMMlFGXLFsmSmd366e3amnUzvosqWpJsLa8uDS+xBxlLX3ObCGo+ELHYvzLbPktpmkOlVGV2OrmhYw8y5voWptqmZ7hnm+IqcIRPSJcuj9Jmu6ZmOaXIriTXClNNlGpaGNcKY75knd84zBtnyBTm6omFOMKd758gds5SB+YTIBO/LHmq2CkdwnIMDDipnyOgjDEoPZaZ1erKbvEJiqbkqDFGtziPzA3O03oW5VjJ1aEm4uK1hocxx5kL/AqmVNNs/uzy5LKZLUI62OqPc85IbtX+RNc7ikNgoBxMtb5O7pxZ7plvLmpwuOM61kyh9C9uz2zgLx7gofYw+1TM11TVJ6ZnbnF2TLoiYI6ypZtJc+9xM28zyEENJlzEnGAF2AeONE5jxyz0P4jwAOUCyJKnIqLCzss3MzHy+WZwcnVaVWkcbWU6/npYZknHd5brdaXs3C5fS5BLGGH2gpi/1L6CSAAAgAElEQVTcNczdws3zokfC1fj5tvnVWUFKcHKAlX9nXuds22xXSUfU1etXPrvi6+DXWtQiZ0pY4ytFSSWXPrVxPu96+eSVUPew5QH6OmUrL7HYwczR8vglF0u39pJ2GUMy3zdfnFLsfN7B6ZxzclAKf4ItXNiY6JgMcQ5yOu/ocdHjytkrH/3lI1ovjZi+UzIVlP7Zsvhyh1MOrmZuV62uTrdOyxkK3jg/PjDZ44K7n83VnNjczblN0aKoILE4xCUyyC7I+axjiEvI2ux6e1775RPWv/2310pTSkaaBovSixzNbO3OWEf5Rc10TC/30bMibyWHJIa7hTufcXE39yhOLmnMbfGx9/2v3/whLSRdtiDHeTiOQN3Ux2Ng8eTEtKOj489+/kpXd6MWE2FQoncTm/RRWQxwKQalEulWbV3FiRPHHRwcqFTqQ7zEPCSLeYA5zohwDY/3jnc55+Jxyasms1a4sEUdpAa5htmctHM87+xvHUQdWO6q7o71i030T/K9fHW4aag8uczdzM3TwsPFzK08tZo1whJThLkROdccQ5zOOrpfdM+JzuaMMmmDywnByW5Wng7nnS9+bJUdk8eYYG3RhdlROV4XvZzPuqYGpS92LW5TtsqSypzPuXiYeXpbeR7/4FP7s7ZqthISliYPE0wLEgOT/a/4O5ywc7PyzL2ZL6aLwLq2o7T1uk9kiN0155OOsb6xk41jUros70ZemEuY3Qm7qzY+qRGpzDGmlqepvlVhfdKqNKHkVmRmeVq5jCEnd027W7n7Xvb0c/E7/LejudHZQS6hE42TmhW1aEmYEpziZObseNbR19JnrHZkoWcmNz734vFLjuftL5+wivGPYU0sL4/TvyIsTq1OrxuqG7r46cWb3jfHasamO8hNpQ32F2zDfUIzotNKUopme2bGm8bKEkrb8ltZU8yzh8405zatz67Ndc1mXs8YrB6gDy/XZzWEO4SLKcL1qTVSM3m8YXJlkE4bWsy7kduZ08oeZrqZu7flNy90zU+1kJZ7lyULkvaCrvy4YtowfbpjKtQ1ZLC6d6pt0vmSe3Ne81I3pTKz2tXG7cM/H6b20zEegHyITPFC3YPTQtJnO+bGasarkqrH68cbcxvjAmJLkqum26frc+vTr2dmR+XRh+jW5nbhbtfpg7SBql7rkzb0IcY6eb2vZsDqlHVveW9veXfWjSz6GG2+dzbhWmJ5Yvlw9bD1ceton6ih2iFK50J7UYenledow0RhStGpI6dmOmY0DA3kQcJCfywsxvGGhoaPPz7m7GxLo88AKIVQunsmyqSPxGKAywBUzM1PXY8Kf+edd/r7+5+YXYwL4HjTmI+VF6lpijpEC3ILD3IPZ0wws2/kVWfVzbaTyV3k6tSaiYaJpOBEN3PXxszGycaJ8owyPzvfOL8b5O7p2YH5lIj0pGtJcrp4sGqQ1DlNG6Y2FjRaf2ZD6Z5rzm257nJ9qmmS2r80XDs02zWzPErLiEgvT62YaJmY6yZXZpTHBERf943KjMhsyWqeb5+jdJPDfUKvnLRSsZUYD4c8HEO0m5TNnoreua7ZlbHlmvx6+/MOa5R1dE2bFJJw7J2PW/NbhqoGQ93CMsMyFMuKgdqB8ZZxxvhKYXLh5ZNWpLZpDV9VmVXmZOEw1TZpc8r64omLbBInLTzdx9a3PKWkvbbTxdpjonX8qkNgc1Erc4pRnVGZH1Mw2USabiF3FnW25DaRGiYnW0ij9eMrg8v0AXpmeNZY9fDS0OJzz2Lbu7EYgZAHMR4QUsUp0ak16bX9Nf0WH5v3lPSgHBQTYKxZ5sd/P/bOH/6WdzOXN8tH+agW0e4sCtcp64wpxpXPLtNG6PgmPlw/fPmklZelZ0pois+Vqw6n7IULW8g4p62wIze6oD6zrjG/wd8xsC6tlj+9mh2TmxedXRJXUJZctti9IFoUJgenffbBueTQlPiAG5+9d6qnorOnuvfkoXMLPQs4D1scoeWlFXz24ZmlfjrKwwAfMkdZlicv5cbkYgKAcjAZTS6kifLi8z59/5PFPjrGQ7eXtkYaR69evEofWLK/6FiWVAHXgGAG8bTyog8zoAAK5gS+Dv4jTSOVmRWnPzqTEHLz5rW4C8cvZkZk9pT3XDp2qa24TcvTAD7kTfMczRyoA7Sm4marM1br8+s4H8c4GMbF4H6zGOpTr+Xl5X1w6GBlVfHmFgfi0j29E4TXGO7lMr5zcg9KMSjRm4QSiMsAvF94GS+VM9TwmECJwYepnDgEgxIUiPWf7+MoIF1bZ7d3NL/11l/a29tRFMX1O7bc/816IBaHOgevz6zhq3CkfjghIF5Gl+IbMDM6J8g1jDpCj/aOWRpYghwNWNdKqCIhZTszLO2mV4yUItSuKJKC44+9/ZGTmX2Mf/SNoDiL45eczZwVK5Lu8p6G/MaGrNqb1+I+ePPwTCeZNcasTa+tSKqoTq/JispqLmoebR25fMrK+YLbjas34nyjrjn72V60PfLu0Y6SDgVdiiFafAOryCr1uuyhYCowPoR8HOOjO0vbbSXtDTn1jdl1kX4xH7/ziWB+TbumSQ5LunD8ImeSLVmRxAbcjPGKVqwo++v663LrGnMbQ9yDP/jf94dqh1Q8ZVlmibul6xplLdwjwvGSY2t5m6eF53D9yNacYHF0Mcg9BJlkxQXEt5W1j3eOeF32HG+YQBEM8IGUIVudFTCG6Y35zZmRtxoy6zoK2wIdgvor+qjDSwF2ARNNk1oOasxiaGBxZoWdlc2zzuKUu9jFAAFQAEU0SWZsRnVqdW9V76UTl8itM5AHIA/jzfNOvnvy7df+divyFmcK0SKYmqVljXBYE+yVqRWXiy5sEgesg+H6kbMfnrU5fSUm4EaoZ2i0T9TaLK+rpCP7Rm5OTEFNek1FVpWXg19JQhlrgttU3FZwM+/W9fTE0KSqtEoBGYkNuPnun94L9w6P84vxtPQYbxzuq+49e8R8oW8BINqFoaWclLwzh89S++kYH2BcwB7nWJ20zInO1vC0Yqp4eYjBnuKkX0+3+NR8oWsR5Wq2FzZ6yroDrQIY/VQ/B7+69Dp8A1+dQbyu+DBGmYAHOBNsb9urA42DBUn5f3/z3YirYVH+170dfKqzqnuqei0/tRprHgerAPLg2tyaw3k7aj+trazt0qmLgplVnIcDBGAIdre5u0dhMYZhUqkkKjrSzPw0iTyiUG3tbQ5DHSVRIMaAxMBWwzv4LlRBXXkApRDKAJRqsftwPeuDJiAuw4CBdI9rttAQtHJXIkMpqr/SXQWg7sJ3xX3c43QSDIql8g0aff7kyeNZWVlisfhB79cDsXi6lRTiHCQg8eEqnGgeTwtNVa4ogADLjcmL8opmjzGjPaKnW0mAo5ZxpYv9S6wxVkLgzfSQVDVLjXI1KWHJlicuBrsExl2Ljbh63cXKLdonWri0mRyamhl1qzq17Lrv9ff+/OFU++TWwkZrYVvOjbzS1LKM6Ftp19MTw5IsT1k5WbhEel2P8ooIcPINvRpqecaqpbBFuLANEBTlK6tyyr0ue6i5ai0XAB6Ea4AzxY7xvVEQl1+fVRPhF3X4rx+tUdY1q+qs2Fv25o7sCZacLY8LjE8IiBdRRYkhiRnX0+tz66+5XXvnv/822jiqFqiqsis8rTxEdFFpcmmIT2ioT1ioTTBnjK1lKRYHKNecgzijjBifG51lHaSeKQ9Lj6G6UemKUsZUCGZW57pn63Prb8Xm5N7Mq06raMiu87Hz7anuoY1SA+wCxurHUL0ldJvFXCClSiszK+ye8bm7e7J4e1GUHJlYnVbdV9Nn8akFqXkaIgDnQd4s7/yHZp++fTwpKHmobljGkvOmBbXpdaUJ5SuTTJcLrsxxFhDAyZYpJzPn2ls1vDneTM9cY1YDb4Ib53HjVkT2xuymcHGbQ2ZnxmanXkudaiI15jUxRmgrY4y+moFwp4j16bW0kHQfaz/mxApvBmkrbp3vILflN5967/RY06icLZtonwz3Df/078epvTSUi0E+zhphmh89nxCYIOPIqCO0qoyq2uzapKAkFzOXjqIuxYpkrotcklB83TGC2b8c4BBYn1aHb+ACMtfb+uryKBPjopxxlp+t/1jTRFV6tbftVSaJySaxu6v7BqoGGwubLD+1GmkchasQInB1dtXtkjOtn9Zc1Hzp5AUBeRVwIBTgGA/A/fYXQwhRFKVSl5xd7AMCvfkCBgr2XkGsjzQjECY1xvEehaEM4jIIZRiQ3DetpAaCG0zpx7qW7p6twoAEQBnxLLnjQBSIiUfFfVv9EgDFKBBLpJsuLo7+/v4sFutB0+k9EIunmifDXEM25zagAE62TGRGZKhZSriK5cbkRrlfZw8zotwiRxtGhUvbGyubhYnFFWlVXtbeWVFZCoYS42E5sdmpEckDdX1sMotBZhanlZUml66RefbnHOtyaqXL2101nR+99+lE+wRzlNFS0DTcMLhJXaf0z+XeyLb8+KLlJxcrMspnesn0cXpHWXt5enmgY2B2TNZc77x0WSpjibPjb9metlFzlBgCIYKjPM1877zdWfvRphEJU9hZ13P0nWPr82voqiYrOsPmjA13gi1jSJOCkxL947coW2YfnS9OKZKwxRU55R/97UhPVY9aoK66Velj5bO9IByoHooLiTtz9Fyqb/IaaRUXQHIXOcQthDPKuO4V1VHcMd8zH+YSXp5WuUnfWV1Y7yrrTg1OdTrtXBBfsrmwtTW7wZtEEoNSe8r7qCNUPxu/yeZJDUtjWIr6JWExjuCAC1AEE1LFyZEJZYll3VU9pw+fnm4l4zyII5BD5lw5ZV15qyonLtfH9mqQa7CXtbenpXdTdgsyw7P9zI4zhWB8KCCv1ec0JIckR3pfD3ENzb6etU3ZKI0rjva+URxXWp9eW5hUdO6YxU2/hImmqWCnkGDHaxFekf5OQRnhmTuUranWqeyYnBjP62GuERGuEbNNk5wRRklKSYRHeKh7SLBziPMlJ7sztiuDK8SCPOHCdm12VXJwcrBL8FX7q+bHzJoKmmiDtKHK4XDP65GeEX52V2N8Y8mts4JJgbe1b1VCJb6B86ZYrhfdqYPL+Cpkja5cOWFdmlDeXzVwKzYnwiPiusf1MLfr3WU97RUdZw6dHawbwjdwnIsLyHzr01ZLPYvtZW2XTlwovlkipyoAH6IIBvfbLsZxXK1Wt7W1fHT0g/iEKKFYAHSe4j1AqcXEKCY2TsiAgV3OhNv2JpAAPa9RIIa4HMXE9zZUgYRgN4BSLSpCgfjxEpmwiMFdYQpxmf56ZcZtMPCX+CvxcLoniyEuBlCqUAmDgwOOHz/e19f3oEEfD8riADt/AYmPr+NjjSPJ1xIVTDm6jqaFZ4Q5h/HGOZ0lnddcw4Jcw/yd/K2PWw9UDkR6hKcEJmFsDHAxxjg9PTIt0M7/hm9MiHtYmGdkfVb9Olngaulxwze6Ork4JiD67Tffu+59vaOwNe9mjp+Db4xfdLhHWJT39fy4vJGGkbTQ5Bt+MYFOQeHu11tyWqaaxhNDE90sPaLcY5KDE92sXUNcg1QMBc7HcQ7EBFra0JKjmVNGZFrtrarIgKh3/vj3/Og80dJWRkSqzWlrZJylZClu+MTc8IwS0USul1wivMKrblVdcw88+P/eDXUNZY2xKtMrXc65blOE20vC/qaBI3872pjZLKHLoACQu2c+ffdEaUKxzRn71oIO8YKY0r0Y7hnp7xLo6+jvcckzPyY/OTgt+mpcUXxJU2ZDVVLlpU+utBS2LQwu+Fz2GaoZwr6EdjGiS7GhYqkpPXOMgWXOBKe7vGeVtIrzIOQAEU3UXznAI/MX+xebcpsqUipKk0rb8tv4EwIxTTJUNSRaFAMeVK6o1mbWB6sHypLK6rLqpponJXQxe4w1Wj/WU9w7WjPaXzVYfatutpOyMbfVXdJbnVpVd6u2Kb+FOkDTcNRCmpA6sFSfWVueUNld2L0xJUBZaj6J117QVp1W3VHQ2V/VN1Y/Jl2SEpEpKFu7Mb8+0TBRkVxRk1nTlNvIm0JQLiqcFw1UDdWk1zTnNo83TEipMvmyfLhmlNG3DPhATpcOVg9tU3YwLiZaFHaXdE+3kFfJq0sD1KrUqorkipa8VsYQgzPJ7S7pFkyvQgQHHCClSfoqerbnt5mjzO7SrvHacQVNiXEBxgVfwOKHWF9MFFYqlZWV5cc+PlxYlCWWrmGfs4tRIAFQLldsjU/2trRVVVQVFBbl5OZlTpKGRJI1jHAsQBnAZRCXYTpySZdopN7+ZpFEMEnq39hiQ1wOoJRYoYxBMcDFGBQDXKoPJJFhugw7MggVG1tcEnlYIluHuMzIeS3BoBgjHBdGPmXMOEuGUXA2sZiMsGGJVqFAAnTYlQFcpkFFHITa198mlW1AXEqEdxPhLQR/RZLVrp6GrR0OhDK9j4WI4JAAKN3YYk2S+jjIItQdYtwqwm8j3h30IYZQqlTuJCXFnjp1vLW15UH3JHwgFq+RV0drRxR0OeQD/hRvtm1Gw9agAmyuizJRPymnSTdmN1oLO0sSK2rTa9pyWjem1ykdc3OtM4CNAg6mWJFPNU813WqsSa0ujS/rqxhYGVpRMZSjDeMDFf2DZb3dZd3NRa1dxV3L/bS5rtnqjOqK1IrazLrR+jHuJCKmicfqRhtu1ZcmlHfkd3KGOdIlMbmdXJVWXZ/e0Jbf2lXWOd1KQpkanAdxDoQCIFzcGa0f6y/vG6joby/uaCtqHyoflFLFi92UwaoBEWVHw1LPtJLJzSQZXT7VMjVQNTBQOdBd1tVa2NJV1LU6tbo8sDxcNSKnK5QcJamb5HrJjT8hUDHVkAf404Lm/NaRmpH2ok72KAdjAw1bO1w3WpVRXZlW1ZLTwhhgLPVTB2qGukt7RqqGh6uGGnOaaYP0jfmN0dpR/iQf8iHgAKNJr13+4ucgH8WecXfEum7AASgbRVkoxsZQlhZlobq/coBmRQMRqFnRaNlaNUOtZqhRNoqxMcABWpYWsDHdBCAH07K0GqZGy9RgbJTIcYGyUC1Li7FRlI1qVjRaphYiUMvUalY0mhWNmqFGWUYlVzREGYyNEV8SJbVMLcpCiZJEXAbkQoyNYVxMzVBrWVrNigZj60ItUTaqYWiIb4gvtStajIMR16JlaQEHEE8gDVODslHABYa2aZgawAEYF9MwNUQkKHFpmhUNcUYtU4uyUcABkAN1wayPgcXV1VUXLpyvqi4WS9duEweXYrgY4lIA5UqVcGp6OCEx6lqwV3CIn6eX+6VL5r5+HsMjPSq1CAUSCGUAyjAgBVCOYlIUSBubKwKvebA4i6lpNxaWpvR/lWFAhkEJBsUASnSGMJRjQAagAkAloTOzEzdiIza3eIRBSrg7DNmICLBCKEMxMcTlGNxl4epcwHrfCAYkEMoglKOYBAMyDEgBkAEoB1CmQcWDw12B13y2tgUASqEOmkS6HzmGyRkrC+4e9vTlGS0mhlBGqMHkp9JJYRFXxyd6MKDP2aZ7LMkBlEPdw0MEcOIBIMOBBIcyjUqYl5duddmivb1Vq9XuD4v3ihzDOBjKRiEP4ghEWSjGxYi4XpSN6noUFxI9UMPUaFY0gAtQFqpla4l4fYhAjIUSo0azotGytBgHgwjEOBjGxohRpmVpia4OuEC7olEz1Fqm1jCaiM+aFbWWqTtWs6LRsDUahtowxAhDh2gYxsaIExFDT7ui0bK0RIM1TA1RA3EU0QaifmLAoiyU4ImGpRYu7kw1T5YmlsRejdGyNYADIA8CBGiYGoyNaplaoM/ThrJRzYqauECMjRED8zY9mBodc9haYlwbhb0YraPI1K2jeD5ZzNXF2ECuPvk6F+ICA6Yh5IDbCwYM+XT0WR10f0IgQU+I6EKKIc+QZgjiCI7zCTU6HQKJcBrDz0rgUleeh+8KwtbH3hgSi+B8fFfLufD25XANbYaAA4hG6nKqGf0XcICB4LqL1bcHIpDI0UEUIybrdCcyhOrrw+cfB4svX7lYW1cukW0YsxjgEgAlGJBS6bP+AZ4FhZkTU/0arViu2KLSZyKjAqtqiqTyTRSTchEai7PEEzAQ/rJKI9Rikoam8oBADyZ7ISXtxtz8uBaTSGTrq+tMNneJg1BX15kYkGm0Erlim82hsthUFpsqWGUKVplC0VpTc43VZfO5+QmlekeDCSFUqDXizS1kdY0lWGMymJQV1sLGJlepFqKYTCrf5PEZHITG4zN2hHwNKhKKeeubLMIElik21jZWRJJVlVq4vsnhcKkcLhXh05WqHQ0q7Bto87nqJhKtAyhDgRBAqUK5vbbBYrGpbM5y/0CXtc1F+vKcWiPe2uGx2EtsDpXFWeLxGds7/L6BtjNnPykpzdncQoSiVYS3zGQtrrAWOAhtbYOFYbvTd0AZDiU4lGk1ouLiHDv7y+3trftmF+/FYqJTETSBxGOe6H5EDjPO7XEBuPqQV+Iojq7j4XycyLZzOz+Z/pBd5+LtKkCUuV2YjxPN0PdkiPNxw7l0tRmnqTQUuKNa/ROCME4NJh1xCsK2gxyIcbGVQcZN77gIp/C+yl6C4MS41jWJr+cAV/8jEA3W16xzCvOgwTYCHIDz9HkWv0ws1k3fEXhC9Mk7iB+dA3EejrExiOh/BV3SEP3NYGO628zRp8Xj3SYyQHSJUHGjW0g8FW//lw10SUi5wDidoK4ZXAh3H0tkp9TxlHhO6E8HDQTfndCSYKX+2QuIpwjgAKKL3+5hPAjYQD9UdP2AOEo3PIjzcoEu4RZy+zHzOFhsdflCTW2ZRLZ+h12MAjGEchJ5xMPTkcVeUmtEKBCjmFCD7sgU60rVNgpkXITu5e103vyEmcVJW/uLdMacWiNuaq7yD/Bgc5bSM24uUckcLnVwqMPNw+7IR3+3vHw+9mbk2gZ3dY3T199haWV28dK5S5bnwiMDwyMDS0pzA6/5/Pf/vBYY5E2lT6NAjAGFULiWkBgTFHw18JrPxUvnTp/5xM/fk0qbk8q3R8f6vbxdPjr6vq2dZXllwY6IX16ZFxVzDQNSpXq7t78lNPxqb1/rHGUiPDLgnNlxy8vnHBytpkhDSvXW8GiXj6+bULSGQSkGRRpUNEUauhbkfd7slMWF88c+PvKb3/6KyVpCeMsVlUXHPjl03uzUmbPH7eyt8goywyOu/eG///Pc+ZPNLbUDg12Xr1gQfzUzP5WeGS8SCwhXjMFHgUMpBFKNaqeoKMvW1qqltXnf5u72ZLGeVlDPGoPBYTAFbg9Dzq6UvgYzUNfzeUa9/Y6swcbnQnREgzwIOADn6w7H9YbU5w/XjYvdZLh9Ffxdr9GGgQO5+vHFgziio7BhIGu5WtmyVMaQqjiq2xgxgFhvHt029bi7fgfDeNyFiDvzeT1XLP6iPG0mfTTdr3wUu1lsUVdfLpVv3mEXQ1yKYhLyzKiXjzOXR8dxJQYkKBBCXEpgWqHcaW2rS0yKKS3Lraopjk+IqqktEayxmpqrrgV5szjU1LSbS1RyX39bWLh/ekZ8XX1ZSWluVnZaaVlBVXVJcUle5q2U2rry0rK8hMSohMSo2vrygsKsYx8fammt2RHxNKgQ4uqt7VVPLxcPT6eCwuya2rLSsgJPL5fhkd7tnbXcvMzQsMCi4tz4hBj/AE+ER29sqgi45rG6zpTKN2rrSwOueXZ2N5WW5WZlp5RX5NfUlmRlJ5eU5oil/KGRTp+rriLxGsTlGJDQGbMFhbfiE6NKSvNqaivi4qL//Jc/MZiLa+ucgcHurOy0uvqK+oaqtPSEtPTE8orCo8cOxcZFLiySFxZnCgqza+vKGxqrC4uyvbyd1zfZKBBBXXoKCcFiHMrUqp3i4hwbW6vW1ubHahd/dVW3zxkA/MeHnTtY/GzP3ZlY/Pj0SbIYQDGAsompQQ9PRx6fgeNKDMogrsCAbGsH2dpGED495kbI8Ei3RLIpVwonp4bCIwIpC6S2jobAIB82h5aaHk+lzWZlp7z++1/X1JZS6XMTk0N5+Vl29lccnWyiokNZbKpaI9nc5vX2t/b2t85RJodHep1dbFfXWADKAZQAqFxb5162tggLD6TS5xQK0Y5wLSjYt7mldmtbEB5xrbKqWCha7+vvsLQ6v7wyPzrWGxUT3NvfyuMzbmUn3YgL6+xqcvdwKCnNJU2PTE4NNTZVhYUHCMXcodEOn6suIvEahHIApd09zT5X3eoayrZ2+GLJFml6zNLKfIk2s7mNUBZIpOlRLsJAeCtt7Q1Z2alTpJHL1hadXc0qtYTDXR6fGFxeWUB4KzOzkza2l/gCBgYlKBDqPBVQYmLxk1Ndip/Hl/fRxGKTIjj+ZFmMATGA8rn5CQ8vx4mpgY0tDoByFJXvCFcTk28kp8SOjPYGBfsyWVSNVqZF5aurnKDgq9Pksbb2+mtBVzlcempaPG15PiX15r//8hVPL+eklNjgED+fq24xN8LNzE9FRAaKJGsQylVqIYdL43BpfAFrZLTP2cV2fYOrnxBTrG1wLl8xy81P12ilOK5SqUXRMSENTZUbm9zQcP+GxgotKp0kDV2xNmeyFre2ec0t1ZetzbNyUhISozo6G3p62z47/Ymzi21sXERsXGTgNZ+b8VFCCXdotN3nqrNIvEacqK293tXdfpLUp0UlKCan0mYcnKzojNmZueHikuysnJTK6qKqmuKo6JD0zIRp8ugVG4vBoU42h1panpebn15WnldVXZxfcOv0meM8PgODEgDFABcBXASg2MTiL5E+Vyy23VcWQwQCHiTSiAC9ExZydKksH0UBghPV4ly9d5+z9+MU8CDGM/KLEY4kNmZw5u6u2bAXwB26D13h8bD4Qm1duXT33B2GiwEUAyjlILT0jPjgEN+CoqxlBmWaPFbfUGljd6mgMGttnVNcklNckjM1PUJZIJWU5t3KSmGylppbagMCvdkcWnJKHI0+X99Y6eJq19BUtbA43dJaX1yaN0UaycRukCQAACAASURBVM5JvRl/vbWtdo4y0dffFhTiExTiU1NXMjTS7eR8ZXZ+XK7YxKAUQPnGJueKjVlufpoWkwCoUKqF0TEhTc1Vm1tISmpsUkrM6HhfYdEtRycrhE9DMdnk1MhPX/mXEyePpmXEb2yxFxanExKjyysLp0jDY+P9tfXlrW11EtnqyHjXVT8XsWSNWFlBmh6OT4i6lZU4NtE/Nz/Z1Fxz3vzUMmO+tCwnLDxgiTqzwlyk0ecKi7PT0uNnZsftHaxqakvrGyp9fN1I0yMrzEUGc2FgsNPc4rNlxhyKSfQuY/FtFit3iouzH4LFEMfBbhbb331N29NUfWOAYXAhOLg9Xu6cOiLGHY4Y7X2nn43H9LNnj2MQPZruweJn11/8BXN3D0cfjA90LEYAykNRLoDcfWAxxjNiMQ+HXKDvHHe2AfAgKtBvQMDHAQ8CDgYRcHsGg1BdsmNjFgO9Pi4W78vcHcFieIePApcAKFGqt+cpk5HXg13dHJxdbC5Znfvk+KHr0UGLS9NyxTZlYcrNw87W7uIVa3Mbu4sTkwNiyXpdfZm7pz2bS0tIiqIskmjLs9W1xf6BnldszC9ang0J9ResshcWyXX15eYWpy9fsTh56qiNnYWNncXgcMfIWLeZ+fGI6wGMlTkUSAGUb2xxzpl9mpOXgmJSAGVqjTA45Gp1bYlEttnSVuPkfOXMuU9s7S4mJkdtCzkYlFMoM7///Wu/+89fFxZnarQ7O0J+/0B7eGSgjd3FKzbm584fb2mtUap3BobaHZ0sRWIBxOUAyndE/PbO+qu+7pZWZoHXfDy8nCwunOZwl3t624JD/G7EhmfnpKWlJ1y+YhEaFjBJGnZxtXVzd0hIjAkNC4iMCk5IiklKvhEc4vuH//ntwGC7RLaGQX1GYyMWFxU9LIvx2ywuKiyyv2Df8QyzGOPpBxeCQx4OiPUMRiPr9qQiH4dcDEcwnA8hF6AsLTH7De5k8X4OokfT52rubv9ZzAPEnQY8CFYhEEC4H50P8PQdCMEBD0JiaR17jx0SdbY5F+ps81Uc42IQAXcu8dndI4ndsR63Xfz4WAxxCQbEEMrliq2JyYG29obyiryKqrzKqnwanSyVb2BQKpNvtLZX19QWlVfmNbdWiiQCFJOusCgDg21CMZ9EHtra5grFfMEqo6unoaQsu6Iyv3+wXa0RyxXbHIRWXVtcVJxVWp7b2V3f2V2/tsHiC5Y7uuq7ehrWNpgoJoG4QiQWdHbXUxYnMSADUK7FxGMTPVQ6Wa0RCtZWunoaC4szW1qrlmhTKs0mwGXbO4KWtvrKqiIGcw5AsRYTb+0g3b2N5RW5VTWFJWVZHGRJi4kRPr27t1GtFQEoQ4EU4orNbW7/QHt5ZUFLa01za3VXT5NYssYXrIxP9re11w0Odw0MdtQ3lI+M9QhWmQODHc0t1aNjvWPjfW3tdV09Td29zW0ddWUVuUw2Ra7c1LNY8hVisWFkGe/+yYdQQHDAiMUINCxDwjgaKACQDyEP4Kv47V2XHtsgejQ1sRghnrcYc5zFGGJomJpHxzGxGB7nQohAJVuzPMSU0eSQs/dutVC/Ya2Wgy4PMjdmtvQLJ43q/PyB+90VniSLMSgigjJQIAVQAaACQDmAUgAlGLgdBacLOSOi3YAYg2ItJoS4jEiFDIn4OiAmQjYwKNFFwelj7TBApASSE7EbKJBggEjZI9VFduByIsICgzKIE5tSS1F95UAfLIcBEcTFAEoglBMWtBYTAlxENICI4sOAmIgBwfSpiIhzGaJRiGANomE4riDCCHWBKrqYDhmKSfRRgnJdDUAKcYXur0CCAgmuCzXULdP+irDY2E2HcwGhKFvLHGFvz28DLmZMVQ1Lwx3myKgyCU3EGKDLl6WM/mX+BA/yIeCCO0fT0740I31+WDw4OLjP/mIeYZPiOBcHAlCcUBzvG786vQZ5OOBCnNhQFtFtg4RxAJFkUhedwceBfg25rhgPB1z9Ekge0EVpC6BoWZoanMEa5eD6jQv1sRg45ECcADQCIYLJmfLEgOTW3A6MDQAfQgEOefr6iSXAhlXDXBxwiVWQ97H3833/Gk9mfTHAJSgQAdyQ34eAlBSDYhSKgN4ZikExgGJdjLJur2idPUgs6tJ9D8UYFBGhaEQ+B10iCKMMcPoNp6W6+Lrbn2/HFhNBblpMCHXLPIwrFxITZUbx0LqpMwwQ399uKpFDw5DziPiAAv3+1lBKNMbQTkMuIUwfMUjE+wFDajpcZjhWp0a5L4hYD7Vqp6go68vKYojgKBcDfAgFEOOiOAJwLoYjmJqtyovOH64awrgo5AGcDyEPQB7Ymd8uu1HKn+DPdc7eCstgjqzccI9pzmrGV/XhAvrAE8ABEMEBB4K7TOc8Wd0jf/GzzGLr5NCk/WQxX+eUAGsgOzo73DVcMCPQIloVR61iqwAfqNhqFUulZCpVHLWSpdJyUSAAao5GyVQqVhQqtlrNVms4GhVbreFqNBwtysfkDIWKo9ZyNChXq2KrN5d2Ij1iVkaYkA+0bI2GrVGuKJUrSg1bDXgAQ1CUrVavyJVsxc6yMMg5tCmnGeNo1Ty1nCVXsJTyFYWapca4AOMADUetYMqVTIVyRalhazEOAHoo70OPfwwstrTam8Wf295YuntLt4fTu+X6+eKtPO+2rdwduuthYPTNns34go2cH1o/vyG0TBd3h8s1KmFh4X6z+KmziQjNJ+ZUeBhYBXKmXMFSKJky9Ypcy1Yq2YrEwKSByn4U0Wi5WuWKQs1SYTxMuaJgj7LFSyJSOynWN25pgBpoE1ifUQ9XIeBhKqZCyZSrmErVilLL0WIccDto5dlj8TO6jmL/WYzo7WIE1wq02bHZEZ7hzAnmYO1g7NXYhpyGjcWNksSSpGtJ4W7h7hbu+XH5jDGGRqBpLmh2NXN1M3dzOutUkVYx0TKRF5vXUtCyMrFCH6G7mrsWxBfzyILu4u7siOz+6qEg+xBkgqtmytZnBAn+8W4XPXxsfAvjCtZn+Buza92lvR4Wrh5WLtbnLv/fV37blNugYsj76nrdLN1czJ29LL1uXr25RdlSMlXtZe1XPrP2vuztbekzUDEgpUp3hc89lyzeR1rpCbVLH5TFDwTE+0f/nm17IJXuft7IAC7/8rOYq2OxloeK6KLihGIPS0+Hsw5eFz2achr48/zk0JSh2sHNubWR6pEYt+iGjHopXbIxu54WmMocZk52TMUF3FwapgbaBVanVuNbuHhJVJBY6GThbHvazs/avy6jXrwkJl5Vn/71mlgMuThEcGwdZEZn2J6xrblVc8P3xg2/G8NNw+vUdT87v+ir0alhKa4XXL0ue831zfLmeSmhyX52fglB8TG+MbH+sYnBicmhyQlBCWMto1OdU+/8/h33yz5LQ/TimyUhDqFD9aPhLpGs4RXuGKOruC3W70ZiWHJcUHxqWEpzTn1rfnN2TF6Ye0h0YISrjdO//eiVmsxKEWUr5XpyqHdITECMu6X7+UPn2ZPsqWZSpN91h4tOCWFJCdcS0oLTFrsXtSz1szx3dx8sNjYnH5FWMoDLP6eyB2fx3WqW7S4jv0vJu1X7+bY9kEr1P5T0dm1Q/hVhMbYKNhc3vS29fR38bwYnxvnHNRU08uZ5yaHJhXH5LTmNMW7R4Y7hI9XDsmWpgMR3O+s21zE71jYRG3hzcXgpwC6gOq0aX4cbs+uett6+Lv5R/tFJIckNOQ1iqggiAHCxp3+9zxGL933uTufs5+AQgdp1bdL1pD//15/tLziYHbZoL+mUMGXrlA1PC+/ypErOONJW0mF/xoHUSR5rmkgNTh+rn1yf3dpc2EoOSTQ/Zt5Y0hTkHNhc0DDWOnruyLlLxy+Md41nRWemBiQwh+g3vOI4o5zu6q4w99DaW7W0AdpC72JBXIGHpbublWtCUMJyF2NtfGOkYeTwXz6syqjamt4OcQ9mjDD40/zmguZz752jDlIzYtOdzByLk4qZUyxK34LvJf/BkkF0Rbsr1v4RdL9YTOQ7VqlUVVUV581PVVYXSmRru6y5x7anxldPJRgUQVymUG5n56RfvGjW2taMAc3936xn3V9swDEfCObWnMyd+8v616c3F/volM55IXU7MTTJxcrFw9rjb//9XntBu3xJinIwhLzmdsGL3EUeb5+K90ugDdL87YKq0mvhGuSTVq9aeY/8f/beOyqOLL37X+3ae7y2j/e86z37ev2zfWzv7O4cH8/uvJ7gHc0ojEYooYgSEkHknEQOCghEzgiEJHIWICGBQCJnkMixAwI6VDWpoQmdQ91bvz8KSi0JjQLQNKi+555dplV97+2qup+69dznPs/DptG2kZGmYXoNTfpcCrlwrQx9q8WROovNPib/YjUW46opVeTViM/+8zNfR7/ju/Qq8iqVk6qJgUlvc5+nJe0KnrKhuNHVxK2rsvtx1pOcmFwpR6biAcW4MjU61eS4yVDL0OEdRy45Xs6MzwzxCjmyUzcxPDHOP6b09r3xTm6kdzSrdexeVvGpQ2dNT1teNPO4aObpZOZqetbimM7x1MgUJVsFUDjLnDU9ZXI3MX+8fdL/4tX54Xk5V95V2XXRyHWgZvDqxcs7v/ze/Jy1i5WHi4XX0Z0nq3LrJGMKOK5d82JCUqn03v3CAwf3JN2KnVsYp1i8TiwG+AKAQqlsLiw86MhR3cdPypRK2dZZu1vuAByHCyOL+TfvxvjEBDuHxF1JaC1umR6YvHE9wfKspb2h/Tef7ajOq5aPyQCKIb0TzsZuvbW9zyo6YvxiGM1MX9srhTfvwQkoYMznxGfHXo6J8olMuHKjubBJxBRpo0/bx8ZiuMxiHMFVE8pbYUke1h5dVV05N3KuuQQ8znnC7UG8zL16q3pVk1jjgyZ3M/euqu6mB823gm63l3XM0Gcm6NPRATfsztohnWxbA4d9Ow572Pi0lbR6WrufPnA6xDOIXtfPH5yM8I4cbRupKaq+ZO+XEZX+tKyt4X5DbkLuzeBEDyv3G4HxzxtHpnqmuqq6jn5/NP9m/lTvVIDbteetz8f7Jh5lPTI4YMBoYCYGJYR5h1berXj25Fnjw6ZYv7jusi4lS75We8HX1kahVCq7u7usrE2vXPWemGItr/5TLF5rFsNFDAjn5ifdPVycnB1oNBoA75HXQ7tZ/AKR8jHFRN9kakRaw/36/oaBvKS7150DWU9HEwIS7ycX99X23Ut7cMnmUumdksXhBaSXd9HErbum+1llR7RfFKOZ7mt36X7yAxlb2lfVfz+tuO3J06bS5uI796/aXGa3jEEEg1xtCKjwcbMYIoBgMTaBJYfeDnDy5/WgrE6Wj7WPn41fa0mr83nnnopeFU9VV1DndN6pr6Zvamg6KSDJw9Qj2DX4soN/iF9UcdL92YHpxKDbP2zXtda3n6PPpoTd+fa/v00KuikaFszTZ4LdQljPxlidrMYHjZG+kUFuQQEuAVF+UY0PG2uLatOj0q/aXI1wi7hif0V3+6GKvIpZmiA1OuWK7ZVrTtfMTpnpfqOLdKB9NX1pkWne1t7hPhH+zgFRvjGMBrqSI1+rwFFry2IAgFgsCg0LNjY+19XTKpJMLzuQUSxeSxZDXCSS8OmMvlOnT6SkJC8uLr7X9doELCa227Ex/sBM3KX4qw5Xwv0inExcIrzCOc9Y8VcS6u42SNlStH/8muM1jwvubQ9aeL08V2PXrqruzpruCK+w4Raml5XPvdvFCq58sGbQ287vktOVIPdgfwf/MNeQ8Q4ERzHtCG7zcbMYIGBpnzsPayisLbnzYG5wVjmuKE0tzYzI7Kvqy43OHWsdU6HYcMNwYXwh0oli41jzveY4v9gY35hQj/CK/FqknSsflbSWPE0KTb2bWKRgyVofNMdfvdFR1gEnVJIRYWnao8neCRlXPjEwlROXG+ETEeYVnhufx+1Cpof47WUd0V4xiZcT7wQlJwUkDTcPLwwvlmSVRPtGR1+Kdrd2O7lHb7JnSsqVtpa0hXlFRPnFhHpGFCeXcDsRFaoCyNosO6xtvjsIIQAgOTlZ9/DBu4XZU3w2xImESRSL17KowMLE1FhVdfn2b//y6NEjInjxVmExwJeHJ47i0hFpWWpZtHdUpG90QkBSY0GDYHC2Jqd2sGoIQzDJmLQmrzY1JLWtuGV2kF90o2j0KWu0g1WR+Rjp5N6/86D9UQfGVfE6x5NDU6L8YmJ8Y1NCUuvz60TMRYhg6xl9jWLxO7IYXWYxolIiMhWqgAgA45icI5ez5UqOUsFSkPHpFWyFckwJeUDBksvZMjlHLmVL5YgC4yghgim5SilLJmPLIQIUbIWMq1CwFZCjghyVAlViCAZRHKJQNiaVc2TSMYlsTAYQgHExFYLJ2HIpSybnKBQcBRyHwmHhg4wHjBbGaOdoxb0n3rbe/N4ZOAkVY3LJiETOkivYCgVHCRGA83DA1lIWQwgfPHhw/MQxbx/34ZF+HBfDFy4BVFmbAnHxIK0zOiZsz57vm5qaAABbh8UohiMAJwL9IBAiUMGRKzgKMUsuYStUHAywMSVXhSEAcDCMhSm5KhlHpuTKIYLJx+QqFChQpYItU3GUckShQjHIhRgHyDkKOVsuY8vlLLmCLYcogAgAlI3i3bVOe6AhD+JcHOfgOAogTwW5SsgBgItBdCn7BsbBiL3LkEPsfINEhBGMi2GICp/AIQIgF+BEDlcEQBRiHNXSjj6U2FYHAQoBYQzh4BDFMRRgKAYQCNkQ5+CAAwEPAhSApQyqUMgQJYXcND9hbnLcxNHc4WZIopApwngAconAcnBpjzUHvCn82weejbVjMaGmxqbz589t3/7Vs/YGFVja7UbNi9ewyBVzjc1VZuZGJ04c7+rqIpJAbyEWY0ss5kAcgXAcAC6Gj+OQhy9lykAgIFKaIbiKA+RcJcZV4VyAIxDycBW6lM0H8CDGATgXAvXUIWRGNGTluF0aL5uNxWsbM3MpGR0Xh1wAEAxyMTKxykuXh4PjHJy4J5YyqRDpl4i8dsS+HS6EbKCWWwVfCpXJxQGZ7WkpyycOeWoJvohQJksZX3Cch4uZ4obC+oRLCYlXEjIi0zvKOiTPpXCcyNEC8XEcIBAjurd299Da+lEQYjCY/v5X/79/+b/5BRkS6QwGFiEuxMCKrsQbzzXtLi+8ldX2Q4u5yGh6RvKeH3YHBQVxOJwtNS9eslFAwkaxHFwNXwoXw8VxNoRk+EPuUqJLfDlsG+BCctwBLhHqYDnTrtpPW3JoW6MNU6srK7BYe/2Lt3Ys+RfJxBCIcTEMwVSICuNgGBcjc2etY+vrwGIMw7q6Oi+6Op05e6ztWe3cAooBIgv96xs0KBy/K4sBLsSgUKGanxHw/Pz89u7da21tzWQyiV0e7/Ueo9V7PT66sqn2emxtFuMITqRofJESkZx0L2dHXcem14HFEMLFxUU2e9Td3cnRybKsvHB+cXzZoYIqH4Bj4fLuZ7FYMlNQmLN//34fH5+uri6FQkEu3G2RfXcfXaFYrDVFHb4v55oFOJGderPNi4lpmlKpSE5J+vp/Pw+PCOQgTCW2qDYLJndCU4B+xyIGuEQqm0d4Y36XvHV1dQsKCubn59VBTLF4cxaKxVRBcFydxSh8lFPm6nRxrVgMIWSzx3T27flux/9eC7jU1d26IJzEgAhCEcSFkAhn/FI8ig3nnbYUDCxCXITj4uUgnCIAJSKJ4Omz5uvX/b/7bntRUdHExIRCofhAdxetthd/bGVT5bujWLx+ZT1YjOM4AAAAgGFYbW3NlSt+O3duN75wLjcv/fnIAIQSDAoxuADxRQwukPF5iXC9VMGIIPrkfwKhRDb7fGSwoDDHwFB/+/Zvrl+/Pj8/T26u+YCrQ7FYmwrFYqogOL4+LCaX9QEASqVyeHi4sLDwwgXjY8eP+Ph6tLTWMZi9E5Nji6JJFVCzUUCqvCgYWBRLp6dnWHRm1+OKYlc3h0O6+ywtLfLy8hAE+QC7hLooFmtT2RwshhimampssjGxuRF4Y7J3EuctmVa3WuHhgAvwcY02CnlwqaA4RCDggSd3n7g5uebk5Egkkvddmn/1yqnN2jAME4vFg4OD/v7+hw/r6ukdCwoOKCzKa2quQ9DR8cmxySn2FJ8zPcPlzyAbXqb53Gk+lz+LTPE5M7Mof4Y7M4vOzKKaaX1mFp3icyYmWWwOvbO7ubAo+/IV7yNHD+7fv9fPz6e3t3dxcZF41OHLLx8fdHVwuPy4FIlF2VnZ9iYOlXnVslH5C0Z82E21vObxIm0uShQcLt/qH1ItCnGihg/6unYXiKMQonBheKHgToGduU1ycvLg0MC7X01NsBjiQKVSNjc0WRtbxVyL5XRyZWy5dFQmZUu3UhGPSSQsiXhUIuFIJWMSjbUr4UjEHLGUJZWNyWRsuZgjeZj9wNnOMS8vb/U2iqUruFwDhmEymWxiYqK6utrCwuLkyZM6Ojq7du06elTX1tbiqr9fSGhASGhAaFjghpew8OshoQHBIQEhoYEhoYEhIQEhoQGhoZpoOjjk2vUg/0uXvc4bnN5/YM+eH3bs37/35MmT3t7eTU1N09PTCoVilc9IcmjhGI7jOIBAJBFlZ2ZbG9qWZJbNM+dXeVPJ2DIZZ2mESsYkxN8y9urHrEzKkknZMilLo2NEE4Ulk43JpWzZFH0693aulYnl7aRbQzQtYzGxpba5ofGC/gXzcxYJQYm5N/Jz43Kz47N/vOTcyHm9rHjAW2t4a1tvOvitfXjl4IyYjPTo9Ky4rHdpcZUdJkpWfFbmjazsuNyc2LycuLzMG1meTl5WFpZZWVkSiWQNBvzylmjybwzDBAIBnU7v6elpamp69OiRj4+3lZWFvb2tq5uLh4ebm9vFDS/u7q6GRud1dQ9euGDk5Ozg7u7q6uZy0dV5vdv18HBzd3d1dXVxcLSztbMOCgrMyc1qamrs6ekZGRkho/+sLYshhBKpOCsjy/Ck8SWnK2lRaR9wI71+t2fHZ2fHZ2XHZ2fEpCcE3EiNTCWOyY7P/uA7PDM2MysuKz06/Q2D60PqfNM4fWtZw2GYHZeTE5eXHZ97O+rORZuLhvoGKckpWrfvjlj86ersvOh08eyJs05Wzh4Onu727h4OW6q427s5mDuY6psYnjRwsXbWXLsO7m4OHh72Xp52Pp723m4OHgbnDN3c3cvLy2UyGf4+e2rfJKIG8oWaQIlSqVQqlQqFYmFh4cmTJ2lpacnJycnJySlaIzs7uz179piZmcXGxqampqampmqge8nJybdv375z586dO3cyMjKampoQBJFKpUqlEsMwDMMIBK/J+woOcQiWLo1UJi15WGplbG1y2tTN1nX1N7O7vZuno4eXk5eLtbOpvumBXfsvnDG+aOPi6eBBHPAB1Xo6erjaXrQysjQ+beRut9pOalnx8HDw9HDwuGh30eCMgb2dfVFREZPJfPeLqREbBYQQwrm5udra2rTUtLSUtLTU9LSUtPTUt5Q0tfLWg9NT05fLCjW8/8FLB6S93I0f6UxqckpsTOzxo8f/+Z/+2c7WLi0lNTM98+W23lTe2uEVjnzpW2kZ6alZ6alZaSmZGemZySkptfV1XC73feN+vfUiqi80qc/vFAqFTCaTSqVSqVSmNcrKyjpz5oyXlxdBQ6lUKpFINNkBuVyuVCrJ+a/6Iw3/UN+J168L8QeGYRwOp+R+aerNtPS09PcZOGo3UkpaWmpaakpqRlp6RnpGXEyst6f3d9u/+/SPn+78bsdlv8t3bt1JS0n9kRv4TSUjLT0jLT3lToqvt++332w/dvRYTHTM0hBLeZeR/pZBtGINKw7e145891/x1sGbnpaanpaalpyc/OTJEwRBhELhu19KDflR4MvOqltYKpUKw7CSkpKzZ886ODhMTEwQkyANizjPBIVxHCfCzXyEghBWV1c7OztbWVlNTEysxl1hs4j4gau868iXHi6Xm52dbWdnd+TIkejo6ObmZnWyvNdwJnoFIRQKhenp6YcOHbp//z6xerkl9WG3meZYjL82t9piAgDgOM5kMpOTk/ft21dTU/P6firNdOOVTzR5ibVHEMKamhpnZ+fTp09zuVx8jeah2iy4zMfV3D9EWIz5+fn4+PhPPvnkiy++yMnJmZ6elslkQM3H8b1awZd9RRgMho+Pj6GhIZPJJBcwV9NbrRV5Rd798mnGjwICNRDjEF8q717DSr/z9c9fP+CttX3YAW/6FgBgbm6us7PT0NAwLCyMmBq/42Vbqw5DCHGAQwzC5Rv93X/CFlNHR4eXl9fu3btZLBb+cbAYx3EAV3XRFxcXORxOcXGxnp6evr5+TEzM6OgoYWkBamHkPuAGViqV1dXVZmZmXl5e8/PzxOV4x4vy7oPovQbXe9XwlqbhS9UCALD3vOE0Oi/e2iLvLbFYnJOT89lnnz169Gh6elr9yb/RffyIBCFEEOTmzZvfffcdOQvb6E5powAA5Iri5OTk48ePL1269Mc//tHJyampqWlubm71TUAIVSqVXC6/fPnymTNn7t+/r1KpVl/tFhPF4jUTGQgcQsjhcPT09IyNje/cuUN69VMs0KQghGKx+MmTJ7q6us+ePRMKhR/5W8KPS6FQTExM3L59e+fOnbt27QoMDBwbG1MoFGsCTQghhmEoiu7du9fFxYXJZMI1cenbWqJYvGYiaEu8ykkkkqysrO+///7cuXO9vb2EDY4CgSYFAFAqlU1NTfv378/NzeVwOOR6JiV1AQCEQmF7e3twcPDevXv9/f0LCgpYLBYRsWhNzhiEUCKRpKSk7Nu3Ly0t7YNjIW1tUSxeS5F3GACAz+eHhoaeOnXK0dFxYWEB/wjslVol4tW7p6fnxIkTERERfX19SqWSYjF82UkcwzAajRYQEHDgwIGvvvoqOzsbRVGZTLZ6qxpUMytjGDY3N3fy5El7e/uOjg5qXrKiKBavi4hJWVdXV2Ji4tdff11Wquk7RQAAIABJREFUVkbgmJLGRGysoNPpxsbGPj4+jY2NCoViozu1wSJf3QgDMZvNrqys9PT03L59u6WlZUFBwfT0NGk7XqXA8pYWAMD4+HhdXd23335bWFgoEAgoFq8oisXrImIuMD8/X1dXt2vXLldX15GREfIdmboRNSDCWESn0y0sLOzs7J48eaJUKje6UxssqOaONjc3V15efvHixT/96U/nz58vLCycmpr6gDxPbxJp31CpVN3d3cHBwdu3b+/p6Xl3J4ePTRSL10XEraZSqbhcblhYmK6ubkVFhWw5KzN1F2pGGIaNjIx4e3tfuHChuLhYJpNtdI82WMRtqVAoBAJBZWXlmTNnvvnmm5iYGBqNxufzyfOzJqAkK5FIJBUVFaampkZGRmNjY+q7wFfZxBYTxeJ1ETn/ValUCIJYWFicO3eusrJSLpdTq/kaEwBgYmIiIyPj5MmTqamphBl0ozulacHl7ZcQQqVSOTY2lpKS4uTkdOzYsejo6M7OztnZWXUXoLV6dSPtIcPDw4GBgTt27KipqRGLxWtS+ZYUxeJ1l1KpbG1tPXXqlKGhYVtbG7War0kJBILHjx/v3bs3PDxcKpVudHc2QGB5W7xQKGxrazM0NPziiy/MzMzKy8tnZmbUXRrW9rYkWCyTye7cuWNpaenk5ET42q9hE1tMFIvXXQAAFEUDAgJ++OGHzMzMhYUFisUaEMEgsVjc39+/a9euK1euEC7GG90vTYtYupiYmHj27FlYWNjBgwft7e1zcnJQFCWWN9WPXMN2iVO9uLjo5ORkZGQUGxtLxAtdwya2mCgWr7sI58qmpiZra2tLS8v+/n7KcKkBkW/ci4uLhw4dcnBwQFH0I2SxSqUSCAT5+flGRkbbt2+Pjo4eGxuTSCSE3Xb9VtIghHK5vL+/f/v27WZmZs3NzXK5nGLxj4hi8bqLWLkWiUSPHj369ttvPT09x8bGiNkKTtnO1k0kX8Ri8eHDh01NTfv6+rb22YZqoXZwHMcwbHFx8fnz525ubt9+++2pU6dSUlIWFhbWe/8xCfepqamQkJC9e/cmJibOzc1R1rkfF8XidRc5NphMpqen54EDBwoLC8ViMbUxel2lzmIDAwNDQ8O6urotf7bJsI0Yhk1OTlZUVAQFBe3Zs8fLyysvL49OpwO1eKprLnV/OAghiqLHjx83NjZ+9OgR8S74Eb6XvLsoFq+7yGmCXC6vq6vbu3evvr4+m81eTahTSm+VOov9/PzMzc3v37+/tc82eacRwR9u3bqlr69/7Nix4OBgOp0uFAoJCq/fXUeymDANVVdX/+Uvf8nPz+dyuVQYgLeKYvG6ixwhAIDZ2dm8vLzvvvsuNzd3ampKffcBdaeurcjTLhaLo6KiLC0tU1NTt968TN1Xl1iZYLPZ9fX1ly5d0tHRCQgIqK6uJpz5NPMeRrpt9PT02Nranjx5EkVR8v5f16Y3uygWa07EHclisZydnY8ePVpfXy+VSknjHcXiNRdxSiUSSVJSkoGBQUhIyNY7w1Atv4ZCoRgZGUlISDh27Njnn38eFxc3MDAgFArXaXVuRZHPhrq6usOHD3t5efH5fA20uwVEsVijItw8Hz9+fOjQofj4eBqN9nE6vWpGpGmorKzMycnp6tWrW5LFuJrTQlhY2MmTJw8fPhwZGUncXQSmcU2tEsPljAppaWlfffVVfX29RCLRQLtbQBSLNSe4HJZlYWHBy8vrxIkTISEhk5OT1Ix4nUS8LyuVyr6+Pk9PTycnp613nonfKBKJ6uvrnZycdu/effXq1bKyMh6PB5d9dfCXV9XWVcTN3N7ebm5ufurUqYWFBco08Y6iWKxRkYaz/v5+BweHb775JiUlhc/nk5MXSmso8myPj4+HhISYmpqKxWJyIrnRvXtvqS88kGt0U1NT7e3tgYGBOjo6rq6uFRUV09PTxDoEVJPG7i6VSsXn80NCQo4ePVpcXEz5FL+7KBZvjAAABQUFFhYWurq6VVVVEomEYvH6SSwWp6enGxgY8Hg84jxvxvTYJNTgcgxiBEEePnzo5OT02Wefubq6dnV1KZXKDXTjJUwlbW1t+vr6bm5uLBaLeud7d1Es3hhBCHk8Xnl5+ZEjR9zd3QcHBylP+PWTQqHIysoyMTEZHh7evM5V5IyeiI69sLAQGRmpo6Pz7bffxsbGjo+PS6XSjf1dEMK5ubmCgoJjx45lZmYSTvTUJOMdRbF4YwQhVCgUPB4vJCRk165dCQkJlGVt/SSXy+/du3fu3Lna2trNm4SU6LZSqZydne3q6vL39//+++89PDzKysqIGPDkfHmjbiSlUkmj0RwdHb29vYeHh0l35g3pzKYTxeKNETE1k0qljY2NBgYG5ubmRAg30j9pozu4paRUKquqqs6dO1dQUKBSqTZR/Fx1gy8Rymd4eDg/P//y5cu6urqBgYENDQ2zs7Mbizxy1xKfzy8oKDh8+HBGRgZhdtsUJ1lLRLF4w0SsvYhEotjYWB0dnfDwcCrY/DpJqVQ2Njba2dllZWUplcpNdJLVtxQTqZpv3bp16NChL774wsHBgcViEVF+NtbARe7voNFo7u7uenp6tbW11JTifUWxeGNErB0R9yuPxwsLC9u/f39GRsb8/DxlOF5zEUlIHR0dY2NjiZX9zXKGia4qFIqpqal79+7p6+vv27cvLCyssrJycnLylVhrG9hJAIBUKs3Ly/vd734XHR09MTGxWc6w9ohi8cYLw7ChoSEvL699+/b19vaShmPqFW9NRLx/jI6OBgQEBAQEEJtr1IOBbDjFVvwcV9ur8vTpUxMTk9///vcWFhadnZ1zc3Ovb2je2F8BIRweHj537pyBgUFXV9dG9WRTi2LxxovwEi0sLNyxY0d2djaTySRfoikWf7CgWp5NDMOmp6djYmKuXbtGrN2RLNOGB97rF5pcNhAIBIODg9HR0To6Ora2tkSq5g3v8CsiHhg0Gu3w4cPXr18fHR2lbt0PEMXijRcBCx6PZ29vv2fPnqysrLm5uY3u1KYXObVUKBRCoRBBkFu3btnZ2dHpdDabPTo6ymKxeDzexm5GWPEFSD3oZWlpqYGBwe7du318fDo6OgivNW2zwyqVysnJyaKiohMnTnR0dJARMDa6X5tMFIs3XsTAAwA8f/784MGD+vr6ZWVlhBvsRndtc0sulwsEgu7u7sePHycnJ5uZmf3617/+/e9//8knn/zHf/zHl19+GRYWNj09vYE9VCgUr9uviRVdLpcbHBz8pz/96eDBgykpKQKBQKlUbrhpeEWJRKKSkhJTU9Pg4GAyMPdGd2rziWLxxoucwS0sLOTk5Jw9e9bT05PP51PumavU1NTUgwcPvv3223/6p3/67W9/+8tf/nLbtm3btm37yU9+sm3btq+++iosLGxqakrz4CCuqUwma29v7+7uJu2/xCYONpudlpbm4OCwe/fumJiY7u5usVhM3AzawzjSjKZSqUZGRi5fvnz48OH6+nri0ULh+ANEsViLRPhUxMTEfP/992VlZVQqhFVKJBLV1tb+6U9/IuBLUvgnP/nJT37yk/3796emphLOuZrsFfEOpFAoWlpazM3Nrays0tLSBAIB4W8+ODjo6+v79ddf79+/v7S0FEVR7XT8IGfoQqEwLS1t9+7d+vr6CwsL1ATig0WxWItEGDcHBwednZ0NDQ0bGxtnZ2ep2/qDRZh9rKys/vEf/1GdwoSMjIyqq6tFIpGGMUdcZQRBfH19t23b9rOf/ezPf/5ze3s7h8PJz893dnbW1dUNDw9/8uSJUCjE1bLYabKTbxXJYg6Hc/z48cOHDycmJhIxibSwt5tCFIu1SxiGSaXSysrK7777ztraurW1dTNGsdESEYF0S0pKvvrqK4LFP/3pTwkQb9u27eLFi0NDQ4QRVsO9mpycTE9P37NnDzFb/9u//duIiIjIyMjDhw/v2LEjIyODxWIRro3kjFgL6UY8VKqqqr744gsfH5/u7m5iT6PWdljLRbFYi0TOgJhMppmZ2R/+8If09HTiJZrwtaDu7/cSYQqYmprS1dX92c9+RoCPwPG2bdv8/f2Jd2qNdYZ4xVEoFD09PcePH//Nb35D9OfnP//5N9988/XXX+vr66enp3O5XGK2ruWXG0I4Ozt7/fr1PXv25OTkCIVC6h1uNaJYrF0igCuTybKzsz/99FM9Pb3u7m6opo3u4KYRecYkEsn169e//PLLn//85wT7CGNFVFQUkQhOY/0hUDU5OXn58uVf//rXr9iv//CHPyQkJKivJWrz5SbOLYqi+/fv9/DwaG9vpzY9r1IUi7VI6sydnJx88OCBvr6+lZVVV1fX5o30uIEizphKpeJwOJGRkf/8z/9MGih+85vfZGZmyuVyjRk3iUdsb29vVFTU//k//+cV4/VPf/rTf/3Xfw0MDBwdHd0UO30ghCwWKyMjY9++fX19fZRP8epFsViLRNoicBzHMGxmZubGjRs7duxISEggFvG0IfjAS4JLBb5BK39ppQPe94vvUgkhAACR8m779u2EgeKnP/3pZ599dv/+ffIJ9+61vYvUayDrAQBMTU3dunVr3759f/3Xf60+Qyd7tW/fvoKCAolEAtWmxu9yTt71eq2FyB9VWVlpbW1taWm5uLgItXKBcXOJYrGWCi77VLi6uurr67e3txOL1Lg2zZggJMt7YPetB7wL5t6rFQzDOBxOdHT03//93xPz0G+//baysvJ1p913ae7H9crXyT+USmVTU9OZM2eISfEr82JCv/jFL4yMjIhEUK934E3n6gM6+cEiW5dKpXFxcV9//XVycjKRXZRi8SpFsVhLBSHEMEwul1dVVZ06dcre3l7dv23Db3piTAIIAYQYhABqu4iwmb/61a8IG8WpU6fIXCrqbxtrLrIJqVRqYmKi7l23bdu2X/ziF7/85S9/+9vf/u53v/v000+PHTuWkpJCWLHfUZq/6DiOAwCamprOnz+/f//+6elplUqFazC96VYVxWItFVyeVfH5/KSkpJ07d6anp8/NzREWDA0PwhW7R1hMMByocAAgWFHq1HivA1bkzsptqB38pgNUKhWGYePj42ZmZr/4xS+2bdvm4eFBOFF8QG1vlTqIif8UCoUPHz78wx/+oO5U91d/9Vdff/31uXPnfH19c3JyGhoaBgYGiEiYbz0n5IdkE5q76ADIZLLw8HBdXV1/f3/1lYwNvy03tSgWa6nUR11ra6u1tbWenl5nZ+fCwsKGT0AghHK5fHx8vK+/v7evt6evt7ev963qW9bbD11r9ff39/f3Nzc3+/n5/d3f/d22bdvs7Oy6u7s10J++vr7+/v7a2lp9ff2/+Zu/2bZt2z/8wz/8y7/8yyeffPL1118bGxv7+vrGxcVVVFR0dnb29PQQX3lrneSPQhBEJBJpBsfEDalQKNhstqmpqaOjY3V1NQCvRu+k9GGiWLwJJBKJnj17duDAATc3t4aGBjKx/EYJADA+Pn4zIfHC+QtWJpaOlg72lrZ2ltbaW6ysbS2tnGztTQ2N/+ezP//5v/774F4dtQOs1qld2+WajfTP/+E/f/f7//jPL//8//bs2HXq2HGLC6Yu9o4eLq5uzi4u9o5Otvb2VjZEeUNV1qRsbGxsbW1tbGzMzMzi4+M7Ojo082wm7jo+n3/jxo3du3eXlZURjwENNP0xiGLxJpBKpRIIBAkJCbt377569Sph6NyozkAcBwAwGUwbU2vjU0bX3Pxjr8ZEX4mOvhKl5SXyUmSod8hV5ysBrgHBnkEaaDHqcmT0laioy1FhPqG+dr4BrteCPYMi/CIiL0VE+IVHX4mKvBQReSky5mp0hF9E9JXo5bJSVVeiIq6qlSuRYZcjjE9fsLS0vHfvnsbmxWKxuK+v79SpU8bGxoODg5s3kasWimLxJhCEUKlUMplMAwODI0eOxMTELCwsbFRnAAQAQvoQ3dbE9qrr1eaS5qG6IXodnV7L0NrCqGPSauj0WgathkarofVXDNBrGfRaOr2GTq9lMOrWr2k6UTmjjtH3pH+oaoj8nFk/THSJXssYqqYx6pg/XhWtjjG4XIbqGYN19ME6+mXHq3Z2dvn5+YQZd70vPYSQRqPl5OTs2LEjJydnZmZGM+1+JKJYvAlE2umysrJOnz69Y8eO/v5+MpqtpgcDxCGEQzSavYXdzetJswOzEIEAxTEeDlAcoDhEcRzRjoL+aOFCHIEAhRgPqsYhxoMQhQCFgLdUsOUCULhi/RDFIO/VgiNw5Q7wIFEgulwQuGJvAQ8DPAyiGI5iOA/Dl2oGEMEButQZyMPlXHnM9WhnZ+eCgoJ13R9P3mAqlerhw4dWVlaHDh0aHBxUjz5BafWiWLwJRK5fC4XC0tJSY2NjT09PDodD5I3W9GBQZ3Hgzdn+JRaTRYtY/OOFC3EuhAgkAAdQCBE1UKJqn7+BxTgCViorUfvlmldmsfrBL9cJEQAR+BKLUVzGlcUEaoLF5DLy2NiYqanpX/7yl9LSUnKjHcXitRLF4k0gdR8mLpdbXV196tSplJQUOp2Oa96RSI3FiYGJM/0zcIloSyCGKA43nLPvxGIc5xLsWyo4guMoXCrIK2VVbUEEQhSolR9jMdkxHMEhF+LL5SUWI1DGkUUHRmmGxRiGKZXK+Pj4H374wdPTk8i5R4F4bUWxeBOINEQQhuO5ubkLFy6cOHGCGITkONTQ2HidxQgxo1wCMcYFy0SGBKaXmLIhqH1zgQgOuRByIY7igI3hKA64BCUBIKaiXIAjyyh8QyuAA8jf+CN9gFwIEECWlVnMVXs8sAHkQsCFgItD4kMOTrIYcpdZHKA5Fs/NzXl6ehoZGWVkZBCTYspAsbaiWLyZRLhPAAAqKyv/7d/+zcTEpLOzcwNZTNoolmd/OERxyMMhDwIUQt7GgfgdCuBBOI4DDgYRCLlLdgDAAwAFGIIBFEBiRvxmFkMEAi7ExwmrgtrkesUjEQB5EPIgQLC32igwDga4APIgQCCO4uBlGwXBYjlXrhkWE8axpqamQ4cOpaWlIQiiUCjWqa2PWRSLN5NIYwWfzw8ICDh69KiPjw+XyyXT8Gwsi5dwzMMBCiUjspaCtqnOKWLaqIU4ZrdzGwoaFxkLkAcgigFEJWfLu8p7njePqRAMQwFEAE7ieGWaA37/THNBM9KOksblN+FVyVHSq+mCAcE72IuBiqPCUIB2jTcWNs8OCjAEA1ywUSxWKBRMJtPPz8/ExISIvo8vTwsoraEoFm8yEaNOLBZXVVV5eXnt2bOnrKxscnKSNGKsew9+lMU4ggMUqhAwT1+8anltoKwfcAFEIOCuvKi1gaXuXqPbBXe0i4tPAoAoAE+1+Hwh3DO6MPG+jKtU8QAgWfwGaIIJSK+nexh7ttxvVfEwosA3+FHI2fJHt0rZLSw4/hYW4ygAiEo1jrWUPvOy9GM0DePjcANZvLi4WF5erqenFx4eTqTEpawT6yGKxZtJ6hEJ5ufnm5qaTExM9PT0GhoaiJALG8biJQssxIm3dS6cY8x5mnr2P+4DXEzJUc6PCObpc4KBWQFtdpG+qGJhCpZikbko6J+bHZrlD/ElwxIVWznPmFt8vrDAWBQyRDKWXEATzA0J5oYEM0P8OYZAyVHiKC4ZlgiHhQv987ODgoXhRelzCeAA8bB0gb4wQ5ubHZqb6ZuRPpcABBMPi2eH5gS0hQW6SMqUAA6QsxUzjLlZumCBPn8//b7VaStOBxvwMIACDFXxafxzx42ve4bO0ASAg8lHpPN0wczgzBxtXsQUAjam5CqkbLFgaFYwODtDmxYNC4fq++30rUoyHvDpUzP0GT6DLxoWYiyliiObZ84tDi3O983O02bFTBFgYcgzrmxYArhAxpXNM2bnaALBwKyQsSgdkShYchFTKBgQzA/NzQ3NCJ7PydjStpKnjkaOzCY6nMDV1+40wGKwnJcaQtjf329jY3Pw4MGGhgaKwusnisWbVQAAhULR0dHx5ZdfGhsbDw8Pa2iQ/AiLCfcDLo5z8TmGwMPMrb+iX4WoJGxx1JXIYJcgXzNfh7P2/o7+tBoau4udGJDgcNrB0cDR5pzN/Rv3abW0aL+oSJ/IAIfAvOi7TcUt7uae9gZO9gZOjiYuUddiOit7xSx5bUFjuE+Un5mv3TmHIM+gpyWtwhFhXtzdy/aXnS44XThxwfqsVW1RNZ85dT/1nqeNp5Oxs5/VpaLEIm4Hu+lBs72Bo7Oxi9uFiycP6J3Yc2LsKQufwCEPV7CVtHra73//x//32ZehPmECBr+usCrcL8TqrKWrmVvitZu8znFm63B5brmnqZfjWSe78/Z3gpI7a7v0Duqd1zOwNXKwNXR0s/G6ef0W8ozTV93tf9E/xDHU/Zyr4zm7WN848XNJvH8Co4YBJmBPde9V+8uO51wsTtqEekU2lbQNNQ8nBN62OevoYHDR3dA1Mfhm272WtodtThcchpvocFzTLCZXIEQiUWpq6ueffx4ZGTkxMbGGTVB6RRSLN6uI2fH4+HhgYOChQ4fy8/NnZ2c10vC7stjdzK23ol/OUog5YpvzNvFXb5SmPIq7Emdw7HxrWev9jHuxATGp4an3U+7duB7/8PaDxqJ6mzPWUX6ROTE5JcmlcVfjPSw8bgfeuh14696dojtht9NCUkVMUWdpZ9HNooe3i1Nj0+xN7B+mF/Pp05cdriaF3nx450FWROatwNs9Vb3tjzvTw9MzwjOKbhbcDktKCkvKSszOissM9Qi+E3q7JLPUw8792O6jSBcCiUU8FLI7ONs/3258/EJtQd0Cc+FuQkFOXPbD5IcZUZne9r6DDfTClHuhfuEpoekP7zxKvH7rbkLBk4Inp3RP25nYxwXeyEsqjLoW62R6caBusLqo8vwJw6Kk4oKEAm97bwcj5xnm3OWL1/qqBsb7+Hk3C2Mvx2VH5aWHZ2RGZT9KK+urGXic+SQjIutBckludPZl5ys5EVlPS54usZi35PihSRYT8+LBwUEnJ6ezZ89WVlZKpdI1bILSK6JYvIkFIZRIJE+fPjU1NTU3N+/v7yciya5zq+/B4p7KPiWiErJEF06Z1N2rl6Hyvvr+s4fP1D+oj7gSnpWQNdE/IeaIRtqf91f1lWWWmhy/UHSncLhluL2s48JxE3+XqzU5lTU5lc+fMnLiM13Pu8wOzIw1j/Q86Rxtfd7b0Gt43DAnLnOyfyLQNfhxXjn6lEOrGnpa8mzkGTvvRmGcX3xdTt3zRkZVwZOogGgzfcswj5DusnZuB1uESPKSc0/rnGI9Y0EUAgRgKJhjzhkfNYrwiRCNiRdHRdE+cRU5lWgHWl9Qb2Vg3f6k84qLv62B7dgztpQlG33G6q/orcp7Yq5nkhxyi9FAk7DELSVNZqctmh80l2Y/PHtUf2JwWsQWZt3MtDWw5zNnLrte7avsG6ihBbuH1d2tm+zl8/un6LVDz4pbadUDAxW9g5V9E9284WbGRUvXGK+otodtjhcchhsZkLeCT5sGWCyRSPLz8w8fPhwbGzsyMkJtd15XUSzerCINx4uLi/n5+V988UViYiKHw1n3nakv7YG+ye+bwdGXWEw47c4xBO7mBIuxxTGRr5NfT00vmIH9jYNmp8yaHzSHeoU+THsoHpGASaDgKSQsybPyNkdD+4H6AdU41vbw6ff/8/35Y+ftDB3tDB3dbDyM9IwtT1vPMAXtT7pSo9PvXLsd6hW+8087k4NuKzjy7oq+9Ij0+CvRYd7B170C72U/CL4SprdPz/actZe5m9M5e3sjR8NjJjcuxUuGhQDFsEn4uLDc+qwVu4MDJgDOwzEUCJgCA72zIZeDJVMS/sjs4T3Hzhw+62bp5mTseHzP0e6KLl9bb5uzljNDfJwH5YhMxpZ0Pm53NnSoza9WchRwHOut6bI+a91a3FRbVOlq7SpmiaUccVHy3YsmLgLmjP/FK0NV/a332wKdAnkdHBVXJUOkCp5iYWSe3kBLDU0Ncw9LunYz6XriuWMGMT7RrSVt9sb2w40MOK5pFgMAlEplW1ubqampq6vr8+fPNzw64JYXxeLNKricM4LA8Y0bN3bu3Onv70+n09c3etbbWExsbZhjznqYu/c86VUhmGhMdMnJr7emD/LhYOOg9Rnr1get0Zei0yLT6PWMqaGpR5mP7sbnp0ekOp53YDYyMS42UDkU5BlclFb0tLztaXlbX2PPvbSi5JA788z51NBU1wsX+x73dNf0nt53+nbAzfHu8Zq79SXpJb01PV2VneXZ5SEeIfbn7W9ev1mVX9lX0/s4s/ze7Xu3gm7FXYorTy/vr+mfpk1nJKSfO6jPbmcDHgAoVHJVCyMLBnqGIT6hk4NTC8wFP5vLGXFZPXUDreVP7yblMhvp/k5XbM9Z9VR0TfZOPMkpS4/JSo3JsNK3qb/fhE0ABU/ZUdNhfcam5V5zw71aT1tPCUsqZYnvJxd5mXsJaDMBrtcGK3uHaoaC3IIe3rnHbGC0l7QV3bh7JzDp4nmnvJgcRsMQt5317MlTK2ObYNegpgctDiaOz5uGIQ+HbE3PiwUCgYODw7Fjx4qLi+VyOeXEtt6iWLxZpb6/A8MwFEVtbW2//vrr4ODg0dHRjZ0XAy6YofGdDBx6ynsACoQjQk8r997KHnwGDtb1Gx0xbH7Q3PSo8ZKzn9kJMztj21OH9BKu3XicWW5x1HykYQRjYws04d2kAlsDGydDRydDRztDG1dLl7SI1MWRxbz4PGcjxxtX4iKuRn7/v7stTprkxec8zCz1svW0PGvlfMHZ0cAh/nJM4736tIhUVzM3J5OLJsdNI7zC2kqb76XfMzhhZHrWzMfOy8HU/qKpC9KFwHEIeTjggTnmnLWZ/amDZ2P94oSMxcrsykD3IItz9nbGLj42PkN1tNri2psRNx2NnewNHM4cPhPoGlR5t8rsuHltbh3GxQCKtT95anD4QkNBU3VhtYOps5glk7AE5bYdAAAgAElEQVQl+Ul37c46LjAXvG19uh93CdmS0rxHDka2Nvp2Z/fpu5m55yTk3ghI8He+diMwISs+J8w37NP/+C97fbvGB82W56wY9QzIwyFLo2t3KpWqq6vr888/JxzYl648NS9eT1Es3qxSN95BCFUqVWlp6cmTJ3ft2nXv3j2pVArWKbX7y/bimb6ZV33auBAiUMaSVmdXjXeMAy5QsBX1d+smuycAAqZ7p0pTS9nP2DP0mbrC2pzonKyYzNwb2d2Puzlt7Nrs2umuaWL770jLaEFCYW5sXm5sXm5cbvGd4t7KPvGohFZHr8yurMmuKs8sL7pdWJL8oPleE6OJUZZRlhaRnncj/15SUc/jLsEQv7eypyip6G5CQU5Mbv3dupmBaVYHKy8xP/9mfmFiflnGo5bilnn6PEAh4EIMBdJRaWVhddGd+xUZFSKmcKpvsragNjUyMzsuryS5dGZgdoY+M1A/UJRYlBGRmXsjt6mwabyLV5VZxW5iQS7AUTDZPf4otZzdxhlrG6u5WycdUyg4ysHaoeqcOvFzSUNR00T3hIKnmhycKkktyY3Lz4zKrsipYraO0BoZlbk1T7Krau7WVWRVpEak1eXVcdq5j7OeCAYEAMEB+1UWr8ceaDJJh0gkiomJ+eabbwoKCgirF+XNtt6iWLwVRIwfPp+fn5+/f//+CxcuDA4OrtdOvLft9SC2FAMOwBAMRyHOw3EUx7gYRCCO4hCBGHdpEzDgAoAAjI1hbAxyIeAAYmMIWVRcFfGvRNgHwAE4D1/aOcLDcTKgBA9f+hwFEIFEbcRmiqWdJshytSgkDliKI8FdmsUvRaXgAmLzMcbBAGfpiwABONFbDiA+hAhUsVSADYhWyM0sgAMgCjEUW2qFgwE2ho/jgIMtRaIgfgUXEOEpMA5GdAxwAcbG1EO4YVwMcAHgYBAl+glwBH8lNpB0HWIDEc9viUTS29u7b9++0NBQJpO5+mopvYsoFm8FEXMWlUo1ODgYGRm5Y8eOu3fvCgSCdZnLvJXFy5ueAQcANiAQTFAMJwMGcZd3RfPwFzuk0WWULxs61PetLUWDW47Fs/S/ywXjYJALCIySTeA8HPIg8RhYahRRqwRdgrh6/UudWeonQUCIsTGC4ziCE+QlvkVURfxkjI1BDgSc5bgW3KXPid9OPDzIn/kiapL6D1T7OUv1o2rPJ64mWEzauyIjI3fu3Nnc3CyRSFZfLaV3EcXirSDSHDE/Pz84OOjg4GBnZ9fY2KhQKNYex29jMUlVknFLM0ouVJ+NLiN1ia3EbBGiSxAnaLUEQTU6L6EQeUEunCAa7wU9l+fmELABYKuBGIVQ7UnwAuvLFZLdW+rA8lyYfMYALvkVQFKbmA6TTxT1ebrab3/th5O85kDAAQABL/0rOYMmf6ZGWExsIKLT6efOnTt58uTIyIgmvCQp4ThOsXhrSH1vNIZhnZ2dJ06cMDY27ujoIFbASWPFGozYd5kXE/F23xTe7PVAmtzlb5GHcdX+4L5U86tHIvhyW/DFMcuEXaFjak28qUKS1OqfLP8N1ap6wV/1P9TrXDGi5osWX//hK1WydOT624uVSmV/f39iYqKOjk55eTmVWlSToli8pUQwVyqVRkVF7d+/38vLa2pqSi6Xr2Xi9HeZF1Nlzcv677uDEC4sLERHRxsbGzs5OU1PT6tUKmq9TmOiWLylROxbxTCspqbG1tb24MGDra2txKDCX3a9WEUbFIu3IIuJO2dqaurkyZP79u3Ly8sjLMXUvFhjoli8pURaKkQiUUNDww8//HDu3Lny8nIi+DfF4k1c1pPF5CP87t27f/7zny0tLYnYmOvih0PpDaJYvGU1Nzf3+PHjP/7xjxYWFu3t7XCtkuJoM4tRFY6qcBTDUfAi6DAXhyxsKc0oAuHyh4CLAS4GUQA5GGCrcARCBBBhOfExHOfgOBcCHoCodkReXre1O+KLCoVicnLSzs7OxcWluLiYWrLTvCgWb1kBAGZmZiIjI8+fP+/r68vn8wmP/dXWq80sfpE7mciNtJxrDgUqrgpDwFLejaX0cQBHCY8IAFFAcFk5rlChKsAGkAMhF4cE07nr3e2NZDFxV6AompOTc/r06bKyMgRBqB3PmhfF4i0r4q2TxWJFRUUdOXKkvLxcKBSuwRjTZhZzXyBYLccoVPFU/AE+5xkXjBP+YRDn4BCBijE5q5klZCzODQmYdQzRc+FAUx+nmw0QDHKWtl2oO3JsSRZjGCaVSisqKk6dOuXm5jY9Pa2hpASUXhbF4i0rwtinVCp7enocHR1NTU1bW1tnZ2dXux9Pi1kMOZBwbV7agoFCnIcDHhBzxKWppYn+N1XjKsgDOBfgXAgQMD80V3bn0VjLWOejDi8Tz+Empukp45grUVKOlAikCVCAj+OABZY8prcQi0kfRwBAR0eHr6/vd999V1tbS+yep1iseVEs3rIiDcQikai2tnbXrl0eHh5tbW1KpXLLspgLMZYKH8cBF8jHFHK2QsqSybgyCVd0//a9G1dvYJNAiSgwjkI1JsMQTMlRTnSPi0ZFz0qf2Z+xY7Yyzh05E+4bKuPIMARTcBVSlkTBlqvGlKoxJeCANyW+26QsJr4ilUpjY2O3b9/u4uLCZrPX0v2R0vuIYvGWlfrmDhRFXVxciJzqqw0Krs0sRiHkQdmYDGnnttxrqc6tritsGGoYEo7NFyffT7h2Q8aTs56xep50D1UNKDkqyaikr6KPP8h/+qjN8bwDo41udPx8mHeoApErOYqR1ufNDxorMh+33WsbrR+VPZdtPRarVKrR0VEbGxtdXd28vLz5+XnKUrxRoli8ZUWyGMMwpVLZ1NR04sQJPT29jIwMsVj84TjWZhaPQxWimqMJMiMyHc85elv5+Nr5JQYm8Ho4panFMZejac30pOtJgU4BOVHZ4ucSzlPuNduA1oetLSXNjkaOQ61DRkcNonwjFYhikbEQ5h7qZnbRw9wt0D6gKLqI38NfCtC8+VlMTH4xDOPz+XFxcbq6utHR0ZOTk2Ql1LxY86JYvJWlPrQWFxcrKyvNzc2PHDlSVVVFmAU/5IV0pZiZWoJjgAIMBTNDs7F+cekR6exO9mDdUHvJ00WGoCS12MrAys3O/X9+/z93gm8vMuYxHoZ2oJdsrjwredrysNnZ2IXeQjM6bhjhGyHnyhaHF/ysfIpTilgdowPV/cx65iJjESAAImTIC42zmIsTgS+IBUn56vZAQwjZbHZOTs6ePXvi4+NHRkaUSiX5hKZYrHlRLP4oRMbfunv37tmzZ728vOh0OjH2VsXi5VjyWsJiiOCQBxeHF6tyq8I8w0LcQyK9ospTy+dpgpKUB1bnLZ0tnbZ/9k3itRsLNIESVSLt3Mv2/k8ftrU8bHEydmG2MAyPG0RejpQhMsmYuOhmQdzV6BC367cDkmryahcY8zjvxbwYang175XMKQhUcOUxH8pi4qI3NDQcPHjw+PHjra2tVOaODRfF4o9CxEBVqVQ8Hi8jI+PQoUPh4eFTU1PE+t772Su0mMU4AqUjksneicdZ5WXZjzqqOvMS7162uzrWNvYw5UGo5/X64uoo37AQ1+DqnGowDZEOxNv68rOSZ80PW+0NnJitTEM9w1CfEOHoIvsZuyqvorGkvrW06X5SUaRH1EjTc5ynFgpuk7N4bm7O39//V7/6VUZGxtzc3PveUZTWXBSLPwqpmyOmp6e9vLz+67/+KyMjQyQS4e/7QqrFLIYcTMVWTPdNZkalJ0ckVxRUJoUnm+tZDbeMFN8ujr8UoxqX0RsG4y/He5h4jT7lIO2Il+WltodPm4pbrPXt6c2MEzrHI3zDRaNCZgPzxtW4/KTcJ7nlKSHJfpaXBqoG8EkccLAtwGIAQGtrq66urq2tLeE7sTb7gCitQhSLPy4ROK6rqzM0NNTR0WltbV1cXCReTskgyG+rQnvX7nAEhxyVdFRclVvhZeVlb+joY385OTx9om+qsbDxQWIRPoFJRoSt91uCXEI7HnWPd07cCkodqBrorxmIvZrAameFeAcVJOYpEcVk92T85ThXk4vupm5BzkH3bxZP903hE/imnheTS3YTExOxsbHGxsZVVVXEpJh4Q1qDO4zSh4pi8cclYvrD5/MfPXqkp6fn5ORUWVk5Pz9PjMN3cvLXZhZzcciFKo5qYXhhvG+c24XweiemB2cUHIWQKZwbFAAUAygmHBZN9k2JmGIVS8kfmJU+l0hGJZP9U9IxyUQ/TzA4A7kQY2HTfdNIF8Lr5k31TQvoAgVHDtHNbaMggDs/P//o0SMdHZ1bt27Nzs4SgTEpFm+4KBZ/XCJGHYZhMzMzRUVFO3fuPHv2bFlZmUQiedfRqM0s5uA4F19KrcQDgAcgCiEKIJFuDoUqBEIehAjAJ3DIBjhCuIgBnAfBBIQoBnkqHIU4G8fZOERwsJQiGoIJCHgYVAs5tBlZTIQoyc/PNzU1NTIyYrFYpOMjtb9jw0Wx+OMSOQNSqVQTExP+/v4HDhzQ09PjcDjvGjhci33aloMB4YBIUIQuJc2DXAARiHEBRPGlrEgcDEcgJDLREVlIiIRPCEZEq8DZS7EslvLpoYDgIJloY8N92t4xr4c6ZCGE/f39hoaGBw8eTElJIZMMvHIYpQ0RxeKPVwqForKy0snJ6bPPPqutrSVSr7/9a1q8dreVy4fu9VBHrVQqffDgwZdffmlqatrW1kbFANIqUSz+eAUhFIvFtbW1ZmZmJiYm8/PzSqXy7RHEKRZvNhaTYjAYFhYWJ06cyM3NJSbFlE+x9ohi8ccr4v10cXGxp6dHV1c3MTGRRqMRs2OKxVpXVsFi4oJOTk6mp6cfOHAgKyuLsBRTk2KtEsXij1ekx7FcLs/Jyfnqq6+CgoJoNNpbArkts9jO3Fbr7MVbuKxuXqxUKqurq/X09K5fv85ms8lLTOFYe0Sx+OMVOQ6JkPN79+49ffp0SkrKwsLCj02NX2axdvlRbOGyOhY/f/48LCzswIEDjY2Nq4oMRWndRLGYEk6s6hQXF58+fVpHR6eyslIkEr1xuFIs3mwsnp+fv3Tp0qFDhwICAqRSKbVkp52iWEwJx3EcACAQCAoLC4m4mu3t7URK9hVEsXhTsVgmk7W2tv7www8XLlzo7OykkopqrSgWU8JxHCdMinQ6PT09/YcffoiPj+dyuXA5cpD6OAdQBYCSMUBzNnNMuJYw1TsFEQg4AHBXX+Br5b0O/vHjV6zh9arWr7nVFQ6EbBxwIOACDAVgHEg50thrsS4uLvn5+a9cI3K9DkIoEAiCgoJ27doVERFB5J+ltthppygWU8LxZduxUqlEUTQyMvLgwYNZWVmzs7P4CrsAAIQYrX/QwsDMzcq16E5Rzd2amrs1NXerV1dq3lDe6/j3aLG2oLYmv6Y6v1ozza2y1ObX1OXV1ebX1tytqcyvqCqsfHz3saOFo4WFRW5uLoZhr+CV2F3J4/FKS0t37doVExNDOMlQS3ZaK4rFlHD85SQgXC734sWLBw8eLCwsFAqFr825AIZhKIJEhUVcOGdsY2JtZ2rrZOnoZOGwqmLu4GTuuEJ54/Hvc/BKxUzf9JjOMb0DJ8z0zd5Sw/v2bT2KuaOzmbOTuZOTuaODhb29ha2dhc0FwwuhoaEtLS0r2ijm5ubS09OPHTtmYGDAYrEI3wkqHpvWimIxpSWR5giRSFRQULBv376LFy8ODAwQOMZf3jUgEAgqKypCgoJDg0NCg0NCg0LCgkM3UYkIDXdxdN73g47Onr3uru4b3p+3l6DQsKCwsKDQsODQ8JCwsNDQ0JCQiIjwsrIyDodDWiQIEWju7u728vLauXPnnTt3BAIBVNsJvaE3GqWVRbGY0qsCAPB4vJiYmD179kRHR/f09AiFQvUpFbFfa2ZmhvNCbM5qxX5Dea/j39bGslAUffSo1N7eztLKoqqqcp2aWz+x2WwWawxBuDMzM1KpVN3yQPwhk8mSkpKOHz/u4ODAZrOpJTvtF8ViSi+JZO74+HhgYOC+ffucnZ2ZTCZ8TS9vn139VAu+obzX8e/663Ac7+7uunTJz8fHm8Gkr1Nz6yf1ZdVXKIzjuEKhaG1t3b9/v7u7e0tLC7GXktrurOWiWEzpJanTlsPhBAcHf/LJJ+Hh4aThGEAAl4/c4L5+kEhgdXd3e3t7u7u7MxiMje7U+2nFxTfSd2JxcXFgYMDX19fCwqK2tlYsFuM4ToFY+0WxmNKrUl/Ha2lpMTIy+stf/tLb20vs1wIQqLtMbUYRnSdY7OHhMTQ0tNE9+hCRF0vddgQAoNPpSUlJO3bsSE1NnZycpBbrNosoFlN6oyCEcrl8amrK29tbX1+/qKhofn6eXLLfjCOc7DmEsLu728fHx8PDg0ajbXS/ViUSzRiGzc7OxsXFffrpp3Z2dmSoeEqbQhSLKb1RxIsthmG9vb2HDx8+ceLEzZs3p6en3x5XU1u1JVmML8+OZTJZenr6999/f+bMGSo88aYTxWJKbxSEkNgdIBAIEhISDAwMTp06VV1dPTMzQ7FYSwSXDUoqlaq/v9/CwsLQ0LCgoGB8fHyTXqOPVhSLKb1dAAAajRYWFvbNN994enoODAzIZLLNOM63JIuJn8Pn82/durVz586bN2+iKKpQKCgWby5RLKb0TlKpVEwmMz09/eDBg9euXevo6JDL5ZtutG89FquDeP/+/bdu3ZqYmHiPrN6UtEYUiym9XRBCDMMUCsXk5GR8fLyOjo6trS2Lxdp0a/Rbj8U4jkul0oaGhh07djg4OAwNDZHRfzbdk/IjF8ViSm8X6UelUqnodLqnp+fx48cLCwvJnGmbZcxvDRaTkCWehTwez9PTU0dHJy8vj9ywTmhzPSk/clEspvSuIhCgUCi6u7vd3d3379//9OlTIszxZhnz6izu6ury8fHx9PSk0+kb3a/3FnEtMAxDUTQjI+Pf//3fb9++zePxyKW8je4gpfcWxWJK7yfC6bijo2PPnj3Hjx9/9uwZn8/fLIN/a7BYHcSRkZG7d+++cuXK+Pi4UqncLA9FSq+LYjGl9xNhi5RIJJWVlbt37zYxMblz545MJtvofr2TtgyLiUuQnp5+8uRJS0vL/v5+0nGCWrLbpFoDFqtbr0jD4qbeI7tltB5ra3D5LZjP52dmZv73f//3999/39jYSF5xbZ6awc3MYvUzTFiK9u/fb21tXVlZSc2It4DWbF5MhrjFMIxYc8cobaiI6Fz4WlsP1UMfsNnstLQ0a2tre3t7Go0mFArXvLm11aZmMb582vl8fktLi6ur65kzZx4/fiwUCrHNs3xK6U1aMxYTd8PCwkJPT095eXl5efkjShuqBw8eVFZWslistY1dS/IdACCVSp8/f15cXLxnz56kpCQWi6XlUNjULCYmxUqlsrm5OTo6+ocffkhLS+PxeBiGUXaJLaC1sVHgy/HFh4aGHBwcdu/erUNpo7Vv3z4dHZ3ExMTFxcXVX+XXrzjxDiSTyUZHR83MzE6fPl1WVjY3N7e2ba2tNjuLAQCzs7MxMTFHjhwxNjYeHR2lMidtGa3NvJgcnG1tbSdOnLh//z5dQ2Iw6MN0Op1OG6TRhgbpwzQGjc4YojOGGIwhJp3GoNPpdDqNTh9iDg0xh158jU5n0oYZdOaKlTJpdDqdTmPQhxj0IQadTqcP097UPm2IMUijv/hnBp3JpA0z6EN0OpNGf85k9IwODTHogww6Yw1+7tvEUFNvb+/Zs2e9vb3n5+fX5Cq/LmIWrFKpSktLDx06pKen9/jx48XFRcJIooUzNbjZ/Iuh2tILhmEikSg5Ofmbb7757rvv6uvrFQrFRneQ0pppjVnc2tpqZGTU39+PvxyVXDMCb/5/8OK/3q8i8PInKwn7sSqgAgIAofK92l8TiUQiJyenq1evrh+LSdsx4VZhbm5+8ODBu3f/f/bOO6yKo23jdtN7M4lppvf4mhhjYtQYjS0aewHsinR7x14QFQUU7Fiwo1iwS0eRXkQ6nJ3ZPYd2et+deeb7YxFR8Uti1Kjhvu7L65x1d3ZmOPvbZ6ftvrKysprW6gdK8LCxuHYfOMY4KCjom2++Wbly5eXLl81mMzx4d7t63bHuPosdHBwyMjLu23UI8qtuqt96QxgFwoDevM+/IaAMCDBCGWNA2H2/bAwGg5ub2/z58+96G0WNajAhv5Pp4MGDPXr0GDt27NGjR/V6/QNIioeOxXAtLjaZTKdPnx4+fPjAgQMTEhKq1/V/8O529bpj3WUWX7p0ycnJKT09/X4Ff0CAAAClQAm1G8vLEcJlZSabTSJ1hqsAf2G8Xe2xeXJb3PXTEfl09KZZ/zelTymlos2gLsdKlaAxSJL0F6Pi2lX6D6XX611cXLy9vXU63V35K9f5d4drf3qbzVZVVbV169bvv/++devWycnJ8nqbtXf71wUPJ4sZY1lZWWPHju3WrduFCxd0Ol09hR893f32YkdHx4yMjPtx7QEDykRGGABlDChJjQ936N+rzQ/tL6dn0huuf2DsOjdrAoraX2t/qBGl5Pb/dW04wbWvNd3ZAEAIMes1yxfM+v7HTtOXrNHpDfS+w8hoNLq6ui5YsODexcU3Sb4B7N27t1OnTu7u7oIg2Gw29iAtGAYPW9+dPDYUIeTv79+hQ4cdO3ZoNJoHpDLrdXf10LPYziQGVGLAqD3qeEDbz1s2bP5YfHKaSBmlNXmglNoZI5RKNptVkiQARgijFGpQK4+Wl0WoPEpaAipRKkmS3PhZLTnck2UXRYso0prQDxgQSux2QohZVzVx5KCGTZ7uPdJVq9WR+x4b3k8W11SIJEmFhYWhoaG9e/dev349xpg8SC8BeehYLA9TWb9+ffv27f38/DDG8sCJfztf9br7ephZTBmlzMpEBpLIKAVz/KnVP//vzSZPPhlzOUUEINdZTES7sSA/+/jxw6Ghuw4fPpKakmk02SgFSZJ4nj9+/Pi+ffvOnz+fmJgYGRmZkZUjScRutxTkZZ86ER4aGno4/ERqaqrZbJYkCWMcGxt76dKl2NjYfQcOhB46dDktzWy1UEolm1iSX3Dm2LEDBw5EnT0xalDPZk+88sfE6Vq9ntz3CWn3OS6uwbHZbC4uLvbx8enTp09YWFheXl5NY8W/roeOxTzP7969u0+fPhMnTszIyJAjhgekMut1d/Uws7i6vw6AMWASA3v8Sb+O37Vs+vhzUcmpjNgZlSi1MUYlm/7y8dAO33/TpHmjxk0bN2n03KsftQs8FGNQ63FBstd4pybNmjZq1KhZ88bPP96kWZPHxkyapis3JZ8+0f37X5o1btqkeYOmjR9r8d7Pm/ae1unLju5b98arLzz22POPNX+qWeMmzRs1b/XZD7FZuXbJnBN9fHD7b59s/FTTJs2ebNbsmaceb/D4S30nTtdpDey+t+/d/zYKWfJzBkJo8uTJffr0cXV1zcrKstvtNQ8W9zMzt+aNPQwslpu5EEK+vr4//fTTpEmTCgoK/u1M1eve6hFgMQHGgBEG9vgIv47fvdX0ySejk1MYlYAwCsCYVIVzXIf80qzR4yPHeh49EbbCe/KTTV/4usOgrJwrm1bPfvOFJz/45LMNQUErfZe/88ZLDRo87jLduyA1ccrYXo0bNR3k4nEk/MicYUOferLll9//mluQfWDH6lbvvv7Oh18uXboydFvgwN++efqppw+EHS0rLVzgObFJg6avfvr9ylWrJ3u4vvry0w2eeLHvxGlareH+D+b4F1kMAHa7/fz58wMHDvz000/nzJmjUChqt+3cz/zclDf2wLNYburR6/UhISEffvjhoEGDIiMj6zvrHnk9EiwGBowwKsZHrO347dtNH386OikNQAQqDyQzl6ZHfvnWy40bvzBuwszY+HMBvjPefurFF196/8Dx8BFjRzZq/qy790qtVqPFOQtcBrz8ZHOvGQvO7Qvs1vblBo2bOE6bFnXhwkrXCS1eeq3FOx8nJicd3LnuvXdfHTbBg+NVFh3aHjznhZee3x927GLEwZF9uzVo8pjHkhVCGZ+Xk/pbtx8aPPbsHxOnanX/ORYDQGVl5bZt2zw9Pdu2bXvgwIGaN5bWs/j/FwBYrda8vLxBgwb179//8OHDlZWVhJB/O1/1urd6ZFhMGZXiI9Z1/PbdZo+9HHs5izKzyCRCKQND8eWo155+tUHjF5o99tSzzzz92BPNmzds+Nozz2/y9xk6pF+jx54LPnjWZrdJOnw6dN27Ld+a7DX3ZIhvuw+eatroyeZPPv7CU080e7xZs0YNXmn5ztFTZ0K3rHn3vdc8Fiw12SXJVHHi8NbnXm0REn783JHNfTu1fuyZF8NOnBSJ2WQo8/Ic2fCJ5/+YOEWn0/8HWUwIwRhfvHhx9OjRw4cPP3/+vE6nq2fxn0qSpMuXL69atapXr14XLlyQV5yobyN+5PUIsJgCMADKKMSfCOj47XvNH3spOT2PMqsNJIkSCtaS1Estn27Z7JUPR3lM3b1j97YdIavWrQtcFxh3OnzE8EENmz+7LHivKNpFHd61dm7L19/w8px5LjSw/cevPtnsTQ+v2Qd2h27evWXtmqWr1wenX7l6YEfg2++84jF/ic5sJfqys/s3vfjqK7uOhZ85srFv13aNn3pz+6FIq2g2GsrGjhrQ8PHn/pgwWaPRymPf7nmd1NK/xeLakld3TEpKcnR0dHd3P3v2bM0kBbjvnZnswWZxTdtOWlra2LFjO3bsGBISUr/uz39HjwyLASQSe8y/07cfNG7aZMb0mRs3bPbfsDkwYGPwtn0REcd6/fB10ydfd5m1KiUt/cT+HTOmebvP9snOyVrqPePZx5/9X/tfN23YELhywS+t33u8cROP6d6J58KH9mrXsPGr46YsT0vNPrDZf+rUGZ6zFiowdyQ06K2WLSbNXWy02CSjKmJ/0Isvv7rr0OErydFeIwc3bvT4r/1GRpw9s21z0AcSCLIAACAASURBVDeft2rQ7LkBzlO1Wi2F+x3aPAgslvlitVoPHDjQqVMnFxeXpKQktVotI6aexbUlg7igoMDT07NDhw4eHh4lJSX1IP7v6GFmMbveRsEYYxQij6xt/9U7TR9r9nizZo83eaLZY080adLk2Vc+D9i292To2tYfffTiMy993fp/b7/2ZosWH01auEalUpTnXvZ0HPLaqy2efuKp115+6c2Xn23YsNn4SXM1Zeqje9d/8f4nzz79wtetv37+uedffusr99lLlWXcwR3rWrZo4TVlntFkFk2q4/sCnnvl1cBdB6s0VZFhO7//qOUTzZu8++Enr738ymsvPPfks2/0Heul0agpiPejQmrpQWCxLEppWVnZ+vXrO3fu7ODgcOHCBbVa/a8g5kFmsSRJOTk5vr6+3bp127FjR3p6+t1d7LReD7geARZfi4sp5GfELJ0/c9jw4SOdnEYMdxrmMHzwkAHDR3tEJqSKBlXMmYjxIxzb/K/Nzz933bn7EKrQUMlGLAY1r1jus9rFxWPb+tWr5k9u8eqbzpO8jSZJsqgTzp30GD/i22+/6dSt98adYSV8pV20JCdc8PLwPHgw3Gy2SDZdcsKZoY6OEVFxJrtdNKrjzxwd5TS0Q8fOixcuCli7xsVtyoaQPUajkQJ5tMcX16masI4QolarDx061L59+27duoWFhVmt1tr9UffnB/Ogsbim1JTSK1euTJ8+vX379j4+PsXFxfIowH8rY/W6/3rIWXxN8tVltVrVanVlLVVVVVVWVtpsNkKIzWZTq9UVFRUVFRUWi4UQIlktx/aFuo0ZOW++TwlSleZcHNq782PNX50ye7nZDgxAtOp1FUJVZUWZqkpu6AQAm81WWVlpNBprGvjkU8hXjt1ur6qqqqio0Ov1BoNBrVbLqwfc/4fNB4HFNZLLXlVVdeDAgf79+zs5ORUWFsK1ueP3rWYeNBaza0OJNRqNn5/fr7/+OmfOnLy8PJvN9mAudFeve6dHisXywMzav+DbLeJTnW1i3ROw4pMWL7z3zodjJrgOG9T3pRdefOmdNqFhJ20EGACjhEkilQi91vNWO7WadYLgFtWe13Dree+PHigWs2tzQDiOCwgI6N69e3h4uFKprHlj5n8zLpan1BuNxosXLzo5OQ0bNuzs2bMWi0X+df1buarXv6JHhMU3ofB222tACdfIba2qvHj2mMvEkQMHDxvcz8l5vNfhsxe0FguRxyZTBkTeWaoTu7euHHQTheu8B9wfPVAsrrl1yTFgSEjIL7/8snHjxszMTJPJ9J9lsSiKHMedPn16yJAhI0eOvHDhgsViqXmEqo+L/1N6RFh8p6IAElAGFABERiRGgAKQG9ZElj/d7563f64HisW1RSmtrKycO3du27Ztf/jhh+joaJPJVDOy4p7+cmqz+F9cMxOuLUd15coVPz+/zp07Dx48+NKlS/Wvc/4v6z/PYiYxCqwmqgUmMYA6FqN/+Hq0H1gWM8bsdntycrKbm9tXX301duzYzMzMmsYKdi/78R4oFpeXl/v4+PTq1atXr16HDh2SV9+vb5r4z+q/zeLqsNfGwMqoDGYmXV/FhzJGGHtYr40HmcXyHJATJ07MnDnzm2++WbNmjSAIAFCzZsU9Ou+DwGIZxFarNT4+vmvXrj179gwODq6ZIF4fF/9n9Z9mMWUgyS9koowBMGYGZqvVLiExJjImsmsvcnq49MCyuAY6oihWVFT4+vrKbcdqtbqmef3enZo9ACw2mUxXrlyZPHnyhAkTTp06pdPpar+I4KG4dup113X3Wezg4JCengZAWE2ACffXlDFmZVRGqrxCPGGEMokRADsTQQJGGAVKgVHGGJEjYqvI7CIDYAzAzCQAwgijjFkYpUx+iR4hQG02BgQok6yUAGGMAWF1vGOvVvHvfw0AY/Dgsri2RFFECE2fPv3XX38NCAiQV4i+qRf0LkIKro2iY4wlJSXNnTt3ypQpOTk5tXtZ/3mhavfr1qRZ89VisSQkJAwfPnzAgAEZGRk1q4n+8/PW66HW3WZxgsziVAA7MBswG7CaD/fLIAEzAxAACcAGYAFqpWBhVGRACdiBmgHMBOwUCGEio1YKhIKNMKvEJACRgg2IxIhIwUyYjQJl1MZAAmYDMEtgpmADJgGzA7PcJhtWYDYAG4AdQASQAMi9LLX9ZoP4ULBYbqxISEhwdnbu2rVrSEhIeXl5nSMR/0m3Xs3vU26QlYPQlJSUmTNnTp8+PScn5y72HN6U4dr3FXmQe1pa2pAhQ9q0abNhwwaj0fhvLc1RrwdNdz0uvuzo6JienkLBTJmRMgNlBsr099cGyoyUmQBMlJoYaBk1WqlVAiNjFkrNBNSU6ShYKBglZmKgA7ACtQJYCLMCNQA1U7ADmIDpCDNTsDDQUjACMzKmBzDYiI1QkYERmJ4yE2UmyoyUyTsYGTMyqLGJgYmBmYEZ7m2RbzSYHwoW1zSeJiYmzpgxo02bNps3b05JSZFD11u5dmdnkUlHKa2oqIiIiDh48OC+ffuWLVvWu3fv33//3dfXNzQ0dO/evadOnbJarXerXLUJK+dfq9UePXrUwcGhY8eOu3fv5nm+HsH1qtFdj4sTHR0d0zOSKRgp01GmpUxDmZYy3X10FWUGyrQAegZmIirzr1y8mJZdrlUBGBgzUdCK1AjUDKAhTA+godTAiAnAJoINqJbLT8rKz9ZZ1AB6CjpgWso0EpiBGewmlJgck48wlcyM6CiYCBgoGAnVAzNQqmVMT4magZ6BAagOqI6BXjbcwyLfQmcwGY1GFxeXB5zFNTKbzUlJSVOmTOnZs6e3tzdCiFJqNBrT0tLS0tIOHDgQFxdnMpnYNbD+LS7XtBJkZWW1b9++devWH3zwwRtvvPHiiy++8MILr7/++gcffPDuu+/+9ttv8qqe/6QgMoKrqqoSExMjIiIUCoXBYJAkyWazHTp0qEuXLp07dw4PDy8rK6uZcFjfRlEvdtdZnJBw0cHBIaOaxTKI1ZRp729cXEWZHlg1EE3aAo/xQ3/t5RARFSVSAxA9gJlQOxAzoZUUDBLRAdXpywsPhR1Iys62mFUhgQvm+iwpKceU6hnoGS0nTC+BnRCdWpnt7DVx895D5rKSmPA956OiLTY1BRMFA6FaoDqgWgAtUD2AnoGBgYGBnoGOQV3EvJvPATcazA8XiwFAr9efPXu2b9++v/3226lTp9RqdUZGxqJFixYtWvTEE094eHhwHPdPnujldokXX3yxWbNmjRs3btiwYYMGDRo0aNCwYcNGjRo1atSoffv2cv/hPywLpTQzM3PKlCmtW7fet29fYWGhxWIpKSkZNGhQ27ZtV61aVV5eXj+UuF436a6zOMHBwSEjM4mC4VpcLAfFtzxE30NrKNMx0DBiBntVXuaFL99/q1Gzl+evCqw0aBmYKTUxsAIxWeyVJksVgAig5Qri2rb/0Td4p9FaXpobk5CVqrPogRgpNROqpmACyQJgslr48xcjrygUFXnJfdu3Ge821WzVU7BSMDMwMTAC1VFJS6mRUiMwM6UGYAZgeqizJeGu+VYWWx46FlNKBUHw8/NzdHT09PQMDQ2dMWNGp06dOnXq1KhRo549e546dcpisbA7nZAGADk5Ob169fr888+bNGnS4JoaNmzYsGHDxo0b9+zZs3Zc/E+ap8+fP9+2bdunnnpqwIABISEhSUlJK1as6NixY3BwcG5uriiK9cvD1+sm3QMWOw7PyEyiYLwxdrufbRQGynQM9Eyy24zCMm+3P7p07NGn/2+DRsckX6HUTiWNIv+i38p5YyaMGTPGacaMualJp5d4j3j51ZbtujvuObI76sL+iKizFyNPrl0891x8vJEYwKaLPbHfZ8WCpKz4jXuDT0ef2rt2wWevPv/Nt52W+ixbtnxJWvplq0XLwFKYm7Zm5fy09ERCzRQshF5vTb5n9XDb9uKHi8VyrxpC6Pz580OHDm3VqlWzZs1kUDZo0ODVV18dOHBgVVXVHS+vDgDl5eX79+93c3N7/PHHa+JiGcdPPfXUrl27rFZr7Y6+OyuIQqGYN29ekyZNGjVq1KRJk08//bRXr17vv//+wYMHy8vLay9jcgfp1+tR1b1jsenaE7oB4H4GxQaJGYGaRWJldnVZbuRPnX9btm77ufAtz732sU/QZq3NpqlMHeXY7Y3P2/qs89kUuKBD6x/7j/EK9Jn0ZqtW3YaPPHH6+OblM+avXHbyzMY/enzu4DlfVa40V2UMdJrQulOXxEtnBgwd5rs+6MjO4O/ffq3zrwO2rw8YMLDr1BWby4VyIqr2rF/+xEufXEyMl6iJggmqESw319zT0LgOFj/4fXc1qunsMpvNKSkpnTp1khHZoJY+/vjjuLg4rVZ7xw2s8mLtgYGBTz/9dIMb9dJLL2VmZt5xu0FNN6MkSeHh4V9//fVNmX///feTkpLk6YV30ORdr0dejyCLCRgJqAmYiaFyb6D3/777PDolq/hy6C9t/jfOZWoZKkuJOPThO+/tOXRIrS4nJtWJ0J0+i5YXpp7p0Ku3X9Bmc6Vio9/UGSuXlRYnblm38P0vu6RkpOYn7erwS9eVGwJKi1P+GOW8etfBsryUMZ3bek2aXVnFbwte+lW7bllZObrSRK8Jo7o5jC9FRQAWYCYChlosvo/18LCxWJbVai0qKtq/f3+LFi0aNWp0Ey5btGjh7e1dVFT0TxZZN5lMoaGhzz//fO2guHnz5m+88UZpaek/aZeAa+9v9vPza9So0U0sfuONN/bv3y8Igt1uZ/UgrtctegRZzKhOhArKTKaKorFDuj73whNOE8dPcP295RuvvPNT32PRl8K3h7R4t+3F7Mt2YmPUIFpUdl15cWH8Vz26+wVvtmkK1vtPclu2vKq8KO7EwddeeSfizKlgH+cvv2ufnHm5gk/pNdbFZ/fhyqvxY3/6ysNjltGqTjq3+7WWrY5eOJ94cmv7H7us2LLVYKoCZgEwEahpotHWs/j/kdxGwXHcqFGjvvrqq6ZNmza4RY0bN/78888jIyPveOSZPJw5MjKyS5cuNU3GTZo0+fLLL0ePHl1RUfFP8g8ASqXy+PHjgwYNatq06U0sbtq06Xfffbd161aO42rPAalXvWQ9giwGqKLMBDb91eQj7dt//cGnrX/t0fn333v9/O03jz3/tm/wjoOb1r/z1rfJ2VdEiUhgMBvK9JWKooLIL7t189m83aTL3RI4bdyiFRVVCj7v4oSh3Zf6LB/Qt8fACVMVqhKd6vLv48b57tqnz48b89NXnp6LjHp1ZVFC99+6LgxYM2e2yzuffH86OoZQEwEjBSOhcq5qGrLrWVy3AEBet6xDhw7PPvts7b612gFsixYt/P3909LS5OjyDs5CCCktLV2zZs0TTzwh47J58+Z9+vTZv3+//H6AO84/pTQ5OXnMmDFPPfVUgwYNborrGzZs+NJLLzk5OZ07d06O6+vHUdSrth5BFkvMQqhF1OBVC50/++6HY5FpVZWcWKXhLp34/ccvJ3hM2bPN96tWn+45Ga01ae22qi0Bm2bMmqrIPt2pa7dlG3fpNMU7/CZNXOyjKOMki+LY1jmffPpBy4++33jolM5Ybii/3GOUk9/uvZrc6BE/fe7puVir1hOr0mfutFafvPfyBx+Pm7wgv7CY0JohDXKubjMjo57F1yTHiRzHbd++3cvL66233mpYSzU4e+aZZxwcHDZu3CgPePi749vkQ/R6/fHjx5955hk55ccee2zs2LFpaWn/ZI00SqlOpwsNDe3QocNNEbGc82bNmvXp0ycoKOjq1avyGw/q4+J61dYjyGKRikCN6Grsz21b9x40hlNXUWoEKto0xbuDlr/+Ybu9h3fM8ZzwUes2zpPHOY0Y9PmXbfx3bFcVXezwc9uvunY/EB4atNzdbd6cYpUKwFiYGtH6y49/6DEorziXUq22LKObw9A123eVl6bNHNXj4w+/CNwSYjZpU4/tbP/lh81e+nDHkWNGq4mA8V4X85FkMaVUq9Xm5OR4e3v/8ssvb775ZqNrqgHca6+91qdPn6KiInlAwt8iWs3w5NTU1HfeeUdu93jvvfd8fHxUKtU/4SOl9MqVK46Oji1btpQj4pq7yHPPPdemTZtRo0aFhYUplUp5wY36oLheN+kRZDGwKioaS4uSQ/eEJKakGi0VFMzA9Ew0YEXh2g178vKuVJRcPbE/dNGiBcuWLN53bH+VXiMZVZFR4au2BJ08ezTtctS5hPN6qxmoxWwoOxtx5FxCrMVaRsFkNXEHIw6nZ2dZLGUFGefW+q/dHRZmNprLc06NcOjVY7Bzev5ViZrJzUWuHSM/fCyG+yt5Cbfs7OyQkJA5c+bMmTOnT58+b731VpMmTWS6tWzZMiAgoOaVg3eQPsZ44sSJDRo0ePrpp2fMmBEZGVnzepE7TnPv3r3ybUNug37jjTd+//13V1fXtWvXxsTEyG9ErNn5XtfqXbiq63V/dddYLP/C4hIuOTqNyMhIpcTEwAgyiMFIqZ6ATmJ6ynQAJqAW+ZkdQE+ZiTAjZTrCDJQZJWaQrj/OywgzUWagTA+gBzAAmICZ4drGmsd/YAaQV4SAMqAmYGYCNgoWSrUEjCKtBGoUiYmAnYKZUiMQoyTaqGiVmIlSK0gGCnqJWYGZKbUSZiHUAsRIWfW/hFZQMFFipGADagFmpKAmzEzAVKlS7Nmy6otvvw7efUhjqAJmAGoAapCLD2CkYARqomCkYJDnVVOml8sLYKK1ykKYnjAjYcY6p9gByDZSqBm2rCfMQJiR1KoNAgYKFqPBILNYq9fd0UBZRiWQRGK32202642ulv3vyFaXau8giqLNZrNarfJXo9GoUqkKCwsLCwsPHjzYvXv3moFojz/+eLdu3Xie/39Sq1NWa3XmNRrNihUr5DbcTZs2FRQUmEymOnP4F4UQ8vT0bNy4sczi559/vmvXrvv27cvJyeF5XqPR3FQDoijetOVPK+3vVLUo2kVREimV35JeP2zjIdBdZnHCpYuDBg/ISk8CycCIXl6QAYiBES0QDZF0VNIxycgkA4AaqJYRLVAjUD3QKqBaoAZCtZRqoXo+sR6oHqi8sIOGUQ0jWkYMQIw1G4FqoHp/LVAtEB0lGippqWigopyyvIOclK6Wb91yw38xomNEV2secyWjOiBmkExM1IJdIxGtBFpqVYZuXv3mS68OchiRcTWbiHpKNIzqGNUxqmVUx6gewMCIAYgeiJ5JWiBytnVA9Ey6uSyU6inV31Coa75WA3ogMu71QLWU6ig1UKq9loKGEh1Qi0Gnd5noMm/ePJ1Bf0fT1JjZaMvPK0yIvxgTExMbKzs2NjYuLjZedmxs3F93zVG1XffOMXExMXGxMXGxMXFxcQlxcQm7d+8ZP965c+curd57v2nT5o0aNXnvvffDDh2Oi4uPj0uoldqfZCkmJi4+/mJMTFx0dOy0qdMbN2767DPPLVq4+PixEzExcTHy6erK55/60KHD7dv/1LBho4YNG7V8861OnX4ZP27Cjh27oqNj4uMv3q6kf1oVf15XdRYz+lJMTHxxcZHRaKSEAmX1zdMPvu4miwEgJSXR1XlcalwM02uZTsP0GjBoQGcEg4GZNEynZzoj02uYvhKMGtBXMb0GdHqQt+jVoNdSvZrq1aBXM72a6dRMp2E6Dei1TKdlOg3TaplWw7Qa0GlAr75ug6bG1GAEnYFpdUyvA4MWDBqmV4P+xv3/f8tJ6dWgVxNdFdVVUb2a6rSgVzNdJdNVgl4DBj0YTFRvYjpd5oUzG1cFZCalWCvLQW+QtBpqqKKGKmpQU4MaDBpq1FKDluk1TKdmOjXoNNSgAb2a6TRMq2F6OYf/n9n1ClEznZrpNbVKpAGdFvRq0FeBQQ16NejUYDAaNNopXpMWLVqk091hXFxcpFjr5z9urPPYMROcJ7g7T3AfP8FjwngP53vsCePcx49zdx7v4Tyheoury2R31ylurlN69ez/1ZffvfvOx2+8/t6QwU4Tnb2cJ3j+jZTHe0wY7zF+rJvLxEl9+wz+9JNvPvrwy8GDnCaMc3ce7zF+rFvNGf+uhwwe8ebr77V88/3PP239e+8B48e6eXlOd3OdIqc80flvZPIuVOB4T0eH0Rs3biwoKJAkAvTOpxHW677pbrKYMZaRnjVr8uy449EEWxm2M2QHbANErEg0FVXZCius2GxX2gBbCS8SbBWxSJBIkY0iGyAbcPZqIztUb7EBZyVIpJwInAgKkSE74GoTbCfITpENsA14G/BWKlhFgRBeAt5KBYtdabcpRYrt15Ky17LtdpbzQ5BNQlaRsxJ5C2cHZCHYImKbJNioYJM4m7XIZsrTichoraREaafYRJFcIgtFViofiO1Qk2fOzjg7RaKI7QTZQWEFhYUiK61dds4GnPXGrF6rk+oPNoosFFspslFkp5wdFLXrzQ7ITpR2japq5pTpixctqqqqurOrMDY2doTTmN69BsyasWT1qi2rfLesXLnF12fz6hqv/Dv2qct177xl9crNq3w2+/psWr1yy+qVW1b5bF7ls9l3xaaVyzeuXB68ZKH/3Fm+PsuC1vhu9V2x6W/mpzpBn2XBC73XLpq/bsWyIPl08va68/lnXrE0aPaMFfPnrvFZFrx65RbfFZvkc63y2bzGd6vvio1/Xid3tkNdXr4kcMwoF2fnidHR0TabjUE9ix8C3QUW1/yZASA9Pd3DzSP6WDQRCCDCeEpLTFxCiu+85ZPGzJg8cspMr2WRJ3OsyGoqVJ3eceb0/pTKLCNwhCkZYAAFMA6glAIC4IFwFDAwBSUcUI4BYrSUMp5ai8yWIpu1lFJMKUeAEwHbc8+m7Vm1LWj+moDFq9ev2BCwxH+t9yq/hYERBy7pC+yAKHCEIQalAApgmAGigChwFEopcEAUEnDAMDAMjKOMowxRxjPgAEooK2FMIQJHJCUTeSqWajJPXFg9e4XryKmuTpNnuXmfOJpWkWsCRICjDFHCE4IIQ0AxFRFhCslUoNUXWESOAmKUYwQDQZQpCEMUMICCAgegAEAACgIcZRwDDhhiVEEBMYYZw4wiBggopoAIwwAYKAfVByoAFEBLgSHGOEZ4qhN009ynLZg3//oUhr95McbExLhM9Bw/dtK5M2kF+Ya8XENerjH3qi4/t07rZedd1eVd1cqu2Xij6zjqdqnVdt5VXW6O9lbfJj9/4ryrtVP4G9moc+eapPKu3jbzNb796eqszL98VJ4+P1dXmG/MSEX+ftvc3b2ioqLsdnvN5fnPL/Z63TvdZRanZia7u7tGHo+UlCIIImCjMVcxc8K4rz7+zHHwuJGDR3z2wUc9u49KicxVpWXNdZs3yWNNcWoZlBGbkkmIAEeBJ8BLUEahAmgZEIESTqIqkfAS8EB5iVaIFw6d2xUYxmVUSUpKeIkJIiBTVOjxUT0GdvqyzfeffvDeWx98+mGbbz/99sevO/j77FAXmAlvAxVhSgCBEUQJlkApsjJKBcKUQAUCKiBIpDxhKgDeDrzIlITxhAkAiDIOQAk2xIgATKlPPXK413ftW7z0zq+/DXQd5/XZ+59+9mnb7YGHK69oQUmYilCeEE6CYhF4KiklKDGc2rwnyHd3SVo5VTLKUygDKGdUBQQTighgwpQEyigrBygDKlBSYmM8pZiAQKlAqQokgYi8nSglKAPCUwkRgkTKi5SXQAVMxQgCCVHADDBQgeh5w3S36QvnyiwGxv42i6Oiot1cJ7u7zk6IL1AKjOcZzzOMGV+HgUfXjEHgq319403G13zDxmup3eYoAYOSZ7e6rvzcztdPXTu1v5WNG0tRvXNNUgK+3f7smus6V23XfdRfOBADRqDkWWGublPQfi/PqZGRkfUsflh0L+Jiz6hjsUSgoCQE69KOn+rbbfD24EPZSUUl6Xnn9+747utO29afLozOmDRhhpvXupSYIi5FUVZotmMqcRSwXeJtJcmlWTFXhStVohIoz+yc3lysJYJUlVtZWaBaPtdn1PCpqbHYhijBABiYwq7OFK5GZ+TEpZ/dtbNrx/5zZ2+OOZ6SFZVdkIQtSBIFW8WVCkUS1uYZoYxZOdGisJhKjHYkqjLKqq5qzKVWqgJ1rpZLxtZio8Tby3MqSlOxrsRCBSClYMeMlDImEHtR6cQhw9p81nXHllMZifl8phB75GS39j9+8m67C4dTjUVGS6loVxBAjJUysUS0Y5uUJSyd6Nm925i4cwUWREFFq66U58YX5ifxJoXEBAY8lQQrn6HIis5CGWUWTIGnosJuK7XasVhxtYpL483YJqqsFVfLSxI5U5FIeUYwBZVkReaCJK4sR2dDVOIZkWNnAfTYMMNt5qK5CyrL75DFMdGxbi5TJjrPio3J53mGEMOYIQT4VnOArhnXIgWqtf36Dtz1A9GNB96a2o2mdbqO/PwF35jIn+TtLxSkjtRquwajtVOuO291HcWjus97a6F4DHlX9EEB+z09pkZFXbDbbfUsfih091ns5eIVczSW8gSwRUIV50K29Ph1WOTpNFs5YWomFSj2bdp7MjylJD7FfazXj13GeI33nuToNstjRdSBGGuJTVToT2495OXkPqLv6EmjZxzeckKXZy6MS92zemPwAv9FHvOmOXt0/rHzWy2/mTd1fUGcYC9lwDHGEcB2IliYlvBxFx3+8Niy8aK2SAIloWVEk1sZFrxnxpipnsM8F7svTz+TLamk+PCY4CXrgxYFzRg9/eiWoxuXBActClrotsBzmOeG+Wt3rQuZNmHG2KETfeb6laZgqgSKCCsFxpnyIs/8r02HFavOCPlWqjQxRAgq2+u36O1XPly1cHtuTM7BoIgLhxOtPLWXiEe3n9zivz12+4HO33z+0mutZ0xZm5tQnHcudYnrbKfeI0YNdFszbxMfL5gKdEc2hk4b4+rQe6ir4+SI3ZGEtxXF5W5eEhQwz2+2OqFLCwAAIABJREFU86xp46ZtXbMtZE3Q7AnTPIZ4hqzYq8+zgoryyQXBS/xdHL2mjp2zxz+sPEtDEDBEQSAGbJzhWsNiytjfZnF0dKyr61QXlzlxsYU8ZggBwsD9GRD/lJII1XVUrY0I3R6vuA7fjtH/v29I7e9m49aS3pLU378f/OXzotuUCANCVOChIMe4cf0hL89pkVHn61n8sOiuszjNw31qdHgsRRIgAthUEBnX/aefu/4yyHnM1I1rtp0LT8hLRqYiXUX6FffhE55++pNRwz02+gT98MVXwwdOzD6fnbxn36COf6ye53d0854pLm5ffN3h6O4L8ftDurT9qdWbnziPmRq8ZqtDv8Hfteu13u8wylLbBNHO20QsiliSBIlWUD4mcUS/cRv9Y/T5QAU7xYYjgcEdOzvOm7k4NGjLuBET+w3wwPmaratWvv3Gm60+/W6q++Lo3Qc+avXF2598t3jWik2LfFq9/UG7ToMXLly7eMrUD19/b/P2BKvCzjhGeZuktIUHrvnl55GZCQoRS4ABOAJKsSzhxLB+fce4rEwIOTRuwIQ1y47ZkKRXaDzHunbpOTY+7Pjo7t0+eu/noNVHM09HTxgwoncvt9D129fNmPnlJz/4+uwNWxXY8dsO09yXng7Z5zt3+rff/xZ/Ju3S3gO/tHrro4//t3LZ2pG9fnjrrQ+/a/+H/7JlKyd5/tyhT8z5K3xipvPgIZ1/6bfTf5fPNK/v2nRauGQPn6MFJElKUc/rp7lP8/aeX15RUf1y6L+pmJhYV5dJrs4z42PylTzDHMMcwzc8Ndf7AbIMd4Fn+Tn64A17vDwn3dhe/M+v9XrdQ91tFmekeLhPjj4aTXlJLKVMIGKpIflM7KwJU3/v/PsvP3b/+sPvuv48+FJEDpeY5ew0sctvExMic7SFZcErVjkMdDmx47iLg/uU8SuUmWpaJiri4zwdHJfP23R6S2Dfrv0XzllfmKGyl5v9Fy1xmzArN6FYfUURfeB0eEhEdHiaMssgYsJUIh8T7dhv/IbAaH2BBIJozxece/3hOXFu7Ok0nIRO7Trc6u2vs+Ovblyy5I1X3tu+JUJfZFFeyvjosx+nTF+tLtXr8/jv//dTQODRKmxRJMY79ey7ZHGYudROOJCUklRu3+u74NfOjleT1VTFmIJCqZ2WgTE9xtlppNOYZQkhYRMHuvgsj7Bj0cipxzuM69hjnJCcuXHOzP59p+TEFKadifrq0/ZJZ7OYUm8vrQrfduDQtrB+3R2dR80sy6kiSrspv7Rfuy6b1h2N3La1Q4sWK5fuVJdq4vetbff9b5uCY9SFSn3Gpd/7TNgefPrs5h2t3vhk/qwtxfEFeeejnYa4fvZV/4TzeRQB8KSexf8117P4odZdj4tTPdwnRR+NpIINVMxWai/PLEfZlfoCg5BamnIyYedSvx+/+Nl7asClUxfcJk4e7+afnSRYuaqQNYGjhk3eu3HP4H4Tl3jv0BZroZLoL2etdps202tteMCKIX1G7tkRV1VkpYJuw5IlbuNmliQU5ZyKmjR0bJc2PSaNXZJ8rlDEwCqpKiFqeH/nwA1RukIb40VTet7Atj+2a93Baaj7FIcpLv2H/fhDj6z4vICFyz94/8fI4zmkxKq8lPq/n/sHrAszK22GfKFrl747Q2Ks5VQRd35Mj98XzN5nLJWowCSBEqUtPGDpr50HpF2qtPGMcUA5QsoIF32sd7cebu4rL+846DrIc8XK0zaF2YyqJo50+anbuIrU7K1zZw74Y3bOueyYw0d/7DSoKK2MCFZRRW1IZyzAQ/p7LPTeYSoxkQogXJlrr74rFu88Gbjp1zc/3Ox/TFRZUvcHd+3S7/CBVEup0Zp6uWc/l4DVYbuXrXz86Vd+7jTY1dFr0rARv/zQt3tPz9izOUTJKK5n8X/O9Sx+qHWXWZyRlubhPiX66HkqmEXebirRb/PZvMI7qOqqHgS7hE1iAVo2abHDwCkXjhyfMM5romdw9mWlrbQixDfAcbDXwe0HR/R3mjdzk7rYSKskfWLa3BHO3rPXn9uyakDPYXtC4nUlIiszrVuy1HXi/Px4hTYLJR6OOr37zOWT2VV5ZiuyQ5kdxZ4d2m9C0MYoTb6JYdGSVfzHN+1cR0zbv+tM9P4zJ7fu3Lj+oDK3wn/Rko8+7pxwMo8hG7qU+FWn/gFrDxl5syZP0bXbwJ3b42xlhL8UPeH3P+bP3qspFYnAKA+gkjKP7mvXplPI5vN6JZEEQlSElJnCAle/8tLb63x3Fh4OH9dvgo/vCRs2mxTl44aN+7nb+PLk7E0zpvT/Y2F+rJAQdqx9u565qRW0nNhL9UUJV1JOX+zVZdicebt0JRaxjJDCUseuvfxW7j4dtKPbW19u8z8iCZa00E3df+19IDTegkRLakq3gWPWrd2328f/5be+mecdcGrf6dg9Ybv99+3ecqH0iloUQBLq2yhugFSN//XM3NNiyizOy9Ft3LDHs57FD5Xudlyclu7hPjX66AUqmEmZZOI0Gxb5duow6NThNHWpzqSsrExLnjTKzXnsogvHzrmOmzzBJSAnUSkqtNt81g7+w/XYnhPLXF2H/+F2NRHrkTrl4JF2H/8vYPWuqB1+A3sO3hsSrS22UZXZb9FyhxHT06OxtUQUkc1aYrKVWiWe2LCNVhGcEDuk79hA/9O6AjPjiS1PObmfo4eTd1pCgRFVxh85ObifR2k6Wrtw4XutfoiLyKbYii9f/rRd9/X+B80qi7YE/dShz54dcTYVVVxMcOrWe/6c0MpSO+UBigkTqPnKld879+rZZcTZiMTKYrUWV12JShj4S+/33/0h6XxWVWzU+AGOkz391IWVV+PTf/qqXbufhpUn526dPbt7V6/UKJx3IarNR1+EH4yrKikvjU0c32/U0ln+Dt0Hdfl1TPZlhRFphPj41h99fyQ0Mmb3vp9f/yRk3XEqGDL2b+nWsWfY7kSLwmLKTP6lj8PGoMNRew+/9ubX82eu0xZVcJfSp4yePmn8kquJxVQJhLfXs7g2pP5rLN4UtLeexQ+X7k3f3dEoyttAKUkKXWFsUq/OvX/+vqfzaNeZXlMd+w369stO+7dG58Zmeo2Z7OK8JjeRt5fqNy1bPbS/W9TR+JQD4b+16zJuqPMc18kDfu7Tue2guNNpcXu3Duox5GDIeX2JDZT2Pf6bWr3b1ntSYNGlCgkDIJFhCXgq8RKppCWxlx36jt264awh30IECthybN32H77oPHrY2Fmuk3t37jVutHdVkWm19/KPPvgpLiJD5CUuIfn7dt0D1+0zYYu6EHX+uf/uTWdFFSgupo7uOXip9+6qYhvwAKWU8Iwh/ZEte75855vvvm4/fvDEma5Te7br9MW7bbesDVfnG2y5RevmLPj8ve+mjJ3ev+vAz15/97euoyrTig76+r3yfKv509eknT49fczo9u26TXGf2rdjty/ebRu+Perclr3ffPrDH92HL5k0b3i3Hl06Dc+/xMXs3f/zW1/vWHuK8obMsF1df+x1bHeiWaE1ZGd17jwkdNsZnJw63mnkj990mDFx2pDfB37cqs3GdYeq8vWMZ8BL9SyuDal6Ftez+AHXXWdxiof75OjwOIooIADOLnHavKi4gAVr5nrOmTtp3oKZq44fvKgvsFoKVGd3R0QcyVRd1RFkSz8fv2/HmeIUwV6kjwk7uXSaz3yv2b6L1kWfyjEoLIrLKYe2H8uKKzGWSBSJQmKW/5Kgnf5HS5Iq7YhSTBiioKAUAajAkKM8HHI8PZq3FRGpDOwcMeaqIkLDVs9ettB92dplW7KTOAmTtNOJuzaEFaWUiUpmzEYHgg9fji60IWLldId2nM6MKaFKarhadnr70agTV208JZgSjlgFRjhiKapIj4hcNX/J7PHe89wXLZuz5mJkjr5IZ8OipJLKEvM3Ll27bK5fsP/uE9t2H94TaSiswgmp/ivWbA88WJxShC5nb1zuv3DG4sUz/c+FJWvyrbaisvNhh5bNWLLAc/6Suasunc0nvIST8w+tPZR8voQKFtWl9NDgA3mxvITtlgJ12PaTVxI4wlnKU/J3r92yaNoS7xmLj++PLssxUAVlCkbq++5uhFQ9i+tZ/IDrLrM4Kz11qrtXzLEoIkgMAeOAIUoRlRCIHLUriIQo5ZlsgqtNeQZCtSUlAwREIVkVNokHhhhDhAjAMGMcA1R9iCRQSRAZogxRhtg1U4YoFWyiAJQHwEwSJOAlwAC8RBGRFCJFEmBgmMnTnYGXABPAFDAAZtcMwAPw7JoBeGCYMEwZpoAp8EAw2BEVFXapxEQ5O+OB8pQpGCtmjJMoBoKB8kB5oAKjAlChdoKMYiqbYEoFoAKlApWQaOdsIrJLWKqppdu5pvYIZiJHJQQEA8EgIUZ5RpSg5Y1T3WfM9/b+B3Ogq1mcEJPPY4Y5Vv0vYhgxzDGOIwjZMSKYq2uSWPXMuhuRceuWuo+6dbebttexz41Dd6tnnWBEMQc8rp5DcS0pKt9XMAKM6I25ojwmPJLLSxFHMccQxxCy8xjkz3INII5gBPItqiaHCDEOEw6L1cOxsaRAEsYSxjbMAVLUzKz7s0qoezu5KZP1LH5kdPf77ia5ekYdixKVREQgISYzAnhGZXCg65aumSBGcbUlngFmDDMiMAkzUDDggGDGOMYUjCImYkY4RhCIPBURiIjZMbNjJmImIiYiIFiyY0YRoxyTMKVIAo5JAogCE3kQBRB5ZueZnWcSZpSjlAPKAeXYdaM6zBSMlTJWyphCzhVjiIEApAyIwChiNp7YeQLy4fINhmfAXy9v7dRquF9dLRiuufrOVLui6rRUy3LVyZUscYxiJgmg4Y1T3Gd4320WI45VR5cc4zEVBBEj6RqM/vXA8Lrl+Wk8YkhBlUL15I7at4RrYf6twTLwmMoflAIoBUAKpuSZwIvViMRMnlyHEcj3pNrFR4hhnggqijAgDLxAME8wphhXH44Udxyb12Tsps/1LH4UdJdZnJaW5unqdfZotEEgOo7qONAh0CLQYNAg0CDQYNBiJluDocY1G6swaDmqRbSKBzUGHQKNwIyYWTgwK0CHQIvBxIGJAz1iWsS0iOkQyJa/ajGp4pkWgw4xNaY6LOkR02KqwUTHUw2i2uunAy2qMauxgWPGW6znmI5jOo5pOaZDTIuYhmNViFQKog5TK8d0AlUrRT0mBo7JhVUjUKPrRdPVskYB1ebk/IAW111Lt3Pt2qs+6tpJtZhpeajEhklu029g8d/UbVl8jWslJdbklNLs7Ip/ncLVMOKu+1pcDIpSW2amMiuzHHGkNgfxtej+lhtJNeYwRzMylDk5lTKvMzL4K1fURQUiUgBGFCmg9umuJ4shL1+bniFkZlaWKuyXkxWpaXxGRkVqCl9SLAmYIQX7s7i4nsX/Rd319uIMD/epJ45Gq3hJUBBBQQUFxRxFCOoyreXqjRymPEc4jpRwFCFJQHZOSXnMlBwIiCgw4XhRhewqjvKICQomKEA+i6CgggIEBcMIOMx4DgQOECI8sik5qkRUhUm5ACrMlBxRcqBUgCBP7a/DNU+vNWYK2RhKMZRiwgkEq0AoA0EJ5YKkRUTFM4WSYF5UKgBjJhuh675NKAcIU4Rr6kTeuc7q+v9qj+MoxxGOoxxHMQYeUxVv8HCfNm/evLvNYpCfzQXMsrLK53n7BQUfwohcBwSmNz9iY6hj41+nD6Y3r61zC4ZuZnH1qg5U4GlJiXH16m179pxTlFoxd72JA8tTjWuT9Fo4zGPCIygptm3cFLZ792mEJMRJmzYf2r8v+nKisrjQphQYp6BIUUdkjRA5EXF58ZKgoKAj2dmVixZvWLw4eOPGo+vW7su5YhAw4xQ1hbq1sLctWj2LH3ndAxa7TTl2LFoQCMKMwwxhhm58ePxzcxQh4DFTcba480krfLeFR+TmFtqQEkp4wgu22POXfZZv3bnvUuZVowIDxnI7HZQgKEbAK4BDIHBEUEhKHniFIWxP7Nlz+QmJxcGbjp88dVWBJMQzBQcYUYEDJaoGN8+BgECJGMczBWaliCp4quBpKQIFBqwAQUGVHFEhkptVttpn65IF/ssWrluycO38JQFLF6+bNTd4056EtByNwFOMCI9v6C9CCqZEDJdSngOeo7wC5JMKHMiNkgLPZFJcb5D9+0ZcdSI8BoE3uLtPmzdvXmVl5Z39ZW/Xd4c4ghFVCSw5WdGj59AZM3x4LPGYIM6OOBtCNp63Y2xHnIQ4CWMJIztCVoztGIuIk3hewsjOcTYeS4gTMRJ5bEfIxnF2jCjigMfAKeSjbBjLtvOYII4iTuJ5O8Y2TiHymGAOMCIYEYTkdCSMKOII4iQeSxjblUqxqEjt7DLDd9W20hIL5hjiKEZSdcrIjjgRI4oRxUjC2IY4uyDYEbJiRAoKDPPmrV21KkRRauU46/wFfkeOxF/J1nEKgjhJpjlSSBiJ19KRMJIEXgwMDJ06dcn5cxnZ2aoRIzxnzfK9cCHrwoWskmILjwFjCXFWQbBXN7UjgjHhscjzIkJ2hG0YEfk+wWOCkYiRiJAdIwkhCSMbjynmACMJIztGRF4MiFOQmgUu6ud6PKS6B+u0uU8+eiyaV0rcNQojxDj8V63gWSmmpRh4HoRi9a5NW55+rsWA4QviE1VYoAISqxR6b88pjzd7fvCIWRdTlFgJPJbKBFGlInwZcCrGcaDAVBCkMpWoKicYa1wneq9bF37mbNr0GWt37oxDWBSUTFEKvEARBl6gvECxbJ7wgiTwwPNUqaQ8LyoFu1KgGAFf3f5IlEjKTue9XOeNHO7i1H/wZ2+88larNgOGjPu9n8uKtUfSsitVPOFVRCijqgrGqxjigcNUWcYQJkoVUaqIoATZShWUVTCsJEIZ8CoqlDHEM45npRz89Rq7ofYwKBBwmCGeIqXB1eMGFv/di/G2LEYSxlSlZMnJJX37OXnPX61UksTEku0hx/3W7vTx2TxnzprAwAMFBfqMDGVkVPaSJUHzvP3mz/cPD49PTeV37z4dHBy2bNmmk6eSMzKELVuPzpnjN39+QFDQwaQklJ9nLMgzHw67NHPW6gUL/efMXTVn7qqVvtsiI6/m5Kj3749etHj97Dm+c2YHHj+Wmp9vyMgoO7A/evGS4Dlz/IKDw1NT+JISc2aGcsuWI3Pmrp6/YO3cub59/nAKCAhVKKycgnIK6eLFoi1bjyxc5D9/vv/kSSuOHk3KzCi/erUyIHD3/PnrFy4KXL1me3x84dUcjbe3v7//vtQUYfOWIz916LFnz5m01DLESTwmGAPiyKWLJf7r9i5eErxwwYbQ0AuJl7jwsLjx46YOHTJ+fcDedX47O/3c2911zs4dJ3xXbcvOqigptl64kLVgof+ChevmzPU7fiw5LU1ISUEbNx2eO89v/vx18xesDTt06Uq2prDAfDT88ty5/rNn+61YseX48csRESkrV27LSC9TCpCZqfJbuzsutqio0MopZCLXz7t7uHUvWOx19FgUr5IQBoyYwDGe+xuRHYcZhwiHqArRisKyvUEBzz357Luf9N5/LL2Es5UhmyKjeMAvHZs0ad7PaVpCsiCUQXGh9sLZ1JMnLicmcUVIFDgQlLQovyohNuvC+ayUy1ku42euW3MkNaU0Jiov6VJ5SZExI7WytIjyWOIxzbmiyb2qLS21ZGaqcnOrMjKEU6eyMzLLC4v1CZfyIk4lJqfymAcOA4cZwoAwKSnW52Tz+VeF9Jhzrn987zRmdkJqcUa28kqeHiF7FQ8pKaXHTyTGx+cXFhmUKigqsmRmqnOvamJj8xMSirIyy3NzNSkp+OTJ1Kjoq0XFhrR04URE6uXLuKjIgu/gSaImLpbHD2DAPOWUBpd7yGKiUkJKSknfP4bP8/ZVKqWzZ9MmTpw1wXmai9uMYcMnjh49LedKZUREclDwgcFDxzuNdB0waExQ8IHz57M8PRd6eMx3dZsbFLz/RMRFV7d5ff8YPWr0pMlTlu7de+HKFU1eriE46HD/AeNGj5k0ZOi4IUPHjRs/bdu245mZqkmTlg4cNG7QkDEDB7pv33YqL08bG5u7dNlG54mzHRzdXV0XXLiQXVikjTiZOH36smHDJw53mPhb94EdO/XxD9hTWmrlMS0pthw9Fu/mPnvUGA8HR7eePUfs3HkmIaHw3LnUUWM8nUZ4jRozydV99s5dpzLSVfPnB64PPJR4iVu+YtPnX36/Y+eJy4kcp7ArlRRxJC9XHxp6ztNr4egxk0eM9Fq4cMOB/XGhO086DXfp02vo4gX+C73XtmvbZfRID1+fzf36j05J4VJSUEjIscFDxjuNcBs0aMKmTUfOncuIjs5euChgyFBnRydXp5FuS5duvZzIZaSrVq/e5eDgOWDAeKcRnps2hW3deuz330fGxxUUF5tjYq4Md/A4dTK9qNB608Jv9Sx+SHUvWDzp6LFoXklkFvOICRwIHPuLlpcExByUIdAVV4YGrP3myy9efvunFf5hWfn6CqUlMvzErz/+8HrLdwePnn45mS/Jq1i5cn2fXkN79ejXr9/ogM0RWTllRVcFn0Xr/ujp2Od3x6GDh33buvv6gGOxpxKneK47cDDp3LE457HLomL+j73zDqviyhv/mnf3l919332zm3032WSzu2mriaZYosaKvXelqAiIBWmC0mwIFuyIBbAgqDRBlCpVeu+93D4z50y599I79077/TGIJNHEuOqqmc/zfXguw5mZM4c7nzv3zDnfQXGoR5UdJ8/c9LmU0FCNeLgeNjXdvX7DznkL1m7f5mrtcMzQeMfcOWtMTOyzyzQo4CHkcYIjCA5CPY4PtLYweFOF64YpNruPNyE9OMVQuE6DahPuJJua7lq6YMXKZWv37r1QWd1ent+43WKXqcXu+YvNDx+8cP7k1Q1mu8027lg0z3D1YhMn+/2bTHfPMli6epHlRf8kpXKAwNgnbzEC43GMGx4E4AjIQqLLzt7F/eCzd7HwpZ4iuIoKZMWq9fsPnCBJ/d272YsWG1+6fLumBs/OqXZ0PFxZSXh4nt+yxSUjo6qkVBEZmR4VlRUenrbOaMtRL//CInlgYIz9zv02dnui7qQXFDTduBHv4HC0IF/R1NSefr82La28tExRV4fX1eFB12M8PX1LStDt2/dd9A0tLpFmZdXn5ysU8u6YmPzDh30LChqLi2W7nY6GhafW1JCHD/ud8b5eUqJKTa10dvFauszE59xNlaofh6xS0Xvlyt29+04UFDaWlMpTUsoKC2UJCYXuB71d3Y7k5jYUFjZE3bnv6OiVky05fPiSj0+4Qt7b1KR1cfO6n1Yll3cjql6lslup6M3MqN+3z/vGzbjM7MrcvNqzPjdPn75ZUoicOHHZ09O7uhIvLJBaWjqcOnk1O6tu8xbHvLymq1fvHjp0MSIyvaRElZVdHxycEhubX1amTEkty81rqKhAEpMKbGw8MjPrExJKDhw4X1goKy1Vhd9KCw+/f/Nm4oqV5jEx+Tk5klsRqVu2OhcXqTCEweFgZ7Ho4lea55FL3ik+LhcnWQB5AHn406Mpv3v/AbIo5ADGkYDTyNTXL14wXm8yddbK9VsOpBdBLWjzO3Vu8eLVC+ct3mZ3oKiwIT48Yt6C1d4ng29cv2FhbjZ64qLQmPSIm7cnfG2waYOLn1/Itm1Wb/9p3AXfmLRbiZPGmXlfjI3wD/nk7/NjUutIgkYV1CarPZtdL9VVNE38YsIf/jxmu63HoYMeb7359jv/mO7kdNLnmO9XY2ZdDC0CUK+mmJZWnqQYtZoDgNaoadhY5bLeYIfjsQZVP8D5NkJfnJK+evnKTRZ7okJuOzvuHPPl3KPesdn3Mv/y1jtvvf+lue2h+Dtpu7Y5/OHtL+xt3a763Vg0fc7/vPlns817/M77TPx4/ILlO8tqNBD8yA2cR98A/O6gWo6ALAm7dtq5HDx48Bn3FwujjAFHEXx5BbJmnZmHpzdB6BMTi9dvsI6NLdWo+YYG9b793lVVpK3dXmMTa4mkFccZBBlQKLqSkkvWGppHRKRRJHvhYvi8+avmLVi5dZurk9MJYxPbVau25eQ0NTS0hIffP3TIz8cn5PLl6MuXo/fsPb1/v09NjebixfDDh329jgYcPXo5Obmyvq7lxo2kiZMWOu465OR8fNLkBSEhSdXVpKvrqcDAOByy9bXtAQHR64zML1wMVqn6AMoCjCkqUgUERJ86fcPbO/jwYf+oOxlXrkauNbRcvMTI0fGok7OX5RanFSu2ZmY2HD7id/ZsCKIaQJH+o16XMzMbKyooDw9fa2v3kOC0S5ej5i8w3rbddafDwV27D1lY7Dp9OqimuvXChbBTp6+olP0NDS3WNnv9/CNKS7HtVs7p6dW7nY7u3++tkPeQBIeiA42NreXlaHpG5Vmf4EOHLvv63j51KtDExP7+/ZrEe2UeHv44ZABGKxX9kqaunJwmD0+fY8cuHz7i7+Hpc9TLr6Gh9ZH37kQXv4q8dC4mAIcBFgKGgKxGQV27cMHSyn73DptpizZH3KtVlDc67Nhrud3NzHCdzW6PpKQch+3mJqYO6WmK+lp54NXzX38zf9+h83Y7dq9abZeU0qiQN5fklcyautH7YlT6rZSpEyx9fGOj/cM++duCuymNAO2FcsLSer/FnsDacskXY2bMXmKVU6Aoz8z5+p9jzG3OlJTDhuLq9eus9hyLrK5UZWaUxsbnRscXV9W2Q8BpKRbWVLmZzLZyPFOv0uEE3Yy1Xzrh88e3Pgy4nlhXgebdz5o4ce6cFXbJURn/+9anO3afL6zSYFLgYus6fo5Nbp4KKtRHnPe895cxsYmlqtoKR8MV02etTy9AAf6Su5iDgKVIvrRUsXqN6UGPMxDqkpJKzC12JiZWaDV8TQ3ct/9MWRlmtcNl9eottbUUgvSlpdYk3Cu+cSN+5apN8fGFWg3r7397zVqL/e4nL126ff0O03IPAAAgAElEQVT6vePHr7q5nS4qUubkNB0/fi3ydnp8fGF8fFF8fNFRLz8HhyMZ6fU3b94LCU2MjMy6fOXO6dM3KyvJgIDYb6csPutzPSgo7oD72fj44rJSsHPn4StXohBkoLKSOnc+eO06cx+fGwjSR+A8oqJLStCbwYk3btyLickLuh530OOc1Q63NWs3Hz56Ligo/sbNuLM+Qc7OJwsLFYeP+J07F4ogAwDTHzrkn5nZVFfbGhmZFRKSnJUlCQ+/v369neehC1eu3r50OfLIUf+QkOSG+g7vsze8jvkp5L01NVqrHW4XL4YXFSottzjl5DTu3Xvaw/N8SQmCqPoqK+HdO7kXL4bv23/6ypU70dEFsbGFV65GWVi4ZWY0JsSXexy8rFIO4JDLypQlxFUWFyHR0TnbtjvNmbfKzNwh4V4xhtKii18bXjoXUygPMRYHOgKnNSry6kV/ix1uiTeDl6/ZfuDolQDvc/MWbfC7ctvB3NR297HoOznrlq4aN3XZDrv9zruOWm/ePvVbw30ex42NzXe6Xaloolqau5qVWtvNe30u304PS506brPPheh4v7DP/r7kbopUg/drlGCbzV6zvTdrKySfTVplbu8tU3Uj+aVzP5vo5BnRiPST9fUWxjb7Dt9Kik+3s9k9b6HhvKWW0ffqAORbKFZdW77XZIqV4+l6ZICk+gi56uiePb/9w4cbLewdHbxcbB1nTV+w1vJgwq2ct95f5nMlBaq5ZqTN2dbd2CGgurGjg+ryc/f6/J/TCsqRFqXiqNWKGXONk3NUBKSfvMVeuIuF+/sMRfKlZapFSwxd3Y6RJJ2UVLJho118fGmzlqurI11cjldXEe4Hvc0tdkdFZScllh886HvqVNCFC6GLFpnExRWSBHP7dra7+9mzPtdjYwsSE0sDg2JPnQoqKUGSkyv27fPJzq7NL5Dk5Uny8iQnTl4xt3CKiS44fTooNCwpNbUyNDTZzc27qAi5cydnp4NH5O3UxKQSX9+IhITykhLg6enndexySkplVFS2465Dy5ab+vvfVqn6ccgjKn1OtvTy5bthYakpKeW3bqW5uB43M3dwdjnq5x+aklKekloSGnbv5Kmg4mLVvv3eZ85cR1E9wGh394uZGRKAsYiqD0F6UUSXmyt1d7947VpsTGxuXHy+v39UfHyJpKnzzJnrR738VMreujqt5Rbns2dvFhcj5hbO2dmSwMDY/ftPX7ly915iaVBQrMdBXzs7D2MT68DA2JycpuzshuCQe6tWbY2LK4iLL9y792xSUllqapW3d8jp0yFVlZqSEsRk45ZP/jV6o6ldZQX5vWGCootfaV5GF+MYS8ABHNdRKjLAP8Bsx8GqwipPZ9eF8+aPnzxz2uKNaSm5Ttss7ZwPxUSnrlm8euOWvSmZ5cX5yuTo5LOnr0feTt28eceG7V7FdURLcy/egBkv3+btF3k/7P60b8zPnr8bczFk9N/nJ9yXt5C9sLFpk4W1xf7A6vL6UdOMLJ0uKNBONLNo4WeTd3lE1in7YHWVhZG1m3twfQVSVtiUmV2flquolvRhkGnVDBC1+a4bplg5nG1UsgTBkkry8N59f/lg9M2Q1MIiJO9+4YWzIT7X09LiMv77A8PzV5NINdesanHZ6WnsHFTe0NJOtfsfOPLlh7Pzy1SUROaxdf6MeYZJ2SiB6X6Wix+ejcNd/GB88b/v4oIcKQGHBrSxEOghZHDIVVUTLq5eFy+GEwSTmVnv7n4hK7OJorjGxpbz58IbGlrLytH4+GKr7e5bt+zbvNktLCwtP1/i7HwqM7ORJFmlsq+2Rn38eODGDU5bt+61tz8UGppWW6upqiTPnbvl5XXFxyf0rHfoWe/QnQ6HDh70zc9XuLieNDPbtcPqoI2NR1hYukza3dDQHB+fb7/zoIWF8+7dp9LvSxAVXV4Gzp0LNTNzcXA4etTL/+TJwPj4EgzVCwPmaqq1wcGpmzY57bB237ZtX0BATE5OQ1U13LfP28bGw3KLi9WOvTduJFVXUZcvR12/fg9gDA44f//ognwUoBwOGRzSOOAwlM7IaNiz56yNjaeZmfPRo9fKSgmFvPdmcPLVqzEI0t/Q0HriRGBoSGp5GX7kSEB1lVap7EpMLNq2bZ+V1QEz812RkdlJyWXBwfcOH/b39Lzs5RW4b//ZzZtdbt26n55RHR6eZmnpamHhZGN78O7dXAgYqbTNcfe+LdttfHxuNjZ0CD3FootfD146FxOocOVF45AhVRr/81fWmTnXNWLR1y5OGvvFb976dKvTuYqiOivzDVvtnVNTcw667lq6xjwjs7qxXnnpwpmp05deuhR/YJ/zV5MMAkPuV1cp7ty68a+PJp/xuZ0elf3F6OVnfO7EB93+x1/GnvaOqKtUBvldHfXZ+K17LtVUNf1r3OINNidlSIcyt+Lbf4zddSCsCRnAaptMVlg67Q1UNnVRkMEJTgU5BOdVSJ+G6oX1xXaGU7bZHa+T9OME16ruD/T3++M77/n5hsmk6riY+xMnrrZ29UuNuf/f7yw/55tOqnkNAhysXdbaBpZVd3U1d53df/Cf78/MLVa1KhQHzBdOmLwoKQsA/GlE/AJdzAiDpjFMJ5G2SKWdOOSUyn6lok+lHAAYDSErk/ZgKA0Bo1T0NTV2NDa0yWSdMlknivZJJV2ISkfgPA5ZFNHLZT1NjR2NjW1SSbtK2QcAg0NWLuuWy7uk0k6ZrFsm625sbJFJu1TKAam0QyJpbWhob2psUyr6AcYBTK9Udjc2NUslHVJJF6JiAMqjqE4u66yva6uvb5VK25SKXoW8V3h8J8Q4RKVTyHubGtsbGlqlkg6ptANR9aFov1TaUV/f2tTUIpG0KOS9EDBKRbdC3gNQDmKcQtGrUgizvQfnWRA4j6h0UmmXpKmjqalDKunGUAYCVi7rkUm7cchiqF4h71Uq+jFUL2nqRFUMBHqlqqupqb2hoa2hoVmp6FMouhGkRy7rkjR1yaTdUmm7TNqrUugQFa2Q99fVtjXUt0sl3SrlAKIaKC5Rbtu++/zFoIICqVIxQIgufo14GV0MAAchi0NOg7QH+l+3tPGoadLUFRWarTcdNX6xf3BuUw1uv83KepdnSZGqNLNgyYq1s2cvnTNr1qQJk9Zb7M/OU2SnJC9dtujrsTPnLVw5e97M0V/Nu+yXlBKVOXO26dmLceV55csWGX72rykGM1csmrdm1GeT93qF1VSpZs/faOV8Sa7qkxbVLfhmscexO3JkAJUQW02dDhyJkDX1UDgPAYuTwgQWRqOmkYZ6l23Gdk6nFKpunOLUJF1dWuHs6jbxmylLFq7+8uvpBvO3RMbV5CWVfTZ205WrBQDncRW5d7fHVpfI2rq+Nk3P+aOnJ369urAEI+Sqw7ZW85duzsijXmYXQyGxDuAgxuM4j+MMRfIAFaa0cBCwKELjg7PLOIBxQiocABgIGByyBMFhKAuBMJuDFR4XDQEnzI7BUAZDhOkePAQMwIT5HSxJcECYaUlwGKqDgCNwDmIchvIQcDjOQKjHMJokeAwRJkCzGEaTOI9DHgBm2NQ4DkNZkuCFKSE45Ah8MDcQgQuHxgGgx7ABYbIlhuqFPlmAcgAwDybpDebuwVAOh8LMFwbDaICxGMoJc3YAygkZMFCExVBWKENAniR4kmBRhIGAh5AhcB5ChiRZIb8SQDkAaIDyEPDCoQn/UBRhSIIvLlYd9fJbtcoyIiKjqakFRXQYKvZRvD68dC6GGI8KKwJeg3QVZpXcji+QyPpRmeZuTGpAyL2CKi2m7Em+mxqVUCJt6tZIBuLjc9z3eu12OOBzOiIlD0qRnmZ5V3pCmtfhE857Dvteunv1Rn5BOqgrkYdEZqVkKHCgvhefdOLw+b17T18PvHczOCnhvkLaoA27mXw7UYFgDFIPIgMTYhOlKKZHFW13wzPi01QymY4keAzT45ADKAsBj2F6qGi+fyclKqYGYAMIxkKMbcX7K0uaznn7u+w8fMDzUkxqgwSllVXY1RuJOTkAA7wWDKTGFIUnoohygML7C1KKwq8mNkraEFSdmZB3KTiruq4XR7+fguslczEPMR6iPA54gNGoisUHs/AMdlgLaR8gxgNUCMHLg259IF8WAg48mLIMMBZDB+9YPpg9+DATG4bRELAE5FCExlAaYkKiNQ7HeBzwADA4ZHDIochgwofB3nOUw4EwaXtQtYKqwPC0bZAHKCfsmnjwsUHgLAF5DOVxyAkHLrzGUO6hizEeB7zwuQIAi0OWwHmA8kBIxgb4YfOteYCxBM4BlAMoI/R44IDHEBZDeAJyAKOFed4Q4wlc+EjjIGAhZCGkIdATOIPjTH6+xP3gGU/PS3m5CgTpJUkGYKKLXx9eOhd/973FPgjhZGOEu0bCQgBpDKcRwGOoDqg6oKIHonoMZ1SEnsA4AmEQRIeoeqCqD4MDENL4sACAxjAdgg4gkAZ4Hw5pAHUo1KMYhwEaAhYXAjLCxFYI9A/qwA6LB12HkMEBO+gOyOBQj6J9KlUvivZDSOM4C6EwMffhs9a/dwrBodPvwfPYXyoX5+dISTg4neTpKvZc4xeTnnjodHj0YYr5KF5pXmoXC1c0D5LRDL4RccgSOEfgHAFZAqMJjCcBhwMOw3gU41GMRVEeR2kc9mGEHgMcgfI4ZCBkhptdSFmAoQyALIA6AFgAGQA5AHg4LI+E8OYWYtiV2vAY7Dwd5iluSNlw8K8MDjmS4L+XoWIoCDgYg6l7If+9ezI/43QVXfyfrsxzDPgjyZ0H20F08avLS+3i75xjD96I8EGKMoiyFMqRCA8RWoUxKozHMJ4AnIZkW9QcSdKQ4lDAQIyBKAcBP+i4B8lnccARkCMACyGLAR7DOAxjMVTIGcQNFR4+w/hRlXxgz+FLHowtgxgr5Ap48FnyaGUMfeRgqNC3+NgLn59uMdHF/+nK/AcPU3TxK81L7eJh18Xsw4SWQ1vDeBwVkl1wkOBwglUT+hY4gMi1VeVYZYW2obEHJxlSLTxMgcNQFgzfAuTVONdCcGqSxyCPohxEWYCyGDbUlckOrQWGni0kKAnjIMZCjIWAfSBQDmAsAfnBrGzYYM7GwQ5HwA3voHisMh7cyPpeP+DPOF2fn4uf+BlLP8uMT114ePl/38Uvwxae5JCf3MXic6BfOV5qF//k2xQAFoUcCniAcc2kDsjx+3HJp49d3LLZeYvlnn17zoWFZlfWdECCw9DBJJZChwOGMgDjoKpPVk3UV7cpEBrFOAJjSEhjkMUwFkMZDGWEe/0YqidwFgzeHOcgxkHIEjiLYToAaMF9EDAAo4fu++OQBUDo3GCG8hnCpzXszz11CcgT+C/Ixc9Wef+pLTyT9hHv3b26vMIuxgELAY1ADoW8BnCkjIy8ETJ75py/vvuZqanjVsud//rwsw8/GO9xOLymqQfHB0cvQcASOEuRPElyzcRAXGi8p/vl6oY2guQoqGvW6DUtvEY92DcnjDdqbuabmzmS4EmCx1AahyyBMwRONzfzWg1PEjyOM83NvEbD4zgDMBoCBgAdRbItLbxWwxP4YKeH6OJnWFh08SMLiy5+dXmFXUyiHKniUMhjBNcCOlIiImdNNZi3eEtwaHJ1bYukDstPjbfYsOGjkbMDQorq61vLSmFDfSsOGZWyr7AQkUg66sqVOy12vP/Xr6LiiwGuR+Qtaal5167Hx8aUSyXdEDIEwUokLVFR6YFBdzMymhTyHggYpbK3tBQtLVPFxOTGxOSXlxHV1VRUVFZ8fEFVFY5DGkIGRbuysmvDwtLi40vraltwwD546OTzDdHFL0B5z2kLz6R9RBe/urx0Ln7yNx+B8YSKhYBWahhlY72bo+tfPpx6NTQHk7epcB4DfBvoqkxNM5g8287xRFjI7bVbPMJulmBoT1lRzub15iF3CgK9/GaN/vKN3/z3BiuP8uxiV+d930yaNX3ywi++nLVtT1B1FVWXnrPDfMWM6fNmz547aupiKzfvphptSWrm0qXGBksWzJ4z79vJU2bOnrJs+eqJM+Z98dlUI1O7nJzGVtDl7+09Z86S+fOWTDdYPHPZ5pT0WhJj8cHHEvPPXFIP13oJ+otf73jqz4PnJOvv7UJ08avLq+1iHOEgYCHVLykv3rLNYdrKnffSGinYL4xOo3A9qJdtWGW4zWr/lUshExdv87+SQhB0cXb6/OmTr4Rm1GVX7N++9W/vj4uMzQu/dHHM6OlbdxzOzy4/duD4v8auC7iW7O1x5oP3R/tdSi7NqNy5zeIvn06+GpqRFR/xxRfjV211SYjLPnvw6B//9/9WbtydlJCz39r2f98dGZVcVZaRtXLxxt37A/JymhJCo8Z+Nc3azR8CFmKM6OJXPUQXizwnXmEXC493A4DX4j2S4tyNW+xnb9ifki4lgZ4ALA4YSDKKOrml0frt1nt8LwV/u9z+4rVEDOrKstIXGYwNiMijZNrTrq6jP11YkFdlb7J6xoz1CfeVJNZZlV979Upi4KVbq5YabdjiVVmtbSM7q5Ojvpm1wWbPlZTbgYuXGN9MqMWV3QVJWZ+Mmnz88r0WoIv1P/3uP78MvFNw4+L5UWO+DbiVkZVbU5SWtmbJqoVrnevqewicF138qofoYpHnxCvtYg4ADgJeC/qlpcXbdth/NXtDXKocQA5ClgT9FNHXUFa9eM4iS+u9/lduTl660ycwEcF1Vdn3F88a6xeSBxVt3ns8Rn9kUJZXtmrilIWLt5dLejQ4jYO+NtiRFR3z7dTpTp6RKNIG1d3KklKDhfbGpl73blxfu3pn8n2kS6PLzC3+bOK8gIik7mY+7pr3qFET/K8leh89/ce//mutoZnpZjtTC7tJk2YZmbo1NvQRUHTxKx+ii0WeEy+di39OsBDT4SgLIQcVpI+X17vvfOJ2NKy0gkIptkXdT0qxyyfPjR4z88TF28E3bo6bbnr+Wiqg+rISo7/5+mv/0EKItJze4z7mY4Oy/EqzRUvmzbXIK6PUBF1dWhtw7e7lc74LZxtY2p2vVwy0aAeqUxMnGmza6eqfHH7VcK1tUiZsI/uzMvPGTFpwOTypS0Pfu3bi01FfBYSlnj958uPP5966nZ+dJ8tKL7vgE+h9KUkuf8oUEz/vbBRd/AsOKM71eJV51V1MQ8BhkCdhf3luyc7tO//n7VE21h53YgsTYjM93I7+451Ry1faFVZoEu/EfPzJZGNTt4jbqbbbt7/1p7/73cwikJYz+w588OfRobeSr571/ujv43fsOJycVLhrx84x0zZcDYo54X7g/Q+/OBsQl5eeusN49d8+nxl+rzQr/uaiRSYJ+eoWii1Oy/v7RxN8gzN7mnVxl7z/+H//9A9LvZ8Q++23cw+cCEpNK4kPDR//5ZQdrlcQhCefNvvazzgbRRf/gkN08SvNK+1iDgIOhTyALIGzONaTk1a4z/nAlAlzPx858csvpn45YZnFZs/YuFoUpWWl9e57PKdPW/Xtt4uXL107d6npzbv5lLIz/mbY0nnLLG0PlRdV7nNxn2ew5NvJiyZ/u+T4pfuNks6i+4WWW7dMnDRv0sQZ0wxWuxwJqmtsrc7Jst7ueb8Ipwi6JKdq5VrLW1H5LZq+eyF3Fy3bFHw7V9EAzxw7O3Hq8knfzJ0yfvoqI+vYlCY1wQP0eX05fXg2ii7+BYfo4leaZ+ziyupSO3uHuLg8guAg4Idy6JCAIx4kkCUwlsA4HOMe+VR5HOOIJwsccEBwMWAB4HCcIUBvbVlT/N2s8z43fP0ibkbml1S0Iio9CRitqqO6rCkyPC0oIOZ+alliSlVlraYZ0mgjnhSfHnOvDFW211fJY24nBVy5GxVbXCftp0iOQvtKi2qDLt85dz4iJLqqsqkXBzqkiUhLa2yUdVM4I21sSUypqK9txnFdXTlMSSkvryAonGuqBqHBiX7+4ZcCotOy5RhC45CBKEtgwqRt4Uj54b8+Sfxk4ww9B5oEDEl07rR3cXc/2Kxt5jn2Kf6xOTnZtraOO6xc83NlOBTulHLYw4np34mhp+ENi4eZlZ4sHrnZh/HIAo8r/50J9ENpoX5yd+Dh2/Ln7OIpY3gn8vCmePTCR+33e1vAMBaHnKSh4+qlCEdHp8zMdJ2uf+j0/PdPdpHnx7N2cU2p7U7H2NhCIS0sRFmIcgDlcJSGKINhHEA5iLEQ5SDKAYz/YUCUw58sICp4gQcoD1EexziIMQDpVym6pU3tEmmnQtmHoDQOOBLjcFQHkH6VvFsl78FUA6hyACA0hXM4pkeVvYiiFwd6iOqUsm6lrEuh7ENRPQQMARgc1Ssk3fLGTqVCDwFHESwOdAjaj6IMRFmA6FWoDkWFnOi0StkLMB1J8DjQKZXtTbJmiaITUekgwmFQT6AcgfAQ5VGMxzAeorzw6yPb4ckbB34nWIgKOqYh0WZv5+Tu7tGibeY55in+sTk52XZ2u3bscM3Lk+E4DwAPII999+bVsHjk58fjCr/gYB8VL0OFH7frJ67P8I8rIZMJzssbB12cnZ2u0/WJLn4leOZ9FLV29m4xcQUYwaCEHiX0GE6juB6F/SjsR6AOxYUlDIbTGHxEAKj/OUEDSAt5KTFMj4EBnNCRhI4gdJDQIbAfw/WQ0EOgB0CH4zRBMjjBQJwhCBZCFkX1GNBBqIc4DXGaIBiCZCBOQ4LGIIMCPYAMBDQOaQLSBBzAoV5IG0QQHMQZDOowoh8le1CiH4N6DNIQZwHQo1gfBvWAGIDkACT0OMVikMGADgc0Dmgh7TKG0wDSOKDhoxrhcfG4dsDw7wQgaEgOAKLF1n63u/vB5ubmp/uCmpmZbWO9y8Z6b36elCSEp3jwOOQJ/AcBn0X8cLM/3PIjy/x4Yfjw+5mQqunfqtLPqs/Pqu1TVWx4H4UwaJIieGlD6yXfUEeH3VnZ4nXxK8OzdnFljd3OXXEp6XhnF+hsB53tsLMD72wDXR2wq4PobIWd7aCjC3Z0wo5OvKPjUdGOd7Q9ScCOdtDZCTo7QWcX6OzGu7vx7i7Y3UF0deJdnaC7E+vpRLs7sK4O0NWBd3Ti7V1ERzfe0S38xNu7iY4evL2b6OjG27uEgO1deEe38FMoQ3b2EO3dRHs33tUMutpBVw/o6CPau9Vd3VRvL9HXQ/Z2wu4W2NWKd3bh7d1EexfV0Q47u0FnF9HeTrV3gPZO0NlDtncT7Y84XuLRjfC4eETjwM6HATrbYGcb3tVOdHVQrW07d+8+6OGh1Wr5pzoNs7Nzt2+122xmdzcqs7REVVSkLC5WFRUpiovkPwhFUeEPQ1lcqHrSePRm5UWFD+ORBR5XfnjdiotUD0JZXPggih4RJcWKh/FTVXqS+vxoKIoKlUMxvDUesbBI+Zj9Kr4b8tISZU5m9YljF2xt7TKz7osuflV49vfu7HbZxGfHkjSOswAyGE6jpE4hG8AQGidpJclCjCUJBkAGABZAFgIWIHoUozHIQozBMAYFLIYxKEojgMUwBsEYFLIAshhgMcBiGItiLApYFDAYYAHGYIDBUB2i6lcqexXybpmqB5N3I7JeRNqrkutRjMNRFgAWwMG8xwCwGEojKI0AFoUswGhU+CvkgLBryALAYIDBhCVCqHhMyaIqRkXxQEujUnV1NVpWoqioIqSYnsA4FGVVCK3EWQztV6qE7Js0QjAIwaI4CylODTkcY8CDnG4Y5CBCo4AFKI1BFkIWYgwADAAsxIXH3g82CCaUxxgM5yBgMcgNrxiK0QhkMUAjkMVwFsM5ABmUYkiyo2Wns5O7p4dWq326/2xZWZm9vf2a1UaWm63tbF1tbF2tbV1tbJztbAfD/mG42Nu6fj9sXO1s3H487G32CGFn4zK02eFbtvuZ8XBFGyd7W2cb6932dq47tu/estl+q6W9va3bUPXsbFyGh621s1CHbVvsTDdssTDfYb1jl52Ns53Nk+3uiRd+p9EeHL69zZ5HNsuwcH3UFh5dK1trl7Vr1ru6uhSXFOp0un//HBd5ATxzF1fb7bKPzY7FGRznCMigFIcUSNOu3I/KQisJvRLVISqOgiwKWAxj8eGPy8AGfwLhrh7GCo89Ex7JiCEsqmIQIb2wcFsIcIBgoZojSBpNK4+/cPOkd4DXuWsnL97wO3/T7/jV0yeue9/Ji5F0yHAaV+pVCIsCHqAcomSUKIcAHsU4FOVQhEUQdvCFilFhLAa4QeOjHIryKMKjCI+iPIXoVRpG0dzflFZ4Z5+Xk7nVejOrjTYHdodnxDb2ICgHlLwC4xHI4UoeRTgE8BjGqQhGKW2pq26XS3UIxhGQJzAGAA4HPIGwEOMIyBEIAxAaQxkgfI3GWCgsEZpFSC6PMkLOToByAGExhEUfJGTGAINB4eOEBTgHAYORDEl0UvauOw8cOvjULkZR1dWrVx0cHOzs7Hbtcnbc5eywy8Vxl9OuBzg+ZJejo9MPY5ej84+Ho4PTYDjuetRmhy19Ahy/y9ASc3PzVatWrVq1avfu3cNq7LRrl7MQjo5OuwdfOJqamo4ZM2b27NnW1tbOzs67d+9+kt39ZOUdH8Guh4fv8LCtHIc3y8N45BYe3T477Z2srKxvBl9XKuU0Tf/757jIC+DZu9h2l31MThxk1DinwRmgYZU34v2nmBrdyEuDfUqCUyt4DeAQwAKgw0lGrWab1ayWZDVQT+A0iXMkYHDIEBSnIVk1ZAhA4zhLEhxFcmqK05CcmmApyBAYDTEG4CzAdaqwxIBNVmvWblg0b9HU/33n7X+OGTVnzdIVmw3PhvrWaZpIWq1hWyhOS/JqnCUgi+McxFlIMDjFaShOg7MkzpIkq1bzWoKlCAanGJJkSYIjADuYNR5jmrUM1d4jzyuImTBzwkfjxlg5WTm4bZm2YPxHX42+npjQ2A1QDgAOQI5ScQjBAMDhGAe1A8jdmGDv6BBJH4pzGmQAaphmNaPBGQpyaowhgQ4naErNajVsM8VqCYYSmmdOBYoAACAASURBVILiNDhNUoxGw7VAPSFUj+I0BEcBGsdoiOoAZAg1p6UYDWQISOOQIXCWhDROMhTeidu52u8/fFDT/JR9FL29vXK5PC8vLzs7Ozc3Nzc3Lze3IDc3L/cBeT9F7k/xuMJPvoUf2WBOTk5ubm5GRsahQ4cMDQ3t7Ozy8/MfueWcnBzhMIOCglxcXN5+++2JEyfGxMTk5+cLf/r3K/+z2uonC/94++TlFubm5srlkq7uTpZleU7soHgFeNbjKKoqbXbviMmNgQwFGJJkMDXdGBR97ut1K6/lpIJeGWChnKcAp4AsotaTdUR1bn12oSRP3irRsmpiAMraJbL2phqyMrcpuwKUqboVFENQNK7skpWjJWVIcZ26WtYuwfoQjMEQHihZBWRVDdryosb0wur7YXcCZiydv2Ov072SrJSavDKyHtGT8j60UF5UKCusxquxXpRiCHmHpEFb09TSUI6W11K1khaJrF1WgVXkSfIatY1Ip6JEXlAsL5C1SQgaJ2gcZ3BEr2ml1UpFgbnZirGzZl5PTyvH65pgblbejQUrlk5ZuCqtpkzRj1S3VEm7ZBij0uhBfWt9bWc90dLoard9kZVltqwQ1+OkDq+FVVnV6UXyQnmngqTJZlaNdikLJfnplWkVSCneh2kZCu1S1pO18lZJFVZeLCtEOpXSlqZCeX6xsrCpuZ6iCTVLEnrYqK3LlWQXI0XoAEJyBM5AgiVwGlIMCbugrZvd/sPuT+lijudZnmN54UxmWY5jeY7lOZZ7VWBZluO4/v7+69evW1panj59WljyQxiGYVl2YGAgJiZm//7977333vjx44uLi4Uv+C+21s8AhmF4nuc4PcexHMeJLn4leMYurqmssttlE5cTQzAQcABypHpAERpzfrzJuuCsJLwXgSwOWIDTqLK16vptH2NLkxkLZnw728D22NGMhgK5puq8n8+WnWYbt62avmTa7KVzjoTcbGhtqm+M9zy5a9m6eUvWLt1uZbLexTG0JEPaBwhOjTMYzmCQVZE00cE2l1XHrzY12e9/WdmLk5xaw+Coutzr/MEVGxbNWj5jsfHqkxFhTZ11V4KPm9uYm2xfN3f92ks3fZzdbLbYmS/ZuGL6ginrthjZ77Ofv2L6V3Ombna2S64vQhlIMVjzgKZN13jFz+XPn356ISYcY1UEo4EsRbHqpISrb737zsk7QelF4TaHHf3SoxC9TNFeecjnwOGrPmGxlyaP//yt9z60P3e6Up6XlhGx0mjB6EljZ86da+rmlqfKkxD5R71cp82Z+PWMqVNXzHO+eKqxuS4+7eaWzaabrDet3bhi5pK5tnt377DfOn/FrGnzJ5k42pTDJry9LiLKd7Ol4fQlsxevXeHkfSYHrYAsgrI4oDGK1hKdhL2r/UHPh30UTzGu7dVlSEx9fX1+fn6mpqbe3t4/Uphl2a6urv37969YseIPf/jDBx984O7uLpfLWZZl2acYnS0i8vN4cS6+kZ2M9SOAIwgW1eiVYXd8J82cYLHPNbUi537W7Y/HjDJxtc+rTjbdvmb09G/DEyPvl0Ra2q3/Zo1ZYnGck8vWkVO/OXfrSmHd/dOnrD6YMuFkVDjaqVTrCLVOg+ubMRaSLNHBakrKopeZmLn5+im7VM001tzV4Od3cO7a5bcz4yqacs5cOPrRjDlRBYkubhb/9T+/X25pEZ2XXlQZNmXm2GWmm5NKEu4k+n7wyd/nbViZX5vje+XUn9/9/bHgAKUeQ2gEZyDRJ3HdZf6Xz0dmIaUkq1IzLSiDUxwhqbr17YyPD93wC7t7cfz8yR4hAap+RNlSMW+NwRq77cW16bvtTJdt3ZLZkJuRHvLFxDFWnvtK5KVXrh76ZNzIU2E+h07s+mLahPCcpGpZ3q2IE+98PtY3KjDo5pnf/O4tIwfzjMI0zwMOv/vTHy1dHHMLUwKvHPzw689DM2JjU4NHfvWlzV63YllpbMyFv332D89A/4ZmOWQojEUhB0QXD7nY19d3586dISEhj7s8FJa3t7cbGBi8++67v/nNb37961+PGzeuoKBA0PSLrbvIL5EX4+JzE4zXBeUkq3QIxkGKRcmu+r377b6du+RWfgbST8KWKhcbs4UW66Kz72y03mDpsU/ajlE99QHBPlOMLa7f9VtsZGR5wL0U1uI6RIZkrrAyP3c7+H5J4vlrJw+c8vCLCqtsaQQM6GCo4tK7q43M3S6el3ejLTSJwaLNG5bOX7smIjUmu+K+f5DvHz/41C/yqr3b5n9MGHu3IJMYoOTKmGUmi31uR8N+FIG5k+ZMcTt/qpluLsi/M27c35wuXWjqVeIsgfOA6lPttjN//6vP84lqkkUoRovxBNBDtD5q1ryRXiEBIXfOzlxhcOhWoLIfVbaULjSat26XA0LVH95vbXHUsw7JjYu8+OcvvgjLSlWzlERTHpkQEp0RZLJ5xQZXJ1Uf3sFqlUi2wbzVdkf3XAvwfeu98T53glt7m2NDT479dnxkUbqmG5TnB05fMuvc3ctHT9p9NHrskcsXUipSYuL9x86csMTBvhjU4QyBcSjGYqKLh1x85swZe3v7iIiIx7lYuPhVq9Vff/31r371qxEjRvzXf/3Xm2++efHiRYqiRBeLvACeg4sdreNyYggGYIKL++Uh0T6TTAyvZyfJ+xGMJUhapVKXOuzcPne1ZWJ1EaYnYGetn6fDmu3GNxJDjawsHS+ckPZgrXpwPdxvhpnptVs+sw3NXC/41zZLcZaCrTVmTtYXIwKvRvpNnvXF239/Z+U2yxysHKXRdoYoKb1raLRpr5+PrBdq9GqZMs94xZy/fz56+YZVay1XLzNe+fcvxt2ICbA9sPWb1UsypYVaDlPIY9duXns9LwPX4QiWb7Dc4GjQ5Ra2tTA3eMqUD6z9zjX2KsEARrC4uk/uuXfrHz/9Z2pjJaZHAQ1UHEpyVFXhrX/+62+e16/cSjg7bemMQ5GBSJ8KbS1ZZDJvza5dclh/eJ+N6dHDNbLkyz4HPl+wJKOujOBwnMPb+8kmRfJ6y9XO/r5Yj0zNNkN1zfKl6y332Z+/6Pt//1gUkp7a2d+WcsdrvMGEe41F7bS6stB/xjKDE7fO7nPf8Ls//XX6ukWrtq9au3HRvyZ/aXr8cC4ohyyKcQBjCLyTsHfb6e7h/gt3cW9v7549e0xNTcPCwh5nVZZlGYYpKSn55JNPfvWAESNGmJiY5Ofn0zQtdDSLUhZ5fjxjF9dWVts5WsflxBIMwDgMcqRWpwyPPTfNeF1wVgrOqCla28wSeEeDm4vtvJUb71WXYzqKaKva77h52bb1kWnh63ZY7rxwXNKDtNAgMNx3+qaN1yLOLzTc6Oh9oUIja+HVuLZojd2W87dDK+TFWRXJ6WWZmY2Vtd0ylEE7OLK0InqVkambr4+8G21hSBQUrls+c5WZeUJRSk51cmpO7Okb1zNr0+33mU0zWpmlrNCwiEoRu8ps9bWc+wQN5arMGStmHbpxScs052cGTpv8vsNlv6Y+JWQIUk+q+6Q3Avb/+dP3zoZHEPpmjEUhryJpNCTc+83/++Bmdsrd+76zls8/EhmC61A5lT9r5cxVDo4KSnrkgMMmz0O1qsyblw6Nnj0vpaqcYFDYWXMv/W5M2nVj0yV2p44pdYRWB7Wastnz19gd33cp4NK7Hy0NTUnu1rckRHlMnDctsb60TYfVFPoaLJtxLOyc694N0xcsv3DnVnJZckFR/NlrPn73Y2ta6yGDYBwADIV3EjvdHA54HBjKDfQLdDHP8z09PY6OjiYmJpGRkT/SR6HX6yMiIt5///1fDWPUqFGRkZEDAwPC1gQjv9jjEPml8BxdDDkIWILqk4XePfPPb8Y7n/QKSQqLzoyLuB+RUnHv9Jn9X00ca+XhkVGdn3w/ZPTkryw9nQtqU1du3WB3+oisB6UYxeXwc18sW3E7PWyH/ZavFsz3iw7Nqk72Orb5w5lTfGLuYt0YxRI4AwFLISyC0UgbRxZV3pm/du3uc2dV3SqtHlV3NHh42s5cvjgqL75Snn3xqtcMk3UJlYk7XTd+s2RhhrxGw5BS2Z1lJssCM9IwnVRBpI+bM8X9mk8rp83NCh7/5bs7L3g39SlRFpA0QTGoCs202Ln+80kTz4ZdKpAVlclzwuIufTV97JZ9h0rVDfkVd2Yvmrlws+X98mSvc27vfPjuWsddEqrh0EGHhZvWZ9RnZKWHfDxmpPMxrwp54dnTDqMnj/W9fc11j+U3C6ZHV+Y2KIoDLx94b8y4y/HBV4N8/vf9KdeTEloZMj7yyL8mjk2oLWvplVYXXZk4Z9zZ20GhkWf/MXrkrhPHyhVl8XFXvpk9+USYf2NbA2QJjMUgS4ouHnKxg4PDtm3b0tLSfqSPor+/38XF5be//e1wF//617/29PSUyWR9fX1DF9ov9jhEfik8RxcDDgKWaKGRlKzACXNmjzeYOXne5AnTJ42d+439SaeU/OgTFzznLpozfvJXX0yZuNnTLV+ap2yp23Xs8PEbvooeOc6C8JSQFY62mQ1ZueWxDgd2LFo9d8ayhcZmKz+Z9a13bFhdL4ZyUMXIIK9EWQnBAi2NlzXG27pYe98KlfcAlKVwmqxT5tu7bPtm1vgvpn/zlYGBx9WLsu7qwxcPrne0K1IWUwyFgEzHfQ5RRekko5IQ2YZ2mwNib7bQeGFFgrHl0iNRIZJeZTNDAlqpYqlWnUquLnbabzVmxrhRY7+e+NWXk8eP27r3YC5Wr+bQlrbqq4Ee4+ZMnbZg2jKjJYvXrdt19oy8vTE6JuDrKWOsTnvkVadFRwYumjdposGkGfPmWR3yqkLLGpXpdg6bvpky+oups0ZPm7bz1EFFe33c3VCDNQ7BOZkajihI8TPcYpQiL1Yz8vK628aOG25kxOLagvOX9sxYMHGcwZhxs6abux9KV1ShNI7xGkgjFC26+KGLDQ0Nt23bVlFR8TiT0jTd3d1taGg4YsSI4S4eMWLEpEmTfHx8lEql2Ech8lx5xi6uqCy2320dmx0DaRyhUZzHAQ3qmutSa1ITShMSKxITyhISyhIKFAXKHqW8S55YkXg17mpwWnCNpganITaA5SKF5eoqTA9IjqjTVhfKsuXt9RmVyRE5SbcL0+5X3blXGLRwu9HV+/fkvciDOc0AchDVoziLS7ulubLcaqoaZ3CcxkmGgDSsIqtC0oID4gPiS+Il7RKCJkqwkkJVobJHSbIk0IE8WZ6kXUKxpLJHma/Ir1JXAwaXdMmypNmleDlkcFQvzBLEMRaHDN7U1hiVFXEx/NylKL+ovKi65jqSJQmGIFlS2ilNqUq+lXkrX55XqCosxUqBDjS1NyWUJaTXpyu6Fao+VVJl0vWk6/fKEiQdEoIhSIaowCuC04Iv3r4QUxgt7ZSSLFmjrsluym5sa6Q4qqmtMaspq7GtUc1Ssi5Zriy3VlNLsISsU3av/F7AvWu3ciJrW+oBjQMGhyyO0ZBkKKqTsnWxcz/qTrVoOJ7nOf7pZny8ogy9Lbu7u5cvX75x48aqqqrHFe7v7wcALFu2THCx8PONN94YMWLE73//+61bt5aVlQmDdkUdizwnnrmLS+0dd6QWJFO0muLUFKdWs2oNo6H0lIbWNDPNalqtoTUaWqNhNBpGo6E1Gr2G0lFaVqum1c1sM06rKUZLMWqKJik93s5o8C7lvuMOc9cvCYi/VVCXdcLXfbnVxgxZOcWQGk49FBRDkjShYdXNTLOG0VA0pabVGkajptVqWq3WqakBSktrtYxWzag1jEbNqCmaGixGa7SMVk2rKZoS6kbRajWt0dBaDavVsFoNo6E4LcVp1ZxWw2q1jFY7oG7uV7fotWqdWtgdRVPCEan1ao1eo2E0WlrbwrSQelJNqzV6jbB3Sk81M81qnVqtV7dwLRRNqZnBGqp1ag2t0bAaNaMmdISW0ZJ6ktJTpI7U0IMHIhyRltFqGE0z20zqSLVeTenVakajZtUUo1azGpKmtEyztkvr4OZw4LA7riEHJfxLdfHSpUvXr19fWVn5uOvizs7O4uLiOXPmDF0OD0l5xIgRBgYGkZGRPT09vJhhR+S58ezHUVhbb4+Mi5CqpRK1tEktkaplCo1CrpErtAqZWiZTy+QauVwjV2pVwgshFFqFXCNXaBTSZoVEK5dqZQqtQko1qTQyJSW5GXFh2uKpf/3k7x+P/PTDTz92O3G0hmhSqJvkaqkQMrVEoZErNDK5WqrQKORahVyjkGvkMo1cqVXKNQpVs0qpVSq0CrlWIVfLFRqlUqNUqBUytVzVjMg1cvmDSiq1SrlartDIlRqFUquUUlK5Wq6gFE2UVKKRS9RyqVqu0CiUGoWSkivUciklFSov18gVWqVCqxw6KKVWKaVkwvaFvcs0coVWKVPL5A9WkVJSZbNKppbL1LLBOqtlMrVMoVXINQpls1JKyYZvX66Ry9RymVoulHzYvBqFXC2XC7+qZUq1UobJtttb7Tm4V9va8gt38ZIlS0xMTH6kjwJBkKCgoDFjxgj+FcYXv/nmm+++++4777wzY8aMY8eOkSQp5nYQeX48Yxc31tY7OjgsWrrA2MJ4ndk6IwsjI3Njw01GRmaDP00s1huZGRuZGRluMjKxMDEyMzYyMzY2NxGWrDM1XGdmaGhhZGRhbGRmuN7C2Mh0rYmZ4fqNq+YuNvjos08//Gjk2K8nrTIxMrI0MjFbu97MaDDMjY1N1xmbrltvbmxibmJkZmy0ycjY3MRwk5HhJiNjc5N1poaDO9pkZGKx3nCTkeEmQxNzk6E/Df003GRkssnYxMzYZJOx0UZDEzOT9WYmJpuMjSxMDC1MjMxNjMxNjM1NjDcZG28yMnmwTSMzY2MzY+EQjM2Njc2Nhb0bmxuvMzV88Npknek64bVw4EN1MzYzFuosVFhoIqHMUNMZm32nJYfa03CT0XozE6ONhsabjE02GZuYmRibGq03M1ljvHaqwbTDXkc1LQ+esfQLdvH69et/pI9CoVBcvnz5448/fuONN956662RI0f+6U9/+vzzz42MjKysrM6cOVNWVtbf3y/euxN5fjwbFwsvWJbt6equrqqOj4+Ljr0THXc3Oi46Ji72Z0V03N0HK0bHxEbHxkbHxsYkxCTEx8cnJMQnJNyLj0+MjY+JiY2JiYmNHSzwnYiJ/Xl7/GE8kui4wYiJi415sPDf39cziEfXNzY6Nibh3j2JVNLf3//v/5dfOYZGoXV1dS1atMjR0RHH8ceZtL29vbq6+saNG9euXQsODvb39582bdqFCxcyMjJycnKqqqqam5vFAW0iz5Vn4GKB4QMwGZbheYbjGe5pEFb8Tg4XnuE5luc4juVYlmN5nuW4VylJzX8EId8N/wvu4uQ4jmXZnp6eJUuWHDly5Ec+k7gHX+wEcBw3NjZGEGQol9DwMi+s/iK/KJ6li/mH71SW52ieZ57qSzHD88z3v05zQrYwnuZZPc+wgpOf5hluvyA4juc4XpDJf7ou/wEEh9I03dzcPG/evEOHDvX19T2usDAHesjFAABjY+OKigqhg1j4VBv66ws8CJFfEM/axUP9dE+fXZHl+EesKOiY5TmGH3rCuHhh/GMIH2e/WHUIjdDX1yeRSObOnXv06NEfvy4ebDSeZ1kWx/Hly5enpaUJYyeGl3kRVRf5RfLMXCwi8lIhqLOzszMvL2/OnDmCi59EpoKLDQwMIiIiWlpaRP+KvBhEF4u8ngh95W1tbSkpKbNmzTp+/PiTuFgwOI7jEydODAwM1Gg0vNhHLPJCEF0s8trCcVxLS0tqauqMGTNOnjz5hC7meR4AMGHChOvXr6vValHEIi8G0cUiryfCFW5ra6vgYi8vLyHd2pOsiOP4hAkTgoKCRBeLvDBEF4u8ngx3sYGBwfHjx4Vca0+yLgBg6tSpQUFBQh+FiMgLQHSxyOvJ966LT5w48SNj2r63IkEQ69atCw0NFV0s8sIQXSzyejLcxUuWLLlw4cITzj8U+igsLS1v3bo19EgUEZHnjehikdeWIRdv3LgxICDgSVwsGFytVm/dujUyMlIcRyHywhBdLPLaMuTirVu33rx5U6fTPeGYNtHFIi8e0cUiry1DLt6+fXtwcLDoYpGXGdHFIq8nglXb2tqE6+Lg4OAnGdM25OJt27aJLhZ5kYguFnk94TiOZdkhF4eEhDzh+GKe59Vq9fbt20UXi7xIRBeLvJ6ILhZ5tRBdLPJ6IrpY5NVCdLHIa8vwcRShoaEDAwNPuBZFUWJ/scgLRnSxyGvL8HEUT35dLLpY5D+C6GKR15YhF5uZmQUEBIjXxSIvM6KLRV5bhly8atWq8+fPP/kcaNHFIi8e0cUiryfD81HMmTPnxIkTTz6+mCTJFStWhISEiLmBRF4YootFXk9+mL/4CZ+xxHEchmFizkyRF4zoYpHXk+Eunjlz5rFjx57cxRDCSZMmXb9+XXSxyAtDdLHI64ng4vb2diGX/IkTJ/r7+4WH4P04LMtCCMePHx8UFCTkzBT7i0VeAKKLRV5bGIZpaWlJTk4eyiX/hM+BJklSuC4WXSzywhBdLPJ6wrIsx3GdnZ25ubnCc6CfxMXCbD2CIObPnx8XF9fe3i6KWOTFILpY5PVE6KPQ6/UEQcyZM+fJ793RNI0gyLp168rKymia5sXrYpEXguhikdcKQcEMw7S2tsrlcqlUWlNTM2PGDCsrq5KSkpKSkrKysoaGhh+54OU4DgBgYmIikUiEMqKLRV4AootFXis4jqNpurm5OS0tbf/+/dbW1lu3bn3vvfc++uijadOm/eUvf/nkk09sbW3Ly8sfdx+PpmmpVGpsbCy6WORFIrpY5PVBkGZ/f39ZWZmzs/Pnn38+atSokSNH/u53v/vd73739ttv/+Y3v/n973+/du3a9PT0x7m4u7s7Nzd39erVUqlUdLHIC0N0scjrg9BB0dvbW1lZuXXr1hEjRvzqV78aMWLEG2+8MWLECOHXN954w9LSsqqq6nEu1mq1t2/fXrx4sUwmE10s8sIQXSzy+iCMgmAYpqury9fX98033/zVD/jtb3977ty5np6eRxqWZVm1Wh0cHLxw4UKZTCYMxnjxByLyC0R0schrhaBOhmHS0tJGjRr1xhtvDFl4xIgR/+///b+RI0feunVLuIL+4eosy2q12tDQ0JUrVwrXxaKLRV4MootFXiuGLo1lMtnq1auHLCz8HDly5MaNG5OSkhiGeaRkGYbRaDShoaEmJiZKpVIUscgLQ3SxyGuF0KvAcZxOpzt06NAf/vCHoZ7iESNGLFmyxN/fv7a29keuiyGEFy5c2LRpE4Ig3ANe/IGI/NIQXSzyesKybHh4+MyZM3/7298OXR1v27YtIyMDx/HHdQTTNK1UKg8ePGhhYYFhGP/gfuALr77ILw7RxSKvJxzHVVdXHzly5B//+MeQiw8cOAAh/JEkQQzDNDU12djYbNiwAQDAiy4WeVGILhZ5PREmfZSXl3/77bdCH8Wvf/3r8+fPC1kpHmdYmqYbGhocHR1tbW0hhLzoYpEXhehike8zZCqO44cG2P4sfrCp/wAsy7IsK5fLnZyc/vrXv77xxhuffvppbGysTqcTbu49ci2apuvr63fv3u3h4aHRaIZ6n185eJ5nGU74J4q8EoguFvkOQ1/eh05p4QX7cxgyws9a65lD03RLS0t8fPyECRNGjBgxZ86ciooKmqaFij2yenq9vrKyctOmTZ6enmq1+mU4iqfgoY6/+/o/+L4S+UlEF4s8Ao7j9Pr/396ZPzWR7W283r8EijiUM+Vct7HuvHNn9B2vr6O86jhcdRwdV5QdAkoAWURAZZFNJCBBFkVEAhhEAUElbGJAAgRZAyTpJYniiEJkS6f7vD90EtKQhOCG3Hs+dWrKabrP1t9+cvp093m0o6OjCoUCQRAMw3CbUZpg+1EfHRRFMQwbHh5ubGz8xz/+8V//9V/btm3r7Oykt89pkbHCcrm8vLz8559/9vb27uzspP+6qOZ/CWAYRp+1169fT05Okob7gKUOK4g1oBZD5kKSJEEQEokkOSXFz88/KCgkOCg8KDAsKCg0KOhMUFBIUFCo1RRmkqzvuXAKDGSkxRwbFhwcHhgYGhgY8s/Nv3z11TcbN/4zJCSC3h4cHG5aveDgMDoFBoYeP+723/+9cceO33x9Txv2tKk4c2lRR31oX5k0J/xMcJi//6m0tDShUDgzMwO1+MsHajFkLiRJTk5OlpXddd6z//f9R06dPhsYeD4o6EJQcHRQcGRQcFRQ8PnPlgKDoo0pKCj6/TLx8Ag8eszHzS0gKPgCJzCaToFmcws6HxAQ6ecf7u9/lhO4iJZyOFGzyVDEoo76iJ0WHHghODB6396Dhw8fvnz58sTEO3qmZakjC2INqMUQBvT04tTUVBG/9F97D0dFp1Q9aK2t7RbWdgtru4TCTqFQIqx9/tlS7eOu2fQBmTx+3PXokaS+vreurodOQmH3/D0fP+6qre2qq+upq+teVHHGbE3Too76iJ1W96inofZ5RHjcsaMucXFxGs0Y1OIvH6jFEAZGLS4tLT9y1Dcn5+7w0MQLNVCrgFoN1GpKrabUavD5koqZ3jMT6uULoFJSKiUwJrO5qVRAiQMlTlnawVJSqQzJtAjbj3rvpplLL3Hw+gXITC/09vZPSUl5926MJAmKglr8RQO1GMKA1uKJiYniEsHBQx6ZmYK+3nEMpTAEYCiFoSSGkhhKYSjAUIAhAEPp7YYtjEQtJhlzZmaFMJOZUiyWiGMAxwCOUSiiw1ASUZAYSuEooBMjQ/2/6aMoJW6sEsWsEsXcMltVQ1kAxygc05cyr6NMMyExlDQ5anFNm1cxZlIAFUZeSc338GAnJia+ezdOvwyy1MEFsQbUYggD+gnP5ORkSangz8OuPF7ZQP87HCONEoajFG5QNKN+mWocY0+MtDnpcEyHYyRuPivbkkmGa/yntwAAIABJREFUGEqiiD5hqA5DdbS2zu6MABwx6jKFIUZ9nJdmjzLRaARYbDVqosWGXxEz3YKSi2ia2c60kAOGAhzTXUm74enll5iYSC8QCp/dfeFALYYwsFmLKZw5mLWsSotN7yvE80vE9En/g4FQTE007m8UawJbqFZ61TajsOY0cXZET+EoLZ0f0lhbuwtq8XIEajGEgQ1abByj0eKlw1ASQz5QQz9+mp33QEjTWQ4zO2PGHxUSsySChtHxnDmThepgvG/Q4ZgWxwgc0xlnMD5l26EWLz+gFkMYLKjFeo3DiM5OtUDQ3Nf7FscoVEFiKIUiFIoAwz8oDKEQBYkodDhKoQg9P6CfkKUVSolTOEYhCnomQa9QqMIwDYoAFCENswcUjgEUmZ2lVchJJQ6UGMBRgNIDVRQo5Do6ZxTRKXGyvm6gsrJdLp9SYgBFAG44CpGTSgzQlcRRQOeM02NelFLICRwDiEKHoSSOUTgG+vvHa2t7nne9UuKgr2eiprq/t3tcpaRQhMIxgCGU0jD6RuQkjgFEQaEIQBFqeGiqpvr5s1YcQWZQdLr2cU9v7xslTtHtRQ1NU+IARUgMBSgCMBSgCEnnhmMUotApcUqJg472kYb6YdnwjBJnTGTTXYoqSCUOtXh5A7UYwmBBLUYRHY6RGEpUVnb4+8WJ25QYSuAYaVQQ08dxSpzCMRJREBimQ/UztjoM0xky0WH6uV0dhtKiTClxQE/aKnFKiesnfGlVQhQ6WrlwjFIrAS3QCjmBIiT98gOGknSGSiWpUpFpaUVnziQODY0ZtZge/KKIjq4Y/WOAY5RKSU8jAON2DNXhOIWiOpWKErdh8Zeu1dX14DjVIX7FTSt/1qrEMYLOTYlTiEKnwiljD9A1VCmpvr438XF5t249kssnEGQyO7uiuVmOoToU1eEYqVLq5xkQhQ7HKCUOlDjjYSOGkThGyWUzajVVXzeYf+PR8NCUUknRPUbXE0VIultQBQm1eFkDtRjCwJY5CgwlMWymsqr12DHOs1YUx0glTsrl00qlDkUJDCOUOIEgWpWSRNEZDNXiOIFhMyqlTqnUYZgWw7Q4TuA4gaIzGDajUhIIMk3fvCMKAkMJHCeUSkKpJFB0BkG0CKJFEQJDCZVSp1DM4LhOLp/GMB2G6TCUUOI6HCcwlMBQAkUJHKOLmFartYlJuWy/CJnsjRKjB5skimgRZAbHCAydwbApFJ1CsSkUncEwAkFm6KIxTIsopnFcq8S1KKp9oSZFokG2X/j9+804RsqGZ3q636DIjEIxiWP6WWYcJxTyGQTRKnGCrhWGESg63dmp9PAMT0+/PTT8FkWJ/r6xocEJlYrCMYLuGZWSrpIWQwmFYkaJE0pch6EEjulQRIciOgzV/2zIZFMDA2+VuA5BpnFc34eIYkaJUyhC0XIMtXhZA7UYwsCWZ3coolMqiYqKp+7uoS0tiFpFCmt7IqPSo6Mz/f1j/Pyj4+NzJJIXdXXd589nuLuHstnRYWEpQmF3dXV7XFxOUuLN1NTbT55Ii4pqw8Mvnz4dy+HEX79e1d39l3RgPDv7XmhosqtraAAn5sqVWy0tSEsL0tX1Ijm5wMvrnC/7/OnTcZcuXe/rfd3RoUpIuMEJvHTqVMyFC7wHD8QD/W9u3Kjy8486zTl/KuDcdqe9J904UumoEqNQlMRx8lmrIuVyQUrKzaiojOMn/I4e8znhGuDuEezjGxYalijpUvb2/lVV1RZ+NsXPP+rs2cvV1e1Pnw4nJeX+/M8dvuxz3c//am9XXbiQ5e9/sfB2dVsb3tv71507DVeu3M7LqywvF/n6Rp0+HevhGXE24nIR/1FlVcvG/9n108YdUVEZ/b0ablrp02ZFV9eLnJy7fv7Rbu4hmZl3GhsHenv/4vNr4+NzoqMz2exob6/I9PSSysp2FCFQhMRQUq2iHj96nplZ2t39kse7ExqaHBh0ydU1NCur7FmrEsfmPj6FWrwcgVoMYWCqxYcOu2Vl3Z03X6zDUBLHycpKkZt7yLNW9IWaLCis+PW3QwmJeenpRX6nwvbsdWlo6EtKzo2KTo2L513N5J+NuFxSWsflFh0+fCo2Jic39/6NGxWXU2/ExGakXL5xKSEn/tK10pIGqXQ8O7vsUsI1LrcwOCTmuIt/VVVHVVXHo0dd3t4RCQnZ3PTCmBjelSu3urtfFhY+jI3NvJSQlcbNP3+Rm5JyPTf3Xkzs1VMB52LjM9LS85z3HDhw0GtoaEKJAQyllErq8ePOf+05HhQck5lZ6unNWbfhJ7bfucSknNOcs9ud9re2yvj8xymXb5w9l5R65XrEucuXEnIFgiZeVsmuXw9ERXP7esfq63v/OOC569djEeeSygSi9g5FZFRKSMiljIzSqipxXDwvPaMwPaPwXFRS+NnEhw87ft3956HDnjk5lcNDk37+0Q9ruoXC577s8Mio1PMXuP7+UVeu3G7vQGNiM06c5CQm3uCmF5y/eMWXHZ6Sko8oZlAFwFGgVlFlZfXBZ+JaWmReXuH+p6ISEvKiozNOnz5fXS3BMRLHGA8SoRYvR6AWQxgsSovd3UOftaJqNXkj/97efa4NDf2vXpEFt+79344/q6s7T5wIvlvWLJNpUHTqSfNgfX1fQsL1Q4dO37/fOjw8Fhqa6MuOyLhaeP9+E5//KDAwLiYmd3hoqqG+r6JS1Nw8yE2/9cu2/XfLWu+WtdbV9UdGpgsEjfUNPQ+qxbW13f39r/39z8dfyiq98+hB9VNuRoGHZ8j//PxryuW8+obuoUGNWk1ERl12OXFaKn1Lf7uhVJIPqlt//On/ki/nyeTjt4sqdv16sOZhO4ZPld+v+83ZpaG+/+AhD07gxeYnQ3L5ZF1dH4cTy+PdefKk39sntLKyRa2kmpqkx48HpKQUBJ+Jj4vLbXrS53IiICXlZlPjUH29VCB4IhR2PXsmS8+45ep2pqNd6e0Tdjn1ulw2ieOTPr5hD2uel5U9PXky5OlT+dDguJd3BJt9UfRUxuHERkamd7S/UCm1nRKZm0dgYFCsQj6l12I1WVbWEBQULxLJjx0LzM6+29c32t//xsMzjM9vUCkN34xALV7OQC2GMLBBi0kMpXCM1uKw1lZMpSJvF1X7+J4Vi/HRUZBfUP6b8/Gamq4TJ85U3G9HFDMqla6v77VEok5LK/LzO9/RjsvlGk5gzD+37Dl02MfNLcjlBOfEyWAut3RocPJ6XlVMDC8uLsfNLXjd+n/y+Y18fmNv7+uMjJLIyLTw8JRz57hZWWVdXeojR0/t3efqcsLfy/vMkWNsD88zW7Y6510X9PeNogryhQrExPB82eEDA6+VOImhpFKpe1Dd8j8/78rJvTPyirzNf3DosHdrq1yt1paVC/88xG5slP5r3+EzIfED/WM4Bp4/fxkWnsjlFjU29Ht6hdy/L1JiVENDv6trcH19b0wsz8MztOBW5YGD3ny+8Pnzv9KulIaGpF68yEtIyPM7FenqFtLZqfb0DLmcel0hn0SxcbZfWHW15O5dkafnuWfPlAr5VGBgLIeT2NqKBAUn5OfXYAipVoHePpWXd+jpgAsKxRSqADhGa3F98JmEtme4l9e5oqLHKDKtkE96+0Tw+Q04rqM/24NavKyBWgxhYMt7FLQWP3jwzN09vLUVV+Ikv/jhqdORYjHy8iWRX1C29/eTNTWd+/d7Fxc39ve9kcneZWWVZWffDQi46H8quqvrBYpOno24HH42Kf/m/fr6rvsVTzOu8vn8+r7eN56eZwM4FyUS/Grm7Y2bdgoEzQJBs0g0nHf9XkurVNwuOxeZetI1uLVVHhaWzMsqrqp+Wt/QWXCrgpteePS438WY9AfVbZLOv3BcFxaeeNKVMzQ0huM6HKO1uPXnzbuvZZeOjOgKbt3/85DXs2eKly+J8vt1f/7p3djYf8KVHcC5UF3dNSjVVFQ+ORUQkZdXUV8/4OkVcre8Sa2iGhp73NyDmp70Z2QU7T9w0uXEqTMhl6pr2h8/fn72LLe5eahNLO/oQK6k3fD0ChOLUU+vYG56vlT6FkXH/E6F19R0lpU9cTnBaajve/78hZd3KJt9XiSScTix+fk1CpnuhYrq7X3h7RMewInB0GkUoXCMUqvJ8vLG4OC4lha5j8+5W4XVQ0NjCDLp5R1+504zjpO44UURqMXLF6jFEAYLa7FCh6FAiZN37zYfPcoRiTCVksy/ed/DK7ijEx8ZIXPy+Nu2//748fOQ0MSEhBsFBTVlZU0BATHpGbcDOBfd3c+0teEIMn39RmVsbBaXe7u0tC43917qlYLqBx09Pa+PHeO4nODU1T9PTMpevWYjl1vM5RaX3qk/F3m59M6j8nsNrm5BB//06ehQXb16JzW14MaN+4KyuuSU61evFl++XBAZlXrhQnpBQU1lVYu7R6CrW/CgVEO/pKFUkpVVLau+/SnjavGLF8Stwqpdvx5+9kyhVs/cLa/91x6X5mZpatqN6PMZyUkFxSXCxKSr0RdSHjzoaKgf8vEJT+Pelskmmp70HD7i09jYV1hYs//A8V+27cvOuSsSDT9+3BUUFF9V9ezR4/bqmmfhZy/9uvtoQ0Ovywn/U6cjHlS1Dw2Nu3sEPXjQUVnZcsL19JW0/Pyb9zy9QmNirrW2Knx9z+Xk3MdQCkO1fX1/ubgE+vhEKuRTGEIiCnLkJSjiP/I/Fd32DDl2nFN4u1queKdQTJw4GVh4S6jESSUGEAV8dre8gVoMYbDwexQYhSqAEqdaWmQ8Xll39xuVkhLWPc/NK+/rfaNWUbXC9suXb3Z2jrS0yNLT+ZGR6Rcu8FJTCxsa+quq2rKvlff3vcMxEkVmysqak5Juxsdfj47i5d+olnS+GhqcKrwlTOcWZ1+7n5JyMyoqLSe7Kie76tatx2lpt8+duxIVnZ6aequkpEE6oOnpHr169U58fG50dEZs7LWqKrFUOl5e/vT8+YyYmOyUlPw07s3S0ka5TKtfhQenWlvlFy5kPnwoUSnJ+vo+LpffJflLrdI9FQ1wufye7tdS6dv6+v7ExJsxMdmXLxc0NPRjKNEleZ2fX83llvR0vxGLER6vpKND3dnxIr+gPCWloPv5qEKu7en5Kz+/6urV0uzsezk59xMT8y5dul5fL83KKk1Myr2acW9QOnHjRkWLCOvrGy0trY2NzYqKTi+8/bj5iXygfzw//8GjR88RBalUkkOD73KyK25cf4AiWgyhUAWlUlJNTdKCgpqe7jfZ2feFwh6FYkYum87NvdfYIMXxecseQS1ehkAthjCwYY6C1H8ah00jyJT+qwRUq5DPYAhA5BSOEYiCwBCAIjoUnZbLJ1GUUMi1OEYhcp3hEzv6AwcSQbQKhVYh1yJynXwYqDCAKigUIRE5qZATCKJFFBSioBA5qZBrEYVWIdcq5IRCTuAYiekX/dGiyAyKaFGEQBECRbQYSmAInf8MiszgKIkiOvptPASZwbAZhWLG+PUdIgcYAnCMlA9rDU8mCUShQxVAPkyhCvozPx2KUIic/rpPh+M6RE4hcoCiU6hChyMAlQNUocMxAlHMoAipkOkQBUF3FI6RCsUM/XUfgkzT34sr5DMKOaGQ6TCEVGIAVVCIQosiBD0djyh09HpGKEKiCMAQoMT1U0OKYYr+9BFHAY4AFNFhGIEiBI5R8D2K5Q7UYggD29ajsDkZ14Rc7A6L3Q6TSYJavByBWgxhALX43yBBLV6OQC2GMPi4WsxY2d3mHSwdNXep+KWWvC82QS1ejkAthjAw1eKDh1yzeGX9fZoFtdiSSkIthloMsRGoxRAGc7T4Wtbd/t7312KYliRBLV6OQC2GMIBa/G+QoBYvR6AWQxhALf43SFCLlyNQiyEMPu58sQ2q8Z4KTpvI0YvTG6zkjLZ1RptRU89QHY7OeQl3galqxnZzvkqm7tTvK5qW3J0/6FcNavFyBGoxhMFHfqftc2gxYfjQQ4eihMGCT2f0MaKXdECRaUQ+Y/h2g9QfbkioSbKwUS+7qGlSQC2GfDSgFkMYLCstBgYrPKMv9aySmuqjQq6tqZGUFDerlUCJUzg+10V0XrZzFdYkW8r4jjOGmskBajHk/YBaDGGwzLQYJTGUQBQziEKLKAhUYRjAohSK6BDFDKKYRhQzKEJ0d4+IxSoMpVBUiyBTCjljZ0ShpXemPzWmE+2whyh0iIIwzn6gCIEotHRCEUJvAwq1GPLBQC2GMPjMWvwBykXKZJPNzYMCQWNu3r3r1+9fu3b3SdOwQj7d2ztaVSnOybmfm3uv8HZNZ6dKIZ9pahqore2VDU/X1/eX33t67VpFUVF9U+Pg8PC75uahe/eelpU1Xb9+Pzu7vLi47skT6fCw5vnzF/fuiXg8wfXrVSXFjc+fj/T1jYpE8ps3H2bxym8VPH7woANDCVMTa/zLeG4JtXg5ArUYwmD5aLG2v/91ZFSal3eYm1uQl3fY3n3uJSV1T5qldwQNwcGX9u3zOHzYz8c3ori4rqd79OrVkrCwK5LOlzExWUHB8e7uEe7uITExmR2dSBr31v4/PL28w719zh444H3oEDs2ltc/MJJ/syIoOO7QYfaxYwHHjwcJhd0CQVNcXI67e7ira6i7e3hEROrTpzK5TDv7TfaX0lFQi5cfUIshDJaPFut6el4dPx4YFc2tq+9qauqrqnomEg3evFkVHp6SknLz4cPOhoa+4uK6W7dquyQjubn3oqMzm58MB3BicnLutLUprmbePu5yStQyEBvLO3o04OrV0ubmofqG7kxeiS87slOCeXqG83ilnZ1YrVDC45UKhV2+vpH/+perQNDwpHng3r3m5OTrl1MKBwcnZ4fDGPklDI2hFi9HoBZDGCwfLaYGpe9u3nyUnl7C5fKvZd29dOnG/YonsbGZzs4n79xpkskmh4cne7pHn7XiQ4PvMjNLzp/PrK3t/tuaTcdP+MfG8jw8zxw+wha1DMbGXvPxjq6t7cMQYnhYU1RU6+sb3daGHDsWWFxcr1Rq5XJNW5u8t+/lnj2uLNZ3pwMuXLiYHhQc6+5xJi4uZ3hoEkWM/QO1GPKeQC2GMPiStdg0KTEwKJ24W9Zy82YNv1jY1NRXdvdJWHis854jv//hzuPdGRwc7ehQFhfXXbt2r7PjRWZm6YULvNra5/YOa4LOnH/0WHy7qDotraD56UB4eGpgYEJn5wulUieXa0pK6318zonFyJ9/+hUWPlSrtX19fxUWPnr4qPOPP7w3//Nft4se1Dd0ZGXfvpSQW14uUshnEIVuyTsEavFyB2oxhMFy0WIM0Q0PvRMIGlMu5585E5ecknfhYkZIaFxySk5uniAyKvVsRHJoWOKpU+e53GKJ5FXWtbLz53liMXYxJiM2LiMxMTcmNjM5+XpLy3BUVEZgYGJHuxrDdAg6eedOg7d3RHe3OvXKzQsX0xMSsyOj0jw9Iysrn+Xm3os+nx4fz0tOyQ0JjYu/lPu86yWKaJVf2BqeUIuXI1CLIQyWjRZjhEIxWSuUJCbl7Nj55+/73Q/+6XPlStGTZmlDQ/fFmPSdv/75m/NxX3bkgwcdUum7G/kPrlzhDw6+Ky9vTkzK3bnz2NGjAamptyQSVVoaPyYmt7PjhRInEWTm3r1noWGpz5+/ePiw/Vzk5a2/7Nu/35PNvvjkyWBT08Dt24/c3EL27XP/fb/HxYtZ0oFxFNGplEvfIVCLlztQiyEMzGoxhpGY/tuzhV96/TwLUygxCkW0g4Nj3c9fPHky0PRk4OnT4eeSN8NDU3LZpESifCoaaH4qbW1VSKXvEIWur/d1l+QViugGBt50duJNTUPPnqGdnWqZbELS+VLSOYIotDhG4hiQDky0PVPhGDkoHRe3o09Fg0+eSMVtStnwhFw+1d//RiSSPX069KRZ2tmhRhECRylU8ala+r5flkMtXn5ALYYwWC5ajKMARykcJXFMp1YBOikxgCP0dp1SSRq34yiFYwSOkkocqFWUWk2pVUCppJS4PuEYqU8I0CcUqJTAkAO9gw7HdEqcVKsoOinx+U/qPnKToRb/5wC1GMJgWWkxwFGAY5R+6QkFwBAKN3wChyH0dlL/kgNG0msDoQiJIjoUoVCExFB9wvULCVGmWmy6JIVxB8yQJ4qQ5hoItRjynkAthjBYVlqsH8/qP0RGAYbN4JiWnt2mP27GMALDdLRk01qsrxsCMJOqmig7PUCmcIwyXTzIVOZME9RiyMcCajGEgYkWlx067JGVVT7QP2nyCQP1Jbw/+4Wkz30HYHO5UIuXI1CLIQygFn9ETVyqcqEWL0egFkMYQC3+iJq4VOVCLV6OQC2GMJijxTze3YH+CRwjDXOsJIaSphOp/8nJ7Ar0n7lo8zugFIYSV65ALV5OQC2GMDDV4oOH3K5eFfT3vVPihodjtCnGQqvuwrS0CccoFNVeTr3u4cGGWrxcgFoMYWCqxUeOeWVllQ/0TZi8SAvnKJZDwgCGEmncfF/f01CLlwtQiyEM5oyLMzPLBvonVEpKiQMlBgwfRwCYvuSkUgIlrruSlg/nKJYRUIshDOiLdnJysrj4zp49R8LDEgWlDQ8qWx9Utj2oFNP/ra5qp9ODSrExmWyc3V5VoU9zjjJuNz3KuJHe/0GlMTfTRO/QZtiHkbNpMlsN06PoIpjZzq2nhTS/VozKmzbBZIe2B5XiyvttVRVtNhRhrWnMZpo9BW2VFaKgoPNHjpxMSEgaHx+nKIqiyKUOLog1oBZD5kKS5NTUVEVF1aGDLnv3/OnledrHK9DHO8jHO9jH+4yP1xkfT33y9Q7RJ68Q40YfrzM+XiF0YvuE0snXe3YHX5PtpkfNbvQK8fYIppOP1xmTFOLrpS9utmiTnBnJXDXY3qH62jKyNUkWcjCmOUWzvUPp5OcbRie2dyidj7cno/K+3iGmfzUUMTd/H1ua5mkhB0Znnvl97xE3V58sXo5Go4Hj4i8fqMWQuVAUpdVqJRJJQkKCh7sH29ffz++0H5tOAabJ1+c0ndi+c/9EJ7bvaWNaaGOA6UZ/P44fm0P/w5j86H/4B57yD/Rjc4ylmy3abDX82AGn/AP9/QJNs/X34/j76TfShdqY2L6njXWY0xX+fhy272nTIug/sX1Ps30Xka3tlWGmILYPx8PdNzEhpa6uYXp6Gmrxlw/UYshcoBZDLYZ8fqAWQyAQyNIDtRgCgUCWHqjFEAgEsvRALYZAIJClB2oxBAKBLD1QiyEQCGTpgVoMgUAgSw/UYggEAll6oBZDIBDI0gO1GAKBQJYeqMUQCASy9EAthkAgkKUHajEEAoEsPVCLIRAIZOmBWgyBQCBLz7LUYoogdEtdBwgEAvmImNViSit7mB56cIOdPctuvdNBl5MuJ066HHBas2p3bj9JvWiKP7hpb1LTCPG5Kwu0b2UtlVkRh7ZECcdsM+/SSIqTo323rWLZ/XAo9NJVIUoCAMCkNPcIa81eTmy2EJv+VJXVSIoTA/assF+fJLaxp0hMeDXyxCa7tScF2Keq1cethrU2UoRKmBKYJlRNM3d708VP4jivZa2xuV9sYlolTAtKFqoI6yumm9TqE2NDN5IaSWlSgPNKu+3JYo0NWVKT4pStvxfIoHHdF817xpjlcfGYMOxre5bdwTzpFL2BlOb75vaTM895u1axHA7wet59SH0XyRQq5IUd/uOk5/4NdvasXbnSRYSjRpy0nWXnU6amL/1pVW3Mrp0xn+FqBIQ4ec0itBgAANSCk0utxYurhsU2kpq21B0r9ia3jc7bTSNO2v6xtXhUnLR3pVOqWGM9Mpi1+tTY0I2EOGm9rVr8piV2O8vOmSuxZWeIJXQaWROfy29fIFTem/eMsUVoMfVG2i57BwBFvFH0ykY/76h4UtFUK1ZN6KS5uz9Iiz+jEIP/cC22stun0OIvko+qxdRIBfu7Hzet+ervkY3jH6+O/3l8oeG3CC1moCMWuBf8NJAfpMXvVLWx+/YlfCYhBlCLLe32hV4MH5+PqcUzKN/zlzRhc9Ju1gp2mUr7Eav5H8YXGn42a/GYMOKscAxMYaISXlzIyW2uBo2mCLXo+jn3Q4ePHdq22TC5fL5C0l6Zmxp1av/WMOEYNdpbUzh7FDXaW3kjLdJv35bwsvb7cXt/3J3bTwKKeNNfnRbsdnyvk5NrdEmPxpzWf4AWH07Kjdrvlt+jYTz2I7Ha1FCPPT99fyK3vMBnq6OdPcthZ6BgwPD7M60W5Ye7siMTL0W6bN/imt5Iz35GndhkZ7/SOSCJL9HQA5ZfuF0zFNBPhq7fcDCSL3kzR6cozVBNWrB7QFTiOdcdeyNKet9SdAeOdJYlB7m5HN3z09pN27asn716KUItuh4ZFBZ7nuO8gWVnz7KzZzkczRuYsJCVkWm1KD9Mf8iPbnldGmrBllqpxmy2qsbMQJ/QuKSLHOcff46sHwVMkSVwYZTzBueQAslrjYQfHXDEaY2TXmUsajFFqBrSOf5hsQlxAXs3bLrYOGo8QaQhky1hNwuinFax7OwdN50q6Hmpqo3Z4WDPslvlxLkjnaIAeNNVFMs5vH39miQxMY0JM8I8925ycMutzmNv+oZlZ++4LVQg1Zhk6GRG+zQSftSpI9vWrw3NK4v8zdHOnuWwlV3QNap6FE0Xrc8EAAAAoWrJi3DzjkhKPHty83a3tAbDPLWVbtRpZA+5HB9OZGyky2/7wkp6NTpguxbPdHL/17VANqXtzdplt/qPgkHDFWBs1PZYQWm00yqWnXvu/QLmFp8yNUGoRdfDPH3PXUo6d2LLZg9uI06AN138iyd/+oq1wpmTWNqlIQGlrPQ5ypVoZuey1x0ML5JoCLyRG8IOjUmOPbVn3c6oxhGTmhk7P1pQHbPDwZ7lIlBT47Ka9EC3gKiEsyedDoSX9Gh0qPBymJfzRkeXW2Jhwr41LJadveMmNk+kIszmYL67zEWglbKOZ1UXnPqZESo6DdrEc/1efzXjZPkuAAAXtUlEQVT9I61LH27GsPHkt1XH793AsrNnOWz15TWr6TNr/ozPj16ttRizyoJabHh2d3D7D6HCMQAAeCUM3WjUaGr0SbzT6r+H1Y5SgBqtDf+Oxfr6LP1gjdbNb80dBcj+vF3fsBzWbjoQEHvO3SWvXzdSd97p+/25vVqgVQnYK+02Bdao5qvxB2ixPcvO3tHJzOwEhfGP2NmvPJgilI1TGund0O2sFcE1ozoAqElJ+q5VnMqXBAAAEEglZ7OjU6JoVAcoWfGRtSt9KkYoAMCENPeoo93uZPEYAABQL2o47rzeCQCYAqQdLHbbvCOtYwoAACZ6eX+wvjvfNK6bGrjltiW0kq4VNS6vjHYyXr2T7dydWwJrXlAAgMm25M1frQyoGbWYlUmPEOKUI3lSLQXAtFJw6lsH3zIVYb2l1qphZLwx6jv3YkwLAAATTVEeArVpGzX9ZWFH3bNaRwyqNC2KW2tUGYta/LopctcRvoICAIDRpshww7Q+MMnkq585hZKRaWKkNnrzV45rfgu71T5CTI8IL26x+55doaQAAGCsJXarIU8txndj2a0/lPRIrtFqZOVhmwxdN6dWc5gWxf3NnrUpqFDykiBUwqidLIf1O0JvG4s2nPExSdr+1b4VLykAAEWoKgK/W70j7skoZaUbKa2M775uP1cyDgAA2m7ezlX0VINtWkxNiOI3uglUFKBjj7U5RTxpvD7oRtk7OoXm3rkWtjdVTMzbMt7O3bnZrwKnAABgWlUR8ncH53jRKwrMoHx3xxUBlSMEAJR2IG+/w1dbktomAQBA97om3JnXrQXkeNP5vx/mYxQAgJpoivec+yM91hK7lWW3akfotTu5ofuSG6R89gan9K4pCgBK25u1y25rVNNrQCmKD69mOewO53eMEDoNKuKH7XZ0OJo3MDEvh7ZJs91lJgInZVbKWnEkuXZYQ43L7ob/bPcDp+YlADNv37y0MC6mw2bVjjC+ZGSa0iAtRWd3OKzen9urtXjGzUav1RizjK3jYmqk4lT4fFUlx4Rnv7X7ZnduPwkMCruFHiHaoMX6CNARxJSswMXR8FCCeSCDD9Bit9zqbLd1LDNyzLyRNLk2XtYE/MByEaj1+1ETovgf7NYe5csMERxcM6oD443RRzmhB/TSTI1U+HsI9D8jJgKk6+X9YnJ6CHHServdXIlCGLpxdWTThLnK6CRpG+22xonobsDKXNb/ECuasJjVbB4GKOLVoLgidodxZ4stfWWlGrOMCcO+XuUUkFEmbJW+MvQhIU5eY7/6VHK6u3t8A24a3gyVsajFr4ShGx23cXiC2hbpq/l3jUypYt5dWsyTUAt8TJ7WMo4yyXD6lbRTrKe9C9NQzPsYi0WP1nBWmHbOm5bY7SwH92JUabkbJ3t5+0yuf404aTs9KLNJi6kXNZzd+l9lQIxUBKy02xIufGkUY0KctN5uc1TT7MMi5hbdaE3wytkOAWBCFPc9y/EIH6UAhfKPOtA69bopyic05A+9NFPKSr+QMpVWf5k77ORkCoQt0ldmZic14qTtrFXRTRMUAADoenj/+9XstBUhTl7D2pgm0QGszGWtyQUFqJEK9gpaPZg5WOqu0XkRaGNZNk2RzQkbAChlpc/3rF250lfWzvj86LUWY5ZPss1zFMSrwUG6MOa4WHXfbx3LcV92zyQxJSthf+ccXau/IBfWYsMI2vDXbzY5Hz3pcuKki6tvaHy2EJk/JfZh88XTmp58M3JsSaEIcfIae9PQAWrBSTv6TANKVrDfbmOYUKUShAXX4C8rAlY6uBTINCpBbIrY8CMyGwH0aV67JyA2OSkpOSkpOZlXIHjYpRbNnWw1rYymNdlp7c+h5TLN5Ehbtvu+WKFqGljKylTHiJfiWxGH9vrG5ZbUCC7tWVCL58/5mp/onFY1XmU7rWfZ2bPsvvnZ51aPRkcfu/KX7b846CdDZmthkxZThKoh3WfXevrGZdOpgh7GfMsn1OLJtuTNX+nvVWlps02LCXEScwKHLm43V1xnuRuxMpe1rBXOnIQk+qyl8AoEVZJXlE1aTKH8o+u2H3I5cVKfDjitYa10ExjvHOdnYqbypipD14e+Q6eGCvat+jZU+FYl8Aqqef2ygr1i9R8FgzpV+ZkUeoAMAIE3cv12rGGx9FM3z5miwjwvasFJO/uVzgGJdHwmpfIK7lRJRqh5WgwIcfIaEy2e1UdL3TUvAgdKbCrr/bSY3nNXbm+rhTMueWc2eq3FmOWz/B7P7piqCnTjkuxje31jk5K5uXebpLPvV9C6abits67F9Ms6G9wFiPUngvO0mCJeDbabG0+ZYBqIOjNybEmh6JvBH5LF0/pKURj/iN3GMOErYxO+9YuIOJAqnqTAeGPUd99sic/lhRbNvv45GwH0DcSPhqGNsT39ebu+oYcnJkWYzBerKgK3HA5L5F6vaEX1M90WspqFGKkJ3fB1SM1rnaF1C2nxAtUwMKVo7RqhAKA0aPuD5EMrNvhWqAxtbEJrY3Y4bGQLZOZGB1Yuhnfy1p5XFACUBhNXJB9c7+hdYToZ+SnHxfN7ziYtplD+UQfWj0lthgDSYnw31tdnhW96LXfjK2HoRpbxpFhsoFkmenlH9+f2ahlb/mDp7+7NZ8LcMoPy3R3tdiaLDe9fUIriw6sN46Qpae5B1tfuUWd9k8VjALxuitzK2ny+IDO+UEY3kZqSdXS9IgDQabD2B0lHVjqcqhwxbQjzvIwJw762/5ZT83pugM4bF6P8o1/TzyHn6KOF7pofgTdybCrrPcfFsuIjm90FCGnpjI+Nm43exbynOMsHa7F2sNjtR0fnqAKBoEwgKBMI7ta0yt5ogf4GxJ61zo1b3dRYFL1v3VeWtZialKTvcrB33BZc0NSPqdUqWfuT3tGF54ttetl5zqBgnhxbvHMnRmrC/m63ObACIQAAYArl+/7gxpdp6XpNSXMPsmafomi60pxZ+hkMA6YRMNnO3bnK0Sm6UjZOAQCocVl9q0JLzzVvD7sr1VCA0gxWRv7maKwMhVX6blzNqXw5567QfFbGfSa60nbr45hQibhuGxaeo7BaDSNqgafhBpwaE4b/zaVANm3SRp2mJ9/N5MbINi3Gyjzi9Xem1IgwbLvJU6l5mXwZWgwoVU3gZtZ3Ifp5YWK42NXJnT+otdaNdISv2hFZIdPoAACUZrhehGgZpVBamSD4SACv7S/G+Z4Qxf3Db86LExTKPzo7sbugFgNqpDrou6/+zqnQP3FCSty+ZxfL9KNe+rJy1H9FQs1IuFvt7E1+VAi1INw43TEmjFg793uTOeo2Jknb7+jwW1TFoIYCAOg0MlGLYlKvj9tihOppAAClkd4NO8Yu6p8yk4OF7jITgSPWyjKvxRNdabtZqyKEb98oenETddOPdqOFOAEAoMZldyP3+xRJpyjLZ9x89H5ELaYme8tTYnyc6OeP3tEpgl79SQNTmCg/zGkVy+7Hk0kVvW90gMCFcQfW6wfh+uS4M10ySRluaTesd+JkNbXdD9loOGqktyL55DoWy2EnJ1PQgtG9MT0iLon33rXezp61Zhc7uVLKfOGBGhUXJifGejs52tmzHJx8Y5LSa2Ra6kVTstueI6kWPwI0/92dXo5Z6w5HZmZyI09ssvtqk0sk/Vf6DnRPQFKx5A2g3vaWROxZt/lQSExSZFAQo1bUjIS7VT/lDQAApKzgj69NXjYyfGxmeN2CIlQNXNctjnb2LDvWeid2SvXwFACAwBvTPH52sGfZsdbvjatszDlhrAz1ojH6N0fTvnXY6icY0lrKylAxreyO36ZvWHbf/OydKWzKOWG3dk/A1ceNVVettNRKNQz5krJSj5/WbjoYFBcb6usdfV2kIua2UafpucXevN0tqbJTVJIU4LySzr9RaLKbsJH+7o5+dj82KHDfvPKnw6GxF8O8/aLyROrZHx7jZ2lr9wQkFXdIhBlx+gMTcoSY/mdgpXNAYkZxWaExz5tlgswol80su80nI68JsWn9db7CmZPIb2zkz2YoeTM3VGYr2dojzEnU7xl3VYiSxkwScoTYNKXpKQnbt+Gnw6Gx8VGc0JSKfv09u7VunFY1prtt+oZlZ8+yW7/DJ7VaNs5ooGR0UpK+y2GjXwVGzfZASZy3k6ODk2/M7DeiJCa8mhCwZ4U9y8HJN7bIpFGxKXyJhtFv9BYAgE7TWxLu/OOmg0FxiVGBgamVA2Ozij/Tyd3yo+EpKADkYMHvm0xuUqflglObVmw6FHIxLpTtG5nfojZ94mL4kHKFMychTd+rs/1AX87VsilKr4/6YGZtOJxcQw8mzOZgprvemYlAs2VNIMKMyJM/fcX66URUhhAjgTFU6CtxUpK1fw2L5fCbcdxAnzy1wGf2Wlt3LLlmyDgVY/6Mk8PzolfHPKfMGLPKh65HQWn6K+PPZ4nUU/QTRo20jLPZ4lvJkEVAaWUV0Yd9UkQvCAAAoIhXXSWh21n/y+uFi3FAliXz5ou/LObPF39WPlCL37TEbmc+SZuS5h5kfR/fMrEUn4L8WzHRlbabGbhajO9mOh0JgSwroBZb4wO1WKuqCNyw7lSJ7J3+swXVo+id+5kjf8j7QYzUhG74LlJo+PaB0rSn7zsQL3oFpRiyPIFabI0PXjOTeCkRpHL2Ou046HLSxdU3LP2u5CUU4o8D9ba3JGKfk2tkYlJSJPuIS3ShGPYtZHlCorNzuMmlXZ9qXZ73ZhoTXjM8Zkhd1Dzvx2JZrl8MgUAg/2ZALYZAIJClB2oxBAKBLD02avGncEMwTtAYJssJXJgckSL86M/9bHR8WBSLdWSYx+JdPwD4BF1knMUz/0Tlw7tu3ln+j8DGfrO626e6HGxjgcCAfHwsajGlkTUVXSsU0x/bfCI3BOaDS01rstOGHUmtH2xaMGfdfhsdHxbN+31dY3q8DSv/Mtvy0brIFCtPtz9K1y3+8TQ1Lm/ip99qXz72Fe8Xcszd5rT6k5zrRfFxX3v41G4ayx6LWvyhQmMTn+glks+0VvRn0eLP0JZP/abR4s/ye6zBv8R8jNP0xbX64wbGF7qC+5cD1OL3B2qxbUAtto0vrtVQiz8r5rWY0iBPee7f6j/NdorkZRlWqh/TSEqiXTazjF9b0yYXDk6+KbUYacm6wpTpEcndFI77yePOm1b86PTLev1VanBVoFc1m2dV4FOmnjZriwCocXldrsHDYsO+NJGasW5/KK/A6Pigr4AZqw7SihEAvaR/2B56wcB1ntcNizqa12JjQ2JKqqP0S8OY7xbGtUcRatH10H3r6U/1XWn/EaYHgd3GE+HGLgKGis31GrDq32HWRAMrc1nLMtNws2YZZl0PrHhzAIMWu+XWlkTrD9wZyNf7tpjpGUqDPs1y+9qwLMBPJ8+axhsgRioCt6d1zgDjnPsPh8KKujSk+U5enOkDEwvnfTEhN8c4g6AvH8dtvilCSUeRSWQyWs3aeC6zIMr0XNtscrFA/a2YntCHvJQIUgNdT5xw3rjyp1+2r2GZ12KzJheMS3jWR+akADPnpqHTyOryDAG/fm+6WEOavzaNcfi34AJB9A4Hw2qZo4gw6rc59jTmYsB6cH5BmF8biHj79m2bqdAwVqqnUP5RB+P6ZNSMJOMgvV7Ugn4TQCMt8N2qXywKUJqhysjdsyOmaVHc32a1aY4xwdMBc+v8U69EcQf2Jz8ZISgAdBrJ1YOx9S/nrttv6vhgxarDkhEAIMRXjtIrFhKKMp8fHF3168ZaHBfT9hAOu8Nyi3JDPVKetpvvljnLjCUH5Q1MAEARyrvsr9e7CVBqvgcBo4sseQ1Y8e8wa0NArxVrpuHmzDLMuh5Y9+agtVh/IPHqeVnkb44O+7mSMfMB8/rN27etDG8qlH/UweDfoe3N27fa6GpBva4J/C2rV0tZiD3NIk0fGJg/74sOuRmU7+7o4FKgX39S05Xmr7eAMd2NGJ/TapNzbcETxKzNyoL1t2J6MtVb4LrXsCqhTiOrjNr2jTktthh4zPg0XTJ0TiTrRkWJu/alikboBdva0w8ktkyTFq9NvevHL4Gzfi5frXcKm7VfoZfoMh8DI1aD8wvC1jkKxv9SL4VhWwz+HW9a4kLoOFvYb2JMGPa1qfsA8+7VzIqFxp3Nr/Pf0Zu72+6YIcqNy5vOuRsy/V8rVh1WFtmjmX4lbauMdV549UXa6sKwuJ/FbjF7T0q8korL45y+Mb/WqukhFt0lZqz7d8yzIbBxpVfLrgekdW+OuQdSIxXsFV/9wuvR2tgztKNVQM0oIMeb4o+FcA7qpZkYqQj3FCCUpU5uFy3e9GE+jPNOShcbcrT32Ddb6bH8hCje5ZZhwUkrS4Ca/q/NJhc21N/ygqLkmPDst7POGsDiHIWVwJvTBEYcmjSW7M/btX5/wZChJHoNayvXprWOMoa3FescK8YxXw7vpcWAmhSnbLHbGtX0mnr9MCKidpQCwAa/iXnitaAWG3c2u86/uOuO2YlIyxeGNasOS9cnRYy0FYYd3ecdm1tSWZb4h41abGiI5W5h7DY9Ii4MP3jANza7pKYkyXnVglps0V1CMmFZi82aaLyvFhtcD6SkdW+OeQfq3Ry6lTb1DABgWl5wjPX1WeFbRZlndM1rpNLne8ffC2Q6pCz4qniSstjJkqLFmz4YMXveLc19W9NiAMbESbtZ351vGte+rok/N2vuYKMW22xywVhm1lLcWtLi+fO55rXYWuDZqMVmXWOsXZu2aPEbCxea1rpxzJfD+2kxvcLp6pVut5uLog2WQgv6TdBjCtPV1unbJVu02Ow6/9REU/RqMyVavjCsWXVYuD4pVQ1nk8E4gFALfBapxZa7xWQ3aqQ6cN1Gwz5YmcvaBbXYorvEGGlZi82aaLz3uFjvekAt4M1hblz89dG8AY0tPUNDSnN32/3oHxl0MKltkrbCtNt96SY37BY9UWahk200mDCrxebP++JDjq6/rOAPhw3udx4X+aebeIbaqMU2m1xUqBaq//zTYazDlDT3oH54q89BUXx49XwtthZ4c4zPGe4wJo2daIpaNe+8WLs2bdHiMQvhtIBxzJeDRS3WSdI22m0KF77QKKTYFDV/SDtSEbDSYfUG15LZJRwX8JswTPZtCr8rG6eATiOriDIYhgNgXYstrPM/1cXbu3q2RDD9l3qUmLtuP0NQLFt1WLg+dRLuP1jfcmpeUxShfpLu8uMitdhyt5g6k0rSNurDaFotunpyHcu8B4Fpzha9Bqz4d5i1IViUFptzPVjAm4M+cG+KmL59eiFK9nCnnfEs9YxOwv0Ha3WY8K0G6cMmADAahxtmXWc6uVu+YgiH+aysGkxY12JL533RIUfHr7LS53vHNRvdTG1f5uw2p9Umd2Y2m1xML1x/i1qsN4H+ObRcptEBalxWEb3Dwd7MHIWVwKPNuvZelWh089xhTLuor4132OS8UMRfL/8itJavTZvmKCzEAGouOCdlgoijPtniL+k5nuXv7iY7efs2sOxW7YiqHmgrMbNS/WRb8mYTLwAAwAJ+E3N22LAvtrwx103vv9DTauKq0KEyY0xgZp1/AChC3ZwVsFtvLLJmd5BgSMtYt/+52NRFQkOat+owXURqrhFAc6cg8GcHe5bDVt/MmqZcN9YKZw73UU+HhdX7TewhEvXrUZnrljmOGNohge9WRzt7x01snvBx3vG1K5056UKUNG2L4G4Bw0TDvNcAiQkt+nd0tM21IZi24oDANODQzFh0PTDjbmA6NCHUguCDnkdo5wXHbcEFs6vNWQqYsS7e0fV29ia2hJquNGeDdyIAYFpW4PKtifmmxawWbfowewHIzJx3IUYuPuQA0E/rmbjAMMws9LuZtHqghWmYYrPJxQL1r2p8dM2C6Ulpl2ZytpQ1B+IqH+YdXzvbS6aXsSVbE0CMNMbtMG9rwnTTIFSiLI7ezNRu/Y5AgUxLWbDRYXRUZ88j2tNkpXNAYoYQI43hHXdViEzPjwHzwTkmSdvvuC6wUjXf33jJgOtRQGxkiVd3hUD+vYFaDLERqMUQyCcEajHERqAWQyCfEKjFEFtYetcDCOTfG6jFEAgEsvRALYZAIJClB2oxBAKBLD1QiyEQCGTpgVoMgUAgS8//A08SKMkebH8fAAAAAElFTkSuQmCC&quot; /&gt;&lt;/p&gt;

&lt;p&gt;Educational research that puts forth some hypotheses for how learning outcomes are achieved in CUREs.&lt;/p&gt;</pre>

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Exploring the Mycobacteriophage Metaproteome: Phage Genomics as an Educational Platform

Description of a widely implemented CURE involving isolation of bacteriophages from soil.

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Statisticians issue warning over misuse of P values

Misuse of the P value — a common test for judging the strength of scientific evidence — is contributing to the number of research findings that cannot be reproduced, the American Statistical Association (ASA) warns... The group has taken the unusual step of issuing principles to guide use of the P value, which it says cannot determine whether a hypothesis is true or whether results are important.

Nature News

ASA News

ASA Statement on P-values

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Drew LaMar onto In the News

Dataframe manipulation with tidyr

Learning objective:  To understand the concepts of ‘long’ and ‘wide’ data formats and be able to convert between them with tidyr.

Part of a software carpentry online course R for reproducible scientific analysis.

Dataframe manipulation with tidyr

R for reproducible scientific analysis

Software Carpentry

Data:

Gapminder dataset

Gapminder dataset (wide format)

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Drew LaMar onto Data Manipulation

Dataframe manipulation with dplyr

Learning objective:  To be able to use the 6 main dataframe manipulation ‘verbs’ with pipes in dplyr.

Part of a software carpentry online course R for reproducible scientific analysis.

Dataframe manipulation with dplyr

R for reproducible scientific analysis

Software Carpentry

Data:

Gapminder dataset

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Drew LaMar onto Data Manipulation

Data Manipulation in R with dplyr

In this interactive course from DataCamp, you will learn how to to perform sophisticated data manipulation tasks using dplyr. Master the five verbs of data manipulation, and complementing techniques to chain your operations, perform group-wise calculations and access data stored in a database outside R.

Outline:

  • Introduction to dplyr and tbls
  • Select and mutate 
  • Filter and arrange 
  • Summarise and the pipe operator 
  • Group_by and working with databases 

Online course  DataCamp
 

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Drew LaMar onto Data Manipulation

Toxoplasma's Dark Side: The Link Between Parasite and Suicide

...Toxoplasma infection alters rat behavior with surgical precision, making them lose their fear of (and even become sexually aroused by!) the smell of cats by hijacking neurochemical pathways in the rat's brain.

News article

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Drew LaMar onto In the News

Two Studies Strengthen Links Between the Zika Virus and Serious Birth Defects

The Zika virus damages many fetuses carried by infected and symptomatic mothers, regardless of when in pregnancy the infection occurs, according to a small but frightening study released on Friday by Brazilian and American researchers.

News article

Research article  Research article

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Contingency analysis (cont'd)

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Drew LaMar onto Timeline

Chapter 9: Contingency analysis - associations between categorical variables

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Crows Clever Enough to Learn a Shell Game

This is a great case-study on experimental design and bias.

News  Original paper

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Drew LaMar onto In the News

Fitting probability models to frequency data (cont'd); Contingency analysis

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Drew LaMar onto Timeline

Chapter 8: Fitting probability models to frequency data

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Student and educator materials for a BioInteractive activity on diet and evolution

Students explore the effects of different diets on the evolution of an enzyme that breaks down starch.

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Gabriela Hamerlinck onto Lactase & Amylase

Fitting probability models to frequency data (cont'd)

  

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Errors in hypothesis testing; Fitting probability models to frequency data

  

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Mahler et al. 2013 paper entitled "Exceptional Convergence on the Macroevolutionary Landscape in Island Lizard Radiations"

Abstract: G. G. Simpson, one of the chief architects of evolutionary biology’s modern synthesis, proposed that diversification occurs on a macroevolutionary adaptive landscape, but landscape models are seldom used to study adaptive divergence in large radiations. We show that for Caribbean Anolis lizards, diversification on similar Simpsonian landscapes leads to striking convergence of entire faunas on four islands. Parallel radiations unfolding at large temporal scales shed light on the process of adaptive diversification, indicating that the adaptive landscape may give rise to predictable evolutionary patterns in nature, that adaptive peaks may be stable over macroevolutionary time, and that available geographic area influences the ability of lineages to discover new adaptive peaks.

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Data from: Exceptional convergence on the macroevolutionary landscape in island lizard radiations

Phylogenetic trees and trait data for Greater Antillean Anolis lizards

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A phylogenetic activity developed by BioInteractive

This activity supports the film The Origin of Species: Lizards in an Evolutionary Tree. Students are guided to sort the lizard species by appearance, then generate a phylogenetic tree using the lizards’ DNA sequences to evaluate whether species that appear similar are closely related to each other.

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A film produced by BioInteractive about Anolis lizards

A film produced In the Caribbean islands, adaptation to several common habitats has led to a large adaptive radiation with interesting examples of convergent evolution.

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Stuart et al. paper in Science "Rapid evolution of a native species following invasion by a congener"

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All data files from Stuart et al. 2014

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BioInteractive resources to explore Anole lizard selection

This activity supports the film The Origin of Species: Lizards in an Evolutionary Tree. Students are asked to formulate a hypothesis, and collect and analyze real research data to understand how quickly natural selection can act on specific traits in a population.  

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Part of the 2013 Holiday Lectures on Science series

In the 2013 Holiday Lectures on Science, leading medical researchers explain how advances in genomics are revolutionizing their work, leading to a better understanding of disease and to improved treatments.

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Gabriela Hamerlinck onto Cancer Genomics

An interacive activity produced by BioInteractive to cencer genomics

Explore the phases, checkpoints, and protein regulators of the cell cycle in this highly interactive Click and Learn and find out how mutated versions of these proteins can lead to the development of cancer.

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A set of activities developed by BioInteractive to explore cancer genomics

These two hands-on activities are based on a Howard Hughes Medical Institute 2013 Holiday Lectures on Science video featuring researcher Dr. Charles L. Sawyers.

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Vogelstein et al. 2013 paper "Cancer Genome Landscapes"

Abstract: Over the past decade, comprehensive sequencing efforts have revealed the genomic landscapes of common forms of human cancer. For most cancer types, this landscape consists of a small number of “mountains” (genes altered in a high percentage of tumors) and a much larger number of “hills” (genes altered infrequently). To date, these studies have revealed ~140 genes that, when altered by intragenic mutations, can promote or “drive” tumorigenesis. A typical tumor contains two to eight of these “driver gene” mutations; the remaining mutations are passengers that confer no selective growth advantage. Driver genes can be classified into 12 signaling pathways that regulate three core cellular processes: cell fate, cell survival, and genome maintenance. A better understanding of these pathways is one of the most pressing needs in basic cancer research. Even now, however, our knowledge of cancer genomes is sufficient to guide the development of more effective approaches for reducing cancer morbidity and mortality.

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Coral bleaching animation developed by BioInteractive

Zoom into a coral reef and discover photosynthetic algae inside the coral’s cells. Reef-building corals rely on these symbionts for their survival.

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A part of the Holiday lecture series on coral reef bleaching

Coral reefs, how they are threatened by climate change, and how to protect them.

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Student worksheet and educator notes for a coral bleaching activity

To test whether corals can become more resistant to bleaching, Dr. Steve Palumbi and colleagues performed a series of experiments in the U.S. National Park of American Samoa off of Ofu Island. This BioInteractive activity includes a student worksheet and educator instructions.

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Data from: Genomic basis for coral resilience to climate change

All data files from Barshis et al. 2014

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Data from: Transcriptome sequencing reveals both neutral and adaptive genome dynamics in a marine invader

All data files from Tepolt and Palumbi 2015.

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Data from: The role of transcriptome resilience in resistance of corals to bleaching

All data files from Seneca and Palumbi 2015.

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A collection of annotated research papers and accompanying teaching materials from Science in the Classroom

Abstract: Reef corals are highly sensitive to heat, yet populations resistant to climate change have recently been identified. To determine the mechanisms of temperature tolerance, we reciprocally transplanted corals between reef sites experiencing distinct temperature regimes and tested subsequent physiological and gene expression profiles. Local acclimatization and fixed effects, such as adaptation, contributed about equally to heat tolerance and are reflected in patterns of gene expression. In less than 2 years, acclimatization achieves the same heat tolerance that we would expect from strong natural selection over many generations for these long-lived organisms. Our results show both short-term acclimatory and longer-term adaptive acquisition of climate resistance. Adding these adaptive abilities to ecosystem models is likely to slow predictions of demise for coral reef ecosystems.

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"40 years of evolution : Darwin's Finches on Daphne Major Island" by Peter R. Grant and B. Rosemary Grant

Offers an evolutionary history of Darwin's finches since their origin almost 3 million years ago. By continuously tracking finch populations over a period of four decades, this title uncovers the causes and consequences of significant events leading to evolutionary changes in species.

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Data from: 40 years of evolution. Darwin's finches on Daphne Major Island

All data files from Grant and Grant 2014.

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Grant and Grant 2015 paper "Introgressive hybridization and natural selection in Darwin's finches"

Abstract: Introgressive hybridization, i.e. hybridization with backcrossing, can lead to the fusion of two species, but it can also lead to evolution of a new trajectory through an enhancement of genetic variation in a new or changed ecological environment. On Daphne Major Island in the Galápagos archipelago, ~1–2% of Geospiza fortis finches breed with the resident G. scandens and with the rare immigrant species G. fuliginosa in each breeding season. Previous research has demonstrated morphological convergence of G. fortis and G. scandens over a 30-year period as a result of bidirectional introgression. Here we examine the role of hybridization with G. fuliginosa in the evolutionary trajectory of G. fortis. Geospiza fuliginosa (~12 g) is smaller and has a more pointed beak than G. fortis (~17 g). Genetic variation of the G. fortis population was increased by receiving genes more frequently from G. fuliginosa than from G. scandens (~21 g). A severe drought in 2003–2005 resulted in heavy and selective mortality of G. fortis with large beaks, and they became almost indistinguishable morphologically from G. fuliginosa. This was followed by continuing hybridization, a further decrease in beak size and a potential morphological fusion of the two species under entirely natural conditions.

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Data from: Introgressive hybridization and natural selection in Darwin's finches

All data files from Grant and Grant 2015.

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Student and educator materials for a BioInteractive activity on Galapagos finch evolution

These two activities support the film The Origin of Species: The Beak of the Finch. They provide students with the opportunity to analyze data collected by Princeton University evolutionary biologists Peter and Rosemary Grant.

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A BioInteractive film on Galapagos finch evolution

Four decades of research on finch species that live only on the Galápagos Islands illuminate how species form and multiply. 

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Supplemental data files for Tiskoff et al. 2009

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Gabriela Hamerlinck onto Lactase & Amylase

Student and educator materials for a BioInteractive activity on lactase persistence

This activity provides a case study in human evolution that connects genotype, phenotype, culture, and graphical analysis skills.

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A BioInteractive film about Lactase and Amylase

Follow human geneticist Spencer Wells, Director of the Genographic Project of the National Geographic Society, as he tracks down the genetic changes associated with the ability to digest lactose as adults.

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Chapter 3 – The R Programming Language

Chapter from "Doing Bayesian Data Analysis: A Tutorial with R, JAGS, and Stan (Second Edition)" by John K. Kruschke

Proxy Access

  1. R

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Analyzing proportions (cont'd)

  

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Assessment of Course-Based Undergraduate Research Experiences: A Meeting Report

This paper:

Auchincloss, L. C., Laursen, S. L., Branchaw, J. L., Eagan, K., Graham, M., Hanauer, D. I., ... & Towns, M. (2014). Assessment of course-based undergraduate research experiences: a meeting report.

reports on a meeting of people with expertise in CURE instruction and assessment and their efforts to: 1) draft an operational definition of a CURE, with the aim of defining what makes a laboratory course or project a “research experience”; 2) summarize research on CUREs, as well as findings from studies of undergraduate research internships that would be useful for thinking about how students are influenced by participating in CUREs; and 3) identify areas of greatest need with respect to CURE assessment, and directions for future research on and evaluation of CUREs.

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Mosaic plots and probabilities

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Analyzing proportions

  

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Bayes theorem and medical testing

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Chapter 7: Analyzing proportions

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Hypothesis testing

  

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QUBESHub.org has officially launched!  Join us while we unveil the QUBES site and hear about some interesting work going on in our education community: BioSquare’s work creating a quantitative skills inventory tool and how to get the most out of collaborating online.

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Questions, Hypotheses, and Predictions

  

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Probability (cont'd)

  

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Probability

  

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RCN-UBE Summit Introduction Talk Christopher R Meyer

This short talk provides some brief history and perspective about networks, RCNs, and the RCN-UBE program. Notes from a report from the 2005 RCN awardees meeting (when the RCN program was similar in size to the current RCN-UBE) were shared in which the participants shared best practices and identified some elements of successful RCNs. Some information about the past and current RCN-UBE portfolio were shared and some representative past awards highlighted. The talk ends with a list of goals that calls for a vision for the future, recommendations for best practices (targeting all stakeholders), continuing networking and communication, and a report summarizing our conversations and ideas.

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Estimating with uncertainty (Part 2)

  

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Subreddit: /r/dataisugly

Welcome to Data Is Ugly, a sub all about butchered visualizations, misleading charts and unlabelled axes. If you've found a particularly useless/ugly/unreadable chart or infographic, and struggled to find someone who will listen to your complaints, then rejoice, for you are home!

Website

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Subreddit: /r/dataisbeautiful

A place for visual representations of data: Graphs, charts, maps, etc.

DataIsBeautiful is for visualizations that effectively convey information. Aesthetics are an important part of information visualization, but pretty pictures are not the aim of this subreddit.

Website

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plotly

From Wikipedia:

Plotly offers six main products:
  • Plot.ly has a graphical user interface for importing and analyzing data into a grid and using stats tools. Graphs can be embedded or downloaded. Mainly used to make creating graphs faster and more efficient.
  • API libraries for Python, R, MATLAB, Node.js, Julia, and Arduino and a REST API. Plotly can also be used to style interactive graphs with IPython.
  • Figure Converters which convert matplotlib, ggplot2, and IGOR Pro graphs into interactive, online graphs.
  • Plotly Apps for Google Chrome.
  • Plotly.js is an open source JavaScript library for creating graphs and dashboards.
  • Plotly Enterprise an on-premises installation of Plotly.

Website

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Estimating with uncertainty

  

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CUREnet

CUREnet is a network of people and programs that are creating course-based undergraduate research experiences (CUREs) in biology.

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Integrating teaching and research in undergraduate biology laboratory education.

Short read with some concrete suggestions for integrating teaching and research.

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Descriptive Statistics

  

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Chapter 3: Describing data

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Data visualization (Part 2)

  

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R Base Graphics: An Idiot's Guide

Last year, I presented an informal course on the basics of R Graphics University of Turku. In this blog post, I am providing some of the slides and the full code from that practical, which shows how to build different plot types using the basic (i.e. pre-installed) graphics in R

Website Supplementary Files

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Data Visualization

  

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What is statistics?

  

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What is data? Why you should care about design?

  

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simpleR - Using R for Introductory Statistics

These notes are an introduction to using the statistical software package R for an introductory statistics course. They are meant to accompany an introductory statistics book such as Kitchens “Exploring Statistics”. The goals are not to show all the features of R, or to replace a standard textbook, but rather to be used with a textbook to illustrate the features of R that can be learned in a one-semester, introductory statistics course.

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Resources for The Analysis of Biological Data

READ ME FIRST:  This collection provides additional resources to support classes teaching from The Analysis of Biological Data by Michael Whitlock and Dolph Schluter, broken down by chapter.  Each chapter post has at least three buttons:  Datasets, which links to the datasets for that chapter; R Code, which links to the R code for that chapter; and R Pubs, which links to a different version of the R code page that contains additional code output and results.

Website

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Try R Code School

A free online tutorial for learning basic R commands.  It runs through your browser and does not require you to install R.

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RExRepos: R Examples Repository

R code examples for a number of common data analysis tasks

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Learn to use R: Your hands-on guide

by Sharon Machlis
edited by Johanna Ambrosio

Computerworld

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The goal of the cookbook is to provide solutions to common tasks and problems in analyzing data.

Website

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just checking things out.

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Introductions and overview of course

  

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Is the post public or other?

ffevfv

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Planet Money Podcast: #677 The Experiment Experiment

A few years back, a famous psychologist published a series of studies that found people could predict the future — not all the time, but more often than if they were guessing by chance alone.

The paper left psychologists with two options.

"Either we have to conclude that ESP is true," says Brian Nosek, a psychologist at the University of Virginia, "or we have to change our beliefs about the right ways to do science."

Nosek is going with Option B — and not just for psychology experiments. He thinks there's something wrong with the way we're doing science. And he launched a massive project to try to fix it.

Podcast  Paper  OSC

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Evidence grows for giant planet on fringes of Solar System

Gravitational signature hints at massive object that orbits the Sun every 20,000 years.

Alexandra Witze

News  Article  /r/science

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How Scientists Are Doing A Bait-And-Switch With Medical Data

Medical science is being undermined because researchers are changing the things they’re measuring after looking at the data, a campaign group has warned.

Tom Chivers

Article  COMPare

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Quick R

This is a great source for basic R functionality like importing and manipulating data.  It also has very helpful information on making graphs (see this page).  

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Get R (and RStudio)

Just getting started as an R user?  You can first try running R on QUBES Hub here, without installing anything.  Eventually, though you will want to install it on your own computer by downloading it here.  RStudio provides a friendlier interface for using R, and can be downloaded here.  Rstudio requires R to be installed, so start by downloading R.

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RStudio IDE Cheat Sheet

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R Markdown Reference Guide

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R Markdown Cheat Sheet

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by Tom Short, EPRI PEAC, tshort@epri-peac.com 2004-11-07

Granted to the public domain. See www.Rpad.org for the source and latest version. Includes material from R for Beginners by Emmanuel Paradis (with permission).

Download

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R Cheat Sheet

By Nicolás E. Campione

Modified from: P. Dalgaard (2002). Introductory Statistics with R. Springer, New York. 

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From Susan

Here is the link to the report I referenced: http://www.uscrossier.org/pullias/wp-content/uploads/2016/01/nsf-monograph-1.12.15FINAL.pdf

Also, here are some of the Kezar pubs that are in press where people might find more information (besides the report above): 

  • Kezar, A. & Gehrke, S. (in press).  Lasting STEM reform: Sustaining non-organizationally located communities of practice focused on STEM reform.  Journal of higher education.
  • Kezar, A. Gehrke, S., &  Bernstein, S.  (in press).  Designing for success in STEM communities of practice:  Philosophy and personal interactions.  Review of higher education.  
  • Gehrke, S. & Kezar, A. (in press).  The benefits of STEM reform through communities of transformation. Change.

 

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GenomeSolver

Our primary goal is to create a community interested in the science and the teaching of the science of the Human Microbiome Project (HMP).  Funded by the National Institutes of Health (NIH), the HMP project examines the diversity of microbes associated with humans.

Learn more...

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NIBLSE: Network for Integrating Bioinformatics into Life Sciences Education

The long-term goal of this project is to establish bioinformatics as an essential component of undergraduate life sciences curricula nationwide.

Website Abstract Poster

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Collaborative Workshop; Minneapolis, MN

Faculty from seven institutions, including two community colleges, two undergraduate colleges, a MS-granting university, and two PhD-granting universities will participate in a workshop to share and develop ideas regarding the use of genome annotation as a tool to involve undergraduate biology students in meaningful research.

Abstract

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Animated Discussions: Biologists and Visual Artists Foster Learning through Animations

This RCN-UBE project will bring together animation teams to discuss multiple aspects of animation in biological education and to see if there is potential for a large-scale collaborative network.

Abstract

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VABCN: Visual Analytics in Biology Curriculum Network

This project establishes the Visual Analytics in Biology Curriculum Network (VABCN)--an international network of multidisciplinary researchers, educators and students who are developing approaches for incorporating visual analytics into biology undergraduate education. Visual analytics is defined as the science of analytical reasoning facilitated by interactive visual interfaces.

Abstract

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Planning a Research Network on Assessing Learning Technologies in Undergraduate Biology Education

This project will plan a research collaboration network to explore and share strategies used in assessing the effectiveness on student learning of technology interfaces between faculty and students in undergraduate biology education.

Abstract

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Open Science: An education network in Ethnobiology to coordinate the development of a new culture in the undergraduate science classroom

The Botanical Research Institute of Texas will develop an interdisciplinary network of scientists and other professionals to explore the use of emergent web-based technologies to facilitate continual exchange of educational techniques, materials, and experiences in ethnobiology.

Website Abstract

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PECOP: Growing a Physiology Education Community of Practice

This incubator project is establishing the Physiology Educators Community of Practice (PECOP) which centers primarily on undergraduate education, but encompasses multiple teaching levels (K-12, grad/professional), including international and novice educators. 

Abstract

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Biology Teaching Assistant Project (BioTAP 2.0): Advancing Research, Synthesizing Evidence

The project is building a sustainable collaborative network to support, synthesize, and disseminate biology Graduate Teaching Assistant (GTA) Teaching Professional Development (TPD) research results and to advocate for community TPD standards with the potential to increase the effectiveness of GTA TPD nationwide.

Abstract

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The Case Study and PBL Network

This project supports the development of a Research Coordination Network for Undergraduate Biology Education centered on expanding the use of and knowledge about two effective teaching approaches: case studies and problem based learning (PBL).

Website Abstract

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QUBES: An online networking hub for collaboration, discovery, and synthesis in quantitative biology curricula

The purpose of this RCN-UBE incubator project is to create a central online hub for biologists and mathematicians to collaborate to improve students' understanding of quantitative reasoning.

Website Abstract

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CUREnet: Course-based Undergraduate Research Experiences Network

This project will create a network of people and programs that are creating course-based undergraduate research experiences (CURE) in biology as a means of helping students understand core concepts in biology, develop core scientific competencies, and become active, contributing members of the scientific community.

Abstract

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Enhancing Data Discovery and Usability for Inquiry in Biology Education

This RCN-UBE project will bring together two communities critical in expanding student access to authentic science experiences: managers of data repositories and education specialists. Representatives from at least 15 organizations will participate in a two-day workshop to discuss strategies for enhancing data discovery and usability, to propose standards for data sharing, and to make recommendations for incorporating authentic data in inquiry-based teaching in biology.

Website Abstract

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GCAT-SEEK: The Genome Consortium for Active Undergraduate Research and Teaching Using Next-Generation Sequencing

GCAT-SEEK aims to generate and use massively parallel sequencing data associated with the research interests of network members as the catalyst for producing innovative and broadly disseminated educational modules that offer authentic research experiences to students.

Website Abstract

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Northwest Biosciences Consortium (NWBC): Implementation of Vision and Change in the Introductory Biology Curriculum

We are creating a series of learning outcomes and customizable modules that can be incorporated into any first-year or introductory biology sequence that reflects our commitment to scientific literacy for majors and non-majors alike.

Abstract

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Rocky Mountain Sustainability and Science Network: Enhancing undergraduate student learning of biological concepts

The Rocky Mountain Sustainability and Science Network (RMSSN) will combine real-world careers and biological education using field experiences to address critical issues for the sustainability and ecological integrity of public lands.

Abstract

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Promoting Concept Driven Teaching Strategies in Biochemistry and Molecular Biology through Concept Assessments

A network will be created to develop, test, and distribute assessment tools specific to the fields of biochemistry and molecular biology. These tools will be used to evaluate prior knowledge of students entering biochemistry and molecular biology classes from various backgrounds.

Abstract

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iCLUB: Interdisciplinary Communication Laboratory for Undergraduate Biology

A major goal of the network is the participation of this community of faculty, along with research collaborators from other disciplines such as mathematics, in Communication Labs led by experts in biology, and in interdisciplinary communication and communication arts.

Abstract

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FDN-UB: Faculty Development Network for Undergraduate Biology

This RCN-UBE network project seeks to advance the professional development of undergraduate biology faculty to improve teaching and learning of biology consistent with changes in undergraduate biology education that are called for in the Vision and Change report.

Website Abstract

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UCINET Software

UCINET 6 for Windows is a software package for the analysis of social network data. It was developed by Lin Freeman, Martin Everett and Steve Borgatti. It comes with the NetDraw network visualization tool. 

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The Power of Partnerships: A Guide from the NSF GK-12 Program

We are pleased to announce the release of The Power of Partnerships, a new publication from the GK-12 program that provides effective practices for anyone who wants to create a project that partners STEM graduate students with K-12 teachers on a sustained basis. The recommendations come from the GK-12 community–faculty, graduate students, K-12 teachers, program managers, and evaluators. The writing team, 34 participants from GK-12 projects around the US and Puerto Rico, came to Washington, DC in fall 2011 to determine the best way to tell the world about the program and to capture the GK-12 legacy. We encourage you to read the guide and share it with colleagues in your community, the US, and internationally.

This was brought up in the Managing Networks discussion as an example to emulate in creating a management manual for RCNs.

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ACE Bio: Assessment of Competence in Experimental Design in Biology

This RCN-UBE project seeks to create a network of educational specialists (who study how students learn) and scientists (who are active researchers) to develop assessment tools that directly measure what students learn about experimental design in biology through undergraduate research and classroom experiences.

Abstract

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Project REDCap: Research Electronic Data Capture

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EREN: Ecological Research as Education Network

EREN Mission

To create a model for collaborative ecological research that generates high-quality, publishable data involving undergraduate students and faculty at primarily undergraduate institutions (PUIs).

Website Poster

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Model for Systemic Institutional Change

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Understanding Evolutionary History: An Introduction to Tree Thinking

A reading that introduces students to the basic concepts of phylogenetic trees and provides practice problems.

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Alison N Hale onto Tree of Life: Speciation

human demography from physical cemeteries, 'virtual cemeteries' and census data

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The R code and data are deposited at Github: https://github.com/hongqin/RCompBio  

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Blood Book

Data source for the module

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Hayley Orndorf onto ABO Blood Group Frequencies

Extinction-related resources from HHMI

A variety of engaging videos, lectures, posters, and classroom activities to teach key concepts related to extinctions past and present.

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A Guide to Digitized Natural History Collections

Natural history museums around the world have been growing beyond display cases and dioramas for years, and many are digitizing their vast collections. These efforts create lasting records of the natural world that might otherwise be inaccessible, unless you know a friendly curator willing to take you behind the scenes. Below are several notable digitization efforts that you can explore, and even contribute to.

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Drew LaMar onto Big data

75 Years of Mortality in the United States, 1935–2010

U.S. DEPARTMENT OF HEALTH AND HUMAN SERVICES DATA

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Extraordinary lifespans in ants: a test of evolutionary theories of ageing

This paper has a great figure showing the range of lifespans in ants and other closely related species

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Age-specific rates of fecundity for female baboons

This paper contains primary data on age-specific fecundity in female baboons. Sam Donovan has provided a useful extension of the module for calculating growth rates and his example has students use chimpanzee data. The exercise can be extended with the addition of this data for baboons as well.

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Predator foraging behavior and patterns of avian nest success: What can we learn from an agent-based model?

  • I studied the relationship between predators, nest dispersion, and nest success.
  • I built an agent-based model using data from nesting waterfowl, skunks, and foxes.
  • Predation risk is diluted when nests are clustered and predation is incidental.
  • When predators respond strongly to nest density, widely spaced nests survive better.
  • Habitat management that imposes nest clustering could create ecological traps.

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The goal of the cookbook is to provide solutions to common tasks and problems in analyzing data.

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Drew LaMar onto Learning and Using R

Linked Genes and Recombination: Advanced Punnett Squares

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Hayley Orndorf onto MathBench Resources

Math Bench Probability and Statistics: Mice with Fangs- Intro to Punnett Squares

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More Mice With Fangs: Intermediate Punnett Squares

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Years You Have Left to Live, Probably

This simulation allows you to enter your age and gender and then it will generate a distribution of years you have left based on the current US life expectancy estimates from the CDC.

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Genome Solver

Community for genome analysis

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Atteh Akoto onto Tools for Teaching Bioinformatics

Genomics Education Partnership

The goal of the Genomics Education Partnership is to provide opportunities for undergraduate students to participate in genomics research. GEP is a collaboration between a growing number of primarily undergraduate institutions and the Biology Dept and Genome Center of Washington University in St. Louis. Participating undergraduates learn to take raw sequence data to high quality finished sequence, and to annotate genes and other features, leading to analysis of a question in genomics and research publication. GEP organizes research projects and provides training/collaboration workshops for PUI faculty and teaching assistants.

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The difference conservation makes to extinction risk of the world's ungulates

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&quot; width=&quot;156&quot; /&gt;&lt;/p&gt;

&lt;p&gt;Paper in Conservation Biology that conducts an interesting thought experiment - what if all conservation efforts for ungulates had ended in the year 1996? Could complement this module nicely by showing the effectiveness of conservation management in mitigating extinction.&lt;/p&gt;</pre>

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MyGeoHub

This hub supports the geospatial modeling, data analysis and visualization needs of the broad research and education communities through hosting of groups, datasets, tools, training materials, and educational contents.

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Drew LaMar onto HubBub 2015

neo4j

Graph databases

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KnowEnG

Welcome to KnowEnG: A Center of Excellence in Big Data Computing

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Drew LaMar onto HubBub 2015

Qt Console for iPython

We now have a version of IPython, using the new two-process ZeroMQ Kernel, running in a PyQt GUI.

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Drew LaMar onto HubBub 2015

GNU PSPP

GNU PSPP is a program for statistical analysis of sampled data. It is a Free replacement for the proprietary program SPSS, and appears very similar to it with a few exceptions.

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Drew LaMar onto HubBub 2015

RapidMinder

#1 Agile Platform for Today’s Modern Analysts:  Mashup - Predict - Operationalize

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Drew LaMar onto HubBub 2015

ISATools

The open source ISA metadata tracking tools help to manage an increasingly diverse set of life science, environmental and biomedical experiments that employing one or a combination of technologies.

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Drew LaMar onto HubBub 2015

Mandrill by MailChimp

EMAIL DELIVERY API FROM MAILCHIMP

Use with Newsletter in the Hub

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Drew LaMar onto HubBub 2015

WeKan: The open-source Trello-like kanban.

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Drew LaMar onto HubBub 2015

Galaxy by CeSGO statistics

Welcome to CeSGO : The e-Science centre of Western France.

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Drew LaMar onto HubBub 2015

minutes.io

Minute your meetings. The easy way.

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Lively Kernel

Lively is a new approach to Web programming available as open source under the MIT license. It provides a complete platform for Web applications, including dynamic graphics, network access, and development tools. Students, academics, and adventurous developers are invited to join the communitiy.

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e-biogenouest

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Drew LaMar onto HubBub 2015

Galaxy is an open, web-based platform for data intensive biomedical research.

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Drew LaMar onto HubBub 2015

PanTHERIA for Mammal Life History Data

PanTHERIA is a global species-level data set of key life-history, ecological and geographical traits of all known extant and recently extinct mammals compiled from the literature. It also includes spatial databases of mammalian geographic ranges and global climatic and anthropogenic variables.

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Sam Donovan's session on using Survivorship data

This is a recording of a session led by Sam Donovan, in which he shares the additional materials he uses with his classes to teach the DryadLab Survivorship unit.  To find the materials he talks about, see the other posts  in this collection: "Diversity of ageing across the tree of life" has the additional paper he uses and  "A Survivorship Recitation Activity" has the materials for students.  

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Swirl: Learn R, in R

swirl teaches you R programming and data science interactively, at your own pace, and right in the R console!

For teachers:

swirl is a platform for teaching R programming and data science. However, an educational platform is only as good as the content it delivers to students. Although we have contributed some content ourselves, swirl is designed in such a way that you can create your own interactive content and share it freely with students in your classroom or around the world.

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Learn to use R: Your hands-on guide

by Sharon Machlis
edited by Johanna Ambrosio

Computerworld

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Drew LaMar onto Learning and Using R

Essentials of Conservation Biology

Essentials of Conservation Biology

Chapter 8 of this book is entitled "Vulnerability to Extinction". It identifies several characteristics of extinction-prone species. I think this could make a good assigned reading for students to prep them before coming into class.

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Trade-offs between vessel size and cavitation (embolism) potential

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Primary Literature - Xylem Evolution

Sperry, J.S. 2003. Evolution of Water Transport and Xylem Structure. International Journal of Plant Science 164(3 Suppl.):S115-S127.

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RExRepos: R Examples Repository

R code examples for a number of common data analysis tasks

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Drew LaMar onto Learning and Using R

R Markdown Reference Guide

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Drew LaMar onto Learning and Using R

R Markdown Cheat Sheet

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Getting Started with R Markdown, knitr, and Rstudio 0.96

This post examines the features of R Markdown using knitr in Rstudio 0.96. This combination of tools provides an exciting improvement in usability for reproducible analysis.

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Wikipedia category: Probability (apparent) paradoxes

List of some really interesting mind-benders in probability.

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Drew LaMar onto Probability

PPLANE is a tool for Phase Plane Analysis of a System of Differential Equations of the form: x’ = dx/dt = f(x,y), y’ = dy/dt = g(x,y).

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Jeff Denny onto Software

{xhub:include type=“stylesheet” filename=”/site/media/css/nocontentpaneopen.css”} {xhub:include type=“stylesheet” filename=”/templates/qubes/html/system/css/introduction.css”} {xhub:include type=“stylesheet” filename=”/site/media/css/searchandbrowse.css”} Resources: Software Submit a resource…

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Jeff Denny onto Software

Amazing Sheep Cyclone Caught On Camera - Must Watch

Anyone want to try their hand at modeling this behavior?

Thanks, Amy Hurford!

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Drew LaMar onto Agent-based modeling

R Cheat Sheet

By Nicolás E. Campione

Modified from: P. Dalgaard (2002). Introductory Statistics with R. Springer, New York. 

Download

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by Tom Short, EPRI PEAC, tshort@epri-peac.com 2004-11-07

Granted to the public domain. See www.Rpad.org for the source and latest version. Includes material from R for Beginners by Emmanuel Paradis (with permission).

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Get R (and RStudio)

Just getting started as an R user?  You can first try running R on QUBES Hub here, without installing anything.  Eventually, though you will want to install it on your own computer by downloading it here.  RStudio provides a friendlier interface for using R, and can be downloaded here.  Rstudio requires R to be installed, so start by downloading R.

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Drew LaMar onto Learning and Using R

Here is an interesting blog post from John Bohannon, who made news in 2013 with his article in Science exposing the seedy underbelly of the open-access pay-as-you-publish journals.  This…

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Drew LaMar onto Statistics and Data Analysis

intRo

IntRo is a shiny app similar to Radiant, designed for teaching intro stats.  It also provides a tutorial and help files.  Drew is planning to add some of the intRo functionality into future versions of BioRadiant.

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Drew LaMar onto Statistics and Data Analysis

Link to data sets used in The Analysis of Biological Data .  All data are in CSV format.

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Profile picture of Drew LaMar

Drew LaMar onto Statistics and Data Analysis

Quick R

This is a great source for basic R functionality like importing and manipulating data.  It also has very helpful information on making graphs (see this page).  

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Drew LaMar onto Learning and Using R

Try R Code School

A free online tutorial for learning basic R commands.  It runs through your browser and does not require you to install R.

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Drew LaMar onto Learning and Using R

Making beautiful plots

Trying to customize plots in R?  This page from the Quick R site provides a great deal of information on customizing plot options, in a much more visual (and less terrifying) format than "?par"

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Drew LaMar onto Learning and Using R

Making beautiful plots

Trying to customize plots in R?  This page from the Quick R site provides a great deal of information on customizing plot options, in a much more visual (and less terrifying) format than "?par"

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Drew LaMar onto Data Visualization

A nice introduction to building apps with R Shiny. Written by the folks at NEON (National Ecological Observatory Network).

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Drew LaMar onto Learning and Using R

Cheatsheets are quickstart guides to using some of the most popular packages and features of Rstudio. This link will direct you to the following cheatsheets: Shiny cheatsheet Data visualization cheatsheet Package development cheatsheet Data wrangling cheatsheet R markdown cheatsheet R markdown reference guide

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Drew LaMar onto Learning and Using R

Diversity of ageing across the tree of life

I stumbled across this paper when looking for survivorship information on different species and it has be a great teaching resource. Mostly I use the subplots of Figure 1 (partially reproduced here) which has a whole bunch of graphs of relative mortality and fertility as a function of age for a wide range of taxa. 

Full Citation: Jones, O. R., Scheuerlein, A., Salguero-Gómez, R., Camarda, C. G., Schaible, R., Casper, B. B., ... & Vaupel, J. W. (2014). Diversity of ageing across the tree of life. Nature, 505(7482), 169-173.

When you go to the Nature site for this paper be sure to check out the "related audio" which has a nice discussion with the authors about the paper. 

Alternative Link: http://izt.ciens.ucv.ve/ecologia/Archivos/ECO_POB%202014/ECOPO2_2014/Jones%20et%20al%202014.pdf

 

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Cheatsheets are quickstart guides to using some of the most popular packages and features of Rstudio. This link will direct you to the following cheatsheets: Shiny cheatsheet Data visualization cheatsheet Package development cheatsheet Data wrangling cheatsheet R markdown cheatsheet R markdown reference guide

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Arietta Fleming-Davies onto Shiny

A nice introduction to building apps with R Shiny. Written by the folks at NEON (National Ecological Observatory Network).

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Arietta Fleming-Davies onto Shiny

"Essay to students about the fallacy of fixed math ability"

test of tracking a comment.

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Sam S Donovan onto sam test

A Survivorship Recitation Activity

This is an activity that is based on the data available from the "Survivorship in the Natural World" module. Joshua Adelman, who was a post-doc in the Department of Biological Sciences at the University of Pittsburgh at the time, was the lead developer of this activity. 

 

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Example of using the ODD protocol to describe land-use change models

Polhill, J. Gary, Parker, Dawn, Brown, Daniel and Grimm, Volker (2008). 'Using the ODD Protocol for Describing Three Agent-Based Social Simulation Models of Land-Use Change'. Journal of Artificial Societies and Social Simulation 11(2)3 <http://jasss.soc.surrey.ac.uk/11/2/3.html>.

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The original ODD protocol paper

Grimm V, Berger U, Bastiansen F, Eliassen S, Ginot V, Giske J, Goss-Custard J, Grand T, Heinz S, Huse G, Huth A, Jepsen JU, Jørgensen C, Mooij WM, Müller B, Pe’er G, Piou C, Railsback SF, Robbins AM, Robbins MM, Rossmanith E, Rüger N, Strand E, Souissi S, Stillman RA, Vabø R, Visser U, DeAngelis DL. 2006. A standard protocol for describing individual-based and agent-based modelsEcological Modelling 198:115-126.

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The ODD protocol: A review and first update

This is a collection of links to the paper, a pre-publication version (in case you can't get past the pay wall), the electronic supplements, and a bonus item. 

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Instructions for Using Radiant for Data Visualization

As part of the extinction module, students can use the R Shiny app Radiant to explore and visualize the data.  Radiant also has a unique and useful feature for instructors: the ability to automatically generate a report of student workflow.  This allows faculty to follow students' exploration of the data and decision-making processes.  The attached handout (Copy of Student Handout 5) contains the updated instructions for running Radiant on the QUBESHub website and generating a workflow report.

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