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		<title>Shareholder Equity SE: Definition, Formula &#038; Balance Sheet</title>
		<link>https://senegalestates.com/2025/01/16/shareholder-equity-se-definition-formula-balance/?utm_source=rss&#038;utm_medium=rss&#038;utm_campaign=shareholder-equity-se-definition-formula-balance</link>
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		<dc:creator><![CDATA[Ibrahima Dialllo]]></dc:creator>
		<pubDate>Thu, 16 Jan 2025 19:38:57 +0000</pubDate>
				<category><![CDATA[Bookkeeping]]></category>
		<guid isPermaLink="false">https://senegalestates.com/2025/01/16/shareholder-equity-se-definition-formula-balance/</guid>

					<description><![CDATA[<p>The statement of shareholders’ equity highlights the business activities that contribute to whether the value of shareholders’ equity goes up or down. It tells you about a company’s assets, liabilities, and owners’ equity at the end of a reporting period. The statement of shareholders’ equity allows the senior management to keep an eye on the [&#8230;]</p>
<p>The post <a href="https://senegalestates.com/2025/01/16/shareholder-equity-se-definition-formula-balance/">Shareholder Equity SE: Definition, Formula & Balance Sheet</a> first appeared on <a href="https://senegalestates.com">SENEGAL ESTATE</a>.</p>
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]]></description>
										<content:encoded><![CDATA[<p>The statement of shareholders’ equity highlights the business activities that contribute to whether the value of shareholders’ equity goes up or down. It tells you about a company’s assets, liabilities, and owners’ equity at the end of a reporting period. The statement of shareholders’ equity allows the senior management to keep an eye on the status of the selling of additional shares.</p>
<ul>
<li>Working capital is calculated by taking your current assets subtracted from current liabilities—basically the money or assets an organization can put to work.</li>
<li>Standard error and standard deviation are measures of variability, while central tendency measures include mean, median, etc.</li>
<li>Long-term assets are the value of the capital assets and property such as patents, buildings, equipment and notes receivable.</li>
<li>Regardless of how the accounting equation is represented, it is important to remember that the equation must always balance.</li>
<li>For example, if a company becomes bankrupt, its assets are sold and these funds are used to settle its debts first.</li>
</ul>
<h2>Accounting Terms: A to Z Glossary</h2>
<p>SE is a number that stock investors and analysts look at when <a href="https://tesseractme.com/find-an-accountant-or-bookkeeper-near-you/">https://tesseractme.com/find-an-accountant-or-bookkeeper-near-you/</a> they’re evaluating a company’s overall financial health. It is equal to the total dollar amount that would be returned to the shareholders if the company were liquidated and all its debts were paid off. This transaction affects both sides of the accounting equation; both the left and right sides of the  equation increase by +$250. Below are some examples of transactions and how they affect the accounting equation.</p>
<p>Under the systematic process of accounting, these interactions are generally classified into accounts. In general terms, it is a business interaction between economic entities, such as customers and businesses or vendors and businesses. In the double-entry accounting system, transactions are recorded in terms of debits and credits. In accounting, a credit is an entry that increases a liability account or decreases an asset account.</p>
<h2>Shareholder Equity (SE)</h2>
<p>Shareholder equity is an important metric in determining the return being generated versus the total amount invested by equity investors. Current liabilities are debts typically due for repayment within one year (e.g. accounts payable and taxes payable). Long-term assets are assets that cannot be converted to cash or consumed within a year (e.g. investments; property, plant, and equipment; and intangibles, such as patents). Current assets are assets that can be converted to cash within a year (e.g., cash, accounts receivable, inventory, et al.).</p>
<ul>
<li>A $0.05 par value would be $200,000, well below the rounding limit on these financials.</li>
<li>Other information may be appropriate for your specific type of business.</li>
<li>Shareholders can look at the statement and see how the company is doing and note any changes from year to year, helping them to make better investment decisions.</li>
<li>Try Patriot’s payroll software for small businesses.</li>
<li>During the first month of operations for Bob donut shop, he made a net loss of $ 6,050, which will reduce his shareholder’s equity.</li>
</ul>
<h2>What is self-employment tax?</h2>
<p>If the result is close—within about two standard errors, for example—it’s likely not significant. This ratio tells us how many standard errors the sample statistic is away from the value assumed under the null hypothesis. In both z-tests and t-tests, the test statistic is calculated by comparing the sample statistic, the hypothesized value, and the standard error. Without standard error, we wouldn&rsquo;t have a way to judge the reliability of the sample estimate. In tests like the z-test or t-test, you use the standard error to measure how far the sample result is from what we would expect if the null hypothesis were true. In practical terms, confidence intervals—powered by standard error—help researchers and decision-makers gauge the reliability of the numbers they rely on.</p>
<p>This equation is known as a balance sheet equation because all of the relevant information can be gleaned from the balance sheet. Let’s assume that ABC Company has total assets of $2.6 million and total liabilities of $920,000. This measure excludes treasury shares, which are stock shares owned <a href="https://www.bookkeeping-reviews.com/shareholder-equity-se-definition/">what is se in accounting</a> by the company itself. The retained earnings are used primarily for the expenses of doing business and for the expansion of the business. Retained earnings should not be confused with cash or other liquid assets. If it’s positive, the company has enough assets to cover its liabilities.</p>
<h2>The 16 Best Marketing Strategies For Small Businesses</h2>
<p>Shareholder equity is the value of a business after its assets are liquidated and all debts are paid. This figure is calculated by subtracting the amount paid out in shareholder dividends from the company’s total earnings since inception. In most cases, especially when dealing with companies that have been in business for many years, retained earnings is the largest component.</p>
<h2>Shareholder Equity – SE Definition</h2>
<p>In other words, the leftover money after subtracting deductions and expenses or the operational cost from the total profit is net income. Financial health can be understood by analyzing the statement of equity as it gives a broad picture of the performance. It can also tell whether you have enough equity in the company to weather a slump, such as the one caused by the COVID-19 epidemic. The effect of correction of prior period errors must be presented separately in the statement of changes in equity as an adjustment to opening reserves.</p>
<h2>Real-time view of cash flow</h2>
<p>Four components that are included in the shareholders’ equity calculation are outstanding shares, additional paid-in capital, retained earnings, and treasury stock. As illustrated by this Home Depot statement, stockholders’ equity equals total paid-in capital plus retained earnings minus treasury stock. For example, high profits (income statement) result in higher retained earnings, leading to an increase in shareholder’s equity (balance sheet).</p>
<p>Retained earnings are part of shareholder equity, as is any capital invested in the company. Shareholder equity (SE) is a company’s net worth, or its total assets minus its total liabilities. This transaction affects only the assets of the equation; therefore there is no corresponding effect in liabilities or shareholder’s equity on the right side of the equation. You can learn how to read a balance sheet and <a href="https://varnapalets.com/index.php/2021/10/20/brigade-wikipedia/">https://varnapalets.com/index.php/2021/10/20/brigade-wikipedia/</a> other financial statements in much great detail with CFI’s free reading financial statements course! The balance sheet is also sometimes referred to as the statement of financial position.</p>
<p>This accounting glossary can be helpful if you want to get familiar with basic terms and advance your understanding of accounting. Their expertise contributes to effective financial management and informed decision-making for individuals or organizations. Accountants possess a wide range of skills critical for financial management and reporting. This A-to-Z glossary defines key accounting terms you need to know. Interested in accounting, but you keep seeing terms unfamiliar to you? First and foremost, it provides an organization with a complete understanding of its financial profile by noting how a transaction affects both credit and debit accounts.</p>
<p>Inventory represents the goods a company holds for sale, in production, or anticipation of future use. GAAP ensures consistency, comparability, and transparency in financial reporting, facilitating meaningful analysis and interpretation. They provide essential information for decision-making and financial analysis. Accounts Payable refers to the money a company owes to its creditors or suppliers for goods and services purchased on credit.</p>
<p>Generally Accepted Accounting Principles (U.S. GAAP) whenever comparative balance sheets and income statements are presented. During difficult times shareholder equity statement can be very beneficial for knowing if the business has made enough for sustaining its operations. Preferred stock, which provides a higher claim on company earnings and assets and often entitles its holders to dividends before common stockholders. An increase or decrease in retained earnings directly affects the stockholder’s equity. Shareholders’ equity is the book value of a company; that is, it’s the value of the company as recorded on its financial statements.</p>
<p>You will file the form annually with your individual income tax return (Form 1040). You must file the form if you earn at least $400 in self-employment income during the tax year. Use the <a href="https://truyenthongvietnam.com.vn/final-pay-when-is-an-employee-s-final-paycheck-due-3/">https://truyenthongvietnam.com.vn/final-pay-when-is-an-employee-s-final-paycheck-due-3/</a> form to figure and report the self-employment tax owed on your self-employment earnings. Net income is calculated by subtracting total expenses from total revenues.</p><p>The post <a href="https://senegalestates.com/2025/01/16/shareholder-equity-se-definition-formula-balance/">Shareholder Equity SE: Definition, Formula & Balance Sheet</a> first appeared on <a href="https://senegalestates.com">SENEGAL ESTATE</a>.</p><p>The post <a href="https://senegalestates.com/2025/01/16/shareholder-equity-se-definition-formula-balance/">Shareholder Equity SE: Definition, Formula &#038; Balance Sheet</a> appeared first on <a href="https://senegalestates.com">SENEGAL ESTATE</a>.</p>
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		<title>How To Calculate Net Income From Balance Sheet</title>
		<link>https://senegalestates.com/2024/12/12/how-to-calculate-net-income-from-balance-sheet-6/?utm_source=rss&#038;utm_medium=rss&#038;utm_campaign=how-to-calculate-net-income-from-balance-sheet-6</link>
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		<dc:creator><![CDATA[Ibrahima Dialllo]]></dc:creator>
		<pubDate>Thu, 12 Dec 2024 17:20:28 +0000</pubDate>
				<category><![CDATA[Bookkeeping]]></category>
		<guid isPermaLink="false">https://senegalestates.com/2024/12/12/how-to-calculate-net-income-from-balance-sheet-6/</guid>

					<description><![CDATA[<p>Whether you&#8217;re a small business owner or part of a large organization, mastering net income calculations is key to effective financial management and strategic planning. Understanding this figure is essential for business owners, investors, and stakeholders as it provides insights into the financial performance of a company. Net income for a business is the amount [&#8230;]</p>
<p>The post <a href="https://senegalestates.com/2024/12/12/how-to-calculate-net-income-from-balance-sheet-6/">How To Calculate Net Income From Balance Sheet</a> first appeared on <a href="https://senegalestates.com">SENEGAL ESTATE</a>.</p>
<p>The post <a href="https://senegalestates.com/2024/12/12/how-to-calculate-net-income-from-balance-sheet-6/">How To Calculate Net Income From Balance Sheet</a> appeared first on <a href="https://senegalestates.com">SENEGAL ESTATE</a>.</p>
]]></description>
										<content:encoded><![CDATA[<p>Whether you&rsquo;re a small business owner or part of a large organization, mastering net income calculations is key to effective financial management and strategic planning. Understanding this figure is essential for business owners, investors, and stakeholders as it provides insights into the financial performance of a company. Net income for a business is the amount of income the business makes after tax expenses and other expenses are taken out. Gross income, on the other hand, is the amount of total income before such expenses are deducted. For instance, if you’ve got a low EBIT but a high gross income, you’re spending too much on administrative expenses.</p>
<p>Investors use it to evaluate financial health, compare performance across companies, and determine whether the business is generating sustainable returns. What’s the difference between net income and gross income? Book a demo today and see how HAL ERP can help you manage your net income calculation and improve your financial decision-making. For businesses looking to streamline financial management, integrating an ERP system like HAL ERP can help. Let HAL ERP guide your business toward financial success. Take control of your operating income with HAL ERP.</p>
<p>Plus, a healthy net income is a good sign to investors, showing that your business has a stable financial position and strong returns. This gives you the full picture of your profitability, showing exactly how much you’re making after all expenses are covered. Net income is one of the most important ways to gauge how healthy your business is financially.</p>
<p>Discover the optimal frequency for net income calculations, aligning with effective financial monitoring practices. Learn about <a href="https://www.quick-bookkeeping.net/operating-ratio-top-3-different-examples-of/">operating ratio top 3 different examples of operating ratio</a> the implications of negative net income and its significance in evaluating financial health. Learn how to read a balance sheet effectively, extracting pertinent information for accurate net income calculation. Navigate through financial statements with confidence. Net income serves as a cornerstone in financial analysis. Before diving into net income, familiarize yourself with key financial metrics.</p>
<p>If you have additional questions about your revenue and financial management, the team at Bob’s Bookkeepers can help. However, there are some distinct differences between net income and revenue that you should know about. Conversely, you could have subtracted each of the expenses from the revenue value at once. Learning how to get net income requires you to identify the appropriate values that go into the formula and then complete some simple subtraction. The expense value is a sum of both operating and non-operating costs.</p>
<ul>
<li>That’s because it’s the most conservative, most reliable measure of profitability we’ve got.</li>
<li>External users include investors, equity research analysts, lenders, and creditors.</li>
<li>The net income of a company can be a misleadingly measure of profitability and portrayal of its current financial state from a liquidity and solvency standpoint.</li>
<li>Expert support for small businesses to resolve IRS issues and reduce back tax liabilities</li>
<li>Using the above example with Walmart, the operating income for the reporting period was $7.9 billion, while the net income was lower at $4.7 billion.</li>
<li>On the other hand, net income is a figure derived from the income statement, which reflects a company&rsquo;s performance over a period (usually a quarter or a year).</li>
<li>The final step is to compare the company’s 15% operating margin to a peer group of competitors or the industry benchmark.</li>
</ul>
<p>It’s often referred to as the “bottom line” because it appears at the end of the income statement. This may occur due to different factors, including falling sales, high operating expenses, or unforeseen one-time costs. Even if you invest $100 or less, you can easily calculate your net income to determine your financial positioning. It can also include additional factors like taxes and interest that affect profitability. A useful way to find net income from the balance sheet is by looking at retained earnings.</p>
<h2>What is net vs gross income?</h2>
<p>The net income is found by subtracting each of these expenses from the total revenues, which results in a consolidated value of $4,711,000,000, as reported on the profit and loss statement. Net income is a financial measure of what a business has earned after accounting for all operating and non-operating expenses. The net income is calculated by subtracting revenue by operating costs—such as cost of goods sold (COGS) and selling, general, and administrative (SG&#038;A)—and non-operating costs, like interest expense and taxes. The net income—or “net profit”—is recorded at the bottom of the income statement and represents the after tax profit remaining upon deducting all costs and expenses.</p>
<h2>Is net income and net profit the same?</h2>
<ul>
<li>It represents the profit remaining after all expenses, taxes, and liabilities have been deducted.</li>
<li>Net income is one of the most important ways to gauge how healthy your business is financially.</li>
<li>Because net income follows accrual accounting, it records revenue and expenses when they’re earned or incurred, not when the cash is actually received or paid.</li>
<li>Operating expenses don’t include non-operating costs like interest expenses, taxes, amortization, and depreciation.</li>
<li>The formula for net income is quite simple and straightforward once you’ve gathered the appropriate inputs.</li>
<li>Now you’re equipped with this knowledge, you’re one step closer to steering your business toward financial success.</li>
</ul>
<p>Net income on a balance sheet remains after subtracting all the costs from a company&rsquo;s earnings. It represents the money a company has earned after deducting all expenses, including taxes and interest, from its total revenue. Net income is a critical metric in financial analysis, providing a clear picture of a company&rsquo;s profitability. Analyzing net income on a balance sheet offers a wealth of insights into a company’s financial health. By demonstrating how much revenue exceeds expenses, it provides a direct view of a company’s financial success.</p>
<p>Understand the distinction between net and gross income, clarifying their roles in financial analysis. Learn to identify assets, liabilities, and equity, setting the stage for a deeper comprehension of net income calculation. In this guide, we’ll delve into the intricacies of deciphering financial statements and unlocking the mysteries behind net income. Welcome to the realm of financial analysis, where understanding net income from a balance sheet is a crucial skill. In the same way businesses use net income as a metric to track their financial performance, you can measure your personal net income to better understand your financial picture. For publicly-traded organizations, net income is also the basis used to determine the business’s earnings per share.</p>
<p>To calculate Net Income on a balance sheet, take your total revenue and subtract all expenses, including cost of goods sold, operational costs, interest and taxes. The net income is critical as it not only shows the profitability of the company but also influences other areas of the balance sheet, including retained earnings and shareholder’s equity. In contrast, a company’s net income is the portion of revenue it keeps after accounting for all operating and non-operating expenses. A company’s net profits in a given period can be divided by the amount of revenue generated to calculate the net profit margin, a frequently used profitability metric among equity shareholders. Starting from net revenue—the “top line” of the income statement—the first step is to deduct cost of goods sold (COGS) to calculate the gross profit metric. Since the income statement is prepared in accordance with accrual accounting reporting standards, net income is considered a measure of the “accounting profitability” of a company.</p>
<p>A high percentage return implies well-managed assets and here again, the ROA ratio is best employed as a comparative analysis of a company&rsquo;s own historical performance. Also, if a company has not updated its assets, such as equipment upgrades, it&rsquo;ll result in a lower ROA when compared to similar companies that have upgraded their equipment or fixed assets. As a result, the ROA helps investors determine how well the company is using that capital investment to generate earnings. Although the term fixed assets is typically considered a company&rsquo;s PP&#038;E, the assets are also referred to as non-current assets, meaning they&rsquo;re long-term assets. Since assets can cost a significant amount of money, investors want to know how much revenue is being earned from those assets and whether they&rsquo;re being used efficiently. The fixed asset turnover ratio can tell investors how effectively a company&rsquo;s management is using its assets.</p>
<h2>How to Calculate Net Income from Balance Sheet?</h2>
<p>Unlock the power of ratios in financial analysis. From depreciation to tax considerations, explore the nuances of making accurate financial adjustments. Discover common adjustments  necessary for precise net income calculation. Follow step-by-step instructions, demystifying the process and ensuring accuracy in your financial assessments. Delve into the heart of the matter with a comprehensive guide on calculating net income.</p>
<h2>Earning Money</h2>
<p>It includes all sources of income, such as sales, interest, and other operating revenues. Higher shareholders&rsquo; equity can give the company more economic leverage and flexibility to pursue growth opportunities and generate income. It consists of contributed capital (e.g., common stock) and retained earnings (profits reinvested in the business).</p>
<p>Also called a ‘profit and loss statement,’ or ‘p&#038;l,’ the point of a company’s income statement is to show how you arrived at your net income. Also referred to as “net profit,” “net earnings,” or simply “profit,” a company’s net income measures the company’s profitability. Net income is the profit remaining after all expenses, including taxes, have been deducted from total revenue. It’s what’s left after subtracting all costs from gross income, including operating expenses, interest, taxes, and any other costs (but before subtracting dividends). Net income and gross income are both important profitability metrics, but they measure different aspects of a business’s financial performance. The income statement (a ledger showing money in versus money out) starts with total revenue at the top and then works its way down, subtracting expenses in each category.</p>
<h2>No fix correlation with cash</h2>
<p>This can sometimes be confusing for people who are new to finance and accounting. These terms are used interchangeably and all refer to the same concept — money left after covering all expenses. His goal is to make income tax topics clear and practical for individuals and entrepreneurs. No, net income and EBITDA ( Earnings Before Interest, Taxes, Depreciation, and Amortization) are not the same. These are also to be considered as being reflected in net income.</p>
<p>For now, we’ll get right into how to calculate net income using the net income formula.‍ Next to revenue, net income is the most important number in accounting. Learn how to build, read, and use financial statements for your business so you can make more informed decisions. Tools and calculators to help you stay on top of your small business taxes and evaluate your financials It shows you whether you’re turning a profit, keeping expenses in check, and staying on track with your financial goals. And let’s not forget about revenue recognition, whether you recognize revenue when it’s earned or when it’s received, can impact your perceived profitability.</p><p>The post <a href="https://senegalestates.com/2024/12/12/how-to-calculate-net-income-from-balance-sheet-6/">How To Calculate Net Income From Balance Sheet</a> first appeared on <a href="https://senegalestates.com">SENEGAL ESTATE</a>.</p><p>The post <a href="https://senegalestates.com/2024/12/12/how-to-calculate-net-income-from-balance-sheet-6/">How To Calculate Net Income From Balance Sheet</a> appeared first on <a href="https://senegalestates.com">SENEGAL ESTATE</a>.</p>
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		<title>Payback Period: Definition, Formula, and Calculation</title>
		<link>https://senegalestates.com/2024/12/02/payback-period-definition-formula-and-calculation/?utm_source=rss&#038;utm_medium=rss&#038;utm_campaign=payback-period-definition-formula-and-calculation</link>
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		<dc:creator><![CDATA[Ibrahima Dialllo]]></dc:creator>
		<pubDate>Mon, 02 Dec 2024 17:10:55 +0000</pubDate>
				<category><![CDATA[Bookkeeping]]></category>
		<guid isPermaLink="false">https://senegalestates.com/2024/12/02/payback-period-definition-formula-and-calculation/</guid>

					<description><![CDATA[<p>Having negative cash flow for many consecutive months can be a sign that your business is in trouble. The most common way to calculate operating cash flow is through the indirect method, which takes into account the net income under an accrual basis of accounting. Although one period of negative cash flow isn’t necessarily a [&#8230;]</p>
<p>The post <a href="https://senegalestates.com/2024/12/02/payback-period-definition-formula-and-calculation/">Payback Period: Definition, Formula, and Calculation</a> first appeared on <a href="https://senegalestates.com">SENEGAL ESTATE</a>.</p>
<p>The post <a href="https://senegalestates.com/2024/12/02/payback-period-definition-formula-and-calculation/">Payback Period: Definition, Formula, and Calculation</a> appeared first on <a href="https://senegalestates.com">SENEGAL ESTATE</a>.</p>
]]></description>
										<content:encoded><![CDATA[<p>Having negative cash flow for many consecutive months can be a sign that your business is in trouble. The most common way to calculate operating cash flow is through the indirect method, which takes into account the net income under an accrual basis of accounting. Although one period of negative cash flow isn’t necessarily a bad sign, Josh would want to ensure this doesn’t repeatedly happen period over period. The NCF for the specific period would be a negative cash flow of $5,000. Whereas if more money went out, the result would be a negative cash flow.</p>
<h2>Income &#038; Revenue Tracking</h2>
<p>If you’re bringing in more cash than you’re spending, then you’ve got something left over for expansion, future investments, or payouts to shareholders. For instance, if your clothing company just bought a new set of sewing machines, this would be an investment activity that should be reported here. Net cash flow is commonly tracked on a monthly basis, but it can also be measured quarterly or annually. If you’re trying to narrow down and focus on the metrics that really make a difference, you would be remiss if net cash flow didn’t make it onto your list. It helps stakeholders understand how effectively a company is managing its cash resources. Net cash flow is crucial for assessing an organization’s liquidity, ensuring that it has enough cash to meet its short-term obligations and invest in growth opportunities.</p>
<h2>Net Cash Flow: Formula, Definition &#038; Examples</h2>
<p>Get your accounts receivable health checklist to protect your cash flow Learn how to use P&#038;L statements to monitor profits, control costs, and drive financial growth. Use them to refine budgets, improve cash flow, and strengthen investor confidence.</p>
<p>Operating cash flow is the money that a company brings in through its core day-to-day operations. OCF is one of three cash  flows listed on a company&rsquo;s statement of cash flows. The operating cash flow ratio represents a company&rsquo;s ability to pay its debts with its existing cash flows. OCF measures the amount of cash generated by a company&rsquo;s core business operations over a specific period.</p>
<p>It&rsquo;s the difference between a company&rsquo;s inflows and outflows of cash over a specific period. Net cash flow also shows if you have enough working capital for your everyday operations and any big investments. It includes cash from operating activities, investments, and financing.</p>
<h2>Financial analysis →</h2>
<p>All charges and credits to those accounts are cash receipts or payments to both the entity owning the account and the bank holding it. You should consider the appropriateness of the information in light of your own objectives, financial situation or needs. Any information provided on this website is for general information purposes only and does not take into account your objectives, financial situation or needs. Using automated tools and software to manage this task can help your business a lot in the long run.</p>
<p>Most capital budgeting formulas, such as net present value (NPV), internal rate of return (IRR), and discounted cash flow, consider the TVM. The payback period ignores the time value of money (TVM), unlike other methods of capital budgeting. Calculating the payback period is useful in financial and capital budgeting, but this metric also has applications in other industries and for individuals.</p>
<p>We are given a summary of financial information. The firm is looking to have 80,000 cash in hand, which will be met by loan <a href="https://harviasaunaalgerie.com/tenants-in-common-vs-joint-tenants/">https://harviasaunaalgerie.com/tenants-in-common-vs-joint-tenants/</a> and cash in hand. Based on the above information, you must calculate the firm&rsquo;s closing cash balance. In short, the calculation not only helps businesses assess their performance but also have improved strategies planned and implemented for growth. The firm can bifurcate the same into three major activities. Also, the firm can bifurcate the same into three major activities.</p>
<h2>When and Why to Use an NCF Calculator</h2>
<p>To understand what is net cash flow you must first understand that it is a measure of the amount of cash generated or spent over a certain period of time. This metric represents the difference between the amount of money going out (expenses) and the amount of money coming in (income). It represents the total sum of money that is being generated and spent by a business within a certain period of time.</p>
<ul>
<li>Company X has a net cash flow from operating activities of GPB 200,000 and a net cash flow from other activities of GPB 100,000.</li>
<li>Average cash flows represent the money going into and out of an investment.</li>
<li>● Secondly, it is not an exact indicator of the company&rsquo;s overall financial health as it does not account for other factors such as investments, liabilities, and equity.</li>
<li>This includes income from selling products or services (making robust pricing strategies a must), as well as expenses for day-to-day activities like buying stock, paying employees, and covering utility bills.</li>
<li>Balancing NCF with these other indicators provides a rounded perspective, ensuring that you’re not making decisions based on a single financial metric.</li>
</ul>
<p>A negative cash flow means you are losing money and need funds to invest in your business. A positive net cash flow shows a business&rsquo;s financial stability, demonstrating that it can pay shareholders and employees and grow the business. Your company will have a positive or negative net cash flow, depending on the net cash flow formula results. Company B, however, has a negative net cash flow because they have more expenses than income. You calculate net cash flow by taking the total cash inflows that come into a business from all sources and subtracting the total cash outflows in the <a href="https://chinga.ktdateas.com/terminal-value-tutorial-perpetuity-growth-method/">https://chinga.ktdateas.com/terminal-value-tutorial-perpetuity-growth-method/</a> net cash flow formula.</p>
<h2>Unlocking Potential: How In-Person Tutoring Can Help Your Child Thrive</h2>
<ul>
<li>NPV (Net Present Value) is a forward-looking calculation that discounts future expected cash flows back to today&rsquo;s value, typically used for evaluating whether an investment or project is worthwhile.</li>
<li>For businesses and investors alike, the results of an NCF calculation can be a watershed moment in decision-making.</li>
<li>Net cash flow is an important measure that is used to ascertain the financial health of a business.</li>
<li>NCF also helps business owners make decisions about the future and is particularly important when calculating the payback period of a potential investment.</li>
<li>Think of cash flow like oxygen for your business.</li>
<li>In this case, two months of negative net cash flow is not such a bad thing, and actually represents a long-term investment in your own business (something potential investors may favor).</li>
</ul>
<p>Ultimately, net cash flow provides a comprehensive view of an entity’s cash position and financial performance. By monitoring these factors and analyzing their impact on cash inflows and outflows, stakeholders can identify risks, opportunities, and areas for improvement. Net cash flow analysis is not limited to businesses; it is also relevant in personal finance. In the final section, we will summarize the importance of net cash flow and its relevance in financial analysis and decision-making processes.</p>
<p>For instance, if a company’s accounts receivable balance increases, the impact on cash flow is negative because the company is owed more money from customers who purchased on credit (and thus this represents cash that has not yet been received). The purpose of the cash flow statement is to ensure that investors are not misled and to provide further transparency into the financial performance of a company, especially in terms of understanding its cash flows. Conceptually, the net cash flow equation consists of subtracting a company’s total cash outflows from its total cash inflows. This section of the cash flow statement helps evaluate how a company finances its operations and manages its capital structure. To calculate the total net cash flow for the business, sum up the net cash flow from operating activities and the net cash flow from investing activities.</p>
<p>Imagine you run a children’s clothing store and you want to calculate your net cash flow for the past year. By assessing the components that make up your total net cash flow, you can see exactly where your <a href="https://www.adprun.net/net-cash-definition/">net cash flow definition</a> cash is coming from and where it’s going. Here, we can see that your net cash flow from your side hustle is £2,400 for the month.</p>
<p>Calculating cash flow is more than just keeping track of what&rsquo;s coming in and out of your business. Colin Darretta, Co-founder &#038; CEO of Innovation Department, emphasizes the importance of understanding business working capital needs and planning ahead to ensure financing growth. Calculating net cash flow is crucial for any business, regardless of its size. By prioritizing net cash flow, you can ensure your business has the necessary funds to grow and thrive.</p><p>The post <a href="https://senegalestates.com/2024/12/02/payback-period-definition-formula-and-calculation/">Payback Period: Definition, Formula, and Calculation</a> first appeared on <a href="https://senegalestates.com">SENEGAL ESTATE</a>.</p><p>The post <a href="https://senegalestates.com/2024/12/02/payback-period-definition-formula-and-calculation/">Payback Period: Definition, Formula, and Calculation</a> appeared first on <a href="https://senegalestates.com">SENEGAL ESTATE</a>.</p>
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		<title>Outsourced Law Firm Accounting:Proven Smart Choice for Multi-Office Firms</title>
		<link>https://senegalestates.com/2023/12/18/outsourced-law-firm-accounting-proven-smart-choice-45/?utm_source=rss&#038;utm_medium=rss&#038;utm_campaign=outsourced-law-firm-accounting-proven-smart-choice-45</link>
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		<dc:creator><![CDATA[Ibrahima Dialllo]]></dc:creator>
		<pubDate>Mon, 18 Dec 2023 15:37:32 +0000</pubDate>
				<category><![CDATA[Bookkeeping]]></category>
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					<description><![CDATA[<p>Without a system, it is easy to underestimate expenses, incorrectly credit payments, and make mistakes in income reports. Juggling multiple systems means endless manual data entry, duplicate work, and error-prone reconciliation between case management platforms and accounting software. Professional accounting teams maintain accurate records, reducing errors and compliance issues. Your Law Firm Bookkeeping Service Provider? [&#8230;]</p>
<p>The post <a href="https://senegalestates.com/2023/12/18/outsourced-law-firm-accounting-proven-smart-choice-45/">Outsourced Law Firm Accounting:Proven Smart Choice for Multi-Office Firms</a> first appeared on <a href="https://senegalestates.com">SENEGAL ESTATE</a>.</p>
<p>The post <a href="https://senegalestates.com/2023/12/18/outsourced-law-firm-accounting-proven-smart-choice-45/">Outsourced Law Firm Accounting:Proven Smart Choice for Multi-Office Firms</a> appeared first on <a href="https://senegalestates.com">SENEGAL ESTATE</a>.</p>
]]></description>
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"></p>
<p><p>Without a system, it is easy to underestimate expenses, incorrectly credit payments, and make mistakes in income reports. Juggling multiple systems means endless manual data entry, duplicate work, and error-prone reconciliation between case management platforms and accounting software. Professional accounting teams maintain accurate records, reducing errors and compliance issues.</p>
</p>
<p><div style='text-align:center'><iframe width='562' height='311'  frameborder='0' alt='law firm bookkeeping in nevada' allowfullscreen class="lws-optimize-lazyload" data-src='https://www.youtube.com/embed/3LxjPMqoPNk'></iframe></div>
</p>
<p><h2>Your Law Firm Bookkeeping Service Provider?</h2>
</p>
<p><p>Our team specializes in outsourced law firm accounting and provides tailored law firm accounting solutions to support your growth. Outsourced law firm accounting is when a law firm hires an external accounting team to manage its financial operations. This includes bookkeeping, payroll, billing, trust accounting, and financial reporting. Specializing in accounting for Nevada law firms and attorneys, we handle these situations with expertise and are here to support <a href="https://thebossmagazine.com/post/how-bookkeeping-for-law-firms-strengthens-their-finances/">How Bookkeeping for Law Firms Strengthens Their Finances</a> you every step of the way.</p>
</p>
<p><h2>Can Outsourced Law Firm Accounting Improve Financial Management in Multi-Office Firms?</h2>
</p>
<p><p>With over a decade of experience, we help firms connect meaningfully with diverse audiences—especially Hispanic and Latino communities—through SEO, paid media, web development, and content. We work extensively with humanitarian and family-based immigration law firms, helping them reach clients with empathy, precision, and cultural fluency. Accountants typically take the books and records prepared by a bookkeeper and use them to provide business advice, prepare financial statements, and file tax returns. Polston Tax offers virtual IRS account investigation services in Reno, NV and nationwide. Our team helps verify tax dues, correct IRS errors, and provides clarity on your  tax status, ensuring peace of mind and financial accuracy.</p>
</p>
<p><h2>Timely Submission of Forms</h2>
</p>
<p><p>Our accounting firm gives you up-to-the-minute views of <a href="https://canvomagazine.com/how-bookkeeping-for-law-firms-strengthens-financial-health/">https://canvomagazine.com/how-bookkeeping-for-law-firms-strengthens-financial-health/</a> your finances, empowering you to make informed decisions about your financial future. Keeping client funds separate ensures the money isn’t inadvertently used for your business or personal expenses. You can add as many accounts to your chart of accounts as you need to prepare accurate and informative financial statements, but don’t let your chart of accounts get too unwieldy. In cash basis accounting, you record income and expenses when money changes hands.</p>
</p>
<p><img class="aligncenter lws-optimize-lazyload" style='display: block;margin-left:auto;margin-right:auto;'  width="252px" alt="law firm bookkeeping in nevada"/ 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W5rznjDnhzi5p1BvY8CfUgnbBlrdnJTJbIJ3l1xfSwTWEba0+J46+hfEI6WUZadzuLndB7eQ6utQNmcdwzDsAqKSsq2xzOkkIblcbggAHgsA0lrmuaS1w1BBsQURpNrcBOCYlmhafA6gl0R+QebPRy6uwrT/AGNvuXW/4j/KFFh2jwnHdmvAscqRBVWylxYT5Q4SCw9XaOCZ2JxrDcIo6uGurGMe6e7SGuIcLAXGnDRa+ifUDb+vP+wU357lW43tHUY5DFHPTxRCJxcCwk30tzV4HbCcnM75lBxw7L+LJPFJaavM3LYycLi/nacLp2GZVhs8f9YsO+fCri4KTg1VFS43RVE78kUcoc91r2C0jQfZL+6NF8y72ql2J+++g7ZP+m5TdusVosVraWShnEzGRua4hpFjfrCq9lqynoNpKSqq5BFDHnzPIJtdjgOHWU/4n1bfafa6owTFW0cVJFK0xB+ZziDqSPqTOCbaVWJYtTUctFDGyZxBc15JFmk/UsztniNJimOtqKGYTRCBrcwBGoLtNe1NbOVMNHjlFU1D8kMbyXOsTbySOXWVzaajasf63YV2w/8AUKtNqtoajA30rYKeOXfB5OckWtbo7VRY/idFWbQUFXTzh8ERjzvykWs8k6WvwVxiWKbK4oYzXTtlMd8ukgte1+A6ggpht/X86Gn/AD3LLh+aW/SSVs7bD9Le+ZZavZTDFJzQ/wBFz/auPC3XqsZeK3w/qY/zGq+x9/O4j2R/5kuq2qw+GqmidhAc5j3NLrN1IPHgoGx2K0WGSVvhs4i3gZku0m9s1+A6wqSukbLXVEjDdj5XOaekElcevpwmn1vh5y+oz6vDdVMke0ezL5aKSWnADvtYsLlvxXW5dnV2KLsF9yqv58/qhQtlMZw+hwqopa2oET3SuLQWk3BaByHUUbI4xQYbQ1MNZUiN7piWjK43GUC+gW5ZbK82XHljx58cnizSZ9j+VrsOq4b+W2bMR1FoA9hWNrIJKWomp3gh8bi03UnBsUmwevbUxDOwjLJHe2ZvvWrmrdl8cDZ6mVsUwFjnJjcOo8j61jUzxn7PV1Zen5srZbMvsMLx7DsTxCOkiwcNc+/lFjbNAF7lMY5DFDtfhLYo2Rglhs1oHxiu+OcBwIBmFsE0j3ASSC5AbfXyj1cgomNYvQ1O0uHVkNQHQQlud+Ui1nE8LXW7e3d5sML124y61fK72l2gnwaaBkNPHKJGkkuJFrFVdHtpV1FbTwOo4WtllbGSHHS5AULa7E6PEqimfRTCVrGEOIaRbXrCpaGVkOI0ksjsscc7HOPQA4ElZy5L1ajvxekwvB1ZTv3afb/+dofyX/5VSbN/fFQ/OH2FWG1+KUWJvpHUU4lEYeHWaRa9rcR1KqwWpipMZpKiofkijfdzrE20PQs5X/cduLGz0erO+quNvPutB8wP1nLMq92txClxLEYZaOUSsbEGk2I1uentVEs5/NXf0ss4MZV7sN98I/w7/a1MbYD/AFkquxn6oXNlK6mw/GBUVcu6i3Lm5rE6kjo7FoKyp2Rr6l9TUy55X2zOvKL2FuAXsfm5We2TpZKjaOlcwHLCXSPPQMpHtIWhxeVsm3mExtNzE3yuokO/d3rnwjwbC6d0WDUxke7mGFrb9LidSs/h9cBtFT4hXS/1pfI+3DySOA9AUNtRtLtJVYPiEdPBTRStdEHlz3EG9yLadip37bV0sT43UUAD2lpIceatq/EdlcRmbNVzNkka3KDaQaXJ5dpUbNsX0t//AFVEjYZ7ZsBqKcGz2SuafSAQf46F5nURPge6GVpbJGSxzTyI0IWjoMZdgeMzVFK3eUj3lrogbZmXOUi/Mdav6mbY3Hn+FVMscU5Az5nGJx7eR7dURitn8CqMeq5IKd7IxGzO57wbDWwGnP3FafYyhdhm2dZRPkZK+GlcC5nAkmM/XZSp9pcB2doH02ARsmmdwy3Lb9LnHU9g9SotjcXp6LaCorcTqcm9hfmkcCczy9p5DqK130n1Ssaw2sxPbDEY6BhdNE5klw8NLfIbqCT0p5m12N4VO+kr4oah8JyuzeS7vGh7lDqNoGUe2lRitE7f07yGuA0zsytB49Y9SvKmo2Sx6Twueq8GqHAB+Z27d6QdCesJf3E/C8Tw7a+nmp6uhyyxAFzXHNYG+rXaEepQ9iaTwHGMcpMxeIXRtDjzF329SIMX2b2cp5fFrzVTyWvkJcXW4XdwA1/cVXbJY/SUlfilTilS2J9UWOBykgm7ybWB4XCgn7GTMbtHj0JPlvlLmjpDZHg/rBY/aemfSbQ18cgIzTOkaTzDjmHt9SUcUkodoZsRoXg2qJHt6HsLibHqIWukxnZbaWCPxoBBOwcJSWFvY8aEfxZa8J5ef4fSyVuJU1NECXyyNaLDhrqfRxXoX2RJ2Cnw2nv5bqneAdQFj+sEmCv2Q2bD56F7ZqgtsN2TI89QJ0HqWOxPGZ8axYVtTZjQ4BkYNxG0Hh19JKzbtY2235c2CgfG4skZKXNcOLSALFdqms2x2Uc6MNFfCDp0PA1HY4fV0KDtbjOH4pBStoagTFj3F1mkW06wqzAMUODYo2ZxPg0tmTNHRyd6PZdRV/t2T4gob6HfN/UcsIDqtjtjjGH4phsEVFUCV7Jg4jK4WGVw5jrWPyG6lSoETrKbFIAq1rrJ5sllVWYlFl3ehVwm613fILDehG9Cr98jfILDfBNSyAqHvkl0t0HZnXUe+q6510i6B1pSwUwClZl0mTFh8OXc6j5kZldmkgvSS5M5kZk2aOEptxXC5JJWbSQth1UyF6gAp1j7LDa1bKLLpe0quEy7vkE7M1dDwFA3yN8iy2XcT84XDKAoO+XDMse3j9no+L5vySX1RbwDUya+S/mM7io733TROqe3j9j4vm/JYMrHu4tanRNfiAq1rrJ0SLF44fF835J+96gje9QUHeo3qz7Z8Xzfkn77sRvuxQN6jep7Z8XzfknGa3ABNPq3DgGqKZU2591Zxw+L5vySTXyA6NZ3FOMrHu4hqridUtj7Lp7eP2Pi+b8lpHILJ3eBVjZbJW+W3mWW9C5vQq/fI3yCw3g6lwyhQN8uGbrQSJZLqFKblddJdMuddB0FOApkFKDluVmw+HLocmMyMy1tNJGdcL0xmRmU2HS5JcUjMuFyXI0CdU5E6xTJKU11litRYwyAKQJRZVbZLJwTKKsC8LgcLqBvl3fIGN2Ubsqw3HUjcdSCvLCkkEKwdCm20k1RKIqeJ8sjuDGNJJQQblF1pYdm6aia2bHqvcnj4LD5UhHWeDVJZjVNRD/wzC6alA82R43kh9JRdKGnwXFKluaDD6p7ekRGyeOzeNBoJwuqseiO6sZMdxKpdc1Ut+kn6glx11VHq+rmJOps8oaULsKr2kh1BVAjkYXe5KiwbEZnZY6CpcfmiB3laVu0VTE2zqiQ6cA5Kfj080RzVDwOgnirjjal7MxV4PiFDHvauinhjvbO9nk96h5FuKPF6mB7Wtnbu3fhHFKmwbBsVkkfG59FO65JjcHR37PdZS42XsbYQghJV3i+z9dhbd5PG18BNmzRuzMPR1j0qmcNVJRwC6UGEpcbLqUyG6oibso3an7jqRuUEDdo3ZU/co3CCBkK4WkKwMCZkisghEkIuUuRtkgBWAuV3VS6WglqRmbZrPlH6lJ8Tv8AwzfzV3x9PyZTcjjlz4Y3VqqsiytvE7/wzfzUeJ3/AIZv5q18LyfZn4jj+6psu6q18Tv/AAzfzVzxO/8ADN/NT4Xk+x8Rx/dVXK5dSamlkpnWkGh4EcCo5C8+WFxuq7Y5TKbgBKUAShjbq4wTAqzGZzFSMFmWL5HmzWdvuWWlTkKN2Vux9jyp54hD9Gfeu/ye1H4/D9Gfegwe7Ruyt5/J7Ufj8P0Z96P5Paj8fh+jPvQYPIVwtK3v8ntR+Pw/Rn3qLX7B4hT07paeWKqLRcsaC1x7L8UGKNwuZin5GW5JgjVAXK7qutCUGrUxZtIsVyydyqTRYfU4hOIaSF0j7XNtA0dJPADtV6TaDZKjiklkEcTHSPdwa0XJ9Cu91g2GfzzjitSOLY3FkDT+Vxf6LBIk2ixEsMVK9lFD+DpGCId48r1rKmodmsanbmZhtQB0yNyfrWS/gpjZNhRXPQJWH/MoMjp6h2aUvkd0vJcfWuimeR5je4Kba1TtRgOL0pO+w2qaBzEZI7xooABvbn0Kxhqa2iI3NRNBbhke5ns0U74QVcrQzEI6euZ0VMQcfQ9tiERRBhXd2VftpcKryBSyuw+odwhqHZonHobJxH/MotVh89HMYamJ0Ug5O9o6R1hBVbtG7U/co3KCBuyjIVP3HUuOh6kFeQQk3KlSR2UdzdUF9YIyhNB6tcGwtmIMmnqJjDTQ6OLfOc48gptdEUOD1FdlkDTHTF1nTu81oHHtT8lfDQsdSYG0guFpaoj7ZJ2HkE7iuJTVxbS04cyBoDWsGlxy/wCygVWWjiMTNZT5zhrZNrIrqjK15D3GWUnUk3AKjjPKeZJSiCH5SAXu4joUlsYbYAC7tP46kURtbG05TbTVyZkkzHoanKizWBo4cT1qORneQOlaiU055vre1+PSno4pahwy5svK6m01C3i5tyrakhax4JFgEvJrtFmCklhmjdZzSLdK5FM+J19erlda8ULKvg5lzycq7FMBkZFmaBcc2hMM4lxRaPaB1K8wzBs8bxaSNzfJIPLKeKXVbNUWKxuqcDmEUh1NNIfJ7Gnl6dOxZ+WNzZbOuHhT6Cqkp3tfE8sdzWsu/dmRBqKGfD6x9LVx5JmWuLgix1BBHEKRE0WWrlip9o6FzHsayvjbeKS1rno6wevgssy7bhwLXDQgixBWAo2Cbc4LkjkySSptNnc4SmuBTC6CQm02lgAhMTN0S2OSZeCrSumGqZCfmTHStYpWniYGRMa0WAAASlxvmjsVhhGGvxOsEQOWNozSP6B719+5TDHd8PiSXLLU8ocUUkz8kMb5HfJY0k+pS3YPiLWZjRTW6m3Pcrg7Q0mGk02G0bXRNNjIXWznp4a9qPhhN+Js+kPuXnvJzXvjj2/d2nHwztll3ZtzXMcWvaWuHEEWISVraeeDadkkVRRGJ7B5M7DcNPRf6lncTgNLXSU+7yCI5QL3JHSTzvxXTj5eq9NmqxnxdM6pdxVYo0OoXkjVpBHes+7itDiX9Al9HtCz7uK8Prfnn8PZ6T5P7ORDVepbARsZs9ma0Bz5nFx6eA9gXlsXFeqbBfe4z51/tXge1o0KqxbFJqGpijjYxweLnNfpU2GsjklfEfJe1xFjzXOcmNyuP1dbxZzGZa7VIXVV43iM1AyLcsac5N3OFwLck3W4tPT0NLO2JgdMLua6+imXNjjbL9GsfT55SWfVbrqqMSxWakpqWVjGEzNub300HvVpE4vhY88XNBWsc5lbjPoxlx5Y4zK+K8i2oiZHj9e1jQ1u+JsOvU+sqjdxV/tX98Nf879QVA7iukcymhOAJDE80WFzyXWOaXhuHOr5nNzthhjbnmmf5sTek9J6BzTtdiQmi8X4Wx1PQA6gny5j8p559nAJzHZTh9PDgsRy5A2WrI+PKRcA9TQQB1rmD0JfZ7hxXLPJ0xx2hRYfJI4DmelXFFgoFnPaT2BXUFBGLeSFZwwNAGi4XK16JhIpmYWywysF054pjNvIFupXgjHQulg6Fnbeoz8mEsy8LjsVZU4C03Md2HpHDuWvdGmJIrjgkthcZXndRFNQyGOVgLOjkVYUONMjhbS1rHVVB8VhP2yDrY76uCu8Zw9s9OXNHlNWNmhMTzpZdsct+Xnzw1ey9rKMQwiqppm1VE45RMwWyn5Lx8U9qhB4TuG1ktDLrCCHsAlgfo2ojP8AFwUvEqJlM+OameZKKoBfA88bc2u/vA6FarmbaQUotBCjsdYp9rrhQRZ2qC8eUrCdQH+cqq1pYZKqojghGaSRwa0dZWhxGSOkgjw+lN4qfRzvwj+bj6VF2fYKOjq8VcBnj+005PJ5GpHYPamInGaZo9AWW6nU7G0tK6d3nkaE8ulU88hfeQ311VliswMbImmwvY2VLVOvlYNC7VNDlO05nSO4qTG24LzwOjexMgWYxo4kqQ9waCB5rR6gqINQ7PJlHTqpdBTmR+bioLiS8npP1rTYbTbunbca80yuo1jO5UcFhwToZZP5VwhcXQiN7ozoVMZVukbldYqGQlM0K1jN1mqzHsPDmGoYzUcQFRwktOpu2y3e4bPTubYHTgsVWwmnqHxW0DtOwr1XDUcd7W2FTGOUa2NwWuT+09I0PhxGJuVtSC2QDgJBz9I19BUDDjdrDzGvvV/iw3my8vPdysd68v1rNx7bZt7sa/ikgJbwkArkjtlyy7dcugWxdk4IYF2TgrFivmTHSn5kx0reJWob5o7FsdmIBHgVRMPOlLteoCw+vvWOb5o7FrtlagS4TU0o1kjuQOkEe+6+t6rftdv2fL9Nr3O7O4bTRVlSKaSQxukFo38g7kD1H3Kwo9ma2WtMVS3dRM86Qahw/u/xoqVpLSCCQ4agjiCtPUbVZ8LDImPbWOblc6wyt6SFrm92X/b+v/TPF7dn+v6f9k1lbDHiVDhdAAynhqI89vjOzDTrt7exG2kLWz004Gr2uafRa3tKpMKa5+LUYAJO/Yf/ALAlW+2VS2Sshp2m5iaS7qJtp3D1rnMOjmwk+126XPr4srWUxL+gS+j2hZ93FaDEv6BL6PaFn3cVw9b88/h29H8n9nIuK9U2C+9xnzr/AGryuLivVNgvvcZ86/2rwPaNpritgI45NO9My11XE4PqaJjQ48SxzSew34p7aU2rqcngG/Wl7QVtNU0sTIJmyOElyGnlYr5vJ2yzy3rWn1+Lvhx43He9/wBJOKYi+CgppoA14l/CNvyuomPyOmw+hldbM9uY26SAm8UFsEw+/QPYu4z9ycO+bH6oV5M7ZlL9ozw4Y43Cz713Hf6Bh/zf1BaCm/o0X5A9iz+O/wBAw/5v6gtBTf0aL8gexd+L9XL+nn5/0cP5v/15PtX98Nf879QVA7ir/av74a/536gqB3FeuPEcYrnA4omyTV9S3NT0LBK5p+O+9mN9LvUCqZit8Rd4Js7QUosH1bnVUo55R5LPRo4rdvZiK5rpcQxF887s8kjy956SVs8Opw2Nosstg0d5A62t7ra0bcrAvNnXq4522ktj4BSoxYJtg8oKQOCw6FBumq7lHQk5k41A25mnBMuZopbhpwTDxopViE+MOBBWPxyhMUziBoVty0aqnxmAPiva6uNZynZVYdQ+Odm3xsI8YYdJaDpfG4Zsh9Idbu5qPhc8VTTyUNQ9scNUc0b3GwhnA0PUHcD6FJwhkscGJNgcWy5IpWkciyQH6ykSYfHW7WYlQiVkEUkzw24Ju7jYDtXonePLZ3VlTTT0dQ6CpjdFK3i0/wAa9qGcFYYhfxDg+8k3slpgHcbNDhZvoNwFAYNFENT8FAf5ynz8FAf5yqtfitqLDMPoGixEW/k/Kf7homMObkjMtrG2n8dy5tBN4ZjdSGG7A/I23AAafUlzO3FI1g49CjaHUPMsx1/ujs5qDITJUntsE+HZXE8bC1+n+PqUeO9yRx4qyB5hzTC3Bq7I67XHmkss15aOQ1XJDYX7SqF4fT7+qa0+aw6rVxtysAVPhUTIYWlxAJN1bskYdM4v2rnl3rpjNFkJJal5hyNwuErLRshdbxXSkucGgknQKzslTKUm4VFtPSbuUS24n2pyfG2QeTF5T+Sj4pPVzUDnVLDlI8k89OC9mN3hp5su2SJQOsCOjULTsaajZ2ujYddyHW7Df6lkaJ92jXkQtbhDwaasa/zTTvuB0Zdfal+Wp9WPexMFpCk5gQkmxXm0ukexSmtJTlglNsE0adY1Jm4JzOAFHmfoqqFNxTHSnZjqmgrErUN80dilYfWy4fVsqIT5Q0IPBw5gqFTytmgY9p0I7inV+g1Msf2r4nfHL92ojo8ExuTfRyvpp36viDgLnqBGvoUg7I0QFzU1Fu1vuWOXSSRYk2HJee8Gf/HOyO05sL82HdpXyYTgBc6jcaussQ0ucCGdttPrWcmlfPK+WVxc95u4nmUhC7cfHMO9u793LPk6u2tRGxL+gS+j2hZ93FXuKyNZRuYT5TyAB6bqhdxXz/W3/X/T3+kn+g7FxXqmwX3uM+df7V5VEdV6f9j2pjlwSSna77ZDKczeo6g9nEegrwPYvK7C4K+Rr5nPBaLDKbKOzZ+ia4E7xwHIu0KtkLneLC3djrjz8mM6Zl2RK3D4a6NkcuZrWG4yGyRU4XBU08MMjpA2EWbY68La9ynIVvHjd7nlJy5zWr4QavC4KuKGORzw2IWblPZ7lMY0MY1g4NFglLisxku4zc8rNW9nke1f3w1/zv1BUDuKuNoqmOqxutnhdmjfKcp6QNL+pU7jqtxkoGwJVxtSxwxjwdjHbuniipmadDBp23JVO0rcxz00Vbh1dihBjZhrZM8jb5pC1tiOl2h69FrLwzGfwfQ3Wso33AWUwWF72tsNAtbSsLA0FebLy9eHhYR8UtzjwSYba3TwaCFnTTkbCdeKlNZ5KQxzWDUqPPjFHTiz5AT0N1VkS1KdoEzIoXj2nmNoWOkd3WXTWnnGTfoCaJTrtFX4i3NC63JPeFguyuaQb6HkUmYZmuB5hZ8L5igwqphpcZY2d+SKRro3u+SCCL99lW4pXCHaGqnhkAIrd6xw10B49i4/+lzH+9ZUxDpHHQlxNgvTj2jy3vWoqpWYjgkdTABlgrJg9o+IJDmb6NFXhtgnNly7/wAVoXjSSlc+x+Uw5gmnPFlER51Af5ymTuuoTz5So0NIwOlzP1a3yiTzSa6bO7U2TrDkiAPPUqunl3jiek2TTbmbQX4aFdg0aXJAIc0EnTj7UuM3jLjoLWC0CH45XXhzn5WjU8O/VFOL5u5KY7LLm6AosWEWHTOYDJPkHQAmZ6GpjN4Z846DomqjFnDyWXJ6B/GiKSpqqlxEe7Lh8QyEE+qySVbYdgkrmEZnusrunlL425uPNVtPIZBaRpDhxB4hT6cZTqs5LEhyhVsh3Tm5st+asbAkLP4pNLG+VwHlBxAB4AA2umE33MrpHBgpXB8hGY8C4gH0BTvGEVRQVEJINmEtN+aq8LkzVOWUNka++bM3UHtU7xXE6undDYRFujW8Lkarvi42qyhd5OY8rlbPZt3+kkAZiWu8k89OCxND5LHtdoQLn0LXbNSWroCSfKctfRljWz+SOWnBd3/Wm8UAjxWsY3RrZ5AB/wAxUXOV52k7f9aN/wBag5yjeIJxn600+W6jZyjUoB7rpIK7lK5lTYfgqZYCTE8tvxHIqR40qvlj80KDlKLFdcebLGalc7xY27sTvGlT8tv5oR40qflt/NCg2K4r7+f5VPZw+yf40qflt/NC540qvlj80KBddV9/P8qezh9jksz5Xl0ji53SU0SlZSjIuVyt8ukmgx1lPoMQqaCcT0k74ZRpmaeI6COBHaoGUroBCyrUjbXGvxtv0Tfcu/DXGvxpn0Tfcstcrtyg1Hw1xr8bZ9E33I+GuNfjbPom+5ZbMVzOUGp+GuNfjTPom+5Rq/anFq6B0E1Y7du0c1jQzMOgkC9ln85RclAuR90yTqllpK5kQWez1PDPXvmqmh9NSROqJWH44bwb6SQFErq2oxGrfU1UhdJIbnoA5ADkAp2EgjB8bDfP8Hj7t626jy0JbSYfKP8AaXObfrBA+tUWGGisDQYW6W5mysY6nFYnatGUdYJVSJ5G08YaS0m2aysaWatjkitADGSM1hc27elcbLa7zUi2pMTkaQJ2kXVvRVAqDdvSqCvhAp2PkFpXDyg0Wyn61L2ZkduBc+VdYsdIu6mMuaWk2HSFSVUNJE/7Y0OPQruZxdwVRW0gMgeBmHMaqNSHKSqpwMjd3HbgNApQq7Ot5JHcqiHBKead73vyNeCC0Dle9lZeLId9nj8kdDeHctXWu1ZnnvEq0co1YL9aZkZl05BSI4d1wSKjUrJph3xllXVNPFr3JOzNK2oxynjeLtEwuFNxaPc4lUEfHa1/1fUm9kXhmPNJ/CCy9E8R5b2tPwxtpvsgV1OwWa9kzQO2MlZ0T3aOxaWU3+ybL1ueP/yKxwJsFUPSSXTDnartiVzIUGgqJcsRPPgq+Q5SG8gLKVUa2YO1QpTdzT13Wo0cBOQN6U8LNh6uAUdqkuFmNFglWOw6OJPMkpQYSdLahJisSCTc2Keg8pzesLO2pDTaB4Y9ojcXusc3FO0FJPBUtleLhp7Cbq7pWgsBspGUDg3VTrXpQY6cySZ3+Sb6ZeKmltrFLYwA3PFclOixldtSFg3am6qlzhs4YHB4s7TgQlQm4IKn0T2bqSJ/M5h9a6cWrdVjk7TcURoYnG9rK1oqeJtMWAAWN7KPJlLzbvS4XFrhroumGXRlpnLHqjLYlTGjxeaH4rnZh2H/ALq3weTdR08xNsrtUrbembFPQ1bBbeMMbu0aj2nuUOhl+0tb15h612neuO9zaFtfSOgx+aQjyKkNmYbWvca+u6oy1a/bcPkbhcxP2t0L2hvQQRc+m4WVIXLRb3MELgCccFxo1XPLs1CmMupkOHVU7A+GkqJGHg5kTnDvAVhsth0WI4uyKcZoo2GVzTwdYgW7yF6QAGgBoAA0AHJfM9V6z2cumTdbk28r8UV/4hV/QO9yPFFf+IVf0DvcvVULyf5ll+K9LyrxRX/iFX9A73I8UV/4hV/QO9y9VQn+ZZfidLyWfD6qBmealnib8p8TmjvIUR7LL2RzWvaWvaHNIsQRcELzTabD48OxeWGEWicBIxvyQeXeCvX6X1nvZdNmqlmlFbVOsZdJt5SvdlcOixLHKannAdFcve0/GAF7d9l9JlCp8LrKiMSQUVTKw8HRwucD6QE94kxL+zaz9Hf7l7I1oY0NaA1oFgANAuoPGvEmJf2bW/o7/cjxJiX9m1v6O/3L2CaogpxeeaOIH5bgPakRV1JM7LFVQPd0NkBKm54TceReJMS/s2t/R3+5JdgmJAX8W1v6O/3L2ZdVV4RJEWkgixGhHQmXNsV6F9kXDoGeDV8bQ2WRxjkt8bS4J69CP+ywLxqgSxl0+yK65C26nRRiyCLuOpd3CsBGEboIF4BFmnrKXnVUcsbR/eAzD9VMzTiTZWkLfPpqj2/9gpuGSCjxOmqOAjkBd2cD6rqtr4DRVOJ4cQQ2OV2QdQOh7kFxhdJFU0we/RxPHoVrFDuhbO3KOdlVYC4mkbY8Vb5C7guGXl68Z2QMReHMLRw5kqTs6125c46C+irsTIbM2Bp1cQCehaXDaYRxMjbYaKeWvFSWOzaFdLLngmznY8hgBS99I2we0LK6DQGHgnhIOQSGOZIdNCnQwLUTUcz5hqExOLNupLmgKLVGzCiMrj7r11h+Bb7SqvAZd3jDD/vW+1TMWk3mJzD5LWt9V/rVPRSbqva7okb7V3x8R5cvmq/Y7P8AZJLumR3/AEystFHdo7FocNk323e8H+8PdG5VFKy8bewKsmxD1Lu41U4Riy4WgFAmbzrX1I9ShvGvpUyp0INuQUWQeUe9alaLhBMjR0m/YnJTc+xLhiyR5naOI7gmzd7tOWilWHGeTH2BP0ugZfoTD/JYB8Zx9Scp3/bbDgLBZbx8tHSN+1AdCeIsVFppfJTj5tOKxp0KfKGhNlxeiFu8u8nsTE9PUXIjdZp58wmhMhtzKfhmbDUMe7VoOo6lSbmrhsTKZe0WPqTrTI8EZnB/WFvDHuxleyfVNhgqSyB+ZhFxfiOpcbJZw6FGZTFjM3MBJDirfm2k8ac2xmEuG0fVL9RVRRy2jY48j/H1p/aeQtpKOJ5Ju5x9nvUCiO8icy+vFejffbz2aX20Dd5s1QyO86KpfGL9Bbf6llHha3GTl2Wo2PtnkqM4HUGWJ9YWVkCzvuliM5cZxXXrjOK55ri1Wwv3al/wzv1mLeLB7C/dqX/DO/WYt4vzfr/1v6dZ4CEIXhaNT1MNO6Js0gYZn5GX5usTb1J1YjbCrOI4pBhlMc27dlNvwjtPUPaVtmtysa297C116OXh9vDHK+am3VgduPu2PmG+1y3ywO3H3bHzDfa5dv8AD/1v6TLwzHxlqdg/vkg/If7FlvjLU7B/fJB+Q/2L9DGHqCoMexx1O91JRm0g8+T5PUOtXNbP4NRzT/g2Fw7bLF4ZQnEJpZJ5d3DGM80nPX6+K482dmscfNcObOzWOPmoT3OkeXvcXOPFzjclOvpZWUkVS5o3Mji1pvzHL1K7oKfA66q8HhgqHOyk53OIBt6fqTIMLdnaA1LXPhFS7O1p1I8teX2/ra8vt/W01hOOTUT2xzudLTnQg6lnWPctixzXsa9hDmuFwRzCxtZh9LJROrsNkeYmG0kb+LFc7K1Jlw50LjcwvsOw6j6134cspejJ34cspejJV/ZG+5dJ8/8A5SvNpPOXpP2RvuZSfP8A+UrzaTzl6nqPQKfHoFAgU5nBA7nSsyjk6rocptrR0uXdpPLqKHExYirgDZD0yM8l3qt3pklTaaLxphk+F3G/Dt/S35vAs5npHDrCbLHcBka2FrL+botNCAWX6lgcPnfBOY3AtdexadCCOS1MGJt3bWnziuWc7vRx5TSNisP24yAahTMNxKoETGyRuNtLjmFHqS6R+bQtJ1Km0UTQw3eA48Flve/CwG/mAcJzFrwa0E+tS4I3AAyvzmyr4ontY4iRvDQX1KlfbGRNcCLkottPSRkPzs48wnGSXGvFRHVRAFxa67DOJZCwghw14cVnwnlKdIo1SSWKRktZNVYG7I4aKssPWuvi1T+Vb1BU5DhNIR8V1+5anG6jDcPq4myYWKiV8LZXyeEOZcuJ0IHUAq92MYfiLS3EKbwORrSyKakZcBnyXNJ1tyN+a9MnZ5Le5nZt5GIV1a7hBRzSHtIygd7kzTiwCemraKnw99BhQlc2YtNRUSgNMmXg0NBNhfVMw8EDznWCZc/VKeU1zUqU5VXcRbjZOU8bWuDnC77cOhNyu+2gDiNE9HZjLN4quhM5+KNSuRsAsDxGp6k5l101JTczwxu7Zq48Sopt7gZC7kBw6Eqlvmv1qO/iG96m0gVaizgccg1TmVznAE2vr2BNQmwspLhdoPO1lhs7GQ0AA6J3MLXJVbJTzaujmc3qsFFcyYutJO70hJFmO1yZWF2jgewpp9RCySzngFVghcP60H0LghjDhvZCR0A2W8Z3W4RcuqqdsBdvWk8A0cSVHpwXOBPPknYKandB9rjDb6XI1SIAWy5TyXXknePPNTal2tf/AKVTR/JjLu8/uUHDCd8AOBStoJt/i81jdsdmD0DX13S8MYTML66gD0rU71zvhoMWBfsrTvNy6OoDb24AsI17llZFtsUObY+pLGgOvE5wA/varDvKlmqzvsYeuM4rr1xnFc81xarYX7tS/wCGd+sxbxYPYX7tS/4Z36zFvF+b9f8Arf06zwYqaylpG5qmoihH994F1mca2vYI3QYWSXHQ1DhYN/JB4nr9qv8AFcJpcWhbHUtILTdkjNHN6bHrTFFs7h1Cc8ER31tJXnO5p6QDoD6Fjgy9PhOrOW37fRbtS7K4N4NKMQxBwjlsTFHIbOF/jG/Na8G4uNQVnJ9jaKpmfNPV1kkjzdznOaSf/qrjDKAYbSimZPNNG3zd6QS0dAsBor6rPDlvXMt37aIlrA7cfdsfMN9rlvlgduPu2PmG+1y1/h/639Jl4Zj4y1Owf3yQfkP9iy3xlqdg/vkg/If7F+hjD0TF4zLhVUxup3ZIHZqs1gb456erw90gjfUNG7ceBI5ez1rYnUWKw+M4a7DqsgA7h5vG7o6u0Lz88sszebmllmawwOgqaHGmNqY8maN+U3BBtb3pDaSorNmKVlNGZHNnc4gEDTyuntUTCMS8GxGOWrllfGGltyS7Le3uUKOqqYmZIqiZjRwa2QgLh1YzHX8/+OPVjMdfz/4t/BzhGDVTapwFRVgNbEDcgC+vrPqUvZCMiCpkPBzw0egfvWeijnralsbM0szza7jc+k9C3OHUbaGijp2m+UeUek8yunDOrLc8R04Z1ZbniM19kb7mUnz/APlK82k85ek/ZG+5dJ8//lK82k85ex6z0CnN4KDAp7BoiwgricLUBiy1shAJa4OaSHA3BBsQUvIu5ENrOmqGYxP4LiEVOZ5mlkdXu8sjZLeSXEecL2GvSodNA6WptIHMew2ew8iNCEyGkagkHpCs66TOYcZiH86d3UtHxZQOPY4a9t0ym4uN1XMQvHu9xKQOdhxUikifNGLzhpvwLVEm1lzt1Y/XsKuKKOOSAOGhXKeHpwykORxTP/rGadDU8KV79Lk9fBLgyscM2qsGOaW+SFdtXP7IUeGRA53l5f8Almw9CmRxsbqAAlcSuE2CxWLXC4ZuKiVsvklo1PBOyOyglRYWmeZzz5rSrGaqMVwrx3RuqKQE11H9odGP61rRcW/vWPpWJeC1xDgQQbEHiCvT8HpS6rxZj75HmNwsbHUHn6FnMSo2YnXVGH1GVuLQm0NRo0VQHBr+WYi1nc+BXpxu8Xlymqy8PFT4eCgsa5kjmPaWvaSHNcLEEcQVPh4KDr02OKkPbomCLFSpXC67rc1IjHyu5RGEM1OrjxSzMSNLNCrokvkABykDpcVDleGC9zb5R59iRJNZuYa9F1Dkkc8kuJJPMqyJaeE932HBWtA8WVE3zgrGkmMbgCUsXGr6M6qQ16ro5gQNVJY+652Osqc05gkvhDxqAU3FJrZSWuusqhPpG38xdjp2s81g7VN4pNrFalDtIwnySE3WuZSMlnfwYL9qkU0jW8Vmtq8Q3lS2kjPkts5/WeQXqmul5r8yjLnSzPld5z3Fx7TqrnD2jd3A1GqqKcHNcg+jRXtAND0N09CuPlnJs6DwbxRMasf6NunGUkXGS2vDqXl8mUPcGElgJyk8SOV16hhT9zQvJbvN1EXBt7B1gdF5Y94c5zmtDQSSGjl1LNves67EuSW8VxxXAdVzyajWbCuAxt4J86mcB1+U0/Ut6vIqKrlo6iOogfkljN2lbKn24pzEPCaOUSc90QWnvIXw/W+m5M8+vCbdZWrQsz8NqH8Vqu5v7SPhtQfitV3N/aXi+E5vxXcaZCzPw2oPxWq7m/tI+G1B+K1Xc39pPhOb8TcaZef7buBxywN8sLAeo3J+sK0qdt4REfBaOUycjKQGjuJusbV1MlVPJPM8vkkOZzjzK93ovTcmGfXnNM2mL+UtRsI4DaWnBNrseB1+SspfVTKGrlpKmKogfklicHNd0FfZjL3BImhjqInRTMa9juLSFj6X7IVMYW+FUMwl57ktLT3kFPfyg4d+J1ncz9pBNqdloXuJpqh0YPxXjMB7E3Fsoc326r8noYzXvJUb+UHDvxOs7mftI/lBw78TrO5n7S5ezhvenL2cPs0dDh1Nh7C2njsT5zzq53aVKWS/lBw78TrO5n7S4fsg4eAbUVXfryftLpJJNR0kkmo59kcgYZRjnvz+qV5vIdVc7Q4/PjlU2WVojijFo4mm4b0m/MlUTnaqqkwFWER0VVG+ylxzWQT9F3RQxP1ru/60Eu4RcKJv+tG/60EokKRhlQGVngskbpaertDNG0XJBOhHWDqFGoqWpry/wdg3bNZJXnLHGP7zjoPalVGJ0+FxPhwqXf1bwWyVtrBg5tjB/W7kEqAGmqZ6KSRshglMeZp0Nja6uqZjWjtWQw2F7KN1WCbNfZw6tPrWmw+cSMbquOeOq9HHluLaJoDtOCmssGqLFlsLEXT+cW1Nllu09ewuVHkmF7EpqeqDWXcQNPQq2N8tW+0dw35XNNJtLlkdUSCGLzjqeoKwhgEMIYNbcSeaRRUbIGX4uPEnmnqh5ZHaMXkeQ1g6SeCIl4XANzNJb+cfoeoae268/wBsmbraOexNy1h05Gw9y9NgiEELIm8GNA7V5dtZLvto6wi3kuDe4L1cc12eXO7u3BNTY7lZWuZT4jazKs6NmPISdB/vd6hOhlpKh9PURuimjNnMdxCh21tZWbMcqY4o4auKGvgYLNbUMu5o6GvGoWssPrElJuCEgtBKlskwestu5ZsOlPxZftsXZmHlD0gpFVhtbTRCfdien5T07t4zvHD02XOxVNnN9NElpMjrX06UgmwyjnxKW0ZYienRabNTuuQB5o4JpKdr6ElVkKbC3eMA7ioSm4e8Z8hPYpVh5j5IjY3UuGs5O0S3Q5gmXU4vwWfLadHUg63UyKoBHFUm6ezgUCSRp0JHYp0tdTQ+EADUpt1U3kVTNkldxcuSSFrC66dKXJaTYnFSRGR7rm3kt5krJzTPnmfNIbve4uKQ97nuzOJJPShouV1nZzt2mUjL9OpsrmjOSx9Paq2kZo3S3NWAOVg14aLcYrTQQTYls5V0UDt3LIzKx97ZzcHKe3h6V5vIx8cjo3tLXsJa4HkQt7BUVcWytbLQ1G4mheJM4AN28C3qOqxJjc5xc4kuJuSdSSueV7rJ2RrFcsVK3J6EblYVHBISw8p3cnoXNypoN7wo3iU6Oyac2yaC94jeJoBONZdTUAXlJJJTojXd0puCPqlAkJ7dI3SvUECQru9KVukkxp1A3qN6m3Cy4BdaDu9KN4VxrLpwRIGi4lIN1J3K5uUDAuEsPITm5Xdygb3hRvVY0eCzVMJqZnspKJvnVE2jT1NHFx6gnxXYbhxthlGKmYf7VWNzelsfAdpuU0I9FhOIV0e+igLKcameZwjjH/MfqUnJg+HG9RO7E5x/VU92Qg9bzq4dgVdXV1XiEu8raiSd3LOdB2DgPQoxWtJtMxHFqvEWtjlc2OnZ5lPEMsbOwfWdVCa0uIaOJNgjmp+ERCSsJIvu43P9PD600L7A6PwnCa2Bo14N7baJqjjmjALLFvNp4hW2x7R/pTOwp2emEGITNAs1xzD0/wAFcuTt3dePv2Rm18jLZ43J2OummH2uIkdadlpw5ocAiniLTdui5uncRUkkx+3nT5LeCtaaBsTQGiwSIW2CkBwARTlw0apOFtNZXvqT/NQeSzrceJ9A9qrcQq36QQ6yyHK0da0lDStoqOOBuuUanpPMrWE3WM7qHybAk8l47icm/wATq5b3zSuPrXq2M1HguFVM17FrDZeOkkkuPEnnzXpwealLrgHNIXB5XBKHFdWUfmn6SsqaGXe0k8kEnSx1r9vT6U09tnWSDxWWiA0ueGjjzTkxFw0ea0cV2MCOMu5n1po6m3euToQfN6ykEcAlvd5VhySL6qo4utJBuOS5ayU3ghF5R1BlibmNypOW6rMNuGdR4dRVozVc66OFgsmnRi6ftbguEIiORYqJXPtE4DmrBwFlV1+ugWoiuTkIu5IsnqcWN1tlY09mtv1J4SeQQenRRmOOvRl0XHSC2QHnr2rcZq5wDEWw4gYJml9NUAxSs6QedufFQ6/D/Aa6elLs26eWh3SOR7knCXBtZA8nKWvGo7VY7Rjd47Wjpkzd4B+tY5JpYqDGFzIEOek51y2bLEYXTCElr0+11wqqJLFYKFK2ytJhoq+bigYYNVJjZdMR8VNiGi5Z0dEa7uk6Aurj1KZ3aN0nlxN0NbtNvjUpNyDRWZCvkbZIY3VPTJEfFejFEmKO6kth0SIApTSAFoNbnqRuepPghBIQMbkdCmVbqPA7QyU0dZiJaC9susUF+DS0ec63G+gT+HOjpmz4lMwOjomh4aeDpCbMb36+hZmSWSeZ8sri+SRxc9x4kniVZNlSK6vqsRmEtVKXlosxoFmsHQ0DQBRwFxdutshId0JR0C5wCUJA1V5s/DmjrZbebGGj0k+5Uo4rWbL0758HqGxi7nzhvc0e9PoJuEB9NRuljcWull1IPxWjh3n1K9xqG7o5wBqLXHPmEw+kZBTxxN82Ntu08z3qxw58ddSbiXV0YyEdXIrnlNxvG6u1dC0PYAeNlx0OQ6aJ/cOpp3Ru1twPSEuQAtXDT0bMMfYalIqKoMYdU1M7LfVV0hkqJWwx+c42CC32apjVVkldKLtZ5LL9PM/x1rUqHhtMyioo4W/FGvWpV12k1Hnyu6zW3lUYcI3QNjIQF5troFrdvKzfVkcANwzVZPXUrvj4c6Gm2oXDJrpp1oXeI1WkIOuqDxRY8kHtUU3K+w6/YkXys6ykjiS5Jcblcm3CUBdAugixsVQEXITrI+Vrnp6FyMXcFaQUwyA2upa1IVSxZIrKXHe1vSkRsy8OSdDbHqXPbTpKSTfRLyroYmwxIcrVXVIswucrCXypCBwCq8RlF8jfStRKhcSpULMwuAogKsKbyQR611ndzpMjy0Wb0cVGDy11+KkVDcriDpz9CjObpe9z7VfAucKq4WVcL3+Tkddw5EKy2ohLcQNa056esAkjk5Xtq2/SFlonWHNXWB7QVGFuLLiWmOronAEX5kX4FMp1JrSFxRZXeKYZHNG7E8JAfROAdJEw3dTki5BHQqfkuGgjgnY3JspbEC5Doq+bip7/ADVAm4qtG4+KmQ8FDj4qZDwXHNUgIQkucuIHFJDtUhzl1nFa0HRwSZOCUOCTJwWZ5EKZNx8U5Mm4+K9OHhE+Dgni6yZh4J1y1VjoeulyaXbqNaSsWfutm6KIf7TUSTOP5FmgesqiCucc+4uDfkz/APUKpLrpj4Yvkq6Lrl0XWmXTxAQUnmF0oOtW/wBh/IwOd3M1BI/NaF5+1brZGQMwNwvxlcfYpfCr2U5zZIw98dJVvkkNg5uW/LimGTfbOKVI9tyDwKyLioDamIWsHDVrlVTTFl2O0cOISKOYsLmNfYt5HgQmcTl3rbssJgbEE8QsZY7dMMtdqhVdQNdVYbOUp30lVK21hkYD18T3e1QxG2CO/nPPElXFLIIadjL3NrntSY67rlnuaiwNVuZAx7rtdwPR2pyWfJE51+AuquWRrwblVtZiEkFPJGHAsIPHktuTIY1UmqxOaS97Gyg9XBcLi95ceZugnRdYy7xPH0IvpYpI17EX0V2O6WXOC4TyRdBGcUlXfwlH9h4N+i/vR8JR/YeDfov71x22puSSrv4Sj+w8G/Rf3o+Eo/sPBv0X96bFVBcuaBxV1StfuwU2NpbG4wTBv0X96W3ayZos3CcJA6qY+9S92pdJjG5na8kp7bAWUIbXTjhhWFfo5/aXfhfUH/0vCv0c/tLOmuqJzG3TjmZWEqtG2FQOGF4UP/jn9pdO2FSRY4XhRH+HP7SaOqItbWtgDmMIMh9SqXkmxJuTqVc/CX/gmDfov70fCX/gmDfov71qdmLdqVvnBT47hgI4jRS/hL/wTBv0X9678Jf+CYN+i/vW5lplFlAkZnHFqKbDpp9czWDlfj3KUNpiP/RcG/Rf3pY2slFrYThIt/7Y+9TPK35Vk+6LNg9Qxt43sf1A2PrUOSKWB15I3M1tqND6VcHa+c8cKwo//HP7SHbXzuaWuwrCS08Qac2/WWMcs55W6Q8PxKegniqKOUxyN8k8wR0EcwrDEqjD6yFlXSRmmqHutNTDzAbXzN6ur+DF+Ev/AATBv0X96j1uNOrGNa3D6Cmym+anhyE9R14LpllMozp2907GFWiskHxWdxSxiMo4Nj7j71z0aWMg8lV83FcdiEruLWdx96ZdO53EBVS4+KmQ8FXCQjgAnW1cjeAb3LnljaLPkkOCg+Hy/JZ3H3o8Pl+SzuPvXP28lS8qU0WULw6X5LO4+9Hh8vyWdx96vRkLEJMnBQPGEvyWdx964a6U8Ws7ipOPILmTcfFNunc7iAuNlc06ALtjNItIOCeI0VWytkZwazuKX4ym+TH3H3rSyp+VGVQPGM3yI+4+9HjKb5EfcfeppdrPH/IwrBmHiIpXd8rlSXUivxKavbTiVsbRTxbpmQEXFybnXjqol1qMl3RdIzFGYq7Qu+qCUi5RmKbDjStXs5UZMLLb/wBY76lkMxUylxSeliMcbWEE31B96mxsW1NpBqnZanXisb46qb3yx9x9667HKp3FsXcfeorU+GESjJq5KEzi8vebuWUjxuqjzWbFrxuD70rx/V/Ii7j70GqqJzIwNZx9iliq6TqsT48qr3yxdx9674+q/kxdx96DZPqtPOVHjNYRTvaDq7ye9VBxyqPxYu4+9RKislqPPy+gKhQOi6So+8d1I3jupa6k0fzaFF0xvD1I3jupOo0eui6Y3h6kZz1J1GiUIQsKEIQgEIQgEIQgEIQgEIQgEIQgEIQgEIQgEIQgEIQgEIQgEIQgEIQgEIQgEIQgEIQgEIQgEIQgEIQgEIQgEIQgEIQgEIQgEIQgEIQgEIQgEIQgEIQgEIQgEIQgEIQgEIQgEIQgEIQgEIQgEIQgEIQgEIQgEIQgEIQgEIQgEIQgEIQgEIQgEIQgEIQgEIQgEIQgEIQgEIQgEIQgEIQgEIQgEIQgEIQgEIQgEIQgEIQgEIQgEIQgEIQgEIQgEIQgEIQgEIQgEIQgEIQgEIQgEIQgEIQgEIQgEIQgEIQgEIQgEIQgEIQgEIQgEIQgEIQgEIQgEIQgEIQgEIQgEIQgEIQgEIQgEIQgEIQgEIQg/9k="></p>
<p><div style='text-align:center'><iframe width='564' height='311'  frameborder='0' alt='law firm bookkeeping in nevada' allowfullscreen class="lws-optimize-lazyload" data-src='https://www.youtube.com/embed/cQVi1TJY3uQ'></iframe></div>
</p>
<p><p>I hope you found the information helpful as you navigate this challenging time. Divorce can be overwhelming, especially when financial complexities are involved, but you don’t have to go through it alone. My team and I are here to provide the support and experience you need to move forward with confidence. Forensic accountants are crucial in identifying discrepancies between what is reported and what is reality. Hidden assets are frequent in divorce cases, especially when significant wealth is involved.</p>
</p>
<p><img class="aligncenter lws-optimize-lazyload" style='display: block;margin-left:auto;margin-right:auto;'  width="256px" alt="law firm bookkeeping in nevada"/ 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"></p>
<ul>
<li>They also protect your long-term financial future by disclosing and appropriately valuing all assets.</li>
<li>The basic structure involves applying a percentage to gross monthly income, with caps based on income tiers.</li>
<li>In addition to keeping clear records, your State Bar will also ask you to run regular reconciliation, and in particular, regular three-way reconciliation.</li>
<li>Staying on top of receivables is essential to the financial health of your business.</li>
<li>TimeSolv combines these essential functions with reporting, trust accounting, and project management tools to help you run your business more efficiently.</li>
<li>As a full-service digital marketing agency, we take a holistic approach to digital marketing, equipping firms with a diverse portfolio of services and professionals to help them achieve their growth goals.</li>
</ul>
<p><p>Many entrepreneurs in this sector don’t consider law firm bookkeeping a  key task. They handle financial records only when they have time after court sessions. It is the wrong approach, as reliable bookkeeping and accounting are the foundation of long-term prosperity. Professional bookkeeping for law firms enables them to operate in accordance with current regulations and to correctly choose future development strategies. Forensic accountants are financial detectives who dig deep into financial records to uncover hidden assets, unreported income, and economic mismanagement.</p>
</p>
<ul>
<li>We take the time to understand every aspect of your tax concerns and handle every step for you, from filing forms to prompt communication.</li>
<li>This includes bookkeeping, payroll, billing, trust accounting, and financial reporting.</li>
<li>Depending on your service level, it may include client or matter profitability analysis.</li>
<li>They dig through records to uncover hidden assets, unreported income, or financial discrepancies.</li>
</ul>
<p><p>Our Accounts Payable service offers a streamlined, organized way to manage your accounts. We build a queue of outgoing payments and send them to you for your approval. Your banking activity will be categorized and reconciled every month for accurate financial reporting. Companies are regularly hit with audit requests as they struggle to untangle complex tax codes.</p>
</p>
<ul>
<li>Miley Law Firm helps Las Vegas parents protect their rights and secure child support outcomes that reflect their real circumstances.</li>
<li>These guidelines are based primarily on the paying parent’s gross monthly income and the number of children involved.</li>
<li>We are now hopeful again and can enjoy talking about our dreams together.</li>
<li>Law firm accounting solutions include services like trust accounting, billing, payroll, financial reporting, and compliance support.</li>
<li>In order to embark on the task of selecting appropriate bookkeeping solutions, it is imperative to undertake a comprehensive evaluation of the specific requirements pertinent to your law firm.</li>
<li>As America’s top bookkeeping service provider, we work with thousands of business, and we’re experts at producing accurate, reliable, and tax-ready financials.</li>
<li>Our team is ready to learn about your business and guide you to the right solution.</li>
</ul>
<p><img class="aligncenter lws-optimize-lazyload" style='display: block;margin-left:auto;margin-right:auto;'  width="255px" alt="law firm bookkeeping in nevada"/ 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"></p>
<p><p>We follow strict state bar requirements, including three-way trust reconciliations, proper segregation of trust and operating accounts, and meticulous client ledger maintenance. Our process also aligns with IRS standards for expense categorization, revenue recognition, and documentation to ensure your books are audit-ready and fully support your tax filings. We stay current with regulatory updates and conduct regular internal reviews to maintain best practices. These law firm accounting solutions protect multi-office firms from financial risk and compliance issues. Outsourced law firm accounting is especially helpful for firms that want to focus on legal work instead of managing accounting staff and software.</p></p><p>The post <a href="https://senegalestates.com/2023/12/18/outsourced-law-firm-accounting-proven-smart-choice-45/">Outsourced Law Firm Accounting:Proven Smart Choice for Multi-Office Firms</a> first appeared on <a href="https://senegalestates.com">SENEGAL ESTATE</a>.</p><p>The post <a href="https://senegalestates.com/2023/12/18/outsourced-law-firm-accounting-proven-smart-choice-45/">Outsourced Law Firm Accounting:Proven Smart Choice for Multi-Office Firms</a> appeared first on <a href="https://senegalestates.com">SENEGAL ESTATE</a>.</p>
]]></content:encoded>
					
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			</item>
		<item>
		<title>Accountant and Tax Advisor</title>
		<link>https://senegalestates.com/2023/11/08/accountant-and-tax-advisor-2/?utm_source=rss&#038;utm_medium=rss&#038;utm_campaign=accountant-and-tax-advisor-2</link>
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		<dc:creator><![CDATA[Ibrahima Dialllo]]></dc:creator>
		<pubDate>Wed, 08 Nov 2023 15:33:24 +0000</pubDate>
				<category><![CDATA[Bookkeeping]]></category>
		<guid isPermaLink="false">https://senegalestates.com/2023/11/08/accountant-and-tax-advisor-2/</guid>

					<description><![CDATA[<p>Get caught up and keep your books with Xendoo’s U.S.-based experts. Our flat monthly rate is what a traditional bookkeeper might charge per hour. Small businesses today need a strong network of support &#8212; from advice about tax issues and employee benefits, to assistance with technology and marketing. Simple, Flat-Rate Accounting Services for Fort Lauderdale, [&#8230;]</p>
<p>The post <a href="https://senegalestates.com/2023/11/08/accountant-and-tax-advisor-2/">Accountant and Tax Advisor</a> first appeared on <a href="https://senegalestates.com">SENEGAL ESTATE</a>.</p>
<p>The post <a href="https://senegalestates.com/2023/11/08/accountant-and-tax-advisor-2/">Accountant and Tax Advisor</a> appeared first on <a href="https://senegalestates.com">SENEGAL ESTATE</a>.</p>
]]></description>
										<content:encoded><![CDATA[<p><img class="wp-post-image lws-optimize-lazyload" style='display: block;margin-left:auto;margin-right:auto;'  width="259px" alt="Bookkeeping Services in Fort Lauderdale"/ data-src="https://www.bookstime.com/wp-content/uploads/2021/08/d0d0dbfc3f.jpg"></p>
<p>Get caught up and keep your books with Xendoo’s U.S.-based experts. Our flat monthly rate is what a traditional bookkeeper might charge per hour. Small businesses today need a strong network of support &#8212; from advice about tax issues and employee benefits, to assistance with technology and marketing.</p>
<h2>Simple, Flat-Rate Accounting Services for Fort Lauderdale, Florida Nonprofits</h2>
<p>Aligned Solutions is seeking a Senior Accountant for a well-respected company. We are seeking <a href="https://www.google.com/search?q=bookkeeping">bookkeeping</a> a detail-oriented and proactive Senior Accountant to lead and support initiatives that improve the efficiency, accuracy, and scalability of our accounting close and accounts payable (AP) processes. You’ll play a hands-on role in documenting workflows, identifying improvement opportunities, coordinating cross-functional efforts, and ensuring timely execution of action items.</p>
<p><img class="aligncenter lws-optimize-lazyload" style='display: block;margin-left:auto;margin-right:auto;'  width="253px" alt="Bookkeeping Services in Fort Lauderdale"/ data-src="https://www.bookstime.com/wp-content/uploads/2021/08/78025b93fa.jpg"></p>
<h2>Country Product Manager jobs</h2>
<p>We provide secure and efficient virtual bookkeeping services, allowing you to <a href="https://www.bookstime.com/bookkeeping-services/fort-lauderdale">bookkeeping services fort lauderdale</a> manage your finances from anywhere. Full range of services including bookkeeping, tax preparation, and financial planning. Focus on your business and let Aenten handle the accounting operations.</p>
<ul>
<li>You’ll need bank statements, receipts, invoices, payroll records, tax documents, financial statements, and loan statements for accurate bookkeeping.</li>
<li>All the software used in the office is cloud-based, secure, and reliable.</li>
<li>As your strategic partners, we are committed to guiding you through the complexities.</li>
<li>As a result, they end up losing profits and have no idea where they stand currently.</li>
<li>Step into our office in Fort Lauderdale, FL right away for a free small business consultation on what kind of assistance you need with your accounting books.</li>
</ul>
<h2>Interested in our fractional CFO or tax services?</h2>
<p>Your actual pay will be based on your skills and experience — talk with your recruiter to learn more. QuickBooks can be an <a href="https://www.facebook.com/BooksTimeInc/posts/pfbid09CKzEqw4eJuRouYHt4HX43ahAby625A51jXFxxi6UTFu4iBYxjRuUFMc3UQEZqVvl">Balancing off Accounts</a> enormous help in keeping your financial functions organized. As Certified QuickBooks ProAdvisors, we can get you started by setting up your system and training your staff, and keep things running smoothly by providing on-going support.</p>
<ul>
<li>Enjoy the convenience of having your taxes seamlessly handled alongside your books.</li>
<li>Our company is known in Fort Lauderdale, FL for providing bookkeeping &#038; accounts management along with Payroll Management.</li>
<li>Running a business in Fort Lauderdale comes with enough complexity—your books shouldn’t add to it.</li>
<li>We provide secure and efficient virtual bookkeeping services, allowing you to manage your finances from anywhere.</li>
<li>For that reason, we do not offer a cookie-cutter solution to our clients but focus on every company’s budget constraints and bookkeeping needs.</li>
<li>You also get detailed financial reports at the end of each month.</li>
</ul>
<p>For business and company owners who want to step up, Fort Lauderdale Bookkeeping and Accounting are ready to help you with your Quickbooks needs. Our service includes Quickbooks installation, setting up of chart of accounts, training for billing  and invoice setup and support for your inquiry. Like our manual bookkeeping and accounting services, our company promises full support in terms of Quickbooks operation. If this is your first time using this application as your financial system, you can rely on us from setting up your account to supporting and answering your questions regarding the application. Our expert Fort Lauderdale, FL based accounting firm offers full service accounting, bookkeeping, payroll, and tax services for all types of small, medium, and large corporations.</p>
<h2>Services offered in our Payroll, Accounts Payables, and Advisory services sections</h2>
<p><img class="aligncenter lws-optimize-lazyload" style='display: block;margin-left:auto;margin-right:auto;'  width="252px" alt="Bookkeeping Services in Fort Lauderdale"/ data-src="https://www.bookstime.com/wp-content/uploads/2020/10/fica-tax-2020-visual-min-300x200.jpg"></p>
<p>We’ll find accounting solutions that perfectly match your needs and will formulate  a tax planning strategy that takes advantage of all deductions and provisions that apply to businesses like yours. Our cloud-based bookkeeping gives you secure, real-time access to your financial data—anytime, anywhere. Pilot is a provider of back-office services, including bookkeeping, controller services, and CFO services. Pilot is not a public accounting firm and does not provide services that would require a license to practice public accountancy. Aenten is the leading online Accounting &amp; Bookkeeping for small businesses in every industry. Our services enable businesses to minimize tasks while maximizing tax savings, which lets owners focus their time and energy on growth while we handle the rest.</p>
<p><img class="aligncenter lws-optimize-lazyload" style='display: block;margin-left:auto;margin-right:auto;'  width="258px" alt="Bookkeeping Services in Fort Lauderdale"/ data-src="https://www.bookstime.com/wp-content/uploads/2021/08/f36545329f.jpg"></p>
<h2>Why Do You Need a Bookkeeper Fort Lauderdale Professional Team?</h2>
<div style='text-align:center'><iframe width='569' height='314'  frameborder='0' alt='Bookkeeping Services in Fort Lauderdale' allowfullscreen class="lws-optimize-lazyload" data-src='https://www.youtube.com/embed/a3GqDaIw8pA'></iframe></div>
<p>Our platform enables Fort Lauderdale, Florida business owners to automate data inputs from the majority of main providers, eliminating common errors. We work hand-in-hand with merchants such as Gusto, Stripe, Shopify, and Square —ensuring your financial records in the bustling business climate of Fort Lauderdale are always pinpoint accurate. Get your bookkeeping, income tax prep, and filing done by experts—backed by one powerful platform.From startups to agencies, Bench works with Fort Lauderdale small businesses.</p>
<ul>
<li>An outsourced bookkeeper will take over all of your bookkeeping tasks remotely.</li>
<li>Luis R. ReyesPartner, Regional Market LeaderAs Fort Lauderdale’s Regional Market Leader, Luis is responsible for overseeing relationships to ensure a coordinated and seamless service experience for clients served in the market.</li>
<li>Xendoo’s online tools work with your platforms to give you up-to-date financial reports when you need them.</li>
<li>Tailored financial strategies to meet the unique needs of your business.</li>
</ul>
<p>Milbery &amp; Kesselman, CPAs, LLC, a Fort Lauderdale CPA firm, can be a trusted partner in that network. Join over 35,000 US-based business owners who have streamlined their finances and have grown their businesses with Bench. The magic happens when our intuitive software and real, human support come together. Book a demo today to see what running your business is like with Bench. Ideally, your books should be updated weekly or monthly to ensure accurate financial tracking and smooth business operations.</p>
<p><img class="aligncenter lws-optimize-lazyload" style='display: block;margin-left:auto;margin-right:auto;'  width="253px" alt="Bookkeeping Services in Fort Lauderdale"/ data-src="https://www.bookstime.com/wp-content/uploads/2021/06/9d61a749-af8f-4d78-887a-06ff1114785b-300x200.jpg"></p>
<p><img class="aligncenter lws-optimize-lazyload" style='display: block;margin-left:auto;margin-right:auto;'  width="250px" alt="Bookkeeping Services in Fort Lauderdale"/ data-src="https://www.bookstime.com/wp-content/uploads/2021/08/d851c8f817.jpg"></p>
<p>We Use Quickbooks, Sage, Zohobook, Quicken, Xero and Other. I have been extremely satisfied with the services I have received from Sara. She is knowledgeable, super helpful, timely and so patient with me. I feel confident knowing that she is handling my account.</p>
<p>Utilizing state-of-the-art software for accurate and efficient financial management. Our experienced professionals provide knowledgeable and reliable financial guidance. From the first day I started using Aenten I was very pleased. I have my very own tax advisor Navy who is always a pleasure to talk to and work with. Our conversations are always fun and I enjoy when we have meetings scheduled. She is very knowledgable and helps me with any problems I may have.</p><p>The post <a href="https://senegalestates.com/2023/11/08/accountant-and-tax-advisor-2/">Accountant and Tax Advisor</a> first appeared on <a href="https://senegalestates.com">SENEGAL ESTATE</a>.</p><p>The post <a href="https://senegalestates.com/2023/11/08/accountant-and-tax-advisor-2/">Accountant and Tax Advisor</a> appeared first on <a href="https://senegalestates.com">SENEGAL ESTATE</a>.</p>
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			</item>
		<item>
		<title>Legal Billing Software &#038; Time Tracking Software for Professionals</title>
		<link>https://senegalestates.com/2022/09/07/legal-billing-software-time-tracking-software-for-19/?utm_source=rss&#038;utm_medium=rss&#038;utm_campaign=legal-billing-software-time-tracking-software-for-19</link>
					<comments>https://senegalestates.com/2022/09/07/legal-billing-software-time-tracking-software-for-19/#respond</comments>
		
		<dc:creator><![CDATA[Ibrahima Dialllo]]></dc:creator>
		<pubDate>Wed, 07 Sep 2022 16:05:30 +0000</pubDate>
				<category><![CDATA[Bookkeeping]]></category>
		<guid isPermaLink="false">https://senegalestates.com/2022/09/07/legal-billing-software-time-tracking-software-for-19/</guid>

					<description><![CDATA[<p>Good recordkeeping is imperative for both financial transparency and legal compliance. Industry-leading attorney billing software like Bill4time helps legal professionals record time, track expenses, and invoice clients accurately. Trusted by law firms everywhere, Bill4Time simplifies legal time tracking and billing with a proven, powerful solution. See why firms like yours rely on Bill4Time to streamline [&#8230;]</p>
<p>The post <a href="https://senegalestates.com/2022/09/07/legal-billing-software-time-tracking-software-for-19/">Legal Billing Software & Time Tracking Software for Professionals</a> first appeared on <a href="https://senegalestates.com">SENEGAL ESTATE</a>.</p>
<p>The post <a href="https://senegalestates.com/2022/09/07/legal-billing-software-time-tracking-software-for-19/">Legal Billing Software &#038; Time Tracking Software for Professionals</a> appeared first on <a href="https://senegalestates.com">SENEGAL ESTATE</a>.</p>
]]></description>
										<content:encoded><![CDATA[<p><img class="wp-post-image lws-optimize-lazyload" style='display: block;margin-left:auto;margin-right:auto;'  width="250px" alt="law firm accounting"/ 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"></p>
<p><p>Good recordkeeping is imperative for both financial transparency and legal compliance. Industry-leading attorney billing software like Bill4time helps legal professionals record time, track expenses, and invoice clients accurately. Trusted by law firms everywhere, Bill4Time simplifies legal time tracking and billing with a proven, powerful solution. See why firms like yours rely on Bill4Time to streamline their operations and get paid faster.</p>
</p>
<p><div style='text-align:center'><iframe width='567' height='312'  frameborder='0' alt='law firm accounting' allowfullscreen class="lws-optimize-lazyload" data-src='https://www.youtube.com/embed/NhRPsoyu7Rw'></iframe></div>
</p>
<p><h2>tips for managing 1099s for lawyers</h2>
</p>
<p><p>Additionally, every state has different regulations around exactly how trust accounts should be handled as well as special record-keeping and reconciliation requirements—more on that below. Outsourcing also brings the advantage of scalable services, adapting to the firm&rsquo;s changing needs. With experts handling the finances, law firms can achieve a higher level of financial accuracy and strategic insight. It requires a deep understanding of both legal and accounting principles.</p>
</p>
<ul>
<li>Legal professionals often juggle case preparation, court appearances, and client relationships.</li>
<li>Shipping Label Data Entry Clerk responsible for creating and verifying shipping labels remotely.</li>
<li>Save up to 80% on payroll with fully vetted global contractors—compliant and productive from day one.</li>
<li>Maximizing software adoption involves thorough training and continuous optimization.</li>
<li>Their expertise ensures compliance with industry regulations and ethical standards.</li>
<li>The best business decisions are made with current financial intelligence, not six-month-old data.</li>
</ul>
<p><h2>Billing that values your hard work</h2>
</p>
<p><img class="aligncenter lws-optimize-lazyload" style='display: block;margin-left:auto;margin-right:auto;'  width="251px" alt="law firm accounting"/ 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"></p>
<p><p>The chart will include a list of your accounts and transactions for each. As your firm expands, so does your volume of financial records and transactions. Hiring a bookkeeper can help manage this influx and ensure everything stays organized and accurate.</p>
</p>
<p><img class="aligncenter lws-optimize-lazyload" style='display: block;margin-left:auto;margin-right:auto;'  width="252px" alt="law firm accounting"/ 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<p><h2>Trusted by 20,000+ lawyers worldwide</h2>
</p>
<ul>
<li>Additionally, every state has different regulations around exactly how trust accounts should be handled as well as special record-keeping and reconciliation requirements—more on that below.</li>
<li>An expense tracking tool can help automate this process so you never miss a deductible expense.</li>
<li>Cloud-based solutions, which dominate 68.8% of the legal case management software market in 2026 (CoherentMarketInsights.com), offer enhanced accessibility, security, and collaboration.</li>
<li>Legal bookkeepers and legal accountants work with your firm&rsquo;s financials with the shared goal of helping your firm financially grow and succeed.</li>
<li>Note that all IOLTA accounts are trust accounts, but not all trust accounts are IOLTA accounts.</li>
<li>At CoCountant, we help law firms maintain accurate, ethical, and compliant trust accounting practices.</li>
</ul>
<p><p>Trust accounts are tricky because they are operated by the law firm but they technically hold clients’ money. Only then can a law firm transfer money out of the trust account and into their operating account. Not all law firms use credit cards because having a line of credit or a business loan will provide better loan interest rates. Professional accounting services can also provide tailored guidance, helping you select and implement the right tools for your firm. By selecting software that aligns with your firm&rsquo;s needs, you enhance operational efficiency and ensure sound financial management practices. By partnering with a CPA experienced in law firm accounting, legal professionals can ensure compliance, streamline operations, and unlock long-term financial success.</p>
</p>
<p><img class="aligncenter lws-optimize-lazyload" style='display: block;margin-left:auto;margin-right:auto;'  width="259px" alt="law firm accounting"/ 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DYUFLGchvue9a20P4tdLTLtI0NxHmuC2XtzyHHHweeK8rZC99wOYim2OhHqIKVMd8adcyNVQpc64XFbs1taj8Pvy8ncpA2wBWoOEnF3TN/euHh34rvF7S+qCpuDLXjMCUr+rIPYE96ifEDM1zwu4hN2AsOvPOrQ/aH2kFxue2o/IE4GDkEA5p5pngzpPhM03xy8TC27ZIlyRKsmjYaiX3nSctlzukE79cb0z+q5M8Yzz5dz4SA0T/AEd3FGVxMmWjUUwWnSUNa0PXeO+SuXHVvyJHunrTTX/HbTmmgeAnB2K7ofRbD6rbdLw03/8AeMqQNucq+rlP3qJ4teL7j1E4s27Ub8xNnj2lLb8KwwnkrjeQcYQ8d+ZagBnfbNTHiE0Hp/i1oZjxQ8LmEmHObDWqra0Pmt0ju7gdBnuKpuzfO27gaB4c8S9ScG+IzGrNKTmDMtssoeDa8omN5+fmB2KVDpXQPHPw+jjQ1ZuPHh304u4wtZOcl3tMdWFW+b+MkdhnrWsOEnBvXviA+BsNssNvt9jsx5pmqlt+S3Ejp/CtR2WfyJrcGpvEZpfw86LkcDPDVcHZzi3FOXbVb6s+a8dlfDp/8qlWJylcyZ0Mjh34E0KvWobirV/E+4xg05ZoLuGLc0eqVkHdQGetdo8EuLmneJmlIGrtPvJ/Z84cslnmyqG9+JBHYZrxolzZc+Y9cZsyQ9Ikr8x151ZU46vOSSo79e1b38InGq+8MuI0KyIQ7Ls+oX0xZcFA5ipZ2S4hI6Y7mpt4JDOlKkuD15CTjcg+mPSjJJFQtkmraV+ypRPMkczC1dVpO4B9xUzlQOMY/wCNS/RsTcrYJUfSsC1dtqwEk0JGagsuhvc7dAu9sk2q6RUSYctlUd5laQoLQoYKcH715K+LPw5zuAeu1iA267pi9LVItT/LkMqOSplZ9hnFeuoScbYqlcYOFGm+MWgbnobUjCfLlIJjSSnKo72PlWk9iDg+lPErljU40zxJ/eDuKHKx3q18UOGWo+E2tLjofVUZbU23PciFAfLIZz8roPoR1qrJbB6injIwytOgRzAf1hH50m80o4POcEUtyp/hoAnK8EbAdKBWV64R1FR5TuO9RsefPtUtudClPMSWDzMONOFC0r9QobirJMj5SopT1qAlw1gk4qnJFN1JWi/G2luXDOpeC/8ASDa20hAY07xMhnUNtbwgTEHlmNJHYgfV967A4c+JngbxKaadsmv2oktYHMxPIZeQT2z3ryFebUhfMNlDuOtIlbjKg4FKSpJyCk4OfuN64eo8PptS90eGdnB5XLiVT5PfO2yIciIlcS+Imtnopt5Cwfz6068psjCnpAB7gJNeEVo4ka9sCkqsesb1BAH0tTFkfookVaWvEtx5ab8lHFXUIQBjHmtH/wCGsb8FJfxka15XF+HtVO/ZkVkuyJvKlO6i64lAx71qviF4h+DfDiGtWo9cW1twZIjxnfOeP6dK8hrxxR4j6hWp2+a3vswns5OUkH8k4FVtch19SnHXlKWo5KlqK1H8zk1Z/wBAi6+Riy8vFfxO1+Lf9Ild7iiTZuE2nkQml5b/AGpNPM8c9wg5AqW8Fmko2slXvi1q3U1zlapuTb0a3qTIUBgj6Vb+vauE2ipSipRyT1Jrffhk4x2vhlJusS+S5iGJikOMoSf3bax+IdxU1mijp9LOOmX2oXS66WXUL5n9TvTg8YMHWKNTXW5i2WqBaXI+oUzAW0MOgnBydifeqhxou/CTxD8N9Sq0xe0u3TRL6ZMCQ7gKeYyOYo9U5URj2rVzusJfij19c+EGqtROWO1TYATpyVFIaYlTQkKT8QRuokbY6e1asc0hedDXeRpK5OvMu21RivBPyKIz8wOMZGc1m8T4vJCMJN1J8s0+S1sHcVzEmrFajHjpdZuGEqGcdTVqhtLQ2lz4xJGd+YVWIcZmP+5afSoDsScgetSbaitsJVMBSk4Ge9e2j9FT7PNOuo9FkWDyhxiU2P4spzTqAC4kiU+26M/KEoFQDSXsYRNQUYGRtTqLIkIdKUOtqGOlNuHj0T6ILilEKisOpHzYwM0oiM4Ulz9jA+gBxmopm4OjOY5WogdFGpGLdJYaSCy4AQcIz3o7hh6200h4OO2pLYxunzDgmjLSl4hTdrXhRwQl5Qx79aQ/a68gLhrWjue/2rG7w6AvmjupST3wMCpuAHW1yKWkxZAUBgEuE0aPcGEow4++2Oits70Krs0pKi1HdQFHIB3pMTY5yPNCFFGw5am4gczW1E4mHAPUilFynQG3GpCFI6Dl6k+4pNo+dHUC4yvHbABofh4yW0IRkc6hnlwT70I9hMJdD3M6lSSvf92vP8qM4GPLVzsdSCCQQTWKtiXgVIcCUpOAc70Cmnm+VDUhTih0BTzUzkDaSunJJjXy3zIdzFvUh9P79ZylvJwVEHathT9ca1Z1JK00jVEaZHjAlD6WUEPJAyCNq1W55ieXzmmglXyq50YBp5cVR5lthzG0rbcA8l5bYI3HT+VI+WMrRtaLqjWPlsuq1hDjNvs+YELipzzlWOQ46VStTw5tyucq4Tr1HdUFJ89TSQnPpiqs2FLcCGZiyCdyok4qTa049KSSt1Cxzd85qJP0LJ/ooiDFVJZxcFpafdcQpSkpPKEjb9ah5c6Kw/IbQvISdjyCpt3SMmM2FIwsqOd1HY1B3C3S4xWXWgvPWjyiKvQy+LZdSTz8ue+MUQFpPzgqUfUKpJ1h1vJXHVyqHy47U3DLZOMrSaDsjVjlbyy6CkkemTRXHnEqJz1putspPyvK26ZpNXm4/rSTmg5cC7RZUxWd6IqXnqcU3LmFEKTuKAuJPVIpdyBtF/ih/FQiUCfqP60zU4O1B5hPSpuI4tD/AOI9TWfED1pgFHPWj8wpNwfQ+Q8fX+dKoeOev86Yo5f95SgyEkpVkEc2fSkHLRaZL9us1xuUR9xp6QEw2ylRBOd1UAvdzSj4dM1XlIASlPUYHSm1xLkaz2u3NrwopVLX91dP5UzjZIAPYCpLohNIvN0JKhLVknmJBxv60b9ozCpPO+vIJUCD0J6moxCiDgGnLe43oIg95zyJ5lklCSEAnZP2qz6IuEeJdvhnVBLExIQVnqleP/Kqo2kKBBBx6+lWywaYt950/dLi5LeRMi8jcZhtH9Yo+n6UGPEvD0wsoWTDlu8qCSpCUcp/zquameWJbUMDkbDYWQpICsntT+5IsFsk22326zLkea02l9b7jiF+b+IDCgKa6nhKnXd6Xao8hcRSUhtxfTKR8wH2oXQ7VkO2AMfN/OnzWPWmcOK7IBDLal8vU5G1SDdqnjowupdibKYq04B+Kl0ZUdietJNWecjBcaVhRwNxT5q3TkAKDJ5Sk71LosSoUYQsJyDUgyHAkfMn86jGlrCQCT708ZcUcA71LsI/Qp9JGOU08Sp/A+RP6UwbUPtTpp09Cc1Log+aefT9SMj2pwl5ZwCzTNL5SBhOM04DxUMFO1TcQcBa8Z8vpQ+ao/7MUmh7y0BXLn2ofjc/7GoA89+KPBDjfpnjXJncOxcdQHViXHrTeYnzpkxXznkUs/Ty5G/atq8I9KeHTwzawtCOMOq4+oOIs95Jc2L7FqcV05ydubJ61IeJrjBqzwz8PtN8EeFM6Q2l22ZTqNSufzkAD92yofKCa4x1rGhapdXqHh1pvUK4ceIkX+RLJd/11W/Mo9hnJqRM9f7jZPijc4p6P46SL9ra6mW4XlTrFLeV5kd2GrdCW0jYYSQCPatda10zHjWKz8QLTqqBJVfpChJhRCUqtzu5wB1ySM/86uhuC91geK3hurgLrd1A1pp5lUnSl2WML8sdWVHuN8fYU+0TwD4KeGS6W3U/ijvsGbfHpSXIVhgEuIYHNgPvdc4x+mKcGxSfJftB2DTXGbw4WvU/ih+N081pZ0s228POeTKlxwMBCR9SsjNV7SPjg0Fa9WNcLNPaDYsvC2chVrMlKsScK+Xz1kbjOaofj0XrqfrW23S5Xj9o6Hnxm39LLjqPwiEY+ZIT05sZrSnEJvhN/o3aZOg+RF1d5BKZaCg55PIOcv525gvOMY2xRtk2q7Lzxl0Nqzw08WIE2xSF3K1FwXOxTSOZiZHVk+XnoSEncnfcVSoFk134ieKktrS2nnZVwvL4kGKznkjpxgqWrolKSM/lXU/hotUfj9wBuvDnjfEkxdLaWKZNo1O+kNeSFZBQ2pXXAQP1q2XlWj9PeG3UFu8GF5aVMtTnk6jmMp/1+TG6LUFdTnf2xUtiLTxbuuA2t/EZpHw2aC0xw5vDNq4icRLFHCVOqAcat5/h83uQOg9RWufEahnxT8OLf4k9AByTc7PHTbdTWZDnO5FCBgPJT6DHb1rkuM6/c4q9P/DoVJnyvOYmPE8wczugnqVE+vetn+F3iNrPhfxci2W22ORPYvUlNrvFlS0VqlMq2UrA6fc0LvsKnb2xNUKNpESS3NhyJE51bQiSW1khjGy+YH6ieg967P8AB7pS/cGLFqDihxnuMXT/AA5u0Esqtk751XJXYho1N8TuGXhU8J+q5uur0XdSaglO/HWPSq1pW1bHFYX8+BsArHXpTDinfWvGvwVb1ro+J8LrDh9zOS9PNuhQfYI+tCO+Aag8aiai47eKi56+jOaE4b2hrSGgY6j5FthJDSpufxuEb49jWgErU5yjJ/djlSob8o9hR3WSELEhPzFWCVHl3HUH0+1bl4HeGjUnFFDurb9Ob0poa3J8y4XyYfKS433bZz9Sj0zvURnqeRlN4ZcLta8VdRxtK6G08/cZrysLKAfJjI7rWrse+K9QfDT4OdE8CoLd5ujbF81S+kKenOoymMo/haB6Y6ZrUnh18Tnh60LrONwV4Y6Tdt2nHz8OnUTroK58n+JR68pNdS8V+MuiOC+mFaq1rc0JabCkxozR/eyjj/ZjuPemdt0XYoQxJotV8itrYTI+IbaebOQtRCcHsMnrmnNpnpuLJDhCZDeEuI9D615N+IHxRcWuMr8DUEmdIsOkJMlS7NAYk8hV5av6x3G4UNvau4vChxT1PxA4VQdT6kgyG5sB0QvOdbKRPQMAKTnc4Hfoc0u2uS2E03R0kEfrRkI33oyMqHOQBkAkZ6Z7UYEVJFrMAA7UBGdt8enajDc9KHGNxTxF6OdvGH4Z4vG7Ri7rY0ttausLa3ojqRvJQBksL9Qe1eUT0SXFeeizIzsWRGWpp9l1OFNOp+pB/tA7V7xlCRkp2O2Me3+NcFePjwwFC3+OWibdlCsf6QwmU7qP4ZAA9MnmNGkjPlha3o4OQlah8wwfSs5FhRxR07EAKKs/MFAbEetCCrHzEE0TEvxjZ1pZ2xtUfLgLUCQKllrIVg0RRKk8oG1BcXRYueGU+Zb3ELGxqOejKTsU1cpEcr6DNRkq3KO/KapcS1OisONrxsOlE8tz3qbct6vSifs9fpStUydkUGVKGSMmjIjqPVFSyLe5/CadM2tasZSf0pWrJwiJZhunoDU9arKtYxynCtiKkoNkUr6hVktsENqCcdKbZxyRS2u0Mn3LxYjb7zb5jzciC+h5haVEBp1JylQ9D2rrvWdzg8ceGtn49WNpAu8YJtmq4yRlTUkbB4gdlDl/Wub37Q5dba/b0JUoOtHlR35h3rYPg01uNOa0naKurJetOo2VQbrDVuVjcBzH8SSAfsKwarJHTzU0+EdTTReSDi/YqhG5UUoCsfOMU4DKFeWPh0IQfSt4TeAXDvTN7dtV/wBQ3mQnHmtGOwFBxpRJSQcY6bflTxHArhJcgWbTra8W9ahlCZcYBOffas6/qLSXUnTLJeHz1cFwaQjoZSkpe5eXJGBttTmK3Dcc5UHlB2znpWxtUeGbXVpjKumm50HUUEDrDV+8AHcpNaudtVwhPuRXm3GnUHCm3ElK0n0wa6+HW4cyrGzJk0+THGpqiTDQQ4ltDyk8p+Y9eYU/S06pYUy8kJHyjPVPvUCw+rk5FKwoncnqnFOkBSQtKpYKzuD7VsXVmdNdEwpqf5aVIe5l569APfFO2kyENEOOIWVDGCOv2qJCPkHIoq5BuebGabPfEOkKblOpUOiQvJFG0MT7CbkQpwsFkoT1wCDSJMsFK3I3N8u3TPvUHIiXNlBWi5uqHUgqOPyptEuLwdCXnXUHrzE96FkLLyxlO860rQcdDtvSjbaPmW08EBIzjm71BKDrikrTIUtKyTnJNFDTv9bz/MskfbFSyE/zTUtgIeSlHXCup360tHmyI6svJCgfpKRUVDmuqSESFKKk/KkkZFSMd7kUFOL5lDGEgbVCDgzgsBD6spV/EOlTNoLN0Zk21MkpMgBxsA/iTUO+iM/zpUpAJHN6YNFt8Z+DOYmLHK0l0K5kq6CoDc7oudktBZSn4hrmURg7dCKs6I7KEchTjvsmoKOlyPJyXSW3R5qDncg0/ccC8FLq89OtK3RYLyI6eRfKtew2qsXiCpSVqClKPodqnnMpCgp1XT1qtXt9kpVzyfm9zUUueANWiqSVyGXQ2l08qexOcU3MoKUUkDPc0V9ZcWpaXRjBNM3FqBwkDHrUcnYtcDxSULySofrTYgoVkEbU1K1BW2SaLlaT8xIz2oOSAOlFCyVEb0i5jAxSZWegrDsM0u5BA5R1owSOoooOdjRgeXoKVzVEM5TR0oz1oAsk4wKUCiKr3ABQ3TqFGL77cZGf3riU4/s96boWe4FS9gwiYqarHJEYW6fTPQVNwYwYe/PeZeJHk5KGlBpPpyp2GKQYKkdaTbUonnWSSrc+5pZIKtuwqbmRR5Fm1n8Q706aWo7AYHvSCcDANOWCCrlPU9PvR3BcWO2GnHf3aD8yiAB71ZmbzcrSj4O3SS2EJAcIG/P1yP0qJtaRHKpzm6WU4AHdRoElzmK1KzzEqP50Oxkifd1Repa23ZLyHFtLC0qKBkK9aO3qK7hvyS+PL+YhGNhnrUO0d8k05SoYxSS7LR7CmOxipTPKkrGDtT9q6TT1kKqHbUQKdsketLZCVYnSOVOXSeVXMM+tPWrjKCR+9OBnbtvUMyo4xTplZ5uTG2KKf6Btj9pfMck9aetBOAebFRzJT3JzT1pQwMb01oZIeoSk9TmnDSE52Jpo0tAB5s/lThpwZ+UH86Npi+x3yqIHKTsaXbCu6qbpcWOgzSqSsDmKTU6COAVAYSaHLv8ADRUNuODIIH3ofIe/iFLuIcFcBdcWXj1w5c8MvEa5JbugSqRpK7yNzHkZ+VtRO5HTuKp/DvhT4i7Tr3UHCfRFoeZlzEmNd1TWCYPkjbzSskDON+tP+Bvh3vev7tI4wTJT2kNA2eeq5LusgFtxLaV84S2nqTgfar1x98Z+peJ4PDrgsiVb7W4pMd24ob8qbcOUYJKvwpP9oin6M6/WXLW+n7J4EuG9oumibW3fNealbVEVql0B6LBP4g0B09Pqrjq8/wCmPENN54h3e9ftWZGeSm5ee5zSA0v/AGqcnHl83y8oG1by8NXFW0aitVz8NnGl982TUC3GbbNmErctc7JxurdOSa1hqnw68U9M8U3OFESzXCbdFuERVx0qDUyOr6XAsDl5cEZyeoNMRvcbc8NGvLBxc0jI8MPFVReYnZXpW4ODK4ElIzy838J9NutXnhf/AEfc3TtwueseOTiX7RYkLlItlufSqRcQgZ5ztkJOMY5T96grZYeFvgojxrtrAx9WcXiz5sK3tr54tpUUnCl42JFant3iq412vijA4valvUuVMfPmOxHiURn4qlfMhLJ/D1HSiC1HskuLPH3WHHafH4a6YhxdM6PS4tq12KO4Y6Vco285fRSjyjCcDf71UODvFbV3h14lNXuRCejhsCNd7atvlQ/FXlKklHrjJyfStneJrhRYbpZofiT4PtKXpXUbgkTYkX5lWieMKXsncDJGPTFH8PHg+114g5h1zryVcLfp5RClzJOfiZyQPpbSrCiOXO+KgHHkufEXwcXXifqi28S+Aq4KNG6rQmeHn3w2i0PY5nFKBxnByR0ra3DjSnDnh3w81jZ/Dvqq36n4x2qEpydc5Sed5Tg+vyD6AZxgmtHcW/EOi4NNeHrh29J4fcP7TJVan5SSVypS0HCludChJwa5/wCH3Ee9cJOIcTV+kLy46q0zlIS5y8nxccKIw6O4UASCaFElNQaHv+m99uzl7tmq0t3GRf3wh6dcEEyo8rnxnnP0oCtinHTvT/hZrPWvADi/Fu9pBcuEF9MaXESgrFwaV+FKR1BH3rf/ABZ8P8jxIRLLxu8OtmYkx9RYbv8AbQ4ltUOb08zB25Tgk4rpnw0+C7T3Cry9Z8Q3G9S62cCHi88nnZhqT0S3n6sVA7G5bkR0fwI8JtbcQWuLd2RPi2m9NonydNYCGxIPrtsn+zj865b8bOsOKOneJp4dXiExbtFWNTMiw2iO0WYL8dIweYA4cPtXqjMnwbbDfn3CUxFjstFa3X3EoShA65J2FcZcZdU8BPGk3euD2lbsRq+zIW/ZLm42UNPvI6tNrP1JIzRDkiqPM27aukXG+vz7NEYt6pMgvhEYciWTtjygD8uMdK7a4dz5PjF4Kt8MNU3FH/pN0YgyLFNOUpmR09G1An6gkYJz17Vzlw04X6/Tr648NbDw/Tdb8pL1rmxpUdXJCJ2U/wA+MAjqDmvRTwu+FS28FWTcjMF51hJa8uRcOjMNJ6ob9SOme9GwQjJRquDTfh/8By2LojUnHGIh9KVc0PTsd8uczgOSt1fTlJ/Dyj713npvSUe1MMB5hhsRkBEaMwjkZjpAwEpA9BipG12hi2o5kYceXut5Q+dR/wAqkhjG3T0qN2aFFJcBgQVKz02CR6eufWhGKKMd6MCOwoPkj6BGAaHIO1ZynGawJ9xRTaE5M5T2NIT4EW6RHYE+O2/GkNqZebWnIcQrZST6j09KcUPKaaLbJJLs8nvFv4bZfA7XbtwsrCxo6+vFVuc7R3iclpR7DfY7VoBbCytWSNuvrn7V7ZcUuGem+LWh7loXVLAeiTmlBC+UczDmPlWg9jnFeP8AxW4a6j4Ra7uOh9SskyIKiuM/ykJkxiflcBPXbGaeLTMWbHTspSouTuf5UBjqxhKc0vnGRzZ360ZLpTsBmla54KlJIZqjOjoik3IyiAFNVJeYT1AoyF9TgUVwNvRDfsznOVI/lQ/slI/2dTrToX1SBThCG+cBQCgfShtsZSVcFeRa8b+Xn8qfR7aAQPLO/fFTrTbCujZGKctR/wAONydjU2URyT4I6LbQkc3L/KpS02qTPnNQocdbjrp+UBPX3py0wpYSlpsrWtaW0JSN1qJwAK2tY7HarBek6FnXdiDc/KQ/eJwIJhtK3DSP/aK9BXK8tr5aPC9qtnQ8fo46vKtzpEhw80MoNut25cdp2MczLvKAMaP6oSD9Z9wRVTvNqsXDnjjp7iRp6XLetrc1szHFNYaklQU25ynGANxtv0reli0ZN1WpNxvLDtp0PbFhmJb2EkOznO2R3J65pvxJm2XVcGVw6mswYiIrSlW+LHQCplSd8FQ/F3PuTXzb/qmb5nkbuz3ePR4nj2RR0tpe2qedYs1zkxlJWDOtbuPmXDUMhvPqnf757VdGtHWyUE87DLyCAVbBQOfyrTPBjVL2tuEtikx5Tbl0026be6+RhaXGx8oOeyhkVvDTV2Z1HbGH4H7t+R8qkAY8pfdJ9hWuGLFqJJvtmTJKeFON9EKxwxQ3MeudldVBktLw0ljIT+ac71VuInByycTor0O8wWbZqdKCI9xZTyBwjoFD3+9b4jRTE5W3jyO42c7E96SvMBm8QncMBEtgFQIG6sdxXZ0+nyYPvjdM5WXUfN9ZLj9PMbWGibvonUL1j1FFW1IYylSiMJWOyge+agXonzJEdK8g/Xz7Y/Su2uOHD+JxO0e/cfhR+27IgqGBgrbHX7nFcfGyQ0Ooa+McaWEklJ7YNet0Gq/1EK/Dj6jH8U/quCPV5UdopUorJx1/woWVZWQmOEgehwf1qRdsvltlluehznOQcdKTVaLgwyptL7S1uj5eYHNdDaZgi1OJAZLoSk7jJ6UUoYkA+bGDg+krBxvQrgXOQwG3GGVHGQpCx0oEeey2gKjuI5dlcwyn+VNZARADZ+HiSShWBgEZH60R2LcWCoEIWk9fm6fnWNXEfO0pGQTuvGMU75krbAykjGyc/MalgYkwh7yUpUwoJG3yq5iT60LCytxTZU6haDtzbU7ivONp2wjk6DuKX88uHK0IcUPrJAHWgQaKEpO6086PXGRR0SpaikpQShJ3T7UeRytZ+Ff5cjJT1TSSVP8AIedIAIz8qtv0qELhab+H7dHcfSQ5FWWySeianol0Q5yq8xshXbpWuLfJHOqMG1Jbfb5CeuFdc1Hi7qbV5fnupKDjofXpQoNmzrnfIiOc82CNvqzVDu11mS3lpQ2HAO5HLUYu4hxKguQSSe9Au4thRaW+FcuOXG+du+KlAb5pgoPN9YKVYxgjahcVzEJCeudxQtTst8y+VXN1B7UslyKQghnpkGpRJcdEW5ICF8uMGiedzklSum3SnEpbKhzNsfT1zTbzwdwhIpO+AKVh0kHuT+VGUukVPHsP0oqnc9Sam1BYuFgHpn86EOA/hx+dNg5k7UcFR3yKSS9CtscpOTn03o4UT2pslXbvSiVqHehsYYuxyk+1SkZwMWh4nYyXEo+6RUSFYGcZzT+5ktIiQxt5aMr/ALxpBosBDmdsU5aBIyF/lio5pRJ5qesq5epovhEjLkdoJPU9NqcM5CgEH5jgCmiVem+af28DzFPKGzQyPvS1ZZuRNSloYbZhMHZAC1H1UaxoKIBKvv7mokPuKVzKO5OTT1p/bHWiRSVkm2R60sk4Gc1HNyN8b05bcyRvStEUrY+aPNTpsEd6YtOpBxg09bWk96R8DjxkZ/WnbKcrzn2pmw4kddqcsOjmzg06igMftNYPWnSEK2Apo2QpWebFO2SoqCE7n70dqLEPYzDiz5baFOOE7JAyTTttnIOxSpKilSSOhqxcNreJU1+4JkNpcjJAQhZACj+dBq2E1b704Uvpc+I/eEJIwD3G1Skiv2Q7TSgfq/lT1CFAZyD+VNkOIyACP1p4kjkykg0Rg7YSpOSjH50flR6fzoscFScK6elLFpHpipRDiTQvjMg8VtRTuFnFCy260cO9SsKtUaNDbDf7MKtkLUoYz13PtWjtfaQ1d4ZuKM+2KgMz4zjJMR6SgrYnxVboUkjvjHTpVC4j3jSV/vjErRFndtkd6Ky29CIJLLqBhWFDdfN1z1ruHh/a9L6z8L1qvPi4grt8TTTyl2Ga+stTpUVO4QR9SgcACilZlg3O0zl3hTwb4keIjWk/UUNuPaYCHhJuN7cHlRISRv8AIo7KWB+ddMcSfHnbeGT1o0TwpjR9RSdPNtQ7hqKfHClvlHVLSjvyn1Hem/iD1DA4qeG213nw5SZFs0fpt4s36zREBmTyZOFO8m6xjuc1xrZWdFOafvrOoX1xbk22mRaXkAkrcyAWSnoUlO+euc1LJddHQ/iZ0ZZ+L+nWPFPw1QHrddUJa1RCSSVwZIGObHVIzitJam11qbirF05o86bgKn25hERqRCjZfkJScpAwNga2z4GbvrdfEeRoa3WNy8aU1DGVH1FFWjmjtRyP61ROySDjfrWxdZa98Pfg5v8Ac7bwVtEfVOt1uqBm3RfnxrWknZtJORzemKidsK/yTPByTC8FvCu6XTjpOjypeqk/FwdEqw8ptY3Di09gcp7bYrSfFDxPcfVcQbLrOdNf06wyluXZrZCw3DTHzlKcJ2VkbHbbNbA44QYXiz4Zs+IfRbBd1hZGEW/VVp8xRUG0DIeQn8KQSo7dfyrkuO1+1OYXXUEhssRlCEXyt8vOZwltAOeUnJxgdqLBJ1wjqbj7orT3HLh8z4nOFtv8uY42hvVtojJyqO+NlSOQfhzkn2rVfA3w6ax40J5ERWLNpm2OqkXDU745ENt/7sKOy8b7dq3z4R9MXPw6aeu3GHjbcE6e0xd4ZjM6fmHzJFzynZXlHse2fWrRpTxR6G8TEbUPh3uWnIeh7VfmnG7BKhHyMu5yhDqU4AJI96HJNi4bNda38TOl+CuiZPAbw1LfZt+/7S1KtR8+W90X5Xonc7itzeA7xYualQjhNxAu7si5oy5a50pfMp8/wKJ6n2rgXiJoDUHDTU9z0TqWGpmdb3iHEYx5iOy0/wBlQINQ9hm3a1XOHdbTKeiXBh5K4rjWedKx0KQNzRK97c6OqfF14meIWueItz4bagiz7BpCyTyxJtsMluRLbH41L/hNVnwzcDNb8R+IaNXaFYm6Y0paZwlNXKUSOVsEfumyf6xWBggV1rG4A6O8RWmdEcU+NmmZ0DV7MVDcuJHV5RuAT9JfQDXTOl9GQrPb4cQW2NDjQkBMWBHSEMMADHQfUfc1GzSoXywlr081Pku3NECNCS8AH5TTCW35RAxlSgObf3q2R47EVhMaOw22hIGAgY/U9zSmEkDlSQkDITjbNHCSojOM+1MuCyuKDDBOQNz1o4bVR2ms9adtspI3qNolDLkIrMEb1IGOk9qIqMMfTQCNgQRis5QN+alVNEDAFJ+Wodc1CAUPMPegwfShwr+CinQGrBQBklXetDeK/wAOcXjvolxVsaRH1PZUmRa5IACnQBlTKj3Cv5VvrB9KBQVzgkZCcHY437GomkBxTVM8LJ1sk22fJtk2K5HlQ33I8hpQwW3EEhQP5g49RTVIQv5kHKex9a9AvHf4aXLih/jVoK1pMthATfYbDYT56AMCQlI/EkDf1rghTY5Q438yCMhWMZ/L71apWc/JBQnT6EUpQrZX+FKJaQD1o7QUlX0A/elyVA/1SajE2/ok200V9dsU6ZZbz9W/ak0qVndoUuhQ2y2KiQdoolvlOQ4P1p6FIwlIKs47CmaVIyMtbUsXRnLfMBj0o0vYKadov/BaBDl8RI93uqQbbpuFJvkhKh8uWQOUH7nep3wq6Te4ucaJWrNSRfiojbzl5kIc+lbylYZQfVIGNqhuGZDfDXjDcGEkPJsDMZBV1SHOcKx+grofwKWpiLo+73ZaEpdektspONwhCOleM/qDVfFF32+D1fhtPugpG/W7THmOvvnlbi29K2o6QnCUkJ3Vj19K5F0DO0I5rnVF1u2oGkvxlO+Sh4fMpI+pYJ6nqK7KtbKZlncjZ5fiA4Fn0JyN64Z1P4Y+IEfVd7UqEyi1vl4CWHzzFsnm5gnt6V4yKwzbU5bUei3Tg7h6LN4dOIKNN8Vr5pOJLQ7bNWNh6I06rlSiUlWUH2yM12dpWbK0vemZ11YDDV0c8uU10DTvZSfQGuHdbcO4d61honVOikSW0WmHHZkSLaAAqQwR8joJBGQT82K69tHEazasZjadvkxlNwMdCZTjagUtrO6QD3UO9ao5cWGWOpWyanFPJByS7OgrlKauEU/DoUt5CtsDpimrMl55pEnlKFIUEKPtTDh7qBp+2O26dIacl2792tYxlxGPlWf0o0eeh2FcVoOeR0KT+teyjOEkppnl5RlFOCXCI282cW+/tOkgsyzyOgDYoI32+1cX8YNGw9P6xudvbbJ5XlOM4GPkVviu6tWpK41ukJA8xQGPvXKPiejrY1wh5pTY82KlSs7ZOK3+PXwz2pcMy538kL9o5vMpKHVsvMqQQcJAO5oGpqm1LBkLx+EE/SKdTGriVrkhqLz5xzFXamKG7grJXHaVk4G4rv7jnp8Dxu5IZWEMO8mEDl5kjBpdV1QolxSwrnPzD/ypg+xcVpSXo0VYbPyo5wk02eTdfO5lW1ltob7KoWhiVVdI6nPKfisBCvbr9zToRrMsh5TJBA3W2vYD7VEwosiU8Xn7S5yJ68pzzfal3IigeduBJRzbHY9PTFCxboffsu2vqLjc11pKzgKUDuaEW1UdAQJzLxUSBzbHFRxJV8jyZISgfKOQjFOoNulXWQiNbEyH3ugR5e6fzqcBtsK5BkqWUoabdRjJKHBtTi3aXvV3cWi32qQ8jsoHCU/c1YRZdNaTb83U9zTOmKHyw468cp6/MRUdfuIN/urKIVrlR4cRKcIYjfIQP7RxvQGVVyK3vS507b/OcvjL9ycUFoisYIQB2JFVe7JliUmaYpS2+nnCeX8XQ03MuSXVLMlPN0USonP50t8Qp2ItpTiXFRXCpJCicpI3/SpwJfPAklp9RKktDI9U1Z9A6I/0ru0i3y/MCUMedytJAJx6VBRSp5HMXiMqB6dq2TwGuNvga2dkXO4sRm/hSkKdXyp6+pppRpWgRe6aTLTbvDzpWfG+KZuk4pOxTj5kq9CKir7wT0xaYlxkQ5s6QuBGU84ok+WlQGQM9M+1bllytLPSDMtetbdCU6OR8pfTyqR3wOgV71H6yu+h4XD29QLdqe3qKobgSkPpUt1XKdz3Jyap3NGiotHILoU6UZQfmGTUfKQWHOVKTil/PWEEnzAU7bpO9JF7nOHObemdIoapiQW4B9Ox9azvk1iyAflUce9JqVjfNLZLFcHqKVSdsk0383lG2+aAL5j1xSsV9DoKTnNHCielNAFZzmlkL9aG5hi0ScFsyJbTQx8yx19AN6PMkKlTHXVfSXMfkKLayW25M0f7BpSUn+0o/wDCmrbjnLunJNLQ64HjRA3NOEEKOeamCF56jel0KIIHKd6V8kiyRZ5gopB69KkHQWG22EK3J5nPvUZDSlx7mUjZAyTmlw4pbilrRjf1odDOh6kZwebruadsjlOSaj0udMU4S6cZqWBdkkghVO2ikEHJqMYc6ZNPG3NwaDHSokUEHpTtrH8VMGntqcsrHpStWNZIIHP9RpyyhST9W1M2l+9O23M7CmT/AEnZINJUSCDT6Mh5xaWmwnnUoIST6mo1lXKkKUcDpUxZ/K+JbekuOIiocSXlpOCB/Z96NjWzbN/0g/H0azEiQksS4SUOvvNnBWDvjPfrTW6aecY0s02YI+KYbDzrquuDv171BXu/aimOux7fcparcptJZQ5jnCe2fzpFy+6lksuRHZ6nEkJaUFD22H8qli89ke06Cc8gGMdqXEgjCUDBpJTS43yvJIyNvc0oz5ZRlaDt2FS0Sx808gJB5sKpT4gHqofrTVtMZWAppeO+9KliDnZDmPvRGOWuH/hCs3h+0pqDizrmPD1vq3TUdciNYIysx2iASlbn4iTjpiub7pfeInin4iBOqNSMQ8tKVHieZysRGB1DKNgrA69xirdw815xH4O8URrHUjU51+4LAukecor+NYWfmBB2+1WLj1wIjWm4Q+LnCRMl7TWpz5rRgpK1w5C/qa26AkkV14+O2020eeflsb+sFyv/AGar4G8T7z4euKMlmSpm82CUv4K+Rm1+ZHkxVbJdQO5xg1vHV3gXgTdWq4hQNcWy08JrigXZU59YD8JpQCi0gdCebm796nOAvgfDbI4h8Z7eSmAwudD002rD8wBOQVj09qoPErW+vfELquDo5x5mxWKMfhrfZwS3HaQk8uFfxrABNCPj1PI4xVr9Hn5PHhgpZOG/RuK8S9D3zw4ai0v4Obm7HnWZSV3goZ8qdcIyfrWkn5sK67VyHwfhcHZULUUvisqW5IaaU5CaKiou839rOVOpVn8qvukntU+G7iqiZBmpfRHUlEhttXM1Kjq6pUPtnatycRvCAzxivcHihweet9v0tqEfFzUyFcgtq/xkDuMb0ZeOWJ/f2Jj8nHPez0c6+FjWWr9H8bokbQNtl3Nq7vfBSrapJWqTCUSCXEDI2So711rxc4M8C/CU3cePTOipl9uEmSBarVJwuJAkuAnmV6AKO2a13etd8O/DrYH9CeHqO1M1A6ksXbWDqAVOK/EhknoMk/rTLw/cU0XZVy4U8ZZj9401qwqQp6WvnXHfVslwE9ME5oR8bOSc6Efm9NCaxbuTmLitxX4g8Y7+vUeu7quVJ3DUdOUsw09kNpG3SqVb5M23y2bhEW6w8y4koWlZBSsHZWR0Oa33xn8Pl24U6xkaZfaMiMr97AldpEc7oOfXGKd8GvDBrLi/dfKszQi2uOrEy5vp/dR098epqyXjoqG9vgpXlHkzrHXJteLYj44+EyXYwixuLmh0NxXvOwhFxikYBWRvnGN8VuDw1eC3T/DFcXUmq4UXUOtEkKSVZXDtXuM/Wa3NwL8PmjuEWmxZ9Hw1tNSEpM66O/1s1XsfTNbnhW+JBaDUVrlb/ET1VXKklF0j0UL7kMrVZY9tCnCfOlOAeY8oZ6dkg7CpM5JzgjNH5E0FIy7dZg6DelWxk0lR2lEHFFMlj9hIPWniEYApiyvcU/QeYCo2SxTlGKAoGKE9BQULZLQipG9Jqbz2pZZohJwanIwl5Y9RWcgo1ZRIE5B60Pl/ejUO/rRsg3kxI8tlcWQyh5txJQttxOUrB6pI9CK8z/F54YU8K9Rr1XpWM4NOXZ1ToASeWG8rOUH0Gdx969OOXO9QOt9GWTXumZ2lL/GS9EnNFCiU5LR7LHuKaLpmfJDfweIzrDzSilQVzA4ORWLUUqx3x0rZnHXhVfOEOvpukryhS0tqK4j2MCSyTsofbpWtlgpwkJyn36075ZlfD5CIcXnbr9qcIcc/FnH2pAcxOwxTlvzMfKMn0oJ+iJWKpdITzDO3tQplukY2/SgSHyndsUZAcAz5Y23ppLgnTNo+H9oaqXrzh+46lMjUWnlpjp9VNZ3/AJ1054Wmotp4dwHGFpQqQol/JwAtB5VD77Vxvw01a9oPiHZNWqZCGo7vlycd2FkBQ/lXTGk9YucOOKs/R0tsvaf1I2LtY1tjZPN9aB+tfPP6s0+Rycl12ex/p/NB4ljfZ0yiUIbzsdBwlX7xP2Na/wCIOp2nCqO1nDCCXFJHf0PrtipOHfYl4joahz8TGAfLK9ub2NVS4hc6TLYlRwxIz87au+w/x61871E3OPR6jHFQlyc8RZzVyvGo79bTJhu2xhXMlh0pQ5nbdOeu5qK4X3i8zdUIVbo0pUSMOd5CSTyIzusn71ui76EhOwJbdvg+S/NQUu8gxzAVG6N4NR7TLbuglPx1KKUONA4QsHsT6VZi1sa21ybsnMf8G8NHaqkWuYzObfU7EW0GJa0nJLauivy/zrb1vuiYcOVHcVzNFTZC+ygrcH9K0zahCnOmw2VluRgckx1P9VHT0OT64BxUtHvrJtE3S7M9152yjz4ys/vJEcnG/wDdIH616Tx2snjwpzZ5vWafc3tNyak1FEkqtkNlecuJSnB61yD4otVxZWvZMdp/m+EaQz8qh9WN6uFo4lmVcrhqiVJcFr04wUlZ6LfxhKR75rmfUl9e1Jd5d2lB5S57y3VlQ6ZOwH5V7bweqere5+jz3kcKwx2kR+0mg0pZdf8AmX3Ipcvx1qQv4hxCQM4OBmkVRYiWwHY7vMlRwnHUYozKYoSVLYeSE/TkV6jbLv0cX1VCshfmoCUu8wB+pWATQS5LKGvJTIW4QR8vNgg/aj/CxnEKQ2l4cp6Y3o7ESOrmJSvYZwRvUph5seQ7q6hDQDymlhOAAsYp1+1HGXEOKlvFCzgg46+29Mrfbvi3ERm7dId5zhpG+VKq9xtP2jRbKZt/aXNuhAWxBRuGT2Ks0W0uGTa3yBa7FLEVVzv92/ZlrACgp1I53fYCk5/EdDSXrVpJkQowGFSeUea5771A6kut31BJEidDdcUdktA4QhPbaor9mrfa5fgXUrBODnGaFPthtegVXmRJfL7qo5AyHFOJwT/50RdxVyBaRFCQNvcVi4HO2lt+0rC1npnrisft7gbDYtB5QOpNRCbr7EEz3QUpSlrkwSAG87+9OLdc1MzwHFtqbcHlq5UjvtmkVW85ARBAVy7Aq2rEW7kYJTAaS4Tsrm6Gp2Gq6JVDnK4ttL4BQrBAG4FT2irja4l7R+04LdziyWlxww6McrihsrI96r8tKgY8z4NCkvowpST1UKbofeYcRODCUKZWhzAPpVseqK2nF2Tsy9xYNqas8iEHX4kl7zBhKQscxwn126VjPES0iAxAe05FeDLTjIVygFJUN1Z71G63ZCbwqUyGw3NabkIGe60/N/1hVZLPLuOWqpUwqTXDLLdNVWq5WpFvctzjbiW0JbdChnKRg5xVaL6NsuHPvRN1OcvMnakz8yj8w2OKRxsKdh3HkHHzE0mpxHKQMmiODGNwaLQoPQpzJVgAdqMDg5pIHBzQhdK3zQu5DhK8Dc0cODrnam3Ptisay4OQdVHFGkNFomwsR7ShAPzSXCv7pFIoWnrk1l2dSiQ1Hb6Rmkt/87GTTdD5P4hSck3cj1vlKu9KpHKSoZOelM23cK5ucdKe28okupSXfp3V9qA0SSHKy0hsZClfMo/4VgUUnPLnO+9FhRJt7nFm3AOqX9IPyjA96lpej9Sw2fPcaC8KAV5awvl9j6UjQydsZNLJOAnBFOkqPL0qPKylakPOkOJOCkjGKWbcSD/WE0KJ0yTZWdqeNKOKiWnRzD5qfNuDGOapz6DuJJlW1PmVGoplQ681PWnjUd+xrJVlQ9e9OWFfNntmo9pfrUhBQX15WQhpI3c7fagOkS8Bn4jLjqglhOy1+g9BT5U1t1KWWgUstnlSnH1e5qI+NDiPIYIQ2ncJ/ipZhajghVRBJ4XSapABlKyAEdOgpw3NcSv/AJSd1BROO4qGZcUOqgKeJcO26aLoNkmJSnFAPvFzfI9qcN43KFgemTUa2skjODTxtSgBhINFR9ksetJBUCpzf2pUoTn+upFpajgFgK9qUJH/AOiAfnTgOI02rX3Gu+wLPDtXxkyOktobYa5EAq6uLNdF2/U8LwsaAe4exbgnUWqJK/PeaUn/AFeCsjblHqKTu3GXS3DaQdPcC7HGhx23+aRc38uOSN/pSTuBWcUtK2viXYE8ZNJslckJS3fIiT86Vp/Gkeleyyf3ZR+SNRZ8rwTWnjNYZXNcf8L/AAaVja/4q2biJH4iXq4T1XNxXmgPjDa2Cd0pHpir5xl4XWXVtsi8a+G8Nz4eaQ5dIjAyuJJxgrA7Zxn86ibpcNQaxbtWn3o/xr8JPlRQy3l51PYE9h963boZ6L4dtNS3dWz2p11vTQ8qxtYWlj0LvYHb+dW54rCk8fD/AAq0jlmcoZXcf19mjdA+HZq4Qzr/AIsXE2bTrays84xKuB/hSk+vrT3ifxWuOo7O1oTh7blaa0hDT5bUJhWFyEjus+9Odc6xv/EG6JmX+aPKTtHjN7NsjsAOgqAbtbfXlxk7/ersOnuW/L2ZsuqlCDxaXr9NajR6nBlbXXvjoPT8qWa0cppaXm0qSpCgUlI3znatqwNPu3Ga3Bt8d2TIdIS202gqKj/kK6R4UeHe32KRHvGsIzc+6qT5jMUf1Ub0KvU+1NqdXDBFplGg8Vm1eVOPXsi+HPD6LxV4VWy38YbC+pVucAtrxUUSHEfw7b8pHUelby0zoe02G2xrXBtrVvt8ZI8mFHSEo/vKPc1YLdamo2HHAhx1CQnI2Sj2SKf8oAICRv6V5DPnlkk/w+qaTRR00VvX2oQQylOMBICRgD0o/JRnCAOgJoqFEfUKyU2bbozkrOSle/SinrUraOhI5BxmsT9QoV9DQI60Gx6F0KxtTlpwjpTQdaWSTtQRKHYeIG5ND53Ntk0gfpFYnY7UU7DQuDk4rCDiksn1rMn1qNpBD1lYjcb0P/NoEMGfalB0FJpSc0ZKTmjRDD1oFDIAxg5wDRyMGk5L8eNHXIlSG2GWxzKdWcBI7mk6Yq4dnG39JNpa0vaF09rpTObjbrkiIN8FxtzKSn9SD+Vee8gNIePKrmQrGDnO+MV1943+I114yagh6I0Wy49Y7M/5zz4Gzro6Efzrll/Qmq2wrntawrOdkdqui0zDkX2ZBOcijhCuU0ZlAaPzu5FPH9N3+OR5tseTjvyZpBTU2N/XRXUgdy3U92L0OG1RynGTSiUR/L6d6bIkpTgBBJPqnFKiQPxJA/KmT55Jw2KKjsuJUcFxI+X5letbj4Z6qt+urFD4Y6iuBhX+znz9M3Z1XzBY/wBiT6GtOImJSMFtOPtRXJCgtt9kLacQrLbrahzJV6j0rn+R0K1+J4jbotW9HlU10dZ2figzHuY0vq+IqDqRs8hjrTs+B+NtXvV6jax0vfVJgy3mpjzG6UrWPOY9sjBH865NicVbXqKNFsXFuM+98KA3Bv8AD+WRGxsOZXUgVK2rRWuorq7xpa62nX1teXzpkxZQZmtJxtzAkEkfavluq/piWnlKcW//AD0e90vlcWpirfJ1Yg6fQhfLqG4Rx6qCV4/MjNQGpL/w8ssX4q/6zuE1CdwwlaUhXsQBuK1bA1nfmtPPWrUvC7VQdIKUzcJXjPTYb4qgzdLvXyWl7/R+/SAkY/fR1NpHsSrFczHo8uLJsyJV/jk6koxlj3xZt29+KOxM2xem9CWNbaSnCBHQeRKj+Jah0NVjhtrzU8HW9vukZK7tdA4XJbLbxLTME/1yXFepG4HtVNkNsWe2PW+/3+Bp637c0OCkKlyPUE7/AP0akdINXXWBb0rwvsK7FYSQqXNlqIdlnuXXfwpPTlG5z7V38PjlayT4RyM+qgk4xds2nxvmwrJbrVprSbCm9LzkftZqUhYPxa1HKkk/2FGtXx8yQn4Z6Q4k9QkFxQ+2K6L4f8OrO9p9nhvq1yNfG4pXLtTqvkSy4N1xwe6fT1qeuNoi6cj+Vpu32m0FvZZ+H5ik9+gzXah53D4vFthG2ciXjZ6zNU3SOc2NH6nuSUyINiuzxAwlXk4/xpyrSmsWEhT2n7w0EfWCxzc36GtuT9RzIj6U3LXEphJ2HlQXEpz7E1b9MxbrPuMZ2JqqQ626kEFSThX3FYJf1zOOVY1ju/8Ak1f/AEvD4nPc+DmOSmZEc5HXJbHN150KTzf9Kl7XaJl6li1QOdTjmFKKVY5U+prtW9aXYmxvKudjhTTy7JcZDnN+Y6Vqm8WvhzGcm6esSRpi/voAedVGUWxnsOYjI/uk/avSab+qMVJZvqcaXhpq9vJrRx+26KjmBZnjLva0EOSVOZSxtuAfWqouNLmK+Kmy1PvLGVLU9gk1Oar0dqTRLgN0YakRHRzN3FlPOy791Y2PsRmqu1ey24OduOAcnBbNej0+pw6iHyRdo5WWE8ctj4FX2A0QHApSO5D1ABHWgoQj5EkKAU7/AIUm7dUOtq/dxzvnHIRUc1d0pdKvhoyQRgVpfLplO6nRYGY8U4IYStSBzBK3DgUMmLHRlKorAURkq8w7VGrvBylxDcckp2FFXelHdxmPv1q7bEzTlb4DvRIwCl+XH2T/ALw00cciIaQwY8dPPvnnO9C5MKkKIYZ3HpUMq4OBZ5mmspOxIG1VZKj0WwyXwWNkx5MCTAQI5W2oPtpyahUSWEFSCGVpX+HekY96W1MRICWuULwoAbkUncnVQpjqEEfKRyfJ+E75qly2lr/yWe68svSlsuWGluw3HITu30pO6R+lV1bpAwEtY+1SFmuUiba7vZ+VJKmBMa26rbP/AANQPxjuPwb0iaYGlQuVA8xJSPsKTWoDGD27Ckvjnc8uG/0JoFvPubpbWr+62cU1pAVIFxa9uVWKKFK/Gc0XklKUD8M6r/m4oFiVuPhXE/8ANob0FtBlKTjaihRNYpMhIBLSundNFDiwfpGftStpiOmLfh36U8tTZduDYV9IPmL/ACFMOcq2O1SkD/VoMyWeoT5aD7mjwGKoRdkB6Q4+P9qrmoUKTmkUAelKoKUncClsKg2xwl3kRjPMD2qw6dtT93mwLHGWUv3Z4JHL9SGxknH6H9ahLdFEyS3GGBz55ldgnrVv4dahiWfiNZ7zKCRFYlJQTjYNn5c+3r+dVNlkeC4ROD2vNUymEQ4sSJa21rYayr+pCTgqWBvzHr+lbd0RwYgaKS49ImuTlu8vmcyBylQ7+tG473/U2gm7ffdBxAzAuSi7MmIR5jajjKcgbj3NQ2g/EfEvZatWrLapmc8tLbTkUcweJPcfhp10WxVOikeIHT8CzXuFdoYbbVcArzW0g7KHetbNuZAOQfyroXxHwrCjTcWbPaV+0fM5YaebcJP1ZH2xXOoTykcrhIGxFJKrFmqY9bWAQTTtLiCog+lMGgDjNPWkI5jn0obqIoj2OsgfJ0p6h2mLISBsafRWAseaPlQOue9BuxqH8RsvjKzhtvcq9ae/FId/dsoCGUb8vr70wL6eRLSNmR0A6/nSragVZwKFDWSDKiMbpPvT1oqPQJqOaUABsKeMrGBU4QU7JBsqBGyakGSSOiaiG1qztinzLyk9cVLQSTaJChlKTUgynnUD5Y/I1EIdKtthTll1wKGF9aKkQmG1EqUA0rOP4qMCv/cL/wClTBDhQM8/zJ369aH4pxW/OR+dNZDnC0y7DHsdwt8y1PfHSEYjyE7gHPp2rY/hzk6ja1d8FbYKptoktqbuaV/1CWyNyonarbqPgRp6bPb14nUka0aQuDSZjoV8r6D1UhAqnau4qxxbVaL4dQv2Lp5r5VOIHLIln1Uob4Ne5eZalbMa7/8AR8ijjl46e/NxXr9RbtVav4d8Kp8+3cKYTT94klQfubg50xgTuhv0x0GPStLTZ066THrhcZT0iRIVzOOOnKlGmyAVn5sb9cdKWQgIyVYSkdCTtWrBpo4O3bMeo1ktTK4Kk/wUabUFBQQCVdSTjFWfQ+hr/ru5i12KL8gP72W6MMtJ75PrVp4Y8ErrrUoud5C7dZknPMtOHJI9EjsPeuqtM6Oten7Y1a7dARDt7KQEND6l+6z1UfvWHW+RWN7I/wAjseI8HPUtTycRKzwy4TWTQ0TltzYemqAEi5qG6/ZHoOtbHYixorfkst7HdSv4j60dnCEJCEBKRsE42A+1GUpsDKlYry+XPPUO5nv9PpcelSjjQYnlAVgZFE+IUTytE5Pf0pPmW98qkFKOx/io4AGwpFyuTV/5DNt4VzE70orB6pzRUgHejE1GBgJWN0nqO/rQUkokEEdqEOcw5genUUklY4CzuRihbAyNqIVkrPpSiKWi1dCoAz0pZIHpSSdyKWG2MUthDCjYFABtmhorggI60OB6UWlE9M0HyQwbdE0NCncb0PKKhFyCgUeigAHAznriqPxF4tae0DFKFuiXcV7NxWzkj71XOagrkFJssuotTWfS1vcul7ltsstjIBPzK9gO5rmHiPxT1HxLeNqtCnINlKsKSDyqcH9qom+ah1HxDugul9eV5ef3TI2SgdthtmpKHDbjpCAhOfXG9ZvneR8DbElyVy0aIt8RvlRHAGdyR1qV/wBBbVJ3cjN9OyanW2hnGTg1JR0JSnGa043aaKntRR5PDOyuIP8AqqP+jVUvnCjT621BcFs5H8ArczxSGzvVXvjo5FDPY1Y2LKuqOX9acJrUwhbsWP5ak5IIFaUvtpftT6kOpPKDsa631WUraUk9Dmue+Isdoc6gBkGirZiySjBmuPMH8RrEuAkEqPy9Pam/nH5sjp7UZCsDJOfypncXYf8AwKANKJSRkHselGhs/ASfjrO/KgSU9H4rxbUD+VJpXk55DThuQ4kBKQQPQUMmOE19l/6HjknjdxLPD4tcZLYlESNxCuZYSMfvsO/zNI3DiBxK1G2mNete3mQwTgtNO+Ug/fHUVX/myFhsqKlbknptVz4baPm6svGJDiGbdbWxLnyFf7NrryJ/tH0rl6rTaPSJ5ZQSo3Ycup1LWOE3ySfDvhja7nGkax1So2/TsFRDklxWHprg/A2Tv9z7ittxr61LsbN0iqXpzS0Q/wCrRWU8siYR/AjqM91kb05lTNNavstpgzbWhMONJdTa2VkpEkJA+dSB9SR8pJPWktI8KrzdrwqZqi7NXGRKd5krbPK222k4Q22joAB2FeC8h5OOqtrhfn6ev0ugWjhtly/0tFn4tKeZg6c0FoMwHVOpdbkTHedxx4HIUD2Oetb/AJt2eu9gi3mBBYS7LH+sgpH7qSnYg+xIJqjSeF9vgWJLzb5gKh/vm320gKBG++atPC7UbN5l/spyzv8AkzEATJHL/q7bydkLB6bjqBWHDD508a4bDkn8f2sgZujHrxJE25tee4n5ktdUJPrijad0TeLPdVzTPdWhfRlGflrcY0pcWFliS7HRyqwA2ncp7EGnrGlp0JpTjT6nHXN0ZbG1WafwThPfJ8lk/KvYsd8MoGrJFyVYXbDBubzExbZSXzlQT+laAelcT9LvN2bXNga1pppxeEy2iBJjH+LffA2rqOVpy4GQ4ZAbUgp+lKeUk1Wp1jYbKyU+WVbFK6t1eCbtyiqKsOamtrKbp1SIMHyYy1XeySEluREko51ISR0UD3Hr2rVHFbhM7Y0f6T6Raddsrh/espPM5DV/mj3rfEO1vQpHPFaPdRQn6SO+1OnY7UVKnmUhUaQktPMkZSQRugj0NHxXktR4vMn/ALH6K9bpcertezigma0yeZ5OVZPzemdsVFF+SlYVytqAJztWweMugpeh9QeZb3PMs1zHnQXVfgyfma+6TkD2ArWqviQVth5BCTjJTjNfUdLqY6qCyQ6PG5NP8M9siVTMW4ylJZRzJOQQN8Uda1OZJY5cb1HRi6j5i+nIHajOT5i3AlKQoHb0rfvMMsfI/DyloCCgjtTdm0OPukloYJpRhEl1aeZIAHYGrlY7DNk8qgkBBxue1V5JJ8DY4UytMWFXPkBPMNgcVKStOzLlHYlsxlLcCfIWcb/LsDV8haYgRgXpLgKh3JwKdruttaaehx08ynE5SEjGCPtVbd9Gral2UbTegZUO7R5k6UhppQU24kbkpUMEGjnQGnLW463JLjq0KP8AWLwD+VKXTUNw8tSGsM7cxPU5zUHqt6TKmsTVPuLRIZCzlRwVY3pWmyboxRMOOaUtQCEsw0cvsFGo6Rq6ytqPlOIIB6IbxVRLZUBlI9elEcaJx8n8qG0V5E+izL1ra1KIDThx/ZxRP9Lbasn90sfdNVZbRJzg1iUqB32FTahfkotY1BanThS8f3k7UqJNhlDkWtj5v4hVTLLRGRk+x6UUoSPlKRj7UHAKyJ+i3mw2aVhbfLgdS2qjTNKqatrUWLJ+ZThcPmDqO1VGOl8upajOLStagEhKiN6nZmop8W4KQh3nbaShtKTvjA3paG+Rfg0kWm4webzoilgfiRuKZIXlZHNg+ihVqtesIqnAmYz5QPUjcfpVlYsOntTK5W/J53NgpBwpPvgUlsm23wykRHDBtqnVAebJPIjH4R3IpKGC7IZit9FOJaSOmSrCQfsOtWfUehbpHV8RasSozKeRCQMEJHr71FWZlEBpy7zWcCKooYQsYK3iOgB6gAg1KDTjVm8XOKWoOGVukcK9aLjaps0mCkIkxVhTkdKgcJ5vVJ7VAaM4gcONBw1yrPo26Xa84BRLmpBQxjoRVNRrqM7Zk2mVYEqPklt11DxBUonIPtUg3xLUiA5CRp+GUOMJZyQMnl96lsLlzwM9aa51Dry8LvOoFgLUT5bSRhDaT2H5YqFStaRjJx6VJ3vU7F+b5VWdmMtOFILWw6AdB9qhw5zDGcEdqDr2Fqx804cDJp+xhewOCe9RLKvmGenepSG2XR5pJQynqv1pWFOiRiteYFOc2GR1Uev5U6VI50BGeRCfoB71HOPFxpLaDyoQdk5xn3oUL782fvvUVBslWnE5ye9OkLSMYOKiUu8qgMbU6aWSetHgL4Jdl3oM07bcH8RFRLTgAG9O2X9wMjFB0FcEm04c7Kp4h0jtmoxLm45RT5lzBGU9aFhskGXsjdOKdsOjmFMGXcjZI608bJOPk/SpYR35qQeY71nnpP4TRGQDyrLaiCDsT3pb933Z/nS2w0ab1xxL1Dr2YFXBaY8FlJTEgNYS20gdNvWqwhKlDfc+p7URKEAEgcywRkfiwfSrJozRt/1tc/2RpyEZDxP75Z2bYT6qV2r6b/a08EkqPiK+bWTXtv0R0KJIkyGY0WO464+QhpptPMtavt2HvXRHCvw9JjOMXvXMdD87Z2NbArKG/QuHufarxwr4L2LRDAkx0Jm3VaQHZrg5gjbcIHp71taNDaiJKW9yrdSj1Jrga3yjbccZ7XxP9PrGlPN2IwbWzGDbikJ50JwlKRhCB6JFPlHYJwVb7D0FCk777Z6Umt5SVFKOvQmuG25u5dnrFjUY7Y8IF10JOAQSeg9KBLZWApzcZ6UVDaEHKhk+tKc2TsTj0oVQ4cZxy527e1Zyn1FFznptQjOetRthDg4oeY0FZQuwMRXTcqU075h6EYx2pdavam6zsQd6DVjiiVBSStPSl0EHBFR7DhZd5FboV/KpFAAwBS1RahdsZxSp2xSaNqUPak9hM5zSg3FJUoOlEgI3NHBwMUQbUcDIyKj45ICFEVi3QhtTjiktoQnmUtWwx6n0qN1DqC0aXtrl1vUxEWO2PqcOOY+1cwcSeOl715Jds+m1Ow7QlXKpSchTv3NUTypK/YImweJ3iCZgrd07opwSZiwUOyQMpT2OMVpaPFn3Kcq63SQ5IkunmU4s5OTSNptbUc5AypW5UepqwRmgnCQdq5k5TyO5GrGg7CQwByDApYTkpUOZYoFoy3y56VXLutxtJKFnahCbixp0y2IukdIyXRSv+kEVI5fOTWidS6pulsbWplxRA961DqLjZfrXIKUqWRnGyjXTwS3qjn5cqxvo7VcvsZSNnU71XL5dWSlXKvtXIEfxEX5BwUube+acSfEJc3meV5DnzCtXxMoeqUuUjcerL1GbZWSrcZrQWt7iqapSWgDkmo268UbhdyW084Cj1zT7S9tVeXUqkArBOat2pGOb+R9FMatV1eUPJgLUFegoFQbmxlLkZaP7ya6c01pGJyIAjJB/u1blcMbHdGCl2I2Se/KKql2aVjl+nGKHXW1crgScegpVLrqlHCQB6EV0Zq/w/wAUIXIt6QhW6hgVpm/6VuemnnUS4xLaOigOtG+AOLi6ZXUvL3H4gMgcuckb4HvtXUukuHr1i0PbNJvgNS7okXW9ugYUEEZ8v222rQ/CWzp1lxK03Yfhypp2WX5Ix9LTSSs7e5AH511pqJ8NQrnfg4pDlyeEZggZyjP0gdq8T/VurlBR0+N9npf6exJN5X6KzprRj101snUbYW0y1HEa3RjgiLF6DG31KHU1vCPorTsawG4y0uxXI6gtlxpWFlQHUUnw1024+wy+6wE8yUlzI6D0q3Xu3DUOpLXoyInkQrLr/L+BlOMn7nOK8rj0+TMlz1wegyahJ3JlYfXfVsQrtqG2ybzY2SA8I2xUOylJHXHcd63dpJ3SN5sjY0/8MmGtOAwgBJT6gp7GmTulZNgcTM01lTTTYQ9EUcpWkenqaZTtDWfUrLt10vOXZ7hsHfIPKlKvRSex966mjw5cDqVNmLPmWZccIvViQ+350K4oSp2NnyXDjLiM7D71IAtOglBQrlPzkK+n2rQuouIWttKXe26evDJR5MxuOzO5eYysp+kf8a21bbnKTHV8FCSVrIU6kEk8xrtYdTHK3CujnZMDxreTrsFt5PQEb7EZqsX3TMeUgoWwlRSPlPcVJN3TUTw5f2QWvdRxSEl3VS9mYLZ7Hm22qZscZxtExZJQlya2mwbjp98yY7ZkNJ+psjKgPY/5UeKzbr5Edl22RltWzzRAC21j26jerRfIctLPmPgpfKsnH01W2LHEXcGby1GKJjS+XLSylK/7w/FXGyaWM/pI6EctvcuzX3ErQiNb6PuWnFoR8YAqTb1Z3afSNx+YrimTBmxVLakMFK0qIX8/RQOD/MGvQ/VaNQBxM62wWEeS6HJDnNklA64GO4NcVceLErTnE68xGGsRpSkTWkDb5XE5P8813v6cz/HJ6ZeuTl+Vxbmpmv0odbVylWVYyADnNOYkSfOktsNNKK1HcDsPWhtUOdcnCWk8qGz9WKtbS2rAErcQgqPXCvmJ/wAq9e+HwcBfYmNP6WQwlt+atJWNzn6atjdyjx2vKhoQpQ2ODgVQGb/OuJSjmS00k7Jz1qWiPPcnzKQfTG1FL9Be1lhfdflDlfdyk9ugpo4hMdXmtndOCTSTTsiWAyzzLd9EDNPXbP8ABNGRfrimG3/CcFZ/Kp0NbkV68x47ck8+4dTzjlPrSIs9xu9laTFt7q1xXiASMZQrr1qXnaks8KDz2O2iQ4z8inn/AEPfFQw1Ve7uqVBcnFHnRleUlocoCh0AxQfIr4GqtCXJBLk2bCio6nneHMP+bRDYdMxvlmasbUe4baz/AJ1XHpCnFqU6tSyT1Uomm6nMnISAPtS7QOSXosxgaB//AF1NWR1IZwKI5B0GBhN4mjPctVWluAYGCc+poVIkfhb2+9K1wTcmuiwi0aQXsxqlSSegcZ/86xWinpHzW++W58H6QpwIJquFCwP3jIx7UQyAz9LJTjv70iGjKPVFliaSvlvmCTMgr8uMFOlTX7wK5RkdKgCSVOF5BStbilcpGD196fQtVXW32p+XEuLzZccS2gFXNsOuxoE8QmZbZb1FaIstIP8AWJHI4P0o2HhEYT5asLBAH0kipa0y5FvaMyMXESXVhpktkkk99u9EVH03qDCdM31LEpfSNK2/Q1UdZ6x1Hw5nsSURSw9DBTDMhvnQtw9VehFBuqsiaTv8N9aZvuq2ktIu1jkraJ/rW0glKe5WBVhvdt09rWMn4V1A+HyEOMgcyV9CVJ/lWoNC+ITSeoILMzXco6T1FPUW2Z7KyuI//aWnokGtguMyYKWrtckBll3C2LzbVBcV9PYrA23qtuRZHIuuyoXvTVy024Q82lbBOEOo3B/4Go1KgnpjJ9K215ipkErmNNyoro2dZ+ZtQ9faqHqHS6YJVNtZLkc/MpI3KR7VCOCfRDecUnIHX0o4kAYIRkjtnrTFuWwrJyFAdwelOoSA/wDviUpaTs4s9PsPemSEb29khBDjyuZakNoTupROdvQU5fnOuhCGklEfJCQD1Ipg7cfOS20wyEMtn5Bj6vc0CXlDAKCAOu9LJAUr6JRp9Z+v5sepp0hwYzv+tRbSioZR/jThnmUk8xAx70o3JKNPEqJ59h0p2zIORkjNRDKk4Az07+tPG1p5hhXWoNK6Jdl4qOM08bWE4O+aiWnQlQAOaepcI6KAqKvY0XfBKsvE777U+bkKTjAqGjvEdwd6epf6ZNNx6HRLNSFbDFP2niAFY3BzUK3IwNsn8qfIlqSlICevrS3+hslESVgY5aN8U5/Caj25iyQAgZNKGS8DjlFHgnJDaT8Oesrveno1/juWm2RHcOyM5W+kf7uuo9F6Fsel7Y3arLATEipGVqA/eOn1UasDEJXMHZivOWMFIJ2R9qenlO24HtXc1PkMuoVSZ57x/hsGh/iuvfsFlpCE+W0kIAHajEhCeZR+UdTSanEskDOSRsO9JhClK51qyB0T2NYl+s7DdcRDl0uDlScJNHSAlITjOO9ExvkDA9KODmoFBiQTuKwco6CgAzQ8vuKAQyR3o1AnGMZoaDYA3MKAqx2ouRWLINAIkum7ixvtSilHG1ILwaWRagUcqyMjancVRH7tZ3B2NNGxvTkJUcKSQCKVhXY/TtRuYHApFtYI3696VG+9AYNgmlAQBvmiDBGO/p60Va0NpLjivLCBzKUo4CQO5NBtIgqSQOblOKpfEni3pzhtAKpr6H7ioHyoiVDJPbNa94ueI+3adS9p7R4E65LyhcoHKGf7vqfyrnJH7Uvk5d4v092XIeVzFThzj2FUZMvFIBY9Wa11PxMuyp17luIihWWoqT8iR7ilbfCZjthpA2prEbSkcqUACpJgYxmsWSyyEUPWAEnYU+ZUAQaYMqGadIVVdl8R4TlJ96r95bBQrepsKykD0qFu6SUnfrvVP+4d9GptZs8zLg+9c4cQI6W3ir0VXTermSWljHWuduIsNRU7kAbmujpOZHM1K9mt+ZKlkAkbetLDy+UELVke9NeRIJyf0o4CMYyRXSujAr9D2KG/ORzLJyRW7uHTbXltlABO1aHSptpSSFZOdq2Xw71YxFfQw7t0FMnZE2pKzqbTLQ8tBCRV6t6WUN55K1xoy9xZLKCjl/WtiMS2fJBGN6qlwzfFrhhLm60W1JLQOR6VqPXlsiSmXOaOlXc7Vsm7TTyq5XQMbVrTVM1zkdBc2HegrtUDK04kT4ZNKJHE++3puMOW22Z0tgDopakg/wAsj863ovT6tTSrHp22wXS8lPxakEbISOuTVH8GIj3HiXqy3yFBQkWdIA74Dqc123ovSNvtsi7vJZQXWQWG1cu/Jj1ryHmfHz1usU74R2vH6lYdP/yULSFsXEhvNcvKppBJ/vDOBUlw6ti3r9e7/LSC6C3DQrHQAZVj9R+lWCHZUMwpLbauUhX/AMVL6ShJjMXJpJ3+OWs/Ygf8Ky4dDLH7Nc9RGa6JzqMnqBgYqGv1nmsBy9ae5G7lgKUMfK8B+Ej/ADqcba5jgVj+VI2HSrpQ3R5XKKk3GX1fBo3WV2VqziLoWC9CWy7HcckPMEfSoZGa3Vb3m4cx63lAQXh5rax+JI61qTUEZ+6cdoLUFYbdhWouhWOiidhV8i6gVcnl2u4NCJeIag422rYLA7oPcHvWHRTWOUnPkuzpzilAuJcUeiiKDnJUSQVbY60yiTkTIolISoJOxBwCFfw49ai9SattmmkoQ6fNkvHCGgrf/wCyujPMordMyQg3URzeYyXWXG+X5VDP2NVSCSlxTKkgch7VY7PfGr7bVzClDa2wQ62DnlNQEPDkt4pG2Tv+dc/O4tfIjoQ3RW1kbqRxcRll1CslSylQPQ5BrkjxO2ty66t09cnleWmValpfUgYJLa8J/ka6w1jc4MZ2Fb3nkIddWtz5jtypG5/ntXJ/im1LHgXDTcZsgv8A7Pkcqe3KXBvVvhFL/qNf7WinyW16be+zVVxu0KzRUtspwvAKUg+3U1WTNVLdMl0uc56b7Ui1FutyjS7nGaMhMfHOgHKwD3A9KbRnJMh5kMtKcLmAhAH1nPQV76KrhHkpypcFwtbqTy5JyBner5Y7K47EFxuKvg4fZxf1K+wqvWqHA0pHbn3hKJM9Y5m4RP8AVH+1RpWobhdlebNc5gn+rQNkpHpinkmRLalZaJmqmYDfw2n4aWgNi8rda/eqpNub0lanZC1rWrqSrP8AjTZyY4hIHKFH37VHvTHPQUEhXIcx5fNJVHcGUOpIP37U0gzFwrjFkYP7pw8w9B0xTB6c4hzzEAAgjFK3R75hJaGEPoDgHfPcVCJ2wbm2Y9xkRzsEryP7p3FNArbrTu/O+ezAuSSCp5rkcx/En5f8qiw8EnGc+lBhkhZaypQA2xUs0pRZQCodPSoEr35s7VLNvgMo2ztQkyR6Fy4E55lDH2ppJebAA23oXH8bYpi48ZLzLCE7uLA/LO9JFchsDUC47EODCGUENF5RB6FVUq4Sy0lRad/OpPU91L86Uv8AAhXlox2SNhVGul0UhCko6npnuaal2JJseRLpLUt59Diuf6EHpy+pH2FEtuv7lcbmbVcSm42ZtJLrUkc3ltjqpJ6jei3p9FisyYJQBKkIBdV/uwRnP59KioGj9UzLRK/0cscmapPK/cFt9WUDo2Pv1Iqvi7fXoVWlx/5Je76ctWtErumin0JdbQEm2OnCkJHQIHQig0JxZ4jcKZxZtNwc+G5uWRa5g8yO4OpSUq6flVPiyJlvk+ey47GlMHqcpWnHarlFvdp1sy3bdSJbh3ROzFxQNl+gX2p6VWVxltf1OieHnGzh5r2S2zbLsNFamc6wpS/9Rkq9EKOyc77VsO4OhD6bdqyB+x5bn9XMaHNGfz7jY5rgLUFln2e6C0TmEkjdLh+hSOy0kVtThNx119oQKtt6eTqDSiE4eg3Uc7be3Rpz6gr0GaocoJ/Xs2YpSatm/wDU+gJkJ8zm2UiIocynWzltQ9QR6+lVSVcFPgMtMBmO3slPUE/xGr5w34tcPuJDSYujL8LPNJx/o7ecDzB/7NW4OfvnpSurdBwXJbrqGXLDcSPmjOj9ys+oO/X22pd/6WSV9mvw+sYUFpCSPXelUuKI5g5n2pO4W2dZ3VN3CItoEfKvGUL90kUVpaSkBO+RnIpufZUmkx+0edOST+VOY5HIoK5j+dM2XAkAEGnLKgkEHvQZZK+B8y4juKdsqb3yDv70wacSOoFOUr2yKUNtkiydxhVPUu7gYBqKYcG2c06Q8EnoaI0eyVZWR/5U8QroDUQ1JGdhTtuQSRUQ5MNK5RnOKeJfOEkZOO1RCXFLSKctOrSQaD7ImTDagAFEflShcQdw3io9LpVgk4xRi5/aP/SojnZtDg0FGyPWtpnECgc5KlZV2V6e1KA5GawoBJOKHYbUxDKMnpRcj1oUkY60SB0kdzQjB6GiZHrQpIz1pWQOBv1oSRRfzrMe5oVYPZlEWTmjbAHekVr361KoZhFKAHWkiPejLogwehBpJDoO31xTtKcjHemzQKjgCnrKMYzSj+w7aCkdKWSRjrRCUgjB61R+J3GDSvC62LkXeSh6aUksw0qHO4R6+3Sg3SJaRbb7frRp22PXO9XBqJEaTla1nr7D1P2rlDiz4jL1rh13TujCuDaknlW+D8zwH+Va715xM1dxbupk3d9ce35y1EbVhCB9vtTS3wmYjSENIArPKXJOxa2WtplQccJWtW6lK3JNTjIwMBOAKZoWMAAYp20setUyHjFEhHcwKdsqqPaUkdSKdNLx3rNORdCJIs8wO9OkKqOQ97inDbhpCyI/So9BUZdD8uD1xTpL2CCSAB61Gy5bUp9MZn946tQSnl7E0iXJJFE1MAW1ZFaF4iR0uBxQHrXQmsoM23yX4VwYW0+31SoYNaH1w2FhwdjnFbtL9ZHP1P8AE0g8gNukUTmHpn2p9c2PLkkAGmRSBXX22cwMVNkD93uPelWHXGHQ4ysoPqKaqIAzzViXsdTQqnZHuXRftMcTb/YFpSJBcSO+a29pvj+y+lLU10IV3ya5nQ8j0H60ZtSgOYpAPsaDV8jxnXR1rM4o22Y0VtTkHm377Vr7VmvmXErSiVnPoTWlEz3kAASVgY6Z6URctxeQt8qA9TStILlKTSOoPBTrJuF4gIMdcgBF5hvw8qOylY5gP5V6f6dCm7nIS6r5ZLIUPftXh5w81g9orWNm1VHUoOWic1KGDupIUAofoT+le0+ntUwL7YrTrC2PIdjyG0SEqbOQpCwD19s1ydVHbkTOlpJtxcX6JGawIi5jA2IytI9fSm1nwxeJUc7CW03ISPU43qV1MwgJF1a+ZtxopVjpkjamiWFybLCvrKSp+GkJUEjPMjuKzvGk3RsWT6pkikoCCpJ60mR8nTejIWh9lMhkYQsZ+x9KA4IIzWeS4fBdCRqbT7KpfG7VM5SVKTBhMx0kdQflOB+tX6+6fi3ppLqlJbmMkLYkJ2UhX/D1FVrhyy2/qvWFzIBLs1LPN7BCf+FW27yDCjL8s8zrhwgDv9q5XwRhGT/TbCW6SRUFX3UVuS41Ctbb8x50Idez+6Chtz496nbXpKEyoz7qG51ydB5nl7pHskelSFuhNx4IiOpBC/rHqabXW8R9Oww84pPlg8vzncCs8ILHHflfAztuorkZs2+16eauD0Vstx3FBak5298UytDai0t5QKSvJCT/AA9c1V7/AK5i3qabRFA+C81lYkhXyqJVujPrU5qjUts0Lo+4apujiUR4LC38KP1EDZA9ydsVnhljqcjWHpFzg8WO5ds0hxfv5kcQrjGiv8wioi2lpCT9Li/3i1fkCM1yx4m9Qqu/FJ6Cw8lbdlt7MMYGcLVlS/8AEVt223N0XKZqvU8geXbWHb3PUo/7R4eYhs/2koLace1civ6hmakvlw1JNUov3WU5KUT1KVKPIn8kBIrr+AxvJqZZX6Od5VrHiWJvssNlulztc9uTbFuKk7JS0ndLp9CB1rYsmFb7DEev1kiBV1dSFSohUD8HkbrSP+HSqlblM6HtKLxNaSq8y0kxEf7lJH1ketRFm1DPh3cXpuTzSScqU5uHM9UqHcV7XdTPNtqLJ1mW/KX8XIeW4tzfmWcqJqYjvqCBlVZKgRL3DVf7Ax5ZB55kPuyvupP9k0xZfykYwaZuxHFkg7KUe1Mnn1Vi5H2pk697ihdAUf0QfdOTv3oUy1uW5xClZXDX5qP7h6j8qYvv4Jye9IwJyGri028seU5ltZJ2wqpusKVEw1KTJ09J5d1w3kupT/ZVsqogyTn5TkAkfzo9kdW3dnrS79MltbBH9rqmolTpSpSFKAKCUqB6gjY1AyTJQySBuamGJKDHQSrHy1US+RvzU6N6W02EJb5gBVb7FSa5LFIkIwCFbdDTe3yUtPzJi+kOMoj+8oFKf51BO6h5QEuNHCttqPOvkBnSBlrc8py7TFNJ5jjKGsb/AGyaX/gbdRWLtOShsuKXzE55h96itLxW5c6VqC5fNb7MMnPR109E470lOeXcHmottT570lXltpRuSrpUtqSMi0RoGh7OkumLvLUndT0xzcj3AzimdNbEVJtSt9ERbIVw1dqEyEM/EO+alLTPZTqjhCPy613Bw74bwtF6RZsmPMlOp82a8errqv8AIdK1bwE4VIsbgvN1irbdt2Ux0OowXHl7rdOf4fpFdCRZAeTyq2wN81iyyTpfhpw41FOT9mouJXAPSetuaWqH8HOOSmQyAnf3ArlrX3B/WWgpChMguTbfk8sqMCU+xWOuftXoG6hKyWz2qOnWKNcmlsPoHkKT85UMhXtiq4ZZRdxfAZYE+jh/QzVl1TaFWW63JawCEl2UAHI6vRCuhSemM5HcVBazhT7Ncv2HJbSxGZT+4b6hxPZfur3roPir4d7DqMB6yj9kvtErR5SSELX6kDv71qN616qsrX+hXEy3uTImSm33NO5aPZJV2B9Kryxjme6DpmrFnWFfFNcGsnYpS4iQw4tl5HzocCykpI7gjcGt/wDCbxU6htdsRpbiJAGp7WgeWj4rAloR0+Rzv9ia0zcbApp99qC/8UttX7xhScOp/LuKi1OmOtKgeVbZ2SR0PoRUhmy4uJK0NPFjzu4Pk7sta9O6ut/x3Dq+s3mKsZdsMzCZcf1A5sc2PbNQL+kGphWLTKMOY2r5rZN+RefRJO3865Stl5kvOtv2ec9FlsfMX2FFC2l9iCP8K2tpbxTylLb01xotRvsdjCGrvET5c5n0J/jxW6C+SKkjFahNwZdpDUuBIVFmsLYdSd0rGP09aUbcJydsDvnarhb7radZWVM+yXOPrOypTnCcJnwx6Eddqr83T0eQ25ctN3D4hLKgXIzo5ZDSR7d6jW0ssbIJ9aeNuKKQBvtUOh10q5ebf0NOWluA4PXvVa7JdEwy4QN1Yx1p206lewXUOhbnIcDNOW1KQASk5NMTcyXQ4kH6s06beT2IqKacGNgMn1NOEOHOwH5VAqVkyy/g7nbFOkSMDINRDTh707Q6Mdag5LMyCoctK+aRtkfpUcy6Bg5pUvA+lAO47krMj1ovPQVuKxUURQPMdqxHWlU9TUIIUZPSsX9VYnpUIDQjrQVm3ej6IGyBvms5iaIeXG1GT0/KlQPYJIx1pFQpSkVro7qQ7ViS3B6UVltS1cwOBQhGTlz/AKNLoxtjbaqd1seqF2UBJzkUsFpSCFFIHXmV0SO5qm6x4l6a0Qyf2g+l59IKy0lwDkA7qPauTOMfi7vmu3HdM8OWV263/wBXJklXzu+vKR0FGr6Fnnjj4N18bPFDaNFedpzRjrdxvW6PMRu2wemduprlOXLvurbq5etUXB2VKeVzEKJOKhbTbUoWX5Li3HicqWo5JJ7571ZGMJQnl71VNNMq3b+R/FbS0gJCQCNtvSn7Ksb5qMbc5RmnCHqokXKqJVDg9acIcxg+lRKXsDNOGpGRiq8nRdElkPb9adoe261DIe3p0iTtWeRfAlUPdDmnTC3XFhtrJUqo6Cw7IWSghLSRlZV+EetC9rCBaXv2dZI5mSiMl0/SD6iqJzr6+y2MG3fosqLGXEOCS4hx0NlwsqWEpAHdWf8ACtfX25piESrOpxLqFpJOflBBPT22py6Z1weMq6TVLdUf6pBwnbcZ9aYzyHFYKUjlwSANsVXFtPlhlKNfUd8TbbqVWm7HxDuV5TIbvTnI+lsf1ZCSADWgdRlc4qKUKyM9fStn6mu93ZtTWnnbg6qz/Eh3ySnPKcHp6VRpcdtpDobVzDmOFHriuhp5/Y52ojaNO3Oxyi8pYHfuKhJUOS1kKa6d8VsK7q5X1D3qJfYD7ZQe4rsRkcucadlEWhXJ9PQ0lhfoKlZ0NbD6gnoTTYRt+lWN2Jb9DNCV+1HyodVU9+BRRfh2EH5xQqwOTXY2DqAMFJNEckKRnlQMU6WWOiE9KbupyM8tLKDrgdTqiPenOJdS4Ebo3x2Pb/Cu/v6PfxCvXnSc3gpdLgHLpaQp+1F5W8iMerYz3B6CvP6YxzJJx2oul9UXrQWpbdqzTs1yJcrbIS/GdQrGVA/Sr+yelYNZh+THx2bNLl2ztnuxo+XJlvLsc+4q8h4BTCFDJT1yn8qtWnZDVvU7bHDzNtuEBShgb1zb4cPEjpnxBaVF0t4RC1TBbSbpAQoJdafGxdbT1U2og9PSukbC/wDHxhEvPIJTgCwtKMBQ9f8AjXD0c8uObx5O10djLKM471wmS6rZGSsuRzypWTzDsftTSXbnGAXB9IBJpfzJFtHzJU+wk45gM4pnc9RpZYlFDYdShlS1AnBG3pW7J8U4u+GUY5zi+OUUThhFdTa7nNKTzTbi8vOOyVYqfnR1m5NOOMqU0kbD0NSfD2NHa0lBe5AkSAteFf2lE1JS3yyFfDMtK/vKrDk0ijC74ZrhqJJ7UuSIQklC1rBShAzlW1UjWthTqhLDDD7zbYXl57OByjsBVlvU2WGFvPMGSQP6ltWAarTOqGpiUw346oEhIISy9tlPsa5GqjCUdvo24HJOyqXTRUhq7Rbja55EOCjaIsfIpQ35le9ao47alvWsbxa7M4z/APcVqCZj0VlzefOB/coVj8CVYJ9hW/Z1yZisOAHmyn58/MMHtXM3iE4i6X4XxjeFNCRfpKfLtltbAA58bPLHZI61yYYZYpqOl6f/APM2zyLZeX0c/wDiQ1grTNjY4SW58uz7o4Llf5Da8nCyVhrPbJUduwxWttAW+My1J1NdUhNvgAciFfje/CgeoFR9vi3fWOoXJc98zbndJBcedwRzqJ3wD2SNh7Crhru3x2mWdOWRspiW5A8wD/aO/iP617/QaX/SY1jS5fZ5TV6r/UZHN9LorV3vkq9TnZ80YW4flQDshI6AUjDUvzAUkYpj8M8gkLSdts+ntTiGlwLwK6ydcHMkvZc7BeJ1mkouEF0oWlWME5SsdCCPQjarjMt0W9wVXuwNhKgOaZBHVlXdSPb1rXEMLBTzYxmrFZrrcLRKamw3i26hRCid0rT/AAkehobh4yVcmKcJzjJxTJ541brnaYuoYD2pdMN8pa/9Y29s5Uyr+NHqj/CqQ8r5Cug3ZGmv+BnKdO/3qMcdJWpr8XY/fpTp9aySR61GPuFDv3of8CsmpspTC7ff2OisF0+i07Gi6hjiLeZC2seVJKX2vcKSD/jmm1uzLt0y283MpP8ArLSfUp+ofpTm6Ppn2K0XFKcLYC4Sz6qSSpP/AFVYoK6LPXBHc5PSird5UmkgVJVgd96QkrUMqO5HSjVi8iFxllLasHcJPL/e7fzxUZxQnKt71r0w2MC1W5tx3/3z/wAy/wAwEj9akLTDF51VarSoEpdkpceHZDaPnKj7fL/OqnNbn8S+IEpmG9yImzXXlrP+zjoOFq/6CAB96D44IlZduCVpFlizeKN1RlDLa2LWw4NlrIwFb+9XK0W21CM/rVflw7uXFJiO4yhyUo5U6R/Z6U1vbfxMuzaAsrXK0ylKnQPoaSMcqj9k5Uab6gvzV1dS1bY6/wBmWz/V4xQ3hBx9RUfVZyaMSrJK/svRtLSPiF1HYFs2jjJZ1X23pHK3eIQDcppHqSMhQreWl5tk1dCF+0NfIl8geXlaW/lks/3kdc/lXHllvjsJPky2Uyoa/rac3x9qtum9JyDNRrbh3qKVYVRTzvusr5dv93y7BSj6KqrJiTLMeoa6VnVjbYkhTpUrkSfmKvqz6Gkn3kuK2SUpT9I9a1DaPFLb1zjZeLenJdowvkjXeCgKyOxebA3Pqa2tHcjz7Yi+2WdGu9rdGUzILodGP7SRuk1myY5LpcGmM4y6Yk/GbeBS4kHm3FVi+aZg3BtceTFQ6gncLTkD0I96tKCFJylQIPQjPT86SlIy3z+lZaadoLa/Dn/iX4c0aohHUGjZSrffbenCkDZL6fYjcdK50v0G82aULfrixuoWkFKJaR8x2/i6YzXoFHcMOUiWD02Un1SetQevtAafvKC2/Cbehzk+Y2FJzj1A996uWRrtCST42cM8/LDO/ZksIQsuMunHMrrnPepvU9pbWyme2nKuqsdxWzeIPhslQXF3DRrqgDv8K6ep9j2qg8s6JEVar1EdjS2stuJdTgEf2T3rbCUZJU6f4YckZKRWLBqXUGjrmi9aZvMu2XBBBbkRXPLUR6KA2I+9b/0N4ndN3+VGa4u2xcK5hQS1qK0DlUVdg+1+PPfFczXAKYkuR+yVZH2q18ONLrvl0bkvDMaOeYferckU0WQclVcnWWqDaG7ss2ic3OjvtNuodYHy7771Ftvtk83zjO/TFREIpixkssoU2htAAFPGpC8782azUka1K/RLNPJwfmX+lOkvoHKklX6VEIfIVzYc/KnKJTh6JXj3ohJdl1HOcFVPG3Uk7E1CNSFH6goU+YfJB5c9O9QBMNu5Hy5NLodPvUXFEl/5GWXHFZ+lCST/ACqcYsdxLYekuRobfcPvhJ/TrQZZHoO06RgK70qXk/8A0KNHTpyLkTLnLmrHVEdrkT/0lUv8Zo8//md0T7B5J/nSjHctZzH0ouT60fNdAqAzSicYGaJmhHTpUIHIGKS5iOgo/NjbGaKo5PTFQhiST1FGOO9JqoKhBTCc0Pt2pIHBzQ7k5zQcqBVsxec8o6Gg8tKepo4KQcnoOtRl8vtssUJ2ddZaI7KBnc7ke1I3asscWlY7ddaZQp10hCUp5lqWrASPvWheNXig0xoK2ym7ZcWEhAUh6Yo5HN05W09z71o/xPeNGHZ2ntPWB7LqgUNwWVYdWf4nCOifauLTetR8QL3+3dUy1vLJw1GQf3TI/sjp+dPiwubt9GbVatYee2bc1VxX1bxZuK0uOyIVoUvm5Ao+Y/7qP+VTlhgsxWUobQlISMbVTtNx0xkJQhAHLV3iOgISe5p8lQVROdi35Huk+yeZWlASBTxD21QrcjA3J/Wlkyf7R/WsEl7OpBbVZNoeB70ul0etQiJPuf1pdEruSf1pGXxkTSHtxk04S8AM5qDTLP4TvR3rkzFRzPPpT9zVE7LYzJ1En061IoVHgQnLrcnSyyjGU/xE1r5zXlriOAt5efb6AfSfyqXjX2RqGyCLdWQlBf8APQ4OuOwI9Ky5XLg04nFvktcm6vznS0lfkxQ0FtNJ6HPcmgS802rmwkK7kCoVNxaSgNtnCQMDG1HafLis5JzVUcajzPlljzfJ9YcIlHHwtWUmk1bjek2iAMYpRxaQAKm25WJVcFV1Yvy4y3FAEIIOM1TpzwcC1oSAFHOPyq26xw5b5AA3Cc1r1iYkhSVHONt614XtZlzfyKtqHmD+QO9RSHVA4OamdQlk5Xz75qqSJzTbZ5XPm+9dOM7ObkjbbG9zcBdx602QiklvF5fMTnFOY6kkbir07KHEzyqTWz7U7UQPp3onlqPWo2kDaxgtsDoBSC0U9dZVk0gWiCc07aa4A4sYSG8oAx3qBucbGTVpWyFbGoubFySCM7VnkWxTXKGGhOIOruGWqYurdIXh+3XCIrmS42ogKH8Kh3Se9envhq8f2h+KrMTS3EV2NpvVS0hGXHOSJLOwCm1nYKPpXldOiKSrbpUarzGThB6HIBON/asWfSxz/wCGbMOp2KpdH0NRtTvtNJDMhElk7pUcEEeyhsRVK4i3PzZqJERqQ2hMN0LUhXyqUeyh6b15D8HvGNxw4P8AlxbXqRd3tiNjAuh85tKfRKlZKfbFdHQf6SXSGooTUbXOirlZ3VnlkOwleYHE9+XO4rharR6qEajyjtafNp5tej0KsVz+AskOGZR5mY7eSOg+Ubfzozt7Kgr/AFiuQ7J4/PDq5Dba/wBI7rGASElL8XJH3o118fPh+ioKmNVTpY/hZhb1hcdW1Wx8Gzdp/wBOppl35EqdUpZ9gaql0kIvPM1Lay2geYnzVcnJ783pXHOqf6STS7TRTonQ1xuDvZ24K8lH6CtT3TxR8SOKyn3r7dzb7eskNwLf+7QkehUMFVNj8XqdVSlwkU5PIYdPHjlnUXGzxSWnh80qxaYVHvmoDlsuA5jRRjYqI6kVxfebzf8AV95fv+op706fJWVrecOyQfwpHZI7VXbre/jru682DyoAQKtFkZVLW2lIBKyAB6k7V6LSaDHplx2cHUazJqpcui88N7Umy2Wdq2Sg+aB8PESR1UepFHVBUsrU4eYqJUT7nc1YdQLi2uJbtORlhQiMpW7/AO8IyfzqDXICBgHqTnFbb2gjBURUi0oXkco/SoyRag0SoAVY1vbE4pjNWFpCcY96eOS+BJwRBlstjJ7Us04cbk49M0q+kBsGm4OB0q5NlNJErZr7cLFcUXK2uht5tQBSfoWn0PqKtWodPW7WFkk600VHLao2FXa0oOVsrPV1kdSjrmtfleB/OnVk1Pd9LXdq9WV8MyGCCQr6HUHqhQ6EH0NRkuRAPuJwpxDgW2pJxjaol98Fwn3rbOsdLWvXVmk8SOHscIej4cvtiZwVxVk7vsJ/E2dyU9BmtQuLQt3mSQoHvjrUQG2uyQtM8QrhGllR5UOcrg9Ukb09dukJMKda2myptyUJEZX8Jxg1AheFHBqQt0qE2xMYlp3dZ/dK7pUDnb0pEO5DdbqlYSoEKAwfvTGXL8sEZA+9LOyFBJWvHMd6rl5l7nKuxNMByFYmtY+n37lcpAV5ztvejxVJG7bjowo/oP51Y+Fmn42mbI1e7w6GJdwYMhxKlYUmMjBSj251EA+xqhaPsp1TqVLUs4t0IfEzFdlBJyED7nFXbiHcY0K5oUpRckPMJ8xpBylvmwENpA9E74pF2C2oWX3hzpK8a+1PF07b7yzbLzqorf8AiJBBMaCk74z+JfQD0q4ax4a8UOFNrn6XvdrbZtd6AdeuECKH4quXoVqx+5VWl7zw94htQ7dxIQm5Ey2UORnwlTXIhCcBI5dx7VeIfFziLr/Q69LawuEyLbLQ5zvXZx9bbnIR/UBIOHir+1nFXRiJxFbWuyLslsYm/ESJcpEa2QyDKlZ5gD2Q3/Eo+1SqdaPtzGm7e0YtqYPltRQSEn+0o91nrVX0nH1Fxh4jWTQ2iITEOBCWURmnQSw2kJypyQPxKJq/ak/0j0fanOF2qbFAsM99ZnoS82la1oQvAUhwjKUq68uehoFSxySuyUfj2q/W8LejplMODdB3I981WrZF1vw4uSrzwq1I9EWo8zkJwksugfhKTsaa6O1C3FlC3SFBKH1YRk5AV6VcZCChRQecHOSMY29RSyDjm2+OC26K8S+lNRy27NxLtq9H390htMtCSYUlf9rsknvW3ZLLsZhuQ4G34bw5m5EVwOsKHqCOlco6gtVru7fwtxjIcyCOcDK8Co/SeqOKfCCSZWhL2bhaF/M5bZp85hxPcBKs8hx6YrPLEpdM0Qy0+Tq2QQHBhRWkjv1xUpCP7QtTtoX8zrH71lXoO4/nWrNAcdOHXEtabdMf/wBC9SdPgpqz8G+vvyOE5BJ7e9bFjvTNP3Bk3OOuOVEJCvqbcQe6VDYj71nlilBmhNN8DGTEZWMPJKk9Tjr71zX4jtUafguMaQjMMOXCYed14Y5mU9hn1rfPGHWNu4b2W436QocjSeeKgnPmqPQD8689b9f7lqG9Sb3cHVKmSnC8cnOEk7JFTBj3SuXopyt1UeyTlWGRdrkwmKlSlOENuEDtmt5aQsTGn7a3HbA5yPm2pHhxo1n/AEaN3lpK5UpAdQMfQR2H6VZINsuUlKvJhPEfxYCR+prW5uTtCLHtpsWQ+rl3FOEOnlBwM4o7drZikm53Zls/7pv94r+W1KNybFHI8uFIkkDIW8soSD9hSSsuSBZkOZCAkqz0AHN/KpmLbLgsBxUctpP4nRypFRStRz1J5YgYjt9vKbAOP73WmxnyJCiX5Djn95ZNM+gOvRZixbIx/wBbuyF53KIyeY/r2pdu7WyP/wAmtoc/tyHdx+VVRD5GwJpw1ICd+tKgJ0Wo6hnqRypkFts7crSMD9aQ+KLisuKJJ/iJJqGblZOw3NLJfc5xnYUH2MpMnWnsDrR/PPrUU29tuT+tH80f/Roj7kekCd+tDzK9aIFEdKzmNbSB+dXrWc6vWicxowwRuahAwdUNutZz825FBnHSs5jUJtswnI6UUrHQDejZyMGgCUpPMnqagUqMSnfKjt6UfmSBsCfYDJom5O1UzidxX0jwnsTl61RcWmzyksxkqy68eycdqMYubqK5KsubHp1vyOkTuqr/ABtM2CZe5DiCiMk7KUEg7dye1ebXib8YN1vkuVYdHTEyHwS2qYj+qY/soHQn71B+IHxK6840THIgkP26xMqIZhMr5UlPYrI6mucrk2Gjg9Qc1vWh+NbshwJ+Zeqn8eLoi46JM2a5MuMhcmTIVzOOuKJWo/fr+VbD060EFKUjGQM1SbSjneClDcGr9ZEBKkkdaqTio1EduWR2y9WjCUpwO1WNh/CQM1Vrc4pOPTFS7UkYBNZMsuDXhXsnW5IxuaV+KSMb1BiUB3xSolA+9YWdFdE2mWPWlBLONjvUH8VjoMmlW3lOD5VAJxkq/h9aUugSr90Zisl193lSkZJquaou0SezHVbHnFocGFqJ6n2qIuEt253mPZw4G2ZB+tR2Un/6FSt3tDVvlx4qFpU22j5eU7CkkBS4Y3tdsWQC6MhXWrfDkusthsKJwMflUbADflgelSUcNoPMn+dZpq3yX4+iVjulXU1KxniMYNQbLqQcgU+afAwQaq2ey2MvRPtyOmTQuyAe/aopEoEbkUZUkevakSdjkfqBaXYziCPrSQa1h5flEnnyVbmtjXd0KaISMkgitbvmIHUBlxRcIPmJPQb1bF0yqatNlT1KpwFXKojeqevBPzbmrrqJsKBOOtUl9JSvb1rfjdmDIn6MQSNk7Zp5GBOB60zRnIzUjFSDg1uj0Y3aY+ZZSPw0Yte1KxwCaW5KEwsjnGjk7U0cbIUcVLOtjc5pk8ncmgnRE2R60Hcnrio6QDvUo+opJGO1RsjmJ+UbEVJPgdNkNMaC85FQsiGSchPerK80TuU00Wx/Zqp8qi2PRWlxnObcAfYUQNOtfSpX65qwuxApJwnekDb1HonelqVUG2QwLic4zv670ZBe6hRH22qXTbFnqkUoi2getTawXIi0NqdVnBKvucfpWydOW5USzIdUgAeWVnbuarFvtfM+2AnJUsJraM6G3DsIaAwVJS3/ACpox9WC75Kdbrcoq5lZJUc7n3rYnD2At7UURCxlpjMlw9sJ3qpReRBA9BV30jKTAst9vKjgtxjHQfdQo1XRXj5k7Ak6jkXC7S5TrpV576yP7oUQP5U/Yl8yslwb1r8TSFBXPvgZ+9Ki8vtnIcpHG2Wxk0bDdkjlx5gqPlSwVcuciqmm/PqA+bJpYXZbg3AB9aihyPKdk25JSRjrjpSReUeg2qKEtSjnIpZMg461dRS5DtbwGwpo69sRnINAXQetN3VAVGv8g3NgM3i62iQuRarjIgvLaWyXGFYK21fUkjuDTORbfh7c1dWZCHmCeV3BwplXooUq1a5UmMu4xUIeDRIcaSr94geuO9RDhPMpQ5khX1JJ2P3FM0kgNtsVSokZOCfUdDWLVgElXtSIewnfFJPPZGSfakrjgeSaQlMlhKTvuaqF7uB+ZIJUo7JA7k9h71MXSVnIJGEAk+//ANGiaHtrU66SNS3JsKg2TBAV9L8j8I/I71JPagRW7ksNvi/6J6bZsHJyXCcEzbk4NykEfI37Eb5x60zsWqJWj9aWXWrtgj3yNa5Hn/BvqJbeUBjPMeuM5x6iovUl2lOhch95QkSlErVynCVK9/tW3NGcNbb/AOg63awl6sh2+Q/Ocadh3lzERTQyR5XICrzFEbZGKONpRtcsO2bdHQln8RPCbXOib3NtE+Ppy5/BPuvWqaA4gcrZOGEnOFZ6AY3rkV+93W+OQ7O/MMhbzpDTPKE8uSSXFJA646ntTOVD08mWJVtjuBQzztOj+qOeqVfiT3+1OdHXq12XU7snUHmtsvseVHfLZIbBO9LKUscH+sLTzTSl6FbjonX3Du5o1Rpae+tLSkvplW5xSQD6qHUeh6ipTVPGbVmvLMpWsJfxi0uh4SZEVHnNADBSlY35TjpXQE/Wml4uhY1o00RcIsfEyRd5AAUk43YbSPwn3rndFvY4i3+5NoLdqhrWSp1Df7tLh6AAetVYtQpL7IfLhkqUSzcBeEPEPilZb9rTTa4L4iOoZat0lfL8X0yAobthP8VbGvd3vsthljUkNEC5W5v4NyKpABHISnKSAOYbbHuN60TCtnFDgpdv2nZJc6NHJ5VrjLIZcRnoc9vuKsF04o6w4g316Rcluz7pLabjNpjM8y20gbfKnPbuauvcuCqSUVVG4fD3q/h1YuLUl/inMZjQTHTHtipLXPHLqshwuZ2G2MV0RxJ8LGhtURHdWcN70xblvtqeQhtzzIbwAzzBW/LkdhgVzvw84DSLjw6uF54rPGx2hIIguTGwpSljdRcxunORiq9pnV0nh1BuNg0zxTu9xtExtTJtrCMtISevIpWCnbvWPJpsjlvixdqUOSo6g03bL5MctcyM0ZaHjFQ8z8pWsHHykepqS0przjtwWlO6bkWiZqeyoUEu2i5pJcaT6tuH5hsf4sVtHwo6q4Jua1ucHXTES1TV+Wza27krmQ8CkFS+boFlRrpzipwlt9w03OuCVR7tELS5OH3glaAlBxyPDqkelM9RHf8AFJclmO0r/Dh3xJ3vS3EvSOm9V2zUDtj+GcUxOs9wPMWTj6k8v1b+taY0ZpnScqcZa3p92ajLCvmQGWXVemeuK2FB0nb9d6Yu1miNBmYHw606nfGFEKBB7D1qMhafasQ/Zja0rDJ5fMH+0PerXFrglyb3m39G31H7L+Ft9uZipZVyhKfnI29TVeudwnrmPtypTyiF/KArlGPsKa6JdUiS4yppSgoc5GdgaHUZDF0UrmV+8SCKVLa6LJW1bDIkL9hn0GKXac5jg7gb1DNySR8q0q/OnaJb6AnlQlQI3FPIVPglUvlXLyHAPWs89IOQQKj0SUg5KFD1GaKp9AWAOcAkZ2z1pUSyYakkIKgrvilkSFdCvNQyHUpQMqOVE9Ril2XcLCAvb3o9Etky3IwRk08Q8kkb1CJcPXmCiDSyJLuQAB+tDsm5k6l3bAWaN5p/3lQwkPBJP+dYJL3pQpE3HqLzCsyr0FBt70XnNbS4UrMmic/qKMFZ7VCRVhubG1ZzZpJRyawKKR0z7d6X1b4Gtxe1ciilYGeUn7UI6hKRzKIyMHp96aXC5QrVDdn3KS1EYZSVLdeVhKR965E44+Lp+4qk6T4YO8jQyzIuCduYdCED/PNasGmnqH9ev052u8ji0SuTt/htnjh4mtN8M471psTzdyv3KQlDZyhlX9rHcVwbrrVGqeIt2ev2r7i7KedJWkKV8qE+gFLpYckOLnTnlvvunmccWcqWfc1F3d9CGyOROEg4xsa7mHT4sC47/TxWs1mbyMqm6j+FIvflIQUpSE8vQitfXhxPnnCs1ctQSgQvA9e9UKa4HHjtWTVZXXZu8dgUZLgfWZHz5q82gBICs1TLQnlINXC1n5Rv71zZ8HYjCmWyI7hNOhII6KqKYc5UhWc5oxkkHFY8rN+ONIlhKGfmVSglAfSv9ahS+MgqNKNyWAhT76+VlvdRJxuOlUNGmL4LHb25U9wIZwDgnKjjoKUs/EcWS481htbclQYdjSPixzNL5hglOO4rXsi+z7xL5YzzjEZIKfkOCR96fMuNRG0NNJ6DHWkrllkZfSvZJuOJ5/O5B5nt2GScD9aex33X3UrdUpR6DPaoVuQpShg7dxUpGkYA2quQYpFkhyORIAxUgzK+1V6PJ26fzp23Kx/9tZ27NEJJFhZfUT9VO25IzgkVXGpZz1p01JxvzUsh4NUWFD6cj5qVL4xsqoREkkZ/zpYSNvTFV0yxPgLcnycjOw/nWvnp5VK+CDKEpbUSFDqc1cbhKTnHZXv0qhuD/XnH+Yf1hSBTxS9lL3SbQzvYC26pchv94R6GrpddhjrVSkJAcUfU1sxv8M2RtOhqEY2p7F6U2OKcRyEjGa2RbozSSbJaOk5p6lCT1qMYdI708Q+PSi3YtIM82jemL6EinbjnMDTF9e+KKBJV0MJGAcYzTB477bU9fO5pi8cnp2pJMkVaGjuTjakSjvinCsk7iilIxk0u5IuimN1AD6thQBAOCSMK6UuUZxgj5ttxU7ZIMORa7s68wFLjs8zZ9D60N6LYqyvpb3xSgbQPw0OU8oVnr2xQc1GwD+ws89xZTjbzNqu+qnCmCwgbczh2qo6YwLrHBGcKNWTWDwSI3purFGLKnxEgmnDzEHvVpLq4/DJ5xOypNxQkj1CapwfHMNunvVlvMjk4d2dIBw9NcWcfemb5Ksd2VhDytwo78x/xo5WSMA1Hh1RUdj/9tLJcXjYfzpW+Syh20pWcE05Q7y9DUela9idqWBJGeajDsj6Jhh7OMmnSXBjrUUwTgfNTlKj/ABU7EToeKdA/FRVrChgcxPsOv2FNSvP4/wCVA2+uO6mQw8pp1H0LR1H65oKvZOX0LvXFflFsRmkupScOgFDmPQ+tQ7i8qwOh3qQulzl3NaHbhJ85SElOSkAn9KX0npDUmu7y3YNI2OVdJ6hkoZAwkdsqOwqTmorkeEJzdRIMupA360zmSEobJHXtVn1rw/1rw+mJh610rcbOtxXK2qQ3+7UcdlgkVRLvKCE5zy8o+bPalXHQ2aMoqpcETcXpE59uBGTzSZSw00gdSon/AA71dLimFYYMbTbK+di3/NJV/vn+52/lUDo5lmN8RqucAHlAs20K7LP1L/JOf1q1aS4eay4kyZsHRlrVPkWxtEp8KcCQBzbZJ+on0rPqMyxwc5ukX6bD82WOKH+LN18OPCXH4m8Nmr3fJc6Be7igvxuT5kNM/h8xB7Gtaat4c8Z+AXxkGa8s6fuA+GccH72ItO4TsrJQrJrfvDbxY2i0JOieJ9il6du6G0RlOry0g+WMIKTjGPWtUeLPjrF1O0zoiwXgTobpTJnOsryh1wEFtBP3ANeM8f5Dy61yxZY3CXN+kv8ADPba7xXj1oXkUts1xX6zW/D3S9y4qa0tOgbI6ptU5znkSMZ8hgHDivvjOK9DD4LeF990kjT0l+auVHjJQicUpyVY3xt61y5/R56RlXvVN41KuMrkaUllLwG39pANentotyGo6ChshXLjqa7mo1eSWpeOHUTnaHxeGGkWSfcjya4ucGbnwZ10vh5CmOpVdQlUYPO8qXieittsVI8JpHCrhre7bA4ka0gynYsnzpUS2srWXV9vMKumPau8/FhwYsfEXh5KvjFtRI1Jp5lUq2SAAFgp6tkntXBXGHSGjdP6a081qmdLnXi8xTIdWlkNONJGyig43CSQMKG/aulhySzRUZKjjanTLT/aPP4bN4z8btIXW5ruGk9JQ7pIuHJAt6JhJRJztz+Wk4q76F8IfE7UdmizNd8Um9GRJnzt2ywx0R/Lax+JZBJP51yr4YtKRxxn0+u9XNtiAp5bMGTKHyRnPwrIO2D+Vek0/VekbHNYs9vfncQdRow2W23MRI7g68xxgD9aXI54pc8IfSwxZ49WznW/+HTjzpVibw50frSHq7RF0R5zlwuYDTsIoPNurYKzgZ71y9xObjaWWjTNr1Ei7Xp5bjct2K2Ux2kgbhtR3Ue25r0P4z23ULHCPVequImo2mDCty3oltt+Wo0U5wlJzkuKOdzt0FeZamIutUofD/wU9gBTaVJUlJyNlc30pJPY1p083kTa6Rh12neJ012XK08OLxcuHn+l97skY6djNpbjTm180nm5inlwnuCDnNO0cTOJOkNKydCRuIEmZYZzakGOtQVyN4zyZPzJ/WqtYtVa4sNqVomdKmR7ehTi1MtHkbeUoknnTulY9/0obfak3ec1GkOFLLOHX1nohsbn/IfnTyhGVNro5/7GPsvPC5DVpt9xlu5RNu0FbEIA/MhrBJV96pLDrCCEveZkZypSu+asmk7zFueumloQUxvJXGYSFbJbA61VZ78BMpTAQ6ClxaSRvnc0b5LpLbFIsulrgy1c2gpZQpxsgAK2qU1ZMa+LYUp8ZUgjYVV7BJjqusVXnOpAUU4KAandWPQimMW1hKkk5JbpP9wb4I124JZISsN/nS6J7PlBWEA+xNQC5LDr3PztKAPRSTTht5kOkFxrB6DoBTSVgU6J9uayGsF4kK32O4pcz2ShKUrWOYjB+1VwFtXyqLXU4wc0YKWAC2pSE9xkUtMfeqLOmWyM87yiQe4p21JYWQsKBx61WUvvISnkPMD2UMkU7RPcDecYx/Yo0wb7LCJDR2BQP1o6XmezgKvQGq2Lk6PmSMj3Til03FwjPIgE9zUpktljbeTgHJ396ULw/iqu/HvJTj92cenWg/aD38IH50NpN6PW7zB6GspPnNHyPWthoirBoOcDbFZn03xttRQoqWUJGVDtQSd0S9vLDcw+oggDrtVV4g8TdJcMrI5e9UXNuN8pLTIILrp9AnrWu+OXig0vwpjLttqcaumoFAhmO2sFLJ9VHp+VcNav1fqnidfXdQavubsl1xXMlsqPI37JHSujptDLM7kuDzflfOY9LcMTuZfOMfiG1jximrhsuuWywJUQ1CbOCsfxLPqcCqJEhsMpSfLGQMA9KRjtstY+UffG5pwXwEnlNdtKOOO2J5OUsmonvyiklwIa642qoXyYnkUM1NXGdhvBPaqNe5uyjVU5Wi6C3OisX6VlKt6qCnOd/GKmLzJKioZqEjkKf5j0rj6iVuj0Gkjtimiy2odsVZoLgAqrQFqHQCpyI9yj5jWeTR04U+ywIkAJAyaBUkA8xViogycdDSa5oJCTnA3NY58vg07kok2h5yU83HZBUpxQASOpqAvd4euM0WyOotstKKV+5Bwc02g6uTa7oqU3kvMf1CSNlE7Go2FIPx8l104ccdU4UnqM71nW7c0+i9qLgmnyWth1uK2Gm8ACnCJCSeYneq8h9Rc5Vkg4yBT5twpAVzU0k+0VqTJ5p8Hfen7EsAbZzVdaf/tCnbUoAfVVbg2WxmWZibjYmnbcoHoqqw1M/tU4Zlj+OqdpbCRZmpoB707bl56Gq21KT1Kx0zTlubkgAnfYUjhZZGaXDLG3NUMAGnCJZUMkmq63MI2G2/enCJm2SrvikqmWLJS45HsyQQOu9UNMgm8OjmOM5x2qxTJ6ATzLAxkb1TETCi4vyC05yBWOYpIFWQjZTkk7/CSuLuQrP3yTiqtOdSlROevSnV9u0lCAGg2vm6BKhVfRd5YjuxZEGGoPEHzSCXW8HOx6b9K2Y406RnnO+x8l0EZpdpzbvUa04cdaVD5HT/GtNGdy54JVqQB3p02+D3qCS/j8X86csSQTgGokgbmTPnDBHemzrgydulIpc5vWjFKjR4RLsavqyelNVYHUZp640rPSm7jKv4aSSTQ17WNCAromgKSB0G9OPhlqPTFD8E4RuTVewuUuBqrokcvep3SyguBeGcbmKTv7VGfAqOwO/ap7RkLzJ0hjs/EcH3NTYNGXBUSrA5tsdaTDgPQE07dhpALe+QSP0pBLC2e1GMLF3OyU02SLuznso1OaycKhGP3TUBZXEtXKMs7ZVk1O6vI8qMsdOcimiiVdlbyQc57E/wAqs95K/wD0eWJQJITKcziqnz5yAdwT+lWp9Ze4ZQ3diI1wKVewJqNuyYolSKvn3WRkY+9LNNPPOIZYbkvPL+hpllbi1f8ANSCalNJ6R1Dre7psmmbaqXMWcqweUNIzgrJPSu8eBfhq0Pw+uEDVC0PT742xyuOvr5kIUrGeUe2KDY0YSmrOCLhZb1ZXW2L7aLjblup50CXGW0FJ9QVAD8utFbA5ArmGc4wCFY/SvXjUPCfQPFCFFh6701DuzUNzzWviEZKVYxt+RO1cl+NPwxaC4U6ct/EPh7A/ZjDkxEWdb0H5CpeyVD7UV2HJi2rhnJDJVgAg9N6cJ6dDTVhYPKEHPU9dzv6U589CEFSlpSkbEk7Zp2jOnQbJ/wB3WLQQnm5Rg+hzRookT3PJt0d+W6PwMNlav5UtOs90hT2rbeGTbH30hX+uJ5OQHur0obVdthviorkg5r5QCQU4zjc4P866n8CqmY8C43JK0IdlTS35n4uUehrlXU8G225bbcHU0W7LwoPLiNENNq7J5j9R+1dS+CpmBatLpm3VwkSpC3kpQMkZ6bVyfLPZi7o9H/TeJT1dyVpHbWutC6Z4taRkaN1XBZlNSopKHCAVsr/CpJ7b1448YNG3Lh/rq6aCumfNts4xy5vhxrHMhYz2xt9xXstosOzHHpnMtLSmwhrmGDyj2rz1/pLNFIi8U7RqmCjkVeLeppZSMBTrajjPvhVUaDUSkkvR0POaPHKMssTk2RqBLjiGGUp+Hhp5W052J712l4NtY8L7JpdMeVcOe7zHC5LPMEr5jsM9ykelefrolQ3Al1BSU7E52p9b79MtbyZUSQtlxP0rZPKQfvV3k/H/APUMKgpUcbw3ksfjs+7JC0z0T8VC+FjmjblK1TZUTn0NkwniEhZcIPKUkbkD0NcEaV0te9Z3q32CyMeZInvtsoCR9Ks7k+wTv+VL33iJq/WbUO13i6uShEwllAT8yydh9zXZ3hK4BJ0ZDhcQNRx1ft2YkiM0fpjNK6nH8RBrl4MX/RdM45Xb9Hd1OaPnNSnp4/RdnVXhp4O2fhNoiFpu1AKWhQflPY3ceUPm/Kug2FobbSM8uB1rVtlvkeNHaZBLeARn+I1eLTe4zqUtPLChy7msun1MZNyvlnWy6SccaVcI1l4wNcNaL4D6jeU9ySrqx+zo5CsLSt3ooH+deUt01I0ryn7/AHqbdpUdryg9Ke5y2gDGBt0z/lXUX9J7xMlDUGk9DRZwDLTLtykthXVY+VrP5HNaM8InhzuXHXVrd51KVp05bXw4+OnxCs7J9xXe0+VabC5yfZ5XU4J6zUfEuK/9EzwQ4D8U+P8AObctzUmzac50l24uJKSrB2DY69Pyr1I0DwltWhtOx7XCbSt1plKHHygBa1AY5lepNTGiNH2jStvYttoiNxo7SAhDaEgAADYACrS4QlrHTffHpWN5Z539jbDTw0jSicW/0iOpLtA4QW/R1rZW5cNTXdiC2hsHLiAoEgj0p34cPB1pzTOkHGeJjDd2ueomG1TI53aYbGChI7hQqS1UI/HHxQxrYhvzrJw1ZLi8DKHZ7uxT7lAAP510vBt6IckS3MhASBtuelGOdwWxGnLpoy+8+X6PPLxe+FyVwbsidb6OvL8vTKpfK/Ck/M5DWs/KUL7o7YPSufJK37HYBZFrX8bcQH5Kkp3QjfCc+43r0l8Z99s0PgjeWbylp1t99lphpR3W5nIxXmrMnOzpbs6U4rmdPMpIHROMJA+wH866unyvKqR5ryGnx4MyaJLh7FSnVcMp80hDasDl2xim0i0pefdUpbw53F/hHrU5w6eAvi3V82I0RxZPtymkBIJWpRJwSSP1q1Pk59WrYjYrGyu4RUHzRyOdasWrrMgMx+Y8wOe29J2FQVdWFJ5sDKjn7U+1fKVmO2cbE1HxILXBUG7FHWoEpUnb0G9H/YUZHzeWTkfiFSB5TykBXyjahQ4ScAFKsZOelO3RHBeyFk2eGEjCMFJOcEimht6eTkSVD7KqduDyG2cFSSVfVtTAS2U4BWjbpkUN19AaSE48cNN8qgo9881LFKluBYfWgAYx2NFXNZUshR3HXlTtRm5DBP8AxFC2Dj0ChMnlKVPpVg5ApVCn+XbkOOxpMzUlfKGk4HfNLfFtHCUt/wA6jboDDF2UVYDSN/Ss5po28pP60C5pSkFtjm9gaJ+0Xu8NQ/Ok5/BbR6+YoflHVWKKcgZJ2qsa74i6S4a2V/UGq7miM2EktIJBccV/Cgd81vxxlkdIuyZo6eO6bpFhmT4tvjuTbhKbjx2fncdUrlSEj3Nchce/GGtwStHcJ1kBSlNSbj3P9w9a1Lxt8SesOLkxdtti3bVYUqPLGbUQp0Z2UojufStXwYTbCRzAk9STvXc0njlD75TxXlPPvVTeHTOl+hkR5U+S5cblJU9IfVlx1w8yie5yakE8rYCUjbtSJcCdk7Ck3HykjBro7l0ujh4obpb58seF8Y3OKQXJIyM00clE/iFNnZWEn5qpnS6NK75ErrNHKfn7VSLzLyFAKqaucvIVvVPusj5lb7VlySpG7DC2V+6PlRODkU3hfMrJokt3mUU56mloKMddq5GSW6R38UdsUichKUnrUmy6fyqKjECnzS8JqmRpSY4XIwcA0l8SM4zSC3AVjcYpErOTWblcouVpGKVEYktyZNublNtOodUlSinnCTnl2rcuu5Xh71tolq7aEZe0/rRpCFuQPLKm5BSNwVdB/wCdaXcJXhOCab+U8ytSmH1tEkZ5e9VyUpF8JRhzJWSrapYZQ+8UJB2+voe4pVMxR+UuN/8ASFQDkV91KUOvEpRnCc9z3on7NCts/wA6KTrkLnf8ei3xS9IQtTZbKW/qPMNqOqYuOry1qQCfUiqi1bVtnCX1Jz1wTvSxgrfOXnlbbDele5cvoaMo1x2W1q47bvNf9IU4Tc2EfXIjj/n1TW7Q3n6z+pp0zZ4o6b/fNCiQbLgzfbanKnrw03kYwQV4/lU03edH7uJv8iQEDcMRAN/Yk1RWbbESB8ufvUhGjxW048sH/KlaoeE64LDI1Zp/I/ZkS6vrH4nMJB/IUwlXm8zHAY0RTKCMbufzNFaLCMJSn88U4LoAqpxX4MpOPQebdr7MZT5kOCgtI5Eqbb+Y47mmd1sd5bbhyZ8rmRKbDieVexz7CjvyVFpxLS+RxSClJ/xqx8QkWhvUMBmyhTbDVpYDrSj0e7nH2qRi0+BpSU4tvs1/Mtq2zhStu2BURIhlCsjJq4vN+ZuRUZLihQI5RW7DFmPJJRRA7pHQ0XnV6VKqgbE8ppMwf7NaXBszvIkRw5j0NOo6iCM0ui3Hrg0u1C/smleNk+RCjKthv1p4kAgGkmWMHGKdJbx1FI04cssTXoSLQJ6UVTPYJp2An0zRg2k74xS7/wAHatWMhHUegxSojEjBp2WwACBRkpA61FLkn+BoIgBBx0qW0q0mPfoZH0rJbP50klIUMAUvFUuM+w+nGW1hX86ZtDJ0Q14twizpEXy8EOq/Kod9hKc5FXrW8XyL264hI5ZKUuII6EEb4qnS0ZzgVI9WFumR8VaWZbKiccqx+lWTV3Iq3JcB+hQV+VVN9KkKCs7jBq3yQm4WLKhkqazSrgMZNopCnRzAg9auenGF3Xh/e4IBKorzbyfse9VCFG858JKTttW3eE1sQqdKszreW7jFW3gjqsDIo2SDaYy4M61uvCy/ybw3bkz2ZccMPNE8quXOdleu9d28KOKuj9Y2uNJj3iNFkFI8yK84EKbPpv1riJm1JZUWlJILalJIx3Bx/lTr9moR86UlCz/Copx9iOlK1uZbjyOFxfR6Lak418O+HFlduV81HEdW2nKIsdxLjzquwSAetcm+IniVxQ8TGkbfJ09otuz6DgzSoSrjKQ0X5CenmE9MVpz9mjzUPup5ijG7h589+pOa2XovWujbXo5GktXW6XPbblqlJaVhyOSr1RnBo7WiTlv6NNx+H+nLerOqOIUNtaEkmPaI4lO83oFKITj8jRDI0JZXg9ZNFPXV4j/lN5nqLZ9/h0/L+Vbcs2quGkRTUC+6TZlRGXJBC2IyW3FJJy3nfAx0xml2de8KosJbCOHyXFux1NcziEkpVzZBH5VHuK1Fe2agn8Q9fTI4jW+4w7RGxyqYtENuMnl9OdI5v51S5Meb8zj8uS+pOCVPvrdUrHYlRO1bO4gXexXq9ruGnrOi2RC0lAj8gHlkdcY659TVGlR5Eh1MWOyp1x0pDSEDKleuwpZJsDqLuyvzJmo9bz7bpNr4aMmXISyliLGQ2kdMr5gMkgV6Q8F+Fli0dYLdFZinkYZSOZQBJOOp/PNcLcHtPPvcX24MlCEPW+K69kHmAWcY+xr000nbZyrZAShsKQwygOOKGMnFed81OWXKoPpHsv6eh8WF5fbLhaXmIbaEhOEkYzjFcN/0lc2KWdIR0cvnJmPOZzvyBHT9cV27c5bDURaVrAPLsQDkn7V58+Jyz3XjHxaj2Z59URi1MlmPGjD4mXJUo5JS2Nm07Y51d8iqdDKcskUk6Rt8movSuLfJxjObZcHI4j6ugxkkn0HU1I2rgdxI1LBcvmn9FXV+E3gFxTJbCsnA5AcZNd/cEfAtJMlFxm2GPa0bLEiYRIlgHcnB+RH5Zrq1Fm4e8J7c0w/IXdbnHb5Wm3SlW/ZRA2H6V6TNqMWFOU6PH6bQ5MjSjyecPAvwdai0vdbdq3ilDbieWBJiWwfM7nYpU76fau3bJEbUyOdCQcAoPL8oHTGKya7Kv8927XTd6QdkgfKhPYCpezxUqfS0gZSjGcdq8DrNZLWZXfR9G8doseiwKMeP/wBjmNY3W0NLQ4poglR5TlJPoRT293i3aSsUvUt5lBi329lT0lZVyjAFT6onw7Y5074CgCO1efnjn8QEjWmpWOBmgZynY7TqU3N1pX9a+eqNuoFbNLpk5ONdcsp1etagqffCNJcQ5etvFdxXu+p7bBUIqnBGbc6hiKk4aH94gA7V6ReGrQcbhxpO36chNIbaisJD6inCnFkZJNaG8LnBVy0x4LrEZzyYKg6+5jAddPr649K7IZhGNGCW2QhRHMD0yaty6h6p7Y8RXRRg0kdHDdk5lLsu0G5suLAKwkAfL71WeMPEOLw54fXnVcg5chxj5DY6uPK+VpI9SVKokTzWktyJJKVHG3Yn0FUPU7zPFjWMXSCGS9Z7HITJnKUPlU+Ppb9DjAOPerYZnBJeyqWmUpWukM/Czw4uOmNEN3/UCFm/ajkru1xWrqXHN8H7AJFbxdlORkcr4BC/lP50+tERuNGbQGkoAHQDYfaqrxT1ZaND6Uuuq7u6huNb46nVFSgBzD6R9ycCtHxut3tmaWoW+muEcM+PziS1etdWzh3CdSmHZWxLl/NsX1AcoP2x/OuU3JCeYHzB+8BIT/CKd6t1RL1vqe7apvckuTLrMckgKOeRsqPIn8hiorCXFJb50AH5T64ruabF8cEvZ4/XZ/nzOZdtFyPIt18uIUMtxfKB91bYpiiZllCAoE8ufzp/AZRC0EyUqCVXWVkE90JP+FRQaZ+VXm4O42T0qxrmzN/FJIsOlbi45c1lQOUJwBiltWTnVz0Np5TyJyfag0ahIaekyX1AFXKn5dzUbfH2Hbo6757nKj5SMVKtjSuhNuXIW4kAjB6UYyHMlRUo7429Kax1tBS1NNhYR0KjgUsZraWynygFA7gb4qSfPArt9jS7OAgeXzJJ9e9R6XHG1JDjS1hWxwO9ZdJSHZG7ik4TnGelNm5OUoUlSlEHc5pkgND5D7rx+Vk7bb7UuFuhIPIBk96iUSABn5slRG5pQqwCkKVtj8qIOCZcO4Py7jqPWgSQ2rkKxk+ppgS8pIDXMMjfIoHWnQrBSk5xuVb0GiN8EsonCQVp29DvRTns4f1qNWlxJ5kqQCO/P0NF53z1db/6VLbEs9OON/iP0lwkhu29hTdz1AU5bhtq/q/7S/auB9c6+1jxTvrl61RcHZBUSWmiohttPsKhHHLjc5blyu8p2XJfKlOOuqypSqdDCAPlr2um0mPSxtcs+da/yubyU3bqIEaOhlIIOfejl3fbpSSndiKbLkAbGnnJejLixpJR9DlyQQqm70ncU3W/nemz0gg7VTu5pnQhG39RwuQaayJB5KbuSFEYppOcCBlxYQCOpIGKplL9NMMTb6I+5SdlVUbpIJSRU/NalyhmNElvgdPIiOr5vzSmmC9Fa5uKSbdo++vc3QpgOf5isGbJt7Ovp9LNU6Ke4rmcqRidOtPpXD3X8DL07Rd+QlIypSoJwAOucCmKWFxlhuShbDh6JcbLf/eArnOabtHZ+JxXKJNlZp2hZ5aj2V8n4ach6g2pETQr13op61jZyc+tL8ud6pr0WN+hvv1oDnvSrqP8KQVhPWlfPA8brgHtWJyTtSPmBJ2rC9QSSI7ocjIOaMF700D1KJdpeX2OpccDxC6cMun1qPQ9tSyZFJySDJRDp7U4ae33qKZkqzThD2+9B8jxJdEjCqVVIqH+JI2o7bylEJHc/wD2UvAd3NFn0da5mqNVW2wwGy4XHg/J22RGb+Zaj7YGPzpC73xnUWpLrfIyEpZmSlFkA9Gk/KnHtgU80heDo/T971hGXyzJTJssUZ6pXuv/AAqsWxSW2g2nHyfLsKaKbfA8qSJdSiaSUyFnGKVS5lIpRKsit+G12c3UOhBMQEb0BhIp8jFKBSAa1owOYyRCTyDah+EQjtUiVj0pJaKdonydEaoIQTtSa3kinT2ATt3pi71rLlh+mzHIMl7fanUc+aMGo9j6vzqRaPKMVmikjXzQ4DYPyntQKbCRkUKXMEUqtfO2ANqNr8AEbpYAFJBprulWc0qlRKcDYmhuTHVMnNS8s6w2q6j62wqOv+dUOWsoCvmTV7s7Yn6eulpcVlTaRJY+6djVHlo+rHT8VSL9ElH2V+Us81WbTUoSLeIy+rZUk/Y9Kr0hCN6f6YfDE4sn6XUHH3oAg/QpaoBTcHmlD6FmtnaScVa7hEuKDvHdSs/3e9VRUJbEtqUkfK8MH8qssFQS2Qd/f0HSjG2PuUS56ttbVvv7i2h+5lgSG/soZP8AMmot1KOQ1Y1uftzR7E0jmmWpQZc92+xqrTZ7CARnoSMVdjhyV5MrjyhFXN0PSkV4pA3JnfekXbi0RsqtPx/4MX+pV/YO6cGmzizg4Tk46etJuTgv5UqJJIA5evWnC0QLY2mReXFLdJJbiNqwpz+8fwilliY3zRfA2Ytkm4tOSApEaNH3ekOnlQn296VtFtn6gkyrNopPwsZhvzbrfp3yoitd1KV0QnGeVPU05iW+RqmE5f8AUlzasWlYZ5TIAwFEf7OMj/aOHpzHOKr2pdT3fiHKhcO9A2V632VxwMw7QwfnfV0MiQv8a++9VTgorkuxtSaSOo/CnoHRtwlGZpS2rlxGF5/bcsZkXNY+tSR+FrOcexFdWai1VadI2d52S8FtxBzqS31P9mtWcJtPSOH2l7TpS3RFvXaPFQ2820jdKyncrPRIzTPTN30621MXxVK5+qYU12ObctZ+GawcocQB1BAHWvN/A9RkcpHtYaj/AEuCMMfsmzo/jHxoXyMuO6P02/upafnmPtn+H+AEd6v+kOFXBvgTbXJLUaOZpPNJlvueY84rAyVLV327VqDX3jbtmjtDPuwLPIMq3rMYADkQoD6TnuMYrj6PrDxI+MbVDkC2y37Vp0rPxL7WUttozv8AMeq8fyxWiOaGJNQ9FE8eXK08vs7H4h+MVF9v/wD6M+C0X9r3hWQtcbdqIgdXHCPSg0ra5cmUH73cHJslQ5pUhRylbncJ/s0bhXwP0rwd0YLFpmIXJ0hA+Jnubuvq7lRq5t2NiIpuK2CA2nnc9jXmvJ6l56UT0XjdNDAna7Hk21MKjJcaIbRypIV9u1K6btMlpxUooKuYgj0NHjvPS2EQUqzhWQT/AA1bLRGSy2mOy2lXvWLDji52jqZZOOOpFA43X7Vtm4V3yTom1OXO+txXEw0I6oJB+Y/3etcEeHHwx60u2pnNfcQLc7HdLjio6ZP1qUpWVOn8+lem9302JccW9RKQ8S4sjopI6iq8NOsNTGo0VtLbaOprozzZceNwgv5ezmY8OKeRTlzXoR0Lb7fpawswIsYEI3WcfUqrQ3OgTClSFFtSN+U0xageTzVrvjFxUjcOLCGrVHM/UF0X8PbIqN1OOkfUfRIqvE5RpSLXWSVr2RHGfihOj3iNw10ZMTJ1NecBKkn5bcyerq/fHStv8I9MxNKadj2dh7znmd333Rl19zupR9Sa0LwS4R3W2GbqrWTy5+pbsguypCv4jvyo9AK3jDuK7Ra47Tra1nZJVnJJ9TRT/ubn0WZ8cFjUIPk2A7LQ22oAE8o5VAnBCu1cEf0gXGL9pXCJwdtU8JTG5Z14KFbDuls/frXUXFDitaeGGgLnrDUTgSI7KkxRzY859Q/dp++a8rL/AK5n6mu06+6oS3cHbi+qS4HVHmTzHISD7V2tFFTalI8v5ST0/wDbi+yEylL+XC2lQAyAencD9CKcNkyn24rSUhbqghJA7k4/woyIdpuCvLtjiGniNmJJwr8lDr+dT2jLOuHfF3W4sLYjWpovEqSOVSwPlAI612VJRPLpNttkrq9aGZEOwxFIDFtjJRgnA5zuaiGlvoGxH2FM5rpnynJklWVPqU4dvpJO38qNBi/EymWPMxhQyfao/wBEbTfBe7Mx8JZjzubBJdCiobGqbJntuOuKkSkDnVU3qeRbo1qEVcgJdfWADjriqaEwo6FLUorqUGU+KJJKmWUqQkh3mOdjQ/EMqB5UJB9Cai0TYLmwS4ij/tCG3zBYcISOtCiWEnPLC1FKEEZxTJcmS2QUfKkbEAUmp+O6guttcwUSAD1rC+pGG0NBGB0xToVux23MKMLUs5UcAcv86OiY8gFpSiQTkHHWmRdlqxhOx2xjFYp2Yy7y9MDp6UG6EXJJIemONlTilkdBjagWhwqUSFdO5qPzMdRzrlcu+wzigeTISSRLycb70Nw1D5TLihyYHMfmOVUURHvRH/Tpshl3nQoSgRjfNKlpzOz6Klko2JzAY2G1EW970ipw9jSC3vevauV8+z5pjg1aS4FVu9aavPgZ2ojr3oaZuOKJz1qqUrNMcaFFP5PWiKUeYOJAPL1KvpH6d6bqWoHcYT3Pt7V1z4TPC3F1RCZ4rcSIhNlQQu225xOFSCOi156pzWTLnjjW6R0dHosmpeyJrTgv4WOIfGBAuqm/2BYARzXOUjCnB38pJ6/mO4rpmx+Hzw2cIYqX7rZ/9Kro0Mrk3BWUFXs30/lW2tX6iTBhGNE8qNEjN8qENgIbbSB6e1efniR8TbjE6VpzRsnndSSl6XnOD35T61xcuoyZXSPWYdBg0sLrk6S1j4teH/DKOW7Vp2x2ttAwGkNIyfTAArTF2/pSHrc+pu26MiTmQd8IAChXCV9vE67y1z7jOckPOblbhJJquyFDcCqJYnVtmlZ22qR6caL/AKTjhPqSUiFr7hzKtKV4SqQylK0DPUnrtXQ9msPhk8RNlE6xtac1E08nKmnEITJR/IGvEGO44CClRyDtvVr0HxD1dw7vzGotH3+VbZsdfOHGVlHN7LHQilUWjT8yk+Uei3F/+jescnz7rwkvL9omJBJtck+Yw57BZ3H61w9rjQ2suHN/f03rGwLtc2OpSEh4Hy3xn6m1dCPTNejng88bVj46RWtDcQlR7Zq1tPI0vISiYPUH+I1uDjnwB0Txq0w/pnVltQmS0kmJL5QXojmPlUD1xRtoXJijJWjxnZeIVjKjj160/bUFAEmp3izwq1XwZ1rM0bqmJh1lalRJQGES2Oyx71VY72UpyrI7faguzG4P32SKgkpzmmjwAzR/NGMUk8oHGPzoUFKhqo4opV69KFxWN6QW5nYmo+EGrFeZONqMldNQoZo4WB+Kl3MMUkPEKpVC6YBw9AaVS6QUpzuaI6cEP0O42pVL2/WtneH7w18QPELeX42mEMwLXCx8ZdJIyyPZI7mulD/RZar5Odvi7awojvbVEUrlFeyzHjlJWcRB0cw3ozkh1tp1TCCt3GW0jqpfQD+ddkSf6L3iS2s/C8VbC4B0KoSk/wAqg7//AEcfHTTsdq62rUFjvao77ZW1HQpp1KSfqGeuKrbiF4pp9HOetlNWyHYdKMqSswIxkSyO76yDv7gbVGxXEobGM/N8xBrqK5/0bviAmz37jHvOl3w8vzOZ+SsO5I6K261Hu/0dniUb/qm9MvEdcTiP8RTRq7sE8c36OfGpAxTgPgjGa3kfAH4nGTj/AEfsr2OzNwGf502keB7xPRUk/wCgMd/HZFwbBP6nFbMWSN9mLNp8j9Gm0Oj+L+dLIcraKvBt4oWlZHCiQvH8Nwj4/wC/RFeEjxRNnbgzPV7puEb/AOer/mivZiekyvpGuEO+9GUpvH1da2Sjwm+KH/8As3cP/wDvj/8Az0ojwi+KBw78H5o//f4//wA9NHMn7ItJkXaNSSHsZAAqOdUVEnNbzZ8GnieknCuFL7Y/tz44/wDjp414F/Ek6QV6DYbJ7KntnH6HFU5ZqXRpxYMn4aAYODUggcwyK34jwGeIhtrzndM25vf6TNTn/Gjo8D3iHbGU6SiOf3Zqf+NY1NJ0bvhmvRoZKcYzSnMAMjet6OeCfxEAb6DbVj0nNp/xNN1eDLxFNH/8G7qu3yzmf/mpnNMDxSro0epZJ6UoVHA2xW6VeDvxEtjmPDCUR/ZmMf8AzVh8IfiHKDnhZOIx/wDpkf8A+eq7pkWOSNR2KYmDdmJDysNLc8twZ25VbGo/VNp/ZlzlRgf3ZX5rR/iSa3G/4R/ESUFH/omuKgR2lxz/APHT6+eFPxAXaxwpquFdyVPinynGzIZ+ZA6b81FTphUJV0cyvs9cikY4WxJTIQD+7IxjvW8XPCT4kE9eCl3V/wDvcf8A+ekk+EzxHZ//AALXkY9JEf8A+ejvYqxSXoirfAF2sgfaGVBIUn7jrRI4UlOFbE/UK21oPw4cdoMT4S6cLbtHCSfqU2rA/I4pa5+GTjGzNcMTh7dVtq+YEIT1P51ZjkGWKUldFI0heBbrh8NKOYk8fDvA9s9D+VQOs4L1nuD8JQOEKPIvstPUEfrWyz4dONKcc/De8AnYFKE/8af6g4C8XtSadQ/L4eXdu4W8eSkKbGXU9u/bH86348sY9mHPp5yxtJcnPPmPKV8qiPXNKBmY+oJZGANytR+UD1PtV9uvBPiTp2A5ctS6DvMKO19axHKs+23T71RrjJkPqTGYYLSSeVDSBzFR9x3PtW6E4yOTLFOL+yElXZi2FSYCvMf/AByVDKR/dHp71IxLLDgQBq7XjklDDyuaJbkqHxNxI3x/7Nr1UrcjOKHyLbo1tufeI7U27rTzx7ecKbi+i3exPon7VVJcu4akvAduc9SpEpzkU86rZCeyR6AelGSQVJpkher3qfiTeo0NtpsNNqDcKFHRyxYDf9kdjjqo7muqPCrwoslnv5lEJkyoCA9JkkZ5nD2T6VpbTcG36Xh/DxUJU85u68eq/sa6Q8KVyRMY1CnPzJdbGfbFczX5NuJ0drxWNZc8VI6Ndtl2u0KTFsjjcB2RkqdA+ZXsT3qg2/w/wIt/l6s1HcpEu8SGFRQ4T+7SD0ISOp962hpyUlKxlXarA9JbcQS4EqGPlJ6g+teWlBz6Z72LWNpUc38ReCWmtXyIWk2rS2xb45Kpa3E7vE9h71szSPDrTOgdOsaX0rbGoUGOgDkQkArONyojqfc1Oq06hUxtxhfMoqKt/XNS8mHJbTylroOorDGGRKUV0bZZsU2v0gxCSN9vkSQBVRj34RnbqJQSVc3lp5qukll5sEhKu5ORWstS2xx19ZbSsea5zKwOtc3VR+NJxOlpp77Ui8aSW1KeHmIA81vCRjIGferjZo4by6rBKct4/PrVR0VFfaittBKuQAY23FXsMfBJJCSAocxrVo4v47rkp1uSLy0mHkKY5D+8+bBA36ZqprZU/IXyOciknbPenxl8zi3VHYcxAPtSEN1mU2S7g8ysZPUVM0nlltZTixOK3Dd6StttxUlzlQ02S4ob7DvWrdIcPl6o1jN4h3+OVOtIU1bmlbhhoHY/c1uS4W2OxaZXIkfvUBgfmd6axkfsqOphseVyIGPTalWJ+/RZizbbr2NIKn4iwCxjlTgEUxusuLaLfJut0ntxIMdKn3nHCAltIG59/tTe56riWyC9PuUxqOxGQpbrizhIQOqiewrzw8TXiouXFSc7pHS8l2PpaK8QXEKINwUO5/selaNLhepe2HRg1mrWlTnPsbeJfxAPcYL+i3Wt51GlrQ4fg2V9ZLgJ/ekenTH2rSrkhDqShWME7jsT7e9Q79yUpxPK5zco2AO2B3JrZXBHgrrPjRqGPGsttkqspdSmZOCMIQjvyk9fyr0n00uK/SPIP5fI5qvlhuFXCXWXF29ps2kbOXmyQl2atKgyxvjc9z9q744e+BXSVl0iLHrS/XC7PScKdQ0sIStXonIzgZrd/B3hPpfhtpmLYLJAZhtRm0g8owp0gfWr3NWm/wB6Yty0LQkFQGAScfnmsT1G9bn0dvD4/Fje2XZwN4mfB5ZuEdob1dpfUbv7JfeSy7FmHKmlE4SAodd60Fp3TS4ilyJTboO/K51SftW8/F3x2m8StRp4b2CQlyzWp39+6g5D0j098da1Eu6u2C0BpHKQU8gQo/KT3zWvFOUoo4esjjjlaiVLUqI9wuAAeUUx/kSMDrUaLfHKVI511KKXbZ7qlLR8C8o5yBzIJ9aQetcqP8xbCmz/ALVJ5gr/AIVem12Y9qGAhwwSh10/lSEmLFYb5UvklwYAJ7VIFpoHmIwe2d81DTwhyWDndB7dqjbGpBAxHjgAZJFHW8fwp+oYGetF5x26VhUVEE746ULYrUaACXV/MtwgIPQHeiLYDzyXUuL+2etHKgDk4yawOhOCMbVORaSQf4VhKfmJUCcjfvQuRgopAACT3xvSS31BICDjftSqyooSpbhI9M1EKGTHZSjCjkelYGI2Nmz+tJLUkJSU5yaIVnuo04aLwuSMfUKZPSyOiqbOylDoRTRx8nqa9a1R86g7Ha5ZPVVNnJZweU79NvWmq3veiMvtlz94rAB6n9T/ACqtttOjVijbo3b4XuEL/GLibBtkhJVaLZiddF9uRJ2b9uY4r02uiIlvhs2+DHQxEio8pphAwlCQNhitDeAbQrOmuC69XLj4l6mfLpWRuWQfkH22ret9IQ0445ud8n7Vw9Xm3T56R7jxen+HD/lnHnjQ4suaJ0unT1qlFNyuhKCU9UNjHb3zXm9dZbj7y3FKKiVkknck1vfxaayf1RxTur3n8zMVXw7aR0HKTv8AfeueZi9wAao0k/q5vst1a+ySI+U4oknmzUe4SVb+tOn15Jpordf2psjsrxJJ0xRsYGKcJUo4yokgcuT6U3RvSoJHSqHaLZLdwStlvVwsF2i3e0y3IsqE6l5h5tWFIUOmCO3tXs34PPENE8Q/Cth6c6BqWxJTDugOAtzYYdPsa8US4BtvXSvgG4vPcL+PVrRJlqatuoVG1TWyr5FqKctnHrnAzQTL8f1pHfPje4EReK/DV+826Oj9v6bQubGeH1qbQMqT7ggHavKduQlSufl5Oc83IeqM/h/KveG8xmH2HWnW0+S8goUDuFIIxj7b14l+IHRy+HPGnV+l0KR5TNxcfYSB0bdJWkfkDTduiZ4X9is+eOxoqn9uoqORL5gCNgQDRy/70aMbe1WLOukjANIqOBkmiFwdQaKtZKcZoETbDc47KowUcjcU35jR0+uaFIPA5z70Dsjy0uP8v9WlSh+QpHmOOppJ4qMd0E9GnP5JqchTTdUex3gN07C0/wCGvSpjso825NrlvrCd1rUrIyfzronB7qUfua0X4KlK/wDybdDgHrDH+Irep6ms86b6OrjX1STElA5wCQPY0ZpGACVKyOmTRsCsBxtSWvwsath8q/jV1z1oRufT7UUHND0oPsFMWKQtISvJHoaO2hKfpGKIg560qnpt1oxbTDXBhQk7kA0KUIO5SKz5u5oRt0qy2JVBkIT6UqEpV+EUmg0dKiDQ3NAf+RRKU9OQD7Cj+Syd1NJJ9SM0CNzSgSr2xTp9MrkiOuzLYaRyNpTlX4RikmGUYAKAceozTq7AhtsJI+qm6JLLQwvJNBx3StFiT2jkNhCFKB5ABvigWWmxzOKSkhOSFKCe3vTdc9KinkTkA71ovV+ibzrfibdocTUcuI1CZYdfQp5ZCivmwEAEADb3qfGxaZv5AaWAtHJuAQUnOfzpdAx0JFa54S3R1nRENh9bjq2FuMOLcOVcyVYNXIXtA/AaaMf0myyVKEqHzDm++9YUE4ynYb47VHJvSOpT0o/7baIyGlU+0Xax9yD+AfpWAqHTNN41zakI5glQI605D3MAUjrU2oDVAFAVuc79awkjYKIHoKNnO5rMA0nTCgoWoHIUrpjeiqcUkgg0cgCk3OowKlsDSsK6luYlUeW0l9t0FKm1jKV57EeleaXi+0Lp3hFxLkuaQtQYXeowmtKA+SIScKCB0BJB3FelnsM5OMEda4A/pDIj6uIFlmJaUY4tYBWOgys7GtGHNJSozarBGUbOL5UYvLW47lxa1eY4tRypa/4lHufeoiVG26d8j2qzSuQAhOyj8xHXaoaXjBFbVmaZxZaddkjYNWlpIt9zUSE/Kh0/hFdXeERA+Gv0ltwKQ7JSkKB64TtXFElKDsencV1X4H7hKasV/U84VstTgE57HlFc3yeWsLs7XhMX/wBzFHYcSf8AAkJB+ep1q4CQwjlXkjcjPQ1SGJjT7pdC8nHQ+tOIE19mR3SFHpXlP9RS4Z77Jgvk2Fa3fMX5x3x0qUMzmWATsTvVdiPLaZyg4yM06jqUrdSt81p+T6mOWNPlIl332U7KSgpV8u4qKcTZHJXlLLIKdjkDc1ktwAHzMkYxtVe+BjSp4S9zpV2KTiq55Y7UtqZZihJW9xdWHIEZGGfL22HLTW73Lljl/myEjB+1RiIPwnypeJH33oJCVyGlxwM0rycbVwWY4+5cleduz8gJDaStAUrIAx8tPoD4kONLxyFB+mgkW5TCGxGABzg05hxvKR5i0gcvU1zFCaycs6vyKWOkWKUpt2ApJIylSVAZqvXeeFpVGbIUVD71HrnXedMW3FR+7OE7+1Tdp084qTzSEZyM7+tXxySytQj0ZVCOKKk+zhTx48U7tYLfb+FcNh+OzeGzJnSORWHmegaTjrv2rnjhj4XeNfFREeVYdNLtlsUkD4y45aRyY/CnY1646p0JpPUDMVWoNMW65vwlExlyo6XC0f7JI2pzb9PNKW2h1vlZb+ltPypH5Curj1T00PhxR59nIz6BajL8uaXBwjob+jVEh2O9q3XBlsNrSuRGiMeWhYB+gK613bw/4a6W4eWKJYdO2lqDBhthCEtpCe3f1/On8uQm3ONIZUkBB35jslNM7jxAtKYj4YlIWhpKlOuk4SgJ6knsBSvPvn93f+CyOmhix3jVf5JK/XFNucD3PlpI6Dr/APZXGHiu8VLCEv8AD/QUhJmuJ5Js5CsojjG6EnuT69sVSfEj4y5uqJb+keGExxi2MlceVc0Ahb5Gyg36JznffNc0Wlhd2lpckFxbYUVLcIJKt87+pNbNNo5Tkpz6OXrfIxxx+PH/AC/Sx6WhKDa7m6SVOqJSV7n3Uc9T70w1DdzNlhptX7ljofVVO7/fUQoaYcX+sUnfAwEpqnLlthPKVK/x/OuvtV/VcHmpScnbfJIecnfOFE91b04i3OVC/wCTvYB6oO6T+VQ6HwRkcyu/TFAmYknJQvbrtRcSXXRPv3G3yGVOzWhEeWPldaPMn809vyqDft81rL7YblMKGfNYJWfzHUVGzbkhx3y0oVyD0AH86QYucmE55kZx5kk5yk4z9wOv51NpLb7HSHFc2OZJx0T0JrPiV8xAGAKOq/WyavN4hqC+0iP8qvuU96Mq3mQ0qVa3xPaG5DQ5Vp+6c5qNCsSU8V4NYFnurFMxI5CApCwc7gjcffuKMZbSjt0paQL/AEe8ycdQaMpwBWCdgKj1TWhtnb2rFTW1bg7/AHqbUGx+p5PLsAcdBRPOzuUGo9UzAJyB75oonj/ep/WlpE5LW4+k98U2W+PWoxc33NIKnAnqf1r1UsqZ4XHpyTU8CetJLWVMv8pzytKx/e2H+dRhmD/6NAZvlMSF528snH23/wAv51nlkpM36fA1JOj214LWdixcHNJ2qK0G0M2tggAY3KQf86c6sSpuyz3EH5hHcP54pbhRMbufCrSs1ogpdtMZQ/6Ap7e4fxNvksYyXWlIA9yK8/ndps9xp4bVFM8ReMbjqtYXZbpJUqU4T+taukrwqt2eJewStPcRrxAkI5VJkLOMdietaMlqOSSOhxWfRZP7fI+u07U00NH1Y3pDOTnFGcVk4oAnO+a1TbfRljHkUR0pVO9Ip2o6XQPwmkYzX4GJT3FSmnLobJerfd0KUlcCWxLQoHHzIczn9Nqhic96Xgocf8xpCStSlBAH3KQP5mh7HTPoB0/dRfND6fvnPkT7ay5k79Ug15S/0gkRmP4kLlKYAC5FvjurA7nGP8K9PNBldr4SaNjSQfMZs8YLHvyAYryW8aeqUak8RepZTElLjUTyIIwe6BhQ/WjfPBbl/wC3bNPtPHAyepJH2ztTpKxjeoppa9sg+n6U6S4QBRtmBrgeqIwMGi596QCz3oSvFEZUhYYJxmlBgbZpql35htSgdycYNQLYv8vpSDqsNvJ/9k5/gf8AhRueknCC26f/AGTn+B/41AxStHtP4KTnw36Iz2hJ/wARW9z1NaK8GDZb8OGikk7iCg/5/wCVb0rLI6eNUjKysoCcVWWBgcUIOe1E5hWBQFEg4Sc0onPrSCVgdqWQoHG1REDjPrRub2otCOtM5fgGKooUdaIlWKOg0LsRoXQrfpSUuQplJWDsKOjrmkLqjMJZA3xTSdR4FSTdEROuRdlRUJXkKJyM0fAO6j0NViG849d46CfoUrrVoKR3HU02CSki6S2gealB2GQRggDrVGuCnLZxbtc5Jw1dLc7Fe5ckF1v5kZI2zjNXKWJCYj/waEKf8tXlpWcAqxtn861bpRKF6kZm8QLrKF+jlaIzL/7qKjmOMtkYHT13rRYjfBYdETIlpvGprDOmNMBmd8Uyl1xKctuDJwCd96t5U26AtC0qQropO4V9iKqHEmFptSI6zp9iffLgQzCQoZKyPxn1SnrmprR2mW9Kaej2VLxU41lx0KPRajkhPtvRskWiX5cAgUZvmAxj+dAQRWAqHelTTDSFYrq2H1cp+VXapiMsqQFDeoTBx71I255RAQTUboWVMlR71lZQEgVWVWYftRFjOO1GJzQEZoAT5EgSFpx1yBmuB/Hbqpuz8U7bbbg2l+3P2dBdbPUfOdx713xnkWFH1FeZH9I/dvheNlshHdQ0+25zZ2/rVD/KjCX2BmdRZonVVibhRxdrK8JVqd+dLg3U1nssDpVHkyQrKkryB1pWy66n2F4rilt1tz5Xo7m7ax329aeTI9g1ahc7SLwZl4Kn4DhxlX9k1oUnfJznFNFdeUXCEoGVLwlAHUqPaup/BxOgsxdR6ZZcHnxHmnnT6lSNx+RFcqB12xtybldGVsyUuFiO0sb+Z649B61svweav/ZnFuXZn3lJavEHm5lHqtHf86w+T++B0dTwzjDVxs72dUptpGVYUrfI2xTi3T3BIbQtXMObG9RaZYkshSs7b05tKPPktlJ+lWTXgJZmpUj6S8alHk2hAmNONpbUeXbtTlEr94Uo6A4zUVb0ZCNsVKCKCrIOM10IZZNUznzwrocOELaJK+9NmmT8V52R8o9KyQ2pKcJJ2o6GlKYK0nBxVrmu6EjiSVCzklsr+pJV96xuQyw75jiuoOB61DiMtTqisqAGTnNApS0qBU4OVPr2qv8A1Ca65LIYny7HYuMd6X8KFZK1YHtR7kiSFfDtpKkj071UZEtbl8bXAWFoChzFPatixpjHwKHOQFxSdye1Lgy/NGW59DZYrDKNLsaWa3ustqcUgJOc1PMvgJCwSCn0HWoBMwpUt1T4AABwKJL1RHtrClv9AMjA61ojkjjhSKFjlmm79Em5dz8U43IYWAM8pxsRTL/SWO8pTTCuVaM559tq17r7ixaNJ2WTqXUk9NttkZJPM4QFLPokd64d4v8AjY1RrBTto4foXarasFBkrTh5xPqPStGnjkzL+2jLrM+LTK8j5/DsXir4iuH/AA8jOjUV+YUrtHZUFvOH+EJBzXF3GDxXag4g22TpPS8F2w2KSSHVc2JD6SfpOPpBrn+RLmXSUuTcLi9LlKPMt11XMs/megp5brdNmvBmMU/MRk9eX867GDx0IPdPlnnNT5jJnWyHCHEKEuY4iMylRCPlykfSPera85E05b8sv4yBhJ6qViiobjaeiqIeHNjKiMZWe4qp3W6vXCSHXFn5T8g9BXSVLhHIk/12JyJQkPqfekqLixv6Ck0lodX8++OlB5quX6k++RQhauocb/QVL/Cqg3mMp6vr/IU1kOhltw+a8VK+kctKOScH+sRjvio1+SX3eYPEBPYipbDVCSUgEqJdJPvQBGCrlS/69c5o22SPMNAFNjBKldd9+tS2S6B8lpRCVBwe/Q0LCnI8gOxQ42tB+VxCilQ/40CXGirPOdjg5oOaOU782T71OQWTRujU9Kf27b1SsHHnsK5Hkj1OPqpVOl3riSvT8xq4N45vKUoIkD25O9QDSktEqbJ3796FK0tKC21uJc6haVlKkn2IokbtCio8hl1ceRGU062cKQ5lKk/cGsU0pJSOVvB7lX+VTEXVjkhlMDUtrj3uP0Stw8khHulY6n705Tpe3XjI0jdkuvkZTbrmQ1IB/hbUdlUE0BqyuKQsjAS0fzonkuf7tr9aczI0y3yFwLlbnYkpvZxp1JSpJ9s9aQyP4P1VTcE2jNU8noTSfxx9TUF8av1ofiVetb/nZzI6Nom/jk/xUZuWg8yXCSlwFBPtjeoH4k+lYmQMkjIJ9Rtn1quWa20X48Ek0vw9p/Alr9jXvhv08TIDsu0BVtkD+FSDsP0IreshBwcp3Azg9c15d/0aPHuNofiJK4ZXuUhi3aswqKVqPI1LT2z2KgK9T5TeVLx8ys5JrC6k6Z28UnKNs83P6Qrg4+1eU64t0MqTKSQ+UjoU4Of51553FtaHlJwcD1r3w4q8PrbxE0y/Yrm0F5SVJOOuO3515I+J3w437hhqN+fboLr9qkkrUUJz8Or+Ejrj36Vz6npsjT/izq7IarGq/kjmtQJVmjJ9KWdYWg55Ns9aT5D/AA1tU1X1OZkwyi6kZjHcVnMfQUBwOtYN+hO9HcmJsrsDI9KvHBbRtz1vxQ03pm3slxdxubAUnG3loWFLJ9sCqOlClq5U7nGcZ6fevQf+jc4JrtBuPHzV0Tyo8NgxrQHgMLz9bg9MZ6mj1yxoRTdHYvGXW1s4YaHmz5UhLbNitpQ2D+JYRhIHvnFeJl/vcrU1+n36cvmkXOU5LdJO4UtROPyrq3x2+Ik64vKuHmn53mQ4zvmznm1bOOg/R7429q5Cb5lOc6sEk5OKmPrkGpyJ1BDpvmQAM5pwHFbUgkZxilCFDGBTmSrF+c43rArJpNJ2waMkjPWoM0hQK32o4UrPUUkAT0oQk561BRTzBgnPSirV+6dGf9k5/wB2ihICTvRHCry3dv8AYr/7tQaPaPbvwepDXh90W2rtbGj+oNbsrTHhKSEcCtHI7C0Rif8Ao1uess+zqQ6AJAoDvWKIBoh370gyDE4rAc0X86FPWoEWBwKWbpD8IpdvpUIKfL6UblHtRMGh5T61CClHQaTBB6GjJIBqAY5R0FHebS6wpBHVJFJNrSds05R8wAH51YlaKG9rtmuIrRb1CE/wrVVlUT0TjYnrUW/H8rUxTykZyqpMoOSTSaftmycbSYVRVjBxg1HXexWy+x1R7rFQ+hQx8w3H2PUGpLlT3oFFP4TvWn2V7LXBXtNaEtOnprlyadky5Sk+WhyU6XPKa/gR/D96s6sYyc/b09veit7jI7UcpOMkbGmfVi7BFQB6UTkPtTjlFYEg+tNCNgEeU0vAXyyfKwc9aP5Q7UvFZQFeYPqG1SUURPgfjOOtZnHWic5G1DzA7k1SV7Q+RQFQHTO9FyKKojFKyKHIBw4oJzgkjrXlt/SWwpL3HGDMjgLS3pxpJAO/9cs16ikgKBPqK8uv6RC+NxPEDDiPkBs6dYyffzVUsP5Ir1C4OLH5KgnCsA+hO4pGG7KfmstQ3lofKgQ60eUoA6q+wq1Xewxroj4mO4hC9+Vaeh+4qAkRJenbWt51vEqeCwlYH9WyNyr/AJ3StT7OfTZO3HiBAuv/AN2X+2iXCjgNMSU/1ycdVH1zR7VHXpKZB1Zou7JmPMPtyuRZ5HfKzlSQKotvjKlPtxublSCVLV/Ckb01uFwefmrmsvLR83I2UnBSjtsKryQU4uLLMMnimpLs9T9H6hGo9OwL4hpbaZ8dL4SoYwSASNvQmrrp3kadK1nJ9q0D4MNYz7zwcix52JogPvMZcHzdTtn7V0hZmLS4nKGXo6ldSSCAa+eazC8WdxR9S0mZZNPGy22t0PBOBU42kqAwOlRtmtyENpU3KCvv1qabiyE/McH7GteKLlG2VZHFDV0KyflOCcUKkuMp5VbAjbFOQl5S/ma2HU0V1Dr5x5ewqx4/wq3IYkJ5Sn8R71Huw0z8xicpJ3INTHwElw8qU8uepJ7UaRahEj8yHkoV1zVM8bn/AIH3xiuOzXkrSd509PTdrZMBjc5Dzaz+E+lWmC66+kjmPL/ZohejKcXGlSS935NwCajblfbpFdLVngNNp5h8xOaqhjjj4XsMpyycv0Sbj0WIpSprhYQoEBxVa84m8Y9FcLNLztR3RxU1TKSGEuY/eudgkZ3pnxQ4l2vh7o64au1zIJaipKUtI3W86fpSkV5n8QuIWoOJl+fv13myC06srjRA4fKjpzsMdM4rr+P0b1H3XSOV5DXrRxeOL5J3i7xq1nxivirpqSYtiM2ohm3snDKB2yO5qiNDHXfP60EeJJkK8plpTiifw7j9as9p0s8nlkTxjvyen3r08MahBRo8VkzSzTbbI602eVPcGEltgH5lkdfYVanH4GnY/wAnlggbA9VGmV0vzNuQmPCbQ4sbEDon3qrSp0qa6XZbYUe2DtTUV3Q/uNzmXJ3zHVoSjshJ2pqScZJTt70gXXHB/VYxRFFwA5a/nTJIWXI85gE/MUYP50HUA86AD7U1D2AEqRvTeTdMDyUtDfbNSqIKSXQcthSOUHqBvTYJUCo86d6bodQQoqSc5o3nK/hH6VCC3ItJJK+tET6FwDsM96BUjI+g1MaO0tP1tfmrJEaU2kfPIfV9LLXUk1CVbHdm0Pc7xp25aq+NahwrcAkLdGzy/wCFPqaruVqAKl749Ku/EzWMJ1cfQ2l0BGn7OOU8p/5S+Niv9c1r9TjxOeWp0SUfwc5Wnoo/kKArOMqCj+VIoU/jYUdKnfxHFBvgRIMhSVFSVJUMjbO3+dGQtHICjnyk9eYAj7ECk3E86QC5+lM20FGUlShjp70ERWi3QdY3SNF/Z11ZavlsIwI05RUpv3Q79aT+dKjVmnEDlb4cWoJHTnlOKP6k71UCMtBIcOTRAhQ25zT7UPukR/wR/gNJmGr3qc+GTSS44qymVbiHMT1NYGcbdak1tI6EUgWgTtShjMLapk20XBm4wJLkd6O4h5txs4UhaTkKHuDXsV4LfFZZ+PGjmdMajuDLGt7U0lEptawPi0pH9an1z/jXjqpHKdql9Iat1Boe/wAXU+mLm/AucJYcYfZWUlBHdXqn2pdifJqxZdrPf+YyjlKkJIIVnY5rXHE7hXY+IduejXGK2H3ElIcxsduivauffDX/AEiuk9eRIemeMio9iv8AhLSbi4f9XmHoVf2SduvrXYkV623iIibZpbEuK4nmbcaWFgg+hG2KpnBZOJm2GTa98H0eT3HrwO6u0vNk3XTdtVJg83MPITzBJJ9BXLV80RfbE8qLcra+y4gkYW2RXvzOtKXkFK2woEYOU5Fa91XwY0bqJCxdtI22aXB8xcYH86wvTSxO4SNstRjyr7o8Knba+CUlBz6Yp9ZdG6g1BITGstqlTHf4Wmio17EHwm8L1PmRF4d2UL6g/CjY1JzuH/Cfg9pyZq3WDkC1Wq2o8x4sshP5bVevkXaKLw/7ThDw7+AjUOtJzN74lFFsscUh6ShZ3cT3So9qvXiy8WemtG2FrgXwJ8tuFa2Pg3XmThCQn5SnI77VTPE749rjryJJ4dcIGDp/Swy27LGzs0em3SuNypbjpeeWtSl7HmOT+Zq1Y0+GzJmzRh/HsF5bz8lciQpbrqzzKWo5JJ670dCSCM4/KsbSKWSgZq5NtVXRjSa5l2zEkilAvNZyCh5FD6RRCYFetHSDmiELH1ClEVAPoUT6UbG4og60bfIqBj0YelEc/qnT6NL/AO7RyDjpRV/1L/8A7lf/AHagY9o9w/CogI4KaQQdh+xYp/6lbiO1aj8MKQ3we0i3n/8AoMU/9nW2icpzWTk6iCqGTkUFCM460B60oyMoUg5ovelE9agQ+dsU4ZptTlqoQUrDWVlQhiNutGyKCgG/TtURBZognANPW8BIPvvUSuU2yOd1QSlPqahbrrJbQXHtDXM8Oij0NJPULFyxoaWeZ7UKX6RFhX5Lr7oQPLpsnUsN5QQy0peO/rVZdM2+OefcHVF0HfA2HtTS8XVvTrXlueWVKIDe+5NYXrOXKPTO3g0EUqk7ZsKPNjy08qRyKSM4PekJtygwQfMcCln6UJ6mtdsT75KeRIacDSykDlT6e9PGlrU6WpSFqdH4ye9WLyjjGqI/GReRxvouDWoWVJH7sIPfm61KR5CZTKXEYI9RWu7hIRGQXX5QCGxzEZ61ZdNXaKi1IdfX8zh5kp74p9Pq98tsuivU6BfFvx9lk5QRkYoUIVjO2KCG+zMTlG2accvKeQdK6sZRa4ZxssWvrJUxNZCehpWEQScGiqba9ayJyIfI3waZ9FI5V1JoUnIoXANwOlFR9NZx0Gziik5rFZPQ0GD61CBSACnm2GRk15M/0lS0HxEMJJ2Tp5gfY+YqvWR36cE7GvJT+knAPiKPOCUpsMfb1+c7U2P+RTm/icv2CVITNz8QRDYbLssnskHYfnsPzqQd1RBvrq3pbaWuc4Q2r6QjoB96jLuym3W9qzoJTIkH4mYodRn6Wv03qEjQnZsluM0OVbrhBOfpQNyf0q6rOfTLPPsTTFscfgK5HJqQDnpyDuPvVJn2+fGWC4x8uU/MgZFTMrUExM1fwjvPHb/dMpP8KOv61idQRH+VElotnm6YyKm12FLj/J2d4ElAcKJIWcZubuM9+tdb2hhXlJWkZBrmPwTRIS+ELbjQSFOz31f9Y11la4ZRFSEqGwFeC8jBy1Uj6P42W3SxUibtaSeXcVYYzZO/Mc+1QdtacBGelT8U8isKI3q7DGo8lmaV9BZLbpwecgCkgrkASVHJ7VIvy4yEhK0jem0h+MpPM2jfG2KunSXDKY20MXpq2MnJzjoajnZjrhC5CwhI9TS77CpZLayUBX4sVWZ9yl2S4tW+8RuaG8cIezj+dZZSlZaoRrkVuQjl5t+O8hR5xzAGqxqvWtn0bbpNzvktqPFiIU4t1xQAxVU4k8YNDcOpTkdt0y5axzJjRSFqz2ye1cu8btWz+JzkG63yQI1pfZJFuU5yoDiTg83rWzS6DJqJbpqkYNZ5TFpY7Ycs1t4iuLN/443+Fc7WqU7YmFORoscAhAWk7LX7ntVL0zoOZKQE3J0IxuUJ71dYeotJMwbhZLe6l+Q0yZjLEdGAS3soA+ta/c13c35GIaUw2l7EJO+9eoxYVp4pR6PGajNPLJzn7Lo43Y9NslCVISQNkjdRNVu6ajmXAlpollr26mkAw48vzHFqUpQyVLOeY0Qxxk7VeZ1HgjyhRJJ3361gSEjenTrXKrGO1JlsEjNQrSpiWQKxRAHMelHcShvJVt6UwkSecFtP3pXKmM02GlTEFJbbAz60w5SSVKwKBS+o3z60QqURg9KKdgoMM8h2FAAsjI3FYkJI6k9qc2+FNuMxFut8V1+S8pKGWh/jQbolXwg1ntlxvNyZtlraW/JlEIaSBnA7q+wrZGq7pA4cWBzh1pmSl26ywFXm4IOT7tJPscil5LsTg7aF26EtqZrG4N4edT0hNkbge9aoX8S687IdkLdcdJUp1w5Uo+9DcWOO1ciIB5voAxttvR+vahBXuVLGftRfl/Ereo5citWYSR2oUq/ioqsdjQbdxmo3YtVyKFSO6gKTU82ARgGgIT2T/OgUBjdIFNHom5CSnwABy4HrRfiB2waUUE4PSijHt+lEhKLQikFpFAuR2pD4gdzVpVCjFopJSN6Ot4HekVO/MaUkewqxhWKSXnO3pQuOZV1pNS996g910CVYQQUpJPTmTzAflWyOHHiQ4z8KPKb0Lru4Qo7Z3ivlT8c/81RHLWs1r6UQubHc7g0rotxzaT5O9uE39JZxgu99smltRaWst2fuk5mF8Q0tTasrUE55Oneu82tS69kcscWaChZzlYVzY9q8ZfC8zHk+IDQbMkJ5P2w2d+mQRivb+EGEfMMfIRg/marlFN3ZthPhXya/Rq3Vlw1DcLLIkNMNQVNtlTKcfOoZIrR39IZdv2f4an7S0eV26TY8Vax9SsmugLZZQNU3h/Gz0nn/AJCuIv6VPWLTa9FcPY7pC8uXWQAcbYIGf1pUmnyNkn9TzoIWVrW5vzHmpwhG21FSjJpZAwKtRzW7YKUUsgYOKKOlGHSoO+g9GTSfNihC6gY9CmM7VnLiicxPShUogb1BJBx1pRP+dIpVSqVVBoilJu/8nf8A/cr/AMKMF0SSr/VJH/ulUgYfyPcrw2I8vhLo4ethiH/qJrbGCNtq1X4dRycK9HN//wCgin/s01tQkk7CsrOsugp61lYetZUD0BnfFKpPbFJgZNKgYoq/ROwyPqpw30pskgHel0qTj6sUHxyxXaYrWbU3cltstlx1xKEp3KlHG1VS/wCtkxUKRa0kqzgudRVWXURiuXwaMemnmaUSx3O/2y1o/wBakhCh9KPxKqoT9fvSFYgENAf9aqHfr1D5HJs+aVqUcgqO5PtVUj3V568NNB1xCcg46iuHl8lKUtsOD0Wn8TGEd00bk/a0+6pQ48rCAMFv1NS1utDKQw66rZxRFVy0yo5jpytJIAJqgcYOPh4fx48G0MNTLtLWG4UUHJKztzn2FWPVxhTy8sVaKU7ji4RtHXF9b07p9xdrhqlSS6Gm22/qJP8AlVN07YpUpar7qNHmzXDlIVlQa9kp9feo/SOodQxLRCXfVsSLrPd859K/9mo9h7CrxEacdmKkGQhKifmA6DPahKcMzTQ6hPTx2yHsWElLYUMlKt98Z/OoHWeoYOnYTkt8n92nIAGSTjoBU7dZTFvhLeXLS0nmUck432rUWpWH79LVOnyCthlCltNBX9codAKk8W9/HHr2WYsiX9yfJX5euLzqSU21boKnFrGWYq9iMdVL/wAh3rZuk0PQLch+4SJBkqGV86c8/sP4QKrOiNAuWmT+3FOKcflo5183bPRPtgVsSMS3Hw+gYB71mg5Y57uza5RlHbVFv0etcx7IzykVb/hKr+iIiWYipZBy79NWjJr1WlTUEvbPE6/Ip53XSG/wjVJuRQ0OYdKfYFIyfoxWhezFGTsZfN6UU5zvRyTnYUQ5J3rPuLgyc42oqs43opzQFWBvQuwLsI4AUqSe4xXlb4/4oHiMmX24I8yNAs0cNtHo45zHlT+tep7qgUK2yrlPL968ov6RK6SXfEHIthP7mPamFYHclRp4dleeSSOTpgemPOTJDh82SrzVq75PX8ugpRlg220vXJSMvzFGPH9kj6l/mNqVTGeuEliFFRzOPKCB7DufyGTRtQvpdnmJFCTEtyfhWCD1x9avzNaFKjn2mVtxnY/amb6OUJPumpR5NR8ipur7BVPhHdHgqeB4SoU2pXO3PeSfzUa7HsTz5hpKScYFcReBeXy8P7pblHJYuSlf9JINd0abKHLchO3avn/kbjq51+n0rx7U9JFk/b3HChPOnIxUi24jmBAxjemtvRyfLTpWBg+9Pjk0k7GnBPpDh2G1NSFqJBNKRrYhnY5Ix3pVlQVy4xsKWW579K2qcbc37MkoyXCFPho/llK0pwR3rjbx8ccrpw3tNq0VpgJauN4UuQmSr/ZMoIzj75x+ddfSZDhHKBsBmvPT+k0grGqNEXcD5HYsyKfv8iv8q1aTZkybJrgx6/fiw/LBnI83iDrG4OqXIufK48cl0DKyf71SjRl6h4WXP4iZIkytO3ZuZlaskRXh+8J9gvNUvOEhPttV24UPMTdRTNKTFYZ1Pa5FvV/7xOVN/qRXo4pcJKkePcm203bZVrJdEWS8Q700eVuK+hbiP4m/pcH6b041TZ2LFqOfbU7RioSIq/4o7nzBX8yKi8BBWzIRjGW3EnqFA4WP1TVkvHnXrR9l1ClznetTi7LMGOqDlbKz7bYpxVynH8H1id+LgILn9YjKVfena4xAx7VXNI3PyLh5K1fI8O9Wy4zoEFCnZEhIV/COtLyImmrIt+NjBqOmymou6hlXYU3uWplyVFuI35aPU96h1PKcPM4cn70yJwx1IlOyCVL2T2FN1KJUAPSi+YBWeaPaldgdAkEjBoOTbqQPUCgLoIxgHPb1qb0ppO+6zuibbZIuEo/rX1/K0wO5Uo7UrsH/AOIxtFquN6nNWyzxXJMl4gNoSn6fc1s9+TZuC9sXCty2LlrGY3++kfW3BB7D3ppc9U6b4b25/THD534q8vfLcbuoZwe6W/8AyrVzr0h1ann3HXHHCouuOHdWam1y5ZY3BLjsPKmTJ0hyZMkqffePO86tW6iaLkDb0pDah8zHeioi7v0VO5rOXO9ECxigLpBwKm2hXJNBlDFYmky4T1rA57VOWL9RRQ2op6UUrz60BUTU2slr8BPvQZTQDJNGx7CptJvE1rpLzU+lCtKv/oUjyH3/AEq4qDFef/tpNR3O1YQrPWikqz1qEAUTmk1E5o5znek15ztUJHsAknrRVdMetCeb1/lRTzDY96RxsuXZauFl+RpTiRpXUi3FIRbbxFeWpJ/AHBzfyr22s2rIsyMxMiym3GZLSJDawQQUKGcfzrweyrHKk4zsfmxt9623o7xQ8ZdEWlqy2jVPnRmPlZbkMeYUJ9Af+NVzjL0a8OWEHUz2mguQvMfub8lDTKklxbyiAlCQNyTXjZ4zeLMfi9xzv+oYDynLZCUbZb/myPKbPzEegJFKah8aHHjUWmp2lJmqmY8KaktvfCxwlakkYKck5HXtWjFLUtfOtRUr1NRJpcgzZYy/iJhPoMUoAMdKzAzQ0yMzpyMrKHKe5oDjtTBpBhv1rMD0rEkY3ocpqEBT12oSogbjNAOXtQn7VCUgAvO2KMCc9aDb0oR1qEDZPrSckn4Z8ZO7eP1NKUV/BZUOXqUj/rD/AI1CQiz3Z8PrJRw30g2eqbDEz/8Aik1swnJyKoHApAb0NpVtQ6WOMP8Ask1fTsSB2NYvR1lF0YRk7mhG3einegJI6GliWIVSetYtfKN6TSsjqaJJXhGeamYu22YuQR+L+dNbrqKFZLcqfNcCUIGAfVWdqRkOEpxmtV8c7lJZ0xHajOFBMkc2O4BBrPqcksWNzj6NmkwRzZFCXstL17umogmW8Qlk7IQOhHuKp+uNc27RMJ2ROTysAbkgYzTnRl8MiysrkqJUlvA9tq528SV8XqF9nS8e6ORpT7xTyjBDifTevN59RKa3J9nrNJpYY5U10RLHGSZxD4lN2aCyn9lQ2lynHAflJGMJrfWg2lyViU4hJ5jsSmtF8OuH8LRobgxWguS+hJfURk49K6W0rDRb4TaA0Dgc1ZMcZQybZGvPmjJXEW1ff7dpCxybvPcQ2iM0pw9ub0FaJ4a6Xl8R9Vf+kfUDKuRaiYTa9whGdsA9OlZ4ib7P1dqK08L7Mol6c55krkOzbIO5Nbi0PYkaet8WBGHyNtJQnHsMZp5S+XImukVzXxYv8sezoAmy2myhQVHIKVJ2UAPep9Ly4sfHOpWcFRUdwKMltDLiV8oScYJ9qhL9e3C4IUVSR5qghSttvUn2xWmK2NtezPL+4kl6Gl1nKva35Vze8m1RSQSo/X67dzUXaYzl7nt3VpgNW5kckRtw45gPxUnOhr1O8m3RnFIt8JwKUroH1dz9tqt8aKhzkbSkeSygJQAMAGrJ5HWyP/kWEU7nIsFqabKQsYCkjoOhp7Etjt4uKYbIPKkhTh7AVGxVtwo6MrBWc7f4Ve9MNNwLf5ruA+986h3AroaPF8s1L0c7W5v9PjaXbLJCjojNJYbSEhB5QAMdqdZ9qiP2u02cggEUi5qBKejoH6V6FSjBUeVnCeWVk/ze4pCQtONjk+lVh7U4T9Cs0ta7m/OeUpQIZx9XvUUk7CsTXZKqJJNEUTnrWcyu5oKqoMewFE+tFPTehUSO1EWogdKVtrocSfOGXMbHkOD6V5K/0gxKvErc+ZRwm1Rh/OvWaQoltf2NeTPj1D8nxNXNhlJcfdhRmmkY+pROwo4/5GfU/wATQFqUbTaZeonEYfWn9nwB6uq+pf5JyM1XCkITyL3BOFH1I/8AOrNqt1DSo2n4pC2LK0Yy1D8b+cuL++SB+VVogJGEjbGK0nP22M3sVGSalXgN9u1RkhPvQbrknR1N4Fby6mVqezvq/dlUeSn/AKwP+Vd5aZuoRHACyAegzXm74LrsI3Ey4Wlw5+LtpUn35Fj/AImu/bPKWAkk8qa8F56Eseq+vFn0jwUo5dLyjctrfS6hKs9RUmtHNgJ+9Uux3XCE5IIA7nFWyPLCglQKdx/FVeBOSpcs0Z/pz6JJoFKAKMr1KulFYUHR1T+uaLIISMEj8q27JwVyjwZlljPhMKtwryB6GuP/AB58PXddt6UZF9h2Zm3Mzp0iXLQVobSlsZ6b11up8+UpPJ8vUkHcD1rn3xYw1XLSsSE3Nix5Fxg3GAy5KWUIUpxrYcwBx+laPHzb1CMvksaelb7PPBHDbQKmwV8f9KZ9Pg38j9DUhA4cQbHFk8QNK8V9P39ek32J8liNHWhQaUvBOT7VIWjwg8eLxDYkWmNpl9lQ8tK03hSfp23Hl1Jt8Hta8PNAcQYGqH7UufebczbYsS2SVyX1uhZJGAgdq9WeOUUmau4p2RGn9e3eNFSVRpbiZ8VXZTb6A4SPbmUR+VJaCdXcXrpolwkJ1HBLcfJ2+Lb+Zsj06GrFxGs+obponR2tZtmmNNR4rtgnyXWFNpacZcPkheeiyjNa7gS5lsmR7pG/5RDdD7eDvlJ2A+4zQ2sp/hOvTCpedCkuEKbeGeYdClQ6ihckOyD5j7qlKVuSpWTU5rqK0dTu3SCnlg3ptF0ico2CXBlSf1zVdUhOcFw5AAP3pyvYlOgyjnbn29M0AcCe/wDOiKSnbC8+vvRHC2geYpWEE4+oDlpWIo2xRTpIwO9Z5gStKObKj0HU/p3qw6T4das1w8EWG2K+GTu5OkAtsIHqSev5VcVucM+EwKYLqNWamSOVTi/+TRz3x2ODjtQtj/Hf8nwR2l+GCnrd/pNri4JslkT8wLp5Xnx6JT13omquKCpdt/0X0RCTZ7C38uUbPSPUrUNzn3qqan1ZfNYTxc9QS1urGzbSRhlseiQNv5VD5RjHbOetTt8iOXP1FDzgDC+hz170JU6f9oP1pPmR6fzox8vlzinBdgc7v8YoeZf+8T+lAlTZ/DRS8ASA0nb3qEDFav8AeCg51f7wViXUn/Zp/WsDgP4E1CGZJ6uCsyR/tM1mQeqU/rWZSPwj8qhAOY/xihClZ2WKwkdhigB9RUIGCnM7qH5UYrV6migpB2TWcw/hNQg6W0rriklNLAqVcZx2pqtv1NPtZTHkjVI3ORSakkKxTxxsAn70gsfNQfYY9jZSSTSakkGnCgc7UUj1ollJDcgigIz9XSl1JFEKQBQuiJ8iRSAMpovLsQE4B64PWliABRaV0x2r7ElJB6JAwO1YlGRvSuRQAgUHSGQnQb+lG+X3o4CT3NC0Bq+hLAoQMUJGFY7VgGRUbJtAx0Oe9H5UZ61gJCcUYHJJNFPglADlTQ5Ctk9aHCT60GAOmaG5AoEJOd6MAM0XJ9aEKOaG5hBHQn0NGc+ZO3dxv/vpovYj1of4Uju41/3005ZDtHvLwZJTo7THtZ44H/4pNXpavmP3qjcIRy6M00fS0xx/2Sau6iAo71iOomDze1EUves5vak3N96AY8gOL6b0g46eUgmsdcxjNNHHubKaJYBIczjBrVXG0JXppvJx/rKTn8xWzXT3z2Nau43IcXpMqRkKS+gjH3FYNf8A9pm3Qt/NFETpnzFWT9058/lkJHTtXNOvHVTeLNth3SO+zIZeUptSk/Kofet4advkiBbwxcWVISU/KUnrVTulkYXeHb86ovzFjDCnMEIB7CvJuUYOMj2cbbcX7JrS9vkzrmJigv60YIHUCtwXWYLZanXEEJdDfypPc4rX2mbvLtMRPxcNIWACnl74qbAm3uUn47LjiyD5Y6JFXYpXFyfbZnnGnXpFY4e6JdVqiZrS7JDs2aSBzb8iOyR6Vue2sJeLfM2Gykem1NrbaWoLSUpaAOMGpuI3horKQcDG/atGHEkuTPqcznVEVqCREs8N+bJe5EtoKtz1rT2n5ly1ze3hCWpMcq5SsbDGelPOLVr1fqe8R7DaLwyiMpQU6gZ5uU1sbh9ouLpS1NxEgF0oHOrHU+tNBqbdehn/AGcdfpKwrKxAiJiNtAcgCT9qGShqAwQjb7771LLVkbJ3OylVBX6ZHitrceXlCU5O9WSW3+K5KVPcuehtCeBmefLcPKgghPqe1WV3VSiBy+mBtiueb/xZkRJ/kw4pcccUW2Wwcq+59qsmnE6qvbSF3Kf5JdGS230A9810cOqhpoqD/kyqfj56uW9dG03tWKWrkQ583TAGacxVz5mFKKgDVZt9idiICvPVzZwVHH61ZrTOSxhKZodUnqD0q6GujKVTM+XxkoRbhyTkG0rWUhwE5q3Q2UMNBlCAAB0phanWpMZqQ11UAfapRKVpWrIHpXXTg4JwPO5N6ltn6MPQGi5PLmjLGAB7UXGU4pSl98BOYmk3DnFKlIHekXCM0GOIOpJQrBHTfNeYHja09frTxv1JxIk2iQbXHjRoMOV5X7tUpQ23/OvT+SoIjuEE5IwMV5n+MjVun53FHU2k9S3R1yJHuESQIPnLACPLTzKSM4yO1TErdlWZJxONXA6cl5Sufq4epKzuc03WnHyq2Ueg/wAa3XbZvhtCWk3S3yGeUuBbynVkrTkhIIz12FVnUY4JyNPuNaYua4dw8oltT/MeZQcHy/cjb860nO2s1c8OtR0hoe9SjyR60wfOe1LNNx4F4i1uNueD233W6cd7VEs8Bx9x2FIbWUjIbQeX5lenSvU7THCJppsP3a4uOq2y2gcoHtmuUv6NfT1rY09qnVKYqP2guYiH5xTlSWggKIB7ZzXdsF3KOTmOP8KyZtDptTkWSfaO9pdZn0+H48fQ7s+i9PwW0qTASoj/AHh5qtMW0WpLY5YDKcdgmoqKvCEpBNTUVZ5QnqAK0rS4oxuKVFWTUZLpydi4t9vGAIjX/Ror1ntjowuK3v7Uuk560YkHrUlig1yir5pr2Q0jSFleSrlSUEjchWK41/pFoOqNDcNLZqjS091hEK6oKpSWwsNBYCBkHbckCu4wpKDzBIJHrVK4taLtfEDQF90hdYqZLN0gPshCgD+8KDyEehCsYqmOkxJ74rkseszuDhdo8q7FxOeTZbW9cvEDIhPSmXHX46A2nynAM4O22/bvS944qad+EelWLjlcJFxaaZdjtpcZSt17YLUFEbY3rm++WaTYrlNsslBRLgy3IsgKG/MhR5f0AqMdBIAyNj6b1fTObLLK+jofVev9H3+0zOH2oOKM2RZJl8h3Bx8zW1pAU0oOurwN1BSSMD+IVQotg4JftZi3nUJea/aUiO7OVO5GzES2VMu9NiVYFayxhAQEpAHTAxj1pJxpCxykfLjATjIxTgeRNHQVo05wG1JwzgpuWq5LdwsURbq/KcyG1KUT5Z/sg7CufE/vBzuEcxJJxU5pKQ0xevhJfKIl2bVCkJxsQofIT7g1DuxJcF1yDKP72MtTK9u6TjP8qgHJNWWHQPDfUfEq9O2nTCI5XFbD0l193kQy3v8AN79DWwnNNcDuFJzqO9f6baiZ+YwYoxGQrsFH1rTbUqZEU58LLfY84BLnlOFHmJ9DjtSOMpKRsM567n7nvStEclDii8a44w6p1g0bVHCLHakjCLfB+RKU/wBojrVFBCAAhvk9cdz6mjEHPy4A9BWEK7mihJKxNSuYbg59TQgDGaMRnYk1gCR60HVkafsJgelDyHGOX+dG5R6ms5U+h/WpuBtsAIx+D+dAU7/QKzCfU1nKminZNtGApT+EUH7v+ICh5W+6c1hQ1/uxUYGYFAfStP6VhUeyk/pQFCPwoArEpHZNBMBmf4iKEFOfq/lWYKegxQ4JFMSjMgfj/lWc49R+lYE70blH8NQhZXke1MXUAd6dvOEUxdXnpV9lMUxs4Bk03UkE81OFqpss74qthinYRSRnNJODBFGVnPWiLznelbHV2EVRFHAo6qIoZGM0HyNTsITkUBoxSQMk0Whwh2qABGelG+X1ovLjfNDzD0NJJ2ROguB6UPN7UTmP8JoeagHczCCVZ7VgGKGgJI7E1AptszO+KN0/OiZOc4xRubmqX6GoHm9qEHNFrAcVAbUGrATnpQZz0od/apbA4hub2o6AQtAO+Xmk/wDXTSY604jgLebHpIZ/8RNHcxodo94eFJ5NGadGPptUf/w01dlYG/WqVwyATo6wJ7i1sD/s01cioEYrMdRUD1GaIs7ZowUMYoiyAMVAx7Gj5BxtTJXXanj3amautQcRUSTjt3rVvHWS21o4sJVhx11PJg+hFbQWcZrT/HQB2NCbJ2wpQFc/yMtuGVnS8dG88TS9omzVrRFXIcdUSMFRyBU8+5mc01IPyIHMpPvVcsTyG7s2VnHzYGakbi8sXR7zAd0/LXipttJ/h7dJOZabPcVSF86VJKWT+LvW1NINxWWBKeAW86Mg/wANaGgy3G2y22rBOOnfNba0ZdmlRk+c6jKE4AzuTV2Ca+SmLmxfTeXyNLLrykKczg1KPTY0KNyEc77n9Wn1qsCbHhs+eSOY7kA0nbLq3LmF91WSD8me1dOGdR+r7ONkxOb3ImrfZ46X3Jfw6DJdOSojdPtU4ny2SAoHJFIxn2g0HEjK1HqKRdnKQ4G1p6nOTWmKSdsrkpSX/AvOHlxipKgCrpWoOJ13egwHQ67yp5SpR9h2FbAvd7LCXFoTzITucnZIHU1pb4l7idqV50uH9kQXOUJHRxY9PakyTipNr10XabE8qK1oDT0+Rd1akucRRQ+rDJVvyprf1i/Z8KKHCAVgZG1RVqhwoi0oKUpbRhISR8oFMp11db5Ex2jhmR5bhH8J6Vh+SW/dLs7GWccePZBcDzUOpJEmci2xlrQpYK0hG/N7VPaQsN6vCkCYyqMynqe5/OprRvD9jnbvU1HPIWf3SVD6QRWw4sFuKkthIJPttXo9DoePkzPs8prPKtXjxC9qhsxIrcVsfKgBIqSVuCQaZoUG+opVpfOCRXakko0jzcm3Ny9sMok7Gi5xtWEjJoDuarIAtYHam61DOcUo6DjINNHV4NKxkJznP9XVjbAJryG8bKkPeJLV4WArkMZJPf8Aqk164zlEx1/avIDxjvF3xLa7B/BIjJ/7FNGHDKNR/E0e5ykjIyQB+o7/AHpNbh5SnfBHr1PvSjg3zmkFketWxbMPPoavE0xd6U9dUDTJ3p+VNfNgatUz0S/o3VA8MNSLxuq84/7JNdrW5AVgZ3rij+jb/wDwa6jSegvBP/ZJrtS2LAUkZ3ox7Okl9EWNlPKE4OamIquXHvURGVjdXpUpHOMZ771c+UVkmlQ7ihyD0FEScijJpKCCcYOabyUcwSpGxHT2PrS6sAHak14UnGDgDfFED5PHnx68OBoPxCXdyHF8qJqBhFyYAGBzYw59+ua5pIUrPbFelv8ASl6FTM0RpriTHa/f2qcLe8sDcsvHlH6ZrzSWnlUrKsfNy7+tIuzJONMISE9qIaFSgaJkelQqBV5gyppXKvl5kn+0k7GpTUZMl6LeU9Loz5jhHdaRhX55GaiPlz+LbpUlEUuZY5UHq5BUJbA9j8q0j8t6W2SiMUnmOQrbt9qDywepoDsAlJ+UDY+o60GT60aCG5Ep60CgnGwNAD61ilDFEZOgMZ2rOTHegJoATmoBrdyDy+9G/OgIGKIMntUFlcegcJ9D+tGAGKLQgjHSg79Ei93YOBWYFBkelZzD0pW2FpPoHA6UIwKLsaNgetMiv2YcHtQ8wAwBQY/OgxnYii+CUKJHfNGoEjbqKHHuKXcEk3XknoaaLcHrRFun1pBS896fgVJoFbgJ60kpYByaKVYO5pJxYyd6NoZcBy4jPWiLcSTSfMPWiqUM9aVtBV2HUtNEUsY2opIPeiqIx1pXJD20wSrPesyKJketZzJ9aVuyWn2GJFBQEiiZVQVewOvQbKvQUGaDmNGCtulF0RKwQRigyewoKEEYoBSMOSd6EAjrQZ3yKMVA43qUxujKygyDWEgdalE3IEdaMAOuTRAc9KOM4qUwNoynMBKlS449ZLAP/wCNT/xptT60jnuEJKd+aVHz+bqKlMaHaPd/hyA3pSxgjpbmB/2aatuRVU0Mny9NWdCtsQmR/wBmKs5JzWdnWQpkUk8rf8qArIOM0VZ5t6gKoRcVnrTRexJpy5tTVwj+dQYRcIwa0zxleC7rEjHcIaUSPvW4nTsSPzrRXFeQX9TltJyENBP865Xln/ao6/ik3mNWS4oYlB5sYIWCP1obxc0PXEqQerYSPvinc5lK5CkBXQZqDlxAuWFoXzBI3rxk2ro9jjbdFisMYyXWe60rGR7VZWFOW6YqRDQlPMfpPQe9VzRhWmY882PlaTuT2NWNb8gQ8mPlZUc06afYMsnW1E9DvL8yW2w+79e23rUtILlqT5u4A3JrWwuj8Scl8JP7tWa2nCudp1RYiy4tAeSg533O1XYJb07fJnzL45J1aJbTmrGZyUBp8HHY1Nv3HzF87mAkdDWmbMP2PNU008o4UcDetgxZT1xZQyUnA6/etWPM62vsqzxXa6Kjxbu93f0rdIlhcw+U5Xg4PJ33qX4VaaZs+ioLSh++U0HFZGDlQyc05vWnvjCqAwB5sxaErP8AYB3q4x4AhsiM03s0kNjA22FMoyl0XRnCGFfpGC1+evHL8p2VvUro/RzN4vbzykZipwXUnoVJ6UZ/DLKUoHzuDA+5rZWkLS3a7Q0kY810czh75rqeP0qy5bkujieT1ksWLbfZLR4vkpASgADYAfhAFKLaBTt1pUEAb1ny16n68cdHkXOTd2MjGdV0NLMMuttnmxt704SjHXagGPLWOYfUaj/jyGL5EPvQEpzuaA8w37UitZ5utUWWUC8oDYHtTRwknelXFEkY3ps4TmlbIu6G89QEZe/avHrxgL5vEvr8g9Jccf8AYIr1/uCj8OqvHjxdr5vEpxAUDt8cwP8AsUVZj5sp1C4NOuEgGmy1ilXF7U2WRVyikc/c0JuEUydWnH5U4WvHWo91e1Rqg3aPRn+jdUDwz1KkH5k3gKP2LQx/hXacJPK4FJriP+jaUsaD1QhQwk3NBz9mv/Ou37crmxypzgUY9nQ6iqLBFWVoyetTEYFQBHpULDUD8o6kdKmGNgnJxnpV3oRW+SRSQAAaPkd6RTtjJo5IOBShFMDrQKxynfqMUOfloijkGgB8Gn/FRoFHEngLrHS62UuOqt7siLn8DzaCUkfmK8Q5ZVyFbgAPQjPQpPLn77V9B0+M3MiSIb6QpD7a21A9CCMV4LcYtLv6J4l6r0rLjlo2+8SUtpI/ApRUj+RpSjK2laKgSgdTRedPrSSnM9KzmH8VQz1/kMXsEgYp3aLiIdyjvLP7sqLTwx/s1DBP61HFe5oCSokD8Q6+mKFEHU2OqFMfhdo6+Qb9Qdwf0NIEkdf8af3ZZmwbfeAQlTw+EeHotOcE/fNRSiSecq60SCpUazmx1pAn+1WA77qqBToX501nOKRKgBnmoPMA71APkW56OnbvTfzqN5w/iqEFcig50+tJcxrOYetQWXPQsFA1mRSYUnHWjBfoM0GrAk4ht+1GR70nzK9KEKVRSoDXsVzjpWHmx0GKS5lGlEknaoTkMFYFDz+x/Si7p+bGcVnmZ35TUCCtZpLnUOtKclJOZxSWgUJLWSdqTJ9TRz1opTk5op2FchFA560RWx3NHUCDgUU4/FvTcDrgLWK6UO3YUCulCkw9hD0otGPSi1LSInTozmV6VnMr0rKzCvX+VThhdGVnPiswr1/lRT1qcIH/AAKA7UNJgKxtQ5I2NS0wU2HrKICk9aMnHao3SClXYOcb0BUTtWK6UWonYbQok4Gx3oeZXpSafqFK1LRLQHMTUlp/KrzAT/8A5sZP/bIqO5etSemt77awPx3GJ/4yKg2PtHvFpIclitQO2IjQ/wCoKsWR6ioDTw5bLAHpGaH/AFRU0OlYWzrpArI5jvRVKwMUB60RZxRsYI4rIps5SrisU3WvahYFy6EXPpI9a5+4mLP+mEpsfhCa3+6vCT+daG4nxinVD7w6rbQquP5d/wBtHa8S0stGv3X20S3QsdE1HPs8snmGeVYzip6DAbm/Eur64IqMkNEPFB6pGB9q8Zl+rPW4eXSHOl3y2+qK83hMhYCCPT3q5TRt5beMAVT7Iwoy2h/B81XNDbjqg3yb96eDtAmtuQjnLal+M5zo7bKFPtGWExnHX0OLyfepByOGo5axjIzTjSTv791r+E1bjX9xFeWbWNtEiLUwXC8WxzAZzirHZw0WgQkBQ2pg42lI3SSc08tZCSQBjeuhjW2bb6MWRucI/pYoFtaVIEtYBKelSwjHdzAxvn7UwhOpQgqUdgKib1qPzOa3xXOVSvqPoK6MIqCtmSWRyfBN2CM3fdRYQMx4id/QntW0WEhKQEpwRsfTFU3hpaFs29Vw5PlfPKlXqR1q8pYWdutei0GLZito855HKsmSr6AAyQBRy3jrtR0xiBukj86IkstBQU+gf3jW2jmAOxxy+ZznnpoVLSSCevWnanvMR+5cDifVNNHO9Cf8RocsIVpxykn70kspB23FAtWM0mV7VmsuMWodqbuqOaMtdILWaAOuRnclH4dX3rx28WigrxH8QMHI/aDX/hJr2FuS/wBwa8cvFWv/APiK4gf/ALSb/wDCTVmL2U6jo1I70OKauKPpThxdNHV71oTtHOEHlGmayMdacvLpmrqkf2qjCueD0b/o2kc/C3Ucv+O8KQPybTXatuktsqQ2Vp5l4AGeprir+jh54/Ba7P4wly+PkfkgV2BYW/MmolOHnDas4PaguzpwtxLrHcDLictukq26bCpduQXFchjgeX0JV1qLakJdXhSsd8U/Zca5uYnIG1X+hXaQ4j3MlOPJSCk4OTSrM1x51SeQDAztUdJWy2rLY+o709iAApdHVQoCcj1Tkjl/dpGfeih5w/KtABPcUmXxzFO9ELwzvQJ2KuuBKDzJ69DXkf8A0k+iGNM+INy8Q2C2xqG2tzs4wFOIHIrHr0r12aQ3JYCT0FcK/wBKFwjuF50LZuKFqa81vTTykTFY3Edw9P1paElzE8veQ/w0QkeoozoUFrRg4T70125zlXagYnSFic70QrSlQ3PvSGVdl/zofzzUIS1pbMyJPtSlZLqRIjj0Wjc49yP8KjM5AOQR2NHhy3YMtiY0rlLLgUr3SThX8jVwicM7hdXpD4mNwW1uhUdD7e7iFbgpoWGm1ZTeVWSMHI6igq4HhrNWgvInnl+N+CKFMkK5j3T69KbxuH86RJYiMzSFul/KltcqEhs4OT69NvvUtDKPHJV8Z+1YQnGxFP8AUFhn6dmiHKSopUgKS6PpXmoz5vWonYGqBrMj1oPm9aCiAXyPUUU7nZQolDyOHcCpYGrFARjrR0kY+oD86b4I2PWjDpQsWqFifRQ/WhSfVVIkKPShSCOtSxqfYukjPUUdJGeopBPWjDrQUrByOCf7Q/WgyPWkt+1ZhfrTAHq2TSC2zT9dNXKTggyWiiYxtTpYGOlJEDzBt2pIgXDECkE5oqhg4pdQGOlJK/yov9LBJVEWcCjK70koknBqyPQvswqzsMUBJx7UKQM0KvpNRpWFdidZk+tZWUE6HMyfWsrKxH9YftR7CkZk0ZJ2otCnpSsNA0ZNFoD1FKSg6ulAkZOKEdKw7dKbpC8WDyD1oQnBzmjJ+msoIjozpvUtpQ51FaD/AB3OF/46KialtJ//AMxWb/8Aa0P/AMdFP6Ggvsj3jsisWqGPRlP/AHBUv1qHs3/qyL/7lP8A3RUuAMD7VhaOwugD1pJ1WDijr60g50pWgia103WujqpJzoPvRXQq/kJOqBSc1pDiq+kX8pHXyR/jW65P0n7VoriXvqt8HcBgVyPK/wDaZ2/FL+8QGj3GnJUiM5+ME00v8RDcpXJSOliRencE/Qakr6B+8ON/WvHyVxVnrMP1yBtOW0vIXIx/CmrSIpYbBqP0iB+z0bDcip+WByCrYJJIpbblyRskuKRyFWx6US1EW2YlZV9dO1AZ6DpTHAK1EjOOlP07RErVMuLklDrPODuRTeJKUh7JVy+9NGifh2d+1JSCQ0vBPWtO9qmZnFck/LvpU38Mw58p2J9ac6Y01N1C/wCbzJbYa6qUNlb9Kqcb+sbH3reuj220WaHytpHM2CcDqfWuv4/BHU5t0/Rzdfnlp8FQJq3t3KLHbjC4JQyhICAlOMU6UmWRlcp1Y7nm2o7uyEYoD/VmvYqCi0l0eSk242+wENNrGXC4vH9qnTTcc4ywKaNbEVJMgeXnFR8FYcgBo4GKZrVjNOCTy9aaLqvIvqHH2JLOQTSC1Y2pY9aQd+o1kL1yJFe1IuL+YUorvSDvSoRoYXE5Qa8cvFPv4h+IGf8A9ap/8JNexVw+gfevG7xQEnxBa+JJ/wDWif8Awk1ZiV2U5+jVa+uKau05X9JpqutC4Ocxq6vemy1BsrUnokKKf8aXe6/lTZfVY/8AZq/7tRhh2ep/grshtvh/0uy2BzzfOlO/3lr2/wAa6WipcjNhEdOCdia0D4OyTwO0jv8A/mH/AMVdBQySkZJ6UI8nW/jBUSUW0z5GHFSinO9ScSO7FVhTpWfWlrd/ydP2rF/8oQPU1a3wVdjlDHOsLVT1LmByoPSgSB5Y2H1j/A0qwBkbD6VUEiBfn+o0Zf0JoT/Ut+6aCPugZ3+Y0QPoeQwSxgdajNc6StWu9H3bSd3ioehXWMuOtCu3MkgH9ak4hIaXg9DSx6D7VCqK4Z8/fFTQl14ba+v2hLowUuWiYuOgr25mM5bV+mKpytlHKd66t/pH2mm/EldS22lJXbIilEADmPz7n1rlJXQ/akfBjypbhBSwBjlooWjG6aVTukZoCBnoKgAgU1uFgcqkk9fQZrqjhFoi3660XEvutbobs+YwZjtZCDDQNk/TjPrvXLOBvsOldBeFdxZhavQVqKUNJCRnYfIelK+y3F/I1NxGskjR+r59hh6hlTWoznmIf835d+wx6dKrK5czlUj4t8p6qBdO5PeiSnFuSpi3FqUoynwSTkkeYaIgkkEn0qUiudqTBW/IfSnzpDjoRskLUTy0A+nalQB81FT9P51FwKJ8yvWh5jS6AD1FEXQbsITKvWh+b+OjIrD1pXwQAZxuc0cdKLRvwp+9MkK2AqhRnJxQn6qE7KGKg3NA0I60Cugo34aiVMS2DWUUdBWEnNNYaP/Z"></p>
<p><p>Technology solutions provide continuous monitoring of trust account activity. These systems can flag unusual transactions, low balances, or potential compliance issues immediately. Maintaining trust account compliance requires consistent attention to processes, regular oversight, and appropriate technology. Successful compliance combines strong systems with ongoing education and monitoring. IOLTA management connects your firm to something larger than individual client service.</p>
</p>
<p><div style='text-align:center'><iframe width='564' height='314'  frameborder='0' alt='law firm accounting' allowfullscreen class="lws-optimize-lazyload" data-src='https://www.youtube.com/embed/tipZqJvm25g'></iframe></div>
</p>
<p><p>For attorneys focused on accurate billing, compliance, and client transparency, it’s a  practical and proven option. Unearned funds must stay in the trust account until your firm legally earns them through completed work. <a href="https://thebossmagazine.com/post/how-bookkeeping-for-law-firms-strengthens-their-finances/">law firm bookkeeping</a> This timing distinction prevents firms from using client money before providing the agreed services. Mismanaging trust accounts can lead to disciplinary action, lawsuits, or lasting damage to your reputation. When handled correctly, trust accounting not only keeps you compliant but also strengthens client  relationships and boosts credibility.</p>
</p>
<p><h2>Data Annotator</h2>
</p>
<ul>
<li>If a client pays an advanced fee or security retainer for services your law firm will perform, that money should be deposited in the trust or IOLTA account.</li>
<li>Collaborating with data science and engineering teams to improve annotation methodologies.</li>
<li>The Big-Law-focused startup Harvey says it hires lawyers to work in sales and build legal workflows.</li>
<li>The ABA requires lawyers to maintain client trust account records for at least five years after work has ended.</li>
</ul>
<p><p>State-specific rules add layers of complexity to compliance requirements. California’s Rule 1.15 handles flat fees differently than Texas regulations, showing how jurisdictional differences impact bookkeeping practices. ABA Model Rule 1.15 provides the foundation for client fund compliance nationwide. This rule mandates that attorneys segregate client funds and maintain accurate records of every transaction. Violations can result in severe penalties, including suspension or disbarment. Even depositing firm money into a trust account (except to cover bank fees) can create commingling issues.</p></p><p>The post <a href="https://senegalestates.com/2022/09/07/legal-billing-software-time-tracking-software-for-19/">Legal Billing Software & Time Tracking Software for Professionals</a> first appeared on <a href="https://senegalestates.com">SENEGAL ESTATE</a>.</p><p>The post <a href="https://senegalestates.com/2022/09/07/legal-billing-software-time-tracking-software-for-19/">Legal Billing Software &#038; Time Tracking Software for Professionals</a> appeared first on <a href="https://senegalestates.com">SENEGAL ESTATE</a>.</p>
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		<title>Tax Implications: Navigating Tax Implications of Salvage Value Scrap</title>
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		<dc:creator><![CDATA[Ibrahima Dialllo]]></dc:creator>
		<pubDate>Thu, 20 May 2021 17:39:12 +0000</pubDate>
				<category><![CDATA[Bookkeeping]]></category>
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					<description><![CDATA[<p>Each year, the depreciation expense is $10,000 and four years have passed, so the accumulated depreciation to date is $40,000. Salvage value refers to the expected cash value of an asset at the end of its useful life. The salvage value is $200, and it&#8217;s used to calculate the book value of an asset over [&#8230;]</p>
<p>The post <a href="https://senegalestates.com/2021/05/20/tax-implications-navigating-tax-implications-of/">Tax Implications: Navigating Tax Implications of Salvage Value Scrap</a> first appeared on <a href="https://senegalestates.com">SENEGAL ESTATE</a>.</p>
<p>The post <a href="https://senegalestates.com/2021/05/20/tax-implications-navigating-tax-implications-of/">Tax Implications: Navigating Tax Implications of Salvage Value Scrap</a> appeared first on <a href="https://senegalestates.com">SENEGAL ESTATE</a>.</p>
]]></description>
										<content:encoded><![CDATA[<p>Each year, the depreciation expense is $10,000 and four years have passed, so the accumulated depreciation to date is $40,000. Salvage value refers to the expected cash value of an asset at the end of its useful life. The salvage value is $200, and it&rsquo;s used to calculate the book value of an asset over its useful life.</p>
<h2>How do capital gains taxes relate to salvage value after tax?</h2>
<p>Salvage value is a concept that holds significant importance in the world of business. The current machinery,  after years of service, is approaching the end of its useful life. We provide 100% free financial calculators with no registration required. Make informed decisions with our 1000+ calculators covering every aspect of personal and business finance.</p>
<h2>Tax Implications: Navigating Tax Implications of Salvage Value Scrap</h2>
<p>If technological advancements render the server obsolete sooner, the actual salvage value might drop significantly, impacting the company&rsquo;s financial planning. An upgraded asset might have a higher resale value, as seen with smartphones that receive new hardware or software enhancements. The salvage value is not static; it can fluctuate based on market demand for used assets, technological advancements, and economic conditions. Different depreciation methods can lead to varying salvage values. In today&rsquo;s eco-conscious world, the salvage value also encapsulates the cost or benefit of disposing of the asset in an environmentally friendly manner. For example, if the same machinery is sold for $25,000 instead of the estimated $20,000, the additional $5,000 is considered income.</p>
<h2>Year of Assessment: Understanding Taxation and Fiscal Reporting Periods</h2>
<p>Salvage value is the monetary value obtained for a fixed or long-term asset at the end of its useful life, minus depreciation. For example, a business asset may have a salvage value of 10% of its original cost after 5 years. Calculating salvage value is a crucial step in determining the worth of business and personal assets. Unless there is a contract in place for the sale of the asset at a future date, it’s usually an estimated amount. A salvage value is defined as the theoretical price a person could acquire, or “salvage”, for a depreciation asset that they have. Companies can also use comparable data with existing assets its owned, especially if these assets are normally used during the course of business.</p>
<ul>
<li>This is a HUGE benefit because what small business doesn’t want to lower taxable income.</li>
<li>If the scrap metal is sold for $50,000, the company must report this as income and adjust the asset&rsquo;s basis accordingly.</li>
<li>So, lower salvage value means higher depreciation expense, which, in turn, lowers the company’s reported profit.</li>
<li>For example, if a construction company can sell an inoperable crane for parts at a price of $5,000, then that is the crane’s salvage value.</li>
<li>Depreciation is often tax deductible in reflecting an asset’s loss of value.</li>
<li>Depreciation is the allocation of an asset’s cost over its expected lifespan.</li>
<li>An asset in good condition is likely to have a higher salvage value compared to one that is damaged or in poor condition.</li>
</ul>
<p>Why is it important to include depreciation schedules in financial reporting? How do I determine the original price of an asset? Higher tax rates reduce the after-tax salvage value. This method allows for faster depreciation in the earlier years and slower depreciation in the later years.</p>
<p>It converts the pre-tax salvage value into an after-tax figure. The after-tax <a href="https://username777.techremedys.com/understanding-contra-accounts-definition-examples/">https://username777.techremedys.com/understanding-contra-accounts-definition-examples/</a> salvage value reflects this adjustment. It also increases the tax benefit from a loss. This calculation determines the tax liability or benefit. It quantifies the percentage of taxable gains paid to the government.</p>
<h2>Scenario 1: Selling Above Book Value (Taxable Gain)</h2>
<p>This value is typically expressed as <a href="https://hicham.mycloudwebsites.com/2025/01/14/notice-to-reader-vs-a-review/">https://hicham.mycloudwebsites.com/2025/01/14/notice-to-reader-vs-a-review/</a> a percentage of the asset&rsquo;s original cost. Say your carnival business owns an industrial cotton candy machine that costs you $1,000 new. A company can also use salvage value to anticipate cashflow and expected future proceeds. Net book value can be very helpful in evaluating a company’s profits or losses over a given time period. Businesses must consider the tax implications of salvage value scrap in their broader tax strategy to ensure they are not caught off-guard by unexpected tax bills.</p>
<p>The tax rate will depend on your jurisdiction and its applicable tax laws. If you earn capital gains on the disposal of an asset, you’ll typically be required to pay tax on that amount. Capital gains arise if a company sells an asset for more than its ACB. In this article, we’ll walk you through the process of calculating the after tax salvage value. If the asset sells for less than its book value, the difference is recorded as a loss for tax purposes. It is useful for determining the value of an asset over its useful life.</p>
<h2>Salvage Value After Tax: Calculation &#038; Impact</h2>
<p>Depreciation recapture refers to the recovery of depreciation deductions previously taken, which are taxed as ordinary income up to the amount of the original cost. The depreciation method selected for the asset directly impacts the Book Value and, consequently, the magnitude of any taxable gain or loss. Before the final ATSV calculation can occur, the asset’s Book Value (BV) at the time of sale must be precisely determined. Without this adjustment, the analysis only captures the gross sales price, which is never the true cash benefit retained by the business.</p>
<p>The most comprehensive collection of free financial calculators online. Consider an asset with a Book Value of $40,000 that is ultimately sold for $15,000; the deductible loss is $25,000. This $45,800 figure is the precise cash inflow that must be included in the terminal year of the capital budgeting analysis. This is determined by taking the gross Sale Price and subtracting the calculated Tax Liability. The final and most important step is calculating the After Tax Salvage Value, which is the net cash flow. The first step in this calculation is to determine the exact amount of the taxable gain.</p>
<ul>
<li>This $45,800 figure is the precise cash inflow that must be included in the terminal year of the capital budgeting analysis.</li>
<li>It&rsquo;s beneficial to investors who can use it to assess the right price of a good.</li>
<li>This addition reflects the fact that the firm retains the sale proceeds and also benefits from the reduction in tax payments.</li>
<li>Salvage value is the amount you expect to recover from an asset at the end of its useful life.</li>
<li>This deductible loss is typically treated as an ordinary business loss, which allows the firm to fully offset other ordinary income streams.</li>
<li>This method depreciates the machine at its straight-line depreciation percentage times its remaining depreciable amount each year.</li>
</ul>
<p>It is the value a company expects in return for selling or sharing the asset at the end of its life. Salvage value is defined as the book value of the asset once the depreciation has been completely expensed. This situation generates a tax shield, which reduces taxable income. This provides a more accurate reflection of the asset’s actual worth after disposal. If the sale price exceeds the book value, a taxable gain occurs.</p>
<p>From a business perspective, recognizing salvage income is essential for accurate financial reporting and tax calculations. However, if new tax laws allow for accelerated depreciation, the company could front-load deductions, reducing taxable income sooner. From the perspective of a small business owner, the sale of an asset for salvage might represent a welcome infusion of cash, but it also triggers a tax event. However, if after five years, similar used machines are selling for $20,000, the company may need to adjust the salvage value, affecting future depreciation expenses and tax deductions. If the company estimates the salvage value at $10,000 after a 10-year life, the annual depreciation expense would be $9,000 (($100,000 &#8211; $10,000) / 10). From a tax perspective, the lower the salvage value, the higher the annual depreciation expense, and consequently, the lower the taxable income.</p>
<p>Accurate capital budgeting decisions, such as those relying on Net Present Value (NPV) or Internal Rate of Return (IRR) metrics, depend heavily on this specific number.</p>
<p>To calculate the salvage value, you&rsquo;ll need the original price, depreciation percentage, and asset age. In some cases, depreciation can be ignored if the asset is not a significant contributor to the company&rsquo;s overall expenses. It&rsquo;s essential to consider the life cycle of an asset when deciding whether to ignore depreciation in business computing.</p>
<p>But, salvage value is important for financial planning and sale analysis. This means you don’t need to calculate salvage value for tax purposes in the year of purchase. Salvage value affects taxable gain or loss when you dispose of the asset. Use various methods for equipment without a clear resale market. These changes affect how you depreciate assets but don’t change salvage value basics.</p>
<p>The company can receive more money for the asset than its recorded value, resulting in a gain. The salvage value is how much a company receives or estimates it will receive for an asset when it can no longer be used. If the asset&rsquo;s <a href="https://www.personal-accounting.org/how-to-calculate-after-tax-salvage-value-when-the/">after tax salvage value</a> salvage value increases, its useful life may decrease, and vice versa. You can stop depreciating an asset once you&rsquo;ve fully recovered its cost or when you retire it from service, whichever happens first. If an asset has joint personal and business use, you can only depreciate the business use percentage of the asset.</p>
<p>The primary function of ATSV is its inclusion as a cash inflow in the final year of a capital budgeting analysis. It is essential for determining a project’s true profitability and should not be confused with the initial salvage value estimate used for straight-line depreciation purposes. This figure is the final net cash inflow <a href="https://nguyenvo.vn/form-1120-s/">https://nguyenvo.vn/form-1120-s/</a> that must be properly discounted back to the present day to understand a project’s true economic feasibility.</p>
<p>Once you’ve chosen a method for determining salvage value, you need to stick with it. While salvage value doesn’t appear directly on the income statement, it has an indirect effect. Since salvage value helps determine the amount of depreciation taken each year, it indirectly influences that book value. The potential tax implications can be a game-changer in your decision-making process. It’s like putting your asset up for auction and seeing what the highest bidder offers. This is what someone is actually willing to pay for the asset right now.</p><p>The post <a href="https://senegalestates.com/2021/05/20/tax-implications-navigating-tax-implications-of/">Tax Implications: Navigating Tax Implications of Salvage Value Scrap</a> first appeared on <a href="https://senegalestates.com">SENEGAL ESTATE</a>.</p><p>The post <a href="https://senegalestates.com/2021/05/20/tax-implications-navigating-tax-implications-of/">Tax Implications: Navigating Tax Implications of Salvage Value Scrap</a> appeared first on <a href="https://senegalestates.com">SENEGAL ESTATE</a>.</p>
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		<title>Sales Tax Deduction: What It Is, How to Calculate</title>
		<link>https://senegalestates.com/2021/03/31/sales-tax-deduction-what-it-is-how-to-calculate/?utm_source=rss&#038;utm_medium=rss&#038;utm_campaign=sales-tax-deduction-what-it-is-how-to-calculate</link>
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		<dc:creator><![CDATA[Ibrahima Dialllo]]></dc:creator>
		<pubDate>Wed, 31 Mar 2021 13:32:25 +0000</pubDate>
				<category><![CDATA[Bookkeeping]]></category>
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					<description><![CDATA[<p>This is the price you received from a transaction and includes both the price of the goods or services and the sales tax. The first step in back out sales tax from gross receipts is to determine the total sales amount or the gross sales amount. This article will explain how to back out sales [&#8230;]</p>
<p>The post <a href="https://senegalestates.com/2021/03/31/sales-tax-deduction-what-it-is-how-to-calculate/">Sales Tax Deduction: What It Is, How to Calculate</a> first appeared on <a href="https://senegalestates.com">SENEGAL ESTATE</a>.</p>
<p>The post <a href="https://senegalestates.com/2021/03/31/sales-tax-deduction-what-it-is-how-to-calculate/">Sales Tax Deduction: What It Is, How to Calculate</a> appeared first on <a href="https://senegalestates.com">SENEGAL ESTATE</a>.</p>
]]></description>
										<content:encoded><![CDATA[<p>This is the price you received from a transaction and includes both the price of the goods or services and the sales tax. The first step in back out sales tax from gross receipts is to determine the total sales amount or the gross sales amount. This article will explain how to back out sales tax using these simple steps and how TaxCloud can make the process even easier. A successful business owner should have the knowledge of how to back out sales tax from gross receipts.</p>
<h2>Pre-tax Price Formula Used by the Excel Decalculator</h2>
<p>Whether you’re managing a budget, filing an expense report, or just curious, knowing how to separate the sales tax from the total is a surprisingly useful skill. Since sales taxes vary on both state and local levels, the reverse tax calculator can come in handy for companies with more than one location. Mastery of this calculation enhances transparency and financial accuracy in transactions involving sales tax.</p>
<h2>How to Back Out Sales Tax: A Simple Formula for Pre-Tax Price</h2>
<p>Some items may be taxable in one jurisdiction while others might not be taxable there. There’s not one easy, best-used formula, and you may not always need the information. To ensure that the tax process is seamless we offer tax <a href="https://www.online-accounting.net/what-are-the-types-of-transaction-in-accounting/">what are the types of transaction in accounting</a> consultation services that help our clients make informed decisions about their taxes.</p>
<h2>Strategies for Keeping Track of Reverse Sales Tax Obligations</h2>
<p>As we conclude our guide on sales tax calculations, let’s consolidate the key takeaways that empower you to confidently navigate financial transactions. By avoiding these common errors and using the correct formula, you can confidently determine the pre-tax price in any situation, enhancing your accuracy and financial understanding. Instead of dividing the total price by `(1 + tax rate)`, some individuals mistakenly multiply by the tax rate or incorrectly subtract. The sales tax rate is typically expressed as a percentage (e.g., 7% or 8.5%). Simultaneously, identify the applicable sales tax rate for your purchase.</p>
<h2>Can a Reverse Sales Tax Calculator be integrated into accounting software?</h2>
<ul>
<li>If educational expenses are subject to sales tax, use the calculator to determine the pre-tax cost.</li>
<li>The total amount is the final price paid for an item, which includes both its original pre-tax price and the added sales tax.</li>
<li>Breaking down the gross price can be a complex task, but tools like the reverse sales tax calculator by CalcoPolis can help.</li>
<li>These calculation examples will demonstrate how to apply this method to different purchase scenarios.</li>
<li>This guide will help you sidestep these pitfalls, ensuring precision in all your financial computations involving sales tax percentage.</li>
<li>To determine the original price before sales tax from a total amount that includes sales tax, you need to reverse the calculation process.</li>
<li>This guide will walk you through a straightforward formula to help you back out sales tax and find that original, pre-tax price with ease.</li>
</ul>
<p>One such tax concept that may confuse business owners is the reverse sales tax. They provide accurate pre-tax costs, aiding in better investment planning and financial forecasting. They provide accurate pre-tax costs, aiding in detailed expense tracking and financial management. They provide accurate pre-tax costs, essential for detailed cost analysis and financial assessments. If the tax rate varies, ensure you use the correct rate for each transaction when using the calculator to get accurate pre-tax amounts. Separate the non-taxable items from the total, then use the calculator for the taxable portion to get the accurate pre-tax amount.</p>
<p>This process helps ensure accuracy and compliance with local tax laws, which is essential for financial record-keeping and reporting. Always consult a qualified professional before making any business, tax, or financial decisions. How to get price without tax?</p>
<ul>
<li>TaxCloud integration boosts operations while ensuring that brands remain compliant with evolving tax regulations without constant supervision.</li>
<li>Catering services may be subject to sales tax; use the calculator to determine the pre-tax cost by entering the total amount paid and the applicable tax rate.</li>
<li>If professional dues are subject to sales tax, use the calculator to determine the pre-tax cost by entering the total amount paid and the tax rate.</li>
<li>Now that the total sales and the sales tax rate are calculated, it’s time to apply the formula to back out the sales tax.</li>
<li>A solid understanding of these foundational elements will make the entire process straightforward and accurate.</li>
<li>Use the reverse sales &lsquo; calculator to determine the pre-&lsquo; amount based on the applicable &lsquo; rate.</li>
</ul>
<p>Let’s say you run a small clothing store, and a customer bought a jacket for $107.00, which includes a 7% sales tax. They provide a clear breakdown of costs, enhancing financial transparency for both consumers and businesses. During  tax holidays, exempt items should not be included in the calculation. It provides the pre-tax amount, making it easier to process reimbursements for expenses that include sales tax. It helps individuals and businesses understand the exact pre-tax cost of purchases, aiding in better budgeting and expense management. Regular updates and accurate data entry are crucial to avoid these issues.</p>
<h2>How Reverse Sales Tax is Applied in Different Jurisdictions</h2>
<p>This crucial decimal conversion is fundamental for applying the pre-tax price formula correctly. This guide will help you sidestep these pitfalls, ensuring precision in all your financial computations involving sales tax percentage. Typically, round to two decimal places (the nearest cent) at the very end of your final pre-tax price calculation. Each of these calculation components plays a specific part in helping you arrive at the pre-tax price.</p>
<p>Separate the items by category (taxable and non-taxable) and use the calculator for the taxable portion to get accurate pre-tax amounts. For mixed-use items, separate taxable and non-taxable portions and use the calculator for the taxable part to get the accurate pre-tax amount. Separate fixed and variable charges if they are taxed differently, then use the calculator for each portion to get accurate pre-tax amounts. They allow for accurate comparisons of pre-tax prices, helping consumers make informed purchasing decisions.</p>
<p>How can you find the sales tax amount from the total price? Calculating sales tax backwards means determining the original pre-tax price and the amount of sales tax included when you only know the final total price. What does it mean to calculate sales tax backwards from a total? By dividing the total by (1 + tax rate), you extract the original amount before tax, which is essential for businesses to reconcile receipts and manage accounting records correctly. Spreadsheets like Microsoft Excel or Google Sheets can efficiently calculate sales tax backwards using built-in formulas. Calculating sales tax backwards from a total amount involves determining the original price before tax was added.</p>
<p>You need the total amount paid (including tax) and the applicable sales tax rate for the purchase. It works by dividing the total amount by 1 plus the sales tax rate, giving the original price before tax was added. By choosing our reverse sales tax calculator, you ensure that your financial management is both efficient and precise, saving you time and reducing errors.</p>
<p>You need to figure out how much of that $107 is the pre-tax price and how much is the sales tax. This is especially useful when you’re trying to break down a total sales price that includes the tax, but you don’t have the original pre-tax amount. Yes, it can help determine the pre-tax cost of materials and services for construction projects.</p>
<p>Reverse sales tax calculations, conversely, are a modern financial tool developed to deconstruct the final sales price to its original amount before tax was applied. Rather than calculating sales tax from the purchase amount, it is easier to reverse the sales tax and separate the sales tax from the total. Use this reverse sales tax calculator whenever you need to check the number of items purchased before paying sales tax. You have to know the total amount paid, including the sales price or list price, and either the amount of tax paid or the tax rate, suggests Texas A&#038;M University. These tools are easy to find online, and you simply input the total amount and the sales tax rate.</p>
<p>When you’re trying to figure out how much something actually “costs” separate from tax obligations, you’re looking for the pre-tax price. It’s calculated as a percentage of the item’s pre-tax price and is added to the cost at the point of purchase. By the end, you’ll be able to confidently determine the pre-tax price of any purchase, ensuring you always know the true cost. This accurate price calculation prevents overestimating expenses and helps allocate funds more efficiently. This guide will walk you through a straightforward formula to help you back out sales tax and find that original, pre-tax price with ease.</p><p>The post <a href="https://senegalestates.com/2021/03/31/sales-tax-deduction-what-it-is-how-to-calculate/">Sales Tax Deduction: What It Is, How to Calculate</a> first appeared on <a href="https://senegalestates.com">SENEGAL ESTATE</a>.</p><p>The post <a href="https://senegalestates.com/2021/03/31/sales-tax-deduction-what-it-is-how-to-calculate/">Sales Tax Deduction: What It Is, How to Calculate</a> appeared first on <a href="https://senegalestates.com">SENEGAL ESTATE</a>.</p>
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