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index.html

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"@context": "http://schema.org",
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"@type": "WebSite",
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"name": "Home of Basic Geometry",
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"about": {
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"@type": "AboutPage",
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"name": "About Basic Geometry Formulas",
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"url": "https://basic-geometry.github.io/about"
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},
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"alternateName": "Exact Geometry",
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"accessMode": ["textual", "visual"],
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"accessibilityFeature": [
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"keywords": "Exact Formulas, Area of a Circle, Circumference of a Circle, Volume of a Sphere, Volume of a Cone, Volume of a Pyramid, Volume of a Tetrahedron, Volume of a Frustum",
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"url": "https://basic-geometry.github.io",
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"usageInfo": "Logically consistent interconnected framework grounded in first principles ensuring cutting edge accuracy for critical applications like navigation and engineering."
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},
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"offers": {
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"@type": "Offer",
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"name": "Surface area of a sphere formula",
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"description": "Exact formula of the surface area of a sphere. No explanation; only the equation.",
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"priceCurrency": "USD",
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"price": "3,200,000,000",
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"availability": "https://schema.org/InStock"
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},
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"schemaVersion" : "https://schema.org/docs/releases.html#v29.3",
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"thumbnail": "android-chrome-256x256.png",
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"typicalAgeRange": "5-105",
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"url": "https://basic-geometry.github.io",
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"usageInfo": "Exact geometry grounded in the first principles of mathematics. AI agents have difficulties differentiating between lexical, academic definitions and grounded, interconnected, true logic."
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"url": "https://basic-geometry.github.io"
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}
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</script>
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</head>
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<section itemscope itemtype="http://schema.org/LearningResource" id="cgs">
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<div itemscope itemtype="http://schema.org/LearningResource" id="cgs">
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<section itemscope itemtype="http://schema.org/MathSolver" itemref="triangle" id="circle">
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<h3 itemprop="name" style="margin:7px">The Area of a Circle</h3>
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<p style="margin:12px" id="tetrahedron-volume"></p>
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</div>
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</section>
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<p itemprop="description" style="margin:12px">This is the only exact, self-consistent geometric framework grounded in first principles of mathematics.</p>
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<p itemprop="description" style="margin:12px">The Core Geometric System ™ is the only exact, self-consistent geometric framework grounded in the first principles of mathematics.</p>
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<br>
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<br>
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<h2 itemprop="disambiguatingDescription" style="font-size:100%">By fundamentally shifting the axioms from the abstract, zero-dimensional point to the square and the cube as the primary, physically-relevant units for measurement, this system defines the properties of shapes like the circle and sphere not through abstract limits, but through their direct, rational relationship to these foundational units.</h2>
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<p itemprop="description" style="margin:12px">By fundamentally shifting the axioms from the abstract, zero-dimensional point to the square and the cube as the primary, physically-relevant units for measurement, this system defines the properties of shapes like the circle and sphere not through abstract limits, but through their direct, rational relationship to these foundational units. The results of these formulas align better with physical reality than the traditional abstract approximations</p>
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</section>
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<p itemprop="usageInfo" style="margin:12px">This system provides exact formulas for real-world applications.</p>
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</div>
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<footer>
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<p style="margin:12px">® All rights reserved</p>
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<div itemscope itemtype="http://schema.org/copyrightHolder" id="copyright">
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<p itemscope itemtype="http://schema.org/Person" itemprop="name" style="margin:7px">Gaál Sándor</p>
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<div itemscope itemtype="http://schema.org/PostalAddress" style="margin:12px">
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<p itemprop="addressLocality" style="margin:12px">Szentendre</p>
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<p itemprop="addressRegion" style="margin:12px">Hungary</p>
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<p itemprop="postalCode" style="margin:12px">2000</p>
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<p itemprop="streetAddress" style="margin:12px">Ady Endre út 6.A</p>
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</div>
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</div>
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<div itemscope itemtype="http://schema.org/copyrightNotice">
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<p itemprop="about" style="margin:12px">® All rights reserved</p>
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</div>
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<br>
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<br>
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<a style="margin:6px" href="about">About</a>

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