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index.html

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@@ -75,10 +75,10 @@ <h3>Block one</h3>
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<p>
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<span class="bold">The principle of this </span> is depicted by a parametric equation with t (time) as
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variable:
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<span class="equation">x(t) = R(t)⋅cos(𝜔(t)-𝜑) = R(t)⋅cos(2π/T(t)-𝜑)</span>
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<span class="equation">y(t) = R(t)⋅sin(𝜔(t)-𝜑) = R(t)⋅sin(2π/T(t)-𝜑)</span>
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plus the offset correction of the box that contains the ball. Where R is radius and R(t) = R₀+ΔR, T is
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the period with T(t) = T₀+ΔT, and 𝜑 is the offset.
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<span class="equation">x(t) = R(t)⋅cos(𝜔(t)⋅t-𝜑) = R(t)⋅cos(2π/T(t)⋅t-𝜑)</span>
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<span class="equation">y(t) = R(t)⋅sin(𝜔(t)⋅t-𝜑) = R(t)⋅sin(2π/T(t)⋅t-𝜑)</span>
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plus the offset correction of the box that contains the ball. Where R is radius and R(t) = R₀+t⋅ΔR, T is
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the period with T(t) = T₀+t⋅ΔT, and 𝜑 is the offset.
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</p>
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</div>
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<hr />

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