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  2. A limiting case in which a class of object changes its nature so as to belong to another, usually simpler, class. For example, the point is a degenerate case of the circle as the radius approaches 0, and the circle is a degenerate form of an ellipse as the eccentricity approaches 0.
    mathworld.wolfram.com/Degenerate.html
    A line segment can be viewed as a degenerate case of an ellipse in which the semiminor axis goes to zero, the foci go to the endpoints, and the eccentricity goes to one. A circle can be thought of as a degenerate ellipse, as the eccentricity approaches 0 and the foci merge. An ellipse can also degenerate into a single point.
    en.wikipedia.org/wiki/Degeneracy_(mathematics)
    If the cutting plane makes an angle with the axis that is larger than the angle between the element of the cone and the axis then the plane intersects the cone only in the vertex, i.e. the resulting section is a single point. This is a degenerate ellipse.
    artofproblemsolving.com/wiki/index.php/Conic_sect…
    A degenerate ellipse is the conic section whose slicing plane passes through the apex of the cone.
    proofwiki.org/wiki/Definition:Degenerate_Ellipse
     
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    Degenerate conic - Wikipedia

    In geometry, a degenerate conic is a conic (a second-degree plane curve, defined by a polynomial equation of degree two) that fails to be an irreducible curve. This means that the defining equation is factorable over the complex numbers (or more generally over an algebraically closed field) as the product of two linear … See more

    Over the complex projective plane there are only two types of degenerate conics – two different lines, which necessarily intersect in one point, or one double line. Any degenerate conic may be transformed by a See more

    Conics, also known as conic sections to emphasize their three-dimensional geometry, arise as the intersection of a plane with a cone. Degeneracy occurs when the plane … See more

    In the complex projective plane, all conics are equivalent, and can degenerate to either two different lines or one double line. See more

    Non-degenerate real conics can be classified as ellipses, parabolas, or hyperbolas by the discriminant of the non-homogeneous form See more

    Degenerate conics, as with degenerate algebraic varieties generally, arise as limits of non-degenerate conics, and are important in See more

    A general conic is defined by five points: given five points in general position, there is a unique conic passing through them. If three of these points lie on a line, then the conic is reducible, … See more

     
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    WEBJul 7, 2024 · Degenerate Conics. However, if the slicing plane goes through the apex, then weird things can happen! These resulting intersections are called degenerate conics. For example, if a horizontal plane passes …

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    WEBDegenerate conics fall into three categories: If the cutting plane makes an angle with the axis that is larger than the angle between the element of the cone and the axis then the plane intersects the cone only in the vertex, …

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    WEBThe determinant of the matrix is greater than 0 (positive), zero or less than 0 (negative), and the respective conic is an ellipse, a parabola, or a hyperbola. A conic can be a degenerate conic when the determinant …

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