¹ Source: wiktionary.com
Definition of Ovals
1. oval [n] - See also: oval
Lexicographical Neighbors of Ovals
Literary usage of Ovals
Below you will find example usage of this term as found in modern and/or classical literature:
1. An Elementary Treatise on the Differential Calculus: Containing the Theory by Benjamin Williamson (1899)
"(8) Consequently the two conjugate ovals are inverse to each other with respect to a
... It follows immediately from this, since Ft lies inside both ovals, ..."
2. Stereotomy by Arthur Willard French, Howard Chapin Ives (1902)
"ovals. PLATE VIII. , 97. The semicircular or full-centered arch is often ...
The most common kinds of ovals are the three-centered and the five-centered. ..."
3. Stereotomy by Arthur Willard French, Howard Chapin Ives (1902)
"ovals. PLATE VIII. 97. The semicircular or full-centered arch is often ...
The most common kinds of ovals are the three-centered and the five-centered. 98. ..."
4. An Elementary Treatise on the Differential Calculus: Containing the Theory by Benjamin Williamson (1899)
"(8) Consequently the two conjugate ovals are inverse to each other with respect to a
... It follows immediately from this, since -F2 lies inside both ovals, ..."
5. The Collected Mathematical Papers of Arthur Cayley by Arthur Cayley (1890)
"A is the exterior, and В the interior oval ; and in like manner by A', B' the
two ovals about M, viz. A' is the exterior, and B1 the interior oval. ..."
6. An Elementary Treatise on the Differential Calculus: With Applications and by Joseph Edwards (1892)
"In equation (1) when b is < a the curve consists of two ovals within the loops
of the lemniscate. When b is > a the curve consists of one oval lying outside ..."
7. Analytic Geometry by Wallace Alvin Wilson, Joshua Irving Tracey (1915)
"The ovals of Cassini. — The locus of the vertex of ... and has the product of
its other two sides equal to a given constant is called the ovals of Cassini. ..."
8. The Collected Mathematical Papers of Henry John Stephen Smith by Henry John Stephen Smith (1894)
"The number of ovals of the Modular Curve. Let Л, h' represent, as in Art. 41,
the numbers of classes of properly and improperly primitive forms of ..."
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