Abstract
We shall be very brief in this section. We assume that the reader is familiar with the theory of inner product spaces. In the sequel, V denotes a finite dimensional real vector space with an inner product 〈x, y〉 for x, y ∈ V. The length or the norm of a vector x ∈ V is defined by ‖x‖ := (〈x, x〉)1/2. For more details, we refer the reader to [1].
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© 2005 Hindustan Book Agency
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Kumaresan, S., Santhanam, G. (2005). Euclidean Geometry. In: An Expedition to Geometry. Texts and Readings in Mathematics, vol 40. Hindustan Book Agency, Gurgaon. https://doi.org/10.1007/978-93-86279-24-8_5
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DOI: https://doi.org/10.1007/978-93-86279-24-8_5
Publisher Name: Hindustan Book Agency, Gurgaon
Print ISBN: 978-81-85931-50-0
Online ISBN: 978-93-86279-24-8
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