{ "item_title" : "Characterizations of Inner Product Spaces", "item_author" : [" Amir "], "item_description" : "Every mathematician working in Banaeh spaee geometry or Approximation theory knows, from his own experienee, that most natural geometrie properties may faH to hold in a generalnormed spaee unless the spaee is an inner produet spaee. To reeall the weIl known definitions, this means IIx 11 = *, where is an inner (or: scalar) product on E, Le. a function from ExE to the underlying (real or eomplex) field satisfying: (i) O for x o. (ii) is linear in x. (iii) = (intherealease, thisisjust =", "item_img_path" : "https://covers3.booksamillion.com/covers/bam/3/03/485/489/3034854897_b.jpg", "price_data" : { "retail_price" : "54.99", "online_price" : "54.99", "our_price" : "54.99", "club_price" : "54.99", "savings_pct" : "0", "savings_amt" : "0.00", "club_savings_pct" : "0", "club_savings_amt" : "0.00", "discount_pct" : "10", "store_price" : "" } }

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