Template:Are You Sure/September 22: Difference between revisions
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[[File:Components of a Nomogram.png|thumb|175px|link=Nomogram (nonfiction)|A '''nomogram''' (from Greek νόμος ''nomos'', "law" and γραμμή ''grammē'', "line"), also called a '''nomograph''', '''alignment chart''' or '''abaque''', is a graphical calculating device, a two-dimensional diagram designed to allow the approximate graphical computation of a [[Function (nonfiction)|mathematical function]].]] | [[File:Components of a Nomogram.png|thumb|175px|link=Nomogram (nonfiction)|A '''nomogram''' (from Greek νόμος ''nomos'', "law" and γραμμή ''grammē'', "line"), also called a '''nomograph''', '''alignment chart''' or '''abaque''', is a graphical calculating device, a two-dimensional diagram designed to allow the approximate graphical computation of a [[Function (nonfiction)|mathematical function]].]] | ||
• ... that engineer and mathematician [[Philbert Maurice | • ... that engineer and mathematician [[Philbert Maurice d’Ocagne (nonfiction)|Philbert Maurice d'Ocagne]] invented the [[Nomogram (nonfiction)|nomography]], the graphic computation of algebraic equations on charts? | ||
• ... that mathematician [[Shoshichi Kobayashi (nonfiction)|Shoshichi Kobayashi]] studied Riemannian and complex manifolds, transformation groups of geometric structures, and Lie algebras? | • ... that mathematician [[Shoshichi Kobayashi (nonfiction)|Shoshichi Kobayashi]] studied Riemannian and complex manifolds, transformation groups of geometric structures, and Lie algebras? | ||
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Revision as of 03:14, 22 September 2020
A nomogram (from Greek νόμος nomos, "law" and γραμμή grammē, "line"), also called a nomograph, alignment chart or abaque, is a graphical calculating device, a two-dimensional diagram designed to allow the approximate graphical computation of a mathematical function.
• ... that engineer and mathematician Philbert Maurice d'Ocagne invented the nomography, the graphic computation of algebraic equations on charts?
• ... that mathematician Shoshichi Kobayashi studied Riemannian and complex manifolds, transformation groups of geometric structures, and Lie algebras?