Showing changes from revision #6 to #7: Added | Removed | Changed

Contents

Definition

Given an a algebraic sequentially limit Cauchy complete Archimedean ordered field $\mathrm{<span><del\; class="diffmod">\; F</del><ins\; class="diffmod">\; ℝ</ins></span>}$ F \mathbb{R}, an algebraic real limit vector space is a $\mathrm{<span><del\; class="diffmod">\; F</del><ins\; class="diffmod">\; ℝ</ins></span>}$ F \mathbb{R}-bimodule.

See also

• algebraic sequentially limit Cauchy complete Archimedean ordered field

• algebraic limit Clifford algebra?real Clifford algebra

• algebraic limit geometric algebra?real geometric algebra

• difference quotient

• partial derivative

• directional derivative