@@ Property / Symbols used @@
+imaginary unit
@@ Property / Symbols used: imaginary unit / rank @@
+Normal rank
@@ Property / Symbols used: imaginary unit / qualifier @@
+Defining formula:  ${\displaystyle{\displaystyle\mathrm{i}}}$ 
\iunit
@@ Property / Symbols used: imaginary unit / qualifier @@
+xml-id: C1.S9.E1.m2adec
@@ Property / Symbols used @@
+Q10771
@@ Property / Symbols used: Q10771 / rank @@
+Normal rank
@@ Property / Symbols used: Q10771 / qualifier @@
+Defining formula:  ${\displaystyle{\displaystyle\int}}$ 
\int
@@ Property / Symbols used: Q10771 / qualifier @@
+xml-id: C1.S4.SS4.m3acdec
@@ Property / Symbols used @@
+Q10812
@@ Property / Symbols used: Q10812 / rank @@
+Normal rank
@@ Property / Symbols used: Q10812 / qualifier @@
+Defining formula:  ${\displaystyle{\displaystyle\mathbb{R}}}$ 
\Reals
@@ Property / Symbols used: Q10812 / qualifier @@
+xml-id: introduction.Sx4.p2.t1.r14.m2acdec
@@ Property / Symbols used @@
+Q10757
@@ Property / Symbols used: Q10757 / rank @@
+Normal rank
@@ Property / Symbols used: Q10757 / qualifier @@
+Defining formula:  ${\displaystyle{\displaystyle n}}$ 
n
@@ Property / Symbols used: Q10757 / qualifier @@
+xml-id: C1.S1.XMD7.m1kdec
@@ Property / Symbols used @@
+Q10912
@@ Property / Symbols used: Q10912 / rank @@
+Normal rank
@@ Property / Symbols used: Q10912 / qualifier @@
+Defining formula:  ${\displaystyle{\displaystyle\phi(x_{1},x_{2},\dots,x_{n})}}$ 
\phi(x_{1},x_{2},\dots,x_{n})
@@ Property / Symbols used: Q10912 / qualifier @@
+xml-id: C1.S16.XMD13.m1cdec

DLMF:1.16.E29 (Q629): Difference between revisions

i imaginary-unit {\displaystyle{\displaystyle\mathrm{i}}}

∫ {\displaystyle{\displaystyle\int}}

ℝ {\displaystyle{\displaystyle\mathbb{R}}}

n 𝑛 {\displaystyle{\displaystyle n}}

ϕ ⁢ ( x 1 , x 2 , … , x n ) italic-ϕ subscript 𝑥 1 subscript 𝑥 2 … subscript 𝑥 𝑛 {\displaystyle{\displaystyle\phi(x_{1},x_{2},\dots,x_{n})}}

Latest revision as of 16:37, 1 January 2020

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${\displaystyle{\displaystyle\mathrm{i}}}$

${\displaystyle{\displaystyle\int}}$

${\displaystyle{\displaystyle\mathbb{R}}}$

${\displaystyle{\displaystyle n}}$

${\displaystyle{\displaystyle\phi(x_{1},x_{2},\dots,x_{n})}}$