The heading "complex extensions" occurs twice in this template which looks like an error. Being Danish, I shall avoid any other action than this comment :-). Kind regards --83.88.250.55 10:55, 26 Apr 2005 (UTC)
In addition, the line "Reals" contains a { that should be removed.
--83.88.250.55 16:27, 26 Apr 2005 (UTC)
No, in fact the lines "Real numbers" and "Reals" both refer to the same article, so the latter should be removed entirely. --83.88.250.55 16:40, 26 Apr 2005 (UTC)
I would encourage you to login and edit it. I personally struggle with how best to represent or organize complex and trancendental numbers, and am unsure how much depth it should have. In any case, Id prefer that someone more knowledgeable edit it, and that's the main why it was posted on the numbers article. I will take a look now at making some changes, but would encourage you to Be Bold in editing. -SV|t|add 20:43, 26 Apr 2005 (UTC)
workspace
- Elementary
Naturals {0,1,2,3..}
Primes {, }
Integers {..-1,0,1,..}
Decimals (.454, etc.)
Rationals {
etc.}
Real numbers {}
Complex {},
- Definitions
Irrational numbers
Constructibles
Algebraic
- Trancendentals
Transcendentals
π Pi 3.14159 26535
e "e" (constant) ≈ 2.71828 (≠ )
Computable numbers
Imaginary unit ≈/
R1,1 Split-complex
- Complex extensions
Bicomplex
Hypercomplex
Quaternions {,i,j,k}
(~i2=j2=k2=ijk=-1
)
Octonions
Sedenions
Superreal
Hyperreal
Surreal
- Nominals, Ordinals
Nominal
Ordinal size, position {n}
Cardinal {}
p-adic's
Integer sequences
Math constants
Large numbers
∞ Infinity
- Constants list
π -
e -
√2 -
√3 -
γ -
φ -
β* -
δ -
α -
C2 -
M1 -
B2 -
B4 -
Λ -
K -
K -
K -
B´L -
μ - -
EB -
Ω -
β -
λ -
D(1) -
λμ -
Cah. -
Lap. -
A-G -
Λ -
K-L -
Apr. -
θ -
Bac. -
Prt. -
Lb. -
Niv. -
Sie. -
Kin. -
F -
L
Suggestion for template:Numbers
Please find below my suggestion for rearranging the template. The changes I've made are the following:
- for naturals, I specified 1/2, 1/3,2/3,1/4 etc. according to "normal" notation
- I've tried to arrange the list of elementary better according to quantity. I´m not sure about the right positioning of computable and split-complex numbers
- I removed i and Tr from the real numbers - I don't think they belong there.
- I removed a dual entry/link for real numbers (reals)
- I added the transfinite numbers to the list
- pi, i, and e were moved to the last section. They are the basic symbols of geometry, complex numbers, and logarithms, respectively (and elements of the famous Euler equation)
- I tried to find a proper heading for the last section. Improvements may be found.
- and, finally, a small amount of editing
Please have the list inspected by a mathematician - I'm just an informed amateur :-).
Kind regards, Sir48 (Denmark)
PS! I entered the existing template to the left for easy comparison.
Number systems in mathematics.
|
|
Elementary
|
Naturals {0,1,2,3..}
Primes ⊂, =x:{1,x}
Integers {..-1,0,1,..}
Rationals {
etc.}
Irrational numbers
Constructibles
Algebraic
Transcendentals
π Pi 3.14159 26535
e "e" (constant) ≈ 2.71828 (≠ )
Real numbers
{}
Computable numbers
Reals {
Imaginary unit ≈/
Complex {},
R1,1 Split-complex
|
Complex extensions
|
Bicomplex
Hypercomplex
{,i,j,k} Quaternions
~i2=j2=k2=ijk=-1
Octonions
Sedenions
Superreal
Hyperreal
Surreal
|
Complex extensions
|
Nominal
Ordinal {} size, position {n}
Cardinal {}
p-adic's
Integer sequences
Math constants
Large numbers
∞ Infinity
<>
|
Number systems in mathematics.
|
|
Elementary
|
Naturals {0,1,2,3..}
Primes ⊂, =x:{1,x}
Integers {..-1,0,1,..}
Decimals (.454, etc.)
Rationals {
, 1/2 , 1/3 , 2/3, 1/4 etc.}
Irrational numbers
Constructibles
Imaginary numbers
Real numbers
{}
Complex numbers {},
Algebraic numbers
Transcendentals
Transfinite numbers
Computable numbers
R1,1 Split-complex
|
Complex extensions
|
Bicomplex
Hypercomplex
{,i,j,k} Quaternions
~i2=j2=k2=ijk=-1
Octonions
Sedenions
Superreal
Hyperreal
Surreal
|
Types of numbers / special numbers
|
Nominal
Ordinal size, position {n}
Cardinal {}
p-adic's
Integer sequences
Math constants
Large numbers
Imaginary unit ≈/
π Pi = {3.14159 26535 ...}
e "e" (constant) ≈ 2.71828 (≠ )
∞ Infinity
<>
|