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ADHD

This user has ADHD and tends to start articles and .... hey look at that! Let me work on that article.

AS

This user is ace and proud.

Hi. My username, in case you're wondering, is induction-inspired. You'll probably find me either on a math-, science-, or meteorology-related article or involved in categorization.

I have worked on improving Wikipedia's coverage of music systems, Wikipedia's categorization of chemical compounds, Wikipedia's usage of SMILES, Wikipedia's coverage of acids and bases, and Wikipedia's coverage of tropical cyclones.

Barnstars that I've received

Categorisation Barnstar

Various constructions

SMILES constructions

Porphine—or is it?

N1=C0C=CC1=CC(=N1)C=CC1=CC(=N1)C=CC1=CC(=N1)C=CC1=C0

Another similar compound

N1=C0C=CC1=C1C=CC(=N1)C(=N1)C=CC1=C1C=CC0=N1

A hypothetical tetragonal allotrope of carbon with 16 carbon atoms per unit cell that I came up with and that consists of joined cyclooctatetraene molecules

C1=CC%11=C7C2=C(C=C1)C=CC5=C4C%13=C2C=CC8=C(C3=C%10C=CC=CC6=C3C%12=C(C4=C(C=CC=C5)C=C6)C=CC7=C(C9=C(C=CC=CC(=C89)C=C%10)C=C%11)C=C%12)C=C%13

Hypothetical carbon molecule resembling a hypertetrahedron

C124C35C=CC16C=CC2(C=C3)C=CC4(C=C5)C=C6

A section of chromium's crystal structure (body-centered cubic)

[Cr]1235%22%27%30[Cr]4%46[Cr]%28%31[Cr]1%47[Cr]%23%32[Cr]2%16%43%48[Cr]689%14%17%24[Cr]37%44([Cr]4%29[Cr]56%20%26[Cr]7%10[Cr]8%11%40%45[Cr]%12%13%15%18%34%37[Cr]9%10%21%33[Cr]%11%35[Cr]%12%41[Cr]%36%38[Cr]%13%42[Cr]%19%39[Cr]%14%15([Cr]%16%25[Cr]%17%18%19([Cr]%20%21[Cr]%22%23%24%25[Cr]%26([Cr]%27%28%29)[Cr]%30%31%32)[Cr]%33([Cr]%34%35%36)[Cr]%37%38%39)([Cr]%40%41%42)[Cr]%43%44%45)[Cr]%46%47%48

An expanded version of the table at Archimedean_solid#Construction_of_Archimedean_solids

Construction of Archimedean Solids and Tessellations
Symmetry		Triangular dihedral symmetry		Tetrahedral	Octahedral		Icosahedral		p6m symmetry		[3,7] symmetry		[3,8] symmetry
Starting solid Operation	Symbol {p,q}	Triangular hosohedron {2,3}	Triangular dihedron {3,2}	Tetrahedron {3,3}	Cube {4,3}	Octahedron {3,4}	Dodecahedron {5,3}	Icosahedron {3,5}	Hexagonal tiling {6,3}	Triangular tiling {3,6}	Heptagonal tiling {7,3}	Order-7 triangular tiling {3,7}	Octagonal tiling {8,3}	Order-8 triangular tiling {3,8}
Truncation (t)	t{p,q}	triangular prism	truncated triangular dihedron (Half of the "edges" count as degenerate digon faces. The other half are normal edges.)	truncated tetrahedron	truncated cube	truncated octahedron	truncated dodecahedron	truncated icosahedron	Truncated hexagonal tiling	Truncated triangular tiling	Truncated heptagonal tiling	Truncated order-7 triangular tiling	Truncated octagonal tiling	Truncated order-8 triangular tiling
Rectification (r) Ambo (a)	r{p,q}	tridihedron (All of the "edges" count as degenerate digon faces.)		tetratetrahedron	cuboctahedron		icosidodecahedron		Trihexagonal tiling		Triheptagonal tiling		Trioctagonal tiling
Bitruncation (2t) Dual kis (dk)	2t{p,q}	truncated triangular dihedron (Half of the "edges" count as degenerate digon faces. The other half are normal edges.)	triangular prism	truncated tetrahedron	truncated octahedron	truncated cube	truncated icosahedron	truncated dodecahedron	truncated triangular tiling	truncated hexagonal tiling	Truncated order-7 triangular tiling	Truncated heptagonal tiling	Truncated order-8 triangular tiling	Truncated octagonal tiling
Birectification (2r) Dual (d)	2r{p,q}	triangular dihedron {3,2}	triangular hosohedron {2,3}	tetrahedron	octahedron	cube	icosahedron	dodecahedron	triangular tiling	hexagonal tiling	Order-7 triangular tiling	Heptagonal tiling	Order-8 triangular tiling	Octagonal tiling
Cantellation (rr) Expansion (e)	rr{p,q}	triangular prism (The "edge" between each pair of tetragons counts as a degenerate digon face. The other edges (the ones between a trigon and a tetragon) are normal edges.)		rhombitetratetrahedron	rhombicuboctahedron		rhombicosidodecahedron		rhombitrihexagonal tiling		Rhombitriheptagonal tiling		Rhombitrioctagonal tiling
Snub rectified (sr) Snub (s)	sr{p,q}	triangular antiprism (Three yellow-yellow "edges", no two of which share any vertices, count as degenerate digon faces. The other edges are normal edges.)		snub tetratetrahedron	snub cuboctahedron		snub icosidodecahedron		snub trihexagonal tiling		Snub triheptagonal tiling		Snub trioctagonal tiling
Cantitruncation (tr) Bevel (b)	tr{p,q}	hexagonal prism		truncated tetratetrahedron	truncated cuboctahedron		truncated icosidodecahedron		truncated trihexagonal tiling		Truncated triheptagonal tiling		Truncated trioctagonal tiling