2,098 reputation
827
bio website people.rit.edu/ltb1063/…
location United States
age 22
visits member for 3 years, 9 months
seen Jan 26 at 21:25

Mod on Christianity.SE!

Aside from Christianity, I have many other interests, including mathematics, programming, writing, reading, 3D modeling, martial arts, rock climbing, and many more.


Jan
16
reviewed Approve Limits of floor functions
Jan
8
reviewed Approve Solutions of $a^x = x$
Jan
8
comment How can I prove whether a $9\times 9$ square can be filled with L-shaped pieces in a completely “regular” way?
@coffeemath: Mmm...it's an L-shape that's three times as large. I count 9 L-pieces, thus 27 squares, which can and does form an L-shape where each "square" is composed of 9 smaller squares.
Jan
8
comment How can I prove whether a $9\times 9$ square can be filled with L-shaped pieces in a completely “regular” way?
+1 for a simpler way to state my thought process and thus simplify the (false) proof.
Jan
8
comment How can I prove whether a $9\times 9$ square can be filled with L-shaped pieces in a completely “regular” way?
Aaand there's the counterexample! Right under my nose!
Jan
8
accepted How can I prove whether a $9\times 9$ square can be filled with L-shaped pieces in a completely “regular” way?
Jan
7
asked How can I prove whether a $9\times 9$ square can be filled with L-shaped pieces in a completely “regular” way?
Jan
7
reviewed Approve When is this open sentence true? $Q(n): n^3 + n - 1 = 0$, where n is the collection of integers
Dec
10
accepted Is there any way to use a Fourier Transform or a variant to find periodic increases?
Dec
9
awarded  Caucus
Dec
4
reviewed Approve Maximize the Revenue?
Nov
30
reviewed Approve Gamma of 3z using triplication formula:
Nov
29
accepted What would a Steiner tree look like for the vertices of a heptagon?
Nov
29
comment What would a Steiner tree look like for the vertices of a heptagon?
Darn! I was expecting something much more interesting. Maybe I'll make it an irregular heptagon. Nonetheless, thank you for answering my question! :)
Nov
29
reviewed Approve Finding the upper integral of $f(x)=x^3$ on $[1,2]$
Nov
29
asked What would a Steiner tree look like for the vertices of a heptagon?
Nov
29
reviewed Approve Other challenging logarithmic integral $\int_0^1 \frac{\log^2(x)\log(1-x)\log(1+x)}{x}dx$
Nov
13
asked Is there any way to use a Fourier Transform or a variant to find periodic increases?
Nov
13
reviewed Approve Subgroup of a p-group in its center
Aug
17
accepted Which is greater, $20 \uparrow\uparrow\uparrow\uparrow 20$ or $4 \uparrow\uparrow\uparrow\uparrow\uparrow 4$?