Caleb Jares

318 reputation

bio	website
	location	Colorado and Lincoln, NE
	age	20
visits	member for	2 years
	seen	Apr 20 at 2:21
stats	profile views	67

Computer Science Undergraduate at UNL. C#, .NET 4.5, Windows 8 lover.

	318 reputation	bio	website		visits	member for	2 years
29 badges		location	Colorado and Lincoln, NE		seen	Apr 20 at 2:21

summary answers questions tags badges favorites bounties reputation activity

83 Actions

suggestions reviews revisions comments badges posts accepts all

Jan 21	awarded	Notable Question
Oct 22	accepted	Partial sum of an alternating series: $2 - \frac{4}{3} + \frac{8}{9} - \cdots + \frac{(-1)^{20}2^{21}}{3^{20}}$
Sep 19	awarded	Popular Question
Jun 22	comment	When representing a base-n number in decimal ($\frac{x}{n^l}$), will there be a different set of terminating representable numbers than base-10? Both mean the same thing. If there's a different set of terminating numbers there will also be a set of non-terminating numbers. Correct?
Jun 22	comment	When representing a base-n number in decimal ($\frac{x}{n^l}$), will there be a different set of terminating representable numbers than base-10? You confirm my revised suspicion: the set of representable non-terminating numbers does depend on the base. Thanks!
Jun 22	revised	When representing a base-n number in decimal ($\frac{x}{n^l}$), will there be a different set of terminating representable numbers than base-10? Misused rationality :)
Jun 22	comment	When representing a base-n number in decimal ($\frac{x}{n^l}$), will there be a different set of terminating representable numbers than base-10? Yes, this is what I mean.
Jun 22	asked	When representing a base-n number in decimal ($\frac{x}{n^l}$), will there be a different set of terminating representable numbers than base-10?
Jun 8	comment	Is it generally accepted that if you throw a dart at a number line you will NEVER hit a rational number? @QiaochuYuan what languages are better at making these distinctions?
May 16	awarded	Yearling
Dec 12	accepted	How many unique pairs of integers between $1$ and $100$ (inclusive) have a sum that is even?
Dec 12	awarded	Critic
Dec 12	comment	How many unique pairs of integers between $1$ and $100$ (inclusive) have a sum that is even? Oh why thank you very much :)
Dec 12	revised	How many unique pairs of integers between $1$ and $100$ (inclusive) have a sum that is even? edited title
Dec 12	accepted	Solving $y = xc^x + x + 1$, where c is a constant
Dec 12	revised	Solving $y = xc^x + x + 1$, where c is a constant edited tags
Dec 12	asked	How many unique pairs of integers between $1$ and $100$ (inclusive) have a sum that is even?
Dec 12	accepted	Prove $\sum \limits_{i=1}^n i^2 \in \Theta (n^3)$
Dec 11	asked	Prove $\sum \limits_{i=1}^n i^2 \in \Theta (n^3)$
Dec 5	accepted	Computing $\int \sqrt{1+x^\frac{3}{2}} \mathrm{d}x$