JanRabbit

I notice that the red squiggles indicating solecisms are missing from mispelled words in reply boxes. Can anyone confirm the absense of those helpul indicators? Thank you.

The sandwich is cold now anyway so it doesn't matter. I do not eat cold sandwiches.

Even when the donner party resorted to cannibalism they took solicitous care not to feed people their own relatives.

a rabbit in a small drawing, not a sandwich. soon please someone.

As you seem to like daily things, you can also cut the wilderness bloodwood trees, which were recently updated to yield more logs. With the best transportation methods it's 2m+/h. You could at least get 1.5m/h from them i think.

gimme a rabbit please someone *thumps foot*.

That was really nice of them to answer all those questions.

I'm going to buy another yellow mexician papaya today :). Can't wait to digest! So excited!

Digesting more chocolate now.

I wonder if it's a requisite that you have to have a mental image of someone for them to be in your dream. I've had a few dreams with people i know of from the internet, but they've been always been people i have a mental image of - even if it's due to only seeing a picture of them once. That sounds like a nice dream :). One of my dreams was where i cooked an internet friend some food who was hungry :).

Whoa. Fancy. I approve.

I'm digesting chocolate, xylitol, and -- maybe -- some liver and onion and butter and spices.

smelling my rabbit after he just ate a lot of cilantro.

What part of the calculations do you need help with? It is pretty simple.

To Pray or Not To Pray, the perennial question on the minds of the diligent, if naive, Runescape Adventurers. So much thought seeped into this question over the last decade. Flowing like boiled noodles of spaghetti from the heads of the players to the Central Bowl, which has filled silently with this excessively frugal concern. But enough! The Bowl is full! It cannot accept anymore of the same, tired thought, anymore of it's myriad phrasings and intonations. No, it has heard them all. And it must end now! (Really, it must: the bowl is filled to the brim with these ridiculous swimming thoughts). So with the grace with which the thought-noodles descended on the Bowl they will now be expelled, each departed to the head from where it came, but with a note attached: It is To Pray, To Pray, To Pray, To Pray. The answer will echo in all the minds, and the Bowl will once again rattle emptily.

I want to duel wield two (rubber) chickens and have them squawk to each other :). SO excited!

Yeah, i actually bought them for the QBD. But they didn't work that well for me :P. Then I bought more 'cause I thought they were so cheap. Interesting observation that they're being used in the crucible.

I bought 20 around a month ago for 1.3m ea. Now they are selling for so much. Why?

Anyone think the formula is kinda simple?

I liked that pokemon. Because it was underloved and unique in some way that I forget.

I'm not sure they had zuko's voice actor voice this new character for the fan base. Probably it was just convenient. It seems like the people most disturbed by it would be those familiar with TLA, since they would hear it and think of zuko, who was a teenager. I do agree there is something to the argument that it does sound a bit young though.

Maleficus do you go to SF state? I'm starting there in the fall.

I did some research around six months ago when i was looking for a new laptop. i just wanted something that would allow me to use a web browser with lots of windows and tabs smoothly. Anyway, i settled on a lenovo b575. I got one refurbished for $300. the shipping was $40. It's worked great and i have no complaints. It stays cool and quiet unlike my previously school-issued $1000 macbook.

I didn't understand the whole post. I was pointing out that it's actually simple to solve for those polynomials' roots and so you don't need to approximate them with newton's method. The first picture said "where q = p - 1", that is where i saw it. I don't think you used it, but it does matter which it is. If it's q=p-1 then the polynomial doesn't simplify nicely.

the 1+q+q^2+q^3 part is (q^4-1)/(q-1). (it's a geometric series..) q-1=1-p-1= -p. so p(1+q+q^2+q^3) = p* (q^4-1)/-p = -q^4 + 1. which means (1-rate)^(1/4) = q. see? I don't think you need to take the derivative/use newton's method.