Fall Is Here!

Fall is here and that means it's the start of boots season! I love boots. To explain why, I'll let you in on my not-so-secret secret.

If you were to look in my wardrobe, you'll mostly find an array of conservative solid blacks, greens, blues, grays, and browns. When it comes to choice of color for clothing, I'm not one to be too exciting nor adventurous. Though I often try venturing into the wild side, I still always find myself reaching for the same colors. It gives me comfort playing it safe.

There is one thing, however, that doesn't apply....Socks.

Socks would be the exception to my propensity towards boring colors. I love fun-colored socks. Greens, pinks, blues, reds, purples, oranges, yellows, and whatever colors that may be deemed tacky. Another fact about me - I have inhumanly cold feet. That is why I particularly like long socks. The majority of the time, my socks don't go with the rest of my outfit. That is why I have to find creative ways to hide them.

If you carefully followed my deductive reasoning, I'm sure you'll agree that boots are the way to go!

Pumpkin Carving

It’s October and you know what that means! It's midterms and pumpkin season! I've compiled a handy dandy guide for carving pumpkins for you!

Pumpkin Carving: MGT 2250 Method

  1. Non-randomly select a sample pumpkin unit from a finite pumpkin population. Make sure to select without replacement.

  2. Careful undercoverage should be executed in non-random sample selection.

  3. Disregard pumpkin outliers that may be present.

  4. Once you have non-randomly selected a sample pumpkin unit, check to see that when placed on a qualitative ordinal variable scale, it is 'excellent.'

  5. Repeat steps 1-5, non-randomly selecting a sample knife unit from a finite knife population.

  6. Let 'carve pumpkin'=A and ‘with knife'=B. A and B are mutually exclusive events. Therefore the probability that events A and B will simultaneously occur can be represented as P (A U B) = P(A) + P(B)- P(A∩B).

  7. With subjective probability, we can determine the assessment of the probability of the intersection A and B based on intuitive judgment.

  8. Using subjective probability, we find that there is a 100% likelihood for A and B to simultaneously occur.

  9. With this, we can find that with n identical trials, each trial results in a success.


Pumpkin Carving: CS 1315 Method

def carvePumpkin():

pumpkin= getMediaPath(“big pumpkin.placeWhereYouGetPumpkins”)

bigPumpkin=makeThing(pumpkin)

print bigPumpkin

#Carve out left eye

targetLeftEye= left1

for carveLeftEye in range (left1, left2(bigPumpkin)):

leftEyeOut=getKnife(bigPumpkin, carveLeftEye)

#Carve out right eye

targetRightEye=right1

for carveRightEye in range(right1, right2(bigPumpkin)):

rightEyeOut=getKnife(bigPumpkin, carveRightEye)

#Carve out mouth

targetScarySmile=bottom1

for carveScarySmile in range(bottom1, bottom2(bigPumpkin)):

ScarySmileOut=getKnife(bigPumpkin, carveScarySmile)

show(bigPumpkin)

return(bigPumpkin)


Pumpkin Carving: HIST 2111 Method

For centuries, people have been carving pumpkins for Halloween. Pumpkin carving originated from an Irish myth about a man named 'Stingy Jack.' One day Jack went drinking with the Devil. Jack didn't want to pay for his drink so he tricked the Devil into turning himself into a coin. Once he did, Jack put the coin into his pocket next to a silver cross, preventing the Devil from changing back. Eventually Jack freed the Devil, but only under the condition that he would not bother Jack for a year, and if Jack was to die, he would not claim his soul. A year later Jack tricked the Devil into climbing up a tree to pick some fruit. When the Devil was in the tree, Jack carved a cross onto the bark, preventing the devil from getting down. Jack made him promise not to bother him for 10 more years. Soon after, Jack died. As the story goes, God would not let him into heaven. The Devil, angry at Jack for tricking him but still keeping his promise to not claim his soul, would not let him into hell. He sent Jack away, giving him a burning coal so that he could light his way through the night. Jack put the coal into a carved turnip, and so legend goes, 'Jack of the Lantern' has been roaming around Earth ever since. Originating from carved vegetables, the carved pumpkin, a symbol of good harvest in America, became associated as the Jack O'Lantern.


Pumpkin Carving: CHIN 3003 Method

以下做南瓜灯笼的方法

1。拿一个南瓜。

2。把南瓜放在桌子上。

3。拿一把刀。

4。中国人不喜欢郎费 可以吃的东西,所以你不应该用南瓜做南瓜灯笼, 不如你可以做南瓜汤。=]

Chemistry: 1, Linh: 0

Humans are atoms.

First, there are people with the weak van der waal forces. These are the flaky ones. On most days, they seem nice and cool. But don’t be deceived as these unsettled people are continuously fluctuating and forever conniving. One minute they’re with one person. Next minute, BAM! They're after another. Too bad people cannot resist their perpetual polar attraction, and so, succumb to their weak bonds. In my opinion, stay away from van der waals forces. Don’t bounce with these dispersion forces because they will just fall apart in a heartbeat. When it comes to polar people, what can be good?

Next, you have the dipole-dipole interactions. These aren’t much better. These people are not only polar, but what’s worse… they’re permanently polar. They are always starting trouble. Surely they can get into some high energy relationships, but do you really think they'll last if only partial charges are involved? 

Moving on, the worse of the worse award definitely goes out to those engaging in metallic bonding. Sadly, these high energy-packed relationships sometimes seem to last longer than others. Not only do these people refuse to stick with one person at one time, they draw in a whole sea of the same type of people! What amazes me is how these relationships can be so easily manipulated and shaped, yet so hard to break. My advice on this - if you really want to conduct some temporary heat, go for it. 

Once in awhile you might come across some icky situation that may or may not be preventable. Sh*t happens. You can end up engaging in complicated banana bonding that you can’t exactly break up easily. You’re with someone initially, an ordinary relationship. You’re happy. Before you know it, a third person comes along and twists the whole connection. Then you’re stuck. This middle man ends up bending the whole relationship. What a sneaky character. Like I said, sh*t happens. Shady stuff I tell ya.

You’re probably wondering now, “Ok, so what kind of bond should I engage in then?” Well the answer to this is probably debatable. Some may think you should go for some covalent action. In this case, go for someone with similar qualities and similar strengths, so you can share a mutual attraction that holds the relationship together. Some say you should go for your total opposite - engage in some ionic bonding. Find the one that’s everything you’re not. You’re each other’s better half. In this way, you complete each other. If you ask me, I say go for something in between. Nothing purely covalent or purely ionic - now that’s true chemistry right there. 
 


TIME TO REVIEW!!
Test your knowledge and see how much you've learned today!
 

1928809_517018229289_8560_n.jpg

This is an example of ________
a.) van der waal forces
b.) dipole-dipole interactions
c.) metallic bonding
d.) banana bonding
e.) covalent bonding
f.) ionic bonding
g.) all of the above

This is an example of_________
a.) van der waal forces
b.) dipole-dipole interactions
c.) metallic bonding
d.) banana bonding
e.) covalent bonding
f.) ionic bonding
g.) all of the above
 

This is an example of_________
a.) van der waal forces
b.) dipole-dipole interactions
c.) metallic bonding
d.) banana bonding
e.) Covalent bonding
f.) ionic bonding
g.) all of the above

This is an example of__________
a.) van der waal forces
b.) dipole-dipole interactions
c.) metallic bonding
d.) banana bonding
e.) covalent bonding
f.) ionic bonding
g.) all of the above
 

This is an example of___________
a.) van der waal forces
b,) dipole-dipole interaction
c.) metallic bonding
d.) banana bonding
e.) covalent bonding
f.) ionic bonding
g.) all of the above
 

This is probably everything you will need to know to pass Chemistry. If you scored a 4 or higher on this quiz, then don't sweat it for your finals!
 

Biology: 1, Linh: 0

I found this picture in the lovely seventh edition Campbell and Reese Biology Book.

I'm analyzing this picture, trying to connect it to the text and reading all about the circulatory system. Must have been the longest paragraph of confusing stuff I've read all night. Blood goes to heart through arteries, out through veins, first through the pulmo(something), then the (something) circuit.....then they've lost me. 

I looked a little closer and suddenly it hit me! At first glance you might think its the human cardiovascular system, but NO! It is actually the Georgia Tech Stinger routes. See the first time around is in the morning when driver Mr. Peel is in a good mood and he's like "Wow, so many kids to pick up. I'll have to hurry through the campus to pick them up." But then second time around, it's at night and Mr. Peel is tired, so he takes a longer time to go around once. Do have a look!

safe_image (2).jpeg

As you can see here, the heart is West Campus and the aorta is the Hemphill to Ferst street route. Caldwell is the right atrium. If you're tired and don't want to wait as long for the stinger, you can wait at the capillaries to increase your chances of catching either the blue or red route. You can take the pulmocutaneopus circuit to get to where you want to go faster.

And.... once again, I just wasted a precious hour when I could have been learning about plant nutrition. =( 

Science: 1, Linh: 0

After much rumination, I finally concocted the secret to conquering Calculus, Biology, and Chemistry in a few easy steps. I will lay it out easily for you. It is actually very simple, thanks to the power of Microsoft Word. 

First, let's draw a picture.

b14960555.jpg

Using the Shell's Method, we can find the volume of the part of Linh's Brain that can be used to store information by finding the integral of 2xπ times the portion of Linh's unusable brain subtracted from the whole brain from the left to the right side of the brain represented by this equation. 

After we find the isolated part of Linh's Brain that is usable we can then run it through a Polymerase Chain Reaction (PCR) to amplify our results.

safe_image.jpeg

After amplification we shall submerge the brain into a hypotonic pool of knowledge and let diffusion take over.

Once dynamic equilibrium is reached, all of Linh's problems will be resolved.

We can now summarize everything in one simple RICE Table

RICE (2).jpg

Please resist all temptations to correct this nonsense. 



Calculus: 1, Linh: 0

Let S be the set of positive integers n for which

2 expresso shots + 1000 chemistry problems + n biology tests = n all-nighters

then 1 ϵ S since

2 expresso shots + 1000 chemistry problems + 1 biology test = 1 all-nighter

Assume k ϵ S

Then

2 expresso shots + 1000 chemistry problems + k biology tests = k all-nighters

Consider k+1 ϵ S

2 expresso shots + 1000 chemistry problems + k+1 biology tests = k+1 all-nighters

Thus k+1 ϵ S and Linh is still lost?