YHHAWNFTPSHI's definitions
An extremely inconsiderate person, who is closely associated with Harley Davidsons.
A person who owns and frequently rides a Harley Davidson.
A person who owns and frequently rides a Harley Davidson.
by YHHAWNFTPSHI November 6, 2009
Get the fagmug. Someone (usually a member of BB.com) who goes to the gym to work out their abs. They work out not for gains in strength or performance, but for "the chicks." They never do integral powerlifting movements such as squats and deadlifts, and only bench press the night before they go to the club. Also see douche-bag.
That ab-fag just did 3 sets of abs and now he's going home to rub oil on his stomach. I wonder if any of his actual lifts have gone up in the last 6 years.
by YHHAWNFTPSHI October 4, 2010
Get the ab-fagmug. DirtyLT1, a poster of "Htownracing.com" has just achieved internet fame and epic status.
His epic fail of massive proportions started when he complained of "strange noises coming from his LT1" (93' firebird formula). The problem was reported to have appeared after a routine oil change in which oil additive was included.
DirtyLT1 later dug through the trash to find the containers of his "oil additive" which was actually brake fluid.
DirtyLT1 then proceeded to try to clean the engine out with brake clean, a highly flammable substance.
The saga is far too long to detail fully in this definition.
There is still speculation over whether or not this is actually a joke or not, but regardless, it is the best forum topic to hit the interwebs in many years.
His epic fail of massive proportions started when he complained of "strange noises coming from his LT1" (93' firebird formula). The problem was reported to have appeared after a routine oil change in which oil additive was included.
DirtyLT1 later dug through the trash to find the containers of his "oil additive" which was actually brake fluid.
DirtyLT1 then proceeded to try to clean the engine out with brake clean, a highly flammable substance.
The saga is far too long to detail fully in this definition.
There is still speculation over whether or not this is actually a joke or not, but regardless, it is the best forum topic to hit the interwebs in many years.
"DirtyLT1, Throw some power steering fluid into the engine to steer the brake fluid and brake clean out"
"And don't forget to add in some headlight cleaner so you can see what you're doing"
"And don't forget to add in some headlight cleaner so you can see what you're doing"
by YHHAWNFTPSHI June 4, 2009
Get the DirtyLT1mug. Approaching a car dealership, as if planning on buying the car, but with no intention to do so. After getting a detailed view of the car, checking it out face to face, and then taking it on a lengthy test drive, you then leave the dealership, claiming to no longer be interested.
"So I totally drove this sexy Viper the other day."
"No way! Where?"
"Dealership. drive n' ditched their ass."
"No way! Where?"
"Dealership. drive n' ditched their ass."
by YHHAWNFTPSHI April 2, 2009
Get the drive n' ditchmug. A misleading phrase which should actually read: "Pro-governmental regulation and interference on actions that don't remotely nessesitate it."
I'm pro-life, because I believe the government is our moral authority, and knows what's best for us!
by YHHAWNFTPSHI May 29, 2009
Get the pro-lifemug. A number equal to 1 to anyone who understands math.
Topic should not even be a debate, however, it is understandibly quite hard to accept by some.
Topic should not even be a debate, however, it is understandibly quite hard to accept by some.
1.) All sequential repeating decimals can be expressed as the repeating series divided by a 9 per each digit.
For example, 3/7 = .428571~
Thus, 428571/999999 = .428571~
Therefore, 428571/999999 = 3/7
When we apply this rule to .9~:
9 is the repeating sequence. We put it over an identical number of 9's, which is one 9, thus giving us 9/9, which is 1.
2.) All rational numbers can be expressed as a/b with a and b as integers. .9~ is a rational number. Thusly, it can be expressed as a/b. 9.~'s a/b expression is 1/1. To all those who disagree, I challenge you to find another possible way that .9~ can be expressed as a/b.
3.) For any two numbers, there is an infinite number of other numbers that fit between them.
Example:
1.08, and 1.09.
1.081, 1.0801, 1.08001...
There are no numbers that can fit between .9~ and 1. thus, they must be equal.
Demonstrations:
1.)
Define x as .9~
x = .9~
10x = 9.9~
10x - x = 9
9x = 9
x = 1
Thus, .9~ = x = 1
2.)
1/3 = .3~
1/3 X 3 = 1
.3~ X 3 = .9~
If .3~ and 1/3 are equal, identical operations on them result in an equal product. Thus, .9~ = 1.
ARGUMENTS:
".9~ is not equal to 1, it gets closer to 1 with each 9 added but never reaches it"
Reply: .9~ is a number. This means it has value. The value of .9~ doesn't "get closer" to anything. It is a number, and has value.
"If .9~ equals 1, then doesn't 1.9~ equal 2, 2.9~ equal 3, 3.9~ = 4, and so forth?"
Reply: Yes.
"There is no point at which as certain number of 9's makes .9~ equal 1."
Reply:
Of course there isn't. If there were a point at which a certain number of nines "made" .9~ equal 1, then it would not be .9~ that equaled 1, just the decimal with enough nines to reach that point.
A "certain number of nines" directly contradicts the concept of an infinite string of nines. Approaching the question from this angle is entirely illogical.
For example, 3/7 = .428571~
Thus, 428571/999999 = .428571~
Therefore, 428571/999999 = 3/7
When we apply this rule to .9~:
9 is the repeating sequence. We put it over an identical number of 9's, which is one 9, thus giving us 9/9, which is 1.
2.) All rational numbers can be expressed as a/b with a and b as integers. .9~ is a rational number. Thusly, it can be expressed as a/b. 9.~'s a/b expression is 1/1. To all those who disagree, I challenge you to find another possible way that .9~ can be expressed as a/b.
3.) For any two numbers, there is an infinite number of other numbers that fit between them.
Example:
1.08, and 1.09.
1.081, 1.0801, 1.08001...
There are no numbers that can fit between .9~ and 1. thus, they must be equal.
Demonstrations:
1.)
Define x as .9~
x = .9~
10x = 9.9~
10x - x = 9
9x = 9
x = 1
Thus, .9~ = x = 1
2.)
1/3 = .3~
1/3 X 3 = 1
.3~ X 3 = .9~
If .3~ and 1/3 are equal, identical operations on them result in an equal product. Thus, .9~ = 1.
ARGUMENTS:
".9~ is not equal to 1, it gets closer to 1 with each 9 added but never reaches it"
Reply: .9~ is a number. This means it has value. The value of .9~ doesn't "get closer" to anything. It is a number, and has value.
"If .9~ equals 1, then doesn't 1.9~ equal 2, 2.9~ equal 3, 3.9~ = 4, and so forth?"
Reply: Yes.
"There is no point at which as certain number of 9's makes .9~ equal 1."
Reply:
Of course there isn't. If there were a point at which a certain number of nines "made" .9~ equal 1, then it would not be .9~ that equaled 1, just the decimal with enough nines to reach that point.
A "certain number of nines" directly contradicts the concept of an infinite string of nines. Approaching the question from this angle is entirely illogical.
by YHHAWNFTPSHI May 3, 2009
Get the .9~mug. "I'd like a large fry."
"Dasallfuhya?"
"And a vanilla ice cream cone."
"Dasallfuhya?"
"Yes ma'am."
"Yatotal fiyseveny"
"Dasallfuhya?"
"And a vanilla ice cream cone."
"Dasallfuhya?"
"Yes ma'am."
"Yatotal fiyseveny"
by YHHAWNFTPSHI October 14, 2011
Get the dasallfuhyamug.