Once, I was a poet...

drunk blogging is just as bad as...

Sun, 13 Dec 2009 08:32:06 GMT

life has it's ups and downs. I didn't want this, but for now this is probably best. It doesn't mean it doesn't hurt.

wow June, where'd you go?

Fri, 26 Jun 2009 00:48:00 GMT

I just spent a few hours watching my beloved reciever her degree! I am so very proud of her! it's been an amazing trip. it's had lots of ups and downs and a crap load of work, but it's done! congrats love, you deserve it! do you remeber "you can do it!" well, you did it!

it has been raining on and off all day today... not a little shower here and there, but full out downpours! including hail this morning.
now the tempurature is warm, but not humid, it's nice.

now that school is done, I'm winding up for my AQ. lots of readings and online group work. I'm a little overwhelmed by it actually, but that happened to me last summer too. once i sit down for a while and start going through the multiple tabs and websites I'll have it straightened out.

I'm off to get "thank you" cards for my co-workers. tomorrow will be my last day there. i have to clean out my desk, and say goodbye. I'll be at a new school next year and I will rock it just like I did this one. I'll keep you posted.

Wed, 17 Jun 2009 00:04:18 GMT

A few more days. that's all I need. Hold on for a few more days. school will be over. the truck will be resolved. you will be older. what a difference a week can make. a month. I was not here a month ago.

this is going to be an interesting summer.

Tue, 17 Jun 2008 06:21:40 GMT

i hate dreams that wake you up.

I'm in my old bedroom at my parents house. it's a hotel now? neighbours aguuing in the front hall. her inside him outside. threats an of calling the cops and angerly statements of "open up" . snowmobile repaires, watching tv in bed.

it's 2 am. i'm not going to remember this when i wake up in the morning.

i am watching tv, buti have to put on my glasses to go upstrairs to see if i should really call the cops.

i hate waking up with the inent of finishing off my dream.

this is not going to make sense.

Here comes Trouble...

Thu, 05 Jun 2008 05:02:48 GMT

well I've been tweaking my scooter "trouble" for a while now, and I thought I'd post a pic.

http://www.flickr.com/photos/7822155@N06/2553112134/

Aint she a Beaut!?

and for a full tank of gas ($5.13) I can go 100kms.

oh by the way, it's a Yamaha, not a Vespa...I work on/for them, but I drive a reliable scooter. Vespas aren't that bad, but they break down just as much (if not more) than The Japanese Plastic bikes. Most Vespa owners got it because It's a Vespa, not because it's a good machine. like Harley's, Hummers, Macs, Ipods, Iphones, "I"whatevers....it's about the prestiege in saying "I have a ______"

But my Yammy is a bonafide "rat bike"...more like if you took a hotrod and a WWII bomber and shrunk them down to two wheels, "Trouble" is what you would get.

Best Video EVER!

Wed, 28 May 2008 02:12:12 GMT

http://www.ebaumsworld.com/video/watch/14773/

for those of you who are interested

Sun, 27 Apr 2008 00:23:46 GMT

Type your cut contents
0 is the additive identity.
1 is the multiplicative identity.
2 is the only even prime.
3 is the number of spatial dimensions we live in.
4 is the smallest number of colors sufficient to color all planar maps.
5 is the number of Platonic solids.
6 is the smallest perfect number.
7 is the smallest number of integer-sided rectangles that tile a rectangle so that no 2 rectangles share a common length.
8 is the largest cube in the Fibonacci sequence.
9 is the maximum number of cubes that are needed to sum to any positive integer.
10 is the base of our number system.
11 is the largest known multiplicative persistence.
12 is the smallest abundant number.
13 is the number of Archimedian solids.
14 is the smallest number n with the property that there are no numbers relatively prime to n smaller numbers.
15 is the smallest composite number n with the property that there is only one group of order n.
16 is the only number of the form xy=yx with x and y different integers.
17 is the number of wallpaper groups.
18 is the only number that is twice the sum of its digits.
19 is the maximum number of 4th powers needed to sum to any number.
20 is the number of rooted trees with 6 vertices.
21 is the smallest number of distinct squares needed to tile a square.
22 is the number of partitions of 8.
23 is the smallest number of integer-sided boxes that tile a box so that no two boxes share a common length.
24 is the largest number divisible by all numbers less than its square root.
25 is the smallest square that can be written as a sum of 2 squares.
26 is the only number to be directly between a square and a cube.
27 is the largest number that is the sum of the digits of its cube.
28 is the 2nd perfect number.
29 is the 7th Lucas number.
30 is the largest number with the property that all smaller numbers relatively prime to it are prime.
31 is a Mersenne prime.
32 is the smallest 5th power (besides 1).
33 is the largest number that is not a sum of distinct triangular numbers.
34 is the smallest number with the property that it and its neighbors have the same number of divisors.
35 is the number of hexominoes.
36 is the smallest number (besides 1) which is both square and triangular.
37 is the maximum number of 5th powers needed to sum to any number.
38 is the last Roman numeral when written lexicographically.
39 is the smallest number which has 3 different partitions into 3 parts with the same product.
40 is the only number whose letters are in alphabetical order.
41 is the smallest number that is not of the form |2x - 3y|.
42 is the 5th Catalan number.
43 is the number of sided 7-iamonds.
44 is the number of derangements of 5 items.
45 is a Kaprekar number.
46 is the number of different arrangements (up to rotation and reflection) of 9 non-attacking queens on a 9x9 chessboard.
47 is the largest number of cubes that cannot tile a cube.
48 is the smallest number with 10 divisors.
49 is the smallest number with the property that it and its neighbors are squareful.
50 is the smallest number that can be written as the sum of of 2 squares in 2 ways.
51 is the 6th Motzkin number.
52 is the 5th Bell number.
53 is the only two digit number that is reversed in hexadecimal.
54 is the smallest number that can be written as the sum of 3 squares in 3 ways.
55 is the largest triangular number in the Fibonacci sequence.
56 is the number of reduced 5 x 5 Latin squares.
57 = 111 in base 7.
58 is the number of commutative semigroups of order 4.
59 is the smallest number whose 4th power is of the form a4+b4-c4.
60 is the smallest number divisible by 1 through 6.
61 is the 6th Euler number.
62 is the smallest number that can be written as the sum of of 3 distinct squares in 2 ways.
63 is the number of partially ordered sets of 5 elements.
64 is the smallest number with 7 divisors.
65 is the smallest number that becomes square if its reverse is either added to or subtracted from it.
66 is the number of 8-iamonds.
67 is the smallest number which is palindromic in bases 5 and 6.
68 is the last 2-digit string to appear in the decimal expansion of .
69 has the property that n2 and n3 together contain each digit once.
70 is the smallest abundant number that is not the sum of some subset of its divisors.
71 divides the sum of the primes less than it.
72 is the maximum number of spheres that can touch another sphere in a lattice packing in 6 dimensions.
73 is the smallest number (besides 1) which is one less than twice its reverse.
74 is the number of different non-Hamiltonian polyhedra with minimum number of vertices.
75 is the number of orderings of 4 objects with ties allowed.
76 is an automorphic number.
77 is the largest number that cannot be written as a sum of distinct numbers whose reciprocals sum to 1.
78 is the smallest number that can be written as the sum of of 4 distinct squares in 3 ways.
79 is a permutable prime.
80 is the smallest number n where n and n+1 are both products of 4 or more primes.
81 is the square of the sum of its digits.
82 is the number of 6-hexes.
83 is the number of zero-less pandigital squares.
84 is the largest order of a permutation of 14 elements.
85 is the largest n for which 12+22+32+...+n2 = 1+2+3+...+m has a solution.
86 = 222 in base 6.
87 is the sum of the squares of the first 4 primes.
88 is the only number known whose square has no isolated digits.
89 = 81 + 92
90 is the number of degrees in a right angle.
91 is the smallest pseudoprime in base 3.
92 is the number of different arrangements of 8 non-attacking queens on an 8x8 chessboard.
93 = 333 in base 5.
94 is a Smith number.
95 is the number of planar partitions of 10.
96 is the smallest number that can be written as the difference of 2 squares in 4 ways.
97 is the smallest number with the property that its first 3 multiples contain the digit 9.
98 is the smallest number with the property that its first 5 multiples contain the digit 9.
99 is a Kaprekar number.
100 is the smallest square which is also the sum of 4 consecutive cubes.
101 is the number of partitions of 13.
102 is the smallest number with three different digits.
103 has the property that placing the last digit first gives 1 more than triple it.
104 is the smallest known number of unit line segments that can exist in the plane, 4 touching at every vertex.
105 is the largest number n known with the property that n - 2k is prime for k>1.
106 is the number of trees with 10 vertices.
107 is the exponent of a Mersenne prime.
108 is 3 hyperfactorial.
109 is the smallest number which is palindromic in bases 5 and 9.
110 is the smallest number that is the product of two different substrings.
111 is the smallest possible magic constant of a 3 x 3 magic square of distinct primes.
112 is the side of the smallest square that can be tiled with distinct integer-sided squares.
113 is a permutable prime.
114 = 222 in base 7.
115 is the number of rooted trees with 8 vertices.
116 is a value of n for which n!+1 is prime.
117 is the smallest possible value of the longest edge in a Heronian Tetrahedron.
118 is the smallest number that has 4 different partitions into 3 parts with the same product.
119 is the smallest number n where either n or n+1 is divisible by the numbers from 1 to 8.
120 is the smallest number to appear 6 times in Pascal's triangle.
121 is the only square known of the form 1+p+p2+p3+p4, where p is prime.
122 is the smallest number n>1 so that n concatenated with n-1 0's concatenated with the reverse of n is prime.
123 is the 10th Lucas number.
124 is the smallest number with the property that its first 3 multiples contain the digit 2.
125 is the only number known that contains all its proper divisors as proper substrings.
126 = 9C4.
127 is a Mersenne prime.
128 is the largest number which is not the sum of distinct squares.
129 is the smallest number that can be written as the sum of 3 squares in 4 ways.
130 is the number of functions from 6 unlabeled points to themselves.
131 is a permutable prime.
132 is the smallest number which is the sum of all of the 2-digit numbers that can be formed with its digits.
133 is the smallest number n for which the sum of the proper divisors of n divides phi(n).
134 = 8C1 + 8C3 + 8C4.
135 = 11 + 32 + 53.
136 is the sum of the cubes of the digits of the sum of the cubes of its digits.
137 is the smallest prime with 3 distinct digits that remains prime if one of its digits is removed.
138 is the smallest possible product of 3 primes, one of which is the concatenation of the other two.
139 is the number of unlabeled topologies with 5 elements.
140 is the smallest harmonic divisor number.
141 is a Cullen number.
142 is the number of planar graphs with 6 vertices.
143 is the smallest quasi-Carmichael number in base 8.
144 is the largest square in the Fibonacci sequence.
145 = 1! + 4! + 5!
146 = 222 in base 8.
147 is the number of sided 6-hexes.
148 is the number of perfect graphs with 6 vertices.
149 is the concatenation of the first 3 positive squares
150 is the smallest n for which n + n times the nth prime is square.
151 is a palindromic prime.
152 ???
153 = 13 + 53 + 33.
154 is the smallest number which is palindromic in bases 6, 8, and 9.
155 is the sum of the primes between its smallest and largest prime factor.
156 is the number of graphs with 6 vertices.
157 is the largest number known whose square contains the same digits as its successor.
158 is the number of planar partitions of 11.
159 is the number of isomers of C11H24.
160 is the number of 9-iamonds.
161 is a hexagonal pyramidal number.
162 is the smallest number that can be written as the sum of of 4 positive squares in 9 ways.
163 is the largest Heegner Number.
164 is the smallest number which is the concatenation of squares in two different ways.
165 = 11C3.
166 is the number of monotone Boolean functions of 4 variables.
167 ???
168 is the size of the smallest non-cyclic simple group which is not an alternating group.
169 is a square whose digits are non-decreasing.
170 is the smallest number n for which phi(n) and sigma(n) are both square.
171 is a palindromic triangular number.
172 = 444 in base 6.
173 ???
174 is the smallest number that can be written as the sum of of 4 positive distinct squares in 6 ways.
175 = 11 + 72 + 53.
176 is an octagonal pentagonal number.
177 is the number of graphs with 7 edges.
178 has a cube with the same digits as another cube.
179 ???
180 is the total number of degrees in a triangle.
181 is a strobogrammatic prime.
182 is the number of connected bipartite graphs with 8 vertices.
183 is the smallest number n so that n concatenated with n+1 is square.
184 is a Kaprekar constant in base 3.
185 ???
186 is the number of degree 11 irreducible polynomials over GF(2).
187 is the smallest quasi-Carmichael number in base 7.
188 is the number of semigroups of order 4.
189 is a Kaprekar constant in base 2.
190 is the largest number with the property that it and its ditinct prime factors are palindromic in Roman numerals.
191 is a palindromic prime.
192 is the smallest number with 14 divisors.
193 is the only known odd prime n for which 2 is not a primitive root of 4n2+1.
194 is the smallest number that can be written as the sum of 3 squares in 5 ways.
195 is the smallest value of n such that 2nCn is divisible by n2.
196 is the smallest number that is not known to reach a palindrome when repeatedly added to its reverse.
197 is a Keith number.
198 = 11 + 99 + 88.
199 is the 11th Lucas number.
200 is the smallest number which can not be made prime by changing one of its digits.
201 is a Kaprekar constant in base 4.
202 ???
203 is the 6th Bell number.
204 is the square root of a triangular number.
205 is the largest number which can not be writen as the sum of distinct primes of the form 6n+1.
206 is the smallest number that can be written as the sum of of 3 positive distinct squares in 5 ways.
207 has a 4th power where the first half of the digits are a permutation of the last half of the digits.
208 ???
209 is the smallest quasi-Carmichael number in base 9.
210 is the product of the first 4 primes.
211 is the smallest number whose reciprocal has period 30.
212 has a square with 4/5 of the digits are the same.
213 is a number whose product of digits is equal to its sum of digits.
214 ???
215 = 555 in base 6.
216 is the smallest cube that can be written as the sum of 3 cubes.
217 is a Kaprekar constant in base 2.
218 is the number of digraphs with 4 vertices.
219 is the number of space groups, not including handedness.
220 is the smallest amicable number.
221 is the number of Hamiltonian planar graphs with 7 vertices.
222 is the number of lattices on 10 unlabeled nodes.
223 is the smallest prime which will nor remain prime if one of its digits is changed.
224 ???
225 is an octagonal square number.
226 ???
227 is the number of connected planar graphs with 8 edges.
228 = 444 in base 7.
229 is the smallest prime that remains prime when added to its reverse.
230 is the number of space groups, including handedness.
231 is the number of partitions of 16.
232 is the number of 7x7 symmetric permutation matrices.
233 is the smallest number with the property that it and its neighbors can be written as a sum of 2 squares.
234 ???
235 is the number of trees with 11 vertices.
236 is the number of Hamiltonian circuits of a 4x8 rectangle.
237 is the smallest number with the property that its first 3 multiples contain the digit 7.
238 ???
239 is the largest number that cannot be written as a sum of 8 or fewer cubes.
240 is the smallest number with 20 divisors.
241 ???
242 is the smallest number n where n through n+3 all have the same number of divisors.
243 = 35.
244 is the smallest number (besides 2) that can be written as the sum of 2 squares or the sum of 2 5th powers.
245 is a stella octangula number.
246 = 9C2 + 9C4 + 9C6.
247 is the smallest possible difference between two integers that together contain each digit exactly once.
248 is the smallest number n>1 for which the arithmetic, geometric, and harmonic means of phi(n) and sigma(n) are all integers.
249 ???
250 ???
251 is the smallest number that can be written as the sum of 3 cubes in 2 ways.
252 is the 5th central binomial coefficient.
253 is the smallest non-trivial triangular star number.
254 is the smallest composite number all of whose divisors (except 1) contain the digit 2.
255 = 11111111 in base 2.
256 is the smallest 8th power (besides 1).
257 is a Fermat prime.
258 ???
259 = 1111 in base 6.
260 ???
261 is the number of essentially different ways to dissect a 16-gon into 7 quadrilaterals.
262 is the 9th meandric number.
263 is the largest known prime whose square is strobogrammatic.
264 is the largest known number whose square is undulating.
265 is the number of derangements of 6 items.
266 is the Stirling number of the second kind S(8,6).
267 is the number of planar partitions of 12.
268 is the smallest number whose product of digits is 6 times the sum of its digits.
269 ???
270 is a harmonic divisor number.
271 is the smallest prime p so that p-1 and p+1 are divisible by cubes.
272 is the 7th Euler number.
273 = 333 in base 9.
274 is the Stirling number of the first kind s(6,2).
275 ???
276 is the sum of the first 3 5th powers.
277 ???
278 ???
279 is the maximum number of 8th powers needed to sum to any number.
280 ???
281 ???
282 is the sum of its proper divisors that contain the digit 4.
283 = 25 + 8 + 35.
284 is an amicable number.
285 is the number of binary rooted trees with 13 vertices.
286 is the number of rooted trees with 9 vertices.
287 ???
288 is the smallest non-palindrome non-square that when multiplied by its reverse is a square.
289 is a square whose digits are non-decreasing.
290 ???
291 is the number of functional graphs on 8 vertices.
292 is the number of ways to make change for a dollar.
293 ???
294 ???
295 ???
296 ???
297 is a Kaprekar number.
298 ???
299 ???
300 is the largest possible score in bowling
301 is a 6-hyperperfect number.
302 is the number of acyclic digraphs with 5 vertices.
303 has a cube that is a concatenation of other cubes.
307 is a non-palindrome with a palindromic square.
308 is a heptagonal pyramidal number.
309 is smallest value of n for which sigma(n-1) + sigma(n+1) = sigma(2n).
311 is a permutable prime.
312 = 2222 in base 5.
313 is a palindromic prime.
314 is the smallest number that can be written as the sum of of 3 positive distinct squares in 6 ways.
315 = (4+3)(4+1)(4+5).
317 is a value of n for which one less than the product of the first n primes is prime.
318 is the number of unlabeled partially ordered sets of 6 elements.
319 is the smallest number with the property that the partition with the largest product does not have a maximum number of parts.
320 is the maximum determinant of a 10 x 10 matrix of 0's and 1's.
321 is a number whose product of digits is equal to its sum of digits.
322 is the 12th Lucas number.
323 is the product of twin primes.
325 is a 3-hyperperfect number.
327 and its double and triple together contain every digit from 1-9 exactly once.
330 = 11C4.
333 is the number of 7-hexes.
335 is the number of degree 12 irreducible polynomials over GF(2).
336 = 8P3.
337 is a permutable prime.
340 is a value of n for which n!+1 is prime.
341 is the smallest pseudoprime in base 2.
342 = 666 in base 7.
343 = (3+4)3.
344 is an octahedral number.
345 is half again as large as the sum of its proper divisors.
350 is the Stirling number of the second kind S(7,4).
351 is the smallest number n where n, n+1, and n+2 are all products of 4 or more primes.
352 is the number of different arrangements of 9 non-attacking queens on an 9x9 chessboard.
353 is the smallest number whose 4th power can be written as the sum of 4 4th powers.
354 is the sum of the first 4 4th powers.
355 is the number of labeled topologies with 4 elements.
360 is the number of degrees in a circle.
364 = 14C3.
365 is the smallest number that can be written as a sum of consecutive squares in more than 1 way.
366 is the number of days in a leap year.
367 is the largest number whose square has strictly increasing digits.
369 is the number of octominoes.
370 = 33 + 73 + 03.
371 = 33 + 73 + 13.
372 is a hexagonal pyramidal number.
373 is a permutable prime.
374 is the smallest number that can be written as the sum of 3 squares in 8 ways.
375 is a truncated tetrahedral number.
376 is an automorphic number.
377 is the 14th Fibonacci number.
379 is a value of n for which one more than the product of the first n primes is prime.
381 is a Kaprekar constant in base 2.
382 is the smallest number n with sigma(n) = sigma(n+3).
383 is the number of Hamiltonian graphs with 7 vertices.
384 = 8!!.
385 is the number of partitions of 18.
392 is a Kaprekar constant in base 5.
399 is a value of n for which n!+1 is prime.
400 = 1111 in base 7.
401 is the number of connected planar Eulerian graphs with 9 vertices.
403 is the product of two primes which are reverses of each other.
405 is a pentagonal pyramidal number.
407 = 43 + 03 + 73.
410 is the smallest number that can written as the sum of 2 distinct primes in 2 ways.
420 is the smallest number divisible by 1 through 7.
426 is a stella octangula number.
427 is a value of n for which n!+1 is prime.
428 has the property that its square is the concatenation of two consecutive numbers.
429 is the 7th Catalan number.
432 = (4) (3)3 (2)2.
434 is the smallest composite value of n for which sigma(n) + 2 = sigma(n+2).
438 = 666 in base 8.
439 is the smallest prime where inserting the same digit between every pair of digits never yields another prime.
441 is the smallest square which is the sum of 6 consecutive cubes.
442 is the number of planar partitions of 13.
444 is the largest known n for which there is a unique integer solution to a1+...+an=(a1)...(an).
446 is the smallest number that can be written as the sum of 3 distinct squares in 8 ways.
448 is the number of 10-iamonds.
450 = (5+4)(5+5)(5+0).
451 is the smallest number whose reciprocal has period 10.
454 is the largest number known that cannot be written as a sum of 7 or fewer cubes.
455 = 15C3.
456 is the number of tournaments with 7 vertices.
461 = 444 + 6 + 11.
462 = 11C5.
465 is a Kaprekar constant in base 2.
468 = 3333 in base 5.
469 is the largest known value of n for which n!-1 is prime.
471 is the smallest number with the property that its first 4 multiples contain the digit 4.
475 has a square that is composed of overlapping squares of smaller numbers.
480 is the smallest number which can be written as the difference of 2 squares in 8 ways.
483 is the last 3-digit string in the decimal expansion of .
484 is a palindromic square number.
487 is the number of Hadamard matrices of order 28.
489 is an octahedral number.
490 is the number of partitions of 19.
495 is the Kaprekar constant for 3-digit numbers.
496 is the 3rd perfect number.
497 is the number of graphs with 8 edges.
499 is the smallest number with the property that its first 12 multiples contain the digit 9.
501 is the number of partitions of 5 items into ordered lists.
503 is the smallest prime which is the sum of the cubes of the first few primes.
504 = 9P3.
505 = 10C5 + 10C0 + 10C5.
510 is the number of binary rooted trees with 14 vertices.
511 = 111111111 in base 2.
512 is the cube of the sum of its digits.
518 = 51 + 12 + 83.
521 is the 13th Lucas number.
525 is a hexagonal pyramidal number.
527 is the smallest number n for which there do not exist 4 smaller numbers a1 through a4 so that a1! a2! a3! a4! n! is square.
528 is the sum of its proper divisors that contain the digit 6.
531 is the smallest number with the property that its first 4 multiples contain the digit 1.
535 is a palindrome whose phi(n) is also palindromic.
536 is the number of solutions of the stomachion puzzle.
538 is the 10th meandric number.
540 is divisible by its reverse.
541 is the number of orderings of 5 objects with ties allowed.
546 undulates in bases 3, 4, and 5.
548 is the maximum number of 9th powers needed to sum to any number.
550 is a pentagonal pyramidal number.
551 is the number of trees with 12 vertices.
552 is the number of prime knots with 11 crossings.
554 is the number of self-dual planar graphs with 20 edges.
555 is a repdigit.
559 is a centered cube number.
560 = 16C3.
561 is the smallest Carmichael number.
563 is the largest known Wilson prime.
567 has the property that it and its square together use the digits 1-9 once.
568 is the smallest number whose 7th power can be written as the sum of 7 7th powers.
570 is the product of all the prime palindromic Roman numerals.
572 is the smallest number which has equal numbers of every digit in bases 2 and 3.
573 has the property that its square is the concatenation of two consecutive numbers.
575 is a palindrome that is one less than a square.
576 is the number of 4 x 4 Latin squares.
582 is the number of antisymmetric relations on a 5 element set.
583 is the smallest number whose reciprocal has period 26.
585 = 1111 in base 8.
586 is the smallest number that appears in its factorial 6 times.
587 is the smallest number whose sum of digits is larger than that of its cube.
594 = 15 + 29 + 34.
595 is a palindromic triangular number.
598 = 51 + 92 + 83.
607 is the exponent of a Mersenne prime.
610 is the 15th Fibonacci number.
614 is the smallest number that can be written as the sum of 3 squares in 9 ways.
617 = 1!2 + 2!2 + 3!2 + 4!2.
619 is a strobogrammatic prime.
620 is the number of sided 7-hexes.
624 is the smallest number with the property that its first 5 multiples contain the digit 2.
625 is an automorphic number.
627 is the number of partitions of 20.
630 is the number of degree 13 irreducible polynomials over GF(2).
637 = 777 in base 9.
641 is the smallest prime factor of 225+1.
642 is the smallest number with the property that its first 6 multiples contain the digit 2.
645 is the largest n for which 1+2+3+...+n = 12+22+32+...+k2 for some k.
646 is the number of connected planar graphs with 7 vertices.
650 is the sum of the first 12 squares.
651 is an nonagonal pentagonal number.
652 is the only known non-perfect number whose number of divisors and sum of smaller divisors are perfect.
653 is the only known prime for which 5 is neither a primitive root or a quadratic residue of 4n2+1.
660 is the order of a non-cyclic simple group.
666 is a palindromic triangular number.
670 is an octahedral number.
671 is a rhombic dodecahedral number.
672 is a multi-perfect number.
675 is the smallest order for which there are 17 groups.
676 is the smallest palindromic square number whose square root is not palindromic.
679 is the smallest number with multiplicative persistence 5.
680 is the smallest tetrahedral number that is also the sum of 2 tetrahedral numbers.
682 = 11C6 + 11C8 + 11C2.
688 has a factorization using the same digits as itself.
689 is the smallest number that can be written as the sum of 3 distinct squares in 9 ways.
697 is a 12-hyperperfect number.
703 is a Kaprekar number.
704 is the number of sided octominoes.
707 is the smallest number whose reciprocal has period 12.
709 is the number of connected planar graphs with 9 edges.
710 is the number of connected graphs with 9 edges.
714 is the smallest number which has equal numbers of every digit in bases 2 and 5.
715 = 13C4.
718 is the number of unlabeled topologies with 6 elements.
719 is the number of rooted trees with 10 vertices.
720 = 6!
721 is the smallest number which can be written as the difference of two cubes in 2 ways.
724 is the number of different arrangements of 10 non-attacking queens on an 10x10 chessboard.
726 is a pentagonal pyramidal number.
727 has the property that its square is the concatenation of two consecutive numbers.
728 is the smallest number n where n and n+1 are both products of 5 or more primes.
729 = 36.
730 is the number of connected bipartite graphs with 9 vertices.
731 is the number of planar partitions of 14.
732 = 17 + 26 + 35 + 44 + 53 + 62 + 71.
733 = 7 + 3! + (3!)!.
735 is the smallest number that is the concatenation of its distinct prime factors.
736 = 7 + 36.
742 is the smallest number that is one more than triple its reverse.
743 is the number of independent sets of the graph of the 4-dimensional hypercube.
746 = 17 + 24 + 36.
750 is the Stirling number of the second kind S(10,8).
757 is the smallest number whose reciprocal has a period of 27.
762 is the first decimal digit of where a digit occurs four times in a row.
764 is the number of 8x8 symmetric permutation matrices.
765 is a Kaprekar constant in base 2.
767 is the largest n so that n2 = mC0 + mC1 + mC2 + mC3 has a solution.
777 is a repdigit in bases 6 and 10.
780 = (5+7)(5+8)(5+0).
781 = 11111 in base 5.
784 is the sum of the first 7 cubes.
786 is the largest known n for which 2nCn is not divisible by the square of an odd prime.
787 is a palindromic prime.
791 is the smallest number n where either it or its neighbors are divisible by the numbers from 1 to 12.
792 is the number of partitions of 21.
793 is one less than twice its reverse.
794 is the sum of the first 3 6th powers.
797 is the number of functional graphs on 9 vertices.
800 = 2222 in base 7.
802 is the number of isomers of C13H28.
810 is divisible by its reverse.
816 = 18C3.
819 is the smallest number so that it and its successor are both the product of 2 primes and the square of a prime.
820 = 1111 in base 9.
822 is the number of planar graphs with 7 vertices.
835 is the 9th Motzkin number.
836 is a non-palindrome with a palindromic square.
840 is the smallest number divisble by 1 through 8.
841 is a square that is also the sum of 2 consecutive squares.
843 is the 14th Lucas number.
844 is the smallest number so that it and the next 4 numbers are all squareful.
846 has the property that its square is the concatenation of two consecutive numbers.
853 is the number of connected graphs with 7 vertices.
854 has the property that it and its square together use the digits 1-9 once.
855 is the smallest number which is the sum of 5 consecutive squares or 2 consecutive cubes.
858 is the smallest palindrome with 4 different prime factors.
866 is the number of sided 10-iamonds.
870 is the sum of its digits and the cube of its digits.
872 is a value of n for which n!+1 is prime.
873 = 1! + 2! + 3! + 4! + 5! + 6!
877 is the 7th Bell number.
880 is the number of 4 x 4 magic squares.
888 has a cube that whose digits each occur 3 times.
889 is a Kaprekar constant in base 2.
891 is an octahedral number.
895 is a Woodall number.
899 is the product of twin primes.
900 is a square whose digits are non-increasing.
901 is the sum of the digits of the first 100 positive integers.
906 is the number of perfect graphs with 7 vertices.
907 is the largest n so that Q(n) has class number 3.
912 has exactly the same digits in 3 different bases.
913 has exactly the same digits in 3 different bases.
914 is the number of binary rooted trees with 15 vertices.
919 is a permutable prime.
924 is the 6th central binomial coefficient.
929 is a palindromic prime.
936 is a pentagonal pyramidal number.
941 is the smallest number which is the reverse of the sum of its proper substrings.
945 is the smallest odd abundant number.
946 is a hexagonal pyramidal number.
951 is the number of functions from 8 unlabeled points to themselves.
952 = 93 + 53 + 23 + (9)(5)(2).
957 is a value of n for which sigma(n)=sigma(n+1).
960 is the sum of its digits and the cube of its digits.
961 is a square whose digits can be rotated to give another square.
966 is the Stirling number of the second kind S(8,3).
969 is a tetrahedral palindrome.
976 has a square formed by inserting a block of digits inside itself.
979 is the sum of the first 5 4th powers.
981 is the smallest number that has 5 different partitions into 3 parts with the same product.
986 = 19 + 28 + 36.
987 is the 16th Fibonacci number.
990 is a triangular number that is the product of 3 consecutive integers.
991 is a permutable prime.
992 is the number of differential structures on the 11-dimensional hypersphere.
993 is the smallest number with the property that its first 15 multiples contain the digit 9.
994 is the smallest number with the property that its first 18 multiples contain the digit 9.
995 has a square formed by inserting a block of digits inside itself.
996 has a square formed by inserting a block of digits inside itself.
997 is the smallest number with the property that its first 37 multiples contain the digit 9.
998 is the smallest number with the property that its first 55 multiples contain the digit 9.
999 is a Kaprekar number.
1000 = 103.
1001 is the smallest palindromic product of 3 consecutive primes.
1002 is the number of partitions of 22.
1005 is the smallest number whose English name contains all five vowels exactly once.
1006 has a cube that is a concatenation of other cubes.
1016 is a stella octangula number.
1019 is a value of n for which one more than the product of the first n primes is prime.
1021 is a value of n for which one more than the product of the first n primes is prime.
1023 is the smallest number with 4 different digits.
1024 is the smallest number with 11 divisors.
1025 is the smallest number that can be written as the sum of a square and a cube in 4 ways.
1029 is the smallest order for which there are 19 groups.
1031 is the length of the largest repunit that is known to be prime.
1033 = 81 + 80 + 83 + 83.
1036 = 4444 in base 6.
1044 is the number of graphs with 7 vertices.
1050 is the Stirling number of the second kind S(8,5).
1052 has the property that placing the last digit first gives 1 more than twice it.
1056 is the area of the smallest non-square rectangle that can be tiled with integer-sided squares.
1067 has exactly the same digits in 3 different bases.
1078 is the number of lattices on 9 unlabeled nodes.
1079 is the smallest number n where either it or its neighbors are divisible by the numbers from 1 to 15.
1080 is the smallest number with 18 divisors.
1084 is the smallest number whose English name contains all five vowels in order.
1089 is one ninth of its reverse.
1092 is the order of a non-cyclic simple group.
1093 is the smallest Wieferich prime.
1098 = 11 + 0 + 999 + 88.
1099 = 1 + 0 + 999 + 99.
1104 is a Keith number.
1105 is a rhombic dodecahedral number.
1106 is a truncated tetrahedral number.
1111 is a repdigit.
1116 is the number of polyaboloes with 8 half squares.
1122 = 33C1 + 33C1 + 33C2 + 33C2.
1124 is a number whose product of digits is equal to its sum of digits.
1139 has the property that placing the last digit first gives 1 more than 8 times it.
1140 is the smallest number whose divisors contain every digit at least three times.
1141 is the smallest number whose 6th power can be written as the sum of 7 6th powers.
1142 is a number whose product of digits is equal to its sum of digits.
1148 is the number of ways to fold a strip of 9 stamps.
1153 is the smallest number with the property that its first 3 multiples contain the digit 3.
1155 is the product of 4 consecutive primes.
1156 is a square whose digits are non-decreasing.
1161 is the number of degree 14 irreducible polynomials over GF(2).
1166 is a heptagonal pyramidal number.
1167 is the smallest number whose 8th power can be written as the sum of 9 8th powers.
1170 = 2222 in base 8.
1183 is the smallest number with the property that its first 4 multiples contain the digit 3.
1184 is an amicable number.
1185 = 11 + 1111 + 8 + 55.
1186 is the number of 11-iamonds.
1187 = 111 + 111 + 888 + 77.
1189 is the square root of a triangular number.
1193 and its reverse are prime, even if we append or prepend a 3 or 9.
1197 is the smallest number that contains as substrings the maximal prime powers that divide it.
1200 = 3333 in base 7.
1206 has a factorization using the same digits as itself.
1207 is the product of two primes which are reverses of each other.
1210 is an amicable number.
1214 is a number whose product of digits is equal to its sum of digits.
1215 is the smallest number n where n and n+1 are both products of 6 or more primes.
1222 is a hexagonal pyramidal number.
1224 is the smallest number that can be written as the sum of 4 cubes in 3 ways.
1225 is a hexagonal square triangular number.
1229 is the number of primes less than 10000.
1230 has the property that 17 + 27 + 37 + 07 equals 1230 written in base 8.
1231 has the property that 17 + 27 + 37 + 17 equals 1230 written in base 8.
1233 = 122 + 332.
1241 is a centered cube number.
1243 is the number of essentially different ways to dissect a 18-gon into 8 quadrilaterals.
1248 is the smallest number with the property that its first 6 multiples contain the digit 4.
1249 is the number of simplicial polyhedra with 11 vertices.
1255 is the number of partitions of 23.
1260 is the smallest number with 36 divisors.
1276 = 1111 + 22 + 77 + 66.
1278 = 1111 + 2 + 77 + 88.
1279 is the exponent of a Mersenne prime.
1285 is the number of 9-ominoes.
1287 = 13C5.
1294 is the number of 4 dimensional polytopes with 8 vertices.
1295 = 5555 in base 6.
1296 is the number of labeled trees with 6 vertices.
1300 is the sum of the first 4 5th powers.
1301 is the number of trees with 13 vertices.
1306 = 11 + 32 + 03 + 64.
1310 is the smallest number so that it and its neighbors are products of three primes.
1320 = 12P3.
1330 = 21C3.
1331 is a cube containing only odd digits.
1334 is a value of n for which sigma(n)=sigma(n+1).
1364 is the 15th Lucas number.
1365 = 15C4.
1366 = 1 + 33 + 666 + 666.
1368 is the number of ways to fold a 3x3 rectangle of stamps.
1369 is a square whose digits are non-decreasing.
1370 = 12 + 372 + 02.
1371 = 12 + 372 + 12.
1376 is the smallest number with the property that it and its neighbors are not cubefree.
1385 is the 8th Euler number.
1386 = 1 + 34 + 8 + 64.
1395 is a vampire number.
1405 is the sum of consecutive squares in 2 ways.
1412 is a number whose product of digits is equal to its sum of digits.
1419 is a Zeisel number.
1421 is a number whose product of digits is equal to its sum of digits.
1429 is the smallest number whose square has the first 3 digits the same as the next 3 digits.
1430 is the 8th Catalan number.
1435 is a vampire number.
1444 is a square whose digits are non-decreasing.
1448 is the number of 8-hexes.
1449 is a stella octangula number.
1453 = 1111 + 4 + 5 + 333.
1454 = 11 + 444 + 555 + 444.
1455 is the number of subgroups of the symmetric group on 6 symbols.
1458 is the maximum determinant of a 11 x 11 matrix of 0's and 1's.
1459 = 11 + 444 + 5 + 999.
1467 has the property that e1467 is within 10-8 of an integer.
1469 is an octahedral number.
1470 is a pentagonal pyramidal number.
1476 is the number of graphs with 9 edges.
1477 is a value of n for which n!+1 is prime.
1494 is the sum of its proper divisors that contain the digit 4.
1500 = (5+1)(5+5)(5+0)(5+0).
1503 has a factorization using the same digits as itself.
1506 is the sum of its proper divisors that contain the digit 5.
1508 is a heptagonal pyramidal number.
1518 is the sum of its proper divisors that contain the digit 5.
1521 is the smallest number that can be written as the sum of 4 distinct cubes in 3 ways.
1530 is a vampire number.
1533 is a Kaprekar constant in base 2.
1537 has its largest proper divisor as a substring.
1540 is a tetrahedal triangular number.
1543 = 1111 + 55 + 44 + 333.
1547 is a hexagonal pyramidal number.
1555 is the largest n so that Q(n) has class number 4.
1562 = 22222 in base 5.
1563 is the smallest number with the property that its first 4 multiples contain the digit 6.
1575 is the number of partitions of 24.
1595 is the smallest quasi-Carmichael number in base 2.
1597 is the 17th Fibonacci number.
1600 = 4444 in base 7.
1606 is the number of strongly connected digraphs with 4 vertices.
1624 is the Stirling number of the first kind s(7,3).
1632 is the smallest number with the property that its first 5 multiples contain the digit 6.
1634 = 14 + 64 + 34 + 44.
1638 is a harmonic divisor number.
1639 is the number of binary rooted trees with 16 vertices.
1640 = 2222 in base 9.
1650 has exactly the same digits in 3 different bases.
1666 is the sum of the Roman numerals.
1676 = 11 + 62 + 73 + 64.
1680 is the smallest number with 40 divisors.
1681 is a square and each of its two 2-digit parts is square.
1688 is a truncated tetrahedral number.
1689 is the smallest composite number all of whose divisors (except 1) contain the digit 9.
1695 is a rhombic dodecahedral number.
1701 is the Stirling number of the second kind S(8,4).
1705 is the smallest quasi-Carmichael number in base 4.
1715 = (1) (7)3 (1) (5).
1716 = 13C6.
1722 is a Giuga number.
1728 = 123.
1729 is the smallest number which can be written as the sum of 2 cubes in 2 ways.
1730 is the sum of consecutive squares in 2 ways.
1734 is the sum of its proper divisors that contain the digit 8.
1755 = 3333 in base 8.
1763 is the product of twin primes.
1764 is the Stirling number of the first kind s(7,2).
1771 is a tetrahedral palindrome.
1782 is the smallest number n that is 3 times the sum of all the 2-digit numbers that can be made using the digits of n.
1785 is a Kaprekar constant in base 2.
1787 is the number of different arrangements (up to rotation and reflection) of 12 non-attacking queens on a 12x12 chessboard.
1789 is the smallest number with the property that its first 4 multiples contain the digit 7.
1800 is a pentagonal pyramidal number.
1820 = 16C4.
1827 is a vampire number.

there is more, but LJ won't accept more.

Sun, 27 Apr 2008 00:18:56 GMT

So March has flown by!

we had march break, then a week later, easter, now this week has a bunch of stuff to shorten classes. then that is it. April.

I'm enjoying this. I'm not as prepared as I should be, but it has helped to watch a buddy of mine go through being a full time employee. there is a lot more paper work involved.

I can't wait till it gets warm....then summer. mmmm

Time for my montly Post

Tue, 25 Mar 2008 03:43:04 GMT

You know you are an adult when...

Thu, 21 Feb 2008 02:08:41 GMT

Ok, So I am driving home from my daily commute from teaching teenagers and it occurs to me that I have become a "grown up".

I realize this as I am driving my car listening to a lovely violin solo on CBC radio while contemplating the gas mileage of my truck.

I'm not actually opposed to being a grown up, but i realized that 5 years ago i really didn't have the same concerns. Obviously as you get older your priorities change. Honestly I don't even mind the change....and I think that's what makes me a "Grown up".

So I thought of a list that qualifies me as a "grown up".

I'll start with the first two...

- Listening to CBC for the traffic report (ug) and then staying on the station because you'd rather listen to the Violin than some whiny man/boy complain how is life sucks and his parents don't understand him. (even though the artist is 33 and a millionaire)

- While on your commute from your steady paying job you concern yourself with gas prices and fuel mileage or should you rotate your tires soon.

- Getting home and sorting through your bills and writing on the calendar when they are due.

- Realizing that your waistline is thickening and actually being concerned about it. (but not really doing anything about it.)

- You look forward to naps.

- Feeling that great sense of accomplishment when your Bank account balances that you used to get when you completed that new level of your coolest video game.

- You notice (and sweep!) dust bunnies while they are still bunnies and not that giant ball of grunge behind the bedroom door.

- a can of coke for breakfast doesn't appeal to you anymore.

Anyway...like I said before, I don't mind being a "grown up"...........I think I'll go take a nap.

bye!

I miss Singing

Sat, 15 Dec 2007 21:38:58 GMT

Merry Christmas

Thu, 19 Jul 2007 03:02:07 GMT

Substitute Delilah for Emilie, New York for Montreal, and guitar for teaching and I could have wrote this song for this moment.
(don't actually substitute it, it ruins the flow...I've tried )hahaha

you have to watch it till the end.....there's a surprise...a good one, not those screetchy monster things that pop up... I HATE those...

3.97 GPA Fuck YA!

Fri, 08 Jun 2007 19:19:01 GMT

2006 Fall - Diploma in Technological Eduction/
Course	Weight	Mark	Grade	Course Avg.
EDU3508H - SCHOOL AND SOCIETY	0.50		A

EDU3506H - PSYCHOLOGICAL FOUNDATIONS OF

0.50

A+

EDU4010H - PRACTICUM

0.50

EDU5576H - INQUEERIES ABOUT EDUCATION

0.50

A-

EDU6000Y - TEACHER EDUCATION SEMINAR

1.00

A+

ETS1010Y - PRINCIPLES AND METHODS OF

1.00

ETS1040Y - CURRICULUM DEVELOPMENT FOR

1.00

A+

Total Credits Earned: 5.00
Sessional GPA: 3.96 Annual GPA: 3.97 Cumulative GPA: 3.97

the montly post!

Mon, 28 May 2007 17:41:32 GMT

This seems to be the trend. Monthly Postings. oh well. you get what you can get.
I had a job interview today and it went pretty well. I hope I get it. Living with Em is Awesome! Apartment hunting now. Something closer to York....and preferably with a bedroom.
not having money sucks. next week I will be done school for good!. (hahah, not really as I am trying to be a teacher)
I am going to need a good paying job soon. if I don't get more hours at Motoretta, I may look into telemarketing....or something....something with hazard pay....like I said. I need money.

i hope everybody is doing well, and enjoying the nice weather.

Michael.

and out of the frying pan and into the fire

Sun, 29 Apr 2007 01:52:37 GMT

WOW! It's been over a month since I last posted!

Let's catch up shall we?

I"M DONE CLASSES! Yep! since last week. but does that mean I'm done school? nooooooo. I still have a month of internship at an arts school. looks exciting. I'll be teaching a dance show, developing curriculum for a graphics program and helping with children's theatre...I basically got A's in all my classes with the possible exception of religion. I bombed an integration project and had to redo it. my heart really wasn't in and I slapped it together, so we'll see. not really aiming for the catholic school anyway.

I'm now working at a Vespa dealership! I got a part time gig being an apprentice for the mechanic. I'm basically doing oil changes and battery charges and minor stuff, but it's cool. I got to drive the new MP3 today. it not bad actually. pretty stable..ugly as hell, but solid. Working lots of hours which is good, but with my work schedule and Emilie's work schedule we hardly see each other except when we go to bed because.....

Emilie has moved in with ME!
yep as of a few days ago, we managed to put all her stuff into my wee apartment and move some stuff around and it actually seems bigger! I'm happy.

Still applying for real teaching jobs. but unfortunately i need money to get on the "apply to teach" website and right now, I ain't got none.

Em got a new lappy after other one got stolen and I'm kinda jealous....It's the HP and I have the Toshiba. both good machines, but hers has a better "feel". the keyboard is better laid out and the key response is much better. I practically have to hit the keys like an old typewriter for mine to work.

This year went by really quickly. it's already may. I distinctly remember December and January was a slight blur. I don't really remember the rest.
oh well, spring is here!

come on spring!

Tue, 20 Mar 2007 02:39:52 GMT

Kinda Tired, I'm heading for bed but decided to write down some exciting news...I may be working for a scooter company!

I have an assistant mechanic job lined up at a vespa store, and i'm on the waiting list for new store just opening up.

Nothing is solid on anything, but i'm happy i'm being looked at...especially doing something I enjoy!

I had another amazing weekend with my love.

i never want them to end.

goodnight folks.

welcome to madness

Tue, 13 Mar 2007 07:29:44 GMT

this weekend was amazing. all the good stuff wrapped up into a weekend. and then I had to leave.

i am going to accomplish a number of things this week.

Dad got me a non toxic way to fight the bug issue.

i have to talk to a doctor, a priest, and a hairdresser (not necessarily in that order.)

I forgot my gift certificates...damn!

yay spring soon!

I miss you already.

gonna visit London Tomorrow, I'm excited! except all my drinking buddies are in new york. Maybe I'll visit Mary.....

well, it's almost 3:30 in the am...gotta got o bed.

night

It must be Tuesday.

Wed, 21 Feb 2007 00:31:55 GMT

so today has been one more shitty tuesday.

practicum today has been stressful and a downer. listening to teachers go on about budget cuts, administrative red tape, discipline problem students, theft and everything else it makes you wonder why you want to be a teacher....oh right, the kids. ug

so after that hour long meeting, my actual class wasn't bad except I let a kid go to the bathroom and her never came back. apparently he is labeled a sociopath/gifted/problem student...great. the teacher left for 5 minutes and the kid took advantage of it.

then the teacher asked me to stand in front of the door to prevent them from leaving early..when the bell rang I practically got trampled by the students while they left a huge mess behind. What she wanted was for me to barr the door until the class was clean, bell or not. sigh

and then later on this evening, I lost it. i yelled at a person who is very dear to me. I feel like crap.

"some days, it's not worth chewing through the restraints."

I want this to turn out ok.

nostaliga and all that crap

Tue, 20 Feb 2007 02:08:07 GMT

I sit here...a distraction...from doing actual homework. ( what else is LJ for?)

an amazing weekend. BNL...Clubbing...Scooters...lots of other stuff....

life is slowly getting in order

I need a job still. i really haven't put any effort into it though..I really should.

I'm in practicum now...actually, it's only orientation, but next week I will be.

i could really go for nap right now.....but realistically, that's an escape tactic to not do work.

this entry is really pointless.

http://community.livejournal.com/darkpinupgirls/1383574.html

I took some shots of Em, we are both pleased with them. I think she looks hot. you agree?

I thought this was cute

Wed, 14 Feb 2007 03:13:24 GMT

A little abrupt at the end, but cute none the less

an oldie but a goody or goodie....i don't know.

Mon, 12 Feb 2007 19:12:18 GMT

Mon, 12 Feb 2007 08:13:40 GMT

3:08 am

+ Finished project work ( I hope)
+++ Amazing weekend ( great food and people)
- tired, but not
- a little behind (but I can catch up)
- 4 days without kissing my love (boy am I spoiled)
+ BNL Next Weekend!
- Need Job
- Spring is near (let me have my dream!)
+ feeling positive about the future
+ Quashing insecurities quickly
+ sleep

3:13 am

A somewhat antiquarian mulch

Wed, 31 Jan 2007 23:27:11 GMT

Sometimes an inhuman aversion draws itself up, but soon I was to find that a devilish vault always peeked at a void! A science underhandedly reached an understanding with the green cloud formation. If some subconscious burden cleaned a completely insidious blood clot, then the death for a memory self-flagellates. Indeed, the impromptu vista of the rock was bohemian. When you see an insignificance, it means that a symbol awakens. At long last, the mysterious fascination of the evil, feverishly shocking doorstep was revealed! When an engine is greedily eldritch, a wedge beneath the hole knowingly re-animated some unspeakable insignificance. The squid beyond the germ was fractured. Another twisted lover assimilated the eagerly annoying automobile, because the polygon inside a table consumed the wheel. A coffin of a blood clot barely pierced the black, beating heart of an organism around a case. A hole hurled an aversion at the transformation related to some hole. A Necronomicon borrowed the clock from the soil beneath another abstraction. When the blood clot toward the speech trembles, some hardly surly phantasm obliterates. When a modern annihilation awakens, a wisely hellish secret sows the seeds of its own damnation. Indeed, the underhandedly evil occurance of a fear over the organism was seldom modern. It took no curious mark to make me completely single-handledly befriend a clock toward a canyon, but the impromptu mortician was unbearable. An unwittingly infinite inferiority learned a frustrating egg.

If you've read through all that, Congratulations! you just read a random generated story. but the bolded text is the best line of the story. "if an infinite number of monkeys....."

I should try geting a job now, bye!

My Friend's new baby

Wed, 31 Jan 2007 00:34:31 GMT

My Friends Anthony and Heather had a baby girl this morning. Emma Katelyn.
I'll post a pic when this LJ isn' t being stupid.

you made me forget myself, I thought I was someone else, someone good

Tue, 23 Jan 2007 07:09:32 GMT

If life has taught me anything, it’s that, in the end, everything will be OK. The catch is, ‘OK’ is rarely what we wanted or expected.

Not too many deep thoughts today. too tired, too drained.

School is such a mixed bag of stress and excitement that it doesn't sit well after ingestion.

this is not a boo hoo journal today...It was going there, but I just deleted it.

life is having it's ups and downs this year. For many people. sometimes I think "it's only January!", and on the other hand, I'm just as quick to say " where did the month go?"

it's a crazy roller coaster...let's hope it stays on the tracks.

"I may not have gone where I intended to go, but I think I have ended up where I needed to be. " - douglas adams

"May your dreams be as sweet as whipped cream....and just as kinky" - Michael Teixeira

sleep.